From 4643db3b53fbbecedcf6f0357e0e3447efd7afd2 Mon Sep 17 00:00:00 2001 From: dominiquesydow Date: Tue, 10 Aug 2021 13:02:48 +0200 Subject: [PATCH 001/158] Create new branch From 7ec03d53779adffa461073d7633fe5041a076b78 Mon Sep 17 00:00:00 2001 From: dominiquesydow Date: Tue, 10 Aug 2021 13:11:46 +0200 Subject: [PATCH 002/158] Create new branch From a8a6cc20cec462a7d9ee8344f418b2761bb9466a Mon Sep 17 00:00:00 2001 From: Unknown Date: Tue, 10 Aug 2021 14:01:52 +0200 Subject: [PATCH 003/158] Add kinase-similarity-focused template talktorial --- .../T0xx_kinase_similarity_xxx/README.md | 78 +++++ .../T0xx_kinase_similarity_xxx/data/README.md | 6 + .../images/README.md | 5 + .../talktorial.ipynb | 318 ++++++++++++++++++ 4 files changed, 407 insertions(+) create mode 100644 teachopencadd/talktorials/T0xx_kinase_similarity_xxx/README.md create mode 100644 teachopencadd/talktorials/T0xx_kinase_similarity_xxx/data/README.md create mode 100644 teachopencadd/talktorials/T0xx_kinase_similarity_xxx/images/README.md create mode 100644 teachopencadd/talktorials/T0xx_kinase_similarity_xxx/talktorial.ipynb diff --git a/teachopencadd/talktorials/T0xx_kinase_similarity_xxx/README.md b/teachopencadd/talktorials/T0xx_kinase_similarity_xxx/README.md new file mode 100644 index 00000000..a38d14a4 --- /dev/null +++ b/teachopencadd/talktorials/T0xx_kinase_similarity_xxx/README.md @@ -0,0 +1,78 @@ +
+ +Thank you for contributing to TeachOpenCADD! + +
+ + +
+ +Set up your PR: Please check out our issue on how to set up a PR for new talktorials, including standard checks and TODOs. + +
+ + +# T000 · Talktorial topic title + +Authors: + +- First and last name, year(s) of contribution, lab, institution +- First and last name, year(s) of contribution, lab, institution + + +*The examples used in this talktorial template are taken from [__Talktorial T001__](https://github.com/volkamerlab/teachopencadd/blob/master/teachopencadd/talktorials/T001_query_chembl/talktorial.ipynb) and [__Talktorial T002__](https://github.com/volkamerlab/teachopencadd/blob/master/teachopencadd/talktorials/T002_compound_adme/talktorial.ipynb).* + + +
+ +Cross-referencing talktorials: If you want to cross-reference to existing talktorials in your notebook, please use the following formatting: Talktorial T000. + +
+ + +## Aim of this talktorial + +Add a short summary of this talktorial's content. + + +### Contents in *Theory* + +_Add Table of Contents (TOC) for Theory section._ + +* ChEMBL database +* Compound activity measures + + +
+ +Sync TOC with section titles: These points should refer to the headlines of your Theory section. + +
+ + +### Contents in *Practical* + +_Add Table of Contents (TOC) for Practical section._ + +* Connect to ChEMBL database +* Load and draw molecules + + +
+ +Sync TOC with section titles: These points should refer to the headlines of your Practical section. + +
+ + +### References + +* Paper +* Tutorial links +* Other useful resources + +*We suggest the following citation style:* +* Keyword describing resource: Journal (year), volume, pages (link to resource) + +*Example:* +* ChEMBL web services: [Nucleic Acids Res. (2015), 43, 612-620](https://academic.oup.com/nar/article/43/W1/W612/2467881) diff --git a/teachopencadd/talktorials/T0xx_kinase_similarity_xxx/data/README.md b/teachopencadd/talktorials/T0xx_kinase_similarity_xxx/data/README.md new file mode 100644 index 00000000..cc6d1e4c --- /dev/null +++ b/teachopencadd/talktorials/T0xx_kinase_similarity_xxx/data/README.md @@ -0,0 +1,6 @@ +# Data + +This folder stores input and output data for the Jupyter notebook. + +- `xxx.csv`: Describe data. +- `xxx.sdf`: Describe data. diff --git a/teachopencadd/talktorials/T0xx_kinase_similarity_xxx/images/README.md b/teachopencadd/talktorials/T0xx_kinase_similarity_xxx/images/README.md new file mode 100644 index 00000000..d4ebaa47 --- /dev/null +++ b/teachopencadd/talktorials/T0xx_kinase_similarity_xxx/images/README.md @@ -0,0 +1,5 @@ +# Talktorial title + +## Images + +This folder stores images used in the Jupyter notebook. diff --git a/teachopencadd/talktorials/T0xx_kinase_similarity_xxx/talktorial.ipynb b/teachopencadd/talktorials/T0xx_kinase_similarity_xxx/talktorial.ipynb new file mode 100644 index 00000000..0fa255f7 --- /dev/null +++ b/teachopencadd/talktorials/T0xx_kinase_similarity_xxx/talktorial.ipynb @@ -0,0 +1,318 @@ +{ + "cells": [ + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "# T000 · Kinase similarity: XXX\n", + "\n", + "Authors:\n", + "\n", + "- Talia B. Kimber, 2021, [Volkamer lab, Charité](https://volkamerlab.org/)\n", + "- Dominique Sydow, 2021, [Volkamer lab, Charité](https://volkamerlab.org/)\n", + "- Andrea Volkamer, 2021, [Volkamer lab, Charité](https://volkamerlab.org/)" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "## Aim of this talktorial\n", + "\n", + "Add a short summary of this talktorial's content." + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "### Contents in *Theory*\n", + "\n", + "* Kinase dataset\n", + "* Kinase similarity descriptor: XXX" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "### Contents in *Practical*\n", + "\n", + "* Retrieve and preprocess data\n", + "* Show kinase coverage\n", + "* Compare kinases\n", + "* Visualize similarity as kinase matrix\n", + "* Visualize similarity as phylogenetic tree" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "### References\n", + "\n", + "* Kinase dataset: [Molecules (2021), 26(3), 629](https://www.mdpi.com/1420-3049/26/3/629) \n", + "* Kinase similarity descriptor: XXX" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "## Theory" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "### Kinase dataset" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "We will use nine kinases from [Molecules (2021), 26(3), 629](https://www.mdpi.com/1420-3049/26/3/629) because:\n", + "\n", + "> We aggregated the investigated kinases in “profiles” (Table 2). Profile 1 combined EGFR and ErbB2 as targets (indicated by a ‘+’) and BRAF (from rapidly accelerated fibrosarcoma isoform B) as a (general) anti-target (designated by a ‘—’). Out of similar considerations, Profile 2 consisted of EGFR and PI3K as targets and BRAF as anti-target. This profile is expected to be more challenging as PI3K is an atypical kinase and thus less similar to EGFR than for example ErbB2 used in Profile 1. Profile 3, comprised of EGFR and VEGFR2 as targets and BRAF as anti-target, was contrasted with the hit rate that we found with a standard docking against the single target VEGFR2 (Profile 4).\n", + "> To broaden the comparison and obtain an estimate for the promiscuity of each compound, the kinases CDK2 (cyclic-dependent kinase 2), LCK (lymphocyte-specific protein tyrosine kinase), MET (mesenchymal-epithelial transition factor) and p38α (p38 mitogen activated protein kinase α) were included in the experimental assay panel and the structure-based bioinformatics comparison as commonly used anti-targets." + ] + }, + { + "attachments": { + "814048cb-e723-4b10-b9f7-2b56848688d9.png": { + "image/png": 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" + } + }, + "cell_type": "markdown", + "metadata": {}, + "source": [ + "![image.png](attachment:814048cb-e723-4b10-b9f7-2b56848688d9.png)\n", + "\n", + "*Figure 1:* \n", + "Kinases used in this notebook, taken from [Molecules (2021), 26(3), 629](https://www.mdpi.com/1420-3049/26/3/629) (Table 1)." + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "### Kinase similarity descriptor: XXX\n", + "\n", + "Describe the dataset describing kinase similarity and how we use it.\n", + "\n", + "- XXX = KLIFS pocket sequence\n", + "- XXX = KiSSim fingerprint\n", + "- XXX = KLIFS IFP\n", + "- XXX = Ligand promiscuity: ChEMBL28, bioactivity" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "### Compound activity measures" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "Lorem ipsum dolor sit amet, consetetur sadipscing elitr, sed diam nonumy eirmod tempor invidunt ut labore et dolore magna aliquyam erat, sed diam voluptua. At vero eos et accusam et justo duo dolores et ea rebum. Stet clita kasd gubergren, no sea takimata sanctus est Lorem ipsum dolor sit amet. Lorem ipsum dolor sit amet, consetetur sadipscing elitr, sed diam nonumy eirmod tempor invidunt ut labore et dolore magna aliquyam erat, sed diam voluptua. At vero eos et accusam et justo duo dolores et ea rebum. Stet clita kasd gubergren, no sea takimata sanctus est Lorem ipsum dolor sit amet." + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "$pIC_{50} = -log_{10}(IC_{50}*10^{-9})= 9-log_{10}(IC_{50}) $" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "
\n", + " \n", + "Formulas: Please use LaTeX to format formulas.\n", + "
" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "If you place links, please link descriptive words.\n", + "\n", + "> __Yes__: [ChEMBL](https://www.ebi.ac.uk/chembl/) is a manually curated database of bioactive molecules\n", + "\n", + "> __No__: ChEMBL ([here](https://www.ebi.ac.uk/chembl/)) is a manually curated database of bioactive molecules" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "## Practical" + ] + }, + { + "cell_type": "code", + "execution_count": 1, + "metadata": {}, + "outputs": [ + { + "name": "stderr", + "output_type": "stream", + "text": [ + "RDKit WARNING: [16:28:01] Enabling RDKit 2019.09.3 jupyter extensions\n" + ] + } + ], + "source": [ + "from pathlib import Path\n", + "\n", + "import pandas as pd" + ] + }, + { + "cell_type": "code", + "execution_count": 2, + "metadata": {}, + "outputs": [], + "source": [ + "HERE = Path(_dh[-1])\n", + "DATA = HERE / \"data\"" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "### Retrieve and preprocess data" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [], + "source": [] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "### Show kinase coverage" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [], + "source": [] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "### Compare kinases" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [], + "source": [] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "### Visualize similarity as kinase matrix" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [], + "source": [] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "### Visualize similarity as phylogenetic tree" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [], + "source": [] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "## Discussion\n", + "\n", + "Wrap up the talktorial's content here and discuss pros/cons and open questions/challenges." + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "## Quiz\n", + "\n", + "Ask three questions that the user should be able to answer after doing this talktorial. Choose important take-aways from this talktorial for your questions.\n", + "\n", + "1. Question\n", + "2. Question\n", + "3. Question" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [], + "source": [] + } + ], + "metadata": { + "kernelspec": { + "display_name": "Python 3", + "language": "python", + "name": "python3" + }, + "language_info": { + "codemirror_mode": { + "name": "ipython", + "version": 3 + }, + "file_extension": ".py", + "mimetype": "text/x-python", + "name": "python", + "nbconvert_exporter": "python", + "pygments_lexer": "ipython3", + "version": "3.9.5" + }, + "toc-autonumbering": true, + "widgets": { + "application/vnd.jupyter.widget-state+json": { + "state": {}, + "version_major": 2, + "version_minor": 0 + } + } + }, + "nbformat": 4, + "nbformat_minor": 4 +} From 033282d022070b55140b3073f3d6e5d667965561 Mon Sep 17 00:00:00 2001 From: t-kimber Date: Tue, 10 Aug 2021 14:05:05 +0200 Subject: [PATCH 004/158] :tada: start branch From 33cdaa22b0212a4ebe6eafdea59cd1f0c1bd4273 Mon Sep 17 00:00:00 2001 From: t-kimber Date: Tue, 10 Aug 2021 14:09:33 +0200 Subject: [PATCH 005/158] :tada: start branch From 794a1b2c02e254a527f18cec0194f37c86174d4d Mon Sep 17 00:00:00 2001 From: dominiquesydow Date: Tue, 10 Aug 2021 14:13:29 +0200 Subject: [PATCH 006/158] :tada: start branch From f114306f077d0ad077adc569b068878b93b0020d Mon Sep 17 00:00:00 2001 From: Unknown Date: Tue, 10 Aug 2021 14:14:12 +0200 Subject: [PATCH 007/158] Add folder --- .../T023_what_is_a_kinase/README.md | 78 +++++ .../T023_what_is_a_kinase/data/README.md | 6 + .../T023_what_is_a_kinase/images/README.md | 5 + .../T023_what_is_a_kinase/talktorial.ipynb | 318 ++++++++++++++++++ 4 files changed, 407 insertions(+) create mode 100644 teachopencadd/talktorials/T023_what_is_a_kinase/README.md create mode 100644 teachopencadd/talktorials/T023_what_is_a_kinase/data/README.md create mode 100644 teachopencadd/talktorials/T023_what_is_a_kinase/images/README.md create mode 100644 teachopencadd/talktorials/T023_what_is_a_kinase/talktorial.ipynb diff --git a/teachopencadd/talktorials/T023_what_is_a_kinase/README.md b/teachopencadd/talktorials/T023_what_is_a_kinase/README.md new file mode 100644 index 00000000..a38d14a4 --- /dev/null +++ b/teachopencadd/talktorials/T023_what_is_a_kinase/README.md @@ -0,0 +1,78 @@ +
+ +Thank you for contributing to TeachOpenCADD! + +
+ + +
+ +Set up your PR: Please check out our issue on how to set up a PR for new talktorials, including standard checks and TODOs. + +
+ + +# T000 · Talktorial topic title + +Authors: + +- First and last name, year(s) of contribution, lab, institution +- First and last name, year(s) of contribution, lab, institution + + +*The examples used in this talktorial template are taken from [__Talktorial T001__](https://github.com/volkamerlab/teachopencadd/blob/master/teachopencadd/talktorials/T001_query_chembl/talktorial.ipynb) and [__Talktorial T002__](https://github.com/volkamerlab/teachopencadd/blob/master/teachopencadd/talktorials/T002_compound_adme/talktorial.ipynb).* + + +
+ +Cross-referencing talktorials: If you want to cross-reference to existing talktorials in your notebook, please use the following formatting: Talktorial T000. + +
+ + +## Aim of this talktorial + +Add a short summary of this talktorial's content. + + +### Contents in *Theory* + +_Add Table of Contents (TOC) for Theory section._ + +* ChEMBL database +* Compound activity measures + + +
+ +Sync TOC with section titles: These points should refer to the headlines of your Theory section. + +
+ + +### Contents in *Practical* + +_Add Table of Contents (TOC) for Practical section._ + +* Connect to ChEMBL database +* Load and draw molecules + + +
+ +Sync TOC with section titles: These points should refer to the headlines of your Practical section. + +
+ + +### References + +* Paper +* Tutorial links +* Other useful resources + +*We suggest the following citation style:* +* Keyword describing resource: Journal (year), volume, pages (link to resource) + +*Example:* +* ChEMBL web services: [Nucleic Acids Res. (2015), 43, 612-620](https://academic.oup.com/nar/article/43/W1/W612/2467881) diff --git a/teachopencadd/talktorials/T023_what_is_a_kinase/data/README.md b/teachopencadd/talktorials/T023_what_is_a_kinase/data/README.md new file mode 100644 index 00000000..cc6d1e4c --- /dev/null +++ b/teachopencadd/talktorials/T023_what_is_a_kinase/data/README.md @@ -0,0 +1,6 @@ +# Data + +This folder stores input and output data for the Jupyter notebook. + +- `xxx.csv`: Describe data. +- `xxx.sdf`: Describe data. diff --git a/teachopencadd/talktorials/T023_what_is_a_kinase/images/README.md b/teachopencadd/talktorials/T023_what_is_a_kinase/images/README.md new file mode 100644 index 00000000..d4ebaa47 --- /dev/null +++ b/teachopencadd/talktorials/T023_what_is_a_kinase/images/README.md @@ -0,0 +1,5 @@ +# Talktorial title + +## Images + +This folder stores images used in the Jupyter notebook. diff --git a/teachopencadd/talktorials/T023_what_is_a_kinase/talktorial.ipynb b/teachopencadd/talktorials/T023_what_is_a_kinase/talktorial.ipynb new file mode 100644 index 00000000..29d5b255 --- /dev/null +++ b/teachopencadd/talktorials/T023_what_is_a_kinase/talktorial.ipynb @@ -0,0 +1,318 @@ +{ + "cells": [ + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "# T023 · What is a kinase?\n", + "\n", + "Authors:\n", + "\n", + "- Talia B. Kimber, 2021, [Volkamer lab, Charité](https://volkamerlab.org/)\n", + "- Dominique Sydow, 2021, [Volkamer lab, Charité](https://volkamerlab.org/)\n", + "- Andrea Volkamer, 2021, [Volkamer lab, Charité](https://volkamerlab.org/)" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "## Aim of this talktorial\n", + "\n", + "Add a short summary of this talktorial's content." + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "### Contents in *Theory*\n", + "\n", + "* Kinase dataset\n", + "* Kinase similarity descriptor: XXX" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "### Contents in *Practical*\n", + "\n", + "* Retrieve and preprocess data\n", + "* Show kinase coverage\n", + "* Compare kinases\n", + "* Visualize similarity as kinase matrix\n", + "* Visualize similarity as phylogenetic tree" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "### References\n", + "\n", + "* Kinase dataset: [Molecules (2021), 26(3), 629](https://www.mdpi.com/1420-3049/26/3/629) \n", + "* Kinase similarity descriptor: XXX" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "## Theory" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "### Kinase dataset" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "We will use nine kinases from [Molecules (2021), 26(3), 629](https://www.mdpi.com/1420-3049/26/3/629) because:\n", + "\n", + "> We aggregated the investigated kinases in “profiles” (Table 2). Profile 1 combined EGFR and ErbB2 as targets (indicated by a ‘+’) and BRAF (from rapidly accelerated fibrosarcoma isoform B) as a (general) anti-target (designated by a ‘—’). Out of similar considerations, Profile 2 consisted of EGFR and PI3K as targets and BRAF as anti-target. This profile is expected to be more challenging as PI3K is an atypical kinase and thus less similar to EGFR than for example ErbB2 used in Profile 1. Profile 3, comprised of EGFR and VEGFR2 as targets and BRAF as anti-target, was contrasted with the hit rate that we found with a standard docking against the single target VEGFR2 (Profile 4).\n", + "> To broaden the comparison and obtain an estimate for the promiscuity of each compound, the kinases CDK2 (cyclic-dependent kinase 2), LCK (lymphocyte-specific protein tyrosine kinase), MET (mesenchymal-epithelial transition factor) and p38α (p38 mitogen activated protein kinase α) were included in the experimental assay panel and the structure-based bioinformatics comparison as commonly used anti-targets." + ] + }, + { + "attachments": { + "814048cb-e723-4b10-b9f7-2b56848688d9.png": { + "image/png": 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" + } + }, + "cell_type": "markdown", + "metadata": {}, + "source": [ + "![image.png](attachment:814048cb-e723-4b10-b9f7-2b56848688d9.png)\n", + "\n", + "*Figure 1:* \n", + "Kinases used in this notebook, taken from [Molecules (2021), 26(3), 629](https://www.mdpi.com/1420-3049/26/3/629) (Table 1)." + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "### Kinase similarity descriptor: XXX\n", + "\n", + "Describe the dataset describing kinase similarity and how we use it.\n", + "\n", + "- XXX = KLIFS pocket sequence\n", + "- XXX = KiSSim fingerprint\n", + "- XXX = KLIFS IFP\n", + "- XXX = Ligand promiscuity: ChEMBL28, bioactivity" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "### Compound activity measures" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "Lorem ipsum dolor sit amet, consetetur sadipscing elitr, sed diam nonumy eirmod tempor invidunt ut labore et dolore magna aliquyam erat, sed diam voluptua. At vero eos et accusam et justo duo dolores et ea rebum. Stet clita kasd gubergren, no sea takimata sanctus est Lorem ipsum dolor sit amet. Lorem ipsum dolor sit amet, consetetur sadipscing elitr, sed diam nonumy eirmod tempor invidunt ut labore et dolore magna aliquyam erat, sed diam voluptua. At vero eos et accusam et justo duo dolores et ea rebum. Stet clita kasd gubergren, no sea takimata sanctus est Lorem ipsum dolor sit amet." + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "$pIC_{50} = -log_{10}(IC_{50}*10^{-9})= 9-log_{10}(IC_{50}) $" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "
\n", + " \n", + "Formulas: Please use LaTeX to format formulas.\n", + "
" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "If you place links, please link descriptive words.\n", + "\n", + "> __Yes__: [ChEMBL](https://www.ebi.ac.uk/chembl/) is a manually curated database of bioactive molecules\n", + "\n", + "> __No__: ChEMBL ([here](https://www.ebi.ac.uk/chembl/)) is a manually curated database of bioactive molecules" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "## Practical" + ] + }, + { + "cell_type": "code", + "execution_count": 1, + "metadata": {}, + "outputs": [ + { + "name": "stderr", + "output_type": "stream", + "text": [ + "RDKit WARNING: [16:28:01] Enabling RDKit 2019.09.3 jupyter extensions\n" + ] + } + ], + "source": [ + "from pathlib import Path\n", + "\n", + "import pandas as pd" + ] + }, + { + "cell_type": "code", + "execution_count": 2, + "metadata": {}, + "outputs": [], + "source": [ + "HERE = Path(_dh[-1])\n", + "DATA = HERE / \"data\"" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "### Retrieve and preprocess data" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [], + "source": [] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "### Show kinase coverage" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [], + "source": [] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "### Compare kinases" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [], + "source": [] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "### Visualize similarity as kinase matrix" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [], + "source": [] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "### Visualize similarity as phylogenetic tree" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [], + "source": [] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "## Discussion\n", + "\n", + "Wrap up the talktorial's content here and discuss pros/cons and open questions/challenges." + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "## Quiz\n", + "\n", + "Ask three questions that the user should be able to answer after doing this talktorial. Choose important take-aways from this talktorial for your questions.\n", + "\n", + "1. Question\n", + "2. Question\n", + "3. Question" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [], + "source": [] + } + ], + "metadata": { + "kernelspec": { + "display_name": "Python 3", + "language": "python", + "name": "python3" + }, + "language_info": { + "codemirror_mode": { + "name": "ipython", + "version": 3 + }, + "file_extension": ".py", + "mimetype": "text/x-python", + "name": "python", + "nbconvert_exporter": "python", + "pygments_lexer": "ipython3", + "version": "3.9.5" + }, + "toc-autonumbering": true, + "widgets": { + "application/vnd.jupyter.widget-state+json": { + "state": {}, + "version_major": 2, + "version_minor": 0 + } + } + }, + "nbformat": 4, + "nbformat_minor": 4 +} From 0bb739446f40ed0a0fc5c3342c3d4dcd33cffcab Mon Sep 17 00:00:00 2001 From: dominiquesydow Date: Tue, 10 Aug 2021 14:15:17 +0200 Subject: [PATCH 008/158] :tada: start branch From 9b7c99519e792228474617acec1bb6e8272a25f4 Mon Sep 17 00:00:00 2001 From: dominiquesydow Date: Tue, 10 Aug 2021 14:20:58 +0200 Subject: [PATCH 009/158] :tada: start branch From 6ff4e77b44669a6a1de17df2000bd4d7d69e5dff Mon Sep 17 00:00:00 2001 From: t-kimber Date: Tue, 10 Aug 2021 14:24:09 +0200 Subject: [PATCH 010/158] :tada: start new branch From 2c1f1a7d350c242d53732ff04ae515a17c9bece5 Mon Sep 17 00:00:00 2001 From: Unknown Date: Mon, 23 Aug 2021 09:39:54 +0200 Subject: [PATCH 011/158] Add talktorial folder + theory content --- .../README.md | 0 .../data/README.md | 0 .../images/README.md | 0 .../talktorial.ipynb | 77 +++++++------------ 4 files changed, 27 insertions(+), 50 deletions(-) rename teachopencadd/talktorials/{T0xx_kinase_similarity_xxx => T026_kinase_similarity_ifp}/README.md (100%) rename teachopencadd/talktorials/{T0xx_kinase_similarity_xxx => T026_kinase_similarity_ifp}/data/README.md (100%) rename teachopencadd/talktorials/{T0xx_kinase_similarity_xxx => T026_kinase_similarity_ifp}/images/README.md (100%) rename teachopencadd/talktorials/{T0xx_kinase_similarity_xxx => T026_kinase_similarity_ifp}/talktorial.ipynb (93%) diff --git a/teachopencadd/talktorials/T0xx_kinase_similarity_xxx/README.md b/teachopencadd/talktorials/T026_kinase_similarity_ifp/README.md similarity index 100% rename from teachopencadd/talktorials/T0xx_kinase_similarity_xxx/README.md rename to teachopencadd/talktorials/T026_kinase_similarity_ifp/README.md diff --git a/teachopencadd/talktorials/T0xx_kinase_similarity_xxx/data/README.md b/teachopencadd/talktorials/T026_kinase_similarity_ifp/data/README.md similarity index 100% rename from teachopencadd/talktorials/T0xx_kinase_similarity_xxx/data/README.md rename to teachopencadd/talktorials/T026_kinase_similarity_ifp/data/README.md diff --git a/teachopencadd/talktorials/T0xx_kinase_similarity_xxx/images/README.md b/teachopencadd/talktorials/T026_kinase_similarity_ifp/images/README.md similarity index 100% rename from teachopencadd/talktorials/T0xx_kinase_similarity_xxx/images/README.md rename to teachopencadd/talktorials/T026_kinase_similarity_ifp/images/README.md diff --git a/teachopencadd/talktorials/T0xx_kinase_similarity_xxx/talktorial.ipynb b/teachopencadd/talktorials/T026_kinase_similarity_ifp/talktorial.ipynb similarity index 93% rename from teachopencadd/talktorials/T0xx_kinase_similarity_xxx/talktorial.ipynb rename to teachopencadd/talktorials/T026_kinase_similarity_ifp/talktorial.ipynb index 0fa255f7..2ffad351 100644 --- a/teachopencadd/talktorials/T0xx_kinase_similarity_xxx/talktorial.ipynb +++ b/teachopencadd/talktorials/T026_kinase_similarity_ifp/talktorial.ipynb @@ -4,7 +4,7 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "# T000 · Kinase similarity: XXX\n", + "# T026 · Kinase similarity: Interaction fingerprints\n", "\n", "Authors:\n", "\n", @@ -19,7 +19,7 @@ "source": [ "## Aim of this talktorial\n", "\n", - "Add a short summary of this talktorial's content." + "We will assess the similarity between a set of kinases based on the KLIFS interaction fingerprint (IFP), which describes the interactions seen in a structurally resolved kinase-ligand complex. " ] }, { @@ -29,7 +29,7 @@ "### Contents in *Theory*\n", "\n", "* Kinase dataset\n", - "* Kinase similarity descriptor: XXX" + "* Kinase similarity descriptor: Interaction fingerprint" ] }, { @@ -52,7 +52,14 @@ "### References\n", "\n", "* Kinase dataset: [Molecules (2021), 26(3), 629](https://www.mdpi.com/1420-3049/26/3/629) \n", - "* Kinase similarity descriptor: XXX" + "* Protein Data Bank\n", + " - PDB URL: http://www.rcsb.org/\n", + " - PDB database: [Acta Cryst. (2002), D58, 899-907](https://doi.org/10.1107/S0907444902003451) and [Structure (2012), 20(3), 391-396](https://doi.org/10.1016/j.str.2012.01.010)\n", + "* KLIFS\n", + " - KLIFS URL: https://klifs.net/\n", + " - KLIFS database: [Nucleic Acid Res. (2020), 49(D1), D562-D569](https://doi.org/10.1093/nar/gkaa895)\n", + " - KLIFS binding site definition and interaction fingerprint calculation: [J. Med. Chem. (2014), 57(2), 249-277](https://doi.org/10.1021/jm400378w)\n", + "* Interaction fingerprint (IFP): [J. Chem. Inf. Model. (2007), 71(1), 195-207](https://doi.org/10.1021/ci600342e)" ] }, { @@ -73,10 +80,10 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "We will use nine kinases from [Molecules (2021), 26(3), 629](https://www.mdpi.com/1420-3049/26/3/629) because:\n", + "We will use nine kinases from [Molecules (2021), 26(3), 629](https://www.mdpi.com/1420-3049/26/3/629), which aimed to understand kinase similarities within different combinations of kinase on- and off-targets (also called anti-targets):\n", "\n", - "> We aggregated the investigated kinases in “profiles” (Table 2). Profile 1 combined EGFR and ErbB2 as targets (indicated by a ‘+’) and BRAF (from rapidly accelerated fibrosarcoma isoform B) as a (general) anti-target (designated by a ‘—’). Out of similar considerations, Profile 2 consisted of EGFR and PI3K as targets and BRAF as anti-target. This profile is expected to be more challenging as PI3K is an atypical kinase and thus less similar to EGFR than for example ErbB2 used in Profile 1. Profile 3, comprised of EGFR and VEGFR2 as targets and BRAF as anti-target, was contrasted with the hit rate that we found with a standard docking against the single target VEGFR2 (Profile 4).\n", - "> To broaden the comparison and obtain an estimate for the promiscuity of each compound, the kinases CDK2 (cyclic-dependent kinase 2), LCK (lymphocyte-specific protein tyrosine kinase), MET (mesenchymal-epithelial transition factor) and p38α (p38 mitogen activated protein kinase α) were included in the experimental assay panel and the structure-based bioinformatics comparison as commonly used anti-targets." + "> We aggregated the investigated kinases in “profiles” (Table 2). Profile 1 combined **EGFR** and **ErbB2** as targets (indicated by a ‘+’) and **BRAF** (from rapidly accelerated fibrosarcoma isoform B) as a (general) anti-target (designated by a ‘—’). Out of similar considerations, Profile 2 consisted of EGFR and **PI3K** as targets and BRAF as anti-target. This profile is expected to be more challenging as PI3K is an atypical kinase and thus less similar to EGFR than for example ErbB2 used in Profile 1. Profile 3, comprised of EGFR and **VEGFR2** as targets and BRAF as anti-target, was contrasted with the hit rate that we found with a standard docking against the single target VEGFR2 (Profile 4).\n", + "> To broaden the comparison and obtain an estimate for the promiscuity of each compound, the kinases **CDK2** (cyclic-dependent kinase 2), **LCK** (lymphocyte-specific protein tyrosine kinase), **MET** (mesenchymal-epithelial transition factor) and **p38α** (p38 mitogen activated protein kinase α) were included in the experimental assay panel and the structure-based bioinformatics comparison as commonly used anti-targets." ] }, { @@ -98,56 +105,34 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "### Kinase similarity descriptor: XXX\n", + "### Kinase similarity descriptor: Interaction fingerprints\n", "\n", - "Describe the dataset describing kinase similarity and how we use it.\n", + "Interaction fingerprints encode the binding mode of a ligand in a binding site that is seen in a structurally resolved complex. If a ligand can form similar interaction patterns in proteins other (off-targets) than its designated protein (on-target), it is possible that this ligand will cause unintended side effects. Knowing about similarities between proteins can therefore help to avoid such off-target effects; or to exploit the found similarities for polypharmacology effects where one ligand intentially targets multiple proteins at once.\n", "\n", - "- XXX = KLIFS pocket sequence\n", - "- XXX = KiSSim fingerprint\n", - "- XXX = KLIFS IFP\n", - "- XXX = Ligand promiscuity: ChEMBL28, bioactivity" + "In this talktorial, we are interested in assessing the similarity between a set of kinases based on the similarity between their co-crystallized ligands' binding modes. We will make use of pre-calculated interaction fingerprints provided by the kinase-focused resource KLIFS." ] }, { "cell_type": "markdown", "metadata": {}, "source": [ - "### Compound activity measures" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "Lorem ipsum dolor sit amet, consetetur sadipscing elitr, sed diam nonumy eirmod tempor invidunt ut labore et dolore magna aliquyam erat, sed diam voluptua. At vero eos et accusam et justo duo dolores et ea rebum. Stet clita kasd gubergren, no sea takimata sanctus est Lorem ipsum dolor sit amet. Lorem ipsum dolor sit amet, consetetur sadipscing elitr, sed diam nonumy eirmod tempor invidunt ut labore et dolore magna aliquyam erat, sed diam voluptua. At vero eos et accusam et justo duo dolores et ea rebum. Stet clita kasd gubergren, no sea takimata sanctus est Lorem ipsum dolor sit amet." - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "$pIC_{50} = -log_{10}(IC_{50}*10^{-9})= 9-log_{10}(IC_{50}) $" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "
\n", - " \n", - "Formulas: Please use LaTeX to format formulas.\n", - "
" + "The KLIFS database ([Nucleic Acid Res. (2020), 49(D1), D562-D569](https://doi.org/10.1093/nar/gkaa895), [J. Med. Chem. (2014), 57(2), 249-277](https://doi.org/10.1021/jm400378w)) fetches all kinase structures deposited in the structural database PDB ([Acta Cryst. (2002), D58, 899-907](https://doi.org/10.1107/S0907444902003451), [Structure (2012), 20(3), 391-396](https://doi.org/10.1016/j.str.2012.01.010)) and processes them as follows: All multi-chain structures in the PDB are split into monomers and aligned to each other with a special focus on a pre-defined binding site of 85 residues (Figure 1). For example, this means that the conserved gatekeeper (GK) residue at KLIFS position 45 can be easily and quickly looked up in any of the over 10,000 monomeric kinase structures in KLIFS. \n", + "\n", + "![KLIFS binding site](https://klifs.net/images/faq/xcolors.png.pagespeed.ic.dprMuoZGzn.webp)\n", + "*Figure 1:* \n", + "Kinase binding site residues as defined by KLIFS.\n", + "Figure and description taken from: [J. Med. Chem. (2014), 57(2), 249-277](https://doi.org/10.1021/jm400378w)." ] }, { "cell_type": "markdown", "metadata": {}, "source": [ - "If you place links, please link descriptive words.\n", + "The KLIFS authors calculate for each of these structures — that are co-crystallized with a ligand — an interaction fingerprint (IFP) as proposed by Marcou and Rognan ([JCIM (2007), 71(1), 195-207](https://pubs.acs.org/doi/10.1021/ci600342e)). This is how the IFP is described in the respective KLIFS pulication [J. Med. Chem. (2014), 57(2), 249-277](https://doi.org/10.1021/jm400378w):\n", "\n", - "> __Yes__: [ChEMBL](https://www.ebi.ac.uk/chembl/) is a manually curated database of bioactive molecules\n", + "> For each amino acid in the catalytic cleft, seven types of protein−ligand interactions are determined. The presence of a certain type of interaction results in the type-setting ofa “1” in the bit-string; otherwise a “0” is used to indicate the absence of the interaction. The following seven types of interactions are summarized in one bit-string; bit 1 = hydrophobic contact (HYD); bit 2 = face to face aromatic interactions (F−F); bit 3 = face to edge aromatic interactions (F−E); bit 4 = protein H-bond donor (DON); bit 5 = protein H- bond acceptor (ACC); bit 6 = protein cationic interactions (ION+), and bit 7 = protein anionic interactions (ION−).\n", "\n", - "> __No__: ChEMBL ([here](https://www.ebi.ac.uk/chembl/)) is a manually curated database of bioactive molecules" + "This results in a $85 \\times 7 = 595$ bit vector, which describes the interactions seen in a ligand-kinase complex. Since the binding site is aligned across all kinases, each bit position in this IFP can be directly compared across all IFPs in KLIFS. This is what we will do now in the practical part of this tutorial." ] }, { @@ -161,15 +146,7 @@ "cell_type": "code", "execution_count": 1, "metadata": {}, - "outputs": [ - { - "name": "stderr", - "output_type": "stream", - "text": [ - "RDKit WARNING: [16:28:01] Enabling RDKit 2019.09.3 jupyter extensions\n" - ] - } - ], + "outputs": [], "source": [ "from pathlib import Path\n", "\n", From 60eb636340e5da6bb53058a3e99bd9fdcf2de942 Mon Sep 17 00:00:00 2001 From: Unknown Date: Mon, 23 Aug 2021 10:21:29 +0200 Subject: [PATCH 012/158] Add opencadd to theory; finish dataset preparation --- .../talktorial.ipynb | 584 +++++++++++++++++- 1 file changed, 575 insertions(+), 9 deletions(-) diff --git a/teachopencadd/talktorials/T026_kinase_similarity_ifp/talktorial.ipynb b/teachopencadd/talktorials/T026_kinase_similarity_ifp/talktorial.ipynb index 2ffad351..1508d7ad 100644 --- a/teachopencadd/talktorials/T026_kinase_similarity_ifp/talktorial.ipynb +++ b/teachopencadd/talktorials/T026_kinase_similarity_ifp/talktorial.ipynb @@ -29,7 +29,8 @@ "### Contents in *Theory*\n", "\n", "* Kinase dataset\n", - "* Kinase similarity descriptor: Interaction fingerprint" + "* Kinase similarity descriptor: KLIFS interaction fingerprint\n", + "* Fetching KLIFS data with `opencadd.databases.klifs`" ] }, { @@ -59,7 +60,10 @@ " - KLIFS URL: https://klifs.net/\n", " - KLIFS database: [Nucleic Acid Res. (2020), 49(D1), D562-D569](https://doi.org/10.1093/nar/gkaa895)\n", " - KLIFS binding site definition and interaction fingerprint calculation: [J. Med. Chem. (2014), 57(2), 249-277](https://doi.org/10.1021/jm400378w)\n", - "* Interaction fingerprint (IFP): [J. Chem. Inf. Model. (2007), 71(1), 195-207](https://doi.org/10.1021/ci600342e)" + "* Interaction fingerprint (IFP): [J. Chem. Inf. Model. (2007), 71(1), 195-207](https://doi.org/10.1021/ci600342e)\n", + "* `opencadd`, a Python library for structural cheminformatics\n", + " - GitHub repository: https://github.com/volkamerlab/opencadd\n", + " - Documentation: https://opencadd.readthedocs.io" ] }, { @@ -105,7 +109,7 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "### Kinase similarity descriptor: Interaction fingerprints\n", + "### Kinase similarity descriptor: KLIFS interaction fingerprints\n", "\n", "Interaction fingerprints encode the binding mode of a ligand in a binding site that is seen in a structurally resolved complex. If a ligand can form similar interaction patterns in proteins other (off-targets) than its designated protein (on-target), it is possible that this ligand will cause unintended side effects. Knowing about similarities between proteins can therefore help to avoid such off-target effects; or to exploit the found similarities for polypharmacology effects where one ligand intentially targets multiple proteins at once.\n", "\n", @@ -135,6 +139,21 @@ "This results in a $85 \\times 7 = 595$ bit vector, which describes the interactions seen in a ligand-kinase complex. Since the binding site is aligned across all kinases, each bit position in this IFP can be directly compared across all IFPs in KLIFS. This is what we will do now in the practical part of this tutorial." ] }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "### Fetching KLIFS data with `opencadd.databases.klifs`\n", + "\n", + "`opencadd` is a Python library for structural cheminformatics developed by the Volkamer lab at the Charité in Berlin. \n", + "This library is a growing collection of modules that help facilitate and standardize common tasks in structural bioinformatics and cheminformatics. Today, we will use the module `opencadd.databases.klifs`, which allows us to fetch the KLIFS IFP as `pandas` DataFrame.\n", + "\n", + "- GitHub repository: https://github.com/volkamerlab/opencadd\n", + "- Documentation: https://opencadd.readthedocs.io\n", + "\n", + "For more information about this library and the KLIFS OpenAPI, please refer to __Talktorial T012__." + ] + }, { "cell_type": "markdown", "metadata": {}, @@ -150,7 +169,9 @@ "source": [ "from pathlib import Path\n", "\n", - "import pandas as pd" + "import matplotlib.pyplot as plt\n", + "import pandas as pd\n", + "from opencadd.databases.klifs import setup_remote" ] }, { @@ -170,26 +191,571 @@ "### Retrieve and preprocess data" ] }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "Let's define our kinases of interest and all their synoyms as described in Table 1 in the global variable `query_kinases`." + ] + }, { "cell_type": "code", - "execution_count": null, + "execution_count": 3, "metadata": {}, "outputs": [], - "source": [] + "source": [ + "query_kinases = [\n", + " 'EGFR', \n", + " 'ErbB2', 'Her2',\n", + " 'PI3K', 'PI3KCA', 'p110a', \n", + " 'BRAF', \n", + " 'CDK2',\n", + " 'LCK', \n", + " 'MET', \n", + " 'p38a', 'MAPK14', \n", + " 'VEGFR2', 'KDR'\n", + "]" + ] }, { "cell_type": "markdown", "metadata": {}, "source": [ - "### Show kinase coverage" + "Now, we query the KLIFS database using the `opencadd.databases.klifs` module to generate our IFP dataset." ] }, { "cell_type": "code", - "execution_count": null, + "execution_count": 4, "metadata": {}, "outputs": [], - "source": [] + "source": [ + "from opencadd.databases.klifs import setup_remote" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "#### Set up a remote KLIFS session" + ] + }, + { + "cell_type": "code", + "execution_count": 5, + "metadata": {}, + "outputs": [], + "source": [ + "klifs_session = setup_remote()" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "#### Fetch all structures describing these kinases" + ] + }, + { + "cell_type": "code", + "execution_count": 6, + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "Number of structures: 2466\n", + "Kinases: CDK2 p38a EGFR ErbB2 MET LCK KDR BRAF p110a\n" + ] + } + ], + "source": [ + "structures = klifs_session.structures.by_kinase_name(kinase_names=query_kinases)\n", + "print(f\"Number of structures: {len(structures)}\")\n", + "print(\"Kinases:\", *structures[\"kinase.klifs_name\"].unique())" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "#### Filter structures\n", + "\n", + "We filter the structures by different criteria:\n", + "\n", + "- Species: human\n", + "- Conformation: DFG-in\n", + "- Resolution: $\\le 3$ Angström\n", + "- Quality score*: $\\ge 6$\n", + "\n", + "\\* The KLIFS quality score takes into account the quality of the alignment and the number of missing residues and atoms (the higher the better the structure quality)." + ] + }, + { + "cell_type": "code", + "execution_count": 7, + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "Number of structures: 1620\n", + "Kinases: CDK2 p38a EGFR ErbB2 MET LCK KDR BRAF p110a\n" + ] + } + ], + "source": [ + "structures = structures[\n", + " (structures[\"species.klifs\"] == \"Human\")\n", + " & (structures[\"structure.dfg\"] == \"in\") \n", + " & (structures[\"structure.resolution\"] <= 3) \n", + " & (structures[\"structure.qualityscore\"] >= 6)\n", + "]\n", + "print(f\"Number of structures: {len(structures)}\")\n", + "print(\"Kinases:\", *structures[\"kinase.klifs_name\"].unique())" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "Save the structure KLIFS IDs for the next step." + ] + }, + { + "cell_type": "code", + "execution_count": 8, + "metadata": {}, + "outputs": [], + "source": [ + "structure_klifs_ids = structures[\"structure.klifs_id\"].to_list()" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "#### Fetch the structures' IFP (if available)\n", + "\n", + "We fetch the IFPs for the set of structures. Not all structures will have an IFP because not all structures have a co-crystallized ligand." + ] + }, + { + "cell_type": "code", + "execution_count": 9, + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "Number of structures with IFPs: 1466\n" + ] + }, + { + "data": { + "text/html": [ + "
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" + ], + "text/plain": [ + " structure.klifs_id interaction.fingerprint\n", + "0 775 0000000000000010000000000000000000000000000000...\n", + "1 777 0000000000000010000001000000000000000000000000...\n", + "2 778 0000000000000010000000000000000000000000000000...\n", + "3 779 0000000000000010000001000000000000000000000000...\n", + "4 782 0000000000000010000001000000000000000000000000..." + ] + }, + "execution_count": 9, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "ifps = klifs_session.interactions.by_structure_klifs_id(structure_klifs_ids)\n", + "print(f\"Number of structures with IFPs: {len(ifps)}\")\n", + "ifps.head()" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "#### Merge structural and IFP data" + ] + }, + { + "cell_type": "code", + "execution_count": 10, + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "Number of structures with IFPs: 1466\n" + ] + }, + { + "data": { + "text/html": [ + "
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structure.klifs_idinteraction.fingerprintstructure.pdb_idstructure.alternate_modelstructure.chainspecies.klifskinase.klifs_idkinase.klifs_namekinase.familykinase.group...structure.bp_ii_b_instructure.bp_ii_outstructure.bp_ii_bstructure.bp_iiistructure.bp_ivstructure.bp_vstructure.grich_distancestructure.grich_anglestructure.grich_rotationstructure.filepath
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5 rows × 42 columns

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" + ], + "text/plain": [ + " structure.klifs_id interaction.fingerprint \\\n", + "0 775 0000000000000010000000000000000000000000000000... \n", + "1 777 0000000000000010000001000000000000000000000000... \n", + "2 778 0000000000000010000000000000000000000000000000... \n", + "3 779 0000000000000010000001000000000000000000000000... \n", + "4 782 0000000000000010000001000000000000000000000000... \n", + "\n", + " structure.pdb_id structure.alternate_model structure.chain species.klifs \\\n", + "0 4r5s - A Human \n", + "1 3vjo - A Human \n", + "2 3w2s A A Human \n", + "3 2itu A A Human \n", + "4 3w33 A A Human \n", + "\n", + " kinase.klifs_id kinase.klifs_name kinase.family kinase.group ... \\\n", + "0 406 EGFR ... \n", + "1 406 EGFR ... \n", + "2 406 EGFR ... \n", + "3 406 EGFR ... \n", + "4 406 EGFR ... \n", + "\n", + " structure.bp_ii_b_in structure.bp_ii_out structure.bp_ii_b structure.bp_iii \\\n", + "0 False False False False \n", + "1 False False False False \n", + "2 False False False False \n", + "3 False False False False \n", + "4 False False False False \n", + "\n", + " structure.bp_iv structure.bp_v structure.grich_distance \\\n", + "0 False False 21.684799 \n", + "1 False False 0.000000 \n", + "2 False False 16.591600 \n", + "3 False False 20.174601 \n", + "4 False False 14.820200 \n", + "\n", + " structure.grich_angle structure.grich_rotation structure.filepath \n", + "0 71.330002 42.087002 \n", + "1 0.000000 0.000000 \n", + "2 53.096100 37.676601 \n", + "3 65.518700 21.431101 \n", + "4 48.159698 43.046001 \n", + "\n", + "[5 rows x 42 columns]" + ] + }, + "execution_count": 10, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "structures = ifps.merge(structures, on=\"structure.klifs_id\", how=\"inner\")\n", + "print(f\"Number of structures with IFPs: {len(structures)}\")\n", + "structures.head()" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "### Show kinase coverage\n", + "\n", + "Let's get the number of structures that describe our kinases (kinase coverage)." + ] + }, + { + "cell_type": "code", + "execution_count": 11, + "metadata": {}, + "outputs": [ + { + "data": { + "text/plain": [ + "kinase.klifs_name\n", + "ErbB2 4\n", + "KDR 6\n", + "LCK 30\n", + "p110a 45\n", + "BRAF 57\n", + "MET 95\n", + "p38a 127\n", + "EGFR 339\n", + "CDK2 763\n", + "dtype: int64" + ] + }, + "execution_count": 11, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "# Use pandas' groupby method to count the number of structures (rows) per kinase\n", + "n_structures_per_kinase = structures.groupby(\"kinase.klifs_name\").size().sort_values()\n", + "n_structures_per_kinase" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "Let's plot our results." + ] + }, + { + "cell_type": "code", + "execution_count": 12, + "metadata": {}, + "outputs": [ + { + "data": { + "image/png": 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\n", + "text/plain": [ + "
" + ] + }, + "metadata": { + "needs_background": "light" + }, + "output_type": "display_data" + } + ], + "source": [ + "fig, ax = plt.subplots()\n", + "n_structures_per_kinase.plot(kind=\"barh\", ax=ax)\n", + "ax.set_xlabel(\"Number of structures\")\n", + "ax.set_ylabel(\"Kinase name\")\n", + "for i, value in enumerate(n_structures_per_kinase):\n", + " ax.text(value, i, str(value), va=\"center\")" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "We see that our dataset is highly imbalanced. While some kinases are structurally resolved very often, other kinases are not: See e.g. CDK2 and EGFR vs. KDR and ErbB2. We will have to keep this in mind when interpreting our results later." + ] }, { "cell_type": "markdown", From 7d266aea75c92ee673d30b7883bc9c796c12c842 Mon Sep 17 00:00:00 2001 From: t-kimber Date: Mon, 23 Aug 2021 10:32:12 +0200 Subject: [PATCH 013/158] create table for kinases of interest. --- .../README.md | 78 + .../data/README.md | 6 + .../images/README.md | 5 + .../talktorial.ipynb | 1284 +++++++++++++++++ 4 files changed, 1373 insertions(+) create mode 100644 teachopencadd/talktorials/T027_kinase_similarity_ligand_profile/README.md create mode 100644 teachopencadd/talktorials/T027_kinase_similarity_ligand_profile/data/README.md create mode 100644 teachopencadd/talktorials/T027_kinase_similarity_ligand_profile/images/README.md create mode 100644 teachopencadd/talktorials/T027_kinase_similarity_ligand_profile/talktorial.ipynb diff --git a/teachopencadd/talktorials/T027_kinase_similarity_ligand_profile/README.md b/teachopencadd/talktorials/T027_kinase_similarity_ligand_profile/README.md new file mode 100644 index 00000000..a38d14a4 --- /dev/null +++ b/teachopencadd/talktorials/T027_kinase_similarity_ligand_profile/README.md @@ -0,0 +1,78 @@ +
+ +Thank you for contributing to TeachOpenCADD! + +
+ + +
+ +Set up your PR: Please check out our issue on how to set up a PR for new talktorials, including standard checks and TODOs. + +
+ + +# T000 · Talktorial topic title + +Authors: + +- First and last name, year(s) of contribution, lab, institution +- First and last name, year(s) of contribution, lab, institution + + +*The examples used in this talktorial template are taken from [__Talktorial T001__](https://github.com/volkamerlab/teachopencadd/blob/master/teachopencadd/talktorials/T001_query_chembl/talktorial.ipynb) and [__Talktorial T002__](https://github.com/volkamerlab/teachopencadd/blob/master/teachopencadd/talktorials/T002_compound_adme/talktorial.ipynb).* + + +
+ +Cross-referencing talktorials: If you want to cross-reference to existing talktorials in your notebook, please use the following formatting: Talktorial T000. + +
+ + +## Aim of this talktorial + +Add a short summary of this talktorial's content. + + +### Contents in *Theory* + +_Add Table of Contents (TOC) for Theory section._ + +* ChEMBL database +* Compound activity measures + + +
+ +Sync TOC with section titles: These points should refer to the headlines of your Theory section. + +
+ + +### Contents in *Practical* + +_Add Table of Contents (TOC) for Practical section._ + +* Connect to ChEMBL database +* Load and draw molecules + + +
+ +Sync TOC with section titles: These points should refer to the headlines of your Practical section. + +
+ + +### References + +* Paper +* Tutorial links +* Other useful resources + +*We suggest the following citation style:* +* Keyword describing resource: Journal (year), volume, pages (link to resource) + +*Example:* +* ChEMBL web services: [Nucleic Acids Res. (2015), 43, 612-620](https://academic.oup.com/nar/article/43/W1/W612/2467881) diff --git a/teachopencadd/talktorials/T027_kinase_similarity_ligand_profile/data/README.md b/teachopencadd/talktorials/T027_kinase_similarity_ligand_profile/data/README.md new file mode 100644 index 00000000..cc6d1e4c --- /dev/null +++ b/teachopencadd/talktorials/T027_kinase_similarity_ligand_profile/data/README.md @@ -0,0 +1,6 @@ +# Data + +This folder stores input and output data for the Jupyter notebook. + +- `xxx.csv`: Describe data. +- `xxx.sdf`: Describe data. diff --git a/teachopencadd/talktorials/T027_kinase_similarity_ligand_profile/images/README.md b/teachopencadd/talktorials/T027_kinase_similarity_ligand_profile/images/README.md new file mode 100644 index 00000000..d4ebaa47 --- /dev/null +++ b/teachopencadd/talktorials/T027_kinase_similarity_ligand_profile/images/README.md @@ -0,0 +1,5 @@ +# Talktorial title + +## Images + +This folder stores images used in the Jupyter notebook. diff --git a/teachopencadd/talktorials/T027_kinase_similarity_ligand_profile/talktorial.ipynb b/teachopencadd/talktorials/T027_kinase_similarity_ligand_profile/talktorial.ipynb new file mode 100644 index 00000000..a8031442 --- /dev/null +++ b/teachopencadd/talktorials/T027_kinase_similarity_ligand_profile/talktorial.ipynb @@ -0,0 +1,1284 @@ +{ + "cells": [ + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "# T027 · Kinase similarity: ligand-profile\n", + "\n", + "Authors:\n", + "\n", + "- Talia B. Kimber, 2021, [Volkamer lab, Charité](https://volkamerlab.org/)\n", + "- Dominique Sydow, 2021, [Volkamer lab, Charité](https://volkamerlab.org/)\n", + "- Andrea Volkamer, 2021, [Volkamer lab, Charité](https://volkamerlab.org/)" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "## Aim of this talktorial\n", + "\n", + "Add a short summary of this talktorial's content." + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "### Contents in *Theory*\n", + "\n", + "* Kinase dataset\n", + "* Kinase similarity descriptor: XXX" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "### Contents in *Practical*\n", + "\n", + "* Retrieve and preprocess data\n", + "* Show kinase coverage\n", + "* Compare kinases\n", + "* Visualize similarity as kinase matrix\n", + "* Visualize similarity as phylogenetic tree" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "### References\n", + "\n", + "* Kinase dataset: [Molecules (2021), 26(3), 629](https://www.mdpi.com/1420-3049/26/3/629) \n", + "* Kinase similarity descriptor: XXX" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "## Theory" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "### Kinase dataset" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "We will use nine kinases from [Molecules (2021), 26(3), 629](https://www.mdpi.com/1420-3049/26/3/629) because:\n", + "\n", + "> We aggregated the investigated kinases in “profiles” (Table 2). Profile 1 combined EGFR and ErbB2 as targets (indicated by a ‘+’) and BRAF (from rapidly accelerated fibrosarcoma isoform B) as a (general) anti-target (designated by a ‘—’). Out of similar considerations, Profile 2 consisted of EGFR and PI3K as targets and BRAF as anti-target. This profile is expected to be more challenging as PI3K is an atypical kinase and thus less similar to EGFR than for example ErbB2 used in Profile 1. Profile 3, comprised of EGFR and VEGFR2 as targets and BRAF as anti-target, was contrasted with the hit rate that we found with a standard docking against the single target VEGFR2 (Profile 4).\n", + "> To broaden the comparison and obtain an estimate for the promiscuity of each compound, the kinases CDK2 (cyclic-dependent kinase 2), LCK (lymphocyte-specific protein tyrosine kinase), MET (mesenchymal-epithelial transition factor) and p38α (p38 mitogen activated protein kinase α) were included in the experimental assay panel and the structure-based bioinformatics comparison as commonly used anti-targets." + ] + }, + { + "attachments": { + "814048cb-e723-4b10-b9f7-2b56848688d9.png": { + "image/png": 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" + } + }, + "cell_type": "markdown", + "metadata": {}, + "source": [ + "![image.png](attachment:814048cb-e723-4b10-b9f7-2b56848688d9.png)\n", + "\n", + "*Figure 1:* \n", + "Kinases used in this notebook, taken from [Molecules (2021), 26(3), 629](https://www.mdpi.com/1420-3049/26/3/629) (Table 1)." + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "### Kinase similarity descriptor: ligand-profile\n", + "\n", + "Describe the dataset describing kinase similarity and how we use it.\n", + "\n", + "- XXX = KLIFS pocket sequence\n", + "- XXX = KiSSim fingerprint\n", + "- XXX = KLIFS IFP\n", + "- XXX = Ligand promiscuity: ChEMBL28, bioactivity" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "### Compound activity measures" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "Lorem ipsum dolor sit amet, consetetur sadipscing elitr, sed diam nonumy eirmod tempor invidunt ut labore et dolore magna aliquyam erat, sed diam voluptua. At vero eos et accusam et justo duo dolores et ea rebum. Stet clita kasd gubergren, no sea takimata sanctus est Lorem ipsum dolor sit amet. Lorem ipsum dolor sit amet, consetetur sadipscing elitr, sed diam nonumy eirmod tempor invidunt ut labore et dolore magna aliquyam erat, sed diam voluptua. At vero eos et accusam et justo duo dolores et ea rebum. Stet clita kasd gubergren, no sea takimata sanctus est Lorem ipsum dolor sit amet." + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "$pIC_{50} = -log_{10}(IC_{50}*10^{-9})= 9-log_{10}(IC_{50}) $" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "
\n", + " \n", + "Formulas: Please use LaTeX to format formulas.\n", + "
" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "If you place links, please link descriptive words.\n", + "\n", + "> __Yes__: [ChEMBL](https://www.ebi.ac.uk/chembl/) is a manually curated database of bioactive molecules\n", + "\n", + "> __No__: ChEMBL ([here](https://www.ebi.ac.uk/chembl/)) is a manually curated database of bioactive molecules" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "## Practical" + ] + }, + { + "cell_type": "code", + "execution_count": 1, + "metadata": {}, + "outputs": [], + "source": [ + "from pathlib import Path\n", + "import pandas as pd" + ] + }, + { + "cell_type": "code", + "execution_count": 2, + "metadata": {}, + "outputs": [], + "source": [ + "HERE = Path(_dh[-1])\n", + "DATA = HERE / \"data\"" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "### Retrieve and preprocess data" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "We retrieve a pre-curated version of ChEMBL v.28 freely available at openkinome, see https://github.com/openkinome/kinodata/releases/tag/v0.2." + ] + }, + { + "cell_type": "code", + "execution_count": 3, + "metadata": {}, + "outputs": [], + "source": [ + "# TODO: Take v.29 instead of v.28." + ] + }, + { + "cell_type": "code", + "execution_count": 4, + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "Current shape of data: (186972, 17)\n" + ] + }, + { + "data": { + "text/html": [ + "
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Unnamed: 0activities.activity_idassays.chembl_idtarget_dictionary.chembl_idmolecule_dictionary.chembl_idmolecule_dictionary.max_phaseactivities.standard_typeactivities.standard_valueactivities.standard_unitscompound_structures.canonical_smilescompound_structures.standard_inchicomponent_sequences.sequenceassays.confidence_scoredocs.chembl_iddocs.yeardocs.authorsUniprotID
09625116291323CHEMBL3705523CHEMBL2973CHEMBL36667240pIC5014.096910nMCCCC(=O)Nc1cccc(-c2nc(Nc3ccc4[nH]ncc4c3)c3cc(O...InChI=1S/C31H33N7O3/c1-2-4-29(40)33-22-6-3-5-2...MSRPPPTGKMPGAPETAPGDGAGASRQRKLEALIRDPRSPINVESL...9CHEMBL36390772014.0NaNO75116
19767216306943CHEMBL3705523CHEMBL2973CHEMBL19687050pIC5014.000000nMCCCC(=O)Nc1cccc(-c2nc(Nc3ccc4[nH]ncc4c3)c3cc(O...InChI=1S/C31H33N7O2/c1-2-6-29(39)33-23-8-5-7-2...MSRPPPTGKMPGAPETAPGDGAGASRQRKLEALIRDPRSPINVESL...9CHEMBL36390772014.0NaNO75116
29387916264754CHEMBL3705523CHEMBL2973CHEMBL36667280pIC5014.000000nMCCCC(=O)Nc1cccc(-c2nc(Nc3ccc4[nH]ncc4c3)c3cc(O...InChI=1S/C34H40N8O3/c1-5-7-32(43)36-24-9-6-8-2...MSRPPPTGKMPGAPETAPGDGAGASRQRKLEALIRDPRSPINVESL...9CHEMBL36390772014.0NaNO75116
310071416340050CHEMBL3705523CHEMBL2973CHEMBL19974330pIC5013.958607nMCCCC(=O)Nc1cccc(-c2nc(Nc3ccc4[nH]ncc4c3)c3cc(O...InChI=1S/C28H28N6O3/c1-3-5-26(35)30-20-7-4-6-1...MSRPPPTGKMPGAPETAPGDGAGASRQRKLEALIRDPRSPINVESL...9CHEMBL36390772014.0NaNO75116
49587716287186CHEMBL3705523CHEMBL2973CHEMBL36667210pIC5013.920819nMCCCC(=O)Nc1cccc(-c2nc(Nc3ccc4[nH]ncc4c3)c3cc(O...InChI=1S/C32H35N7O2/c1-2-7-30(40)34-24-9-6-8-2...MSRPPPTGKMPGAPETAPGDGAGASRQRKLEALIRDPRSPINVESL...9CHEMBL36390772014.0NaNO75116
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" + ], + "text/plain": [ + " Unnamed: 0 activities.activity_id assays.chembl_id \\\n", + "0 96251 16291323 CHEMBL3705523 \n", + "1 97672 16306943 CHEMBL3705523 \n", + "2 93879 16264754 CHEMBL3705523 \n", + "3 100714 16340050 CHEMBL3705523 \n", + "4 95877 16287186 CHEMBL3705523 \n", + "\n", + " target_dictionary.chembl_id molecule_dictionary.chembl_id \\\n", + "0 CHEMBL2973 CHEMBL3666724 \n", + "1 CHEMBL2973 CHEMBL1968705 \n", + "2 CHEMBL2973 CHEMBL3666728 \n", + "3 CHEMBL2973 CHEMBL1997433 \n", + "4 CHEMBL2973 CHEMBL3666721 \n", + "\n", + " molecule_dictionary.max_phase activities.standard_type \\\n", + "0 0 pIC50 \n", + "1 0 pIC50 \n", + "2 0 pIC50 \n", + "3 0 pIC50 \n", + "4 0 pIC50 \n", + "\n", + " activities.standard_value activities.standard_units \\\n", + "0 14.096910 nM \n", + "1 14.000000 nM \n", + "2 14.000000 nM \n", + "3 13.958607 nM \n", + "4 13.920819 nM \n", + "\n", + " compound_structures.canonical_smiles \\\n", + "0 CCCC(=O)Nc1cccc(-c2nc(Nc3ccc4[nH]ncc4c3)c3cc(O... \n", + "1 CCCC(=O)Nc1cccc(-c2nc(Nc3ccc4[nH]ncc4c3)c3cc(O... \n", + "2 CCCC(=O)Nc1cccc(-c2nc(Nc3ccc4[nH]ncc4c3)c3cc(O... \n", + "3 CCCC(=O)Nc1cccc(-c2nc(Nc3ccc4[nH]ncc4c3)c3cc(O... \n", + "4 CCCC(=O)Nc1cccc(-c2nc(Nc3ccc4[nH]ncc4c3)c3cc(O... \n", + "\n", + " compound_structures.standard_inchi \\\n", + "0 InChI=1S/C31H33N7O3/c1-2-4-29(40)33-22-6-3-5-2... \n", + "1 InChI=1S/C31H33N7O2/c1-2-6-29(39)33-23-8-5-7-2... \n", + "2 InChI=1S/C34H40N8O3/c1-5-7-32(43)36-24-9-6-8-2... \n", + "3 InChI=1S/C28H28N6O3/c1-3-5-26(35)30-20-7-4-6-1... \n", + "4 InChI=1S/C32H35N7O2/c1-2-7-30(40)34-24-9-6-8-2... \n", + "\n", + " component_sequences.sequence assays.confidence_score \\\n", + "0 MSRPPPTGKMPGAPETAPGDGAGASRQRKLEALIRDPRSPINVESL... 9 \n", + "1 MSRPPPTGKMPGAPETAPGDGAGASRQRKLEALIRDPRSPINVESL... 9 \n", + "2 MSRPPPTGKMPGAPETAPGDGAGASRQRKLEALIRDPRSPINVESL... 9 \n", + "3 MSRPPPTGKMPGAPETAPGDGAGASRQRKLEALIRDPRSPINVESL... 9 \n", + "4 MSRPPPTGKMPGAPETAPGDGAGASRQRKLEALIRDPRSPINVESL... 9 \n", + "\n", + " docs.chembl_id docs.year docs.authors UniprotID \n", + "0 CHEMBL3639077 2014.0 NaN O75116 \n", + "1 CHEMBL3639077 2014.0 NaN O75116 \n", + "2 CHEMBL3639077 2014.0 NaN O75116 \n", + "3 CHEMBL3639077 2014.0 NaN O75116 \n", + "4 CHEMBL3639077 2014.0 NaN O75116 " + ] + }, + "execution_count": 4, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "path = \"https://github.com/openkinome/kinodata/releases/download/\\\n", + "v0.2/activities-chembl28_v0.2.zip\"\n", + "data = pd.read_csv(path, index_col=None)\n", + "print(f\"Current shape of data: {data.shape}\")\n", + "data.head()" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "We look at the type of activity and the associated units." + ] + }, + { + "cell_type": "code", + "execution_count": 5, + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "Activities: {'pIC50', 'pKi', 'pKd'}\n", + "Units: {'nM'}\n" + ] + } + ], + "source": [ + "print(f\"Activities: {set(data['activities.standard_type'])}\\n\"\n", + " f\"Units: {set(data['activities.standard_units'])}\")" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "Let's keep the entries which have pIC50 values only." + ] + }, + { + "cell_type": "code", + "execution_count": 6, + "metadata": {}, + "outputs": [], + "source": [ + "data = data[data[\"activities.standard_type\"] == \"pIC50\"]" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "The dataframe contains many columns that won't be necessary for the rest of the notebook and are therefore removed. Only relevant information is kept, namely the canonical SMILES of the compound, the measured activity and the uniprot ID of the kinase." + ] + }, + { + "cell_type": "code", + "execution_count": 7, + "metadata": {}, + "outputs": [], + "source": [ + "data = data[[\"compound_structures.canonical_smiles\", \"activities.standard_value\", \"UniprotID\"]] " + ] + }, + { + "cell_type": "code", + "execution_count": 8, + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "Current shape of data: (159978, 3)\n" + ] + }, + { + "data": { + "text/html": [ + "
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compound_structures.canonical_smilesactivities.standard_valueUniprotID
0CCCC(=O)Nc1cccc(-c2nc(Nc3ccc4[nH]ncc4c3)c3cc(O...14.096910O75116
1CCCC(=O)Nc1cccc(-c2nc(Nc3ccc4[nH]ncc4c3)c3cc(O...14.000000O75116
2CCCC(=O)Nc1cccc(-c2nc(Nc3ccc4[nH]ncc4c3)c3cc(O...14.000000O75116
3CCCC(=O)Nc1cccc(-c2nc(Nc3ccc4[nH]ncc4c3)c3cc(O...13.958607O75116
4CCCC(=O)Nc1cccc(-c2nc(Nc3ccc4[nH]ncc4c3)c3cc(O...13.920819O75116
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" + ], + "text/plain": [ + " compound_structures.canonical_smiles \\\n", + "0 CCCC(=O)Nc1cccc(-c2nc(Nc3ccc4[nH]ncc4c3)c3cc(O... \n", + "1 CCCC(=O)Nc1cccc(-c2nc(Nc3ccc4[nH]ncc4c3)c3cc(O... \n", + "2 CCCC(=O)Nc1cccc(-c2nc(Nc3ccc4[nH]ncc4c3)c3cc(O... \n", + "3 CCCC(=O)Nc1cccc(-c2nc(Nc3ccc4[nH]ncc4c3)c3cc(O... \n", + "4 CCCC(=O)Nc1cccc(-c2nc(Nc3ccc4[nH]ncc4c3)c3cc(O... \n", + "\n", + " activities.standard_value UniprotID \n", + "0 14.096910 O75116 \n", + "1 14.000000 O75116 \n", + "2 14.000000 O75116 \n", + "3 13.958607 O75116 \n", + "4 13.920819 O75116 " + ] + }, + "execution_count": 8, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "print(f\"Current shape of data: {data.shape}\")\n", + "data.head()" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "We also drop NA values." + ] + }, + { + "cell_type": "code", + "execution_count": 9, + "metadata": {}, + "outputs": [], + "source": [ + "data = data.dropna()" + ] + }, + { + "cell_type": "code", + "execution_count": 10, + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "Current shape of data: (159823, 3)\n" + ] + } + ], + "source": [ + "print(f\"Current shape of data: {data.shape}\")" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "#### Hit or non-hit" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "Finally, we binarize the pIC50 values to obtain hit or non-hit using a cut-off." + ] + }, + { + "cell_type": "code", + "execution_count": 11, + "metadata": {}, + "outputs": [], + "source": [ + "cutoff = 6.3\n", + "# TODO: Check if this cut-off is the same as in the paper " + ] + }, + { + "cell_type": "code", + "execution_count": 12, + "metadata": {}, + "outputs": [], + "source": [ + "def binarize_pic50(pic50_value, threshold):\n", + " \"\"\"\n", + " Binarizes a scalar value given a threshold.\n", + " \n", + " Parameters\n", + " ----------\n", + " pic50_value : float\n", + " The measurement pIC50 value of a kinase-ligand pair.\n", + " threshold : float\n", + " The cutoff to determine activity.\n", + " \n", + " Returns\n", + " -------\n", + " 1 if the pIC50 value is above the threshold, which indicates activity.\n", + " 0 otherwise.\n", + " \"\"\"\n", + " if pic50_value >= threshold:\n", + " return 1\n", + " else:\n", + " return 0" + ] + }, + { + "cell_type": "code", + "execution_count": 13, + "metadata": {}, + "outputs": [], + "source": [ + "data[\"activity\"] = data[\"activities.standard_value\"].apply(binarize_pic50, args=(cutoff,))" + ] + }, + { + "cell_type": "code", + "execution_count": 14, + "metadata": {}, + "outputs": [ + { + "data": { + "text/html": [ + "
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compound_structures.canonical_smilesactivities.standard_valueUniprotIDactivity
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2CCCC(=O)Nc1cccc(-c2nc(Nc3ccc4[nH]ncc4c3)c3cc(O...14.000000O751161
3CCCC(=O)Nc1cccc(-c2nc(Nc3ccc4[nH]ncc4c3)c3cc(O...13.958607O751161
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" + ], + "text/plain": [ + " compound_structures.canonical_smiles \\\n", + "0 CCCC(=O)Nc1cccc(-c2nc(Nc3ccc4[nH]ncc4c3)c3cc(O... \n", + "1 CCCC(=O)Nc1cccc(-c2nc(Nc3ccc4[nH]ncc4c3)c3cc(O... \n", + "2 CCCC(=O)Nc1cccc(-c2nc(Nc3ccc4[nH]ncc4c3)c3cc(O... \n", + "3 CCCC(=O)Nc1cccc(-c2nc(Nc3ccc4[nH]ncc4c3)c3cc(O... \n", + "4 CCCC(=O)Nc1cccc(-c2nc(Nc3ccc4[nH]ncc4c3)c3cc(O... \n", + "\n", + " activities.standard_value UniprotID activity \n", + "0 14.096910 O75116 1 \n", + "1 14.000000 O75116 1 \n", + "2 14.000000 O75116 1 \n", + "3 13.958607 O75116 1 \n", + "4 13.920819 O75116 1 " + ] + }, + "execution_count": 14, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "data.head()" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "#### Kinases of interest" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "We focus on the kinases of interest and map them to their uniprot IDs in accordance with the Table in the Theory." + ] + }, + { + "cell_type": "code", + "execution_count": 15, + "metadata": {}, + "outputs": [], + "source": [ + "name_to_uniprot = {'EGFR': 'P00533',\n", + " 'ErbB2': 'P04626',\n", + " 'BRAF': 'P15056',\n", + " 'CDK2': 'P24941',\n", + " 'LCK': 'P06239',\n", + " 'MET': 'P08581',\n", + " 'p38a': 'Q16539',\n", + " 'KDR': 'P35968',\n", + " 'p110a': 'P42336'}" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "### Show kinase coverage" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "We now look at the kinase coverage.\n", + "\n", + "For each of them, we compute three metrics:\n", + "\n", + "1. the total number of measured compounds against the given kinase,\n", + "2. the number of active compounds, and\n", + "3. the fraction of active compouds, i.e. the ratio of active compounds and total number of measured compounds." + ] + }, + { + "cell_type": "code", + "execution_count": 16, + "metadata": {}, + "outputs": [], + "source": [ + "# TODO: Use percentage instead of fraction?" + ] + }, + { + "cell_type": "code", + "execution_count": 17, + "metadata": {}, + "outputs": [], + "source": [ + "def kinase_to_activity_numbers(kinase_name, activity_dataframe):\n", + " \"\"\"\n", + " Retrieve the three metrics for a given kinase.\n", + " \n", + " Parameters\n", + " ----------\n", + " kinase_name : str\n", + " The name of the kinase of interest, e.g. \"EGFR\".\n", + " \n", + " activity_dataframe : pd.DataFrame\n", + " The dataframe with activity values for kinases.\n", + " \n", + " Returns\n", + " -------\n", + " tuple : (int, int, float)\n", + " The three metrics:\n", + " 1. The total number of measured compounds against the kinase\n", + " 2. The number of active compounds against the kinase.\n", + " 3. The fraction of active compounds against the kinase.\n", + " \"\"\"\n", + " uniprot_id = name_to_uniprot[kinase_name]\n", + " kinase_data = activity_dataframe[activity_dataframe[\"UniprotID\"] == uniprot_id]\n", + " total_measured_compounds = len(kinase_data)\n", + " active_compounds = len(kinase_data[kinase_data[\"activity\"] == 1])\n", + " if total_measured_compounds > 0:\n", + " fraction = active_compounds/total_measured_compounds\n", + " else:\n", + " print(\"No compounds were measured for this kinase.\")\n", + " fraction = np.nan\n", + " return (total_measured_compounds, active_compounds, fraction)" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "Let's see what information we get for EGFR." + ] + }, + { + "cell_type": "code", + "execution_count": 18, + "metadata": {}, + "outputs": [ + { + "data": { + "text/plain": [ + "(6026, 3706, 0.6150016594756057)" + ] + }, + "execution_count": 18, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "EGFR_metrics = kinase_to_activity_numbers(\"EGFR\", data)\n", + "EGFR_metrics" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "Let's create a table from this information for all kinases:" + ] + }, + { + "cell_type": "code", + "execution_count": 19, + "metadata": {}, + "outputs": [], + "source": [ + "def from_numbers_to_table(activity_dataframe):\n", + " \"\"\"\n", + " Create a metric table for all kinases.\n", + " \n", + " Parameters\n", + " ---------- \n", + " activity_dataframe : pd.DataFrame\n", + " The dataframe with activity values for kinases.\n", + " \n", + " Returns\n", + " -------\n", + " table : pd.DataFrame\n", + " A dataframe with the kinases as rows and metrics as columns.\n", + " \"\"\"\n", + " table = pd.DataFrame(index=name_to_uniprot.keys(), columns=[\"total\", \"actives\", \"fraction\"])\n", + " for name in name_to_uniprot:\n", + " metrics = kinase_to_activity_numbers(name, activity_dataframe)\n", + " table.loc[name] = metrics\n", + " return table" + ] + }, + { + "cell_type": "code", + "execution_count": 20, + "metadata": {}, + "outputs": [ + { + "data": { + "text/html": [ + "
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p110a439428150.640646
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" + ], + "text/plain": [ + " total actives fraction\n", + "EGFR 6026 3706 0.615002\n", + "ErbB2 1723 1049 0.608822\n", + "BRAF 3708 3013 0.812567\n", + "CDK2 1513 825 0.545274\n", + "LCK 1550 935 0.603226\n", + "MET 2867 2279 0.794908\n", + "p38a 3654 2796 0.765189\n", + "KDR 7734 5401 0.698345\n", + "p110a 4394 2815 0.640646" + ] + }, + "execution_count": 20, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "kinase_table = from_numbers_to_table(data)\n", + "kinase_table" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "Let's beautify the table:" + ] + }, + { + "cell_type": "code", + "execution_count": 21, + "metadata": {}, + "outputs": [ + { + "data": { + "text/html": [ + "\n", + "\n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + "
 totalactivesfraction
EGFR602637060.615
ErbB2172310490.609
BRAF370830130.813
CDK215138250.545
LCK15509350.603
MET286722790.795
p38a365427960.765
KDR773454010.698
p110a439428150.641
\n" + ], + "text/plain": [ + "" + ] + }, + "execution_count": 21, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "kinase_table_styler = kinase_table.style.\\\n", + " format(\"{:.3f}\", subset=[\"fraction\"]).\\\n", + " background_gradient(cmap='Purples', subset=[\"fraction\"]).\\\n", + " highlight_min(color=\"yellow\", axis=None)\n", + "kinase_table_styler" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "### Compare kinases" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [], + "source": [] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "### Visualize similarity as kinase matrix" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [], + "source": [] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "### Visualize similarity as phylogenetic tree" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [], + "source": [] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "## Discussion\n", + "\n", + "Wrap up the talktorial's content here and discuss pros/cons and open questions/challenges." + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "## Quiz\n", + "\n", + "Ask three questions that the user should be able to answer after doing this talktorial. Choose important take-aways from this talktorial for your questions.\n", + "\n", + "1. Question\n", + "2. Question\n", + "3. Question" + ] + } + ], + "metadata": { + "kernelspec": { + "display_name": "Python 3 (ipykernel)", + "language": "python", + "name": "python3" + }, + "language_info": { + "codemirror_mode": { + "name": "ipython", + "version": 3 + }, + "file_extension": ".py", + "mimetype": "text/x-python", + "name": "python", + "nbconvert_exporter": "python", + "pygments_lexer": "ipython3", + "version": "3.8.10" + }, + "toc-autonumbering": true, + "widgets": { + "application/vnd.jupyter.widget-state+json": { + "state": {}, + "version_major": 2, + "version_minor": 0 + } + } + }, + "nbformat": 4, + "nbformat_minor": 4 +} From 54633a120dfe56640bb2dd970274035831dae2b5 Mon Sep 17 00:00:00 2001 From: t-kimber Date: Mon, 23 Aug 2021 10:40:28 +0200 Subject: [PATCH 014/158] flake8 fix. --- .../talktorial.ipynb | 206 ++++++++++-------- 1 file changed, 110 insertions(+), 96 deletions(-) diff --git a/teachopencadd/talktorials/T027_kinase_similarity_ligand_profile/talktorial.ipynb b/teachopencadd/talktorials/T027_kinase_similarity_ligand_profile/talktorial.ipynb index a8031442..d9d58fee 100644 --- a/teachopencadd/talktorials/T027_kinase_similarity_ligand_profile/talktorial.ipynb +++ b/teachopencadd/talktorials/T027_kinase_similarity_ligand_profile/talktorial.ipynb @@ -157,9 +157,18 @@ "## Practical" ] }, + { + "cell_type": "raw", + "metadata": {}, + "source": [ + "# !pip install flake8 pycodestyle_magic\n", + "%load_ext pycodestyle_magic\n", + "%pycodestyle_on" + ] + }, { "cell_type": "code", - "execution_count": 1, + "execution_count": 2, "metadata": {}, "outputs": [], "source": [ @@ -169,7 +178,7 @@ }, { "cell_type": "code", - "execution_count": 2, + "execution_count": 3, "metadata": {}, "outputs": [], "source": [ @@ -193,7 +202,7 @@ }, { "cell_type": "code", - "execution_count": 3, + "execution_count": 4, "metadata": {}, "outputs": [], "source": [ @@ -202,7 +211,7 @@ }, { "cell_type": "code", - "execution_count": 4, + "execution_count": 5, "metadata": {}, "outputs": [ { @@ -415,7 +424,7 @@ "4 CHEMBL3639077 2014.0 NaN O75116 " ] }, - "execution_count": 4, + "execution_count": 5, "metadata": {}, "output_type": "execute_result" } @@ -437,14 +446,14 @@ }, { "cell_type": "code", - "execution_count": 5, + "execution_count": 6, "metadata": {}, "outputs": [ { "name": "stdout", "output_type": "stream", "text": [ - "Activities: {'pIC50', 'pKi', 'pKd'}\n", + "Activities: {'pKd', 'pIC50', 'pKi'}\n", "Units: {'nM'}\n" ] } @@ -463,7 +472,7 @@ }, { "cell_type": "code", - "execution_count": 6, + "execution_count": 7, "metadata": {}, "outputs": [], "source": [ @@ -479,16 +488,18 @@ }, { "cell_type": "code", - "execution_count": 7, + "execution_count": 11, "metadata": {}, "outputs": [], "source": [ - "data = data[[\"compound_structures.canonical_smiles\", \"activities.standard_value\", \"UniprotID\"]] " + "data = data[[\"compound_structures.canonical_smiles\",\n", + " \"activities.standard_value\",\n", + " \"UniprotID\"]]" ] }, { "cell_type": "code", - "execution_count": 8, + "execution_count": 12, "metadata": {}, "outputs": [ { @@ -575,7 +586,7 @@ "4 13.920819 O75116 " ] }, - "execution_count": 8, + "execution_count": 12, "metadata": {}, "output_type": "execute_result" } @@ -594,7 +605,7 @@ }, { "cell_type": "code", - "execution_count": 9, + "execution_count": 13, "metadata": {}, "outputs": [], "source": [ @@ -603,7 +614,7 @@ }, { "cell_type": "code", - "execution_count": 10, + "execution_count": 14, "metadata": {}, "outputs": [ { @@ -634,31 +645,31 @@ }, { "cell_type": "code", - "execution_count": 11, + "execution_count": 16, "metadata": {}, "outputs": [], "source": [ "cutoff = 6.3\n", - "# TODO: Check if this cut-off is the same as in the paper " + "# TODO: Check if this cut-off is the same as in the paper" ] }, { "cell_type": "code", - "execution_count": 12, + "execution_count": 18, "metadata": {}, "outputs": [], "source": [ "def binarize_pic50(pic50_value, threshold):\n", " \"\"\"\n", " Binarizes a scalar value given a threshold.\n", - " \n", + "\n", " Parameters\n", " ----------\n", " pic50_value : float\n", " The measurement pIC50 value of a kinase-ligand pair.\n", " threshold : float\n", " The cutoff to determine activity.\n", - " \n", + "\n", " Returns\n", " -------\n", " 1 if the pIC50 value is above the threshold, which indicates activity.\n", @@ -672,16 +683,17 @@ }, { "cell_type": "code", - "execution_count": 13, + "execution_count": 21, "metadata": {}, "outputs": [], "source": [ - "data[\"activity\"] = data[\"activities.standard_value\"].apply(binarize_pic50, args=(cutoff,))" + "data[\"activity\"] = data[\"activities.standard_value\"].apply(binarize_pic50,\n", + " args=(cutoff,))" ] }, { "cell_type": "code", - "execution_count": 14, + "execution_count": 22, "metadata": {}, "outputs": [ { @@ -767,7 +779,7 @@ "4 13.920819 O75116 1 " ] }, - "execution_count": 14, + "execution_count": 22, "metadata": {}, "output_type": "execute_result" } @@ -792,19 +804,19 @@ }, { "cell_type": "code", - "execution_count": 15, + "execution_count": 24, "metadata": {}, "outputs": [], "source": [ "name_to_uniprot = {'EGFR': 'P00533',\n", - " 'ErbB2': 'P04626',\n", - " 'BRAF': 'P15056',\n", - " 'CDK2': 'P24941',\n", - " 'LCK': 'P06239',\n", - " 'MET': 'P08581',\n", - " 'p38a': 'Q16539',\n", - " 'KDR': 'P35968',\n", - " 'p110a': 'P42336'}" + " 'ErbB2': 'P04626',\n", + " 'BRAF': 'P15056',\n", + " 'CDK2': 'P24941',\n", + " 'LCK': 'P06239',\n", + " 'MET': 'P08581',\n", + " 'p38a': 'Q16539',\n", + " 'KDR': 'P35968',\n", + " 'p110a': 'P42336'}" ] }, { @@ -829,7 +841,7 @@ }, { "cell_type": "code", - "execution_count": 16, + "execution_count": 25, "metadata": {}, "outputs": [], "source": [ @@ -838,22 +850,22 @@ }, { "cell_type": "code", - "execution_count": 17, + "execution_count": 28, "metadata": {}, "outputs": [], "source": [ "def kinase_to_activity_numbers(kinase_name, activity_dataframe):\n", " \"\"\"\n", " Retrieve the three metrics for a given kinase.\n", - " \n", + "\n", " Parameters\n", " ----------\n", " kinase_name : str\n", " The name of the kinase of interest, e.g. \"EGFR\".\n", - " \n", + "\n", " activity_dataframe : pd.DataFrame\n", " The dataframe with activity values for kinases.\n", - " \n", + "\n", " Returns\n", " -------\n", " tuple : (int, int, float)\n", @@ -863,7 +875,8 @@ " 3. The fraction of active compounds against the kinase.\n", " \"\"\"\n", " uniprot_id = name_to_uniprot[kinase_name]\n", - " kinase_data = activity_dataframe[activity_dataframe[\"UniprotID\"] == uniprot_id]\n", + " kinase_data = activity_dataframe[activity_dataframe[\"UniprotID\"]\n", + " == uniprot_id]\n", " total_measured_compounds = len(kinase_data)\n", " active_compounds = len(kinase_data[kinase_data[\"activity\"] == 1])\n", " if total_measured_compounds > 0:\n", @@ -883,7 +896,7 @@ }, { "cell_type": "code", - "execution_count": 18, + "execution_count": 29, "metadata": {}, "outputs": [ { @@ -892,7 +905,7 @@ "(6026, 3706, 0.6150016594756057)" ] }, - "execution_count": 18, + "execution_count": 29, "metadata": {}, "output_type": "execute_result" } @@ -911,25 +924,26 @@ }, { "cell_type": "code", - "execution_count": 19, + "execution_count": 32, "metadata": {}, "outputs": [], "source": [ "def from_numbers_to_table(activity_dataframe):\n", " \"\"\"\n", " Create a metric table for all kinases.\n", - " \n", + "\n", " Parameters\n", - " ---------- \n", + " ----------\n", " activity_dataframe : pd.DataFrame\n", " The dataframe with activity values for kinases.\n", - " \n", + "\n", " Returns\n", " -------\n", " table : pd.DataFrame\n", " A dataframe with the kinases as rows and metrics as columns.\n", " \"\"\"\n", - " table = pd.DataFrame(index=name_to_uniprot.keys(), columns=[\"total\", \"actives\", \"fraction\"])\n", + " table = pd.DataFrame(index=name_to_uniprot.keys(),\n", + " columns=[\"total\", \"actives\", \"fraction\"])\n", " for name in name_to_uniprot:\n", " metrics = kinase_to_activity_numbers(name, activity_dataframe)\n", " table.loc[name] = metrics\n", @@ -938,7 +952,7 @@ }, { "cell_type": "code", - "execution_count": 20, + "execution_count": 33, "metadata": {}, "outputs": [ { @@ -1039,7 +1053,7 @@ "p110a 4394 2815 0.640646" ] }, - "execution_count": 20, + "execution_count": 33, "metadata": {}, "output_type": "execute_result" } @@ -1058,52 +1072,52 @@ }, { "cell_type": "code", - "execution_count": 21, + "execution_count": 34, "metadata": {}, "outputs": [ { "data": { "text/html": [ "\n", - "\n", + "
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EGFR602637060.615EGFR602637060.615
ErbB2172310490.609ErbB2172310490.609
BRAF370830130.813BRAF370830130.813
CDK215138250.545CDK215138250.545
LCK15509350.603LCK15509350.603
MET286722790.795MET286722790.795
p38a365427960.765p38a365427960.765
KDR773454010.698KDR773454010.698
p110a439428150.641p110a439428150.641
\n" ], "text/plain": [ - "" + "" ] }, - "execution_count": 21, + "execution_count": 34, "metadata": {}, "output_type": "execute_result" } From b14de3b2e3c9156502d4b63bc14139cd530dbb80 Mon Sep 17 00:00:00 2001 From: Unknown Date: Mon, 23 Aug 2021 11:03:47 +0200 Subject: [PATCH 015/158] Add structure/kinase matrix calculation + heatmap --- .../talktorial.ipynb | 645 +++++++++++++++++- 1 file changed, 638 insertions(+), 7 deletions(-) diff --git a/teachopencadd/talktorials/T026_kinase_similarity_ifp/talktorial.ipynb b/teachopencadd/talktorials/T026_kinase_similarity_ifp/talktorial.ipynb index 1508d7ad..8216c32d 100644 --- a/teachopencadd/talktorials/T026_kinase_similarity_ifp/talktorial.ipynb +++ b/teachopencadd/talktorials/T026_kinase_similarity_ifp/talktorial.ipynb @@ -170,7 +170,9 @@ "from pathlib import Path\n", "\n", "import matplotlib.pyplot as plt\n", + "import numpy as np\n", "import pandas as pd\n", + "from sklearn.metrics import pairwise_distances\n", "from opencadd.databases.klifs import setup_remote" ] }, @@ -761,15 +763,624 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "### Compare kinases" + "### Compare structures\n", + "\n", + "We will compare the structures' IFP pairwise using the Tanimoto/Jaccard distance as implemented in `sklearn.metrics.pairwise_distances`, which uses under the hood the method `scipy.spatial.distance`." + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "#### 1. Prepare IFPs as `numpy` array\n", + "\n", + "KLIFS deposits the IFP as a string of 0 and 1. We have to prepare our IFPs as an array of boolean vectors (required by `scipy.spatial.distance` to be able to use the Jaccard distance). Each row in this array refers to one IFP, each columns to one of the IFP's features." ] }, { "cell_type": "code", - "execution_count": null, + "execution_count": 13, "metadata": {}, - "outputs": [], - "source": [] + "outputs": [ + { + "data": { + "text/plain": [ + "structure.klifs_id kinase.klifs_name\n", + "775 EGFR 0000000000000010000000000000000000000000000000...\n", + "777 EGFR 0000000000000010000001000000000000000000000000...\n", + "778 EGFR 0000000000000010000000000000000000000000000000...\n", + "779 EGFR 0000000000000010000001000000000000000000000000...\n", + "782 EGFR 0000000000000010000001000000000000000000000000...\n", + "Name: interaction.fingerprint, dtype: string" + ] + }, + "execution_count": 13, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "# This is the KLIFS format of the IFP (structure KLIFS ID and kinase name set as index)\n", + "ifps = structures.set_index([\"structure.klifs_id\", \"kinase.klifs_name\"])[\"interaction.fingerprint\"]\n", + "ifps.head()" + ] + }, + { + "cell_type": "code", + "execution_count": 14, + "metadata": {}, + "outputs": [ + { + "data": { + "text/plain": [ + "structure.klifs_id kinase.klifs_name\n", + "775 EGFR [0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, ...\n", + "777 EGFR [0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, ...\n", + "778 EGFR [0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, ...\n", + "779 EGFR [0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, ...\n", + "782 EGFR [0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, ...\n", + "Name: interaction.fingerprint, dtype: object" + ] + }, + "execution_count": 14, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "# Cast string to list of \"0\" and \"1\"\n", + "ifps = ifps.apply(list)\n", + "ifps.head()" + ] + }, + { + "cell_type": "code", + "execution_count": 15, + "metadata": {}, + "outputs": [ + { + "data": { + "text/plain": [ + "structure.klifs_id kinase.klifs_name\n", + "775 EGFR [False, False, False, False, False, False, Fal...\n", + "777 EGFR [False, False, False, False, False, False, Fal...\n", + "778 EGFR [False, False, False, False, False, False, Fal...\n", + "779 EGFR [False, False, False, False, False, False, Fal...\n", + "782 EGFR [False, False, False, False, False, False, Fal...\n", + "Name: interaction.fingerprint, dtype: object" + ] + }, + "execution_count": 15, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "# Cast \"0\" and \"1\" to boolean False and True\n", + "ifps = ifps.apply(lambda x: [True if i == \"1\" else False for i in x])\n", + "ifps.head()" + ] + }, + { + "cell_type": "code", + "execution_count": 16, + "metadata": {}, + "outputs": [ + { + "data": { + "text/plain": [ + "array([[False, False, False, ..., False, False, False],\n", + " [False, False, False, ..., False, False, False],\n", + " [False, False, False, ..., False, False, False],\n", + " ...,\n", + " [False, False, False, ..., False, False, False],\n", + " [False, False, False, ..., False, False, False],\n", + " [False, False, False, ..., False, False, False]])" + ] + }, + "execution_count": 16, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "# Convert to numpy array\n", + "ifps_array = np.array(ifps.to_list())\n", + "ifps_array" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "#### Calculate pairwise Jaccard distances" + ] + }, + { + "cell_type": "code", + "execution_count": 17, + "metadata": {}, + "outputs": [ + { + "data": { + "text/plain": [ + "array([[0. , 0.72 , 0.54285714, ..., 0.40740741, 0.73333333,\n", + " 0.73333333],\n", + " [0.72 , 0. , 0.74193548, ..., 0.70833333, 0.76190476,\n", + " 0.76190476],\n", + " [0.54285714, 0.74193548, 0. , ..., 0.61111111, 0.78378378,\n", + " 0.78378378],\n", + " ...,\n", + " [0.40740741, 0.70833333, 0.61111111, ..., 0. , 0.57692308,\n", + " 0.57692308],\n", + " [0.73333333, 0.76190476, 0.78378378, ..., 0.57692308, 0. ,\n", + " 0. ],\n", + " [0.73333333, 0.76190476, 0.78378378, ..., 0.57692308, 0. ,\n", + " 0. ]])" + ] + }, + "execution_count": 17, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "structure_distance_matrix = pairwise_distances(ifps_array, metric=\"jaccard\")\n", + "structure_distance_matrix" + ] + }, + { + "cell_type": "code", + "execution_count": 18, + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "Structure distance matrix size: (1466, 1466)\n", + "Show matrix subset:\n" + ] + }, + { + "data": { + "text/html": [ + "
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structure.klifs_id775777778779782
structure.klifs_id
7750.0000000.7200000.5428570.5000000.483871
7770.7200000.0000000.7419350.5000000.703704
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\n", + "
" + ], + "text/plain": [ + "structure.klifs_id 775 777 778 779 782\n", + "structure.klifs_id \n", + "775 0.000000 0.720000 0.542857 0.500000 0.483871\n", + "777 0.720000 0.000000 0.741935 0.500000 0.703704\n", + "778 0.542857 0.741935 0.000000 0.696970 0.411765\n", + "779 0.500000 0.500000 0.696970 0.000000 0.655172\n", + "782 0.483871 0.703704 0.411765 0.655172 0.000000" + ] + }, + "execution_count": 18, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "# Create DataFrame with structure KLIFS IDs as index/columns\n", + "structure_klifs_ids = ifps.index.get_level_values(0)\n", + "structure_distance_matrix = pd.DataFrame(\n", + " structure_distance_matrix, index=structure_klifs_ids, columns=structure_klifs_ids\n", + ")\n", + "print(f\"Structure distance matrix size: {structure_distance_matrix.shape}\")\n", + "print(\"Show matrix subset:\")\n", + "structure_distance_matrix.iloc[:5, :5]" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "### Map structure to kinase distance matrix\n", + "\n", + "One kinase pair can be represented by multiple structure pairs. \n", + "\n", + "TBA\n", + "\n", + "We use minimum!" + ] + }, + { + "cell_type": "code", + "execution_count": 19, + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "Show matrix subset:\n" + ] + }, + { + "data": { + "text/html": [ + "
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kinase.klifs_nameEGFREGFREGFREGFREGFR
kinase.klifs_name
EGFR0.0000000.7200000.5428570.5000000.483871
EGFR0.7200000.0000000.7419350.5000000.703704
EGFR0.5428570.7419350.0000000.6969700.411765
EGFR0.5000000.5000000.6969700.0000000.655172
EGFR0.4838710.7037040.4117650.6551720.000000
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" + ], + "text/plain": [ + "kinase.klifs_name EGFR EGFR EGFR EGFR EGFR\n", + "kinase.klifs_name \n", + "EGFR 0.000000 0.720000 0.542857 0.500000 0.483871\n", + "EGFR 0.720000 0.000000 0.741935 0.500000 0.703704\n", + "EGFR 0.542857 0.741935 0.000000 0.696970 0.411765\n", + "EGFR 0.500000 0.500000 0.696970 0.000000 0.655172\n", + "EGFR 0.483871 0.703704 0.411765 0.655172 0.000000" + ] + }, + "execution_count": 19, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "# Copy distance matrix to kinase matrix\n", + "kinase_distance_matrix = structure_distance_matrix\n", + "# Replace structure KLIFS IDs with the structures' kinase names\n", + "kinase_names = ifps.index.get_level_values(1)\n", + "kinase_distance_matrix.index = kinase_names\n", + "kinase_distance_matrix.columns = kinase_names\n", + "print(\"Show matrix subset:\")\n", + "kinase_distance_matrix.iloc[:5, :5]" + ] + }, + { + "cell_type": "code", + "execution_count": 20, + "metadata": {}, + "outputs": [ + { + "data": { + "text/html": [ + "
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kinase.klifs_nameBRAFCDK2EGFRErbB2KDRLCKMETp110ap38a
kinase.klifs_name
BRAF0.0000000.3000000.2777780.3939390.3636360.3200000.3684210.5000000.333333
CDK20.3000000.0000000.1111110.4516130.2380950.1904760.1333330.3478260.277778
EGFR0.2777780.1111110.0000000.2580650.2380950.1666670.2272730.3809520.173913
ErbB20.3939390.4516130.2580650.0000000.4062500.4193550.3823530.5714290.258065
KDR0.3636360.2380950.2380950.4062500.0000000.0588240.3333330.5333330.043478
LCK0.3200000.1904760.1666670.4193550.0588240.0000000.2500000.3750000.190476
MET0.3684210.1333330.2272730.3823530.3333330.2500000.0000000.4285710.352941
p110a0.5000000.3478260.3809520.5714290.5333330.3750000.4285710.0000000.473684
p38a0.3333330.2777780.1739130.2580650.0434780.1904760.3529410.4736840.000000
\n", + "
" + ], + "text/plain": [ + "kinase.klifs_name BRAF CDK2 EGFR ErbB2 KDR LCK \\\n", + "kinase.klifs_name \n", + "BRAF 0.000000 0.300000 0.277778 0.393939 0.363636 0.320000 \n", + "CDK2 0.300000 0.000000 0.111111 0.451613 0.238095 0.190476 \n", + "EGFR 0.277778 0.111111 0.000000 0.258065 0.238095 0.166667 \n", + "ErbB2 0.393939 0.451613 0.258065 0.000000 0.406250 0.419355 \n", + "KDR 0.363636 0.238095 0.238095 0.406250 0.000000 0.058824 \n", + "LCK 0.320000 0.190476 0.166667 0.419355 0.058824 0.000000 \n", + "MET 0.368421 0.133333 0.227273 0.382353 0.333333 0.250000 \n", + "p110a 0.500000 0.347826 0.380952 0.571429 0.533333 0.375000 \n", + "p38a 0.333333 0.277778 0.173913 0.258065 0.043478 0.190476 \n", + "\n", + "kinase.klifs_name MET p110a p38a \n", + "kinase.klifs_name \n", + "BRAF 0.368421 0.500000 0.333333 \n", + "CDK2 0.133333 0.347826 0.277778 \n", + "EGFR 0.227273 0.380952 0.173913 \n", + "ErbB2 0.382353 0.571429 0.258065 \n", + "KDR 0.333333 0.533333 0.043478 \n", + "LCK 0.250000 0.375000 0.190476 \n", + "MET 0.000000 0.428571 0.352941 \n", + "p110a 0.428571 0.000000 0.473684 \n", + "p38a 0.352941 0.473684 0.000000 " + ] + }, + "execution_count": 20, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "# TODO: Select the minimum structure pair distance for each kinase pair\n", + "kinase_distance_matrix = (\n", + " kinase_distance_matrix.stack().groupby(level=[0, 1]).min().unstack(level=1)\n", + ")\n", + "kinase_distance_matrix" + ] }, { "cell_type": "markdown", @@ -780,10 +1391,30 @@ }, { "cell_type": "code", - "execution_count": null, + "execution_count": 21, "metadata": {}, - "outputs": [], - "source": [] + "outputs": [ + { + "data": { + "image/png": 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\n", + "text/plain": [ + "
" + ] + }, + "metadata": { + "needs_background": "light" + }, + "output_type": "display_data" + } + ], + "source": [ + "plt.imshow(kinase_distance_matrix)\n", + "plt.colorbar(label=\"Kinase distance\")\n", + "plt.title(\"Kinase distance matrix\")\n", + "kinase_names = kinase_distance_matrix.columns.to_list()\n", + "plt.xticks(ticks=range(0, len(kinase_names)), labels=kinase_names, rotation=45);\n", + "plt.yticks(ticks=range(0, len(kinase_names)), labels=kinase_names);" + ] }, { "cell_type": "markdown", From 5ad3cdf8f025e2c4f89765a00b478d578a52a617 Mon Sep 17 00:00:00 2001 From: Unknown Date: Mon, 23 Aug 2021 12:10:43 +0200 Subject: [PATCH 016/158] More structure>kinase mapping; first draft for phylo tree --- .../talktorial.ipynb | 1020 ++++++++++++++++- 1 file changed, 1000 insertions(+), 20 deletions(-) diff --git a/teachopencadd/talktorials/T026_kinase_similarity_ifp/talktorial.ipynb b/teachopencadd/talktorials/T026_kinase_similarity_ifp/talktorial.ipynb index 8216c32d..952a01ad 100644 --- a/teachopencadd/talktorials/T026_kinase_similarity_ifp/talktorial.ipynb +++ b/teachopencadd/talktorials/T026_kinase_similarity_ifp/talktorial.ipynb @@ -1064,7 +1064,7 @@ }, { "cell_type": "code", - "execution_count": 19, + "execution_count": 90, "metadata": {}, "outputs": [ { @@ -1165,7 +1165,7 @@ "EGFR 0.483871 0.703704 0.411765 0.655172 0.000000" ] }, - "execution_count": 19, + "execution_count": 90, "metadata": {}, "output_type": "execute_result" } @@ -1181,6 +1181,677 @@ "kinase_distance_matrix.iloc[:5, :5]" ] }, + { + "cell_type": "code", + "execution_count": 107, + "metadata": {}, + "outputs": [ + { + "data": { + "text/html": [ + "
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kinase.klifs_nameEGFREGFREGFREGFREGFREGFREGFREGFREGFREGFR...EGFRCDK2CDK2EGFRp110ap110aCDK2CDK2CDK2CDK2
kinase.klifs_name
EGFR0.000000NaNNaNNaNNaNNaNNaNNaNNaNNaN...NaNNaNNaNNaNNaNNaNNaNNaNNaNNaN
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..................................................................
p110a0.6296300.6842110.7058820.6818180.6206900.5769230.5652170.6153850.7500000.705882...0.6956520.7096770.5925930.7435900.0000000.000000NaNNaNNaNNaN
CDK20.4074070.7083330.6111110.5416670.5625000.5172410.4400000.4444440.7142860.611111...0.5600000.4137930.2400000.5897440.6153850.6153850.000000NaNNaNNaN
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CDK20.7333330.7619050.7837840.7500000.6774190.6428570.7857140.7666670.7600000.783784...0.7600000.5357140.6071430.7500000.8076920.8076920.5769230.5769230.0NaN
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" + ], + "text/plain": [ + "kinase.klifs_name EGFR EGFR EGFR EGFR EGFR EGFR \\\n", + "kinase.klifs_name \n", + "EGFR 0.000000 NaN NaN NaN NaN NaN \n", + "EGFR 0.720000 0.000000 NaN NaN NaN NaN \n", + "EGFR 0.542857 0.741935 0.000000 NaN NaN NaN \n", + "EGFR 0.500000 0.500000 0.696970 0.000000 NaN NaN \n", + "EGFR 0.483871 0.703704 0.411765 0.655172 0.000000 NaN \n", + "... ... ... ... ... ... ... \n", + "p110a 0.629630 0.684211 0.705882 0.681818 0.620690 0.576923 \n", + "CDK2 0.407407 0.708333 0.611111 0.541667 0.562500 0.517241 \n", + "CDK2 0.407407 0.708333 0.611111 0.541667 0.562500 0.517241 \n", + "CDK2 0.733333 0.761905 0.783784 0.750000 0.677419 0.642857 \n", + "CDK2 0.733333 0.761905 0.783784 0.750000 0.677419 0.642857 \n", + "\n", + "kinase.klifs_name EGFR EGFR EGFR EGFR ... EGFR \\\n", + "kinase.klifs_name ... \n", + "EGFR NaN NaN NaN NaN ... NaN \n", + "EGFR NaN NaN NaN NaN ... NaN \n", + "EGFR NaN NaN NaN NaN ... NaN \n", + "EGFR NaN NaN NaN NaN ... NaN \n", + "EGFR NaN NaN NaN NaN ... NaN \n", + "... ... ... ... ... ... ... \n", + "p110a 0.565217 0.615385 0.750000 0.705882 ... 0.695652 \n", + "CDK2 0.440000 0.444444 0.714286 0.611111 ... 0.560000 \n", + "CDK2 0.440000 0.444444 0.714286 0.611111 ... 0.560000 \n", + "CDK2 0.785714 0.766667 0.760000 0.783784 ... 0.760000 \n", + "CDK2 0.785714 0.766667 0.760000 0.783784 ... 0.760000 \n", + "\n", + "kinase.klifs_name CDK2 CDK2 EGFR p110a p110a CDK2 \\\n", + "kinase.klifs_name \n", + "EGFR NaN NaN NaN NaN NaN NaN \n", + "EGFR NaN NaN NaN NaN NaN NaN \n", + "EGFR NaN NaN NaN NaN NaN NaN \n", + "EGFR NaN NaN NaN NaN NaN NaN \n", + "EGFR NaN NaN NaN NaN NaN NaN \n", + "... ... ... ... ... ... ... \n", + "p110a 0.709677 0.592593 0.743590 0.000000 0.000000 NaN \n", + "CDK2 0.413793 0.240000 0.589744 0.615385 0.615385 0.000000 \n", + "CDK2 0.413793 0.240000 0.589744 0.615385 0.615385 0.000000 \n", + "CDK2 0.535714 0.607143 0.750000 0.807692 0.807692 0.576923 \n", + "CDK2 0.535714 0.607143 0.750000 0.807692 0.807692 0.576923 \n", + "\n", + "kinase.klifs_name CDK2 CDK2 CDK2 \n", + "kinase.klifs_name \n", + "EGFR NaN NaN NaN \n", + "EGFR NaN NaN NaN \n", + "EGFR NaN NaN NaN \n", + "EGFR NaN NaN NaN \n", + "EGFR NaN NaN NaN \n", + "... ... ... ... \n", + "p110a NaN NaN NaN \n", + "CDK2 NaN NaN NaN \n", + "CDK2 0.000000 NaN NaN \n", + "CDK2 0.576923 0.0 NaN \n", + "CDK2 0.576923 0.0 0.0 \n", + "\n", + "[1466 rows x 1466 columns]" + ] + }, + "execution_count": 107, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "df = kinase_distance_matrix\n", + "df = df.where(np.tril(np.ones(df.shape)).astype(bool))\n", + "df" + ] + }, + { + "cell_type": "code", + "execution_count": 108, + "metadata": {}, + "outputs": [ + { + "data": { + "text/plain": [ + "kinase.klifs_name kinase.klifs_name\n", + "EGFR EGFR 0.000000\n", + " EGFR 0.720000\n", + " EGFR 0.000000\n", + " EGFR 0.542857\n", + " EGFR 0.741935\n", + "dtype: float64" + ] + }, + "execution_count": 108, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "df.stack().head()" + ] + }, + { + "cell_type": "code", + "execution_count": 109, + "metadata": {}, + "outputs": [ + { + "data": { + "text/plain": [ + "kinase.klifs_name kinase.klifs_name\n", + "BRAF BRAF 0.000000\n", + "p110a p110a 0.000000\n", + "MET MET 0.000000\n", + "LCK LCK 0.000000\n", + "KDR KDR 0.000000\n", + "ErbB2 ErbB2 0.000000\n", + "EGFR EGFR 0.000000\n", + "CDK2 CDK2 0.000000\n", + "p38a p38a 0.000000\n", + "KDR p38a 0.043478\n", + "dtype: float64" + ] + }, + "execution_count": 109, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "df.stack().groupby(level=[0, 1]).min().sort_values().head(10)" + ] + }, + { + "cell_type": "code", + "execution_count": 110, + "metadata": {}, + "outputs": [ + { + "data": { + "text/html": [ + "
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kinase.klifs_nameBRAFCDK2EGFRErbB2KDRLCKMETp110ap38a
kinase.klifs_name
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CDK20.3000000.0000000.1666670.4516130.3636360.1904760.1333330.4230770.277778
EGFR0.2777780.1111110.0000000.2580650.2380950.1904760.2272730.4230770.173913
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LCKNaNNaN0.166667NaNNaN0.000000NaNNaNNaN
MET0.3684210.2500000.2352940.4333330.3333330.2500000.0000000.5000000.368421
p110a0.5000000.3478260.3809520.5714290.5333330.3750000.4285710.0000000.473684
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" + ], + "text/plain": [ + "kinase.klifs_name BRAF CDK2 EGFR ErbB2 KDR LCK \\\n", + "kinase.klifs_name \n", + "BRAF 0.000000 0.300000 0.277778 0.416667 0.428571 0.320000 \n", + "CDK2 0.300000 0.000000 0.166667 0.451613 0.363636 0.190476 \n", + "EGFR 0.277778 0.111111 0.000000 0.258065 0.238095 0.190476 \n", + "ErbB2 0.393939 0.454545 0.272727 0.000000 NaN 0.419355 \n", + "KDR 0.363636 0.238095 0.250000 0.406250 0.000000 0.058824 \n", + "LCK NaN NaN 0.166667 NaN NaN 0.000000 \n", + "MET 0.368421 0.250000 0.235294 0.433333 0.333333 0.250000 \n", + "p110a 0.500000 0.347826 0.380952 0.571429 0.533333 0.375000 \n", + "p38a 0.333333 0.304348 0.238095 0.258065 0.192308 0.190476 \n", + "\n", + "kinase.klifs_name MET p110a p38a \n", + "kinase.klifs_name \n", + "BRAF 0.380952 0.583333 0.387097 \n", + "CDK2 0.133333 0.423077 0.277778 \n", + "EGFR 0.227273 0.423077 0.173913 \n", + "ErbB2 0.382353 NaN NaN \n", + "KDR 0.343750 NaN 0.043478 \n", + "LCK NaN NaN NaN \n", + "MET 0.000000 0.500000 0.368421 \n", + "p110a 0.428571 0.000000 0.473684 \n", + "p38a 0.352941 0.576923 0.000000 " + ] + }, + "execution_count": 110, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "df = (\n", + " df.stack().groupby(level=[0, 1]).min().unstack(level=1)\n", + ")\n", + "df" + ] + }, { "cell_type": "code", "execution_count": 20, @@ -1369,16 +2040,261 @@ "p38a 0.352941 0.473684 0.000000 " ] }, - "execution_count": 20, + "execution_count": 20, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "# TODO: Select the minimum structure pair distance for each kinase pair\n", + "kinase_distance_matrix = (\n", + " kinase_distance_matrix.stack().groupby(level=[0, 1]).min().unstack(level=1)\n", + ")\n", + "kinase_distance_matrix" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "### Visualize similarity as kinase matrix" + ] + }, + { + "cell_type": "code", + "execution_count": 21, + "metadata": {}, + "outputs": [ + { + "data": { + "image/png": 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CNxVwO/PJzXCa2Wzgt8AFkvrB/Jvok0HG04Rm/zfz0stxnMbSgVIdVdgMmGZmz5nZx8BkYGyFel8GrgJez/cuFqRWw9k/NsNLxxkx/zvA/4D/SnoYuAO4DHglg+yLgG0lrVyjbo7jNAuWW1N9eWB6Ij2DskFkScsD+xBsSKHUNDhkVjnep5nNBU6JR6XyQRXybgNuS6Tn4KPqjtMjMGBeR2r/bJikBxLpiWY2MX6uZFnLQwScA3zTzNqlYgekfOWQ4ziFkTFY20wz26STshnA8ER6BRZuyW4CTI5Gcxiwh6R5ZnZNeo3T4YbTcZxCsXymI90PjIxdeC8DBwIHLXgdm9+9J2kSYYbONXlcvBw3nI7jFEoem3yY2TxJEwij5W3AJWY2VdKxsbzwfs0kbjgdxykMs/wmwJvZFGBKWV5Fg2lm43O5aCf0vLVQjuM0FWZKdTQCSStJ2jl+7l+ah14N9zgdxykQ0Z5+VL1bkXQUYQn3ksCqhAGni4Cdqp3bsoazz4C5DB+VZXpoNjbe+cXCZANcc92WhcoHGPHdewqV3/u2ZQuVP6DXx4XKn/7+0ELlA9yzwVWFyl/jweMKk93et34ZTb5W/UuEifX/BjCzZyR9Os2JLWs4HcdpASz0czYpH5nZx6U5n3E/4VTauuF0HKdQmjh0xr8kfZuwEnIX4Hjgb2lObM7OB8dxegRGUw8OnQK8QYhKcQxhxP7UNCe6x+k4ToGI9o6m9Tj7E+aDXgzzNyXqD8yudqJ7nI7jFEoTe5y3EAxlif7AP9Kc6B6n4ziFYZbbkssi6Gdms0oJM5sVQwBVxT1Ox3EKJa8d4AvgA0kblRKSNgbmpDnRPU7HcQqliacjfRX4s6TShPBlgQPSnJjacHYWS71CvduAk83sgbL88cDPCDub9CYEdzvUzGZLOhE4EphHGOU6wsyKnYHuOE630KxNdTO7X9KawBqE/T6fjHsKVyWLx9lZLPX5xFGprrjSzCbEun8kWPdLgYeBTaIRPQ44k5SW33Gc5iXjfpyNYFNgBMEWbigJM/tdtZPqbqpLegG4BNgVuCBmf0HSecBggvd4X9k5vYCBwNsAZnZrovhe4Av16uU4ThPQxINDkn5PWKP+CNAesw3I1XAuFEs9ERb4QzMbHZU5FhhoZltJ2pZgVNeN9Q6QNJrQl/A0lWfpfxG4IYNejuM0M83bx7kJsLZZ9l7YvJrq5XHVrwAws9slDZY0tFTPzCYoLA69EPg6ML+fVNIXCDezXaWLSDqasJsJfT+davcnx3EaTLN6nMB/gWUIASYzkdd0pA/K0uUWfIF0tPB/A7Yt5cU98b4DfMbMPqp0ETObaGabmNkmvYemmm7lOE6DMUt3NIBhwOOSbpJ0belIc2JR05EOAG6NzfJ3zezdClHnRgPPAkjaEPg1MMbMCo2H7DhO91Faq96knFbrifX0cd5oZhXDAANvS7qbODiUyC/1cS5GiFo3Pub/DBhEmFMF8JKZfSaDbo7jNCMG1qRr1c3sX7Wem9pwdhFLfURZevtO6k0CJnVStnNaPRzHaTGadHBI0hbA+cBaQB9CELgPzGxwtXN95ZDjOAXSuHhCKbiAEGb4z4RB6UOBkWlOdMPpOE6xNKnHCWBm0yS1mVk7cGnsYqyKG07HcYqjiSfAA7Ml9QEekXQmYVrSwDQn+u5IjuMUiynd0f0cQrCBEwhTKocDn0tzohtOx3GKxVIe3c9nzexDM3vPzH5gZicCe6U50Q2n4zjF0ryG87AKeePTnNiyfZzz2hdj5qxU3RE1cd2tWxUmG7rniy867vnc7TOvVMvErNVWLlT+69+vOuukbqZ+nGpf3JpZ7aLidl98/Y0c4tobjWqGd4qkccBBwMplK4UGA2+mkdGyhtNxnNagCTcyvpswEDQMODuR/z7waBoBbjgdxymWJjOccZP0F+P+GHPMrEPS6sCaLLhZe6d4H6fjOIWiDqU6qsqRxkh6StI0SQst95Y0VtKjkh6R9EBc3t0VtwP9JC1PiHh5OJ2sbizHDafjOMWRdmCoilcao0tcCOwOrA2Mk7R2WbVbgA3i9pdHAL+pop3MbDZhCtL5ZrZPlF0VN5yO4xRIyjmc1QeQNgOmmdlzZvYxMBkYm6xgZrMSmxIPpHongSRtCRwMXB/zUnVfuuF0HKdY8pmOtDwwPZGeEfMWQNI+kp4kGMIjysvL+CrwLeAvZjZV0irArV2fEvDBIcdxiiX94NAwScnouBPNbGL8XMklXUiymf0F+EsM2/MjoNOd1+K2cv9KpJ8DTkijqBtOx3GKw4D0+3HONLNNOimbQVgSWWIF4JVO6pbC9qwqaZiZzUyWSTrHzL4q6W9UNr5V9wLO1XBKmmVmg+LnPYBzgZ0ILvNRhJjpAwlD/qea2eOx7m2EAG4fAh8DR5nZI3nq5jhOY1A+05HuB0ZKWhl4mbAd3EELXEdaDXjWzEzSRoQ9NitNaP99/HtWrcoU4nFK2omwQeiuZvZS3NX9F2Z2Viw/APinpPXM7I142sFm9oCkwwk7wu9ShG6O43QzORhOM5snaQJwE2HD4Utiv+SxsfwiYF/gUElzgTnAAZUiWJrZg/Fv8TvAp0XSNsDFwB5m9mylOmZ2paQ9CW+Mc8uK7yFEv3Qcx5mPmU0BppTlXZT4/FPgp9XkSHqMLsy5ma1fTUbehrMv8FdgezN7skrdhwgz9csZA1yTs16O4zSInJrqeVLaAelL8W+p6X4wMDuNgLwN51zCOtAvAl+pUre8x/hySQMJbvhGFU9IxFXv/akh9WnqOE730GSbfMQll0ja2sy2ThSdIuku4IfVZOQ9j7MD2B/YVNK3q9TdEHgikT4YWBn4I2GFwEIk46q3Dfa46o7T9BjBKqQ5up+ByWWZkrYi5Q7wufdxmtlsSXsBd0h6zcx+W15H0r7ArsBJZefOlXQq8KyktczsifJzHcdpLZqwqV7ii8AlkoYQTPy7VJ80DxQ0qm5mb0kaA9wuqTSH6muSvkCw6P8FdkyMqCfPnSPpbOBkwo05jtPKNKnhjKPrG0gaTFi3/m7ac3M1nKU5nPHzdELTG8KA0WldnLd9WfrsTqo6jtNqNKnhLGFm72U9x1cOOY5TGLKmbqrXjBtOx3GKpclG1fPAd0dyHKdQ1JHu6Ha9pAGSvivp4pgeGQe2q+KG03GcYmneKJeXAh8BW8b0DOD0NCe64XQcpzjsk37OakcDWNXMziQs3MHM5lB5+7qF8D5Ox3GKpXkHhz6W1J+ooaRVCR5oVVrWcHbMW4xZbxW3emjJmcX+2r0/KP5pGtArh7jYXVB03PP2ac8XKr/Ps1sVKh/g0KGHFXuBPZcqTPTcq/rkI6h5Def3gRuB4ZIuB7YGxqc5sWUNp+M4rUGzTkcys5slPQRsQWiif6V80+PO8D5Ox3GKpUkHhyRtDXxoZtcDQ4FvS1opzbluOB3HKY7mHhz6FTBb0gaEPYBfBH6X5kQ3nI7jFEuTepzAvLhD/FjgPDM7F1g8zYnex+k4TrE0aR8n8L6kbwFfALaV1Ab0TnOie5yO4xSGaOqm+gGE6UdfNLNXCXHaf5bmRPc4HccpDmvMcso0RGP580T6JbyP03GcpqBJ+zglbSHpfkmzJH0sqV1Sqj05CzGckmZ1kn+opP9KmirpcUknx/xJkj4fPy8p6eEYJthxnFanSQ0ncAEwDngG6A8cSSdhe8rpNo9T0u7AVwmx1tchBGR7t6zOEELc5Ilmdml36eY4TnE0cR8nZjYNaDOz9mhztk9zXnf2cX4LONnMXgEwsw8J8ddLDAJuAP5oZr/qRr0cxymS5h1Vny2pD/CIpDOB/5EyWFt39nGuCzzYRfnPgTvN7BfdpI/jOEWTtpneGON6CMEGTgA+AIYD+6Y5sZlG1f8JjJV0lpm9XqlCMq5621JDu1E1x3FqpYlH1V+MHz8EfpDl3O70OKcCG3dRPpmwBGqKpIqz9xeIqz4olUftOE6DadY+TklbS7pZ0tOSnisdac7tTsP5E+BMScsASOor6YRkBTM7B7gF+Evse3Acp9Vp3qb6bwldhKOBTRNHVYpqqg+QNCOR/rmZ/VzS0sA/JInwVV1SfqKZfVPSpcDvJY0zsyZ19B3HqUrjjGIa3jWzG2o5sRDDaWYVPdk43L/QNCMzG1+W9jmcjtMDECljUTSGWyX9DLiaxM7vZvZQtRObaXDIcZweSF6DQ5LGAOcCbcBvzOyMsvKDgW/G5CzgODP7TxciN49/N0nkGbBjNV3ccDqOUyw5NNXjzkUXArsQolHeL+laM3s8Ue15YDszezsuuJnIJ8ZxYbXMdqhVHzecjuMUSz59nJsB08zsOQBJkwn7aM43nGZ2d6L+vcAKlQRJ+oKZ/UHSiRXVNft5pfwkbjgdxymObFONhkl6IJGeaGYT4+flgemJshl04U0CXySsRKxEaS5jpWmPqbR1w+k4TrGkN5wzzWyTTsoqjTFVlCxpB4LhHN2JrOsBzGyhSe+S9k6hp28r5zhOseQ0AX4GYUlkiRWAVxa6lrQ+8BtgrJm92YmsWySNqHDu4cA51e+ohT3Ott4dDB1Wcfe6XFj85VShR2rmzXVS7dBfF9PfH1qo/Ne/P7hQ+UXHPV/xtLurV6qT5e4t9jm6d5e+hcnuuDmf4fCcRtXvB0ZKWhl4GTgQOGiB60grEqYWHWJmT3ch62vAzZL2MLNn4rnfivK2S6NMyxpOx3FagJwmwJvZPEkTCNtOtgGXmNlUScfG8ouA7wFLAb8Ma2yYV6npb2ZTJH0E3CDps4R9ODcFtjWzt9Po44bTcZxiyWnlkJlNAaaU5V2U+HwkwQimkXWLpPHAbcDdwE5xq8tUuOF0HKcwSsHamglJ7xPMuYC+wE7A66Wl4GZWtQ/KDafjOMXSZIbTzOrueHbD6ThOociazHLmgBtOx3GKo4nDA9eDG07HcYql5zmcbjgdxymWZhscyoNcVw5JMkm/T6R7SXpD0nUxPT6mH0kcGyQ+vyXp+fj5H3nq5jhOg2jeHeBrJm+P8wNgXUn9zWwOYQuol8vqXGlmE8ryRgFImgRcZ2b/L2e9HMdpBA2MmV4kRaxVvwHYM34eB1xRwDUcx2kBRBgcSnO0EkUYzsnAgZL6AesD/y4rP6Csqd6/AB0cx2kWzNIdLUTug0Nm9mjceWQcZcujIpWa6qlIxlXv/aliN5hwHCcfvKmenmuBs8i5mZ6Mq95riMdVd5ymJ+3AUIsZ16KmI11CCL35mKTtC7qG4zgtQKv1X6ahEI/TzGaY2bmdFJf3cRa76aLjOI3FPc6uMbNBFfJuI2zdhJlNAiZ1cf74PPVxHKfBGKijxaxiCnzlkOM4hdITB4fccDqOUyxuOB3HcdLTjBsZ54EbTsdxiqMFJ7enwQ2n4ziF0hOnI7nhdBynULyp7jiOkwUDfDpS87Bcv3f4/trXFSb/G4d8rjDZAEsOThW+uS7u2eCqQuVP/XhOofIPHXpYofKXu7fumF1VeWWL9wuVf8zUOwqT/Yv+Oene8+xm6xpOx3FaA2+qO47jZMVH1R3HcTLgUS4dx3GyESbAu8fpOI6TDfc4HcdxstETPc6idoB3HMfJdQd4SWMkPSVpmqRTKpSvKekeSR9JOjm/m1iYmg2npAnxBkzSsER+p8pXu3HHcXoaKQO1VfFKJbUBFwK7A2sD4yStXVbtLeAEQtieQqnH47wL2Bl4sSy/ovIpb9xxnB6GOizVUYXNgGlm9pyZfUyIpjs2WcHMXjez+4G5xdzJJ1Q1nJJGSHpS0mWSHpX0/yQNMLOHzeyF8vpdKN/pjUs6StL9kv4j6SpJA+q/NcdxGo5liqs+TNIDiePohKTlgemJ9IyY1xDSepxrABPNbH3gPeD4Gq7V1Y1fbWabmtkGwBPAF2uQ7zhOM5K+qT6zFMU2HhMTUlRJcvfcwMKkNZzTzeyu+PkPwOgartXVja8r6Q5JjwEHA+tUFCAdXXobvfvWvBpUcByn28lncGgGMDyRXgF4JWdNU5PWcJbfVi2WvqsbnwRMMLP1gB8A/SoqkYirPmRJn0nlOK2AzFIdVbgfGClpZUl9gAOBawtXvhPSWp8VJW1pZvcA44A7a7jW/BsHXibc+EGxbHHgf5J6EzzOl2uQ7zhOs2FAe/0tajObJ2kCcBPQBlxiZlMlHRvLL5K0DPAAMBjokPRVYG0ze69uBcpIazifAA6T9GvgGeBXkk4AvgEsAzwqaYqZHdmV8pVuPMr/LvBvwgj9YwRD6jhOiyNSeZOpMLMpwJSyvIsSn18ltGQLJ63h7DCzY8vyzovHAnSlfKUbj/m/An6VUhfHcVqJHrhyyDsKHccplkXRcMa5musWr4rjOD0Owzf5cBzHyUpP3OTDDafjOAVi0NHzXE43nI7jFIexaPZxOo7j1EXPczjdcDqOUyzex9lETP9gCU66d7/C5OvViqs+c8MeG1iofIA1HjyuUPmrXVS+o2DO7LlUoeLv3aVvofKh2LjnADesM7Qw2e9aTubBDafjOE4GDKi+12bL4YbTcZwC8VF1x3Gc7HhT3XEcJwPeVHccx8mKgXlT3XEcJxveVHccx8mAAe3ucTqO42SjB3qc9cRVr4ik38Ywv6VQwoNi/hBJf4tlUyUdnve1HcdpNlJGuGwx45q74QS+ZmYbxFDCLwETYv6XgMdjCODtgbNj0CXHcXoqRpjHmeZoIWo2nJJGSHpS0mUJ73JAKTCSJAH9+SQipgGLx/xBwFvAvFj3GkkPRk/06AqXcxynVXGPcyHWACZG7/I94HgASZcCrwJrAufHuhcAaxFCAj8GfMVs/jyFI8xsY2AT4ARJFRcpJ+Oqt7/3QZ2qO47TLbjhXIjpZnZX/PwHYDSAmR0OLEeIjnlALN8NeCTmjwIukDQ4lp0g6T/AvYTY6yMrXSwZV71tcPGbZDiOUydmWHt7qqOVqNdwlr8m5qfNrB24Etg3Zh0OXG2BacDzwJqStgd2BraM/Z8PA8VuTeQ4TvfRYemOFqJew7mipC3j53HAnZJWg/l9nHsDT8byl4CdYtnShGb+c8AQ4G0zmy1pTWCLOnVyHKeZ6IFN9XrncT4BHCbp18AzhNjoN8cmuID/AKVNIX8ETJL0WCz7ppnNlHQjcKykR4GnCM11x3F6Aua7I1Wiw8yOLcvbulJFM3sF2LVC/kfA7nXq4ThOs9Ji3mQafOWQ4ziFYu5xfoKZvQCsm58qjuP0OMx8rbrjOE5meuC2ckUsuXQcxwFiWPUOS3VUQ9IYSU9JmibplArlknReLH9U0kZF3BO44XQcp0gsbmSc5ugCSW3AhYSB5LWBcZLWLqu2O2HxzEjgaMIsn0Jww+k4TqHk5HFuBkwzs+fM7GNgMjC2rM5Y4Hdxkc29wFBJy+Z/RyBr0akCkt4AsgT2HgbMLEgdl994+d1xjUVN/kpm9ql6LhjnaQ9LWb0f8GEiPdHMJkY5nwfGmNmRMX0IsLmZlXZfQ9J1wBlmdmdM30KYL/5APfdQiZYdHMr6g0p6wMw2KUofl99Y+d1xDZefHTMbk5MoVRJfQ51c8Ka64zitwAzCBkAlViDstJa1Ti644XQcpxW4HxgpaeW4AfqBwLVlda4FDo2j61sA75rZ/4pQpmWb6jUw0eX3aPndcQ2X3yDMbJ6kCcBNQBtwiZlNlXRsLL8ImALsAUwDZhN2ZCuElh0cchzHaRTeVHccx8mIG07HcZyMuOFsUeJG0U4DkLReo3VwGssiazglbSSpW+e05UzhoZUlrSppaUl1TYIuk9lPUu+85FWQv7WkXeLn3F8uknYDJsdoBc4iyiJpOCWNIQSX+6gg+ZtJOlLSFnkanYT8XYGLJZ0uaYO85cdrjAGuBn4C/EnS6jnKvFjS+HrllckuGclvAZ8GsJxHPqPRPB/4kpk9Kanw/5+iWhYluZKGSPIYXxlZ5AxnNDpnAMeb2WOShuYsf0/gMmBT4JvAZ2J+Lv8AknYnGLO/E/ZDPTxvD07SVsB5hHDPXwP+ARwSy2q6j2h0/g/4I3Az8BVJ2+aicKBv/PshBbwQo/6XEaa6vCapTyK8dSFIkpmZpNGSDop/625pJOR+lnBPV0ra2Q1oehYpwylpEHAqcLuZ3SZpOHC7pM1ykr868DNgvJkdA1wBHC1pUB7ej6RVCJFDf2tmfyDMU9uAGJY5Ua9W46boRa0C/MDM7jKzdwmxpdaE2rw4SSsDvwTOM7M/mNnlBI+/rRY9K8hfD/h8TL5MXGYnqW/JK6zHO5Q0Cvg1cBBwK/AlYMu4Y09hROO2N+EltgrwdeBkSQNykLsL8B3gGGAWYSehfST17fJkB1jEDKeZzQK+DawV9/P7E3Cxmd1Xr2yF6J4zgB8CD8br/Ql4DVgpB/lDgLcI3vI2kjY0s7eBt4HjJV0o6QBJw+ow0iUvajLwz0T+fcDiCV0GZRFqZs8D1wM7SlojZu8E/EzStZJO0ifRUmthNWC/aGSGE71PM/so4RXW+jLZkmCI9zKzfxKa6u8SDPXWRRpPSSsBRwJ7AU8DqwIrA9+Q1D+jrCHRUSgxEjiBEFV2BHAuIaDiIfFZc7rCzHr8AQwsS28N3AZcnshTHfJXI3gig4HeMa8t/v0HsH38vB7wqRrk700wPAOBpYGvAlcRvLbbgd0IXslVwJ1A3xqusSvwZ+BkYFRZ2crAk/Hz4cDvSvdZRWYvYFAifTrhZfVb4BZgB2AfQrfDxcDSGXUeHfXpBewLXAq8QDAyf4nfzRWE7oGzgMVq+E6mA5vE9GLxb594L+dHHXrl9JyuBOwPrAMMiPe1JmFLtYfjc3YE8F/CCzTV/RD2r/w38C/gikT+EvF7Wiemr4q/RabfYVE8Gq5A4TcIO0ejc0xM94p/t4rG7hhg8TqvsXx8KAcm5PeJf68gxJAfS1gulslwRqN4N7BnIq8fof/0VcLWWsl/6swPPTCG4CUfG43xhLLyJYD/F/9p/136R0uh92WEcM+/Az4b879OaPqvn6g7CBiQUefdo4E8Btgw5u0Z//HPJniEuwP7AV8GVskof0/C+uitY3oZYGiivA/wA4Kx3iqH53RNQjfDxQSD/xNg21i2F2G7NAjG/FfAuinlLhd/g/1j+j5g1UT5b4AfE14AV5eeJz+qfK+NVqDwGwxv8DcInsj5BG9tyVi2BWGg4sSs/7jx/DUIzZyh8WFfyPOID+XfgXuA9TLK3wDoALaM6dWAMwmeyDDCwM2VwOjEOZk8Z2Aj4B1g75jej/ASOBTYL1HvRYKns3YKmbsBUwne5FbAd6MR/XosPx34fbx2Ji8wofMzJcNSVnYAcEk0nP1qfGaWBR4BzonpZYCngANjOul5ngosk8Nzegzw7cT9TYhGdDShWd0ef/sXgB0yyB0JXE70/IHHCDupXwysSOgyuTT+tnvWex+LytFwBQq5qdCfVVqHPzj+444hNOd+EI3A/sBSwFqEXVWGZrzGEMIo8S8JTf8rSTRfE9f/NTAXWK3Ge7mT4LV+itC98LVE2acI02/+SA3N8yhjO2AScBShifgQ4QVzKqEZ96X4fU4E1kghb2vCVl7bJPJ6AZ8jeJ67xbyJ0cD1qUHnzwDnln3PbYnyscB1hJdALzK8TIAh8e8RBM/1RMJL8Ziyepn1rnLdLwO3JNIrReN5dkxvEo3rdhnlLkt4aV1MaC1cRmghTSZsFFyqt0Ke99PTj4Yr0C03GTyca+LntYGP44M0NRrQqv11ncjdDPh+fGM/DZwCjIvGY0w0SsPJ3kxck0STidDE7wCOjumkkRhG9KAzXqNkcETozriQMJBV8goHRWP64/JrdiGzN3Ac4SWyLQlvkjCCfgZwaSLv0zV+77sQ+koX4xPvb7F4L7tEY7knsFxGubsRuiy2ielDYnpyWb2xwPZZDHJXv0EifQnwnUR6vfjbb1WpfhdyVwYOi89f3yhne+AaYESi3n3AWvXcw6J69LhRdUk7SDpf0mFxGglmdirwgaSLCN7lPmZ2FDAeeNTM5maQv6yk1eOI5wMEb28u0J8wiLM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" + ] + }, + "metadata": { + "needs_background": "light" + }, + "output_type": "display_data" + } + ], + "source": [ + "plt.imshow(kinase_distance_matrix)\n", + "plt.colorbar(label=\"Kinase distance\")\n", + "plt.title(\"Kinase distance matrix\")\n", + "kinase_names = kinase_distance_matrix.columns.to_list()\n", + "plt.xticks(ticks=range(0, len(kinase_names)), labels=kinase_names, rotation=45);\n", + "plt.yticks(ticks=range(0, len(kinase_names)), labels=kinase_names);" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "### Visualize similarity as phylogenetic tree" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "Bio.Phylo.TreeConstruction with DistanceTreeConstructor and DistanceMatrix. Wrangle your distances into the correct format for DistanceMatrix, convert it into a tree and draw the tree with upgma/nj. " + ] + }, + { + "cell_type": "code", + "execution_count": 25, + "metadata": {}, + "outputs": [ + { + "data": { + "text/html": [ + "
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kinase.klifs_nameBRAFCDK2EGFRErbB2KDRLCKMETp110ap38a
kinase.klifs_name
BRAF0.0000000.3000000.2777780.3939390.3636360.3200000.3684210.5000000.333333
CDK20.3000000.0000000.1111110.4516130.2380950.1904760.1333330.3478260.277778
EGFR0.2777780.1111110.0000000.2580650.2380950.1666670.2272730.3809520.173913
ErbB20.3939390.4516130.2580650.0000000.4062500.4193550.3823530.5714290.258065
KDR0.3636360.2380950.2380950.4062500.0000000.0588240.3333330.5333330.043478
LCK0.3200000.1904760.1666670.4193550.0588240.0000000.2500000.3750000.190476
MET0.3684210.1333330.2272730.3823530.3333330.2500000.0000000.4285710.352941
p110a0.5000000.3478260.3809520.5714290.5333330.3750000.4285710.0000000.473684
p38a0.3333330.2777780.1739130.2580650.0434780.1904760.3529410.4736840.000000
\n", + "
" + ], + "text/plain": [ + "kinase.klifs_name BRAF CDK2 EGFR ErbB2 KDR LCK \\\n", + "kinase.klifs_name \n", + "BRAF 0.000000 0.300000 0.277778 0.393939 0.363636 0.320000 \n", + "CDK2 0.300000 0.000000 0.111111 0.451613 0.238095 0.190476 \n", + "EGFR 0.277778 0.111111 0.000000 0.258065 0.238095 0.166667 \n", + "ErbB2 0.393939 0.451613 0.258065 0.000000 0.406250 0.419355 \n", + "KDR 0.363636 0.238095 0.238095 0.406250 0.000000 0.058824 \n", + "LCK 0.320000 0.190476 0.166667 0.419355 0.058824 0.000000 \n", + "MET 0.368421 0.133333 0.227273 0.382353 0.333333 0.250000 \n", + "p110a 0.500000 0.347826 0.380952 0.571429 0.533333 0.375000 \n", + "p38a 0.333333 0.277778 0.173913 0.258065 0.043478 0.190476 \n", + "\n", + "kinase.klifs_name MET p110a p38a \n", + "kinase.klifs_name \n", + "BRAF 0.368421 0.500000 0.333333 \n", + "CDK2 0.133333 0.347826 0.277778 \n", + "EGFR 0.227273 0.380952 0.173913 \n", + "ErbB2 0.382353 0.571429 0.258065 \n", + "KDR 0.333333 0.533333 0.043478 \n", + "LCK 0.250000 0.375000 0.190476 \n", + "MET 0.000000 0.428571 0.352941 \n", + "p110a 0.428571 0.000000 0.473684 \n", + "p38a 0.352941 0.473684 0.000000 " + ] + }, + "execution_count": 25, "metadata": {}, "output_type": "execute_result" } ], "source": [ - "# TODO: Select the minimum structure pair distance for each kinase pair\n", - "kinase_distance_matrix = (\n", - " kinase_distance_matrix.stack().groupby(level=[0, 1]).min().unstack(level=1)\n", - ")\n", "kinase_distance_matrix" ] }, @@ -1386,19 +2302,28 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "### Visualize similarity as kinase matrix" + "#### Example 1" ] }, { "cell_type": "code", - "execution_count": 21, + "execution_count": 22, + "metadata": {}, + "outputs": [], + "source": [ + "from Bio import Phylo" + ] + }, + { + "cell_type": "code", + "execution_count": 42, "metadata": {}, "outputs": [ { "data": { - "image/png": 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\n", + "image/png": 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\n", 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" ] }, "metadata": { @@ -1408,27 +2333,82 @@ } ], "source": [ - "plt.imshow(kinase_distance_matrix)\n", - "plt.colorbar(label=\"Kinase distance\")\n", - "plt.title(\"Kinase distance matrix\")\n", - "kinase_names = kinase_distance_matrix.columns.to_list()\n", - "plt.xticks(ticks=range(0, len(kinase_names)), labels=kinase_names, rotation=45);\n", - "plt.yticks(ticks=range(0, len(kinase_names)), labels=kinase_names);" + "#https://biopython.org/wiki/Phylo\n", + "\n", + "from Bio.Phylo.TreeConstruction import DistanceMatrix, DistanceTreeConstructor\n", + "\n", + "matrix = [\n", + " [0], \n", + " [0.23076923076923073, 0], \n", + " [0.3846153846153846, 0.23076923076923073, 0], \n", + " [0.5384615384615384, 0.5384615384615384, 0.5384615384615384, 0], \n", + " [0.6153846153846154, 0.3846153846153846, 0.46153846153846156, 0.15384615384615385, 0]\n", + "]\n", + "names = ['Alpha', 'Beta', 'Gamma', 'Delta', 'Epsilon']\n", + "\n", + "dm = DistanceMatrix(names, matrix)\n", + "\n", + "constructor = DistanceTreeConstructor()\n", + "tree = constructor.upgma(dm)\n", + "tree.ladderize() # Flip branches so deeper clades are displayed at top\n", + "\n", + "fig, ax = plt.subplots()\n", + "Phylo.draw(tree, axes=ax)" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ - "### Visualize similarity as phylogenetic tree" + "#### Example 2" ] }, { "cell_type": "code", - "execution_count": null, + "execution_count": 47, "metadata": {}, "outputs": [], - "source": [] + "source": [ + "matrix = kinase_distance_matrix.to_numpy()" + ] + }, + { + "cell_type": "code", + "execution_count": 69, + "metadata": {}, + "outputs": [], + "source": [ + "matrix_tril = [list(vector[:i]) for i, vector in enumerate(matrix, 1)]" + ] + }, + { + "cell_type": "code", + "execution_count": 71, + "metadata": {}, + "outputs": [ + { + "data": { + "image/png": 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\n", + "text/plain": [ + "
" + ] + }, + "metadata": { + "needs_background": "light" + }, + "output_type": "display_data" + } + ], + "source": [ + "dm = DistanceMatrix(kinase_distance_matrix.columns.to_list(), matrix_tril)\n", + "\n", + "constructor = DistanceTreeConstructor()\n", + "tree = constructor.upgma(dm)\n", + "tree.ladderize() # Flip branches so deeper clades are displayed at top\n", + "\n", + "fig, ax = plt.subplots()\n", + "Phylo.draw(tree, axes=ax)" + ] }, { "cell_type": "markdown", From 5254f5084f0f1811cb70a001b1b3d91a47fda2e8 Mon Sep 17 00:00:00 2001 From: Unknown Date: Mon, 23 Aug 2021 16:32:54 +0200 Subject: [PATCH 017/158] Use scipy to cluster and plot the dendrogram --- .../talktorial.ipynb | 1124 +++-------------- 1 file changed, 151 insertions(+), 973 deletions(-) diff --git a/teachopencadd/talktorials/T026_kinase_similarity_ifp/talktorial.ipynb b/teachopencadd/talktorials/T026_kinase_similarity_ifp/talktorial.ipynb index 952a01ad..4e04de7b 100644 --- a/teachopencadd/talktorials/T026_kinase_similarity_ifp/talktorial.ipynb +++ b/teachopencadd/talktorials/T026_kinase_similarity_ifp/talktorial.ipynb @@ -165,7 +165,15 @@ "cell_type": "code", "execution_count": 1, "metadata": {}, - "outputs": [], + "outputs": [ + { + "name": "stderr", + "output_type": "stream", + "text": [ + "INFO:opencadd.databases.klifs.api:If you want to see an non-truncated version of the DataFrames in this module, use `pd.set_option('display.max_columns', 50)` in your notebook.\n" + ] + } + ], "source": [ "from pathlib import Path\n", "\n", @@ -173,6 +181,8 @@ "import numpy as np\n", "import pandas as pd\n", "from sklearn.metrics import pairwise_distances\n", + "from scipy.spatial import distance_matrix, distance\n", + "from scipy.cluster import hierarchy\n", "from opencadd.databases.klifs import setup_remote" ] }, @@ -246,7 +256,16 @@ "cell_type": "code", "execution_count": 5, "metadata": {}, - "outputs": [], + "outputs": [ + { + "name": "stderr", + "output_type": "stream", + "text": [ + "INFO:opencadd.databases.klifs.api:Set up remote session...\n", + "INFO:opencadd.databases.klifs.api:Remote session is ready!\n" + ] + } + ], "source": [ "klifs_session = setup_remote()" ] @@ -732,7 +751,7 @@ "outputs": [ { "data": { - "image/png": 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\n", 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\n", 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" ] @@ -1051,20 +1070,18 @@ }, { "cell_type": "markdown", - "metadata": {}, + "metadata": { + "tags": [] + }, "source": [ "### Map structure to kinase distance matrix\n", "\n", - "One kinase pair can be represented by multiple structure pairs. \n", - "\n", - "TBA\n", - "\n", - "We use minimum!" + "First — as an intermediate step — we will create a structure distance matrix but instead of labeling the data with structure KLIFS IDs we add the corresponding kinase name." ] }, { "cell_type": "code", - "execution_count": 90, + "execution_count": 19, "metadata": {}, "outputs": [ { @@ -1165,7 +1182,7 @@ "EGFR 0.483871 0.703704 0.411765 0.655172 0.000000" ] }, - "execution_count": 90, + "execution_count": 19, "metadata": {}, "output_type": "execute_result" } @@ -1182,479 +1199,50 @@ ] }, { - "cell_type": "code", - "execution_count": 107, + "cell_type": "markdown", "metadata": {}, - "outputs": [ - { - "data": { - "text/html": [ - "
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kinase.klifs_nameEGFREGFREGFREGFREGFREGFREGFREGFREGFREGFR...EGFRCDK2CDK2EGFRp110ap110aCDK2CDK2CDK2CDK2
kinase.klifs_name
EGFR0.000000NaNNaNNaNNaNNaNNaNNaNNaNNaN...NaNNaNNaNNaNNaNNaNNaNNaNNaNNaN
EGFR0.7200000.000000NaNNaNNaNNaNNaNNaNNaNNaN...NaNNaNNaNNaNNaNNaNNaNNaNNaNNaN
EGFR0.5428570.7419350.000000NaNNaNNaNNaNNaNNaNNaN...NaNNaNNaNNaNNaNNaNNaNNaNNaNNaN
EGFR0.5000000.5000000.6969700.000000NaNNaNNaNNaNNaNNaN...NaNNaNNaNNaNNaNNaNNaNNaNNaNNaN
EGFR0.4838710.7037040.4117650.6551720.000000NaNNaNNaNNaNNaN...NaNNaNNaNNaNNaNNaNNaNNaNNaNNaN
..................................................................
p110a0.6296300.6842110.7058820.6818180.6206900.5769230.5652170.6153850.7500000.705882...0.6956520.7096770.5925930.7435900.0000000.000000NaNNaNNaNNaN
CDK20.4074070.7083330.6111110.5416670.5625000.5172410.4400000.4444440.7142860.611111...0.5600000.4137930.2400000.5897440.6153850.6153850.000000NaNNaNNaN
CDK20.4074070.7083330.6111110.5416670.5625000.5172410.4400000.4444440.7142860.611111...0.5600000.4137930.2400000.5897440.6153850.6153850.0000000.000000NaNNaN
CDK20.7333330.7619050.7837840.7500000.6774190.6428570.7857140.7666670.7600000.783784...0.7600000.5357140.6071430.7500000.8076920.8076920.5769230.5769230.0NaN
CDK20.7333330.7619050.7837840.7500000.6774190.6428570.7857140.7666670.7600000.783784...0.7600000.5357140.6071430.7500000.8076920.8076920.5769230.5769230.00.0
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1466 rows × 1466 columns

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" - ], - "text/plain": [ - "kinase.klifs_name EGFR EGFR EGFR EGFR EGFR EGFR \\\n", - "kinase.klifs_name \n", - "EGFR 0.000000 NaN NaN NaN NaN NaN \n", - "EGFR 0.720000 0.000000 NaN NaN NaN NaN \n", - "EGFR 0.542857 0.741935 0.000000 NaN NaN NaN \n", - "EGFR 0.500000 0.500000 0.696970 0.000000 NaN NaN \n", - "EGFR 0.483871 0.703704 0.411765 0.655172 0.000000 NaN \n", - "... ... ... ... ... ... ... \n", - "p110a 0.629630 0.684211 0.705882 0.681818 0.620690 0.576923 \n", - "CDK2 0.407407 0.708333 0.611111 0.541667 0.562500 0.517241 \n", - "CDK2 0.407407 0.708333 0.611111 0.541667 0.562500 0.517241 \n", - "CDK2 0.733333 0.761905 0.783784 0.750000 0.677419 0.642857 \n", - "CDK2 0.733333 0.761905 0.783784 0.750000 0.677419 0.642857 \n", - "\n", - "kinase.klifs_name EGFR EGFR EGFR EGFR ... EGFR \\\n", - "kinase.klifs_name ... \n", - "EGFR NaN NaN NaN NaN ... NaN \n", - "EGFR NaN NaN NaN NaN ... NaN \n", - "EGFR NaN NaN NaN NaN ... NaN \n", - "EGFR NaN NaN NaN NaN ... NaN \n", - "EGFR NaN NaN NaN NaN ... NaN \n", - "... ... ... ... ... ... ... \n", - "p110a 0.565217 0.615385 0.750000 0.705882 ... 0.695652 \n", - "CDK2 0.440000 0.444444 0.714286 0.611111 ... 0.560000 \n", - "CDK2 0.440000 0.444444 0.714286 0.611111 ... 0.560000 \n", - "CDK2 0.785714 0.766667 0.760000 0.783784 ... 0.760000 \n", - "CDK2 0.785714 0.766667 0.760000 0.783784 ... 0.760000 \n", - "\n", - "kinase.klifs_name CDK2 CDK2 EGFR p110a p110a CDK2 \\\n", - "kinase.klifs_name \n", - "EGFR NaN NaN NaN NaN NaN NaN \n", - "EGFR NaN NaN NaN NaN NaN NaN \n", - "EGFR NaN NaN NaN NaN NaN NaN \n", - "EGFR NaN NaN NaN NaN NaN NaN \n", - "EGFR NaN NaN NaN NaN NaN NaN \n", - "... ... ... ... ... ... ... \n", - "p110a 0.709677 0.592593 0.743590 0.000000 0.000000 NaN \n", - "CDK2 0.413793 0.240000 0.589744 0.615385 0.615385 0.000000 \n", - "CDK2 0.413793 0.240000 0.589744 0.615385 0.615385 0.000000 \n", - "CDK2 0.535714 0.607143 0.750000 0.807692 0.807692 0.576923 \n", - "CDK2 0.535714 0.607143 0.750000 0.807692 0.807692 0.576923 \n", - "\n", - "kinase.klifs_name CDK2 CDK2 CDK2 \n", - "kinase.klifs_name \n", - "EGFR NaN NaN NaN \n", - "EGFR NaN NaN NaN \n", - "EGFR NaN NaN NaN \n", - "EGFR NaN NaN NaN \n", - "EGFR NaN NaN NaN \n", - "... ... ... ... \n", - "p110a NaN NaN NaN \n", - "CDK2 NaN NaN NaN \n", - "CDK2 0.000000 NaN NaN \n", - "CDK2 0.576923 0.0 NaN \n", - "CDK2 0.576923 0.0 0.0 \n", - "\n", - "[1466 rows x 1466 columns]" - ] - }, - "execution_count": 107, - "metadata": {}, - "output_type": "execute_result" - } - ], "source": [ - "df = kinase_distance_matrix\n", - "df = df.where(np.tril(np.ones(df.shape)).astype(bool))\n", - "df" + "A kinase pair can be representated by many different structure pairs which are associated with different distance values. For example, if we compare all EGFR structure to each other, the range of distance values is already quite high because we can observe quite different binding modes of the co-crystallized ligands." ] }, { "cell_type": "code", - "execution_count": 108, + "execution_count": 20, "metadata": {}, "outputs": [ { "data": { + "image/png": "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\n", "text/plain": [ - "kinase.klifs_name kinase.klifs_name\n", - "EGFR EGFR 0.000000\n", - " EGFR 0.720000\n", - " EGFR 0.000000\n", - " EGFR 0.542857\n", - " EGFR 0.741935\n", - "dtype: float64" + "
" ] }, - "execution_count": 108, - "metadata": {}, - "output_type": "execute_result" + "metadata": { + "needs_background": "light" + }, + "output_type": "display_data" } ], "source": [ - "df.stack().head()" + "# Select EGFR-EGFR strcture pairs only\n", + "D = kinase_distance_matrix.loc[\"EGFR\", \"EGFR\"]\n", + "# Extract all pairwise distances without identical structure pairs \n", + "# = lower triangular matrix without the diagonal\n", + "D_condensed = distance.squareform(D)\n", + "# Plot pairwise distances\n", + "plt.boxplot(D_condensed);" ] }, { - "cell_type": "code", - "execution_count": 109, + "cell_type": "markdown", "metadata": {}, - "outputs": [ - { - "data": { - "text/plain": [ - "kinase.klifs_name kinase.klifs_name\n", - "BRAF BRAF 0.000000\n", - "p110a p110a 0.000000\n", - "MET MET 0.000000\n", - "LCK LCK 0.000000\n", - "KDR KDR 0.000000\n", - "ErbB2 ErbB2 0.000000\n", - "EGFR EGFR 0.000000\n", - "CDK2 CDK2 0.000000\n", - "p38a p38a 0.000000\n", - "KDR p38a 0.043478\n", - "dtype: float64" - ] - }, - "execution_count": 109, - "metadata": {}, - "output_type": "execute_result" - } - ], "source": [ - "df.stack().groupby(level=[0, 1]).min().sort_values().head(10)" + "In this talktorial, we will consider per kinase pair the two structures that show the most similar binding mode for their co-crystallized ligands. Hence, we select the structure pair with the minimum distance as representative for a kinase pair." ] }, { "cell_type": "code", - "execution_count": 110, + "execution_count": 21, "metadata": {}, "outputs": [ { @@ -1707,23 +1295,23 @@ " 0.000000\n", " 0.300000\n", " 0.277778\n", - " 0.416667\n", - " 0.428571\n", + " 0.393939\n", + " 0.363636\n", " 0.320000\n", - " 0.380952\n", - " 0.583333\n", - " 0.387097\n", + " 0.368421\n", + " 0.500000\n", + " 0.333333\n", " \n", " \n", " CDK2\n", " 0.300000\n", " 0.000000\n", - " 0.166667\n", + " 0.111111\n", " 0.451613\n", - " 0.363636\n", + " 0.238095\n", " 0.190476\n", " 0.133333\n", - " 0.423077\n", + " 0.347826\n", " 0.277778\n", " \n", " \n", @@ -1733,58 +1321,58 @@ " 0.000000\n", " 0.258065\n", " 0.238095\n", - " 0.190476\n", + " 0.166667\n", " 0.227273\n", - " 0.423077\n", + " 0.380952\n", " 0.173913\n", " \n", " \n", " ErbB2\n", " 0.393939\n", - " 0.454545\n", - " 0.272727\n", + " 0.451613\n", + " 0.258065\n", " 0.000000\n", - " NaN\n", + " 0.406250\n", " 0.419355\n", " 0.382353\n", - " NaN\n", - " NaN\n", + " 0.571429\n", + " 0.258065\n", " \n", " \n", " KDR\n", " 0.363636\n", " 0.238095\n", - " 0.250000\n", + " 0.238095\n", " 0.406250\n", " 0.000000\n", " 0.058824\n", - " 0.343750\n", - " NaN\n", + " 0.333333\n", + " 0.533333\n", " 0.043478\n", " \n", " \n", " LCK\n", - " NaN\n", - " NaN\n", + " 0.320000\n", + " 0.190476\n", " 0.166667\n", - " NaN\n", - " NaN\n", + " 0.419355\n", + " 0.058824\n", " 0.000000\n", - " NaN\n", - " NaN\n", - " NaN\n", + " 0.250000\n", + " 0.375000\n", + " 0.190476\n", " \n", " \n", " MET\n", " 0.368421\n", - " 0.250000\n", - " 0.235294\n", - " 0.433333\n", + " 0.133333\n", + " 0.227273\n", + " 0.382353\n", " 0.333333\n", " 0.250000\n", " 0.000000\n", - " 0.500000\n", - " 0.368421\n", + " 0.428571\n", + " 0.352941\n", " \n", " \n", " p110a\n", @@ -1801,208 +1389,8 @@ " \n", " p38a\n", " 0.333333\n", - " 0.304348\n", - " 0.238095\n", - " 0.258065\n", - " 0.192308\n", - " 0.190476\n", - " 0.352941\n", - " 0.576923\n", - " 0.000000\n", - " \n", - " \n", - "\n", - "" - ], - "text/plain": [ - "kinase.klifs_name BRAF CDK2 EGFR ErbB2 KDR LCK \\\n", - "kinase.klifs_name \n", - "BRAF 0.000000 0.300000 0.277778 0.416667 0.428571 0.320000 \n", - "CDK2 0.300000 0.000000 0.166667 0.451613 0.363636 0.190476 \n", - "EGFR 0.277778 0.111111 0.000000 0.258065 0.238095 0.190476 \n", - "ErbB2 0.393939 0.454545 0.272727 0.000000 NaN 0.419355 \n", - "KDR 0.363636 0.238095 0.250000 0.406250 0.000000 0.058824 \n", - "LCK NaN NaN 0.166667 NaN NaN 0.000000 \n", - "MET 0.368421 0.250000 0.235294 0.433333 0.333333 0.250000 \n", - "p110a 0.500000 0.347826 0.380952 0.571429 0.533333 0.375000 \n", - "p38a 0.333333 0.304348 0.238095 0.258065 0.192308 0.190476 \n", - "\n", - "kinase.klifs_name MET p110a p38a \n", - "kinase.klifs_name \n", - "BRAF 0.380952 0.583333 0.387097 \n", - "CDK2 0.133333 0.423077 0.277778 \n", - "EGFR 0.227273 0.423077 0.173913 \n", - "ErbB2 0.382353 NaN NaN \n", - "KDR 0.343750 NaN 0.043478 \n", - "LCK NaN NaN NaN \n", - "MET 0.000000 0.500000 0.368421 \n", - "p110a 0.428571 0.000000 0.473684 \n", - "p38a 0.352941 0.576923 0.000000 " - ] - }, - "execution_count": 110, - "metadata": {}, - "output_type": "execute_result" - } - ], - "source": [ - "df = (\n", - " df.stack().groupby(level=[0, 1]).min().unstack(level=1)\n", - ")\n", - "df" - ] - }, - { - "cell_type": "code", - "execution_count": 20, - "metadata": {}, - "outputs": [ - { - "data": { - "text/html": [ - "
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\n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", + " \n", + " \n", " \n", " \n", " \n", @@ -2040,16 +1428,17 @@ "p38a 0.352941 0.473684 0.000000 " ] }, - "execution_count": 20, + "execution_count": 21, "metadata": {}, "output_type": "execute_result" } ], "source": [ - "# TODO: Select the minimum structure pair distance for each kinase pair\n", - "kinase_distance_matrix = (\n", - " kinase_distance_matrix.stack().groupby(level=[0, 1]).min().unstack(level=1)\n", - ")\n", + "# We unstack the matrix (each pairwise comparison in a single row)\n", + "# We group by kinase names (level=[0, 1] ensures that the order of the kinases is ignored\n", + "# We take the minimum value in each kinase pair group\n", + "# We unstack the remaining data points\n", + "kinase_distance_matrix = kinase_distance_matrix.unstack().groupby(level=[0, 1]).min().unstack(level=1)\n", "kinase_distance_matrix" ] }, @@ -2057,17 +1446,30 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "### Visualize similarity as kinase matrix" + "### Visualize similarity as kinase matrix\n", + "\n", + "We visualize the kinase matrix in the form of a heatmap." ] }, { "cell_type": "code", - "execution_count": 21, + "execution_count": 22, "metadata": {}, "outputs": [ + { + "ename": "NameError", + "evalue": "name 'kinase_similarity_matrix' is not defined", + "output_type": "error", + "traceback": [ + "\u001b[0;31m---------------------------------------------------------------------------\u001b[0m", + "\u001b[0;31mNameError\u001b[0m Traceback (most recent call last)", + "\u001b[0;32m/tmp/ipykernel_12417/207115603.py\u001b[0m in \u001b[0;36m\u001b[0;34m\u001b[0m\n\u001b[1;32m 2\u001b[0m \u001b[0mplt\u001b[0m\u001b[0;34m.\u001b[0m\u001b[0mcolorbar\u001b[0m\u001b[0;34m(\u001b[0m\u001b[0mlabel\u001b[0m\u001b[0;34m=\u001b[0m\u001b[0;34m\"Kinase distance\"\u001b[0m\u001b[0;34m)\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n\u001b[1;32m 3\u001b[0m \u001b[0mplt\u001b[0m\u001b[0;34m.\u001b[0m\u001b[0mtitle\u001b[0m\u001b[0;34m(\u001b[0m\u001b[0;34m\"Kinase distance matrix\"\u001b[0m\u001b[0;34m)\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n\u001b[0;32m----> 4\u001b[0;31m \u001b[0mkinase_names\u001b[0m \u001b[0;34m=\u001b[0m \u001b[0mkinase_similarity_matrix\u001b[0m\u001b[0;34m.\u001b[0m\u001b[0mcolumns\u001b[0m\u001b[0;34m.\u001b[0m\u001b[0mto_list\u001b[0m\u001b[0;34m(\u001b[0m\u001b[0;34m)\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n\u001b[0m\u001b[1;32m 5\u001b[0m \u001b[0mplt\u001b[0m\u001b[0;34m.\u001b[0m\u001b[0mxticks\u001b[0m\u001b[0;34m(\u001b[0m\u001b[0mticks\u001b[0m\u001b[0;34m=\u001b[0m\u001b[0mrange\u001b[0m\u001b[0;34m(\u001b[0m\u001b[0;36m0\u001b[0m\u001b[0;34m,\u001b[0m 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"\u001b[0;31mNameError\u001b[0m: name 'kinase_similarity_matrix' is not defined" + ] + }, { "data": { - "image/png": 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\n", 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" ] @@ -2079,10 +1481,10 @@ } ], "source": [ - "plt.imshow(kinase_distance_matrix)\n", + "plt.imshow(kinase_distance_matrix, vmin=0.0, vmax=1.0)\n", "plt.colorbar(label=\"Kinase distance\")\n", "plt.title(\"Kinase distance matrix\")\n", - "kinase_names = kinase_distance_matrix.columns.to_list()\n", + "kinase_names = kinase_similarity_matrix.columns.to_list()\n", "plt.xticks(ticks=range(0, len(kinase_names)), labels=kinase_names, rotation=45);\n", "plt.yticks(ticks=range(0, len(kinase_names)), labels=kinase_names);" ] @@ -2091,332 +1493,110 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "### Visualize similarity as phylogenetic tree" + "We have calculated distances between fingerprints that range from 0 to 1 (identical to dissimilar). The term similarity is often defined between 0 and 1 (dissimilar to identical), hence for the following heatmap, we will use the transformation $similarity = 1 - distance$." ] }, { - "cell_type": "markdown", + "cell_type": "code", + "execution_count": null, "metadata": {}, + "outputs": [], "source": [ - "Bio.Phylo.TreeConstruction with DistanceTreeConstructor and DistanceMatrix. Wrangle your distances into the correct format for DistanceMatrix, convert it into a tree and draw the tree with upgma/nj. " + "kinase_similarity_matrix = 1 - kinase_distance_matrix\n", + "plt.imshow(kinase_similarity_matrix, vmin=0.0, vmax=1.0)\n", + "plt.colorbar(label=\"Kinase similarity\")\n", + "plt.title(\"Kinase distance matrix\")\n", + "kinase_names = kinase_similarity_matrix.columns.to_list()\n", + "plt.xticks(ticks=range(0, len(kinase_names)), labels=kinase_names, rotation=45);\n", + "plt.yticks(ticks=range(0, len(kinase_names)), labels=kinase_names);" ] }, { - "cell_type": "code", - "execution_count": 25, + "cell_type": "markdown", "metadata": {}, - "outputs": [ - { - "data": { - "text/html": [ - "
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kinase.klifs_nameBRAFCDK2EGFRErbB2KDRLCKMETp110ap38a
kinase.klifs_name
BRAF0.0000000.3000000.2777780.3939390.3636360.3200000.3684210.5000000.333333
CDK20.3000000.0000000.1111110.4516130.2380950.1904760.1333330.3478260.277778
EGFR0.2777780.1111110.0000000.2580650.2380950.1666670.2272730.3809520.173913
ErbB20.3939390.4516130.2580650.0000000.4062500.4193550.3823530.5714290.258065
KDR0.3636360.2380950.2380950.4062500.0000000.0588240.3333330.5333330.043478
LCK0.3200000.1904760.1666670.4193550.0588240.0000000.2500000.3750000.190476
MET0.3684210.1333330.2272730.3823530.3333330.2500000.0000000.4285710.352941
p110a0.5000000.3478260.3809520.5714290.5333330.3750000.4285710.0000000.473684
p38a0.3333330.2777780.1739130.2777780.1739130.2580650.0434780.190476
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kinase.klifs_nameBRAFCDK2EGFRErbB2KDRLCKMETp110ap38a
kinase.klifs_name
BRAF0.0000000.3000000.2777780.3939390.3636360.3200000.3684210.5000000.333333
CDK20.3000000.0000000.1111110.4516130.2380950.1904760.1333330.3478260.277778
EGFR0.2777780.1111110.0000000.2580650.2380950.1666670.2272730.3809520.173913
ErbB20.3939390.4516130.2580650.0000000.4062500.4193550.3823530.5714290.258065
KDR0.3636360.2380950.2380950.4062500.0000000.0588240.3333330.5333330.043478
LCK0.3200000.1904760.1666670.4193550.0588240.0000000.2500000.3750000.190476
MET0.3684210.1333330.2272730.3823530.3333330.2500000.0000000.4285710.352941
p110a0.5000000.3478260.3809520.5714290.5333330.3750000.4285710.0000000.473684
p38a0.3333330.2777780.1739130.2580650.0434780.1904760.3529410.4736840.000000
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" - ], - "text/plain": [ - "kinase.klifs_name BRAF CDK2 EGFR ErbB2 KDR LCK \\\n", - "kinase.klifs_name \n", - "BRAF 0.000000 0.300000 0.277778 0.393939 0.363636 0.320000 \n", - "CDK2 0.300000 0.000000 0.111111 0.451613 0.238095 0.190476 \n", - "EGFR 0.277778 0.111111 0.000000 0.258065 0.238095 0.166667 \n", - "ErbB2 0.393939 0.451613 0.258065 0.000000 0.406250 0.419355 \n", - "KDR 0.363636 0.238095 0.238095 0.406250 0.000000 0.058824 \n", - "LCK 0.320000 0.190476 0.166667 0.419355 0.058824 0.000000 \n", - "MET 0.368421 0.133333 0.227273 0.382353 0.333333 0.250000 \n", - "p110a 0.500000 0.347826 0.380952 0.571429 0.533333 0.375000 \n", - "p38a 0.333333 0.277778 0.173913 0.258065 0.043478 0.190476 \n", - "\n", - "kinase.klifs_name MET p110a p38a \n", - "kinase.klifs_name \n", - "BRAF 0.368421 0.500000 0.333333 \n", - "CDK2 0.133333 0.347826 0.277778 \n", - "EGFR 0.227273 0.380952 0.173913 \n", - "ErbB2 0.382353 0.571429 0.258065 \n", - "KDR 0.333333 0.533333 0.043478 \n", - "LCK 0.250000 0.375000 0.190476 \n", - "MET 0.000000 0.428571 0.352941 \n", - "p110a 0.428571 0.000000 0.473684 \n", - "p38a 0.352941 0.473684 0.000000 " - ] - }, - "execution_count": 25, - "metadata": {}, - "output_type": "execute_result" - } - ], "source": [ - "kinase_distance_matrix" + "### Visualize similarity as dendrogram" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ - "#### Example 1" + "We use the `scipy` function `squareform` to create a condensed vector of the distance matrix of shape $n*(n-1)/2$, where $n$ is the shape of the quadratic distance matrix. The values in this vector correspond to the values of the lower triangular matrix." ] }, { "cell_type": "code", - "execution_count": 22, + "execution_count": null, "metadata": {}, "outputs": [], "source": [ - "from Bio import Phylo" + "D = kinase_distance_matrix.to_numpy()\n", + "D_condensed = distance.squareform(D)\n", + "D_condensed" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "We can submit this condensed vector to a hierarchical clustering to extract the relationship between the different kinases. We use here `method=\"average\"`, which stands for the linkage method UPGMA (unweighted pair group method with arithmetic mean). This means that the distance between two clusters A and B is defined as the avarge of all distances between pairs of elements in clusters A and B. At each clustering step, the two clusters with the lowest average distance are combined." ] }, { "cell_type": "code", - "execution_count": 42, + "execution_count": null, "metadata": {}, - "outputs": [ - { - "data": { - "image/png": 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\n", 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" - ] - }, - "metadata": { - "needs_background": "light" - }, - "output_type": "display_data" - } - ], + "outputs": [], "source": [ - "#https://biopython.org/wiki/Phylo\n", - "\n", - "from Bio.Phylo.TreeConstruction import DistanceMatrix, DistanceTreeConstructor\n", - "\n", - "matrix = [\n", - " [0], \n", - " [0.23076923076923073, 0], \n", - " [0.3846153846153846, 0.23076923076923073, 0], \n", - " [0.5384615384615384, 0.5384615384615384, 0.5384615384615384, 0], \n", - " [0.6153846153846154, 0.3846153846153846, 0.46153846153846156, 0.15384615384615385, 0]\n", - "]\n", - "names = ['Alpha', 'Beta', 'Gamma', 'Delta', 'Epsilon']\n", - "\n", - "dm = DistanceMatrix(names, matrix)\n", - "\n", - "constructor = DistanceTreeConstructor()\n", - "tree = constructor.upgma(dm)\n", - "tree.ladderize() # Flip branches so deeper clades are displayed at top\n", - "\n", - "fig, ax = plt.subplots()\n", - "Phylo.draw(tree, axes=ax)" + "hclust = hierarchy.linkage(D_condensed, method=\"average\")" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ - "#### Example 2" + "We now generate a phylogenetic tree based on our clustering." ] }, { "cell_type": "code", - "execution_count": 47, + "execution_count": null, "metadata": {}, "outputs": [], "source": [ - "matrix = kinase_distance_matrix.to_numpy()" + "tree = hierarchy.to_tree(hclust)" ] }, { - "cell_type": "code", - "execution_count": 69, + "cell_type": "markdown", "metadata": {}, - "outputs": [], "source": [ - "matrix_tril = [list(vector[:i]) for i, vector in enumerate(matrix, 1)]" + "We visualize this tree as dendrogram." ] }, { "cell_type": "code", - "execution_count": 71, + "execution_count": null, "metadata": {}, - "outputs": [ - { - "data": { - "image/png": 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\n", - "text/plain": [ - "
" - ] - }, - "metadata": { - "needs_background": "light" - }, - "output_type": "display_data" - } - ], + "outputs": [], "source": [ - "dm = DistanceMatrix(kinase_distance_matrix.columns.to_list(), matrix_tril)\n", - "\n", - "constructor = DistanceTreeConstructor()\n", - "tree = constructor.upgma(dm)\n", - "tree.ladderize() # Flip branches so deeper clades are displayed at top\n", - "\n", "fig, ax = plt.subplots()\n", - "Phylo.draw(tree, axes=ax)" + "labels = kinase_distance_matrix.columns.to_list()\n", + "hierarchy.dendrogram(hclust, labels=labels, orientation=\"left\", ax=ax)\n", + "ax.set_xlabel(\"Distance\");" ] }, { "cell_type": "markdown", - "metadata": {}, + "metadata": { + "jp-MarkdownHeadingCollapsed": true, + "tags": [] + }, "source": [ "## Discussion\n", "\n", - "Wrap up the talktorial's content here and discuss pros/cons and open questions/challenges." + "In this talktorial, we have used the KLIFS interaction fingerprints, which describe binding modes of co-crystallized ligands in kinase structures, to assess kinase similarity. " ] }, { @@ -2425,11 +1605,9 @@ "source": [ "## Quiz\n", "\n", - "Ask three questions that the user should be able to answer after doing this talktorial. Choose important take-aways from this talktorial for your questions.\n", - "\n", - "1. Question\n", - "2. Question\n", - "3. Question" + "1. Why is the structural coverage between kinases so different?\n", + "2. At one point, we are mapping structure pairs to kinase pairs. We use here the minimum structure distance. What other mapping strategies can you think of? What advantages and disadvantages could they have?\n", + "3. What is the difference between the distances that we show in the heatmap and the dendrogram? " ] }, { @@ -2442,7 +1620,7 @@ ], "metadata": { "kernelspec": { - "display_name": "Python 3", + "display_name": "Python 3 (ipykernel)", "language": "python", "name": "python3" }, @@ -2456,7 +1634,7 @@ "name": "python", "nbconvert_exporter": "python", "pygments_lexer": "ipython3", - "version": "3.9.5" + "version": "3.9.6" }, "toc-autonumbering": true, "widgets": { From 507479f9302f82788210de57a4fb655249697f06 Mon Sep 17 00:00:00 2001 From: t-kimber Date: Mon, 23 Aug 2021 16:42:09 +0200 Subject: [PATCH 018/158] unique measurement for a compound against a kinase. --- .../talktorial.ipynb | 1492 ++++++++++++----- 1 file changed, 1103 insertions(+), 389 deletions(-) diff --git a/teachopencadd/talktorials/T027_kinase_similarity_ligand_profile/talktorial.ipynb b/teachopencadd/talktorials/T027_kinase_similarity_ligand_profile/talktorial.ipynb index d9d58fee..ef59ae60 100644 --- a/teachopencadd/talktorials/T027_kinase_similarity_ligand_profile/talktorial.ipynb +++ b/teachopencadd/talktorials/T027_kinase_similarity_ligand_profile/talktorial.ipynb @@ -158,8 +158,10 @@ ] }, { - "cell_type": "raw", + "cell_type": "code", + "execution_count": 1, "metadata": {}, + "outputs": [], "source": [ "# !pip install flake8 pycodestyle_magic\n", "%load_ext pycodestyle_magic\n", @@ -173,7 +175,8 @@ "outputs": [], "source": [ "from pathlib import Path\n", - "import pandas as pd" + "import pandas as pd\n", + "from collections import Counter" ] }, { @@ -453,7 +456,7 @@ "name": "stdout", "output_type": "stream", "text": [ - "Activities: {'pKd', 'pIC50', 'pKi'}\n", + "Activities: {'pKd', 'pKi', 'pIC50'}\n", "Units: {'nM'}\n" ] } @@ -483,23 +486,25 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "The dataframe contains many columns that won't be necessary for the rest of the notebook and are therefore removed. Only relevant information is kept, namely the canonical SMILES of the compound, the measured activity and the uniprot ID of the kinase." + "The dataframe contains many columns that won't be necessary for the rest of the notebook and are therefore removed. Only relevant information is kept, namely the canonical SMILES of the compound, the measured activity and the uniprot ID of the kinase. We rename these columns for readability." ] }, { "cell_type": "code", - "execution_count": 11, + "execution_count": 8, "metadata": {}, "outputs": [], "source": [ "data = data[[\"compound_structures.canonical_smiles\",\n", " \"activities.standard_value\",\n", - " \"UniprotID\"]]" + " \"UniprotID\"]]\n", + "data = data.rename(columns={\"compound_structures.canonical_smiles\": \"smiles\",\n", + " \"activities.standard_value\": \"activity_value\"})" ] }, { "cell_type": "code", - "execution_count": 12, + "execution_count": 9, "metadata": {}, "outputs": [ { @@ -530,8 +535,8 @@ " \n", " \n", " \n", - " compound_structures.canonical_smiles\n", - " activities.standard_value\n", + " smiles\n", + " activity_value\n", " UniprotID\n", " \n", " \n", @@ -571,22 +576,15 @@ "" ], "text/plain": [ - " compound_structures.canonical_smiles \\\n", - "0 CCCC(=O)Nc1cccc(-c2nc(Nc3ccc4[nH]ncc4c3)c3cc(O... \n", - "1 CCCC(=O)Nc1cccc(-c2nc(Nc3ccc4[nH]ncc4c3)c3cc(O... \n", - "2 CCCC(=O)Nc1cccc(-c2nc(Nc3ccc4[nH]ncc4c3)c3cc(O... \n", - "3 CCCC(=O)Nc1cccc(-c2nc(Nc3ccc4[nH]ncc4c3)c3cc(O... \n", - "4 CCCC(=O)Nc1cccc(-c2nc(Nc3ccc4[nH]ncc4c3)c3cc(O... \n", - "\n", - " activities.standard_value UniprotID \n", - "0 14.096910 O75116 \n", - "1 14.000000 O75116 \n", - "2 14.000000 O75116 \n", - "3 13.958607 O75116 \n", - "4 13.920819 O75116 " + " smiles activity_value UniprotID\n", + "0 CCCC(=O)Nc1cccc(-c2nc(Nc3ccc4[nH]ncc4c3)c3cc(O... 14.096910 O75116\n", + "1 CCCC(=O)Nc1cccc(-c2nc(Nc3ccc4[nH]ncc4c3)c3cc(O... 14.000000 O75116\n", + "2 CCCC(=O)Nc1cccc(-c2nc(Nc3ccc4[nH]ncc4c3)c3cc(O... 14.000000 O75116\n", + "3 CCCC(=O)Nc1cccc(-c2nc(Nc3ccc4[nH]ncc4c3)c3cc(O... 13.958607 O75116\n", + "4 CCCC(=O)Nc1cccc(-c2nc(Nc3ccc4[nH]ncc4c3)c3cc(O... 13.920819 O75116" ] }, - "execution_count": 12, + "execution_count": 9, "metadata": {}, "output_type": "execute_result" } @@ -605,16 +603,7 @@ }, { "cell_type": "code", - "execution_count": 13, - "metadata": {}, - "outputs": [], - "source": [ - "data = data.dropna()" - ] - }, - { - "cell_type": "code", - "execution_count": 14, + "execution_count": 10, "metadata": {}, "outputs": [ { @@ -626,6 +615,7 @@ } ], "source": [ + "data = data.dropna()\n", "print(f\"Current shape of data: {data.shape}\")" ] }, @@ -633,67 +623,56 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "#### Hit or non-hit" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "Finally, we binarize the pIC50 values to obtain hit or non-hit using a cut-off." + "#### Kinases of interest\n", + "\n", + "We focus on the kinases of interest and map them to their uniprot IDs in accordance with the Table in the Theory." ] }, { "cell_type": "code", - "execution_count": 16, + "execution_count": 11, "metadata": {}, "outputs": [], "source": [ - "cutoff = 6.3\n", - "# TODO: Check if this cut-off is the same as in the paper" + "name_to_uniprot = {'EGFR': 'P00533',\n", + " 'ErbB2': 'P04626',\n", + " 'BRAF': 'P15056',\n", + " 'CDK2': 'P24941',\n", + " 'LCK': 'P06239',\n", + " 'MET': 'P08581',\n", + " 'p38a': 'Q16539',\n", + " 'KDR': 'P35968',\n", + " 'p110a': 'P42336'}" ] }, { - "cell_type": "code", - "execution_count": 18, + "cell_type": "markdown", "metadata": {}, - "outputs": [], "source": [ - "def binarize_pic50(pic50_value, threshold):\n", - " \"\"\"\n", - " Binarizes a scalar value given a threshold.\n", - "\n", - " Parameters\n", - " ----------\n", - " pic50_value : float\n", - " The measurement pIC50 value of a kinase-ligand pair.\n", - " threshold : float\n", - " The cutoff to determine activity.\n", - "\n", - " Returns\n", - " -------\n", - " 1 if the pIC50 value is above the threshold, which indicates activity.\n", - " 0 otherwise.\n", - " \"\"\"\n", - " if pic50_value >= threshold:\n", - " return 1\n", - " else:\n", - " return 0" + "We keep data for these kinases only:" ] }, { "cell_type": "code", - "execution_count": 21, + "execution_count": 12, "metadata": {}, - "outputs": [], + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "Current shape of data: (33169, 3)\n" + ] + } + ], "source": [ - "data[\"activity\"] = data[\"activities.standard_value\"].apply(binarize_pic50,\n", - " args=(cutoff,))" + "data = data[data[\"UniprotID\"].isin(name_to_uniprot.values())]\n", + "print(f\"Current shape of data: {data.shape}\")" ] }, { "cell_type": "code", - "execution_count": 22, + "execution_count": 13, "metadata": {}, "outputs": [ { @@ -717,242 +696,181 @@ " \n", " \n", " \n", - " compound_structures.canonical_smiles\n", - " activities.standard_value\n", + " smiles\n", + " activity_value\n", " UniprotID\n", - " activity\n", " \n", " \n", " \n", " \n", - " 0\n", - " CCCC(=O)Nc1cccc(-c2nc(Nc3ccc4[nH]ncc4c3)c3cc(O...\n", - " 14.096910\n", - " O75116\n", - " 1\n", + " 57\n", + " Brc1cccc(Nc2ncnc3cc4ccccc4cc23)c1\n", + " 11.522879\n", + " P00533\n", " \n", " \n", - " 1\n", - " CCCC(=O)Nc1cccc(-c2nc(Nc3ccc4[nH]ncc4c3)c3cc(O...\n", - " 14.000000\n", - " O75116\n", - " 1\n", + " 98\n", + " CCOc1cc2ncnc(Nc3cccc(Br)c3)c2cc1OCC\n", + " 11.221849\n", + " P00533\n", " \n", " \n", - " 2\n", - " CCCC(=O)Nc1cccc(-c2nc(Nc3ccc4[nH]ncc4c3)c3cc(O...\n", - " 14.000000\n", - " O75116\n", - " 1\n", + " 101\n", + " CN(C)c1cc2c(Nc3cccc(Br)c3)ncnc2cn1\n", + " 11.221849\n", + " P00533\n", " \n", " \n", - " 3\n", - " CCCC(=O)Nc1cccc(-c2nc(Nc3ccc4[nH]ncc4c3)c3cc(O...\n", - " 13.958607\n", - " O75116\n", - " 1\n", + " 139\n", + " Brc1cccc(Nc2ncnc3cc4[nH]cnc4cc23)c1\n", + " 11.096910\n", + " P00533\n", " \n", " \n", - " 4\n", - " CCCC(=O)Nc1cccc(-c2nc(Nc3ccc4[nH]ncc4c3)c3cc(O...\n", - " 13.920819\n", - " O75116\n", - " 1\n", + " 140\n", + " CNc1cc2c(Nc3cccc(Br)c3)ncnc2cn1\n", + " 11.096910\n", + " P00533\n", + " \n", + " \n", + " ...\n", + " ...\n", + " ...\n", + " ...\n", + " \n", + " \n", + " 186925\n", + " Nc1nc2cc(-c3cncc(S(N)(=O)=O)c3)ccn2n1\n", + " 1.800000\n", + " P42336\n", + " \n", + " \n", + " 186927\n", + " O=C(/C=C/c1ccc(O)c(O)c1)c1ccc(O[C@@H]2O[C@H](C...\n", + " 1.721246\n", + " P00533\n", + " \n", + " \n", + " 186929\n", + " CS(=O)(=O)c1cncc(-c2ccn3nc(N)nc3c2)c1\n", + " 1.700000\n", + " P42336\n", + " \n", + " \n", + " 186936\n", + " O=C(CCc1ccc(O)cc1)c1c(O)cc(O)cc1O\n", + " 1.602060\n", + " P00533\n", + " \n", + " \n", + " 186957\n", + " Nc1nc2cc(-c3cncc(S(=O)(=O)Nc4ccccc4)c3)ccn2n1\n", + " 1.400000\n", + " P42336\n", " \n", " \n", "\n", + "

33169 rows × 3 columns

\n", "" ], "text/plain": [ - " compound_structures.canonical_smiles \\\n", - "0 CCCC(=O)Nc1cccc(-c2nc(Nc3ccc4[nH]ncc4c3)c3cc(O... \n", - "1 CCCC(=O)Nc1cccc(-c2nc(Nc3ccc4[nH]ncc4c3)c3cc(O... \n", - "2 CCCC(=O)Nc1cccc(-c2nc(Nc3ccc4[nH]ncc4c3)c3cc(O... \n", - "3 CCCC(=O)Nc1cccc(-c2nc(Nc3ccc4[nH]ncc4c3)c3cc(O... \n", - "4 CCCC(=O)Nc1cccc(-c2nc(Nc3ccc4[nH]ncc4c3)c3cc(O... \n", + " smiles activity_value \\\n", + "57 Brc1cccc(Nc2ncnc3cc4ccccc4cc23)c1 11.522879 \n", + "98 CCOc1cc2ncnc(Nc3cccc(Br)c3)c2cc1OCC 11.221849 \n", + "101 CN(C)c1cc2c(Nc3cccc(Br)c3)ncnc2cn1 11.221849 \n", + "139 Brc1cccc(Nc2ncnc3cc4[nH]cnc4cc23)c1 11.096910 \n", + "140 CNc1cc2c(Nc3cccc(Br)c3)ncnc2cn1 11.096910 \n", + "... ... ... \n", + "186925 Nc1nc2cc(-c3cncc(S(N)(=O)=O)c3)ccn2n1 1.800000 \n", + "186927 O=C(/C=C/c1ccc(O)c(O)c1)c1ccc(O[C@@H]2O[C@H](C... 1.721246 \n", + "186929 CS(=O)(=O)c1cncc(-c2ccn3nc(N)nc3c2)c1 1.700000 \n", + "186936 O=C(CCc1ccc(O)cc1)c1c(O)cc(O)cc1O 1.602060 \n", + "186957 Nc1nc2cc(-c3cncc(S(=O)(=O)Nc4ccccc4)c3)ccn2n1 1.400000 \n", + "\n", + " UniprotID \n", + "57 P00533 \n", + "98 P00533 \n", + "101 P00533 \n", + "139 P00533 \n", + "140 P00533 \n", + "... ... \n", + "186925 P42336 \n", + "186927 P00533 \n", + "186929 P42336 \n", + "186936 P00533 \n", + "186957 P42336 \n", "\n", - " activities.standard_value UniprotID activity \n", - "0 14.096910 O75116 1 \n", - "1 14.000000 O75116 1 \n", - "2 14.000000 O75116 1 \n", - "3 13.958607 O75116 1 \n", - "4 13.920819 O75116 1 " + "[33169 rows x 3 columns]" ] }, - "execution_count": 22, + "execution_count": 13, "metadata": {}, "output_type": "execute_result" } ], "source": [ - "data.head()" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "#### Kinases of interest" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "We focus on the kinases of interest and map them to their uniprot IDs in accordance with the Table in the Theory." - ] - }, - { - "cell_type": "code", - "execution_count": 24, - "metadata": {}, - "outputs": [], - "source": [ - "name_to_uniprot = {'EGFR': 'P00533',\n", - " 'ErbB2': 'P04626',\n", - " 'BRAF': 'P15056',\n", - " 'CDK2': 'P24941',\n", - " 'LCK': 'P06239',\n", - " 'MET': 'P08581',\n", - " 'p38a': 'Q16539',\n", - " 'KDR': 'P35968',\n", - " 'p110a': 'P42336'}" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "### Show kinase coverage" + "data" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ - "We now look at the kinase coverage.\n", - "\n", - "For each of them, we compute three metrics:\n", - "\n", - "1. the total number of measured compounds against the given kinase,\n", - "2. the number of active compounds, and\n", - "3. the fraction of active compouds, i.e. the ratio of active compounds and total number of measured compounds." - ] - }, - { - "cell_type": "code", - "execution_count": 25, - "metadata": {}, - "outputs": [], - "source": [ - "# TODO: Use percentage instead of fraction?" + "Let's look at EGFR data:" ] }, { "cell_type": "code", - "execution_count": 28, + "execution_count": 14, "metadata": {}, "outputs": [], "source": [ - "def kinase_to_activity_numbers(kinase_name, activity_dataframe):\n", - " \"\"\"\n", - " Retrieve the three metrics for a given kinase.\n", - "\n", - " Parameters\n", - " ----------\n", - " kinase_name : str\n", - " The name of the kinase of interest, e.g. \"EGFR\".\n", - "\n", - " activity_dataframe : pd.DataFrame\n", - " The dataframe with activity values for kinases.\n", - "\n", - " Returns\n", - " -------\n", - " tuple : (int, int, float)\n", - " The three metrics:\n", - " 1. The total number of measured compounds against the kinase\n", - " 2. The number of active compounds against the kinase.\n", - " 3. The fraction of active compounds against the kinase.\n", - " \"\"\"\n", - " uniprot_id = name_to_uniprot[kinase_name]\n", - " kinase_data = activity_dataframe[activity_dataframe[\"UniprotID\"]\n", - " == uniprot_id]\n", - " total_measured_compounds = len(kinase_data)\n", - " active_compounds = len(kinase_data[kinase_data[\"activity\"] == 1])\n", - " if total_measured_compounds > 0:\n", - " fraction = active_compounds/total_measured_compounds\n", - " else:\n", - " print(\"No compounds were measured for this kinase.\")\n", - " fraction = np.nan\n", - " return (total_measured_compounds, active_compounds, fraction)" + "EGFR_data = data[data[\"UniprotID\"] == \"P00533\"]" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ - "Let's see what information we get for EGFR." + "Some compounds have been tested several times against EGFR, as shown below." ] }, { "cell_type": "code", - "execution_count": 29, + "execution_count": 15, "metadata": {}, "outputs": [ { "data": { "text/plain": [ - "(6026, 3706, 0.6150016594756057)" + "[('COc1cc2ncnc(Nc3ccc(F)c(Cl)c3)c2cc1OCCCN1CCOCC1', 40),\n", + " ('C#Cc1cccc(Nc2ncnc3cc(OCCOC)c(OCCOC)cc23)c1', 24),\n", + " ('C=CC(=O)Nc1cc(Nc2nccc(-c3cn(C)c4ccccc34)n2)c(OC)cc1N(C)CCN(C)C', 12),\n", + " ('C=CC(=O)Nc1cccc(Oc2nc(Nc3ccc(N4CCN(C)CC4)cc3OC)ncc2Cl)c1', 10),\n", + " ('CN[C@@H]1C[C@H]2O[C@@](C)([C@@H]1OC)n1c3ccccc3c3c4c(c5c6ccccc6n2c5c31)C(=O)NC4',\n", + " 7)]" ] }, - "execution_count": 29, + "execution_count": 15, "metadata": {}, "output_type": "execute_result" } ], "source": [ - "EGFR_metrics = kinase_to_activity_numbers(\"EGFR\", data)\n", - "EGFR_metrics" + "measured_compounds = Counter(EGFR_data[\"smiles\"])\n", + "measured_compounds.most_common()[0:5]" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ - "Let's create a table from this information for all kinases:" - ] - }, - { - "cell_type": "code", - "execution_count": 32, - "metadata": {}, - "outputs": [], - "source": [ - "def from_numbers_to_table(activity_dataframe):\n", - " \"\"\"\n", - " Create a metric table for all kinases.\n", - "\n", - " Parameters\n", - " ----------\n", - " activity_dataframe : pd.DataFrame\n", - " The dataframe with activity values for kinases.\n", - "\n", - " Returns\n", - " -------\n", - " table : pd.DataFrame\n", - " A dataframe with the kinases as rows and metrics as columns.\n", - " \"\"\"\n", - " table = pd.DataFrame(index=name_to_uniprot.keys(),\n", - " columns=[\"total\", \"actives\", \"fraction\"])\n", - " for name in name_to_uniprot:\n", - " metrics = kinase_to_activity_numbers(name, activity_dataframe)\n", - " table.loc[name] = metrics\n", - " return table" + "As a simple workaround, we keep the value for which the compound has the highest activity value." ] }, { "cell_type": "code", - "execution_count": 33, + "execution_count": 16, "metadata": {}, "outputs": [ { @@ -976,244 +894,1040 @@ " \n", " \n", " \n", - " total\n", - " actives\n", - " fraction\n", + " UniprotID\n", + " smiles\n", + " activity_value\n", " \n", " \n", " \n", " \n", - " EGFR\n", - " 6026\n", - " 3706\n", - " 0.615002\n", + " 0\n", + " P00533\n", + " Br.CC(Nc1ncnc2[nH]c(-c3ccc(O)cc3)cc12)c1ccc(C(...\n", + " 5.336488\n", " \n", " \n", - " ErbB2\n", - " 1723\n", - " 1049\n", - " 0.608822\n", + " 1\n", + " P00533\n", + " Br.CC(Nc1ncnc2[nH]c(-c3ccc(O)cc3)cc12)c1cccc2c...\n", + " 5.996539\n", " \n", " \n", - " BRAF\n", - " 3708\n", - " 3013\n", - " 0.812567\n", + " 2\n", + " P00533\n", + " Br.CC[C@@H](Nc1ncnc2[nH]c(-c3ccc(O)cc3)cc12)c1...\n", + " 8.397940\n", " \n", " \n", - " CDK2\n", - " 1513\n", - " 825\n", - " 0.545274\n", + " 3\n", + " P00533\n", + " Br.C[C@@H](Nc1ncnc2[nH]c(-c3ccc(O)cc3)cc12)c1c...\n", + " 7.207608\n", " \n", " \n", - " LCK\n", - " 1550\n", - " 935\n", - " 0.603226\n", + " 4\n", + " P00533\n", + " Br.C[C@@H](Nc1ncnc2[nH]c(-c3ccc(O)cc3)cc12)c1c...\n", + " 8.420216\n", " \n", " \n", - " MET\n", - " 2867\n", - " 2279\n", - " 0.794908\n", + " ...\n", + " ...\n", + " ...\n", + " ...\n", " \n", " \n", - " p38a\n", - " 3654\n", - " 2796\n", - " 0.765189\n", + " 32683\n", + " Q16539\n", + " c1ccc(-c2nn3c(c2-c2ccnc4ccccc24)CCC3)nc1\n", + " 5.102373\n", " \n", " \n", - " KDR\n", - " 7734\n", - " 5401\n", - " 0.698345\n", + " 32684\n", + " Q16539\n", + " c1ccc(Cn2cc(-c3ccnc4ccccc34)c(-c3ccccn3)n2)cc1\n", + " 6.292430\n", " \n", " \n", - " p110a\n", - " 4394\n", - " 2815\n", - " 0.640646\n", + " 32685\n", + " Q16539\n", + " c1ccc(Nc2ccc3c(-c4ccccc4)n[nH]c3c2)cc1\n", + " 7.522879\n", + " \n", + " \n", + " 32686\n", + " Q16539\n", + " c1ccc(Sc2ncnc3c2N=C(c2cccnc2)c2ccccc2S3)cc1\n", + " 5.903090\n", + " \n", + " \n", + " 32687\n", + " Q16539\n", + " c1csc(-c2n[nH]cc2-c2ccnc3ccccc23)c1\n", + " 6.397940\n", " \n", " \n", "\n", + "

32688 rows × 3 columns

\n", "" ], "text/plain": [ - " total actives fraction\n", - "EGFR 6026 3706 0.615002\n", - "ErbB2 1723 1049 0.608822\n", - "BRAF 3708 3013 0.812567\n", - "CDK2 1513 825 0.545274\n", - "LCK 1550 935 0.603226\n", - "MET 2867 2279 0.794908\n", - "p38a 3654 2796 0.765189\n", - "KDR 7734 5401 0.698345\n", - "p110a 4394 2815 0.640646" + " UniprotID smiles \\\n", + "0 P00533 Br.CC(Nc1ncnc2[nH]c(-c3ccc(O)cc3)cc12)c1ccc(C(... \n", + "1 P00533 Br.CC(Nc1ncnc2[nH]c(-c3ccc(O)cc3)cc12)c1cccc2c... \n", + "2 P00533 Br.CC[C@@H](Nc1ncnc2[nH]c(-c3ccc(O)cc3)cc12)c1... \n", + "3 P00533 Br.C[C@@H](Nc1ncnc2[nH]c(-c3ccc(O)cc3)cc12)c1c... \n", + "4 P00533 Br.C[C@@H](Nc1ncnc2[nH]c(-c3ccc(O)cc3)cc12)c1c... \n", + "... ... ... \n", + "32683 Q16539 c1ccc(-c2nn3c(c2-c2ccnc4ccccc24)CCC3)nc1 \n", + "32684 Q16539 c1ccc(Cn2cc(-c3ccnc4ccccc34)c(-c3ccccn3)n2)cc1 \n", + "32685 Q16539 c1ccc(Nc2ccc3c(-c4ccccc4)n[nH]c3c2)cc1 \n", + "32686 Q16539 c1ccc(Sc2ncnc3c2N=C(c2cccnc2)c2ccccc2S3)cc1 \n", + "32687 Q16539 c1csc(-c2n[nH]cc2-c2ccnc3ccccc23)c1 \n", + "\n", + " activity_value \n", + "0 5.336488 \n", + "1 5.996539 \n", + "2 8.397940 \n", + "3 7.207608 \n", + "4 8.420216 \n", + "... ... \n", + "32683 5.102373 \n", + "32684 6.292430 \n", + "32685 7.522879 \n", + "32686 5.903090 \n", + "32687 6.397940 \n", + "\n", + "[32688 rows x 3 columns]" ] }, - "execution_count": 33, + "execution_count": 16, "metadata": {}, "output_type": "execute_result" } ], "source": [ - "kinase_table = from_numbers_to_table(data)\n", - "kinase_table" + "data = data.groupby([\"UniprotID\",\n", + " \"smiles\"])['activity_value'].max().reset_index()\n", + "data" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ - "Let's beautify the table:" + "#### Hit or non-hit" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "Finally, we binarize the pIC50 values to obtain hit or non-hit using a cut-off. We use a cut-off of $6.3$, similarly to the referenced paper." + ] + }, + { + "cell_type": "code", + "execution_count": 17, + "metadata": {}, + "outputs": [], + "source": [ + "cutoff = 6.3" + ] + }, + { + "cell_type": "code", + "execution_count": 18, + "metadata": {}, + "outputs": [], + "source": [ + "def binarize_pic50(pic50_value, threshold):\n", + " \"\"\"\n", + " Binarizes a scalar value given a threshold.\n", + "\n", + " Parameters\n", + " ----------\n", + " pic50_value : float\n", + " The measurement pIC50 value of a kinase-ligand pair.\n", + " threshold : float\n", + " The cutoff to determine activity.\n", + "\n", + " Returns\n", + " -------\n", + " 1 if the pIC50 value is above the threshold, which indicates activity.\n", + " 0 otherwise.\n", + " \"\"\"\n", + " if pic50_value >= threshold:\n", + " return 1\n", + " else:\n", + " return 0" + ] + }, + { + "cell_type": "code", + "execution_count": 19, + "metadata": {}, + "outputs": [], + "source": [ + "data[\"activity_binary\"] = data[\"activity_value\"].apply(binarize_pic50,\n", + " args=(cutoff,))" ] }, { "cell_type": "code", - "execution_count": 34, + "execution_count": 20, "metadata": {}, "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "Current shape of data: (32688, 4)\n" + ] + }, { "data": { "text/html": [ - "\n", - "\n", + "
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 totalactivesfraction
UniprotIDsmilesactivity_valueactivity_binary
EGFR602637060.615
ErbB2172310490.609
BRAF370830130.813
CDK215138250.545
LCK15509350.6030P00533Br.CC(Nc1ncnc2[nH]c(-c3ccc(O)cc3)cc12)c1ccc(C(...5.3364880
MET286722790.7951P00533Br.CC(Nc1ncnc2[nH]c(-c3ccc(O)cc3)cc12)c1cccc2c...5.9965390
p38a365427960.7652P00533Br.CC[C@@H](Nc1ncnc2[nH]c(-c3ccc(O)cc3)cc12)c1...8.3979401
KDR773454010.6983P00533Br.C[C@@H](Nc1ncnc2[nH]c(-c3ccc(O)cc3)cc12)c1c...7.2076081
p110a439428150.6414P00533Br.C[C@@H](Nc1ncnc2[nH]c(-c3ccc(O)cc3)cc12)c1c...8.4202161
\n" + "\n", + "" ], "text/plain": [ - "" + " UniprotID smiles \\\n", + "0 P00533 Br.CC(Nc1ncnc2[nH]c(-c3ccc(O)cc3)cc12)c1ccc(C(... \n", + "1 P00533 Br.CC(Nc1ncnc2[nH]c(-c3ccc(O)cc3)cc12)c1cccc2c... \n", + "2 P00533 Br.CC[C@@H](Nc1ncnc2[nH]c(-c3ccc(O)cc3)cc12)c1... \n", + "3 P00533 Br.C[C@@H](Nc1ncnc2[nH]c(-c3ccc(O)cc3)cc12)c1c... \n", + "4 P00533 Br.C[C@@H](Nc1ncnc2[nH]c(-c3ccc(O)cc3)cc12)c1c... \n", + "\n", + " activity_value activity_binary \n", + "0 5.336488 0 \n", + "1 5.996539 0 \n", + "2 8.397940 1 \n", + "3 7.207608 1 \n", + "4 8.420216 1 " ] }, - "execution_count": 34, + "execution_count": 20, "metadata": {}, "output_type": "execute_result" } ], "source": [ - "kinase_table_styler = kinase_table.style.\\\n", - " format(\"{:.3f}\", subset=[\"fraction\"]).\\\n", - " background_gradient(cmap='Purples', subset=[\"fraction\"]).\\\n", - " highlight_min(color=\"yellow\", axis=None)\n", - "kinase_table_styler" + "print(f\"Current shape of data: {data.shape}\")\n", + "data.head()" + ] + }, + { + "cell_type": "code", + "execution_count": 21, + "metadata": {}, + "outputs": [], + "source": [ + "# x[:,\"Br.CC(Nc1ncnc2[nH]c(-c3ccc(O)cc3)cc12)c1ccc(C(F)(F)F)cc1\"]" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ - "### Compare kinases" + "### Show kinase promiscuity" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "We now look at the kinase promiscuity.\n", + "\n", + "For each of them, we compute three metrics:\n", + "\n", + "1. the total number of measured compounds against the given kinase,\n", + "2. the number of active compounds, and\n", + "3. the fraction of active compouds, i.e. the ratio of active compounds and total number of measured compounds." ] }, { "cell_type": "code", - "execution_count": null, + "execution_count": 22, "metadata": {}, "outputs": [], - "source": [] + "source": [ + "# TODO: Use percentage instead of fraction?" + ] + }, + { + "cell_type": "code", + "execution_count": 23, + "metadata": {}, + "outputs": [], + "source": [ + "def kinase_to_activity_numbers(kinase_name, activity_dataframe):\n", + " \"\"\"\n", + " Retrieve the three metrics for a given kinase.\n", + "\n", + " Parameters\n", + " ----------\n", + " kinase_name : str\n", + " The name of the kinase of interest, e.g. \"EGFR\".\n", + "\n", + " activity_dataframe : pd.DataFrame\n", + " The dataframe with activity values for kinases.\n", + "\n", + " Returns\n", + " -------\n", + " tuple : (int, int, float)\n", + " The three metrics:\n", + " 1. The total number of measured compounds against the kinase\n", + " 2. The number of active compounds against the kinase.\n", + " 3. The fraction of active compounds against the kinase.\n", + " \"\"\"\n", + " uniprot_id = name_to_uniprot[kinase_name]\n", + " kinase_data = activity_dataframe[activity_dataframe[\"UniprotID\"]\n", + " == uniprot_id]\n", + " total_measured_compounds = len(kinase_data)\n", + " active_compounds = len(kinase_data[kinase_data[\"activity_binary\"] == 1])\n", + " if total_measured_compounds > 0:\n", + " fraction = active_compounds/total_measured_compounds\n", + " else:\n", + " print(\"No compounds were measured for this kinase.\")\n", + " fraction = np.nan\n", + " return (total_measured_compounds, active_compounds, fraction)" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "Let's see what information we get for EGFR." + ] + }, + { + "cell_type": "code", + "execution_count": 24, + "metadata": {}, + "outputs": [ + { + "data": { + "text/plain": [ + "(5869, 3574, 0.6089623445220651)" + ] + }, + "execution_count": 24, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "EGFR_metrics = kinase_to_activity_numbers(\"EGFR\", data)\n", + "EGFR_metrics" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "Let's create a table from this information for all kinases:" + ] + }, + { + "cell_type": "code", + "execution_count": 25, + "metadata": {}, + "outputs": [], + "source": [ + "def from_numbers_to_table(activity_dataframe):\n", + " \"\"\"\n", + " Create a metric table for all kinases.\n", + "\n", + " Parameters\n", + " ----------\n", + " activity_dataframe : pd.DataFrame\n", + " The dataframe with activity values for kinases.\n", + "\n", + " Returns\n", + " -------\n", + " table : pd.DataFrame\n", + " A dataframe with the kinases as rows and metrics as columns.\n", + " \"\"\"\n", + " table = pd.DataFrame(index=name_to_uniprot.keys(),\n", + " columns=[\"total\", \"actives\", \"fraction\"])\n", + " for name in name_to_uniprot:\n", + " metrics = kinase_to_activity_numbers(name, activity_dataframe)\n", + " table.loc[name] = metrics\n", + " return table" + ] + }, + { + "cell_type": "code", + "execution_count": 26, + "metadata": {}, + "outputs": [ + { + "data": { + "text/html": [ + "
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totalactivesfraction
EGFR586935740.608962
ErbB2169410250.605077
BRAF368229880.811515
CDK215058190.544186
LCK15379300.605075
MET282122350.792272
p38a360927600.764755
KDR762453120.696747
p110a434727800.639522
\n", + "
" + ], + "text/plain": [ + " total actives fraction\n", + "EGFR 5869 3574 0.608962\n", + "ErbB2 1694 1025 0.605077\n", + "BRAF 3682 2988 0.811515\n", + "CDK2 1505 819 0.544186\n", + "LCK 1537 930 0.605075\n", + "MET 2821 2235 0.792272\n", + "p38a 3609 2760 0.764755\n", + "KDR 7624 5312 0.696747\n", + "p110a 4347 2780 0.639522" + ] + }, + "execution_count": 26, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "kinase_table = from_numbers_to_table(data)\n", + "kinase_table" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "Let's beautify the table:" + ] + }, + { + "cell_type": "code", + "execution_count": 27, + "metadata": {}, + "outputs": [ + { + "data": { + "text/html": [ + "\n", + "\n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + "
 totalactivesfraction
EGFR586935740.609
ErbB2169410250.605
BRAF368229880.812
CDK215058190.544
LCK15379300.605
MET282122350.792
p38a360927600.765
KDR762453120.697
p110a434727800.640
\n" + ], + "text/plain": [ + "" + ] + }, + "execution_count": 27, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "kinase_table_styler = kinase_table.style.\\\n", + " format(\"{:.3f}\", subset=[\"fraction\"]).\\\n", + " background_gradient(cmap='Purples', subset=[\"fraction\"]).\\\n", + " highlight_min(color=\"yellow\", axis=None).\\\n", + " highlight_max(color=\"red\", subset=[\"fraction\"])\n", + "kinase_table_styler" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "From the table, we notice that CDK2, BRAF are the least, most promiscious kinases, respectively." + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "### Compare kinases" + ] + }, + { + "cell_type": "code", + "execution_count": 28, + "metadata": {}, + "outputs": [ + { + "data": { + "text/html": [ + "
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UniprotIDsmilesactivity_valueactivity_binary
0P00533Br.CC(Nc1ncnc2[nH]c(-c3ccc(O)cc3)cc12)c1ccc(C(...5.3364880
1P00533Br.CC(Nc1ncnc2[nH]c(-c3ccc(O)cc3)cc12)c1cccc2c...5.9965390
2P00533Br.CC[C@@H](Nc1ncnc2[nH]c(-c3ccc(O)cc3)cc12)c1...8.3979401
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" + ], + "text/plain": [ + " UniprotID smiles \\\n", + "0 P00533 Br.CC(Nc1ncnc2[nH]c(-c3ccc(O)cc3)cc12)c1ccc(C(... \n", + "1 P00533 Br.CC(Nc1ncnc2[nH]c(-c3ccc(O)cc3)cc12)c1cccc2c... \n", + "2 P00533 Br.CC[C@@H](Nc1ncnc2[nH]c(-c3ccc(O)cc3)cc12)c1... \n", + "3 P00533 Br.C[C@@H](Nc1ncnc2[nH]c(-c3ccc(O)cc3)cc12)c1c... \n", + "4 P00533 Br.C[C@@H](Nc1ncnc2[nH]c(-c3ccc(O)cc3)cc12)c1c... \n", + "... ... ... \n", + "32683 Q16539 c1ccc(-c2nn3c(c2-c2ccnc4ccccc24)CCC3)nc1 \n", + "32684 Q16539 c1ccc(Cn2cc(-c3ccnc4ccccc34)c(-c3ccccn3)n2)cc1 \n", + "32685 Q16539 c1ccc(Nc2ccc3c(-c4ccccc4)n[nH]c3c2)cc1 \n", + "32686 Q16539 c1ccc(Sc2ncnc3c2N=C(c2cccnc2)c2ccccc2S3)cc1 \n", + "32687 Q16539 c1csc(-c2n[nH]cc2-c2ccnc3ccccc23)c1 \n", + "\n", + " activity_value activity_binary \n", + "0 5.336488 0 \n", + "1 5.996539 0 \n", + "2 8.397940 1 \n", + "3 7.207608 1 \n", + "4 8.420216 1 \n", + "... ... ... \n", + "32683 5.102373 0 \n", + "32684 6.292430 0 \n", + "32685 7.522879 1 \n", + "32686 5.903090 0 \n", + "32687 6.397940 1 \n", + "\n", + "[32688 rows x 4 columns]" + ] + }, + "execution_count": 28, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "data" + ] + }, + { + "cell_type": "code", + "execution_count": 29, + "metadata": {}, + "outputs": [ + { + "data": { + "text/plain": [ + "('EGFR', 'CDK2')" + ] + }, + "execution_count": 29, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "\"EGFR\", \"CDK2\"" + ] + }, + { + "cell_type": "code", + "execution_count": 30, + "metadata": {}, + "outputs": [ + { + "data": { + "text/html": [ + "
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EGFRErbB2BRAFCDK2LCKMETp38aKDRp110a
EGFRNaNNaNNaNNaNNaNNaNNaNNaNNaN
ErbB2NaNNaNNaNNaNNaNNaNNaNNaNNaN
BRAFNaNNaNNaNNaNNaNNaNNaNNaNNaN
CDK2NaNNaNNaNNaNNaNNaNNaNNaNNaN
LCKNaNNaNNaNNaNNaNNaNNaNNaNNaN
METNaNNaNNaNNaNNaNNaNNaNNaNNaN
p38aNaNNaNNaNNaNNaNNaNNaNNaNNaN
KDRNaNNaNNaNNaNNaNNaNNaNNaNNaN
p110aNaNNaNNaNNaNNaNNaNNaNNaNNaN
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" + ], + "text/plain": [ + " EGFR ErbB2 BRAF CDK2 LCK MET p38a KDR p110a\n", + "EGFR NaN NaN NaN NaN NaN NaN NaN NaN NaN\n", + "ErbB2 NaN NaN NaN NaN NaN NaN NaN NaN NaN\n", + "BRAF NaN NaN NaN NaN NaN NaN NaN NaN NaN\n", + "CDK2 NaN NaN NaN NaN NaN NaN NaN NaN NaN\n", + "LCK NaN NaN NaN NaN NaN NaN NaN NaN NaN\n", + "MET NaN NaN NaN NaN NaN NaN NaN NaN NaN\n", + "p38a NaN NaN NaN NaN NaN NaN NaN NaN NaN\n", + "KDR NaN NaN NaN NaN NaN NaN NaN NaN NaN\n", + "p110a NaN NaN NaN NaN NaN NaN NaN NaN NaN" + ] + }, + "execution_count": 30, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "table_comparison = pd.DataFrame(index=name_to_uniprot.keys(),\n", + " columns=name_to_uniprot.keys())\n", + "table_comparison" + ] }, { "cell_type": "markdown", From 16710dbd878087c3def44e327b17022102878537 Mon Sep 17 00:00:00 2001 From: Unknown Date: Mon, 23 Aug 2021 16:45:13 +0200 Subject: [PATCH 019/158] Satisfy black-nb --- .../talktorial.ipynb | 131 ++++++++++++------ 1 file changed, 87 insertions(+), 44 deletions(-) diff --git a/teachopencadd/talktorials/T026_kinase_similarity_ifp/talktorial.ipynb b/teachopencadd/talktorials/T026_kinase_similarity_ifp/talktorial.ipynb index 4e04de7b..dffdce46 100644 --- a/teachopencadd/talktorials/T026_kinase_similarity_ifp/talktorial.ipynb +++ b/teachopencadd/talktorials/T026_kinase_similarity_ifp/talktorial.ipynb @@ -2,7 +2,9 @@ "cells": [ { "cell_type": "markdown", - "metadata": {}, + "metadata": { + "tags": [] + }, "source": [ "# T026 · Kinase similarity: Interaction fingerprints\n", "\n", @@ -42,6 +44,7 @@ "* Retrieve and preprocess data\n", "* Show kinase coverage\n", "* Compare kinases\n", + "* Map structure to kinase distance matrix\n", "* Visualize similarity as kinase matrix\n", "* Visualize similarity as phylogenetic tree" ] @@ -217,15 +220,20 @@ "outputs": [], "source": [ "query_kinases = [\n", - " 'EGFR', \n", - " 'ErbB2', 'Her2',\n", - " 'PI3K', 'PI3KCA', 'p110a', \n", - " 'BRAF', \n", - " 'CDK2',\n", - " 'LCK', \n", - " 'MET', \n", - " 'p38a', 'MAPK14', \n", - " 'VEGFR2', 'KDR'\n", + " \"EGFR\",\n", + " \"ErbB2\",\n", + " \"Her2\",\n", + " \"PI3K\",\n", + " \"PI3KCA\",\n", + " \"p110a\",\n", + " \"BRAF\",\n", + " \"CDK2\",\n", + " \"LCK\",\n", + " \"MET\",\n", + " \"p38a\",\n", + " \"MAPK14\",\n", + " \"VEGFR2\",\n", + " \"KDR\",\n", "]" ] }, @@ -237,19 +245,19 @@ ] }, { - "cell_type": "code", - "execution_count": 4, + "cell_type": "markdown", "metadata": {}, - "outputs": [], "source": [ - "from opencadd.databases.klifs import setup_remote" + "#### Set up a remote KLIFS session" ] }, { - "cell_type": "markdown", + "cell_type": "code", + "execution_count": 4, "metadata": {}, + "outputs": [], "source": [ - "#### Set up a remote KLIFS session" + "from opencadd.databases.klifs import setup_remote" ] }, { @@ -306,7 +314,7 @@ "We filter the structures by different criteria:\n", "\n", "- Species: human\n", - "- Conformation: DFG-in\n", + "- Conformation: DFG-in (the active kinase conformation)\n", "- Resolution: $\\le 3$ Angström\n", "- Quality score*: $\\ge 6$\n", "\n", @@ -330,8 +338,8 @@ "source": [ "structures = structures[\n", " (structures[\"species.klifs\"] == \"Human\")\n", - " & (structures[\"structure.dfg\"] == \"in\") \n", - " & (structures[\"structure.resolution\"] <= 3) \n", + " & (structures[\"structure.dfg\"] == \"in\")\n", + " & (structures[\"structure.resolution\"] <= 3)\n", " & (structures[\"structure.qualityscore\"] >= 6)\n", "]\n", "print(f\"Number of structures: {len(structures)}\")\n", @@ -1226,7 +1234,7 @@ "source": [ "# Select EGFR-EGFR strcture pairs only\n", "D = kinase_distance_matrix.loc[\"EGFR\", \"EGFR\"]\n", - "# Extract all pairwise distances without identical structure pairs \n", + "# Extract all pairwise distances without identical structure pairs\n", "# = lower triangular matrix without the diagonal\n", "D_condensed = distance.squareform(D)\n", "# Plot pairwise distances\n", @@ -1438,7 +1446,9 @@ "# We group by kinase names (level=[0, 1] ensures that the order of the kinases is ignored\n", "# We take the minimum value in each kinase pair group\n", "# We unstack the remaining data points\n", - "kinase_distance_matrix = kinase_distance_matrix.unstack().groupby(level=[0, 1]).min().unstack(level=1)\n", + "kinase_distance_matrix = (\n", + " kinase_distance_matrix.unstack().groupby(level=[0, 1]).min().unstack(level=1)\n", + ")\n", "kinase_distance_matrix" ] }, @@ -1456,20 +1466,9 @@ "execution_count": 22, "metadata": {}, "outputs": [ - { - "ename": "NameError", - "evalue": "name 'kinase_similarity_matrix' is not defined", - "output_type": "error", - "traceback": [ - "\u001b[0;31m---------------------------------------------------------------------------\u001b[0m", - "\u001b[0;31mNameError\u001b[0m Traceback (most recent call last)", - "\u001b[0;32m/tmp/ipykernel_12417/207115603.py\u001b[0m in \u001b[0;36m\u001b[0;34m\u001b[0m\n\u001b[1;32m 2\u001b[0m \u001b[0mplt\u001b[0m\u001b[0;34m.\u001b[0m\u001b[0mcolorbar\u001b[0m\u001b[0;34m(\u001b[0m\u001b[0mlabel\u001b[0m\u001b[0;34m=\u001b[0m\u001b[0;34m\"Kinase distance\"\u001b[0m\u001b[0;34m)\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n\u001b[1;32m 3\u001b[0m \u001b[0mplt\u001b[0m\u001b[0;34m.\u001b[0m\u001b[0mtitle\u001b[0m\u001b[0;34m(\u001b[0m\u001b[0;34m\"Kinase distance matrix\"\u001b[0m\u001b[0;34m)\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n\u001b[0;32m----> 4\u001b[0;31m \u001b[0mkinase_names\u001b[0m \u001b[0;34m=\u001b[0m \u001b[0mkinase_similarity_matrix\u001b[0m\u001b[0;34m.\u001b[0m\u001b[0mcolumns\u001b[0m\u001b[0;34m.\u001b[0m\u001b[0mto_list\u001b[0m\u001b[0;34m(\u001b[0m\u001b[0;34m)\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n\u001b[0m\u001b[1;32m 5\u001b[0m \u001b[0mplt\u001b[0m\u001b[0;34m.\u001b[0m\u001b[0mxticks\u001b[0m\u001b[0;34m(\u001b[0m\u001b[0mticks\u001b[0m\u001b[0;34m=\u001b[0m\u001b[0mrange\u001b[0m\u001b[0;34m(\u001b[0m\u001b[0;36m0\u001b[0m\u001b[0;34m,\u001b[0m \u001b[0mlen\u001b[0m\u001b[0;34m(\u001b[0m\u001b[0mkinase_names\u001b[0m\u001b[0;34m)\u001b[0m\u001b[0;34m)\u001b[0m\u001b[0;34m,\u001b[0m \u001b[0mlabels\u001b[0m\u001b[0;34m=\u001b[0m\u001b[0mkinase_names\u001b[0m\u001b[0;34m,\u001b[0m \u001b[0mrotation\u001b[0m\u001b[0;34m=\u001b[0m\u001b[0;36m45\u001b[0m\u001b[0;34m)\u001b[0m\u001b[0;34m;\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n\u001b[1;32m 6\u001b[0m \u001b[0mplt\u001b[0m\u001b[0;34m.\u001b[0m\u001b[0myticks\u001b[0m\u001b[0;34m(\u001b[0m\u001b[0mticks\u001b[0m\u001b[0;34m=\u001b[0m\u001b[0mrange\u001b[0m\u001b[0;34m(\u001b[0m\u001b[0;36m0\u001b[0m\u001b[0;34m,\u001b[0m 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fZt2gGa+feXy4ADga6AUWS1oYEctqzpkGXAjMj4gHE8ZxzgX2ywtVDUlq/YyIvoh4NdlI+YMl7T/EOQsiYm5EzO2ZMKnRfJhZGzSp9fNgYHlErIiILcAVwHGDznk3cE1EPJjdNx6rk+ZvgRc3/kQNtn5GxFOSbgLm5zc1sy7V4NjP6ZKW1OwvyBcwB5gBrKo51gscMuj6lwHj8vgxBTivTv3YdGCZpP9HVq+f5Tni7fUymtL6uRuwNQ9oE4CjgH+ud52ZdbgA0oPamoiYO8yxoRIZXL4bC7wGmEc2OuBWSbdFxO+GSfPvUzM2WEpJbXfgO/l78xjghxFx3WhvaGado0kda3uBWTX7M4HVQ5yzJiKeIetYezNwADBkUIuIX442Mymtn3cBB472BmbWqdSs1s/FwBxJewIPAceT1aHV+nfg/HxetPFkr6dfGzZn0qHAvwCvyM/vAZ6JiKn1MuMRBWZV1oSSWkRsk3QGcANZ8LkkIu6WdFp+/KKIuEfS9cBdQD9Zt4+R6uXPJwuOV5K1hJ4MzEnJj4OaWVVF84ZJRcQisjnPar+7aND+l4AvNZDmckk9EdEHXCrplpTrHNTMqqxzu9FvlDQeWCrpi8DDQFJfMc/SYVZpStxa7iSy+HQG8AxZQ8Sfp1zooGZWZf2JW+v9WUQ8GxHrIuIfIuLjwNtSLnRQM6uqgX5qKVvrvXeI705JubCQOjUF9BS4pOKLb++rf1KHK3pdzpn/lFSnOmo9u+1WaPqPvmOfQtMHiE09haY/9cZ7C0u7Z92zTUmn09YokHQCWXeQPSUtrDk0FXgiJQ03FJhVWYcFNeAWskaB6cBXar5fT9YdpC4HNbMq67BJIiNiJbBS0lHApojol/Qy4OVky+XV5To1swpTpG1tcDOws6QZZCtLnQpclnKhg5pZVYWgP3FrPUXERrJuHP8SEe8A9ku50EHNrMoicWs9SToMOBH4Sf5dUnWZ69TMqqzzGgoGnAl8CvhRPo50L+AXKRc6qJlVWYcGtXzqoV/W7K8APpJyrYOaWVU1NklkS0g6NyLOlPRjhgi5TZn5tuZmPcAS4KGISBquYGadrU0tmyP5Xv7nl0ebQCMltY8C95D17DWzMuiwoBYRd+R/FjfzLYCkmcBbgS8AHx/tzcyss3RaSU3Sbxgh1EbEq+qlkVpSOxf4BNkqMMNl5rl1P6d43U+zrtBhdWo8NxPH6fmfA6+jJwIbUxKo209N0tuAxwaKhcOpXfdzrNf9NOt8qX3UWliai4iV+VCpwyPiExHxm3w7GzgmJY2UzreHA2+X9ADZIqVHSvr+qHNtZp2jw4JajUmSXj+wI+l1JM58m7Ka1KfIOsEh6Y3AX0fEe0aVTTPrKGrPBJAp3gdcIukFZGH1aeAvUy50PzWzKuuwhoIBeXXXAZKmko0DfTr12oaCWkTcBNzUUO7MrCO1cQaOZBGxrtFrXFIzq7LOa/3cYQ5qZlXW4SW10fDUQ2YV1qmTREqaKOnvJH0r35+Tdy+ry0HNrKoia/1M2drgUmAzcFi+3wt8PuVCBzWzKuvcfmp7R8QXga0AEbGJxFWVXadmVmWdW6e2RdIE8hxK2pus5FZXMet+9sO4DcX9tMav31pY2gBjNhe/rmiMmVxo+kWvy9n3+OOFpj/x8b0KTR9g233F/p++9YDiniGWjG9KOh3cpeOzwPXALEmXk41sOiXlQpfUzKzjRMTPJd0JHEr22vnRiFiTcq3r1MyqrEPr1CQdDjwbET8BpgGflrRHyrUOamZV1dmtn98ANko6APgbYCXw3ZQLHdTMqqxDS2rAtogI4Djg6xFxHiPM51jLdWpmFSU6uqFgvaRPAe8B3pCvkTIu5UKX1MyqrHNLau8i68Lxvoh4BJgBfCnlQgc1s6pKHCKVUpqTNF/SfZKWSzp7hPNeK6lP0jtHzFrEIxHx1Yj4r3z/wYhwnZqZ1dGfuI0gfzW8ADgW2A84QdJ+w5z3z8AN9bIl6VBJiyVtkLQlD4RJc6qlrib1ALAe6COrwJubcp2ZdbYm1akdDCzPV1FH0hVkFfzLBp33YeBq4LUJaZ4PHA9cCcwFTgbmpGSmkYaCN6V2fjOzLpEe1KZLWlKzvyAiFuSfZwCrao71AofUXixpBvAO4EjSghoRsVxST0T0AZdKuiXlOrd+mlVVY40Aa0Z4QxtqoPnglM8FPhkRfVLSuPSNksYDSyV9EXiYxIVXUuvUAviZpDvy9T23I+kDkpZIWrJt0zOJyZpZOzWpoaAXmFWzPxNYPeicucAVeVXWO4ELJf3ZCGmeRBafzgCeydP/i5RnSi2pHR4RqyW9CPi5pHsj4ubaE/Ki6AKASbvN6tzeL2b2nOb8pi4G5kjaE3iIrC7s3c+7TcSeA58lXQZcFxHXDputbO1PgGeBf2gkM0lBLSJW538+JulHZBWDN498lZl1umYMgYqIbZLOIGvV7AEuiYi7JZ2WH7+o4XxlYz//HtiDmjgVEXWnPqkb1CRNAsZExPr885uBf2w0k2bWYZrYsTYiFgGLBn03ZDCLiFMSkvw28DHgDrJeF8lSSmp/Avwor9wbC/xrRFzfyE3MrPOIxKlk2+PpiPjpaC5MWaF9BXDAaBI3sw7XubXfv5D0JeAaama8jYg7613oLh1mFdbBA9oH+rnVdiMJsn5uI3JQM6uyDg1qEfGm0V7roGZWVdG2CSCHJek9EfF9SR8f6nhEfLVeGg5qZlXWeSW1gVEDQ00ImZRbBzWzCuvAOrWfAETEdh1uJf3PlAQ89ZBZlXXeJJE3Spo9+EtJp5KNH62rkJJa/xjYMqW4HjBj124qLG2ATTOTpkLfIWOLfQQefcc+haZf9LqcE390e6HpAzzxd68rNP01+08oLO1tdzenPNKBJbWPkQ3FfEtE3A+QT+v9buCIlAT8+mlWVUHdCSBbLSIWSdoM/DQf8P5+sqmK3hARa1PS8OunWUUNLLzSjOm8mykibiRbjf0mYC9gXmpAA5fUzKqtw14/Ja0ny5WAnYB5wGPKxmlGREytl4aDmlmFKTorqkXEDldoO6iZVVX7lr8rlIOaWYV1YOvnDnNQM6uwThsm1QwOamZVVsKSWlKXDknTJF0l6V5J90g6rOiMmVnBmrhCeydJLamdB1wfEe/Ml62aWGCezKxVuixgpUhZo2Aq8AayznBExBZgS7HZMrOiDXS+LZuU18+9gMfJVkj+taSL8wVYnqd23c8+r/tp1hXUH0lbN0kJamOBg4BvRMSBZAuLnj34pIhYEBFzI2Juz4SkhZTNrJ1SZ+jorpiWFNR6gd6IGJg24SqyIGdmXU79aVs3qRvUIuIRYJWkffOv5gHLCs2VmbVGCUtqqa2fHwYuz1s+VwCnFpclM2uVMjYUJAW1iFjK85eqMrNuF0CHDWhvBo8oMKuwbqsvS+GgZlZRZe2n5qBmVlURfv00s3JxSc3MysVBzczKxCU1MyuPAPrKF9WKWcx4J9gwu7i24kdev0thaQP07Vxo8gBseNXmQtOPTT2Fpr/tvmL/Pyx6oWGAWZ+7pdD0V5xT3LSDfeObk04ZS2pe99OsygZaQOttdUiaL+k+ScslbTfhhaQTJd2Vb7dIOqCQ58Gvn2aV1oySmqQe4ALgaLIJMBZLWhgRtWPE/wAcERFrJR0LLAAO2fG7b88lNbOqat7UQwcDyyNiRT6J7BXAcc+7VcQtNaus3wbMbM5DbM8lNbOKEqD0hoLpkpbU7C+IiAX55xnAqppjvYxcCnsf8NPUGzfKQc2swhpYoX1NRAw3qYWG+G7IhCW9iSyovT71xo1yUDOrqubNldYLzKrZnwmsHnySpFcBFwPHRsQTTbnzEFynZlZZiS2f9Utzi4E5kvbM51w8HlhYe4KklwLXACdFxO8KeZxcympS+wL/VvPVXsBnIuLcojJlZq3RjNbPiNgm6QzgBqAHuCQi7pZ0Wn78IuAzwK7AhZIAto3wOrtD6ga1iLgPeDX8sen2IeBHRWTGzFqsSbN0RMQiYNGg7y6q+fx+4P1NuVkdjdapzQN+HxEri8iMmbVQNNT62TUaDWrHAz8oIiNm1gbli2npDQV5BeDbgSuHOf7cYsYbvJixWTdQRNLWTRpp/TwWuDMiHh3q4PMWM57sxYzNukKTxn52kkZeP0/Ar55m5RFAVRdekTSRbLDqB4vNjpm1iui+V8sUqet+biTrY2JmZdJfvqKah0mZVVWVXz/NrJwq+/ppZiXloGZm5dF93TVSOKiZVZVXkzKzsnGdmpmVi4Namp5NMO2eoWb4bY6d1hXbDj35wU2Fpg+wcWWxi4tOvfHeQtPfesBehaa/Zv8JhaYPxa7LCbDX2bcWlvbj0YTx1QH0O6iZWWm4ocDMysZBzcxKI4C+8g0pcFAzq6yAcFAzszLx66eZlYZbP82sdFxSM7NSKWFQS1qjQNLHJN0t6beSfiCp2J6jZla8COjrS9u6SN2gJmkG8BFgbkTsT7YC8/FFZ8zMWqDCC6+MBSZI2gpMBFYXlyUza5kuC1gp6pbUIuIh4MvAg8DDwNMR8bPB59Wu+7ntWa/7adb5Imv9TNm6SMrr5wuB44A9gZcAkyS9Z/B5tet+jt3Z636adbyAiP6krZukNBQcBfwhIh6PiK3ANcDris2WmbVEX3/a1kVS6tQeBA7N1/7cBMwDlhSaKzMrXkQ1l8iLiNslXQXcCWwDfg0sKDpjZtYCJWwoSF3M+LPAZwvOi5m1WFSxpGZmZdV9fdBSOKiZVZUHtJtZmQQQXTYEKkXS2E8zK6HIJ4lM2eqQNF/SfZKWSzp7iOOS9PX8+F2SDirkmXBJzazSogmvn5J6gAuAo4FeYLGkhRGxrOa0Y4E5+XYI8I38z6ZzSc2syppTUjsYWB4RKyJiC3AF2SikWscB343MbcA0Sbs3/4EKKqltWtO7Zuk3z1rZwCXTgTVF5KVFqpf/mwrJx46k33F/BysaO73R/O/RWPLbW8/aG/4jrpqeePrOkmo73S+IiIH+qjOAVTXHetm+FDbUOTPIxpM3VSFBLSJ2a+R8SUsiYm4ReWkF57/9uv0Z2pH/iJjfpKSGWrl88HttyjlN4ddPM9tRvcCsmv2ZbD89Wco5TeGgZmY7ajEwR9KeksaTTSK7cNA5C4GT81bQQ8mmMGv6qyd0Tutnt48ldf7br9ufoWvzHxHbJJ0B3EA2M/YlEXG3pNPy4xcBi4C3AMuBjcCpReVHUcJhEmZWXX79NLNScVAzs1Jpa1CrN7Si00maJekXku7JlxD8aLvzNBqSeiT9WtJ17c5LoyRNk3SVpHvzv4fD2p2nRnj5yeZrW1CrGVpxLLAfcIKk/dqVn1HaBpwVEa8ADgVO78JnAPgocE+7MzFK5wHXR8TLgQPooufw8pPFaGdJLWVoRUeLiIcj4s7883qyX6gZ7c1VYyTNBN4KXNzuvDRK0lTgDcC3ASJiS0Q81dZMNW5g+cmxePnJpmhnUBtu2ERXkjQbOBC4vc1ZadS5wCeAbpwCdS/gceDS/PX5Yklds5RZ6vKT1ph2BrWWDZsomqTJwNXAmRGxrt35SSXpbcBjEXFHu/MySmOBg4BvRMSBwDNA19TNpi4/aY1pZ1Br2bCJIkkaRxbQLo+Ia9qdnwYdDrxd0gNkr/9HSvp+e7PUkF6gNyIGSsdXkQW5buHlJwvQzqCWMrSio0kSWX3OPRHx1Xbnp1ER8amImBkRs8l+/v8ZEV1TUoiIR4BVkvbNv5oHLBvhkk7zx+Un839L8+iiho5O1bZhUsMNrWhXfkbpcOAk4DeSlubffToiFrUvS5XzYeDy/D/GFRQ4/KbZvPxkMTxMysxKxSMKzKxUHNTMrFQc1MysVBzUzKxUHNTMrFQc1MysVBzUzKxU/j9ziBx1hZldaAAAAABJRU5ErkJggg==\n", + "image/png": 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\n", 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" ] @@ -1484,8 +1483,8 @@ "plt.imshow(kinase_distance_matrix, vmin=0.0, vmax=1.0)\n", "plt.colorbar(label=\"Kinase distance\")\n", "plt.title(\"Kinase distance matrix\")\n", - "kinase_names = kinase_similarity_matrix.columns.to_list()\n", - "plt.xticks(ticks=range(0, len(kinase_names)), labels=kinase_names, rotation=45);\n", + "kinase_names = kinase_distance_matrix.columns.to_list()\n", + "plt.xticks(ticks=range(0, len(kinase_names)), labels=kinase_names, rotation=45)\n", "plt.yticks(ticks=range(0, len(kinase_names)), labels=kinase_names);" ] }, @@ -1498,16 +1497,29 @@ }, { "cell_type": "code", - "execution_count": null, + "execution_count": 23, "metadata": {}, - "outputs": [], + "outputs": [ + { + "data": { + "image/png": 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\n", + "text/plain": [ + "
" + ] + }, + "metadata": { + "needs_background": "light" + }, + "output_type": "display_data" + } + ], "source": [ "kinase_similarity_matrix = 1 - kinase_distance_matrix\n", "plt.imshow(kinase_similarity_matrix, vmin=0.0, vmax=1.0)\n", "plt.colorbar(label=\"Kinase similarity\")\n", "plt.title(\"Kinase distance matrix\")\n", "kinase_names = kinase_similarity_matrix.columns.to_list()\n", - "plt.xticks(ticks=range(0, len(kinase_names)), labels=kinase_names, rotation=45);\n", + "plt.xticks(ticks=range(0, len(kinase_names)), labels=kinase_names, rotation=45)\n", "plt.yticks(ticks=range(0, len(kinase_names)), labels=kinase_names);" ] }, @@ -1527,9 +1539,27 @@ }, { "cell_type": "code", - "execution_count": null, + "execution_count": 24, "metadata": {}, - "outputs": [], + "outputs": [ + { + "data": { + "text/plain": [ + "array([0.3 , 0.27777778, 0.39393939, 0.36363636, 0.32 ,\n", + " 0.36842105, 0.5 , 0.33333333, 0.11111111, 0.4516129 ,\n", + " 0.23809524, 0.19047619, 0.13333333, 0.34782609, 0.27777778,\n", + " 0.25806452, 0.23809524, 0.16666667, 0.22727273, 0.38095238,\n", + " 0.17391304, 0.40625 , 0.41935484, 0.38235294, 0.57142857,\n", + " 0.25806452, 0.05882353, 0.33333333, 0.53333333, 0.04347826,\n", + " 0.25 , 0.375 , 0.19047619, 0.42857143, 0.35294118,\n", + " 0.47368421])" + ] + }, + "execution_count": 24, + "metadata": {}, + "output_type": "execute_result" + } + ], "source": [ "D = kinase_distance_matrix.to_numpy()\n", "D_condensed = distance.squareform(D)\n", @@ -1545,7 +1575,7 @@ }, { "cell_type": "code", - "execution_count": null, + "execution_count": 25, "metadata": {}, "outputs": [], "source": [ @@ -1561,7 +1591,7 @@ }, { "cell_type": "code", - "execution_count": null, + "execution_count": 26, "metadata": {}, "outputs": [], "source": [ @@ -1577,9 +1607,22 @@ }, { "cell_type": "code", - "execution_count": null, + "execution_count": 27, "metadata": {}, - "outputs": [], + "outputs": [ + { + "data": { + "image/png": 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+ "text/plain": [ + "
" + ] + }, + "metadata": { + "needs_background": "light" + }, + "output_type": "display_data" + } + ], "source": [ "fig, ax = plt.subplots()\n", "labels = kinase_distance_matrix.columns.to_list()\n", From 0bd8805e9443b09fbc55c872df3ba27626a9bb15 Mon Sep 17 00:00:00 2001 From: Unknown Date: Mon, 23 Aug 2021 17:43:10 +0200 Subject: [PATCH 020/158] Fix typos --- .../talktorial.ipynb | 525 ++++++++++++------ 1 file changed, 356 insertions(+), 169 deletions(-) diff --git a/teachopencadd/talktorials/T026_kinase_similarity_ifp/talktorial.ipynb b/teachopencadd/talktorials/T026_kinase_similarity_ifp/talktorial.ipynb index dffdce46..6d6ed8d3 100644 --- a/teachopencadd/talktorials/T026_kinase_similarity_ifp/talktorial.ipynb +++ b/teachopencadd/talktorials/T026_kinase_similarity_ifp/talktorial.ipynb @@ -46,7 +46,7 @@ "* Compare kinases\n", "* Map structure to kinase distance matrix\n", "* Visualize similarity as kinase matrix\n", - "* Visualize similarity as phylogenetic tree" + "* Visualize similarity as dendrogram" ] }, { @@ -114,7 +114,7 @@ "source": [ "### Kinase similarity descriptor: KLIFS interaction fingerprints\n", "\n", - "Interaction fingerprints encode the binding mode of a ligand in a binding site that is seen in a structurally resolved complex. If a ligand can form similar interaction patterns in proteins other (off-targets) than its designated protein (on-target), it is possible that this ligand will cause unintended side effects. Knowing about similarities between proteins can therefore help to avoid such off-target effects; or to exploit the found similarities for polypharmacology effects where one ligand intentially targets multiple proteins at once.\n", + "Interaction fingerprints encode the binding mode of a ligand in a binding site that is seen in a structurally resolved complex. If a ligand can form similar interaction patterns in proteins other (off-targets) than its designated protein (on-target), it is possible that this ligand will cause unintended side effects. Knowing about similarities between proteins can therefore help to avoid such off-target effects; or to exploit the found similarities for polypharmacology effects where one ligand intentionally targets multiple proteins at once.\n", "\n", "In this talktorial, we are interested in assessing the similarity between a set of kinases based on the similarity between their co-crystallized ligands' binding modes. We will make use of pre-calculated interaction fingerprints provided by the kinase-focused resource KLIFS." ] @@ -180,9 +180,10 @@ "source": [ "from pathlib import Path\n", "\n", - "import matplotlib.pyplot as plt\n", "import numpy as np\n", "import pandas as pd\n", + "import matplotlib.pyplot as plt\n", + "import seaborn as sns\n", "from sklearn.metrics import pairwise_distances\n", "from scipy.spatial import distance_matrix, distance\n", "from scipy.cluster import hierarchy\n", @@ -210,7 +211,7 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "Let's define our kinases of interest and all their synoyms as described in Table 1 in the global variable `query_kinases`." + "Let's define our kinases of interest and all their synonyms as described in Table 1 in the global variable `query_kinases`." ] }, { @@ -706,7 +707,10 @@ }, { "cell_type": "markdown", - "metadata": {}, + "metadata": { + "jp-MarkdownHeadingCollapsed": true, + "tags": [] + }, "source": [ "### Show kinase coverage\n", "\n", @@ -1210,7 +1214,7 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "A kinase pair can be representated by many different structure pairs which are associated with different distance values. For example, if we compare all EGFR structure to each other, the range of distance values is already quite high because we can observe quite different binding modes of the co-crystallized ligands." + "A kinase pair can be represented by many different structure pairs which are associated with different distance values. For example, if we compare all EGFR structure to each other, the range of distance values is already quite high because we can observe quite different binding modes of the co-crystallized ligands." ] }, { @@ -1232,7 +1236,7 @@ } ], "source": [ - "# Select EGFR-EGFR strcture pairs only\n", + "# Select EGFR-EGFR structure pairs only\n", "D = kinase_distance_matrix.loc[\"EGFR\", \"EGFR\"]\n", "# Extract all pairwise distances without identical structure pairs\n", "# = lower triangular matrix without the diagonal\n", @@ -1250,193 +1254,370 @@ }, { "cell_type": "code", - "execution_count": 21, + "execution_count": 22, "metadata": {}, "outputs": [ { "data": { "text/html": [ - "
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kinase.klifs_nameBRAFCDK2EGFRErbB2KDRLCKMETp110ap38a
kinase.klifs_nameBRAFCDK2EGFRErbB2KDRLCKMETp110ap38a
kinase.klifs_namekinase.klifs_name         
BRAF0.0000000.3000000.2777780.3939390.3636360.3200000.3684210.5000000.333333BRAF0.0000000.3000000.2777780.3939390.3636360.3200000.3684210.5000000.333333
CDK20.3000000.0000000.1111110.4516130.2380950.1904760.1333330.3478260.277778CDK20.3000000.0000000.1111110.4516130.2380950.1904760.1333330.3478260.277778
EGFR0.2777780.1111110.0000000.2580650.2380950.1666670.2272730.3809520.173913EGFR0.2777780.1111110.0000000.2580650.2380950.1666670.2272730.3809520.173913
ErbB20.3939390.4516130.2580650.0000000.4062500.4193550.3823530.5714290.258065ErbB20.3939390.4516130.2580650.0000000.4062500.4193550.3823530.5714290.258065
KDR0.3636360.2380950.2380950.4062500.0000000.0588240.3333330.5333330.043478KDR0.3636360.2380950.2380950.4062500.0000000.0588240.3333330.5333330.043478
LCK0.3200000.1904760.1666670.4193550.0588240.0000000.2500000.3750000.190476LCK0.3200000.1904760.1666670.4193550.0588240.0000000.2500000.3750000.190476
MET0.3684210.1333330.2272730.3823530.3333330.2500000.0000000.4285710.352941MET0.3684210.1333330.2272730.3823530.3333330.2500000.0000000.4285710.352941
p110a0.5000000.3478260.3809520.5714290.5333330.3750000.4285710.0000000.473684p110a0.5000000.3478260.3809520.5714290.5333330.3750000.4285710.0000000.473684
p38a0.3333330.2777780.1739130.2580650.0434780.1904760.3529410.4736840.000000p38a0.3333330.2777780.1739130.2580650.0434780.1904760.3529410.4736840.000000
\n", - "
" + "\n" ], "text/plain": [ - "kinase.klifs_name BRAF CDK2 EGFR ErbB2 KDR LCK \\\n", - "kinase.klifs_name \n", - "BRAF 0.000000 0.300000 0.277778 0.393939 0.363636 0.320000 \n", - "CDK2 0.300000 0.000000 0.111111 0.451613 0.238095 0.190476 \n", - "EGFR 0.277778 0.111111 0.000000 0.258065 0.238095 0.166667 \n", - "ErbB2 0.393939 0.451613 0.258065 0.000000 0.406250 0.419355 \n", - "KDR 0.363636 0.238095 0.238095 0.406250 0.000000 0.058824 \n", - "LCK 0.320000 0.190476 0.166667 0.419355 0.058824 0.000000 \n", - "MET 0.368421 0.133333 0.227273 0.382353 0.333333 0.250000 \n", - "p110a 0.500000 0.347826 0.380952 0.571429 0.533333 0.375000 \n", - "p38a 0.333333 0.277778 0.173913 0.258065 0.043478 0.190476 \n", - "\n", - "kinase.klifs_name MET p110a p38a \n", - "kinase.klifs_name \n", - "BRAF 0.368421 0.500000 0.333333 \n", - "CDK2 0.133333 0.347826 0.277778 \n", - "EGFR 0.227273 0.380952 0.173913 \n", - "ErbB2 0.382353 0.571429 0.258065 \n", - "KDR 0.333333 0.533333 0.043478 \n", - "LCK 0.250000 0.375000 0.190476 \n", - "MET 0.000000 0.428571 0.352941 \n", - "p110a 0.428571 0.000000 0.473684 \n", - "p38a 0.352941 0.473684 0.000000 " + "" ] }, - "execution_count": 21, + "execution_count": 22, "metadata": {}, "output_type": "execute_result" } @@ -1449,7 +1630,9 @@ "kinase_distance_matrix = (\n", " kinase_distance_matrix.unstack().groupby(level=[0, 1]).min().unstack(level=1)\n", ")\n", - "kinase_distance_matrix" + "# Show matrix with background gradient\n", + "cm = sns.light_palette(\"green\", as_cmap=True)\n", + "kinase_distance_matrix.style.background_gradient(cmap=cm)" ] }, { @@ -1463,7 +1646,7 @@ }, { "cell_type": "code", - "execution_count": 22, + "execution_count": 23, "metadata": {}, "outputs": [ { @@ -1497,7 +1680,7 @@ }, { "cell_type": "code", - "execution_count": 23, + "execution_count": 24, "metadata": {}, "outputs": [ { @@ -1539,7 +1722,7 @@ }, { "cell_type": "code", - "execution_count": 24, + "execution_count": 25, "metadata": {}, "outputs": [ { @@ -1555,7 +1738,7 @@ " 0.47368421])" ] }, - "execution_count": 24, + "execution_count": 25, "metadata": {}, "output_type": "execute_result" } @@ -1570,12 +1753,12 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "We can submit this condensed vector to a hierarchical clustering to extract the relationship between the different kinases. We use here `method=\"average\"`, which stands for the linkage method UPGMA (unweighted pair group method with arithmetic mean). This means that the distance between two clusters A and B is defined as the avarge of all distances between pairs of elements in clusters A and B. At each clustering step, the two clusters with the lowest average distance are combined." + "We can submit this condensed vector to a hierarchical clustering to extract the relationship between the different kinases. We use here `method=\"average\"`, which stands for the linkage method UPGMA (unweighted pair group method with arithmetic mean). This means that the distance between two clusters A and B is defined as the average of all distances between pairs of elements in clusters A and B. At each clustering step, the two clusters with the lowest average distance are combined." ] }, { "cell_type": "code", - "execution_count": 25, + "execution_count": 26, "metadata": {}, "outputs": [], "source": [ @@ -1591,7 +1774,7 @@ }, { "cell_type": "code", - "execution_count": 26, + "execution_count": 27, "metadata": {}, "outputs": [], "source": [ @@ -1607,7 +1790,7 @@ }, { "cell_type": "code", - "execution_count": 27, + "execution_count": 28, "metadata": {}, "outputs": [ { @@ -1639,7 +1822,11 @@ "source": [ "## Discussion\n", "\n", - "In this talktorial, we have used the KLIFS interaction fingerprints, which describe binding modes of co-crystallized ligands in kinase structures, to assess kinase similarity. " + "In this talktorial, we have used the KLIFS interaction fingerprints, which describe binding modes of co-crystallized ligands in kinase structures, to assess kinase similarity. \n", + "\n", + "The two closest binding modes are observed for the p38a-KDR (VEGFR2) and CDK2-EGFR pairs. In both cases the kinases belong to different kinase groups, i.e. CMGC and TK, a grouping based on sequence information only. Rather dissimilar binding modes are observed for p110a (PI3K), ErbB2, and BRAF — although ErbB2 belongs to the same kinase family as EGFR. The atypical kinase p110a — the most dissimilar kinase to the other kinases in the panel — is an expected finding.\n", + "\n", + "The approach shown here is a rather simple one. We only compare the two closest binding modes per kinase pair, although we have &mdash at least for kinases such as EGFR and CDK2 &mdash much more data available on binding modes. As an alternative, we could instead aggregate the information from multiple binding modes per kinase in a fingerprint that reports all interactions seen in any structure. However, this approach has its drawbacks itself: Some kinases have much higher coverage than others, leading to an imbalance in information content." ] }, { From d5b0b841582aef892378084f624acddce5f1ed59 Mon Sep 17 00:00:00 2001 From: Unknown Date: Mon, 23 Aug 2021 17:53:02 +0200 Subject: [PATCH 021/158] Add frozen dataset + use it in notebook --- .../data/frozen_structure_klifs_ids.csv | 1621 +++++++++++++++++ .../talktorial.ipynb | 390 ++-- 2 files changed, 1809 insertions(+), 202 deletions(-) create mode 100644 teachopencadd/talktorials/T026_kinase_similarity_ifp/data/frozen_structure_klifs_ids.csv diff --git a/teachopencadd/talktorials/T026_kinase_similarity_ifp/data/frozen_structure_klifs_ids.csv b/teachopencadd/talktorials/T026_kinase_similarity_ifp/data/frozen_structure_klifs_ids.csv new file mode 100644 index 00000000..2eae163c --- /dev/null +++ b/teachopencadd/talktorials/T026_kinase_similarity_ifp/data/frozen_structure_klifs_ids.csv @@ -0,0 +1,1621 @@ +structure.klifs_id +6285 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a/teachopencadd/talktorials/T026_kinase_similarity_ifp/talktorial.ipynb b/teachopencadd/talktorials/T026_kinase_similarity_ifp/talktorial.ipynb index 6d6ed8d3..6078256f 100644 --- a/teachopencadd/talktorials/T026_kinase_similarity_ifp/talktorial.ipynb +++ b/teachopencadd/talktorials/T026_kinase_similarity_ifp/talktorial.ipynb @@ -366,6 +366,26 @@ { "cell_type": "markdown", "metadata": {}, + "source": [ + "To make it easier for us to maintain the talktorials, we will load now a set of frozen structure KLIFS IDs (2021-08-23) and continue to work with those. If you would like to work with the latest KLIFS data, please uncomment the cell below." + ] + }, + { + "cell_type": "code", + "execution_count": 9, + "metadata": {}, + "outputs": [], + "source": [ + "# Load frozen dataset\n", + "structure_klifs_ids = pd.read_csv(DATA / \"frozen_structure_klifs_ids.csv\")[\"structure.klifs_id\"].to_list()" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "jp-MarkdownHeadingCollapsed": true, + "tags": [] + }, "source": [ "#### Fetch the structures' IFP (if available)\n", "\n", @@ -374,7 +394,7 @@ }, { "cell_type": "code", - "execution_count": 9, + "execution_count": 10, "metadata": {}, "outputs": [ { @@ -448,7 +468,7 @@ "4 782 0000000000000010000001000000000000000000000000..." ] }, - "execution_count": 9, + "execution_count": 10, "metadata": {}, "output_type": "execute_result" } @@ -468,7 +488,7 @@ }, { "cell_type": "code", - "execution_count": 10, + "execution_count": 11, "metadata": {}, "outputs": [ { @@ -694,7 +714,7 @@ "[5 rows x 42 columns]" ] }, - "execution_count": 10, + "execution_count": 11, "metadata": {}, "output_type": "execute_result" } @@ -719,30 +739,9 @@ }, { "cell_type": "code", - "execution_count": 11, + "execution_count": null, "metadata": {}, - "outputs": [ - { - "data": { - "text/plain": [ - "kinase.klifs_name\n", - "ErbB2 4\n", - "KDR 6\n", - "LCK 30\n", - "p110a 45\n", - "BRAF 57\n", - "MET 95\n", - "p38a 127\n", - "EGFR 339\n", - "CDK2 763\n", - "dtype: int64" - ] - }, - "execution_count": 11, - "metadata": {}, - "output_type": "execute_result" - } - ], + "outputs": [], "source": [ "# Use pandas' groupby method to count the number of structures (rows) per kinase\n", "n_structures_per_kinase = structures.groupby(\"kinase.klifs_name\").size().sort_values()\n", @@ -758,22 +757,9 @@ }, { "cell_type": "code", - "execution_count": 12, + "execution_count": null, "metadata": {}, - "outputs": [ - { - "data": { - "image/png": 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\n", 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kinase.klifs_name
BRAF0.0000000.3000000.2777780.3939390.3636360.3200000.3684210.5000000.333333BRAF0.0000000.3000000.2777780.3939390.3636360.3200000.3684210.5000000.333333
CDK20.3000000.0000000.1111110.4516130.2380950.1904760.1333330.3478260.277778CDK20.3000000.0000000.1111110.4516130.2380950.1904760.1333330.3478260.277778
EGFR0.2777780.1111110.0000000.2580650.2380950.1666670.2272730.3809520.173913EGFR0.2777780.1111110.0000000.2580650.2380950.1666670.2272730.3809520.173913
ErbB20.3939390.4516130.2580650.0000000.4062500.4193550.3823530.5714290.258065ErbB20.3939390.4516130.2580650.0000000.4062500.4193550.3823530.5714290.258065
KDR0.3636360.2380950.2380950.4062500.0000000.0588240.3333330.5333330.043478KDR0.3636360.2380950.2380950.4062500.0000000.0588240.3333330.5333330.043478
LCK0.3200000.1904760.1666670.4193550.0588240.0000000.2500000.3750000.190476LCK0.3200000.1904760.1666670.4193550.0588240.0000000.2500000.3750000.190476
MET0.3684210.1333330.2272730.3823530.3333330.2500000.0000000.4285710.352941MET0.3684210.1333330.2272730.3823530.3333330.2500000.0000000.4285710.352941
p110a0.5000000.3478260.3809520.5714290.5333330.3750000.4285710.0000000.473684p110a0.5000000.3478260.3809520.5714290.5333330.3750000.4285710.0000000.473684
p38a0.3333330.2777780.1739130.2580650.0434780.1904760.3529410.4736840.000000p38a0.3333330.2777780.1739130.2580650.0434780.1904760.3529410.4736840.000000
\n" ], "text/plain": [ - "" + "" ] }, "execution_count": 22, From 0ac4f5743f91b21ea6373122a194cb27fe1d2635 Mon Sep 17 00:00:00 2001 From: Unknown Date: Mon, 23 Aug 2021 18:17:04 +0200 Subject: [PATCH 022/158] Add Jaccard distance equation --- .../talktorial.ipynb | 416 +++++++++++------- 1 file changed, 247 insertions(+), 169 deletions(-) diff --git a/teachopencadd/talktorials/T026_kinase_similarity_ifp/talktorial.ipynb b/teachopencadd/talktorials/T026_kinase_similarity_ifp/talktorial.ipynb index 6078256f..015e6572 100644 --- a/teachopencadd/talktorials/T026_kinase_similarity_ifp/talktorial.ipynb +++ b/teachopencadd/talktorials/T026_kinase_similarity_ifp/talktorial.ipynb @@ -358,9 +358,18 @@ "cell_type": "code", "execution_count": 8, "metadata": {}, - "outputs": [], + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "Number of structures: 1620\n" + ] + } + ], "source": [ - "structure_klifs_ids = structures[\"structure.klifs_id\"].to_list()" + "structure_klifs_ids = structures[\"structure.klifs_id\"].to_list()\n", + "print(f\"Number of structures: {len(structure_klifs_ids)}\")" ] }, { @@ -374,10 +383,20 @@ "cell_type": "code", "execution_count": 9, "metadata": {}, - "outputs": [], + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "Number of structures: 1620\n" + ] + } + ], "source": [ "# Load frozen dataset\n", - "structure_klifs_ids = pd.read_csv(DATA / \"frozen_structure_klifs_ids.csv\")[\"structure.klifs_id\"].to_list()" + "structure_klifs_ids = pd.read_csv(DATA / \"frozen_structure_klifs_ids.csv\")[\"structure.klifs_id\"].to_list()\n", + "print(f\"Number of structures: {len(structure_klifs_ids)}\")\n", + "# NBVAL_CHECK_OUTPUT" ] }, { @@ -728,7 +747,6 @@ { "cell_type": "markdown", "metadata": { - "jp-MarkdownHeadingCollapsed": true, "tags": [] }, "source": [ @@ -739,13 +757,35 @@ }, { "cell_type": "code", - "execution_count": null, + "execution_count": 12, "metadata": {}, - "outputs": [], + "outputs": [ + { + "data": { + "text/plain": [ + "kinase.klifs_name\n", + "ErbB2 4\n", + "KDR 6\n", + "LCK 30\n", + "p110a 45\n", + "BRAF 57\n", + "MET 95\n", + "p38a 127\n", + "EGFR 339\n", + "CDK2 763\n", + "dtype: int64" + ] + }, + "execution_count": 12, + "metadata": {}, + "output_type": "execute_result" + } + ], "source": [ "# Use pandas' groupby method to count the number of structures (rows) per kinase\n", "n_structures_per_kinase = structures.groupby(\"kinase.klifs_name\").size().sort_values()\n", - "n_structures_per_kinase" + "n_structures_per_kinase\n", + "# NBVAL_CHECK_OUTPUT" ] }, { @@ -757,9 +797,22 @@ }, { "cell_type": "code", - "execution_count": null, + "execution_count": 13, "metadata": {}, - "outputs": [], + "outputs": [ + { + "data": { + "image/png": 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\n", + "text/plain": [ + "
" + ] + }, + "metadata": { + "needs_background": "light" + }, + "output_type": "display_data" + } + ], "source": [ "fig, ax = plt.subplots()\n", "n_structures_per_kinase.plot(kind=\"barh\", ax=ax)\n", @@ -910,7 +963,11 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "#### Calculate pairwise Jaccard distances" + "#### Calculate pairwise Jaccard distances\n", + "\n", + "The Jaccard distance is a common distance measure in case of binary fingerprints. \n", + "\n", + "$d_J(A,B) = 1 - J(A,B) = \\frac{\\mid A \\mid \\cup \\mid B \\mid - \\mid A \\mid \\cap \\mid B \\mid}{\\mid A \\mid + \\mid B \\mid}$" ] }, { @@ -950,6 +1007,27 @@ "cell_type": "code", "execution_count": 19, "metadata": {}, + "outputs": [ + { + "data": { + "text/plain": [ + "0.5725586972826172" + ] + }, + "execution_count": 19, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "# This cell is for testing purposes only\n", + "np.mean(structure_distance_matrix)" + ] + }, + { + "cell_type": "code", + "execution_count": 20, + "metadata": {}, "outputs": [ { "name": "stdout", @@ -1050,7 +1128,7 @@ "782 0.483871 0.703704 0.411765 0.655172 0.000000" ] }, - "execution_count": 19, + "execution_count": 20, "metadata": {}, "output_type": "execute_result" } @@ -1079,7 +1157,7 @@ }, { "cell_type": "code", - "execution_count": 20, + "execution_count": 21, "metadata": {}, "outputs": [ { @@ -1180,7 +1258,7 @@ "EGFR 0.483871 0.703704 0.411765 0.655172 0.000000" ] }, - "execution_count": 20, + "execution_count": 21, "metadata": {}, "output_type": "execute_result" } @@ -1205,7 +1283,7 @@ }, { "cell_type": "code", - "execution_count": 21, + "execution_count": 22, "metadata": {}, "outputs": [ { @@ -1240,227 +1318,227 @@ }, { "cell_type": "code", - "execution_count": 22, + "execution_count": 23, "metadata": {}, "outputs": [ { "data": { "text/html": [ "\n", - "\n", + "
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kinase.klifs_name
BRAF0.0000000.3000000.2777780.3939390.3636360.3200000.3684210.5000000.333333BRAF0.0000000.3000000.2777780.3939390.3636360.3200000.3684210.5000000.333333
CDK20.3000000.0000000.1111110.4516130.2380950.1904760.1333330.3478260.277778CDK20.3000000.0000000.1111110.4516130.2380950.1904760.1333330.3478260.277778
EGFR0.2777780.1111110.0000000.2580650.2380950.1666670.2272730.3809520.173913EGFR0.2777780.1111110.0000000.2580650.2380950.1666670.2272730.3809520.173913
ErbB20.3939390.4516130.2580650.0000000.4062500.4193550.3823530.5714290.258065ErbB20.3939390.4516130.2580650.0000000.4062500.4193550.3823530.5714290.258065
KDR0.3636360.2380950.2380950.4062500.0000000.0588240.3333330.5333330.043478KDR0.3636360.2380950.2380950.4062500.0000000.0588240.3333330.5333330.043478
LCK0.3200000.1904760.1666670.4193550.0588240.0000000.2500000.3750000.190476LCK0.3200000.1904760.1666670.4193550.0588240.0000000.2500000.3750000.190476
MET0.3684210.1333330.2272730.3823530.3333330.2500000.0000000.4285710.352941MET0.3684210.1333330.2272730.3823530.3333330.2500000.0000000.4285710.352941
p110a0.5000000.3478260.3809520.5714290.5333330.3750000.4285710.0000000.473684p110a0.5000000.3478260.3809520.5714290.5333330.3750000.4285710.0000000.473684
p38a0.3333330.2777780.1739130.2580650.0434780.1904760.3529410.4736840.000000p38a0.3333330.2777780.1739130.2580650.0434780.1904760.3529410.4736840.000000
\n" ], "text/plain": [ - "" + "" ] }, - "execution_count": 22, + "execution_count": 23, "metadata": {}, "output_type": "execute_result" } @@ -1632,7 +1710,7 @@ }, { "cell_type": "code", - "execution_count": 23, + "execution_count": 24, "metadata": {}, "outputs": [ { @@ -1666,7 +1744,7 @@ }, { "cell_type": "code", - "execution_count": 24, + "execution_count": 25, "metadata": {}, "outputs": [ { @@ -1708,7 +1786,7 @@ }, { "cell_type": "code", - "execution_count": 25, + "execution_count": 26, "metadata": {}, "outputs": [ { @@ -1724,7 +1802,7 @@ " 0.47368421])" ] }, - "execution_count": 25, + "execution_count": 26, "metadata": {}, "output_type": "execute_result" } @@ -1744,7 +1822,7 @@ }, { "cell_type": "code", - "execution_count": 26, + "execution_count": 27, "metadata": {}, "outputs": [], "source": [ @@ -1760,7 +1838,7 @@ }, { "cell_type": "code", - "execution_count": 27, + "execution_count": 28, "metadata": {}, "outputs": [], "source": [ @@ -1776,7 +1854,7 @@ }, { "cell_type": "code", - "execution_count": 28, + "execution_count": 29, "metadata": {}, "outputs": [ { From f0fb54c2b01fd16a37b6fd1af9db95c9e0334710 Mon Sep 17 00:00:00 2001 From: t-kimber Date: Mon, 23 Aug 2021 19:06:51 +0200 Subject: [PATCH 023/158] update theory and create similarity matrix. --- .../talktorial.ipynb | 788 ++++++++++-------- 1 file changed, 420 insertions(+), 368 deletions(-) diff --git a/teachopencadd/talktorials/T027_kinase_similarity_ligand_profile/talktorial.ipynb b/teachopencadd/talktorials/T027_kinase_similarity_ligand_profile/talktorial.ipynb index ef59ae60..0d64b4ed 100644 --- a/teachopencadd/talktorials/T027_kinase_similarity_ligand_profile/talktorial.ipynb +++ b/teachopencadd/talktorials/T027_kinase_similarity_ligand_profile/talktorial.ipynb @@ -19,7 +19,7 @@ "source": [ "## Aim of this talktorial\n", "\n", - "Add a short summary of this talktorial's content." + "The aim of this talktorial is to investigate kinase similarity through ligand profiling. We make the following assumption: if a compound was tested as active on two different kinases, then we could assume that these two same kinases may have some degree of similarity. " ] }, { @@ -29,7 +29,9 @@ "### Contents in *Theory*\n", "\n", "* Kinase dataset\n", - "* Kinase similarity descriptor: XXX" + "* Kinase similarity descriptor: ligand-profile\n", + " * Kinase similarity\n", + " * Kinase promiscuity" ] }, { @@ -38,8 +40,11 @@ "source": [ "### Contents in *Practical*\n", "\n", - "* Retrieve and preprocess data\n", - "* Show kinase coverage\n", + "* Retrieve the data\n", + "* Preprocess the data\n", + " * Kinases of interest\n", + " * Hit or non-hit\n", + "* Show kinase promiscuity\n", "* Compare kinases\n", "* Visualize similarity as kinase matrix\n", "* Visualize similarity as phylogenetic tree" @@ -52,7 +57,16 @@ "### References\n", "\n", "* Kinase dataset: [Molecules (2021), 26(3), 629](https://www.mdpi.com/1420-3049/26/3/629) \n", - "* Kinase similarity descriptor: XXX" + "* Kinase similarity descriptor: ligand-profile" + ] + }, + { + "cell_type": "code", + "execution_count": 1, + "metadata": {}, + "outputs": [], + "source": [ + "# TODO: ADD" ] }, { @@ -73,10 +87,12 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "We will use nine kinases from [Molecules (2021), 26(3), 629](https://www.mdpi.com/1420-3049/26/3/629) because:\n", + "We will use nine kinases from [Molecules (2021), 26(3), 629](https://www.mdpi.com/1420-3049/26/3/629), which aimed to understand kinase similarities within different combinations of kinase on- and off-targets (also called anti-targets):\n", + "\n", + " \n", "\n", - "> We aggregated the investigated kinases in “profiles” (Table 2). Profile 1 combined EGFR and ErbB2 as targets (indicated by a ‘+’) and BRAF (from rapidly accelerated fibrosarcoma isoform B) as a (general) anti-target (designated by a ‘—’). Out of similar considerations, Profile 2 consisted of EGFR and PI3K as targets and BRAF as anti-target. This profile is expected to be more challenging as PI3K is an atypical kinase and thus less similar to EGFR than for example ErbB2 used in Profile 1. Profile 3, comprised of EGFR and VEGFR2 as targets and BRAF as anti-target, was contrasted with the hit rate that we found with a standard docking against the single target VEGFR2 (Profile 4).\n", - "> To broaden the comparison and obtain an estimate for the promiscuity of each compound, the kinases CDK2 (cyclic-dependent kinase 2), LCK (lymphocyte-specific protein tyrosine kinase), MET (mesenchymal-epithelial transition factor) and p38α (p38 mitogen activated protein kinase α) were included in the experimental assay panel and the structure-based bioinformatics comparison as commonly used anti-targets." + "> We aggregated the investigated kinases in “profiles” (Table 2). Profile 1 combined **EGFR** and **ErbB2** as targets (indicated by a ‘+’) and **BRAF** (from rapidly accelerated fibrosarcoma isoform B) as a (general) anti-target (designated by a ‘—’). Out of similar considerations, Profile 2 consisted of EGFR and **PI3K** as targets and BRAF as anti-target. This profile is expected to be more challenging as PI3K is an atypical kinase and thus less similar to EGFR than for example ErbB2 used in Profile 1. Profile 3, comprised of EGFR and **VEGFR2** as targets and BRAF as anti-target, was contrasted with the hit rate that we found with a standard docking against the single target VEGFR2 (Profile 4).\n", + "> To broaden the comparison and obtain an estimate for the promiscuity of each compound, the kinases **CDK2** (cyclic-dependent kinase 2), **LCK** (lymphocyte-specific protein tyrosine kinase), **MET** (mesenchymal-epithelial transition factor) and **p38α** (p38 mitogen activated protein kinase α) were included in the experimental assay panel and the structure-based bioinformatics comparison as commonly used anti-targets." ] }, { @@ -98,56 +114,64 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "### Kinase similarity descriptor: ligand-profile\n", - "\n", - "Describe the dataset describing kinase similarity and how we use it.\n", - "\n", - "- XXX = KLIFS pocket sequence\n", - "- XXX = KiSSim fingerprint\n", - "- XXX = KLIFS IFP\n", - "- XXX = Ligand promiscuity: ChEMBL28, bioactivity" + "In this talktorial, we focus on bioactivity retrieve from the well-known [ChEMBL](https://www.ebi.ac.uk/chembl/) database. We query the data focusing on human-kinases. Luckily, a curated version of ChEMBL28 is already freely available in the openkinome organization, see https://github.com/openkinome." ] }, { "cell_type": "markdown", "metadata": {}, "source": [ - "### Compound activity measures" + "In drug design, it is common to determine the activity of a compound against as a \"hit\" or \"non hit\". Practically speaking, this is done using a cutoff value for measured activity. If the activity is greater to the cutoff, the compound is labeled as active, and inactive otherwise." ] }, { - "cell_type": "markdown", + "cell_type": "code", + "execution_count": 2, "metadata": {}, + "outputs": [], "source": [ - "Lorem ipsum dolor sit amet, consetetur sadipscing elitr, sed diam nonumy eirmod tempor invidunt ut labore et dolore magna aliquyam erat, sed diam voluptua. At vero eos et accusam et justo duo dolores et ea rebum. Stet clita kasd gubergren, no sea takimata sanctus est Lorem ipsum dolor sit amet. Lorem ipsum dolor sit amet, consetetur sadipscing elitr, sed diam nonumy eirmod tempor invidunt ut labore et dolore magna aliquyam erat, sed diam voluptua. At vero eos et accusam et justo duo dolores et ea rebum. Stet clita kasd gubergren, no sea takimata sanctus est Lorem ipsum dolor sit amet." + "# TODO: add reference to other talktorial." ] }, { "cell_type": "markdown", "metadata": {}, "source": [ - "$pIC_{50} = -log_{10}(IC_{50}*10^{-9})= 9-log_{10}(IC_{50}) $" + "### Kinase similarity descriptor: ligand-profile" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ - "
\n", - " \n", - "Formulas: Please use LaTeX to format formulas.\n", - "
" + "As a measure of similarity, we use ligand profiling in this talktorial." ] }, { "cell_type": "markdown", - "metadata": {}, + "metadata": { + "jp-MarkdownHeadingCollapsed": true, + "tags": [] + }, "source": [ - "If you place links, please link descriptive words.\n", + "#### Kinase similarity\n", "\n", - "> __Yes__: [ChEMBL](https://www.ebi.ac.uk/chembl/) is a manually curated database of bioactive molecules\n", + "We use the following metric as similarity between kinases $K_i$ and $K_j$:\n", "\n", - "> __No__: ChEMBL ([here](https://www.ebi.ac.uk/chembl/)) is a manually curated database of bioactive molecules" + "$$\n", + "\\text{similarity}(K_i, K_j) = \\frac{\\#\\text{ of compounds that were tested as actives on $K_i$ and $K_j$}}\n", + "{\\#\\text{ of compounds that were tested on both $K_i$ and $K_j$}}\n", + "$$\n", + "\n", + "Assuming that only one compound was tested on two kinases, and that the compound was tested as active for one and inactive for the other, then the similarity between these two kinases would be null." + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "#### Kinase promiscuity\n", + "Computing the similarity between a kinase and itself may be interpreted as kinase promiscuity, where the similarity descrived above would therefore represent the fraction of active compounds over all tested compounds." ] }, { @@ -159,7 +183,7 @@ }, { "cell_type": "code", - "execution_count": 1, + "execution_count": 3, "metadata": {}, "outputs": [], "source": [ @@ -170,18 +194,19 @@ }, { "cell_type": "code", - "execution_count": 2, + "execution_count": 4, "metadata": {}, "outputs": [], "source": [ "from pathlib import Path\n", "import pandas as pd\n", + "import numpy as np\n", "from collections import Counter" ] }, { "cell_type": "code", - "execution_count": 3, + "execution_count": 5, "metadata": {}, "outputs": [], "source": [ @@ -193,7 +218,7 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "### Retrieve and preprocess data" + "### Retrieve the data" ] }, { @@ -205,7 +230,7 @@ }, { "cell_type": "code", - "execution_count": 4, + "execution_count": 6, "metadata": {}, "outputs": [], "source": [ @@ -214,7 +239,7 @@ }, { "cell_type": "code", - "execution_count": 5, + "execution_count": 7, "metadata": {}, "outputs": [ { @@ -427,7 +452,7 @@ "4 CHEMBL3639077 2014.0 NaN O75116 " ] }, - "execution_count": 5, + "execution_count": 7, "metadata": {}, "output_type": "execute_result" } @@ -440,6 +465,13 @@ "data.head()" ] }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "### Preprocess the data" + ] + }, { "cell_type": "markdown", "metadata": {}, @@ -449,14 +481,14 @@ }, { "cell_type": "code", - "execution_count": 6, + "execution_count": 8, "metadata": {}, "outputs": [ { "name": "stdout", "output_type": "stream", "text": [ - "Activities: {'pKd', 'pKi', 'pIC50'}\n", + "Activities: {'pKd', 'pIC50', 'pKi'}\n", "Units: {'nM'}\n" ] } @@ -475,7 +507,7 @@ }, { "cell_type": "code", - "execution_count": 7, + "execution_count": 9, "metadata": {}, "outputs": [], "source": [ @@ -491,7 +523,7 @@ }, { "cell_type": "code", - "execution_count": 8, + "execution_count": 10, "metadata": {}, "outputs": [], "source": [ @@ -504,7 +536,7 @@ }, { "cell_type": "code", - "execution_count": 9, + "execution_count": 11, "metadata": {}, "outputs": [ { @@ -584,7 +616,7 @@ "4 CCCC(=O)Nc1cccc(-c2nc(Nc3ccc4[nH]ncc4c3)c3cc(O... 13.920819 O75116" ] }, - "execution_count": 9, + "execution_count": 11, "metadata": {}, "output_type": "execute_result" } @@ -603,7 +635,7 @@ }, { "cell_type": "code", - "execution_count": 10, + "execution_count": 12, "metadata": {}, "outputs": [ { @@ -630,7 +662,7 @@ }, { "cell_type": "code", - "execution_count": 11, + "execution_count": 13, "metadata": {}, "outputs": [], "source": [ @@ -654,7 +686,7 @@ }, { "cell_type": "code", - "execution_count": 12, + "execution_count": 14, "metadata": {}, "outputs": [ { @@ -672,7 +704,7 @@ }, { "cell_type": "code", - "execution_count": 13, + "execution_count": 15, "metadata": {}, "outputs": [ { @@ -803,7 +835,7 @@ "[33169 rows x 3 columns]" ] }, - "execution_count": 13, + "execution_count": 15, "metadata": {}, "output_type": "execute_result" } @@ -821,7 +853,7 @@ }, { "cell_type": "code", - "execution_count": 14, + "execution_count": 16, "metadata": {}, "outputs": [], "source": [ @@ -837,7 +869,7 @@ }, { "cell_type": "code", - "execution_count": 15, + "execution_count": 17, "metadata": {}, "outputs": [ { @@ -851,7 +883,7 @@ " 7)]" ] }, - "execution_count": 15, + "execution_count": 17, "metadata": {}, "output_type": "execute_result" } @@ -870,7 +902,7 @@ }, { "cell_type": "code", - "execution_count": 16, + "execution_count": 18, "metadata": {}, "outputs": [ { @@ -1001,7 +1033,7 @@ "[32688 rows x 3 columns]" ] }, - "execution_count": 16, + "execution_count": 18, "metadata": {}, "output_type": "execute_result" } @@ -1028,7 +1060,7 @@ }, { "cell_type": "code", - "execution_count": 17, + "execution_count": 19, "metadata": {}, "outputs": [], "source": [ @@ -1037,7 +1069,7 @@ }, { "cell_type": "code", - "execution_count": 18, + "execution_count": 20, "metadata": {}, "outputs": [], "source": [ @@ -1065,7 +1097,7 @@ }, { "cell_type": "code", - "execution_count": 19, + "execution_count": 21, "metadata": {}, "outputs": [], "source": [ @@ -1075,7 +1107,7 @@ }, { "cell_type": "code", - "execution_count": 20, + "execution_count": 22, "metadata": {}, "outputs": [ { @@ -1168,7 +1200,7 @@ "4 8.420216 1 " ] }, - "execution_count": 20, + "execution_count": 22, "metadata": {}, "output_type": "execute_result" } @@ -1178,15 +1210,6 @@ "data.head()" ] }, - { - "cell_type": "code", - "execution_count": 21, - "metadata": {}, - "outputs": [], - "source": [ - "# x[:,\"Br.CC(Nc1ncnc2[nH]c(-c3ccc(O)cc3)cc12)c1ccc(C(F)(F)F)cc1\"]" - ] - }, { "cell_type": "markdown", "metadata": {}, @@ -1207,15 +1230,6 @@ "3. the fraction of active compouds, i.e. the ratio of active compounds and total number of measured compounds." ] }, - { - "cell_type": "code", - "execution_count": 22, - "metadata": {}, - "outputs": [], - "source": [ - "# TODO: Use percentage instead of fraction?" - ] - }, { "cell_type": "code", "execution_count": 23, @@ -1447,42 +1461,42 @@ "data": { "text/html": [ "\n", - "\n", + "
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EGFR586935740.609EGFR586935740.609
ErbB2169410250.605ErbB2169410250.605
BRAF368229880.812BRAF368229880.812
CDK215058190.544CDK215058190.544
LCK15379300.605LCK15379300.605
MET282122350.792MET282122350.792
p38a360927600.765p38a360927600.765
KDR762453120.697KDR762453120.697
p110a434727800.640p110a434727800.640
\n" ], "text/plain": [ - "" + "" ] }, "execution_count": 27, @@ -1585,179 +1599,220 @@ "cell_type": "code", "execution_count": 28, "metadata": {}, + "outputs": [], + "source": [ + "def similarity_ligand_profile(kinase_name1, kinase_name2, activity_dataframe):\n", + " \"\"\"\n", + " Compute the similarity of two kinases using ligand profiling.\n", + "\n", + " Parameters\n", + " ----------\n", + " kinase_name1 : str\n", + " First kinase of interest.\n", + " kinase_name2 : str\n", + " Second kinase of interest.\n", + "\n", + " activity_dataframe : pd.DataFrame\n", + " The dataframe with activity values for kinases.\n", + "\n", + " Returns\n", + " -------\n", + " fraction : float\n", + " The metric for kinase similariy,\n", + " i.e. number of active compounds on both kinases\n", + " over number of measured compounds on both kinases.\n", + " \"\"\"\n", + " if kinase_name1 == kinase_name2:\n", + " (total_compounds,\n", + " active_compounds,\n", + " fraction) = kinase_to_activity_numbers(kinase_name1,\n", + " activity_dataframe)\n", + " return fraction\n", + " else:\n", + " uniprot1 = name_to_uniprot[kinase_name1]\n", + " uniprot2 = name_to_uniprot[kinase_name2]\n", + "\n", + " # Data for the two kinases only\n", + " reduced_data = activity_dataframe[activity_dataframe\n", + " [\"UniprotID\"].isin([uniprot1,\n", + " uniprot2])]\n", + "\n", + " # Look at active compounds only\n", + " active_entries = reduced_data[reduced_data[\"activity_binary\"] == 1]\n", + " # Group by compounds\n", + " compounds = active_entries.groupby(\"smiles\").size()\n", + " # Look at the number of active compounds measured on both kinases\n", + " active_compounds_on_both = compounds[compounds == 2].shape\n", + "\n", + " # Look at all tested compounds\n", + " compounds = reduced_data.groupby(\"smiles\").size()\n", + " # Look at the number of compounds measured on both kinases\n", + " measured_compounds_on_both = compounds[compounds == 2].shape\n", + "\n", + " if measured_compounds_on_both[0] > 0:\n", + " fraction = (active_compounds_on_both[0] /\n", + " measured_compounds_on_both[0])\n", + " else:\n", + " print(f\"No compounds were measured on both kinases, \"\n", + " f\"namely {kinase_name1} and {kinase_name2}.\")\n", + " fraction = np.nan\n", + " return fraction" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "Let's look at the similarity between EGFR and MET:" + ] + }, + { + "cell_type": "code", + "execution_count": 29, + "metadata": {}, "outputs": [ { "data": { - "text/html": [ - "
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UniprotIDsmilesactivity_valueactivity_binary
0P00533Br.CC(Nc1ncnc2[nH]c(-c3ccc(O)cc3)cc12)c1ccc(C(...5.3364880
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...............
32683Q16539c1ccc(-c2nn3c(c2-c2ccnc4ccccc24)CCC3)nc15.1023730
32684Q16539c1ccc(Cn2cc(-c3ccnc4ccccc34)c(-c3ccccn3)n2)cc16.2924300
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32688 rows × 4 columns

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" - ], "text/plain": [ - " UniprotID smiles \\\n", - "0 P00533 Br.CC(Nc1ncnc2[nH]c(-c3ccc(O)cc3)cc12)c1ccc(C(... \n", - "1 P00533 Br.CC(Nc1ncnc2[nH]c(-c3ccc(O)cc3)cc12)c1cccc2c... \n", - "2 P00533 Br.CC[C@@H](Nc1ncnc2[nH]c(-c3ccc(O)cc3)cc12)c1... \n", - "3 P00533 Br.C[C@@H](Nc1ncnc2[nH]c(-c3ccc(O)cc3)cc12)c1c... \n", - "4 P00533 Br.C[C@@H](Nc1ncnc2[nH]c(-c3ccc(O)cc3)cc12)c1c... \n", - "... ... ... \n", - "32683 Q16539 c1ccc(-c2nn3c(c2-c2ccnc4ccccc24)CCC3)nc1 \n", - "32684 Q16539 c1ccc(Cn2cc(-c3ccnc4ccccc34)c(-c3ccccn3)n2)cc1 \n", - "32685 Q16539 c1ccc(Nc2ccc3c(-c4ccccc4)n[nH]c3c2)cc1 \n", - "32686 Q16539 c1ccc(Sc2ncnc3c2N=C(c2cccnc2)c2ccccc2S3)cc1 \n", - "32687 Q16539 c1csc(-c2n[nH]cc2-c2ccnc3ccccc23)c1 \n", - "\n", - " activity_value activity_binary \n", - "0 5.336488 0 \n", - "1 5.996539 0 \n", - "2 8.397940 1 \n", - "3 7.207608 1 \n", - "4 8.420216 1 \n", - "... ... ... \n", - "32683 5.102373 0 \n", - "32684 6.292430 0 \n", - "32685 7.522879 1 \n", - "32686 5.903090 0 \n", - "32687 6.397940 1 \n", - "\n", - "[32688 rows x 4 columns]" + "0.22580645161290322" ] }, - "execution_count": 28, + "execution_count": 29, "metadata": {}, "output_type": "execute_result" } ], "source": [ - "data" + "similarity_EGFR_MET = similarity_ligand_profile(\"EGFR\", \"MET\", data)\n", + "similarity_EGFR_MET" ] }, { "cell_type": "code", - "execution_count": 29, + "execution_count": 30, "metadata": {}, "outputs": [ { "data": { "text/plain": [ - "('EGFR', 'CDK2')" + "0.22580645161290322" ] }, - "execution_count": 29, + "execution_count": 30, "metadata": {}, "output_type": "execute_result" } ], "source": [ - "\"EGFR\", \"CDK2\"" + "similarity_MET_EGFR = similarity_ligand_profile(\"MET\", \"EGFR\", data)\n", + "similarity_MET_EGFR" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "Let's look at the promiscuity for EGFR:" ] }, { "cell_type": "code", - "execution_count": 30, + "execution_count": 31, + "metadata": {}, + "outputs": [ + { + "data": { + "text/plain": [ + "0.6089623445220651" + ] + }, + "execution_count": 31, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "promiscuity_EGFR = similarity_ligand_profile(\"EGFR\", \"EGFR\", data)\n", + "promiscuity_EGFR" + ] + }, + { + "cell_type": "raw", + "metadata": {}, + "source": [ + "a = data[data[\"UniprotID\"].isin([\"P00533\", \"Q16539\"])]\n", + "a\n", + "c = a[a[\"activity_binary\"]==1]\n", + "d = c.groupby(\"smiles\").size()\n", + "d\n", + "d[d==2].shape\n", + "b = a.groupby(\"smiles\").size()\n", + "b\n", + "b[b==2].shape\n", + "data.groupby(\"smiles\").size().unique()" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "### Visualize similarity as kinase matrix" + ] + }, + { + "cell_type": "code", + "execution_count": 32, + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "No compounds were measured on both kinases, namely ErbB2 and p110a.\n", + "No compounds were measured on both kinases, namely p110a and ErbB2.\n" + ] + }, + { + "data": { + "text/plain": [ + "array([[0.60896234, 0.55691769, 0.41935484, 0.11627907, 0.23846154,\n", + " 0.22580645, 0.31578947, 0.34821429, 0.07142857],\n", + " [0.55691769, 0.60507674, 0.25 , 0.15384615, 0.17647059,\n", + " 0.03571429, 0.125 , 0.39779006, nan],\n", + " [0.41935484, 0.25 , 0.81151548, 0.06666667, 0.51162791,\n", + " 0.11111111, 0.64444444, 0.7481203 , 0.16666667],\n", + " [0.11627907, 0.15384615, 0.06666667, 0.54418605, 0.16666667,\n", + " 0.08695652, 0.08333333, 0.60169492, 0.26666667],\n", + " [0.23846154, 0.17647059, 0.51162791, 0.16666667, 0.60507482,\n", + " 0.28787879, 0.4893617 , 0.43269231, 0. ],\n", + " [0.22580645, 0.03571429, 0.11111111, 0.08695652, 0.28787879,\n", + " 0.79227224, 0.04761905, 0.5393586 , 0. ],\n", + " [0.31578947, 0.125 , 0.64444444, 0.08333333, 0.4893617 ,\n", + " 0.04761905, 0.76475478, 0.5 , 0. ],\n", + " [0.34821429, 0.39779006, 0.7481203 , 0.60169492, 0.43269231,\n", + " 0.5393586 , 0.5 , 0.69674711, 0.18079096],\n", + " [0.07142857, nan, 0.16666667, 0.26666667, 0. ,\n", + " 0. , 0. , 0.18079096, 0.63952151]])" + ] + }, + "execution_count": 32, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "table = np.zeros((len(name_to_uniprot), len(name_to_uniprot)))\n", + "for i, kinase_name1 in enumerate(name_to_uniprot):\n", + " for j, kinase_name2 in enumerate(name_to_uniprot):\n", + " table[i, j] = similarity_ligand_profile(kinase_name1,\n", + " kinase_name2,\n", + " data)\n", + "table" + ] + }, + { + "cell_type": "code", + "execution_count": 33, "metadata": {}, "outputs": [ { @@ -1795,154 +1850,151 @@ " \n", " \n", " EGFR\n", - " NaN\n", - " NaN\n", - " NaN\n", - " NaN\n", - " NaN\n", - " NaN\n", - " NaN\n", - " NaN\n", - " NaN\n", + " 0.608962\n", + " 0.556918\n", + " 0.419355\n", + " 0.116279\n", + " 0.238462\n", + " 0.225806\n", + " 0.315789\n", + " 0.348214\n", + " 0.071429\n", " \n", " \n", " ErbB2\n", - " NaN\n", - " NaN\n", - " NaN\n", - " NaN\n", - " NaN\n", - " NaN\n", - " NaN\n", - " NaN\n", + " 0.556918\n", + " 0.605077\n", + " 0.250000\n", + " 0.153846\n", + " 0.176471\n", + " 0.035714\n", + " 0.125000\n", + " 0.397790\n", " NaN\n", " \n", " \n", " BRAF\n", - " NaN\n", - " NaN\n", - " NaN\n", - " NaN\n", - " NaN\n", - " NaN\n", - " NaN\n", - " NaN\n", - " NaN\n", + " 0.419355\n", + " 0.250000\n", + " 0.811515\n", + " 0.066667\n", + " 0.511628\n", + " 0.111111\n", + " 0.644444\n", + " 0.748120\n", + " 0.166667\n", " \n", " \n", " CDK2\n", - " NaN\n", - " NaN\n", - " NaN\n", - " NaN\n", - " NaN\n", - " NaN\n", - " NaN\n", - " NaN\n", - " NaN\n", + " 0.116279\n", + " 0.153846\n", + " 0.066667\n", + " 0.544186\n", + " 0.166667\n", + " 0.086957\n", + " 0.083333\n", + " 0.601695\n", + " 0.266667\n", " \n", " \n", " LCK\n", - " NaN\n", - " NaN\n", - " NaN\n", - " NaN\n", - " NaN\n", - " NaN\n", - " NaN\n", - " NaN\n", - " NaN\n", + " 0.238462\n", + " 0.176471\n", + " 0.511628\n", + " 0.166667\n", + " 0.605075\n", + " 0.287879\n", + " 0.489362\n", + " 0.432692\n", + " 0.000000\n", " \n", " \n", " MET\n", - " NaN\n", - " NaN\n", - " NaN\n", - " NaN\n", - " NaN\n", - " NaN\n", - " NaN\n", - " NaN\n", - " NaN\n", + " 0.225806\n", + " 0.035714\n", + " 0.111111\n", + " 0.086957\n", + " 0.287879\n", + " 0.792272\n", + " 0.047619\n", + " 0.539359\n", + " 0.000000\n", " \n", " \n", " p38a\n", - " NaN\n", - " NaN\n", - " NaN\n", - " NaN\n", - " NaN\n", - " NaN\n", - " NaN\n", - " NaN\n", - " NaN\n", + " 0.315789\n", + " 0.125000\n", + " 0.644444\n", + " 0.083333\n", + " 0.489362\n", + " 0.047619\n", + " 0.764755\n", + " 0.500000\n", + " 0.000000\n", " \n", " \n", " KDR\n", - " NaN\n", - " NaN\n", - " NaN\n", - " NaN\n", - " NaN\n", - " NaN\n", - " NaN\n", - " NaN\n", - " NaN\n", + " 0.348214\n", + " 0.397790\n", + " 0.748120\n", + " 0.601695\n", + " 0.432692\n", + " 0.539359\n", + " 0.500000\n", + " 0.696747\n", + " 0.180791\n", " \n", " \n", " p110a\n", - " NaN\n", - " NaN\n", - " NaN\n", - " NaN\n", - " NaN\n", - " NaN\n", - " NaN\n", - " NaN\n", - " NaN\n", + " 0.071429\n", + " NaN\n", + " 0.166667\n", + " 0.266667\n", + " 0.000000\n", + " 0.000000\n", + " 0.000000\n", + " 0.180791\n", + " 0.639522\n", " \n", " \n", "\n", "" ], "text/plain": [ - " EGFR ErbB2 BRAF CDK2 LCK MET p38a KDR p110a\n", - "EGFR NaN NaN NaN NaN NaN NaN NaN NaN NaN\n", - "ErbB2 NaN NaN NaN NaN NaN NaN NaN NaN NaN\n", - "BRAF NaN NaN NaN NaN NaN NaN NaN NaN NaN\n", - "CDK2 NaN NaN NaN NaN NaN NaN NaN NaN NaN\n", - "LCK NaN NaN NaN NaN NaN NaN NaN NaN NaN\n", - "MET NaN NaN NaN NaN NaN NaN NaN NaN NaN\n", - "p38a NaN NaN NaN NaN NaN NaN NaN NaN NaN\n", - "KDR NaN NaN NaN NaN NaN NaN NaN NaN NaN\n", - "p110a NaN NaN NaN NaN NaN NaN NaN NaN NaN" + " EGFR ErbB2 BRAF CDK2 LCK MET p38a \\\n", + "EGFR 0.608962 0.556918 0.419355 0.116279 0.238462 0.225806 0.315789 \n", + "ErbB2 0.556918 0.605077 0.250000 0.153846 0.176471 0.035714 0.125000 \n", + "BRAF 0.419355 0.250000 0.811515 0.066667 0.511628 0.111111 0.644444 \n", + "CDK2 0.116279 0.153846 0.066667 0.544186 0.166667 0.086957 0.083333 \n", + "LCK 0.238462 0.176471 0.511628 0.166667 0.605075 0.287879 0.489362 \n", + "MET 0.225806 0.035714 0.111111 0.086957 0.287879 0.792272 0.047619 \n", + "p38a 0.315789 0.125000 0.644444 0.083333 0.489362 0.047619 0.764755 \n", + "KDR 0.348214 0.397790 0.748120 0.601695 0.432692 0.539359 0.500000 \n", + "p110a 0.071429 NaN 0.166667 0.266667 0.000000 0.000000 0.000000 \n", + "\n", + " KDR p110a \n", + "EGFR 0.348214 0.071429 \n", + "ErbB2 0.397790 NaN \n", + "BRAF 0.748120 0.166667 \n", + "CDK2 0.601695 0.266667 \n", + "LCK 0.432692 0.000000 \n", + "MET 0.539359 0.000000 \n", + "p38a 0.500000 0.000000 \n", + "KDR 0.696747 0.180791 \n", + "p110a 0.180791 0.639522 " ] }, - "execution_count": 30, + "execution_count": 33, "metadata": {}, "output_type": "execute_result" } ], "source": [ - "table_comparison = pd.DataFrame(index=name_to_uniprot.keys(),\n", + "table_comparison = pd.DataFrame(data=table, index=name_to_uniprot.keys(),\n", " columns=name_to_uniprot.keys())\n", "table_comparison" ] }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "### Visualize similarity as kinase matrix" - ] - }, - { - "cell_type": "code", - "execution_count": null, - "metadata": {}, - "outputs": [], - "source": [] - }, { "cell_type": "markdown", "metadata": {}, From 965d57ec573c70a0fb1cf92375d6c2aedf34ce04 Mon Sep 17 00:00:00 2001 From: t-kimber Date: Mon, 23 Aug 2021 22:37:14 +0200 Subject: [PATCH 024/158] retrieve klifs pocket sequence. --- .../T024_kinase_similarity_sequence/README.md | 78 ++++ .../data/README.md | 6 + .../images/README.md | 5 + .../talktorial.ipynb | 345 ++++++++++++++++++ 4 files changed, 434 insertions(+) create mode 100644 teachopencadd/talktorials/T024_kinase_similarity_sequence/README.md create mode 100644 teachopencadd/talktorials/T024_kinase_similarity_sequence/data/README.md create mode 100644 teachopencadd/talktorials/T024_kinase_similarity_sequence/images/README.md create mode 100644 teachopencadd/talktorials/T024_kinase_similarity_sequence/talktorial.ipynb diff --git a/teachopencadd/talktorials/T024_kinase_similarity_sequence/README.md b/teachopencadd/talktorials/T024_kinase_similarity_sequence/README.md new file mode 100644 index 00000000..a38d14a4 --- /dev/null +++ b/teachopencadd/talktorials/T024_kinase_similarity_sequence/README.md @@ -0,0 +1,78 @@ +
+ +Thank you for contributing to TeachOpenCADD! + +
+ + +
+ +Set up your PR: Please check out our issue on how to set up a PR for new talktorials, including standard checks and TODOs. + +
+ + +# T000 · Talktorial topic title + +Authors: + +- First and last name, year(s) of contribution, lab, institution +- First and last name, year(s) of contribution, lab, institution + + +*The examples used in this talktorial template are taken from [__Talktorial T001__](https://github.com/volkamerlab/teachopencadd/blob/master/teachopencadd/talktorials/T001_query_chembl/talktorial.ipynb) and [__Talktorial T002__](https://github.com/volkamerlab/teachopencadd/blob/master/teachopencadd/talktorials/T002_compound_adme/talktorial.ipynb).* + + +
+ +Cross-referencing talktorials: If you want to cross-reference to existing talktorials in your notebook, please use the following formatting: Talktorial T000. + +
+ + +## Aim of this talktorial + +Add a short summary of this talktorial's content. + + +### Contents in *Theory* + +_Add Table of Contents (TOC) for Theory section._ + +* ChEMBL database +* Compound activity measures + + +
+ +Sync TOC with section titles: These points should refer to the headlines of your Theory section. + +
+ + +### Contents in *Practical* + +_Add Table of Contents (TOC) for Practical section._ + +* Connect to ChEMBL database +* Load and draw molecules + + +
+ +Sync TOC with section titles: These points should refer to the headlines of your Practical section. + +
+ + +### References + +* Paper +* Tutorial links +* Other useful resources + +*We suggest the following citation style:* +* Keyword describing resource: Journal (year), volume, pages (link to resource) + +*Example:* +* ChEMBL web services: [Nucleic Acids Res. (2015), 43, 612-620](https://academic.oup.com/nar/article/43/W1/W612/2467881) diff --git a/teachopencadd/talktorials/T024_kinase_similarity_sequence/data/README.md b/teachopencadd/talktorials/T024_kinase_similarity_sequence/data/README.md new file mode 100644 index 00000000..cc6d1e4c --- /dev/null +++ b/teachopencadd/talktorials/T024_kinase_similarity_sequence/data/README.md @@ -0,0 +1,6 @@ +# Data + +This folder stores input and output data for the Jupyter notebook. + +- `xxx.csv`: Describe data. +- `xxx.sdf`: Describe data. diff --git a/teachopencadd/talktorials/T024_kinase_similarity_sequence/images/README.md b/teachopencadd/talktorials/T024_kinase_similarity_sequence/images/README.md new file mode 100644 index 00000000..d4ebaa47 --- /dev/null +++ b/teachopencadd/talktorials/T024_kinase_similarity_sequence/images/README.md @@ -0,0 +1,5 @@ +# Talktorial title + +## Images + +This folder stores images used in the Jupyter notebook. diff --git a/teachopencadd/talktorials/T024_kinase_similarity_sequence/talktorial.ipynb b/teachopencadd/talktorials/T024_kinase_similarity_sequence/talktorial.ipynb new file mode 100644 index 00000000..d5f4557d --- /dev/null +++ b/teachopencadd/talktorials/T024_kinase_similarity_sequence/talktorial.ipynb @@ -0,0 +1,345 @@ +{ + "cells": [ + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "# T024 · Kinase similarity: sequence\n", + "\n", + "Authors:\n", + "\n", + "- Talia B. Kimber, 2021, [Volkamer lab, Charité](https://volkamerlab.org/)\n", + "- Dominique Sydow, 2021, [Volkamer lab, Charité](https://volkamerlab.org/)\n", + "- Andrea Volkamer, 2021, [Volkamer lab, Charité](https://volkamerlab.org/)" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "## Aim of this talktorial\n", + "\n", + "Add a short summary of this talktorial's content." + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "### Contents in *Theory*\n", + "\n", + "* Kinase dataset\n", + "* Kinase similarity descriptor: XXX" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "### Contents in *Practical*\n", + "\n", + "* Retrieve and preprocess data\n", + "* Show kinase coverage\n", + "* Compare kinases\n", + "* Visualize similarity as kinase matrix\n", + "* Visualize similarity as phylogenetic tree" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "### References\n", + "\n", + "* Kinase dataset: [Molecules (2021), 26(3), 629](https://www.mdpi.com/1420-3049/26/3/629) \n", + "* Kinase similarity descriptor: XXX" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "## Theory" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "### Kinase dataset" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "We will use nine kinases from [Molecules (2021), 26(3), 629](https://www.mdpi.com/1420-3049/26/3/629) because:\n", + "\n", + "> We aggregated the investigated kinases in “profiles” (Table 2). Profile 1 combined EGFR and ErbB2 as targets (indicated by a ‘+’) and BRAF (from rapidly accelerated fibrosarcoma isoform B) as a (general) anti-target (designated by a ‘—’). Out of similar considerations, Profile 2 consisted of EGFR and PI3K as targets and BRAF as anti-target. This profile is expected to be more challenging as PI3K is an atypical kinase and thus less similar to EGFR than for example ErbB2 used in Profile 1. Profile 3, comprised of EGFR and VEGFR2 as targets and BRAF as anti-target, was contrasted with the hit rate that we found with a standard docking against the single target VEGFR2 (Profile 4).\n", + "> To broaden the comparison and obtain an estimate for the promiscuity of each compound, the kinases CDK2 (cyclic-dependent kinase 2), LCK (lymphocyte-specific protein tyrosine kinase), MET (mesenchymal-epithelial transition factor) and p38α (p38 mitogen activated protein kinase α) were included in the experimental assay panel and the structure-based bioinformatics comparison as commonly used anti-targets." + ] + }, + { + "attachments": { + "814048cb-e723-4b10-b9f7-2b56848688d9.png": { + "image/png": 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" + } + }, + "cell_type": "markdown", + "metadata": {}, + "source": [ + "![image.png](attachment:814048cb-e723-4b10-b9f7-2b56848688d9.png)\n", + "\n", + "*Figure 1:* \n", + "Kinases used in this notebook, taken from [Molecules (2021), 26(3), 629](https://www.mdpi.com/1420-3049/26/3/629) (Table 1)." + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "### Kinase similarity descriptor: sequence\n", + "\n", + "Describe the dataset describing kinase similarity and how we use it.\n", + "\n", + "- XXX = KLIFS pocket sequence" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "## Practical" + ] + }, + { + "cell_type": "code", + "execution_count": 1, + "metadata": {}, + "outputs": [], + "source": [ + "# !pip install flake8 pycodestyle_magic\n", + "%load_ext pycodestyle_magic\n", + "%pycodestyle_on" + ] + }, + { + "cell_type": "code", + "execution_count": 2, + "metadata": {}, + "outputs": [], + "source": [ + "from pathlib import Path\n", + "\n", + "import pandas as pd\n", + "import requests" + ] + }, + { + "cell_type": "code", + "execution_count": 3, + "metadata": {}, + "outputs": [], + "source": [ + "HERE = Path(_dh[-1])\n", + "DATA = HERE / \"data\"" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "### Retrieve and preprocess data" + ] + }, + { + "cell_type": "code", + "execution_count": 4, + "metadata": {}, + "outputs": [], + "source": [ + "query_kinases = ['EGFR',\n", + " 'ErbB2',\n", + " 'BRAF',\n", + " 'CDK2',\n", + " 'LCK',\n", + " 'MET',\n", + " 'p38a',\n", + " 'KDR',\n", + " 'p110a']" + ] + }, + { + "cell_type": "code", + "execution_count": 5, + "metadata": {}, + "outputs": [], + "source": [ + "def klifs_pocket_sequence(kinase_name):\n", + " \"\"\"\n", + " Retrieves the pocket sequence from KLIFS using the API.\n", + "\n", + " Parameters\n", + " ----------\n", + " kinase_name : str\n", + " The name of the kinase of interest.\n", + "\n", + " Returns\n", + " -------\n", + " str :\n", + " The 85 residues pocket sequence from KLIFS,\n", + " if the kinase name is valid, None otherwise.\n", + " \"\"\"\n", + " response = requests.get(f\"https://klifs.net/api/\"\n", + " f\"kinase_ID?kinase_name={kinase_name}\"\n", + " f\"&species=HUMAN\")\n", + "\n", + " if response.status_code == 200:\n", + " return response.json()[0]['pocket']\n", + " else:\n", + " print(f'KLIFS failed for kinase {kinase_name}')\n", + " return None" + ] + }, + { + "cell_type": "code", + "execution_count": 6, + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "KVLGSGAFGTVYKVAIKELEILDEAYVMASVDPHVCRLLGIQLITQLMPFGCLLDYVREYLEDRRLVHRDLAARNVLVITDFGLA\n", + "KVLGSGAFGTVYKVAIKVLEILDEAYVMAGVGPYVSRLLGIQLVTQLMPYGCLLDHVREYLEDVRLVHRDLAARNVLVITDFGLA\n", + "QRIGSGSFGTVYKVAVKMLAFKNEVGVLRKTRVNILLFMGYAIVTQWCEGSSLYHHLHIYLHAKSIIHRDLKSNNIFLIGDFGLA\n", + "EKIGEGTYGVVYKVALKKITAIREISLLKELNPNIVKLLDVYLVFEFLH-QDLKKFMDAFCHSHRVLHRDLKPQNLLILADFGLA\n", + "ERLGAGQFGEVWMVAVKSLAFLAEANLMKQLQQRLVRLYAVYIITEYMENGSLVDFLKTFIEERNYIHRDLRAANILVIADFGLA\n", + "EVIGRGHFGCVYHCAVKSLQFLTEGIIMKDFSPNVLSLLGILVVLPYMKHGDLRNFIRNYLASKKFVHRDLAARNCMLVADFGLA\n", + "SPVGSGAYGSVCAVAVKKLRTYRELRLLKHMKENVIGLLDVYLVTHLMG-ADLNNIVKCYIHSADIIHRDLKPSNLAVILDFGLA\n", + "KPLGRGAFGQVIEVAVKMLALMSELKILIHIGLNVVNLLGAMVIVEFCKFGNLSTYLRSFLASRKCIHRDLAARNILLICDFGLA\n", + "CRIMSSAKRPLWLIIFKNGDLRQDMLTLQIIRLRMLPYGCLVGLIEVVRSHTIMQIQCKATFI--LGIGDRHNSNIMVHIDFGHF\n" + ] + } + ], + "source": [ + "for kinase in query_kinases:\n", + " print(klifs_pocket_sequence(kinase))" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "### Show kinase coverage" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [], + "source": [] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "### Compare kinases" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [], + "source": [] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "### Visualize similarity as kinase matrix" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [], + "source": [] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "### Visualize similarity as phylogenetic tree" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [], + "source": [] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "## Discussion\n", + "\n", + "Wrap up the talktorial's content here and discuss pros/cons and open questions/challenges." + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "## Quiz\n", + "\n", + "Ask three questions that the user should be able to answer after doing this talktorial. Choose important take-aways from this talktorial for your questions.\n", + "\n", + "1. Question\n", + "2. Question\n", + "3. Question" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [], + "source": [] + } + ], + "metadata": { + "kernelspec": { + "display_name": "Python 3 (ipykernel)", + "language": "python", + "name": "python3" + }, + "language_info": { + "codemirror_mode": { + "name": "ipython", + "version": 3 + }, + "file_extension": ".py", + "mimetype": "text/x-python", + "name": "python", + "nbconvert_exporter": "python", + "pygments_lexer": "ipython3", + "version": "3.8.10" + }, + "toc-autonumbering": true, + "widgets": { + "application/vnd.jupyter.widget-state+json": { + "state": {}, + "version_major": 2, + "version_minor": 0 + } + } + }, + "nbformat": 4, + "nbformat_minor": 4 +} From 16b0c73af61fac3471264f9147bc702c5b3543dc Mon Sep 17 00:00:00 2001 From: t-kimber Date: Tue, 24 Aug 2021 09:49:25 +0200 Subject: [PATCH 025/158] Add identity sequence comparison. --- .../talktorial.ipynb | 286 ++++++++++++++++-- 1 file changed, 263 insertions(+), 23 deletions(-) diff --git a/teachopencadd/talktorials/T024_kinase_similarity_sequence/talktorial.ipynb b/teachopencadd/talktorials/T024_kinase_similarity_sequence/talktorial.ipynb index d5f4557d..291f9eac 100644 --- a/teachopencadd/talktorials/T024_kinase_similarity_sequence/talktorial.ipynb +++ b/teachopencadd/talktorials/T024_kinase_similarity_sequence/talktorial.ipynb @@ -132,7 +132,9 @@ "from pathlib import Path\n", "\n", "import pandas as pd\n", - "import requests" + "import numpy as np\n", + "import requests\n", + "import biotite.sequence.align as align" ] }, { @@ -149,7 +151,14 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "### Retrieve and preprocess data" + "### Retrieve sequences from KLIFS" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "We start by listing the kinases of interest." ] }, { @@ -169,6 +178,13 @@ " 'p110a']" ] }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "We use KLIFS' API to retrieve the 85-long pocket sequence for each kinase." + ] + }, { "cell_type": "code", "execution_count": 5, @@ -207,53 +223,131 @@ "metadata": {}, "outputs": [ { - "name": "stdout", - "output_type": "stream", - "text": [ - "KVLGSGAFGTVYKVAIKELEILDEAYVMASVDPHVCRLLGIQLITQLMPFGCLLDYVREYLEDRRLVHRDLAARNVLVITDFGLA\n", - "KVLGSGAFGTVYKVAIKVLEILDEAYVMAGVGPYVSRLLGIQLVTQLMPYGCLLDHVREYLEDVRLVHRDLAARNVLVITDFGLA\n", - "QRIGSGSFGTVYKVAVKMLAFKNEVGVLRKTRVNILLFMGYAIVTQWCEGSSLYHHLHIYLHAKSIIHRDLKSNNIFLIGDFGLA\n", - "EKIGEGTYGVVYKVALKKITAIREISLLKELNPNIVKLLDVYLVFEFLH-QDLKKFMDAFCHSHRVLHRDLKPQNLLILADFGLA\n", - "ERLGAGQFGEVWMVAVKSLAFLAEANLMKQLQQRLVRLYAVYIITEYMENGSLVDFLKTFIEERNYIHRDLRAANILVIADFGLA\n", - "EVIGRGHFGCVYHCAVKSLQFLTEGIIMKDFSPNVLSLLGILVVLPYMKHGDLRNFIRNYLASKKFVHRDLAARNCMLVADFGLA\n", - "SPVGSGAYGSVCAVAVKKLRTYRELRLLKHMKENVIGLLDVYLVTHLMG-ADLNNIVKCYIHSADIIHRDLKPSNLAVILDFGLA\n", - "KPLGRGAFGQVIEVAVKMLALMSELKILIHIGLNVVNLLGAMVIVEFCKFGNLSTYLRSFLASRKCIHRDLAARNILLICDFGLA\n", - "CRIMSSAKRPLWLIIFKNGDLRQDMLTLQIIRLRMLPYGCLVGLIEVVRSHTIMQIQCKATFI--LGIGDRHNSNIMVHIDFGHF\n" - ] + "data": { + "text/plain": [ + "{'EGFR': 'KVLGSGAFGTVYKVAIKELEILDEAYVMASVDPHVCRLLGIQLITQLMPFGCLLDYVREYLEDRRLVHRDLAARNVLVITDFGLA',\n", + " 'ErbB2': 'KVLGSGAFGTVYKVAIKVLEILDEAYVMAGVGPYVSRLLGIQLVTQLMPYGCLLDHVREYLEDVRLVHRDLAARNVLVITDFGLA',\n", + " 'BRAF': 'QRIGSGSFGTVYKVAVKMLAFKNEVGVLRKTRVNILLFMGYAIVTQWCEGSSLYHHLHIYLHAKSIIHRDLKSNNIFLIGDFGLA',\n", + " 'CDK2': 'EKIGEGTYGVVYKVALKKITAIREISLLKELNPNIVKLLDVYLVFEFLH-QDLKKFMDAFCHSHRVLHRDLKPQNLLILADFGLA',\n", + " 'LCK': 'ERLGAGQFGEVWMVAVKSLAFLAEANLMKQLQQRLVRLYAVYIITEYMENGSLVDFLKTFIEERNYIHRDLRAANILVIADFGLA',\n", + " 'MET': 'EVIGRGHFGCVYHCAVKSLQFLTEGIIMKDFSPNVLSLLGILVVLPYMKHGDLRNFIRNYLASKKFVHRDLAARNCMLVADFGLA',\n", + " 'p38a': 'SPVGSGAYGSVCAVAVKKLRTYRELRLLKHMKENVIGLLDVYLVTHLMG-ADLNNIVKCYIHSADIIHRDLKPSNLAVILDFGLA',\n", + " 'KDR': 'KPLGRGAFGQVIEVAVKMLALMSELKILIHIGLNVVNLLGAMVIVEFCKFGNLSTYLRSFLASRKCIHRDLAARNILLICDFGLA',\n", + " 'p110a': 'CRIMSSAKRPLWLIIFKNGDLRQDMLTLQIIRLRMLPYGCLVGLIEVVRSHTIMQIQCKATFI--LGIGDRHNSNIMVHIDFGHF'}" + ] + }, + "execution_count": 6, + "metadata": {}, + "output_type": "execute_result" } ], "source": [ + "kinase_sequences = {}\n", "for kinase in query_kinases:\n", - " print(klifs_pocket_sequence(kinase))" + " kinase_sequences[kinase] = klifs_pocket_sequence(kinase)\n", + "kinase_sequences" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ - "### Show kinase coverage" + "### Compare kinases" ] }, { "cell_type": "code", - "execution_count": null, + "execution_count": 7, "metadata": {}, "outputs": [], - "source": [] + "source": [ + "def sequence_similarity(kinase_name1, kinase_name2, type_=\"identity\"):\n", + " \"\"\"\n", + " Compares two sequences using a given metric.\n", + "\n", + " kinase_name1, kinase_name2 : str\n", + " The two names of the kinases for comparison.\n", + "\n", + " type_ : str ? default = identity\n", + "\n", + " Returns\n", + " -------\n", + " float :\n", + " The similarity between the pocket sequences of the two kinases.\n", + " \"\"\"\n", + " sequence_1 = klifs_pocket_sequence(kinase_name1)\n", + " sequence_2 = klifs_pocket_sequence(kinase_name2)\n", + "\n", + " if len(sequence_1) != len(sequence_1):\n", + " print(\"Mismatch in sequence lengths.\")\n", + " return None\n", + " else:\n", + " if type_ == \"identity\":\n", + " # True is the character is the same, False otherwise\n", + " is_match = np.compare_chararrays(np.array(list(sequence_1)),\n", + " np.array(list(sequence_2)),\n", + " cmp=\"==\",\n", + " rstrip=True)\n", + " similarity_normed = sum(is_match)/len(sequence_1)\n", + " return similarity_normed\n", + " else:\n", + " print(\"type not implemented yet.\")\n", + " return None" + ] }, { "cell_type": "markdown", "metadata": {}, "source": [ - "### Compare kinases" + "Let's look at the sequence similarity between EGFR and MET:" ] }, { "cell_type": "code", - "execution_count": null, + "execution_count": 8, "metadata": {}, - "outputs": [], - "source": [] + "outputs": [ + { + "data": { + "text/plain": [ + "0.4588235294117647" + ] + }, + "execution_count": 8, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "sequence_similarity(\"EGFR\", \"MET\")" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "As expected, the similarity between a kinase and itself leads the highest possible score:" + ] + }, + { + "cell_type": "code", + "execution_count": 9, + "metadata": {}, + "outputs": [ + { + "data": { + "text/plain": [ + "1.0" + ] + }, + "execution_count": 9, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "sequence_similarity(\"EGFR\", \"EGFR\")" + ] }, { "cell_type": "markdown", @@ -262,6 +356,152 @@ "### Visualize similarity as kinase matrix" ] }, + { + "cell_type": "code", + "execution_count": 10, + "metadata": {}, + "outputs": [ + { + "data": { + "text/plain": [ + "array([[1. , 0.89411765, 0.37647059, 0.31764706, 0.44705882,\n", + " 0.45882353, 0.38823529, 0.47058824, 0.11764706],\n", + " [0.89411765, 1. , 0.4 , 0.32941176, 0.42352941,\n", + " 0.47058824, 0.4 , 0.43529412, 0.11764706],\n", + " [0.37647059, 0.4 , 1. , 0.32941176, 0.38823529,\n", + " 0.37647059, 0.37647059, 0.4 , 0.15294118],\n", + " [0.31764706, 0.32941176, 0.32941176, 1. , 0.37647059,\n", + " 0.36470588, 0.47058824, 0.34117647, 0.10588235],\n", + " [0.44705882, 0.42352941, 0.38823529, 0.37647059, 1. ,\n", + " 0.4 , 0.38823529, 0.43529412, 0.14117647],\n", + " [0.45882353, 0.47058824, 0.37647059, 0.36470588, 0.4 ,\n", + " 1. , 0.36470588, 0.47058824, 0.10588235],\n", + " [0.38823529, 0.4 , 0.37647059, 0.47058824, 0.38823529,\n", + " 0.36470588, 1. , 0.38823529, 0.14117647],\n", + " [0.47058824, 0.43529412, 0.4 , 0.34117647, 0.43529412,\n", + " 0.47058824, 0.38823529, 1. , 0.15294118],\n", + " [0.11764706, 0.11764706, 0.15294118, 0.10588235, 0.14117647,\n", + " 0.10588235, 0.14117647, 0.15294118, 1. ]])" + ] + }, + "execution_count": 10, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "table = np.zeros((len(query_kinases), len(query_kinases)))\n", + "for i, kinase_name1 in enumerate(query_kinases):\n", + " for j, kinase_name2 in enumerate(query_kinases):\n", + " table[i, j] = sequence_similarity(kinase_name1,\n", + " kinase_name2)\n", + "table" + ] + }, + { + "cell_type": "code", + "execution_count": 13, + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + " A C D E F G H I K L M N P Q R S T V W Y B Z X *\n", + "A 4 0 -2 -1 -2 0 -2 -1 -1 -1 -1 -2 -1 -1 -1 1 0 0 -3 -2 -2 -1 0 -4\n", + "C 0 9 -3 -4 -2 -3 -3 -1 -3 -1 -1 -3 -3 -3 -3 -1 -1 -1 -2 -2 -3 -3 -2 -4\n", + "D -2 -3 6 2 -3 -1 -1 -3 -1 -4 -3 1 -1 0 -2 0 -1 -3 -4 -3 4 1 -1 -4\n", + "E -1 -4 2 5 -3 -2 0 -3 1 -3 -2 0 -1 2 0 0 -1 -2 -3 -2 1 4 -1 -4\n", + "F -2 -2 -3 -3 6 -3 -1 0 -3 0 0 -3 -4 -3 -3 -2 -2 -1 1 3 -3 -3 -1 -4\n", + "G 0 -3 -1 -2 -3 6 -2 -4 -2 -4 -3 0 -2 -2 -2 0 -2 -3 -2 -3 -1 -2 -1 -4\n", + "H -2 -3 -1 0 -1 -2 8 -3 -1 -3 -2 1 -2 0 0 -1 -2 -3 -2 2 0 0 -1 -4\n", + "I -1 -1 -3 -3 0 -4 -3 4 -3 2 1 -3 -3 -3 -3 -2 -1 3 -3 -1 -3 -3 -1 -4\n", + "K -1 -3 -1 1 -3 -2 -1 -3 5 -2 -1 0 -1 1 2 0 -1 -2 -3 -2 0 1 -1 -4\n", + "L -1 -1 -4 -3 0 -4 -3 2 -2 4 2 -3 -3 -2 -2 -2 -1 1 -2 -1 -4 -3 -1 -4\n", + "M -1 -1 -3 -2 0 -3 -2 1 -1 2 5 -2 -2 0 -1 -1 -1 1 -1 -1 -3 -1 -1 -4\n", + "N -2 -3 1 0 -3 0 1 -3 0 -3 -2 6 -2 0 0 1 0 -3 -4 -2 3 0 -1 -4\n", + "P -1 -3 -1 -1 -4 -2 -2 -3 -1 -3 -2 -2 7 -1 -2 -1 -1 -2 -4 -3 -2 -1 -2 -4\n", + "Q -1 -3 0 2 -3 -2 0 -3 1 -2 0 0 -1 5 1 0 -1 -2 -2 -1 0 3 -1 -4\n", + "R -1 -3 -2 0 -3 -2 0 -3 2 -2 -1 0 -2 1 5 -1 -1 -3 -3 -2 -1 0 -1 -4\n", + "S 1 -1 0 0 -2 0 -1 -2 0 -2 -1 1 -1 0 -1 4 1 -2 -3 -2 0 0 0 -4\n", + "T 0 -1 -1 -1 -2 -2 -2 -1 -1 -1 -1 0 -1 -1 -1 1 5 0 -2 -2 -1 -1 0 -4\n", + "V 0 -1 -3 -2 -1 -3 -3 3 -2 1 1 -3 -2 -2 -3 -2 0 4 -3 -1 -3 -2 -1 -4\n", + "W -3 -2 -4 -3 1 -2 -2 -3 -3 -2 -1 -4 -4 -2 -3 -3 -2 -3 11 2 -4 -3 -2 -4\n", + "Y -2 -2 -3 -2 3 -3 2 -1 -2 -1 -1 -2 -3 -1 -2 -2 -2 -1 2 7 -3 -2 -1 -4\n", + "B -2 -3 4 1 -3 -1 0 -3 0 -4 -3 3 -2 0 -1 0 -1 -3 -4 -3 4 1 -1 -4\n", + "Z -1 -3 1 4 -3 -2 0 -3 1 -3 -1 0 -1 3 0 0 -1 -2 -3 -2 1 4 -1 -4\n", + "X 0 -2 -1 -1 -1 -1 -1 -1 -1 -1 -1 -1 -2 -1 -1 0 0 -1 -2 -1 -1 -1 -1 -4\n", + "* -4 -4 -4 -4 -4 -4 -4 -4 -4 -4 -4 -4 -4 -4 -4 -4 -4 -4 -4 -4 -4 -4 -4 1\n" + ] + } + ], + "source": [ + "# Obtain BLOSUM62\n", + "substitution_matrix = align.SubstitutionMatrix.std_protein_matrix()\n", + "print(substitution_matrix)" + ] + }, + { + "cell_type": "code", + "execution_count": 14, + "metadata": {}, + "outputs": [ + { + "data": { + "text/plain": [ + "biotite.sequence.align.SubstitutionMatrix" + ] + }, + "execution_count": 14, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "type(substitution_matrix)" + ] + }, + { + "cell_type": "code", + "execution_count": 15, + "metadata": {}, + "outputs": [ + { + "data": { + "text/plain": [ + "True" + ] + }, + "execution_count": 15, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "substitution_matrix.is_symmetric()" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "### Show kinase coverage" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [], + "source": [] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [], + "source": [] + }, { "cell_type": "code", "execution_count": null, From 23c0225c9f817122a570cee29292fca0c871ba0a Mon Sep 17 00:00:00 2001 From: t-kimber Date: Tue, 24 Aug 2021 12:37:11 +0200 Subject: [PATCH 026/158] add substitution metric. --- .../talktorial.ipynb | 427 ++++++++++++++++-- 1 file changed, 389 insertions(+), 38 deletions(-) diff --git a/teachopencadd/talktorials/T024_kinase_similarity_sequence/talktorial.ipynb b/teachopencadd/talktorials/T024_kinase_similarity_sequence/talktorial.ipynb index 291f9eac..fc3eab00 100644 --- a/teachopencadd/talktorials/T024_kinase_similarity_sequence/talktorial.ipynb +++ b/teachopencadd/talktorials/T024_kinase_similarity_sequence/talktorial.ipynb @@ -73,25 +73,31 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "We will use nine kinases from [Molecules (2021), 26(3), 629](https://www.mdpi.com/1420-3049/26/3/629) because:\n", + "We will use nine kinases from [Molecules (2021), 26(3), 629](https://www.mdpi.com/1420-3049/26/3/629), which aimed to understand kinase similarities within different combinations of kinase on- and off-targets (also called anti-targets):\n", "\n", - "> We aggregated the investigated kinases in “profiles” (Table 2). Profile 1 combined EGFR and ErbB2 as targets (indicated by a ‘+’) and BRAF (from rapidly accelerated fibrosarcoma isoform B) as a (general) anti-target (designated by a ‘—’). Out of similar considerations, Profile 2 consisted of EGFR and PI3K as targets and BRAF as anti-target. This profile is expected to be more challenging as PI3K is an atypical kinase and thus less similar to EGFR than for example ErbB2 used in Profile 1. Profile 3, comprised of EGFR and VEGFR2 as targets and BRAF as anti-target, was contrasted with the hit rate that we found with a standard docking against the single target VEGFR2 (Profile 4).\n", - "> To broaden the comparison and obtain an estimate for the promiscuity of each compound, the kinases CDK2 (cyclic-dependent kinase 2), LCK (lymphocyte-specific protein tyrosine kinase), MET (mesenchymal-epithelial transition factor) and p38α (p38 mitogen activated protein kinase α) were included in the experimental assay panel and the structure-based bioinformatics comparison as commonly used anti-targets." - ] - }, - { - "attachments": { - "814048cb-e723-4b10-b9f7-2b56848688d9.png": { - "image/png": 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" - } - }, - "cell_type": "markdown", - "metadata": {}, - "source": [ - "![image.png](attachment:814048cb-e723-4b10-b9f7-2b56848688d9.png)\n", + " \n", "\n", - "*Figure 1:* \n", - "Kinases used in this notebook, taken from [Molecules (2021), 26(3), 629](https://www.mdpi.com/1420-3049/26/3/629) (Table 1)." + "> We aggregated the investigated kinases in “profiles”. Profile 1 combined **EGFR** and **ErbB2** as targets and **BRAF** as a (general) anti-target. Out of similar considerations, Profile 2 consisted of EGFR and **PI3K** as targets and BRAF as anti-target. This profile is expected to be more challenging as PI3K is an atypical kinase and thus less similar to EGFR than for example ErbB2 used in Profile 1. Profile 3, comprised of EGFR and **VEGFR2** as targets and BRAF as anti-target, was contrasted with the hit rate that we found with a standard docking against the single target VEGFR2 (Profile 4).\n", + "> To broaden the comparison and obtain an estimate for the promiscuity of each compound, the kinases **CDK2**, **LCK**, **MET** and **p38α** were included in the experimental assay panel and the structure-based bioinformatics comparison as commonly used anti-targets.\n", + "\n", + " \n", + "\n", + "*Table 1:* \n", + "Kinases used in this notebook, taken from [Molecules (2021), 26(3), 629](https://www.mdpi.com/1420-3049/26/3/629), with their synonyms, UniProt IDs, and kinase groups.\n", + "\n", + " \n", + "\n", + "| Kinase | Synonyms | UniProt ID | Group | Full kinase name |\n", + "|----------------------------|------------------------|------------|----------|--------------------------------------------------|\n", + "| EGFR | ErbB1 | P00533 | TK | Epidermal growth factor receptor |\n", + "| ErbB2 | Her2 | P04626 | TK | Erythroblastic leukemia viral oncogene homolog 2 |\n", + "| PI3K | PI3KCA, p110a | P42336 | Atypical | Phosphatidylinositol-3-kinase |\n", + "| VEGFR2 | KDR | P35968 | TK | Vascular endothelial growth factor receptor 2 |\n", + "| BRAF | - | P15056 | TKL | Rapidly accelerated fibrosarcoma isoform B |\n", + "| CDK2 | - | P24941 | CMGC | Cyclic-dependent kinase 2 |\n", + "| LCK | - | P06239 | TK | Lymphocyte-specific protein tyrosine kinase |\n", + "| MET | - | P08581 | TK | Mesenchymal-epithelial transition factor |\n", + "| p38a | MAPK14 | Q16539 | CMGC | p38 mitogen activated protein kinase α |" ] }, { @@ -217,6 +223,13 @@ " return None" ] }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "Let's see how these pocket sequence look like." + ] + }, { "cell_type": "code", "execution_count": 6, @@ -252,7 +265,22 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "### Compare kinases" + "### Sequence similarity" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "Given two kinases, we create a function which computes the sequence similarity between them using one of the two measures discussed in the theory, namely the identity or the substitution." + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "#### Identity score\n", + "We first define a function which compares element wise elements as described in the theory." ] }, { @@ -260,6 +288,98 @@ "execution_count": 7, "metadata": {}, "outputs": [], + "source": [ + "def identity_score(sequence1, sequence2):\n", + " \"\"\"\n", + " sequence1 :\n", + " sequence2 :\n", + " \"\"\"\n", + " # True is the character is the same, False otherwise\n", + " return np.compare_chararrays(sequence1,\n", + " sequence2,\n", + " cmp=\"==\",\n", + " rstrip=True)" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "#### Substitution score\n", + "We now define the function which is more specific to amino acids grouping and use the `biotite` library and retrieve the substitution matrix." + ] + }, + { + "cell_type": "code", + "execution_count": 8, + "metadata": {}, + "outputs": [ + { + "name": "stderr", + "output_type": "stream", + "text": [ + "3:80: E501 line too long (90 > 79 characters)\n", + "6:1: W293 blank line contains whitespace\n", + "11:25: W291 trailing whitespace\n" + ] + } + ], + "source": [ + "def substitution_score(sequence1,\n", + " sequence2,\n", + " substitution_matrix=align.SubstitutionMatrix.std_protein_matrix()):\n", + " \"\"\"\n", + " ADD\n", + " \n", + " Parameters\n", + " ----------\n", + " sequence1 :\n", + " sequence2 :\n", + " substitution_matrix: \n", + " Default align.SubstitutionMatrix.std_protein_matrix() from biotite\n", + " Obtain BLOSUM62\n", + " Returns\n", + " -------\n", + " \"\"\"\n", + " # Retrieve np.array from substitution matrix\n", + " score_matrix = substitution_matrix.score_matrix()\n", + "\n", + " # Retireve the letter\n", + " letter_alphabet = substitution_matrix.get_alphabet1()\n", + "\n", + " # Map letter to index\n", + " dict_letters = {}\n", + " for i, letter in enumerate(letter_alphabet.get_symbols()):\n", + " dict_letters[letter] = i\n", + "\n", + " match_score = match_score = np.zeros(len(sequence1))\n", + " for i, (character_seq1, character_seq2) in enumerate(zip(sequence1,\n", + " sequence2)):\n", + " ind1 = dict_letters[character_seq1]\n", + " ind2 = dict_letters[character_seq2]\n", + " match_score[i] = score_matrix[ind1, ind2]\n", + " return match_score" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "#### Kinase comparison" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "Given two kinases, we create a function which computes the sequence similarity between them using one of the two measures discussed in the theory, namely the identity or the substitution." + ] + }, + { + "cell_type": "code", + "execution_count": 9, + "metadata": {}, + "outputs": [], "source": [ "def sequence_similarity(kinase_name1, kinase_name2, type_=\"identity\"):\n", " \"\"\"\n", @@ -282,16 +402,18 @@ " print(\"Mismatch in sequence lengths.\")\n", " return None\n", " else:\n", + " seq_array1 = np.array(list(sequence_1))\n", + " seq_array2 = np.array(list(sequence_2))\n", " if type_ == \"identity\":\n", - " # True is the character is the same, False otherwise\n", - " is_match = np.compare_chararrays(np.array(list(sequence_1)),\n", - " np.array(list(sequence_2)),\n", - " cmp=\"==\",\n", - " rstrip=True)\n", + " is_match = identity_score(seq_array1, seq_array2)\n", " similarity_normed = sum(is_match)/len(sequence_1)\n", " return similarity_normed\n", + " elif type_ == \"substitution\":\n", + " match_score = substitution_score(seq_array1,\n", + " seq_array2)\n", + " return match_score\n", " else:\n", - " print(\"type not implemented yet.\")\n", + " print(\"Type not defined.\")\n", " return None" ] }, @@ -304,7 +426,34 @@ }, { "cell_type": "code", - "execution_count": 8, + "execution_count": 10, + "metadata": {}, + "outputs": [ + { + "data": { + "text/plain": [ + "array([ 1., 4., 2., 6., -1., 6., -2., 6., 6., -1., 4., 7., -1.,\n", + " -1., 4., 3., 5., 0., 4., 2., 0., 4., -1., 5., 0., -1.,\n", + " 3., 5., -1., 0., -1., 0., 7., 1., 4., -1., -1., 4., 4.,\n", + " 6., 4., -2., 1., 3., -1., -1., -1., 5., -1., -1., 6., -3.,\n", + " 4., -2., 1., 3., 3., 5., 0., 7., 4., -1., 0., 2., 2.,\n", + " 0., 4., 8., 5., 6., 4., 4., 4., 5., 6., -1., 2., 1.,\n", + " 3., 0., 6., 6., 6., 4., 4.])" + ] + }, + "execution_count": 10, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "a = sequence_similarity(\"EGFR\", \"MET\", \"substitution\")\n", + "a" + ] + }, + { + "cell_type": "code", + "execution_count": 11, "metadata": {}, "outputs": [ { @@ -313,13 +462,14 @@ "0.4588235294117647" ] }, - "execution_count": 8, + "execution_count": 11, "metadata": {}, "output_type": "execute_result" } ], "source": [ - "sequence_similarity(\"EGFR\", \"MET\")" + "a = sequence_similarity(\"EGFR\", \"MET\", \"identity\")\n", + "a" ] }, { @@ -331,7 +481,7 @@ }, { "cell_type": "code", - "execution_count": 9, + "execution_count": 12, "metadata": {}, "outputs": [ { @@ -340,7 +490,7 @@ "1.0" ] }, - "execution_count": 9, + "execution_count": 12, "metadata": {}, "output_type": "execute_result" } @@ -349,6 +499,30 @@ "sequence_similarity(\"EGFR\", \"EGFR\")" ] }, + { + "cell_type": "code", + "execution_count": 13, + "metadata": {}, + "outputs": [ + { + "data": { + "text/plain": [ + "array([5., 4., 4., 6., 4., 6., 4., 6., 6., 5., 4., 7., 5., 4., 4., 4., 5.,\n", + " 5., 4., 5., 4., 4., 6., 5., 4., 7., 4., 5., 4., 4., 4., 6., 7., 8.,\n", + " 4., 9., 5., 4., 4., 6., 4., 5., 4., 4., 5., 5., 4., 5., 7., 6., 6.,\n", + " 9., 4., 4., 6., 7., 4., 5., 5., 7., 4., 5., 6., 5., 5., 4., 4., 8.,\n", + " 5., 6., 4., 4., 4., 5., 6., 4., 4., 4., 4., 5., 6., 6., 6., 4., 4.])" + ] + }, + "execution_count": 13, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "sequence_similarity(\"EGFR\", \"EGFR\", type_=\"substitution\")" + ] + }, { "cell_type": "markdown", "metadata": {}, @@ -358,7 +532,7 @@ }, { "cell_type": "code", - "execution_count": 10, + "execution_count": 14, "metadata": {}, "outputs": [ { @@ -384,7 +558,7 @@ " 0.10588235, 0.14117647, 0.15294118, 1. ]])" ] }, - "execution_count": 10, + "execution_count": 14, "metadata": {}, "output_type": "execute_result" } @@ -398,9 +572,70 @@ "table" ] }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "### Substitution" + ] + }, { "cell_type": "code", - "execution_count": 13, + "execution_count": 15, + "metadata": {}, + "outputs": [ + { + "data": { + "text/plain": [ + "array(['K', 'V', 'L', 'G', 'S', 'G', 'A', 'F', 'G', 'T', 'V', 'Y', 'K',\n", + " 'V', 'A', 'I', 'K', 'E', 'L', 'E', 'I', 'L', 'D', 'E', 'A', 'Y',\n", + " 'V', 'M', 'A', 'S', 'V', 'D', 'P', 'H', 'V', 'C', 'R', 'L', 'L',\n", + " 'G', 'I', 'Q', 'L', 'I', 'T', 'Q', 'L', 'M', 'P', 'F', 'G', 'C',\n", + " 'L', 'L', 'D', 'Y', 'V', 'R', 'E', 'Y', 'L', 'E', 'D', 'R', 'R',\n", + " 'L', 'V', 'H', 'R', 'D', 'L', 'A', 'A', 'R', 'N', 'V', 'L', 'V',\n", + " 'I', 'T', 'D', 'F', 'G', 'L', 'A'], dtype=' Date: Tue, 24 Aug 2021 14:59:23 +0200 Subject: [PATCH 027/158] finalize similarity matrix. --- .../talktorial.ipynb | 891 +++++++++++------- 1 file changed, 525 insertions(+), 366 deletions(-) diff --git a/teachopencadd/talktorials/T024_kinase_similarity_sequence/talktorial.ipynb b/teachopencadd/talktorials/T024_kinase_similarity_sequence/talktorial.ipynb index fc3eab00..30ab25e0 100644 --- a/teachopencadd/talktorials/T024_kinase_similarity_sequence/talktorial.ipynb +++ b/teachopencadd/talktorials/T024_kinase_similarity_sequence/talktorial.ipynb @@ -139,6 +139,7 @@ "\n", "import pandas as pd\n", "import numpy as np\n", + "import seaborn as sns\n", "import requests\n", "import biotite.sequence.align as align" ] @@ -272,7 +273,7 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "Given two kinases, we create a function which computes the sequence similarity between them using one of the two measures discussed in the theory, namely the identity or the substitution." + "Given two kinases, we create functions which account for identity or subsituition similarity, as described in the theory." ] }, { @@ -280,7 +281,7 @@ "metadata": {}, "source": [ "#### Identity score\n", - "We first define a function which compares element wise elements as described in the theory." + "We first define a function which compares element-wise characters in two sequences." ] }, { @@ -291,8 +292,21 @@ "source": [ "def identity_score(sequence1, sequence2):\n", " \"\"\"\n", - " sequence1 :\n", + " Computes the element-wise binary similarity between two sequences.\n", + "\n", + " Parameters\n", + " ----------\n", + " sequence1 : np.array\n", + " An array of character describing the first sequence.\n", " sequence2 :\n", + " An array of character describing the second sequence.\n", + "\n", + " Returns\n", + " -------\n", + " np.array :\n", + " The bool array for each character.\n", + " 1 if the elements are identical,\n", + " 0 otherwise.\n", " \"\"\"\n", " # True is the character is the same, False otherwise\n", " return np.compare_chararrays(sequence1,\n", @@ -313,31 +327,26 @@ "cell_type": "code", "execution_count": 8, "metadata": {}, - "outputs": [ - { - "name": "stderr", - "output_type": "stream", - "text": [ - "3:80: E501 line too long (90 > 79 characters)\n", - "6:1: W293 blank line contains whitespace\n", - "11:25: W291 trailing whitespace\n" - ] - } - ], + "outputs": [], "source": [ "def substitution_score(sequence1,\n", " sequence2,\n", - " substitution_matrix=align.SubstitutionMatrix.std_protein_matrix()):\n", + " substitution_matrix=align.\n", + " SubstitutionMatrix.std_protein_matrix()):\n", " \"\"\"\n", - " ADD\n", - " \n", + " Retrieve #TODO\n", + "\n", " Parameters\n", " ----------\n", - " sequence1 :\n", + " sequence1 : np.array\n", + " An array of character describing the first sequence.\n", " sequence2 :\n", - " substitution_matrix: \n", - " Default align.SubstitutionMatrix.std_protein_matrix() from biotite\n", - " Obtain BLOSUM62\n", + " An array of character describing the second sequence.\n", + " substitution_matrix:\n", + " A substituition matrix specific to amino acids.\n", + " The default is align.SubstitutionMatrix.std_protein_matrix()\n", + " from biotite, which represents BLOSUM62.\n", + "\n", " Returns\n", " -------\n", " \"\"\"\n", @@ -358,6 +367,8 @@ " ind1 = dict_letters[character_seq1]\n", " ind2 = dict_letters[character_seq2]\n", " match_score[i] = score_matrix[ind1, ind2]\n", + " # TODO normalize?\n", + " # TODO check for * VS -\n", " return match_score" ] }, @@ -372,7 +383,7 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "Given two kinases, we create a function which computes the sequence similarity between them using one of the two measures discussed in the theory, namely the identity or the substitution." + "Given two kinases, we create a function which computes the sequence similarity between them using one of the two measures, the identity or the substitution." ] }, { @@ -388,7 +399,9 @@ " kinase_name1, kinase_name2 : str\n", " The two names of the kinases for comparison.\n", "\n", - " type_ : str ? default = identity\n", + " type_ : str\n", + " The type of metric to compute the similarity.\n", + " The default is `identity`.\n", "\n", " Returns\n", " -------\n", @@ -411,7 +424,8 @@ " elif type_ == \"substitution\":\n", " match_score = substitution_score(seq_array1,\n", " seq_array2)\n", - " return match_score\n", + " similarity = sum(match_score)\n", + " return similarity\n", " else:\n", " print(\"Type not defined.\")\n", " return None" @@ -430,25 +444,19 @@ "metadata": {}, "outputs": [ { - "data": { - "text/plain": [ - "array([ 1., 4., 2., 6., -1., 6., -2., 6., 6., -1., 4., 7., -1.,\n", - " -1., 4., 3., 5., 0., 4., 2., 0., 4., -1., 5., 0., -1.,\n", - " 3., 5., -1., 0., -1., 0., 7., 1., 4., -1., -1., 4., 4.,\n", - " 6., 4., -2., 1., 3., -1., -1., -1., 5., -1., -1., 6., -3.,\n", - " 4., -2., 1., 3., 3., 5., 0., 7., 4., -1., 0., 2., 2.,\n", - " 0., 4., 8., 5., 6., 4., 4., 4., 5., 6., -1., 2., 1.,\n", - " 3., 0., 6., 6., 6., 4., 4.])" - ] - }, - "execution_count": 10, - "metadata": {}, - "output_type": "execute_result" + "name": "stdout", + "output_type": "stream", + "text": [ + "Pocket sequence similarity between EGFR and MET kinases: 205.0 using substitution.\n" + ] } ], "source": [ - "a = sequence_similarity(\"EGFR\", \"MET\", \"substitution\")\n", - "a" + "EGFR_MET_seq_similarity = sequence_similarity(\"EGFR\",\n", + " \"MET\",\n", + " \"substitution\")\n", + "print(f\"Pocket sequence similarity between EGFR and MET kinases: \"\n", + " f\"{EGFR_MET_seq_similarity} using substitution.\")" ] }, { @@ -457,19 +465,19 @@ "metadata": {}, "outputs": [ { - "data": { - "text/plain": [ - "0.4588235294117647" - ] - }, - "execution_count": 11, - "metadata": {}, - "output_type": "execute_result" + "name": "stdout", + "output_type": "stream", + "text": [ + "Pocket sequence similarity between EGFR and MET kinases: 0.46 using identity.\n" + ] } ], "source": [ - "a = sequence_similarity(\"EGFR\", \"MET\", \"identity\")\n", - "a" + "EGFR_MET_seq_similarity = sequence_similarity(\"EGFR\",\n", + " \"MET\",\n", + " \"identity\")\n", + "print(f\"Pocket sequence similarity between EGFR and MET kinases: \"\n", + " f\"{EGFR_MET_seq_similarity:.2f} using identity.\")" ] }, { @@ -485,18 +493,17 @@ "metadata": {}, "outputs": [ { - "data": { - "text/plain": [ - "1.0" - ] - }, - "execution_count": 12, - "metadata": {}, - "output_type": "execute_result" + "name": "stdout", + "output_type": "stream", + "text": [ + "Pocket sequence similarity between EGFR itself: 1.00 using identity.\n" + ] } ], "source": [ - "sequence_similarity(\"EGFR\", \"EGFR\")" + "EGFR_seq_similarity = sequence_similarity(\"EGFR\", \"EGFR\")\n", + "print(f\"Pocket sequence similarity between EGFR itself: \"\n", + " f\"{EGFR_seq_similarity:.2f} using identity.\")" ] }, { @@ -505,22 +512,18 @@ "metadata": {}, "outputs": [ { - "data": { - "text/plain": [ - "array([5., 4., 4., 6., 4., 6., 4., 6., 6., 5., 4., 7., 5., 4., 4., 4., 5.,\n", - " 5., 4., 5., 4., 4., 6., 5., 4., 7., 4., 5., 4., 4., 4., 6., 7., 8.,\n", - " 4., 9., 5., 4., 4., 6., 4., 5., 4., 4., 5., 5., 4., 5., 7., 6., 6.,\n", - " 9., 4., 4., 6., 7., 4., 5., 5., 7., 4., 5., 6., 5., 5., 4., 4., 8.,\n", - " 5., 6., 4., 4., 4., 5., 6., 4., 4., 4., 4., 5., 6., 6., 6., 4., 4.])" - ] - }, - "execution_count": 13, - "metadata": {}, - "output_type": "execute_result" + "name": "stdout", + "output_type": "stream", + "text": [ + "Pocket sequence similarity between EGFR itself: 429.00 using substitution.\n" + ] } ], "source": [ - "sequence_similarity(\"EGFR\", \"EGFR\", type_=\"substitution\")" + "EGFR_seq_similarity = sequence_similarity(\"EGFR\", \"EGFR\", type_=\"substitution\")\n", + "print(f\"Pocket sequence similarity between EGFR itself: \"\n", + " f\"{EGFR_seq_similarity:.2f} using substitution.\")\n", + "# TODO: normalize" ] }, { @@ -534,49 +537,13 @@ "cell_type": "code", "execution_count": 14, "metadata": {}, - "outputs": [ - { - "data": { - "text/plain": [ - "array([[1. , 0.89411765, 0.37647059, 0.31764706, 0.44705882,\n", - " 0.45882353, 0.38823529, 0.47058824, 0.11764706],\n", - " [0.89411765, 1. , 0.4 , 0.32941176, 0.42352941,\n", - " 0.47058824, 0.4 , 0.43529412, 0.11764706],\n", - " [0.37647059, 0.4 , 1. , 0.32941176, 0.38823529,\n", - " 0.37647059, 0.37647059, 0.4 , 0.15294118],\n", - " [0.31764706, 0.32941176, 0.32941176, 1. , 0.37647059,\n", - " 0.36470588, 0.47058824, 0.34117647, 0.10588235],\n", - " [0.44705882, 0.42352941, 0.38823529, 0.37647059, 1. ,\n", - " 0.4 , 0.38823529, 0.43529412, 0.14117647],\n", - " [0.45882353, 0.47058824, 0.37647059, 0.36470588, 0.4 ,\n", - " 1. , 0.36470588, 0.47058824, 0.10588235],\n", - " [0.38823529, 0.4 , 0.37647059, 0.47058824, 0.38823529,\n", - " 0.36470588, 1. , 0.38823529, 0.14117647],\n", - " [0.47058824, 0.43529412, 0.4 , 0.34117647, 0.43529412,\n", - " 0.47058824, 0.38823529, 1. , 0.15294118],\n", - " [0.11764706, 0.11764706, 0.15294118, 0.10588235, 0.14117647,\n", - " 0.10588235, 0.14117647, 0.15294118, 1. ]])" - ] - }, - "execution_count": 14, - "metadata": {}, - "output_type": "execute_result" - } - ], + "outputs": [], "source": [ - "table = np.zeros((len(query_kinases), len(query_kinases)))\n", + "kinase_similarity_matrix = np.zeros((len(query_kinases), len(query_kinases)))\n", "for i, kinase_name1 in enumerate(query_kinases):\n", " for j, kinase_name2 in enumerate(query_kinases):\n", - " table[i, j] = sequence_similarity(kinase_name1,\n", - " kinase_name2)\n", - "table" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "### Substitution" + " kinase_similarity_matrix[i, j] = sequence_similarity(kinase_name1,\n", + " kinase_name2)" ] }, { @@ -586,14 +553,171 @@ "outputs": [ { "data": { + "text/html": [ + "
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EGFRErbB2BRAFCDK2LCKMETp38aKDRp110a
EGFR1.0000000.8941180.3764710.3176470.4470590.4588240.3882350.4705880.117647
ErbB20.8941181.0000000.4000000.3294120.4235290.4705880.4000000.4352940.117647
BRAF0.3764710.4000001.0000000.3294120.3882350.3764710.3764710.4000000.152941
CDK20.3176470.3294120.3294121.0000000.3764710.3647060.4705880.3411760.105882
LCK0.4470590.4235290.3882350.3764711.0000000.4000000.3882350.4352940.141176
MET0.4588240.4705880.3764710.3647060.4000001.0000000.3647060.4705880.105882
p38a0.3882350.4000000.3764710.4705880.3882350.3647061.0000000.3882350.141176
KDR0.4705880.4352940.4000000.3411760.4352940.4705880.3882351.0000000.152941
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 EGFRErbB2BRAFCDK2LCKMETp38aKDRp110a
EGFR1.0000.8940.3760.3180.4470.4590.3880.4710.118
ErbB20.8941.0000.4000.3290.4240.4710.4000.4350.118
BRAF0.3760.4001.0000.3290.3880.3760.3760.4000.153
CDK20.3180.3290.3291.0000.3760.3650.4710.3410.106
LCK0.4470.4240.3880.3761.0000.4000.3880.4350.141
MET0.4590.4710.3760.3650.4001.0000.3650.4710.106
p38a0.3880.4000.3760.4710.3880.3651.0000.3880.141
KDR0.4710.4350.4000.3410.4350.4710.3881.0000.153
p110a0.1180.1180.1530.1060.1410.1060.1410.1531.000
\n" + ], "text/plain": [ - "array(['E', 'V', 'I', 'G', 'R', 'G', 'H', 'F', 'G', 'C', 'V', 'Y', 'H',\n", - " 'C', 'A', 'V', 'K', 'S', 'L', 'Q', 'F', 'L', 'T', 'E', 'G', 'I',\n", - " 'I', 'M', 'K', 'D', 'F', 'S', 'P', 'N', 'V', 'L', 'S', 'L', 'L',\n", - " 'G', 'I', 'L', 'V', 'V', 'L', 'P', 'Y', 'M', 'K', 'H', 'G', 'D',\n", - " 'L', 'R', 'N', 'F', 'I', 'R', 'N', 'Y', 'L', 'A', 'S', 'K', 'K',\n", - " 'F', 'V', 'H', 'R', 'D', 'L', 'A', 'A', 'R', 'N', 'C', 'M', 'L',\n", - " 'V', 'A', 'D', 'F', 'G', 'L', 'A'], dtype='" ] }, "execution_count": 16, @@ -629,258 +1015,38 @@ } ], "source": [ - "b = np.array(list(kinase_sequences[\"MET\"]))\n", - "b" - ] - }, - { - "cell_type": "code", - "execution_count": 17, - "metadata": {}, - "outputs": [ - { - "name": "stdout", - "output_type": "stream", - "text": [ - " A C D E F G H I K L M N P Q R S T V W Y B Z X *\n", - "A 4 0 -2 -1 -2 0 -2 -1 -1 -1 -1 -2 -1 -1 -1 1 0 0 -3 -2 -2 -1 0 -4\n", - "C 0 9 -3 -4 -2 -3 -3 -1 -3 -1 -1 -3 -3 -3 -3 -1 -1 -1 -2 -2 -3 -3 -2 -4\n", - "D -2 -3 6 2 -3 -1 -1 -3 -1 -4 -3 1 -1 0 -2 0 -1 -3 -4 -3 4 1 -1 -4\n", - "E -1 -4 2 5 -3 -2 0 -3 1 -3 -2 0 -1 2 0 0 -1 -2 -3 -2 1 4 -1 -4\n", - "F -2 -2 -3 -3 6 -3 -1 0 -3 0 0 -3 -4 -3 -3 -2 -2 -1 1 3 -3 -3 -1 -4\n", - "G 0 -3 -1 -2 -3 6 -2 -4 -2 -4 -3 0 -2 -2 -2 0 -2 -3 -2 -3 -1 -2 -1 -4\n", - "H -2 -3 -1 0 -1 -2 8 -3 -1 -3 -2 1 -2 0 0 -1 -2 -3 -2 2 0 0 -1 -4\n", - "I -1 -1 -3 -3 0 -4 -3 4 -3 2 1 -3 -3 -3 -3 -2 -1 3 -3 -1 -3 -3 -1 -4\n", - "K -1 -3 -1 1 -3 -2 -1 -3 5 -2 -1 0 -1 1 2 0 -1 -2 -3 -2 0 1 -1 -4\n", - "L -1 -1 -4 -3 0 -4 -3 2 -2 4 2 -3 -3 -2 -2 -2 -1 1 -2 -1 -4 -3 -1 -4\n", - "M -1 -1 -3 -2 0 -3 -2 1 -1 2 5 -2 -2 0 -1 -1 -1 1 -1 -1 -3 -1 -1 -4\n", - "N -2 -3 1 0 -3 0 1 -3 0 -3 -2 6 -2 0 0 1 0 -3 -4 -2 3 0 -1 -4\n", - "P -1 -3 -1 -1 -4 -2 -2 -3 -1 -3 -2 -2 7 -1 -2 -1 -1 -2 -4 -3 -2 -1 -2 -4\n", - "Q -1 -3 0 2 -3 -2 0 -3 1 -2 0 0 -1 5 1 0 -1 -2 -2 -1 0 3 -1 -4\n", - "R -1 -3 -2 0 -3 -2 0 -3 2 -2 -1 0 -2 1 5 -1 -1 -3 -3 -2 -1 0 -1 -4\n", - "S 1 -1 0 0 -2 0 -1 -2 0 -2 -1 1 -1 0 -1 4 1 -2 -3 -2 0 0 0 -4\n", - "T 0 -1 -1 -1 -2 -2 -2 -1 -1 -1 -1 0 -1 -1 -1 1 5 0 -2 -2 -1 -1 0 -4\n", - "V 0 -1 -3 -2 -1 -3 -3 3 -2 1 1 -3 -2 -2 -3 -2 0 4 -3 -1 -3 -2 -1 -4\n", - "W -3 -2 -4 -3 1 -2 -2 -3 -3 -2 -1 -4 -4 -2 -3 -3 -2 -3 11 2 -4 -3 -2 -4\n", - "Y -2 -2 -3 -2 3 -3 2 -1 -2 -1 -1 -2 -3 -1 -2 -2 -2 -1 2 7 -3 -2 -1 -4\n", - "B -2 -3 4 1 -3 -1 0 -3 0 -4 -3 3 -2 0 -1 0 -1 -3 -4 -3 4 1 -1 -4\n", - "Z -1 -3 1 4 -3 -2 0 -3 1 -3 -1 0 -1 3 0 0 -1 -2 -3 -2 1 4 -1 -4\n", - "X 0 -2 -1 -1 -1 -1 -1 -1 -1 -1 -1 -1 -2 -1 -1 0 0 -1 -2 -1 -1 -1 -1 -4\n", - "* -4 -4 -4 -4 -4 -4 -4 -4 -4 -4 -4 -4 -4 -4 -4 -4 -4 -4 -4 -4 -4 -4 -4 1\n" - ] - } - ], - "source": [ - "# Obtain BLOSUM62\n", - "substitution_matrix = align.SubstitutionMatrix.std_protein_matrix()\n", - "print(substitution_matrix)" - ] - }, - { - "cell_type": "code", - "execution_count": 18, - "metadata": {}, - "outputs": [ - { - "data": { - "text/plain": [ - "(numpy.ndarray, (24, 24))" - ] - }, - "execution_count": 18, - "metadata": {}, - "output_type": "execute_result" - } - ], - "source": [ - "score_matrix = substitution_matrix.score_matrix()\n", - "type(score_matrix), score_matrix.shape" - ] - }, - { - "cell_type": "code", - "execution_count": 19, - "metadata": {}, - "outputs": [], - "source": [ - "letter_alphabet = substitution_matrix.get_alphabet1()" - ] - }, - { - "cell_type": "code", - "execution_count": 20, - "metadata": {}, - "outputs": [ - { - "data": { - "text/plain": [ - "{'A': 0,\n", - " 'C': 1,\n", - " 'D': 2,\n", - " 'E': 3,\n", - " 'F': 4,\n", - " 'G': 5,\n", - " 'H': 6,\n", - " 'I': 7,\n", - " 'K': 8,\n", - " 'L': 9,\n", - " 'M': 10,\n", - " 'N': 11,\n", - " 'P': 12,\n", - " 'Q': 13,\n", - " 'R': 14,\n", - " 'S': 15,\n", - " 'T': 16,\n", - " 'V': 17,\n", - " 'W': 18,\n", - " 'Y': 19,\n", - " 'B': 20,\n", - " 'Z': 21,\n", - " 'X': 22,\n", - " '*': 23}" - ] - }, - "execution_count": 20, - "metadata": {}, - "output_type": "execute_result" - } - ], - "source": [ - "dict_letters = {}\n", - "for i, letter in enumerate(letter_alphabet.get_symbols()):\n", - " dict_letters[letter] = i\n", - "dict_letters" - ] - }, - { - "cell_type": "code", - "execution_count": 21, - "metadata": {}, - "outputs": [], - "source": [ - "match_score = np.zeros(len(a))\n", - "for i, (character_seq1, character_seq2) in enumerate(zip(a, b)):\n", - " # print(character_seq1, character_seq2)#, type(character_seq1))\n", - " ind1 = dict_letters[character_seq1]\n", - " ind2 = dict_letters[character_seq2]\n", - " match_score[i] = score_matrix[ind1, ind2]" - ] - }, - { - "cell_type": "code", - "execution_count": 22, - "metadata": {}, - "outputs": [ - { - "data": { - "text/plain": [ - "array([ 1., 4., 2., 6., -1., 6., -2., 6., 6., -1., 4., 7., -1.,\n", - " -1., 4., 3., 5., 0., 4., 2., 0., 4., -1., 5., 0., -1.,\n", - " 3., 5., -1., 0., -1., 0., 7., 1., 4., -1., -1., 4., 4.,\n", - " 6., 4., -2., 1., 3., -1., -1., -1., 5., -1., -1., 6., -3.,\n", - " 4., -2., 1., 3., 3., 5., 0., 7., 4., -1., 0., 2., 2.,\n", - " 0., 4., 8., 5., 6., 4., 4., 4., 5., 6., -1., 2., 1.,\n", - " 3., 0., 6., 6., 6., 4., 4.])" - ] - }, - "execution_count": 22, - "metadata": {}, - "output_type": "execute_result" - } - ], - "source": [ - "match_score" - ] - }, - { - "cell_type": "code", - "execution_count": 23, - "metadata": {}, - "outputs": [ - { - "data": { - "text/plain": [ - "(24, 24)" - ] - }, - "execution_count": 23, - "metadata": {}, - "output_type": "execute_result" - } - ], - "source": [ - "substitution_matrix.shape()" - ] - }, - { - "cell_type": "code", - "execution_count": 24, - "metadata": {}, - "outputs": [ - { - "data": { - "text/plain": [ - "True" - ] - }, - "execution_count": 24, - "metadata": {}, - "output_type": "execute_result" - } - ], - "source": [ - "substitution_matrix.is_symmetric()" + "# Show matrix with background gradient\n", + "cm = sns.light_palette(\"green\", as_cmap=True)\n", + "kinase_similarity_matrix.style.\\\n", + " background_gradient(cmap=cm).\\\n", + " format(\"{:.3f}\")" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ - "### Show kinase coverage" + "### Save kinase distance matrix" ] }, { "cell_type": "code", - "execution_count": null, - "metadata": {}, - "outputs": [], - "source": [] - }, - { - "cell_type": "code", - "execution_count": null, - "metadata": {}, - "outputs": [], - "source": [] - }, - { - "cell_type": "code", - "execution_count": null, + "execution_count": 17, "metadata": {}, "outputs": [], - "source": [] - }, - { - "cell_type": "markdown", - "metadata": {}, "source": [ - "### Visualize similarity as phylogenetic tree" + "kinase_similarity_matrix.to_csv(DATA / \"kinase_similarity_matrix_sequence.csv\")" ] }, - { - "cell_type": "code", - "execution_count": null, - "metadata": {}, - "outputs": [], - "source": [] - }, { "cell_type": "markdown", "metadata": {}, "source": [ "## Discussion\n", "\n", - "Wrap up the talktorial's content here and discuss pros/cons and open questions/challenges." + "Wrap up the talktorial's content here and discuss pros/cons and open questions/challenges.\n", + "\n", + "The kinase similarity matrix above will be reloaded in **Talktorial T028**, where we compare kinase similarities from different perspectives, including the pocket sequence perspective we have talked about in this talktorial." ] }, { @@ -895,13 +1061,6 @@ "2. Question\n", "3. Question" ] - }, - { - "cell_type": "code", - "execution_count": null, - "metadata": {}, - "outputs": [], - "source": [] } ], "metadata": { From 601309f328aa995263716ac508ae1256d72bfc40 Mon Sep 17 00:00:00 2001 From: t-kimber Date: Tue, 24 Aug 2021 14:59:39 +0200 Subject: [PATCH 028/158] add csv for similarity matrix. --- .../data/kinase_similarity_matrix_sequence.csv | 10 ++++++++++ 1 file changed, 10 insertions(+) create mode 100644 teachopencadd/talktorials/T024_kinase_similarity_sequence/data/kinase_similarity_matrix_sequence.csv diff --git a/teachopencadd/talktorials/T024_kinase_similarity_sequence/data/kinase_similarity_matrix_sequence.csv b/teachopencadd/talktorials/T024_kinase_similarity_sequence/data/kinase_similarity_matrix_sequence.csv new file mode 100644 index 00000000..ce6a35bf --- /dev/null +++ b/teachopencadd/talktorials/T024_kinase_similarity_sequence/data/kinase_similarity_matrix_sequence.csv @@ -0,0 +1,10 @@ +,EGFR,ErbB2,BRAF,CDK2,LCK,MET,p38a,KDR,p110a +EGFR,1.0,0.8941176470588236,0.3764705882352941,0.3176470588235294,0.4470588235294118,0.4588235294117647,0.38823529411764707,0.47058823529411764,0.11764705882352941 +ErbB2,0.8941176470588236,1.0,0.4,0.32941176470588235,0.4235294117647059,0.47058823529411764,0.4,0.43529411764705883,0.11764705882352941 +BRAF,0.3764705882352941,0.4,1.0,0.32941176470588235,0.38823529411764707,0.3764705882352941,0.3764705882352941,0.4,0.15294117647058825 +CDK2,0.3176470588235294,0.32941176470588235,0.32941176470588235,1.0,0.3764705882352941,0.36470588235294116,0.47058823529411764,0.3411764705882353,0.10588235294117647 +LCK,0.4470588235294118,0.4235294117647059,0.38823529411764707,0.3764705882352941,1.0,0.4,0.38823529411764707,0.43529411764705883,0.1411764705882353 +MET,0.4588235294117647,0.47058823529411764,0.3764705882352941,0.36470588235294116,0.4,1.0,0.36470588235294116,0.47058823529411764,0.10588235294117647 +p38a,0.38823529411764707,0.4,0.3764705882352941,0.47058823529411764,0.38823529411764707,0.36470588235294116,1.0,0.38823529411764707,0.1411764705882353 +KDR,0.47058823529411764,0.43529411764705883,0.4,0.3411764705882353,0.43529411764705883,0.47058823529411764,0.38823529411764707,1.0,0.15294117647058825 +p110a,0.11764705882352941,0.11764705882352941,0.15294117647058825,0.10588235294117647,0.1411764705882353,0.10588235294117647,0.1411764705882353,0.15294117647058825,1.0 From 198dd016e3891773fcab3a942e3f214df20e1612 Mon Sep 17 00:00:00 2001 From: t-kimber Date: Tue, 24 Aug 2021 15:12:21 +0200 Subject: [PATCH 029/158] add csv table for similarity matrix. --- ...inase_similarity_matrix_ligand_profile.csv | 10 + .../talktorial.ipynb | 630 +++++++++++++----- 2 files changed, 480 insertions(+), 160 deletions(-) create mode 100644 teachopencadd/talktorials/T027_kinase_similarity_ligand_profile/data/kinase_similarity_matrix_ligand_profile.csv diff --git a/teachopencadd/talktorials/T027_kinase_similarity_ligand_profile/data/kinase_similarity_matrix_ligand_profile.csv b/teachopencadd/talktorials/T027_kinase_similarity_ligand_profile/data/kinase_similarity_matrix_ligand_profile.csv new file mode 100644 index 00000000..0a003404 --- /dev/null +++ b/teachopencadd/talktorials/T027_kinase_similarity_ligand_profile/data/kinase_similarity_matrix_ligand_profile.csv @@ -0,0 +1,10 @@ +,EGFR,ErbB2,BRAF,CDK2,LCK,MET,p38a,KDR,p110a +EGFR,0.6089623445220651,0.5569176882661997,0.41935483870967744,0.11627906976744186,0.23846153846153847,0.22580645161290322,0.3157894736842105,0.3482142857142857,0.07142857142857142 +ErbB2,0.5569176882661997,0.6050767414403778,0.25,0.15384615384615385,0.17647058823529413,0.03571428571428571,0.125,0.39779005524861877, +BRAF,0.41935483870967744,0.25,0.8115154807170016,0.06666666666666667,0.5116279069767442,0.1111111111111111,0.6444444444444445,0.7481203007518797,0.16666666666666666 +CDK2,0.11627906976744186,0.15384615384615385,0.06666666666666667,0.5441860465116279,0.16666666666666666,0.08695652173913043,0.08333333333333333,0.6016949152542372,0.26666666666666666 +LCK,0.23846153846153847,0.17647058823529413,0.5116279069767442,0.16666666666666666,0.605074821080026,0.2878787878787879,0.48936170212765956,0.4326923076923077,0.0 +MET,0.22580645161290322,0.03571428571428571,0.1111111111111111,0.08695652173913043,0.2878787878787879,0.7922722438851472,0.047619047619047616,0.5393586005830904,0.0 +p38a,0.3157894736842105,0.125,0.6444444444444445,0.08333333333333333,0.48936170212765956,0.047619047619047616,0.7647547797173733,0.5,0.0 +KDR,0.3482142857142857,0.39779005524861877,0.7481203007518797,0.6016949152542372,0.4326923076923077,0.5393586005830904,0.5,0.6967471143756558,0.1807909604519774 +p110a,0.07142857142857142,,0.16666666666666666,0.26666666666666666,0.0,0.0,0.0,0.1807909604519774,0.6395215090867264 diff --git a/teachopencadd/talktorials/T027_kinase_similarity_ligand_profile/talktorial.ipynb b/teachopencadd/talktorials/T027_kinase_similarity_ligand_profile/talktorial.ipynb index 0d64b4ed..a16b035d 100644 --- a/teachopencadd/talktorials/T027_kinase_similarity_ligand_profile/talktorial.ipynb +++ b/teachopencadd/talktorials/T027_kinase_similarity_ligand_profile/talktorial.ipynb @@ -91,23 +91,27 @@ "\n", " \n", "\n", - "> We aggregated the investigated kinases in “profiles” (Table 2). Profile 1 combined **EGFR** and **ErbB2** as targets (indicated by a ‘+’) and **BRAF** (from rapidly accelerated fibrosarcoma isoform B) as a (general) anti-target (designated by a ‘—’). Out of similar considerations, Profile 2 consisted of EGFR and **PI3K** as targets and BRAF as anti-target. This profile is expected to be more challenging as PI3K is an atypical kinase and thus less similar to EGFR than for example ErbB2 used in Profile 1. Profile 3, comprised of EGFR and **VEGFR2** as targets and BRAF as anti-target, was contrasted with the hit rate that we found with a standard docking against the single target VEGFR2 (Profile 4).\n", - "> To broaden the comparison and obtain an estimate for the promiscuity of each compound, the kinases **CDK2** (cyclic-dependent kinase 2), **LCK** (lymphocyte-specific protein tyrosine kinase), **MET** (mesenchymal-epithelial transition factor) and **p38α** (p38 mitogen activated protein kinase α) were included in the experimental assay panel and the structure-based bioinformatics comparison as commonly used anti-targets." - ] - }, - { - "attachments": { - "814048cb-e723-4b10-b9f7-2b56848688d9.png": { - "image/png": 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" - } - }, - "cell_type": "markdown", - "metadata": {}, - "source": [ - "![image.png](attachment:814048cb-e723-4b10-b9f7-2b56848688d9.png)\n", + "> We aggregated the investigated kinases in “profiles”. Profile 1 combined **EGFR** and **ErbB2** as targets and **BRAF** as a (general) anti-target. Out of similar considerations, Profile 2 consisted of EGFR and **PI3K** as targets and BRAF as anti-target. This profile is expected to be more challenging as PI3K is an atypical kinase and thus less similar to EGFR than for example ErbB2 used in Profile 1. Profile 3, comprised of EGFR and **VEGFR2** as targets and BRAF as anti-target, was contrasted with the hit rate that we found with a standard docking against the single target VEGFR2 (Profile 4).\n", + "> To broaden the comparison and obtain an estimate for the promiscuity of each compound, the kinases **CDK2**, **LCK**, **MET** and **p38α** were included in the experimental assay panel and the structure-based bioinformatics comparison as commonly used anti-targets.\n", + "\n", + " \n", + "\n", + "*Table 1:* \n", + "Kinases used in this notebook, taken from [Molecules (2021), 26(3), 629](https://www.mdpi.com/1420-3049/26/3/629), with their synonyms, UniProt IDs, and kinase groups.\n", "\n", - "*Figure 1:* \n", - "Kinases used in this notebook, taken from [Molecules (2021), 26(3), 629](https://www.mdpi.com/1420-3049/26/3/629) (Table 1)." + " \n", + "\n", + "| Kinase | Synonyms | UniProt ID | Group | Full kinase name |\n", + "|----------------------------|------------------------|------------|----------|--------------------------------------------------|\n", + "| EGFR | ErbB1 | P00533 | TK | Epidermal growth factor receptor |\n", + "| ErbB2 | Her2 | P04626 | TK | Erythroblastic leukemia viral oncogene homolog 2 |\n", + "| PI3K | PI3KCA, p110a | P42336 | Atypical | Phosphatidylinositol-3-kinase |\n", + "| VEGFR2 | KDR | P35968 | TK | Vascular endothelial growth factor receptor 2 |\n", + "| BRAF | - | P15056 | TKL | Rapidly accelerated fibrosarcoma isoform B |\n", + "| CDK2 | - | P24941 | CMGC | Cyclic-dependent kinase 2 |\n", + "| LCK | - | P06239 | TK | Lymphocyte-specific protein tyrosine kinase |\n", + "| MET | - | P08581 | TK | Mesenchymal-epithelial transition factor |\n", + "| p38a | MAPK14 | Q16539 | CMGC | p38 mitogen activated protein kinase α |" ] }, { @@ -201,6 +205,7 @@ "from pathlib import Path\n", "import pandas as pd\n", "import numpy as np\n", + "import seaborn as sns\n", "from collections import Counter" ] }, @@ -488,7 +493,7 @@ "name": "stdout", "output_type": "stream", "text": [ - "Activities: {'pKd', 'pIC50', 'pKi'}\n", + "Activities: {'pKi', 'pIC50', 'pKd'}\n", "Units: {'nM'}\n" ] } @@ -1461,42 +1466,42 @@ "data": { "text/html": [ "\n", - "\n", + "
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EGFR586935740.609EGFR586935740.609
ErbB2169410250.605ErbB2169410250.605
BRAF368229880.812BRAF368229880.812
CDK215058190.544CDK215058190.544
LCK15379300.605LCK15379300.605
MET282122350.792MET282122350.792
p38a360927600.765p38a360927600.765
KDR762453120.697KDR762453120.697
p110a434727800.640p110a434727800.640
\n" ], "text/plain": [ - "" + "" ] }, "execution_count": 27, @@ -1672,40 +1677,17 @@ "metadata": {}, "outputs": [ { - "data": { - "text/plain": [ - "0.22580645161290322" - ] - }, - "execution_count": 29, - "metadata": {}, - "output_type": "execute_result" + "name": "stdout", + "output_type": "stream", + "text": [ + "Ligand profile similarity between EGFR and MET: 0.23.\n" + ] } ], "source": [ "similarity_EGFR_MET = similarity_ligand_profile(\"EGFR\", \"MET\", data)\n", - "similarity_EGFR_MET" - ] - }, - { - "cell_type": "code", - "execution_count": 30, - "metadata": {}, - "outputs": [ - { - "data": { - "text/plain": [ - "0.22580645161290322" - ] - }, - "execution_count": 30, - "metadata": {}, - "output_type": "execute_result" - } - ], - "source": [ - "similarity_MET_EGFR = similarity_ligand_profile(\"MET\", \"EGFR\", data)\n", - "similarity_MET_EGFR" + "print(f\"Ligand profile similarity between EGFR and MET: \"\n", + " f\"{similarity_EGFR_MET:.2f}.\")" ] }, { @@ -1717,39 +1699,21 @@ }, { "cell_type": "code", - "execution_count": 31, + "execution_count": 30, "metadata": {}, "outputs": [ { - "data": { - "text/plain": [ - "0.6089623445220651" - ] - }, - "execution_count": 31, - "metadata": {}, - "output_type": "execute_result" + "name": "stdout", + "output_type": "stream", + "text": [ + "EGRF promiscuity: 0.61.\n" + ] } ], "source": [ "promiscuity_EGFR = similarity_ligand_profile(\"EGFR\", \"EGFR\", data)\n", - "promiscuity_EGFR" - ] - }, - { - "cell_type": "raw", - "metadata": {}, - "source": [ - "a = data[data[\"UniprotID\"].isin([\"P00533\", \"Q16539\"])]\n", - "a\n", - "c = a[a[\"activity_binary\"]==1]\n", - "d = c.groupby(\"smiles\").size()\n", - "d\n", - "d[d==2].shape\n", - "b = a.groupby(\"smiles\").size()\n", - "b\n", - "b[b==2].shape\n", - "data.groupby(\"smiles\").size().unique()" + "print(f\"EGRF promiscuity: \"\n", + " f\"{promiscuity_EGFR:.2f}.\")" ] }, { @@ -1761,7 +1725,7 @@ }, { "cell_type": "code", - "execution_count": 32, + "execution_count": 31, "metadata": {}, "outputs": [ { @@ -1771,48 +1735,22 @@ "No compounds were measured on both kinases, namely ErbB2 and p110a.\n", "No compounds were measured on both kinases, namely p110a and ErbB2.\n" ] - }, - { - "data": { - "text/plain": [ - "array([[0.60896234, 0.55691769, 0.41935484, 0.11627907, 0.23846154,\n", - " 0.22580645, 0.31578947, 0.34821429, 0.07142857],\n", - " [0.55691769, 0.60507674, 0.25 , 0.15384615, 0.17647059,\n", - " 0.03571429, 0.125 , 0.39779006, nan],\n", - " [0.41935484, 0.25 , 0.81151548, 0.06666667, 0.51162791,\n", - " 0.11111111, 0.64444444, 0.7481203 , 0.16666667],\n", - " [0.11627907, 0.15384615, 0.06666667, 0.54418605, 0.16666667,\n", - " 0.08695652, 0.08333333, 0.60169492, 0.26666667],\n", - " [0.23846154, 0.17647059, 0.51162791, 0.16666667, 0.60507482,\n", - " 0.28787879, 0.4893617 , 0.43269231, 0. ],\n", - " [0.22580645, 0.03571429, 0.11111111, 0.08695652, 0.28787879,\n", - " 0.79227224, 0.04761905, 0.5393586 , 0. ],\n", - " [0.31578947, 0.125 , 0.64444444, 0.08333333, 0.4893617 ,\n", - " 0.04761905, 0.76475478, 0.5 , 0. ],\n", - " [0.34821429, 0.39779006, 0.7481203 , 0.60169492, 0.43269231,\n", - " 0.5393586 , 0.5 , 0.69674711, 0.18079096],\n", - " [0.07142857, nan, 0.16666667, 0.26666667, 0. ,\n", - " 0. , 0. , 0.18079096, 0.63952151]])" - ] - }, - "execution_count": 32, - "metadata": {}, - "output_type": "execute_result" } ], "source": [ - "table = np.zeros((len(name_to_uniprot), len(name_to_uniprot)))\n", + "kinase_similarity_matrix = np.zeros((len(name_to_uniprot),\n", + " len(name_to_uniprot)))\n", "for i, kinase_name1 in enumerate(name_to_uniprot):\n", " for j, kinase_name2 in enumerate(name_to_uniprot):\n", - " table[i, j] = similarity_ligand_profile(kinase_name1,\n", - " kinase_name2,\n", - " data)\n", - "table" + " kinase_similarity_matrix[i, j] = similarity_ligand_profile(\n", + " kinase_name1,\n", + " kinase_name2,\n", + " data)" ] }, { "cell_type": "code", - "execution_count": 33, + "execution_count": 32, "metadata": {}, "outputs": [ { @@ -1984,30 +1922,400 @@ "p110a 0.180791 0.639522 " ] }, + "execution_count": 32, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "kinase_similarity_matrix = pd.DataFrame(data=kinase_similarity_matrix,\n", + " index=name_to_uniprot.keys(),\n", + " columns=name_to_uniprot.keys())\n", + "kinase_similarity_matrix" + ] + }, + { + "cell_type": "code", + "execution_count": 33, + "metadata": {}, + "outputs": [ + { + "data": { + "text/html": [ + "\n", + "\n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + "
 EGFRErbB2BRAFCDK2LCKMETp38aKDRp110a
EGFR0.6090.5570.4190.1160.2380.2260.3160.3480.071
ErbB20.5570.6050.2500.1540.1760.0360.1250.398nan
BRAF0.4190.2500.8120.0670.5120.1110.6440.7480.167
CDK20.1160.1540.0670.5440.1670.0870.0830.6020.267
LCK0.2380.1760.5120.1670.6050.2880.4890.4330.000
MET0.2260.0360.1110.0870.2880.7920.0480.5390.000
p38a0.3160.1250.6440.0830.4890.0480.7650.5000.000
KDR0.3480.3980.7480.6020.4330.5390.5000.6970.181
p110a0.071nan0.1670.2670.0000.0000.0000.1810.640
\n" + ], + "text/plain": [ + "" + ] + }, "execution_count": 33, "metadata": {}, "output_type": "execute_result" } ], "source": [ - "table_comparison = pd.DataFrame(data=table, index=name_to_uniprot.keys(),\n", - " columns=name_to_uniprot.keys())\n", - "table_comparison" + "# Show matrix with background gradient\n", + "cm = sns.light_palette(\"green\", as_cmap=True)\n", + "kinase_similarity_matrix.style.\\\n", + " background_gradient(cmap=cm).\\\n", + " format(\"{:.3f}\")" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ - "### Visualize similarity as phylogenetic tree" + "### Save kinase distance matrix" ] }, { "cell_type": "code", - "execution_count": null, + "execution_count": 34, "metadata": {}, "outputs": [], - "source": [] + "source": [ + "kinase_similarity_matrix.to_csv(DATA /\n", + " \"kinase_similarity_matrix_ligand_profile.csv\")" + ] }, { "cell_type": "markdown", @@ -2015,7 +2323,9 @@ "source": [ "## Discussion\n", "\n", - "Wrap up the talktorial's content here and discuss pros/cons and open questions/challenges." + "Wrap up the talktorial's content here and discuss pros/cons and open questions/challenges.\n", + "\n", + "The kinase similarity matrix above will be reloaded in Talktorial T028, where we compare kinase similarities from different perspectives, including the ligand profile perspective we have talked about in this talktorial." ] }, { From 23e47d7891a3715520dc8340ff2b79c8bb94e96a Mon Sep 17 00:00:00 2001 From: Unknown Date: Tue, 24 Aug 2021 15:26:43 +0200 Subject: [PATCH 030/158] Add talktorial folder skeleton --- .../README.md | 0 .../data/README.md | 0 .../images/README.md | 0 .../talktorial.ipynb | 318 ------------------ 4 files changed, 318 deletions(-) rename teachopencadd/talktorials/{T0xx_kinase_similarity_xxx => T025_kinase_similarity_kissim}/README.md (100%) rename teachopencadd/talktorials/{T0xx_kinase_similarity_xxx => T025_kinase_similarity_kissim}/data/README.md (100%) rename teachopencadd/talktorials/{T0xx_kinase_similarity_xxx => T025_kinase_similarity_kissim}/images/README.md (100%) delete mode 100644 teachopencadd/talktorials/T0xx_kinase_similarity_xxx/talktorial.ipynb diff --git a/teachopencadd/talktorials/T0xx_kinase_similarity_xxx/README.md b/teachopencadd/talktorials/T025_kinase_similarity_kissim/README.md similarity index 100% rename from teachopencadd/talktorials/T0xx_kinase_similarity_xxx/README.md rename to teachopencadd/talktorials/T025_kinase_similarity_kissim/README.md diff --git a/teachopencadd/talktorials/T0xx_kinase_similarity_xxx/data/README.md b/teachopencadd/talktorials/T025_kinase_similarity_kissim/data/README.md similarity index 100% rename from teachopencadd/talktorials/T0xx_kinase_similarity_xxx/data/README.md rename to teachopencadd/talktorials/T025_kinase_similarity_kissim/data/README.md diff --git a/teachopencadd/talktorials/T0xx_kinase_similarity_xxx/images/README.md b/teachopencadd/talktorials/T025_kinase_similarity_kissim/images/README.md similarity index 100% rename from teachopencadd/talktorials/T0xx_kinase_similarity_xxx/images/README.md rename to teachopencadd/talktorials/T025_kinase_similarity_kissim/images/README.md diff --git a/teachopencadd/talktorials/T0xx_kinase_similarity_xxx/talktorial.ipynb b/teachopencadd/talktorials/T0xx_kinase_similarity_xxx/talktorial.ipynb deleted file mode 100644 index 0fa255f7..00000000 --- a/teachopencadd/talktorials/T0xx_kinase_similarity_xxx/talktorial.ipynb +++ /dev/null @@ -1,318 +0,0 @@ -{ - "cells": [ - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "# T000 · Kinase similarity: XXX\n", - "\n", - "Authors:\n", - "\n", - "- Talia B. Kimber, 2021, [Volkamer lab, Charité](https://volkamerlab.org/)\n", - "- Dominique Sydow, 2021, [Volkamer lab, Charité](https://volkamerlab.org/)\n", - "- Andrea Volkamer, 2021, [Volkamer lab, Charité](https://volkamerlab.org/)" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "## Aim of this talktorial\n", - "\n", - "Add a short summary of this talktorial's content." - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "### Contents in *Theory*\n", - "\n", - "* Kinase dataset\n", - "* Kinase similarity descriptor: XXX" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "### Contents in *Practical*\n", - "\n", - "* Retrieve and preprocess data\n", - "* Show kinase coverage\n", - "* Compare kinases\n", - "* Visualize similarity as kinase matrix\n", - "* Visualize similarity as phylogenetic tree" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "### References\n", - "\n", - "* Kinase dataset: [Molecules (2021), 26(3), 629](https://www.mdpi.com/1420-3049/26/3/629) \n", - "* Kinase similarity descriptor: XXX" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "## Theory" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "### Kinase dataset" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "We will use nine kinases from [Molecules (2021), 26(3), 629](https://www.mdpi.com/1420-3049/26/3/629) because:\n", - "\n", - "> We aggregated the investigated kinases in “profiles” (Table 2). Profile 1 combined EGFR and ErbB2 as targets (indicated by a ‘+’) and BRAF (from rapidly accelerated fibrosarcoma isoform B) as a (general) anti-target (designated by a ‘—’). Out of similar considerations, Profile 2 consisted of EGFR and PI3K as targets and BRAF as anti-target. This profile is expected to be more challenging as PI3K is an atypical kinase and thus less similar to EGFR than for example ErbB2 used in Profile 1. Profile 3, comprised of EGFR and VEGFR2 as targets and BRAF as anti-target, was contrasted with the hit rate that we found with a standard docking against the single target VEGFR2 (Profile 4).\n", - "> To broaden the comparison and obtain an estimate for the promiscuity of each compound, the kinases CDK2 (cyclic-dependent kinase 2), LCK (lymphocyte-specific protein tyrosine kinase), MET (mesenchymal-epithelial transition factor) and p38α (p38 mitogen activated protein kinase α) were included in the experimental assay panel and the structure-based bioinformatics comparison as commonly used anti-targets." - ] - }, - { - "attachments": { - "814048cb-e723-4b10-b9f7-2b56848688d9.png": { - "image/png": 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AsV7ZBaUQgAAEIAABCEAAAhCwIQHEehvqLFQVAhCAAAQgAAEIQAACygKI9couKIUABCAAAQhAAAIQgIANCSDW21BnoaoQgAAEIAABCEAAAhBQFkCsV3ZBKQQgAAEIQAACEIAABGxIALHehjoLVYUABCAAAQhAAAIQgICyAGK9sgtKIQABCEAAAhCAAAQgYEMCiPU21FmoKgQgAAEIQAACEIAABJQFEOuVXVAKAQhAAAIQgAAEIAABGxJArLehzkJVIQABCEAAAhCAAAQgoCyAWK/sglIIQAACEIAABCAAAQjYkABivQ11FqoKAQhAAAIQgAAEIAABZQHEemUXlEIAAhCAAAQgAAEIQMCGBBDrbaizUFUIQAACEIAABCAAAQgoCyDWK7ugFAIQgAAEIAABCEAAAjYkgFhvQ52FqkIAAhCAAAQgAAEIQEBZALFe2QWlEIAABCAAAQhAAAIQsCEBxHob6ixUFQIQgAAEIAABCEAAAsoCiPXKLiiFAAQgAAEIQAACEICADQkg1ttQZ6GqEIAABCAAAQhAAAIQUBZArFd2QSkEIAABCEAAAhCAAARsSACx3oY6C1WFAAQgAAEIQAACEICAsgBivbILSiEAAQhAAAIQgAAEIGBDAsqxnuAFAQhAAAIQgAAEIAABCFiHwPt8ulCO9RQvCEAAAhCAAAQgAAEIQMA6BBDrraMfUAsIQAACEIAABCAAAQh8hABi/UfgYVcIQAACEIAABCAAAQhYhwBivXX0A2oBAQhAAAIQgAAEIACBjxBArP8IPOwKAQhAAAIQgAAEIAAB6xBArLeOfkAtIAABCEAAAhCAAAQg8BECiPUfgYddIQABCEAAAhCAAAQgYB0CiPXW0Q+oBQQgAAEIQAACEIAABD5CALH+I/CwKwQgAAEIQAACEIAABKxDALHeOvoBtYAABCAAAQhAAAIQgMBHCCDWfwQedoUABCAAAQhAAAIQgIB1CCDWW0c/oBYQgAAEIAABCEAAAhD4CAHE+o/Aw64QgAAEIAABCEAAAhCwDgHEeuvoB9QCAhCAAAQgAAEIQAACHyGAWP8ReP/Mrg0NDVOmTJkxY0bcH6/W1tZ/5jw4KgQgAAEIQAACEICA/Qgg1ltdXw4aNOg///kPpXTdunWCILS1tVldFVEhCEAAAhCAAAQgAAErE0Csp0+ePCGEREREsK7p6OhISUkhhKSmplJKFyxYQAgpLi7+dzru/Pnz/HRTpkwZPnz4v3NenMXaBDo7O7dv3x4SEuLq6uru7j5o0KCsrCxrqyTqA4F3CpSUlBBCEhIS+JalpaWEkC+//JKXWC7wCy+7PpM/XzqdLi4urry83HKXbkpu3779448/Wm5gNBoJIa2trVlZWX+egbi4uAwaNGjbtm1v37613AUl1iZw5MiRL774ws3NTRCEoKCgZcuWNTc3W1slUZ+PEWD/Tvm/UEJISEjIxxwwJCTE0dGRUlpbW0sIiY6O/pijWdu+iPV/ifU80y9ZsoR11b1793Jzc+vr6/+dnlu5cqWTkxObeGM0GhcvXvz8+fN/59Q4i1UJZGRksOhz9OjRH3/8sU+fPoSQS5cuWVUlURkIvFPg78V6fuFlsd5oNG7btm3r1q3snovRaHz9+rX01B0dHdJV2XJiYqJiDpDF+tGjR2/btm3JkiVBQUGEkJiYmPb2dtmhsGpVAitXriSE6HS6uXPnrl69evjw4YQQk8lk2XGdnZ1WVXNU5v0F2L/TzZs3b/vz9ZE3uYqKivLy8hDr5R8A3r9LrHxLfre+o6Pj66+/JoSsWLGC15nfNKKUBgUFGY3GEydO9O7dW6vVLly4kG12//796Ohod3d3T0/PpKQk9n7z6tWryZMn63Q6tVptMpmKiorYxqWlpaNHj3Z3d/f29t68eTM/EVvYtGmTXq+nlFZWVhJCjh49mpiYKNsGqz1BYObMmfx7G0ppWVlZTk7O48ePt2/fTgjJyMhgCKtWrSKEnDx5MicnhxCSnp4eHx+vVqtDQkJKSkrYNkVFRV988YW7u7uvr+/XX39dU1NDKVXc3mw263Q6g8HA3hSbm5udnZ1ZHmKD/9ChQ15eXjqd7tChQ0eOHDEYDHq9/vDhw+xEhw8fDg4OFgTBYDAsWLDAbDb3hJ5CG7sX6D7Wz549mxCSl5c3aNAgFxeXmJiYuro66dek/PrMz5KQkEAIuXr1anV1NSEkKSkpMTFRp9NRSh89ejRx4kS9Xu/p6Tl27NjS0lJKab9+/fh9vt9//50fh1Iqi/UrV65kfzWbzV988QUhJCcnR7o9lq1KoKqqytHR0cPD48WLF7xiO3bs2L9/P3sXZletrVu3qtXq0tLS5ubm1NRUf39/V1fXwYMHnzx5ku3FRtSTJ0/YlZYQMnPmTEopG5x79uzp16+fi4vL+PHj2cWTnwsL/44A/3cqO51i9GK99tNPPwUFBbm4uMybN+/27dvBwcHu7u7z589nR7C8W88uUzxu/fzzz4SQBQsWyM5oE6vysK60/v+UCkWbaN77VJK9bZhMpuTkZEIIv0/P9pXG+pCQEEEQZsyYUVRUZDKZCCE///wzpTQkJEStVl++fHnt2rWEkHXr1lFKk5KSnJ2dz549++uvvw4bNqx///5v375tbGzU6/VGo/HGjRtpaWmEkIKCAmkla2trR4wYMX369MTExDFjxphMpqtXr0o3wHIPEcjMzCSE+Pn5ff/99z///HNTUxNreE1NjUqlGjVqFFsdMGCAVqs1m80nT54khPTq1SsnJ2f37t2EkGHDhlFK79275+TkFBISUlBQkJ6e7uDgMHLkSEppV9unpqYSQq5cuUIp/emnnwgh7MMnG/xz5sw5efKkk5OTu7v79OnT8/PzNRqNu7u72WxmH0SnTJly8+bNPXv2uLm57du3r4d0FprZjUD3sZ5dYCMiIs6fP8/uxK9atar7WM9uvhQUFLAv0D08PJKTk7OyskRR9Pf312g0R44cOXnypMFg0Ol0tbW1v/32m1qt7tu3b0lJiewJBDwusEk4PNbzwZ+cnNxN0/Cnzytw9OhRQsi8efNYNVpaWl7++RLF/4so7K15zJgx+/btq6mpmTx5MiFk/fr158+fHzZsGCGE3W7rKtazwRkZGXn//v0ffviBEJKSkvJ5m9wzz87+nT548ODJny/2+UoxerFeGzVq1Pnz5wMCAgghkZGRFy5cCA8PJ4Rcv36dDQzLSThhYWEuLi5s5MyfP58QcuPGDVsEV0zsssIeEesJIU5OToSQMWPGSH+lKov1hJDq6mpKKXsb2LZtG/sep6GhgVL6+PFjQsjEiRMppYmJiYSQlStXXr58mb+XHD9+nBCydu1aSmlHR4erqyvb2BaHDur8Twvs27fPZDI5OjqywTlt2jQ2GWzSpEmOjo41NTWPHj0ihMyZM4fH9NmzZ7NaGY1GV1dXSunChQsJIbm5uax89OjRhJCKigoW6y23LysrI4R8++237KOpg4MDmwYWEhJCCGEXU/aZ9v79+5TSCRMmEEIeP37MdgwLCzt8+PDjx4//aRwc31YE3ifWs5vi7A5LXFycZawfNGgQe0M/e/asu7u7Wq2ur69nsd7Pz4/Nrzh16hT/TRSldP369YSQAwcOUEpdXV3fZxKONNZfu3aNEBIfH28rzj2wnunp6YSQtLQ01vY1a9bwr2XS09NZemOXO0ppXV0dISQsLIxtfPXqVX5XvvtYf/r0aUppW1ubWq328fHpgc6fvcks1vPOJYSw2+q1tbWW0Ytltv/+97+U0uXLlxNC2O9qduzYQQhhs3cs79ZTSnft2kUIYd1tNBr79ev32Rv+9yogS/CKqz0i1nt5eZWUlLCvbxYtWsQ1ZbGefcKjlObm5vILysaNG41Go/DHixDC3paePXs2btw49lHBzc2N3YJiMyicnZ1d/3gRQkJDQ/m5sAABS4Hm5ubz58+PHTuWfydYUFBACNm/fz+7DLHfc7OYzt/hwsLC2Fhlsfv27dvsyElJSWyOflfbU0pNJpOvr297e7uXlxf/LRG/DlJKo6OjCSGNjY2UUjZZiM1t+PHHH319fdnFd9CgQWVlZZbNQUlPE7h79y4hZPz48bzh169f59dJ6QW2sbGR/3yNl7OsL31Hd3FxOX78OJ8Xy7+5Ym/bO3bsYCc6dOgQv4fyN2L9sWPHCCFz587l1caCtQmwPuL3JioqKgoLC9nHOR7rHRwc2Ke+27dvE0ImTJjAWsHuiURFRVFKu4/1v/76K9vFx8fHycnJ2hB6Qn1YrP/pp59y/3zdunWLUqoYvfilg1LK5kSwu1oHDhwghGRmZnZ1t76+vl4QhJkzZ967d48Q8sMPP9iorWKOlxX2iFjPnoRjNpuHDh3KP9JJbxpJh4I01hcXFxNCYmNjzWbzb7/9xt+uKKXt7e2iKF69epXFoNLS0hMnTrB5PhV/vp4+fWqjQwfV/ucE3r59u2bNmnnz5vGfebEpLjExMWxc9erVKzY2Ni4urm/fvqwaXcV0drf+zJkzbLOoqChCyKNHj7ranlLK5v+w/z169Cjb8X1ifUdHR2dn5+PHjzMzM1UqlfThJ/+cFY5s5QItLS2EEG9v7zdv3rCqbtq0iRDCfpskfQ/uJtYHBQWxN/SioiI+IU32FAt2t37x4sXsLGxK5KFDh/7G3frW1tYhQ4YQQs6ePWvlvD25es+fP2cTAqVvo0eOHGG/MpK9ZbO79YMGDWJily5dYj/MoJROnTqVEHL37l1KKbtpwubWs8HJvkoSRdHZ2dnX17cng3+utvPJctIKdBW9pJeUD4r1bCRoNJrNmzcTQqSDSnpe61+WJXjF1R4U6ymlz5490+v1giCwaVXSISJNNvxuPftpRVRU1I0bNyZOnMhuC1VVVX3xxRf9+vW7ePHizZs3p0+fzr4KbGxs1Ol0AQEBFy9ezMrKCg0N3bVrl/WPEtTw3xdgN5DGjBmzY8eObdu2RUREEEJ27tzJarJq1SoXFxd3d/f169ezkq5iOptbHxoaWlhYuGXLFn7ftKvtKaVNTU1qtdrb29vV1ZU/b0Q6+BXv1p89e1YQhLVr15aUlOTl5QmCMGvWrH/fDWe0QgH2HdHgwYO/++67r776ytHR0cXFhT2kUnqB7SbW8wcQS1sni/Vsbr1Wq83JyTl+/LiXl5ePjw/7TsnLy8vNze306dOyZ5rxuMAmVbIn4axevTo4OJjd2eWfq6XnxbL1CHz33XeEEA8Pj/nz569atSouLs7JyUkQhIsXL8piPaV0ypQp7C5sYWGhyWRycHC4du0apXTDhg2EkOnTp1+8eHHUqFF8cg4bnIMGDTp37hz7Jp//5tJ6BHpCTfi/U2lju4pe0kvKh8Z69oRxb29v/h2g9Iy2sqyY42WFPSvWU0ovXbrk6Ojo4+NTXV0tHSLSZMNjfXt7+8yZM11dXY1GY05OzooVK5ydnefOnVtaWjpq1Cg2DTQ0NJQ/UeHWrVsjRoxwc3Pz8vKaPXt2S0uLrYwV1PPfFBBFccWKFUFBQWq1WqPRDBo0aPfu3bwCFRUVbFpCZWUlK+wmphcVFQ0bNszNzc3Pz2/+/Pks6HSzPaV01qxZ/FYWO7508CvG+o6Oju+//95oNDo7O+v1+pkzZ9bW1vIKY6EnC4iiuHbt2n79+qnVaj8/v8TExN9++42BSC+wHxnr2QPEEhIS2MOa4uLi+HNvNmzY4OLi4ufnx+7I8r7gcUH63HpnZ+fg4ODNmzdLf2TFd8GCtQkcOXIkIiLCxcWFPbd+4cKFFRUVrJLSqxaltLm5edGiRUaj0c3NzWQynTt3jm3W2NgYFxenVquDg4PZ3Xo2dZsNzu3bt/fv39/NzW3SpElsJre1Cdh9ffi/U2lLu4pe0kvKh8b6jo4Odi72LZ/0dDa0LEvwiqt2HuttqLdQVQgwgfr6emdnZzYx9J8wWbZsGR6T/0/A4pgQgICtCEgDoq3UGfX8SAGTyeTm5mbT/0UzxRwvK+UfAdsAACAASURBVESs/8hxgt0h8MkE3r59e+LEiS+//JIQUlhY+MmO++eBSktL09PT1Wq14rSHP7fC/0MAAhCwcwHEejvv4L8278KFC+z5ztInYv11E9tYkyV4xVXEetvoS9SyJwiwie8eHh4bN278J9q7atUqZ2fnoUOH8uk9/8RZcEwIQAACVi6AWG/lHfRpqzd8+HC1Wj1lyhT+RPJPe/x/7WiKOV5WiFj/r3UHTgQBCEAAAhCAAAQgAIG/IyBL8IqriPV/Rxb7QAACEIAABCAAAQhA4F8TUMzxskLE+n+tO3AiCEAAAhCAAAQgAAEI/B0BWYJXXEWs/zuy2AcCEIAABCAAAQhAAAL/moBijpcVItb/a92BE0EAAhCAAAQgAAEIQODvCMgSvOIqYv3fkcU+EIAABCAAAQhAAAIQ+NcEFHO8rBCx/l/rDpwIAhCAAAQgAAEIQAACf0dAluAVVxHr/44s9oEABCAAAQhAAAIQgMC/JqCY42WFyrGe4AUBCEAAAhCAAAQgAAEIWIeALMErrirH+n/tkwdOBAEIQAACEIAABCAAAQh0L6CY42WFiPXdG+KvEIAABCAAAQhAAAIQ+MwCsgSvuIpY/5k7CaeHAAQgAAEIQAACEIBA9wKKOV5WiFjfvSH+CgEIQAACEIAABCAAgc8sIEvwiquI9Z+5k3B6CEAAAhCAAAQgAAEIdC+gmONlhYj13RvirxCAAAQgAAEIQAACEPjMArIEr7iKWP+ZOwmnhwAEIAABCEAAAhCAQPcCijleVohY370h/goBCEAAAhCAAAQgAIHPLCBL8IqriPWfuZNweghAAAIQgAAEIAABCHQvoJjjZYWI9d0b4q8QgAAEIAABCEAAAhD4zAKyBK+42qNjfVlZGSHE8a+v2NhY1m91dXXffvut0WhUqVSenp7R0dFFRUXsT4o7nj9/npULf77c3d0jIiIuXLjwmQcCTm/LAhkZGZajdMuWLbI2ZWdnDxkyRFZIKdXpdCqVShAEtVrt7++/atWqjo4OtpnZbF66dKmDg0NxcbHljiiBwEcKsKHLLodqtTokJOTYsWPsmPX19ZMnT9ZoNJ6engsXLmxra6OUdnZ2rlq1Sq/Xu7m5xcbGvnjxglJ6584dQsif19T/+392hMrKyvHjx3t4eBgMhuTk5JaWFkrpmzdv5syZYzAYtFptdHT0gwcPPrIJ2N1qBXbs2MHeuh0cHKRXSEppRkZGWFgYr3lubq5er799+zYvwYK1CShmKoQxy25SzPGyQsR60tjYaGnX1NQUFBQUHR1dUlIiiuLLly/T09MFQWDJng1Byx1l5a2trenp6Wq1+tWrV5anQAkE3kdA9haluEt7e3s3sT43N5dlpjt37uj1+gMHDrCDDBo0aP369RqNBrFeURWFHykgHbptbW35+fmCILDBNm3atEmTJjU3N9fU1JhMpk2bNlFKMzMzg4KCnjx58ubNm7lz58bExFBKL1261KdPH8uahIWFLVmyxGw219bWRkRELFu2jFKampo6atSouro6s9k8f/58k8lkuSNK7Ezg+PHjvr6+0kZJB15BQYHBYCgpKZFugGVrE5BlJ2n1EMakGrIEr7iKWK8c6zds2NCnTx+z2SwFffz48du3bymlXQ1By/KOjg4nJ6crV65Ij4NlCLy/gPQtSrZXQEDAli1b/Pz8MjMzs7OzTSbT4sWLjUajr6/v1q1b2cY6nY7FerYaFxe3cuVKtnzr1i1KqVarRayXwWL1kwhYDt3x48evWbNGFEWVSvXw4UN2ltOnT/fv359SGhkZuW/fPlZYV1fn4ODw8uXL06dPDx48WFaf9vb2rKyspqYmVp6WlhYXF0cpLSgo+P3331lhcXGxq6urbEes2p9AN7H+4sWLBoPh5s2b9tdqO2uRZXbiDUQY4xSUUsUcLytErFeO9VFRUcuXL5dqSpe7GoKy8tbW1i1btmi12vr6eunuWIbA+wtYZiO+74ABA8aOHfvmzRtKaXZ2tkqlys7OZh87nZyc7t69yybh8Lv1N2/eNBgM169f50dArJdSYPnTClgO3ZiYmPXr15eVlalUqs7OTna68vJyBweH9vZ2T09P6SdMg8Fw+fLlQ4cO9enTZ+TIkTqdbvDgwXl5edJKdnZ2lpeXh4SEHDx4UFpeU1MzderUpKQkaSGW7VKgq1h/9epVy8udXQrYQaNk2UnaIoQxqYYswSuuItb/ZdamIAinT5+mlIaGhu7cuZNp1tfXG/58xcfH87v15K+vJ0+esKGp0Wi0f7wIIWPHjmX3RKUdg2UIvL+AdIIyn2FcV1dHKQ0JCfnxxx/ZobKzsw0GAz9sRETErl27WKx3cXHRarUuLi6EEDZvgW+GWC+lwPKnFZDGerPZnJubKwjCnTt3rl275ubmxs/19OlTQkhLS4uzs7N0soS/v39+fv6FCxfmzZtXVlb29u3b48ePC4JQVlbG9q2rq1OpVA4ODqmpqe3t7fyAgwcPJoSMGTOG/TPh5ViwSwHFWO/l5eXv76/Vas+dO2eXrbazRrHsxN/g2ALCmGUvK+Z4WSFivfLd+rFjxy5evJiZdnZ2vvzjtWfPnsjISB7ru59b39nZaTKZ1q5da9kxKIHA+wtIs5Fsr5CQkJ9++okVZmdnh4aG8g1iY2PXrVsnvVtPKa2trf3mm2/Gjh3LN0Osl1Jg+dMKSD+Ruri4hIWFsS+O2Fs4D+KlpaWOjo7sbj1/LAEbmZcvX5ZVadSoUXyCGfvFSFVV1aRJk2bMmCHdsrGxMS0trW/fvqIoSsuxbH8CirHex8fn2bNneXl5Wq2WfW9pfw23pxZ1c7ceYUza0bIEr7iKWK8c69PT0318fNjTFbjp0aNH3z/WU0qvX78uCEJFRQU/AhYg8KEC3cf6kydPsgNmZ2f36tWLH3zYsGEZGRmyWM+fK/L69Wu+JebWcwosfFqBrobumzdvBEG4d+8eO92RI0dCQkIopSNGjGBfMVFKnz596uDgUFNT8/CPF6/YiBEjdu/e3dDQkJmZyT8YXLp0id3+P3LkyNOnT9nGbW1tDg4O0tv//CBYsCcBxVjPn4TDfn1UXV1tT022v7Z0E+sRxqTdrZjjZYWI9cqxvrW1dfDgwcOGDbt27dqbN28aGxtzcnJ69+6dmpr6nnfrWU989dVX0dHR0l7BMgQ+SKCrbMQm4UhjvZOT05kzZyil9+/fV6lU5eXlsljf2Ng4Z84c9vNEXgfEek6BhU8r0M3QnTVrVkJCQnNzc3V1dUhIyPbt2ymlBw8e7Nu375MnT0RRnDVrFvsV7Pbt24OCgqqqqjo7O0+ePOni4lJZWdna2urp6bl58+b29nZRFJOTk6OioiilsbGxiYmJzc3NHR0dmZmZ7u7u/Ge1n7ZpOJr1CHQf6ymlycnJ4eHh0nsZ1lN51IQJdBPrEcakg0SW4BVXEevlz63nz0VuaWlZuXJlYGCgIAjsKch8wkNXQ9Cy/OXLl+7u7jk5OdKOwTIE3l9A8bn17Nl/ISEhPNZnZWVFRUUtWrSof//+RqMxPT2dnYI/t14QBL1eP3HiRPb10dWrV9n8RUKIs7OzIAjs7v77VwxbQqB7gW5ifVNT07Rp0zQajU6nW7p0Kf9vKaxdu1av17u7uyckJNTU1FBKOzo6Vq1a1atXLw8PD5PJxGfp3LhxIyoqysPDw8vLKz4+nt2kf/Xq1dSpU/V6vYeHR0REhOUcnu4rjL/aosA7Y73ZbI6MjJwwYQIfZrbYTPuuM8tOf/1vCDkijFl2umKOlxX26FhvSYYSCEAAAhCAAAQgAAEIWJuALMErriLWW1uvoT4QgAAEIAABCEAAAhD4i4BijpcVItb/hQwrEIAABCAAAQhAAAIQsDYBWYJXXEWst7ZeQ30gAAEIQAACEIAABCDwFwHFHC8rRKz/CxlWIAABCEAAAhCAAAQgYG0CsgSvuIpYb229hvpAAAIQgAAEIAABCEDgLwKKOV5WiFj/FzKsQAACEIAABCAAAQhAwNoEZAlecRWx3tp6DfWBAAQgAAEIQAACEIDAXwQUc7ysELH+L2RYgQAEIAABCEAAAhCAgLUJyBK84ipivbX1GuoDAQhAAAIQgAAEIACBvwgo5nhZIWL9X8iwAgEIQAACEIAABCAAAWsTkCV4xVXlWF+LFwQgAAEIQAACEIAABCBgHQKKOV5WqBzrre0DCuoDAQhAAAIQgAAEIACBHisgS/CKq4j1PXZ4oOEQgAAEIAABCEAAArYhoJjjZYWI9bbRl6glBCAAAQhAAAIQgECPFZAleMVVxPoeOzzQcAhAAAIQgAAEIAAB2xBQzPGyQsR62+hL1BICEIAABCAAAQhAoMcKyBK84ipifY8dHmg4BCAAAQhAAAIQgIBtCCjmeFkhYr1t9CVqCQEIQAACEIAABCDQYwVkCV5xFbG+xw4PNBwCEIAABCAAAQhAwDYEFHO8rBCx3jb6ErWEAAQgAAEIQAACEOixArIEr7iKWN9jhwcaDgEIQAACEIAABCBgGwKKOV5W2KNjfVlZGSHE8a+v2NhYWfdmZ2cPGTJEVkgpTUxMdHR0FP54GQyGGTNm1NTUsM1u3LgxfPhwjUbj5+e3bt06y31RAoG/IZCRkREWFibdsbCw0NXVVVrS/fLhw4eDgoLc3NwGDBhw+vTp7jfGXyHwMQIZGRmEEHaFVKvVISEhx44dYwesr6+fPHmyRqPx9PRcuHBhW1ub9EQHDhwghJSVlbHChw8fRkVFubm5GY3GrKwsVvjixYvExERPT08vL6+ZM2c2Njay8vz8/H79+rm6uoaHh9+8eVN6WCzbk8COHTvYW7eDg4P0fZxSKrtO5ubm6vX627dv21Pz7awt3Yexurq6b7/91mg0qlQqT0/P6OjooqIiJqC44/nz51k5u/gIguDu7h4REXHhwgVbd5MleMVVxHrC3w8U+7u9vb2bWJ+amsr2qq6uHjFixMyZMymlzc3NWq123759HR0dv//+u5eXF/KToi0KP1RA9nZFKX3/WN/e3v7LL79otdqbN292dnaeOnXK2dn55cuXH1oHbA+B9xSQDte2trb8/HxBEIqLiyml06ZNmzRpUnNzc01Njclk2rRpEz/mkydP2CdPFuvfvn0bGBi4c+fOt2/fXr16dcCAAfX19ZTS6OjolJQUURQbGhpGjBjx7bffUkofPHjg6el56dKltra2nTt3JiQk8MNiwV4Fjh8/7uvrK22ddOAVFBQYDIaSkhLpBli2NgGWwhXDWFNTU1BQUHR0dElJiSiKL1++TE9PFwSBJfuudpSVt7a2pqenq9XqV69eWVvbP6g+ijleVohYrxzrU1JSFi9eHBYWlpSUlJ2dbTKZFi9ebDQafX19t27dyrohMTGRx3pK6bZt2yIiIiilNTU1Bw8e5F0VHx8vfdPi5ViAwIcKSN+u2L7SWH/z5s3hw4cHBQUNHDhw7969bAPpSC4rK8vPz+cn1Wg0165d46tYgMCnFbAcruPHj1+zZo0oiiqV6uHDh+x0p0+f7t+/P1vu7OwcNWrUTz/9pNPpWKwvKCjgf5VWLysri38o3blzZ0xMDKV02bJl8+bNk26GZbsX6CbWX7x40WAw4Esb6x8DshQurfCGDRv69OljNpulhY8fP3779i2ltKsdLcs7OjqcnJyuXLkiPY7NLcsSvOIqYr1yrJ8/f37v3r0fP35MKc3OzlapVNnZ2WwMOTk53b17l03C4bG+qqrKZDLt3LlTNkpqampwWZGZYPVvC1jmJB7rm5qavLy8cnJyKKXV1dXe3t7s+iUdydLzXr58Wa/Xi6IoLcQyBD6hgOVwjYmJWb9+fVlZmUql6uzsZOcqLy93cHBob2+nlO7cuXP69OmUUh7r169fP3HixJSUFKPROGjQoFOnTslq2NHRMWbMmG3btlFKR48evWLFiujoaKPRGB0dzafxyHbBqj0JdBXrr169ajAYrl+/bk+Ntde2WKZw3tKoqKjly5fzVdlCVzvKyltbW7ds2aLVatl3fbKD2NCqYo6XFSLW/2/qJ5+DxSbMLFiwYMqUKayzs7OzDQYD7/iIiIhdu3axWO/s7KzVat3d3QkhY8eOlX2/w75fxtx6ToeFjxTIyMhwcnIySF4eHh5sbv2ZM2f8/Pz48RcvXsxuW0pHMv/rzZs3fX19f/75Z16CBQh8cgFprDebzbm5uYIg3Llz59q1a25ubvx0T58+JYS0tLT8/vvvffr0Ye+7PNanpqa6ubldvXqVUnrhwgVBEMrLy/m+bW1tKSkp0dHRbHZ+WFjYwIEDq6qq2tvb169f7+/vL7vJx3fEgt0IKMZ6Ly8vf39/rVZ77tw5u2mpHTeEpXAew9gCC2OhoaH8hml9fT1/94uPj+d368lfX0+ePGEH1Gg02j9eLKHdunXL1g1lCV5xFbFe+W79ggUL5s+fz0ZAdnZ2aGgoHw2xsbEsqUsn4bx582bfvn3e3t78s2BpaWlAQAD7AMD3xQIEPkYgIyMjJCTkpeSVk5PDYv3evXudnZ2Nf768vb3Z51LpSGanzsnJ6d27t61/F/kxjNj33xGQ/mTWxcUlLCwsNzeXvxOz2/OU0tLSUkdHx9bW1qFDh/IQxmP9+vXro6OjeYVHjx7NL6p1dXWjR49OSkri2X306NFpaWls47a2NpVKde/ePb4vFuxSQDHW+/j4PHv2LC8vT6vVsm/X7bLtdtMo2c11abvGjh27ePFiVtLZ2cne/fbs2RMZGckvJpaT8qUH7OzsNJlMa9eulR7WRpcVc7ysELG+y1i/YMEC1vHZ2dm9evXig2DYsGEZGRmySTjsrxqNpqCggFJ6+/ZtPz8/O/jZNW81FqxBQHr7k9WHT8I5e/ZsYGCgZSUX/PHi5QcOHAgODmazy3ghFiDwTwhYDld2ljdv3giCwAP3kSNHQkJCSktLPTw8/vxYanRwcOjVq9f+/ftzcnKkd1VGjRqVmZlJKa2vrw8LC5P9bGnOnDmLFi1iZ2GxXnpr/59oI4752QUUYz1/YtiWLVv8/Pyqq6s/ez1RgW4EpClctll6erqPj09LS4u0/OjRo+8f6yml169fFwShoqJCehBbXJYleMVVxPr3ivVOTk5nzpyhlN6/f1+lUrG3CunderPZfOjQIUEQqqqq3rx506dPn7Nnz9rioEGdrVnAMifxWN/c3KzX69kobW1t/fbbby9dukQplcb6srIyLy+vZ8+eWXMbUTe7EbAcrrxps2bNSkhIaG5urq6uDgkJ2b59O/8TW+B361tbWw0Gw9GjRymlRUVFLi4u7L152rRpS5cule1VUlLi4eFx9+7djo6ODRs2BAUFyR6dKdseq3Yg0H2sp5QmJyeHh4e/fv3aDhprr03oJta3trYOHjx42LBh165de/PmTWNjI/vCmf2ysasdLcu/+uor6fd+NiqpmONlhYj18ufWC4IgC0NZWVlRUVGLFi3q37+/0WhMT09nA0L63HqNRjN8+PDz589TSk+ePMmf1symiM2YMcNGxxCqbVUCljmJx3pK6c2bNyMjI/v27evv7z9//vzW1lbZSF6wYIGDg4N0/iK78WlVbURl7EbAcrjypjU1NU2bNk2j0eh0uqVLl3Z0dPA/sQUe6yml165dGzx4sFarHTBgQF5eHqW0traWEOLs7MwHM3/E4cGDB41Go6en58iRI+/fvy87LFbtT+Cdsd5sNkdGRk6YMMFymNmfho22iKXwv/43hP7vPwrEmtPS0rJy5crAwEBBELRabXR09E8//cT+ZBnfuyp/+fKlu7s7e6qEjSpRSmUJXnG1R8d62+1a1BwCEIAABCAAAQhAoOcIKOZ4WSFifc8ZD2gpBCAAAQhAAAIQgIBNCsgSvOIqYr1Ndi0qDQEIQAACEIAABCDQcwQUc7ysELG+54wHtBQCEIAABCAAAQhAwCYFZAlecRWx3ia7FpWGAAQgAAEIQAACEOg5Aoo5XlaIWN9zxgNaCgEIQAACEIAABCBgkwKyBK+4ilhvk12LSkMAAhCAAAQgAAEI9BwBxRwvK0Ss7znjAS2FAAQgAAEIQAACELBJAVmCV1xFrLfJrkWlIQABCEAAAhCAAAR6joBijpcVItb3nPGAlkIAAhCAAAQgAAEI2KSALMErriLW22TXotIQgAAEIAABCEAAAj1HQDHHywqVY30tXhCAAAQgAAEIQAACEICAdQjIErziqnKs7zkffdBSCEAAAhCAAAQgAAEIWLmAYo6XFSLWW3knonoQgAAEIAABCEAAAj1dQJbgFVcR63v6KEH7IQABCEAAAhCAAASsXEAxx8sKEeutvBNRPQhAAAIQgAAEIACBni4gS/CKq4j1PX2UoP0QgAAEIAABCEAAAlYuoJjjZYWI9VbeiageBCAAAQhAAAIQgEBPF5AleMVVxPqePkrQfghAAAIQgAAEIAABKxdQzPGyQsR6K+9EVA8CEIAABCAAAQhAoKcLyBK84ipifU8fJWg/BCAAAQhAAAIQgICVCyjmeFkhYr2VdyKqBwEIQAACEIAABCDQ0wVkCV5xFbG+p48StB8CEIAABCAAAQhAwMoFFHO8rBCx/n+dWFZWRggR/nwZjcbVq1e3tbVRSgsLC11dXdl2lZWV48eP9/DwMBgMycnJLS0tlNKMjIywsDA+GnJzc/V6/e3bt3kJFnqmQEZGBh9UarU6JCTk2LFjjGLlypVxcXFs+fz58+Hh4e7u7kajcfPmzawwMTExNTWVuy1dunTQoEH19fWspKysLDExUafTCYLQt2/f1atXt7a28o0ppTExMV5eXi9fvpQWftDy9evXg4KCoqOj+V7V1dXjxo1zdHTkJZTS48eP9+3b18XFJSws7Ndff5X+Ccs9XKCb8c9lZs6cqdPp2GpbW9vy5ct9fHy0Wu3IkSPLyspYeXp6ur+/v7u7e2hoaEFBAStUvBRTSvPz8/v16+fq6hoeHn7z5k1+IizYloDlFaympubkyZMf1IonT54QQtjb9Hvu+OzZsw/d5T2PjM3+hkA31xD+HsrCW2NjIzt+RUVFr169Dh069DdOZ/27yBK84ipi/f/6UToyOjs7y8rKAgICNm7cKIv1YWFhS5YsMZvNtbW1ERERy5Ytk8X6goICg8FQUlJi/eMDNfynBaSf99ra2vLz8wVBKC4uppTyS9KLFy9cXFxOnTrFRp1Wq2XBRRrr16xZExoaWldXxyp89+5dV1fXBQsWVFRUtLa23rhxIyIiIjo6urOzk21QWVk5YMCA77777ocffvh7bfzvf/87ePDg2bNn81hfUVERFBS0fv16aaz/7bff3NzcioqK2tvbjxw5otPpmpub/94ZsZf9CXQz/lljT58+HRgYyGN9Wlra4MGDq6ur3759u3jx4tDQUEppbm6uwWD47bffOjs7jx07JggC+4egeCl+8OCBp6fnpUuX2tradu7cmZCQYH+qPaFFilewEydOTJs27YOa39HRUVtb+0G7INZ/ENc/vXE31xD+HioNb48fPzYajfv37/+nK/a5jq+Y42WFiPX/6x3pyGBFW7ZsiYyMlMb69vb2rKyspqYmtkFaWhq74cpH3sWLFw0GA24Rfa4Rb23n5QODV2z8+PFr1qyRxvrq6uqcnBy+QXR09LZt2yilPNZv2LBh4MCB0jenL7/8cvLkyXwXSmlNTU1mZqbZbGaFS5cu3bJlS2Vlpb+/f0dHh3RL2XJWVtaIESMWLFgQFRXVr18/dmpK6b1798xmc3p6Oo/1z58/r66uLi0tlcb6NWvWzJgxgx8zNDT0xIkTfBULPVygm/HPBm2fPn3Onj3LY/358+f5l5x37twRBKGzs/POnTuXLl1ikp2dnSqVqqSkpKtL8bJly+bNm9fD2e2g+ZZXsKtXr+r1eq1WazKZVq1aFRsby5s5f/78r7/+WvFSJr1b/+uvv5pMJl9f39DQ0KKiIkqp2Wz+z3/+YzQa/fz8oqOjnzx5QilFrOew1rDQzTXEMtZXVVUFBARkZmZaQ83/oTrIErziKmL9//AtY/2mTZtGjRoljfW8nzo7O8vLy0NCQg4ePMjv1l+9etVgMFy/fp1vhoUeLmB5SYqJiVm/fr001nOitra28+fPe3l5sbkHLNZv27YtODi4pqaGb9be3u7s7HzmzBleIltobW319vZ+9eoVpXT06NF80oJsM7aanZ3t4OBw5coVSunTp08FQbh79y7fUhrrWaEs1icmJqalpfHtp06dum7dOr6KhR4u0M34p5QmJCTs3bu3rKyMx3op17p16/gsNVYuiuLWrVuDgoKk881kl+LRo0evWLEiOjraaDRGR0fzaTzSI2PZygW6uoKtW7eO3a2vqKhwcnJ6/vw5pbStrU2v11++fFnxUsZjfVNTk06nu3jxIqW0oKDAzc2tubl569atJpPJbDZ3dHQkJibOnDkTsd7axkY31xBZrC8vLw8KCsrIyLC2Jnza+ijmeFkhYv3/zKWxvqOjo7S01Gg07t692zLW19XVqVQqBweH1NTU9vZ2Fuu9vLz8/f21Wu25c+c+bS/iaLYrIL0kmc3m3NxcQRDu3LljGetPnz7t6Oio0WgOHz7M2puYmOjv79+nTx9vb++qqiqO0NTURAi5desWL5EtHDlyJDExkRXm5OTEx8fLNpCuZmdn+/n58ZLIyMhdu3bx1XfG+piYmO3bt/Ptv/7666VLl/JVLPRwgW7Gf1ZW1pdffkkpVYz1Bw4cMBqN0mG/ePFiQkjfvn2l8xstL8VhYWEDBw6sqqpqb29fv369v78//wqrh/eFDTW/qysYj/WU0qioKDbDsLCw0N/fv7OzU/FSxmN9bm5uYGAgR6ivr+/s7Gxra+PT7vft22cymRDrOZGVLHRzDZHF+sDAQD8/v1WrVllJzf+hasgSvOIqYv3/8Fms//MXs0JAQEBaWhqbwCD9ySzburOzs6qqatKkSWwGQkZGho+Pz7NncXZePgAAIABJREFUz/Ly8rRarfR+5z/UtTisTQhIf+7DflSam5vLas4vSbwh7e3tpaWl/fr127t3L5uEEx0d3draunTp0oEDB/KpX5RSQRBOnTrFd5QtREREuLq6av94aTQalUr17Nkz2TZ8NTs7W/pr79jYWOnt9nfG+sTExO+//54fLSEhQbo7L8dCzxToavyz78rZ3VZZrG9vb1+8eHF4eLjloG1tbc3Ly/P09Lx37x73lF2KR48ezb8+amtrU6lU0o35XliwZoGurmDSWH/48OGAgIDOzs6kpKS1a9dSShUvZTzWZ2ZmDh06VNbqhw8fTps2zWQyRUREBAQEDBkyBLFeRvTZV7u6hkhvjbHwVlRU9PjxY71eb68/lmV9oZjjZYWI9f8bt9K79bKhzGN9Q0NDZmYmu0NPKb106ZKbmxufhMP22rJli5+fX3V1tewgWO2BAtI7DbLm81h///59aUZfu3Ytm3vA59Z3dHTExcXFxMSw5zJRSidMmBATEyM9YFNTU0pKSkNDw507d3x8fKTz6efPn99N1M7Ozvbx8eGHGjp0qPRLzHfG+u+//37SpEl89z59+nzooyr4vliwP4Guxn9GRoZerzf+8erVq5eDg4PRaCwrK+vs7Pzqq68mTZokiiLXKCoqkj5hKSoqavv27V1diufMmbNo0SK2L4v15eXl/FBYsH6Bbq5g0lgviqJGoykqKtJoNJWVlSzWW17KeKzPzc01Go28+eXl5W/evBk6dGhqaiq7WmZmZiLWcx/rWejqGmIZ69mTcIqLi11dXdlvJ6ynFZ+wJrIEr7iKWP8/8PeJ9a2trZ6enps3b25vbxdFMTk5OSoqShbrKaXJycnh4eGvX7/+hH2JQ9miwPtckm7cuKFWq9llqLq6OiwsjN184rGeUtrc3Dxw4MA5c+YwhPLycnd391mzZrE3p1u3bkVEREycOJFSOnv2bOljMSmlV65c8fX1bW9vf/bsmeVtjOzsbEdHx9OnT7PpEE5OTtIY9M5Y/+DBAzc3t4sXL7a1te3Zs8dgMGDY2+JA/Yfq3M3452eU3q3PzMyMiIjgH1/ZNmw+Pfs5440bN9zc3C5dutTVpbikpMTDw+Pu3bsdHR0bNmwICgqSHY2fFwvWKdDNFWzjxo3S2xlz5szp27fviBEjWEMUL2U81jc1NXl4eLAf9BcVFbm6ujY1NfXp0+fo0aOU0qqqquHDh/fr1w93661tVHRzDeG3xmThLSsrS6vVSt/IrK1RH1MfxRwvK0Ss/5+wbGRI3fndekrpjRs3oqKiPDw8vLy84uPjnz59ahnrzWZzZGTkhAkTpDdNpQfEcg8ReJ9LEqX06NGjAwYM0Gq1vXr1+vbbb9lsYGmsp5Q+efJEr9dv2bKF0bGvjw0GgyAI/fv337x5c1tbW1NTk6urq+xH2x0dHb169crNzS0sLHR2dpbJZ2dnm0ymb7/9tn///kajMT09nW0wduxYQRCcnJwcHBwEQTAYDGlpaYIgODs78yfxs+kNp06dCgwMdHFxGTJkiHTes+xEWO2BAt2Mf64hjfUhISFOTk58JqQgCPfv329vb1+5cqWfn59Wqw0KCuKPuVC8FFNKDx48aDQaPT09R44cef/+fX4iLFi/QPdXsNu3b+v1ej8/P/YU3Zs3bxJC2FMr2N16y0sZj/WU0uLi4iFDhhgMhoEDB7Lfzp44ccJoNAYHB8fHx9+5c6dXr15Tp07Fk3Csapx0cw3pKtZTSpctW+bv7y991IRVNepjKiNL8IqriPUfI4x9IWBLAuyOvrTGLNZLS7AMAQhAwPoFnj17ptFo+H8oA5cy6+8y1PDjBRRzvKwQsf7jnXEECNiAQE1NTX5+vqyi2dnZbEaprByrEIAABKxW4O3bt4mJiStWrOA1xKWMU2DBjgVkCV5xFbHejgcAmgaBdwjgvfAdQPgzBCBgZQIXLlzQ6XQTJ0588+YNrxouZZwCC3YsoJjjZYWI9XY8ANA0CEAAAhCAAAQgAAF7EJAleMVVxHp76Gm0AQIQgAAEIAABCEDAjgUUc7ysELHejgcAmgYBCEAAAhCAAAQgYA8CsgSvuIpYbw89jTZAAAIQgAAEIAABCNixgGKOlxUi1tvxAEDTIAABCEAAAhCAAATsQUCW4BVXEevtoafRBghAAAIQgAAEIAABOxZQzPGyQsR6Ox4AaBoEIAABCEAAAhCAgD0IyBK84qpyrK/FCwIQgAAEIAABCEAAAhCwDgHFHC8rVI719vChBm2AAAQgAAEIQAACEICAXQjIErziKmK9XXQ1GgEBCEAAAhCAAAQgYL8CijleVohYb7/9j5ZBAAIQgAAEIAABCNiFgCzBK64i1ttFV6MREIAABCAAAQhAAAL2K6CY42WFiPX22/9oGQQgAAEIQAACEICAXQjIErziKmK9XXQ1GgEBCEAAAhCAAAQgYL8CijleVohYb7/9j5ZBAAIQgAAEIAABCNiFgCzBK64i1ttFV6MREIAABCAAAQhAAAL2K6CY42WFiPX22/9oGQQgAAEIQAACEICAXQjIErziKmK9XXQ1GgEBCEAAAhCAAAQgYL8CijleVohYb7/9j5ZBAAIQgAAEIAABCNiFgCzBK67af6wvLi52dnaura2V9mlRUZFarW5sbMzIyCCEOP71tWXLFrZxWVnZ5MmT9Xq9SqXy8fGZMWPG48eP2Z8UdzSbzaxc+POl0+ni4+MrKirYXjdu3Bg+fLhGo/Hz81u3bp20SliGwPsI6HS63NxctqUoilFRUV9//XVnZ2dZWRkhhI07V1dXk8m0Z8+ejo4OtmViYqKjo+Ofo1Lw9fWdP3++KIrvc0ZsA4G/JyC9GKrV6pCQkGPHjrFDVVZWjh8/3sPDw2AwJCcnt7S0UEp37tzp4ODAR+nYsWPZxvv37w8MDHRzc4uIiCgrK+OV2bhxo7e3t0ajiYuLq6mpoZSazeYFCxb0/eMVHR394MEDvjEW7Exgx44d7H3bwcFB+iZOKc3IyAgLC+Ptzc3N1ev1t2/f5iVY+OwCaWlp4eHhsmp89913X3zxBaVUp9M5ODhIc5mrqyvfOC8vb+TIke7u7oIg9O3bd/ny5a9fv2Z/TUxMlA4GR0fHyMhISqndvAMq5nhZof3HekppaGjo9u3b+ZiglE6fPj0lJcXy3790m5KSEldX10WLFlVUVJjN5oqKitmzZxsMBvb+Ibtw8B1l5bW1tTNnzhw8eDCltLm5WavV7tu3r6Oj4/fff/fy8jp9+jTfEQsQeB8BHutbW1ujo6OTkpJYdmexvrGxkVLa0NCQl5cXGBg4efJkdszExMTU1FR+/IcPH4aGhi5evJiXYAECn1xAejFsa2vLz88XBKG4uJhSGhYWtmTJErPZXFtbGxERsWzZMkrp2rVr2WVZWpOioiKNRnP79u329vZNmzb16dOnra2NUpqVlRUcHPz06dOWlpakpKTNmzdTStevXx8VFfXmzRtK6YYNGwYNGiQ9FJbtUuD48eO+vr7SpkkHXkFBgcFgKCkpkW6A5c8u8OrVK5VKJe2X9vZ2Pz+/o0ePsljP717JqpqZmenu7p6Zmfn8+fPW1tYbN25ERkaOHj26s7OTxXfpOx3f127eAWUJXnG1R8T6zMzM/v378w6ur68XBIGNJ+m/f74BWxgzZszMmTNlhfy+e1c7Wpb/8ssvjo6O7e3tNTU1Bw8e5AeMj4/ftGkTX8UCBN5HgMV6s9kcGxs7c+ZMfj9eGuvZcSoqKtRq9c8//6x4sduwYcOoUaPe54zYBgJ/T8DyYjh+/Pg1a9a0t7dnZWU1NTWxw6alpcXFxVFKFy1aZPlRc8mSJTzrd3R06PX6y5cvU0pNJtOJEydkFUtMTFy7di0rvHnzppOTE3uzl22GVXsS6CbWX7x40WAw3Lx5057aazdtmTp16ty5c3lz8vPzdTpda2trN7H+9evXGo1m//79fC9KaUtLy4sXL1iJLL7zzSzLbfQdUDHHywp7RKxvbm52d3f/5ZdfWB+np6ebTCa2bPnGw8rfvn3r5ORUUFDAh4VsoasdZeW1tbVTpkyJioqS7V5TU4PLjcwEq+8joNPpTp48OXHixKlTp7a3t/NdLGM9pXTMmDFLliyxjPUPHjwIDg7mAYgfBAsQ+IQCsoshpTQmJmb9+vX8FJ2dneXl5SEhIex+R1JSUmRkZEhIiJeX19ixY+/fv08pXbp06ddff8138ff337t3b3t7u0ql2rVrV3h4uNFoTEpKqq+vp5Tu27cvPDy8vr6+o6Nj2bJl7NMC3xcLdinQVay/evWqwWC4fv26XbbaDhp1+fJld3d3Pn8mISFh+fLlrF38S2lZMy9dukQI4bvI/mr5Tsc3kMV6230HlCV4xdUeEesppfPnz09KSmJ9HBISkpWVxZalsz/5nM66urr6+npCyJ07d9hm+fn5hj9f7NtetiORvIxGI5vV4+DgoP3j5ebmplKpUlJSXr16xYcXpbSmpsZkMmFuvdQEy+8poNPp/P94jRw50mw2870UY/3XX3/N7nQmJiY6OzuzYSkIgl6vX7du3du3b/nuWIDAJxeQxnqz2ZybmysIAr+o1tXVqVQqBweH1NRU9gF19+7dq1evfvXq1evXrxcvXuzv79/a2nrp0iU2CaetrW3//v3Ozs7p6emNjY2EkBkzZrx+/bq5uTkuLo59s9rR0ZGQkODs7Ozh4WE0Gh8+fPjJG4UDWpuAYqz38vLy9/fXarXnzp2ztgqjPlxgwIABhw4dopS+fPnS2dm5srKS/Umn06lUKh7JBEFg3+OdPn1ao9Hw3VetWvVnLjOw+7Zsbr0kl5Hk5GQW9+3jHVAxx8sKe0qsLysrY7+RvXbtmoeHB5t82c3c+s7OTkEQzpw5wwaQ2Wx++cdr5syZa9as6WZH6TvZixcv3N3dL126xEchpbS0tDQgIGDXrl3SQixD4D0FdDrdd999ZzabIyMjv/rqK76XYqwfM2bMd999J7uHcfbsWU9PT9mPyPlxsACBTyUgvWni4uISFhYmmy/b2dlZVVU1adKkGTNmyE769u1bZ2fnW7duUUozMzODg4P79u27atWqoUOHHjlypKOjw8nJiU3Tp5RevXrVw8ODUrpgwYLExET2A9zDhw/36tWLLcsOjlV7ElCM9T4+Ps+ePcvLy9NqtXfv3rWn9tpTW3bv3j1s2DBK6aZNm7788kvetK7u1v/666+EED5/r7m5mQUzf3//ixcvyt7p+NFk5Tb9DihL8IqrPSXWU0ojIyN//PHH2bNnS6dvSlO4dBBQShMSEiy/w01JSXn/WE8p3bx5c79+/fhd1du3b/v5+V24cEF2LqxC4D0F+PWupqbGaDTyKQ2Wsb6iokKlUrF5pbKvIMePH8/nK7/nebEZBD5UoKura0NDQ2ZmJp9CdunSJTc3N0rpjRs3+KdNs9ns6Ogofe4NpfT169fu7u6//fYbpTQoKIg/cuDKlSsGg4FSajQa8/LyeD1VKhXmYHANe11QjPX8SThbtmzx8/Orrq621+bbdLuamppcXV3v378fFBQk/ZfL3+ZkrXv79q1er5c9AYVSGhAQ8P6xnlJqu++AijleVtiDYn1OTs6wYcN0Op30m9mu3ngopQ8fPtRqtSkpKQ8ePGhra3v27NnmzZtdXV1Pnjz5nnfr2QPXgoKCfvjhB0rpmzdv+vTpc/bsWdlIxSoE3l9Aer0rKytzd3fPycmhlEpjvdls/vnnnwMCAr755ht2ZFmsf/jwIX8myfufGltC4IMEurq6tra2enp6bt68ub29XRTF5ORk9uujuLi4yZMnt7S0mM3mJUuWDBgwoK2t7ddffw0ODq6urjabzQsXLhw5ciSrw44dO0wmU11dnSiKcXFx7GNqfHx8cnIye1ROXl6ei4sLm3P/QdXGxrYl0H2sp5QmJyeHh4d3MyHbttprZ7WdPXt2bGxs7969+ef8bn4ySyk9fvy4Wq3eunXr8+fP29vby8rKUlJSdDode5yJ7J2OW8nKbfcdUJbgFVd7UKw3m816vT46Opr3NEvnsqecOjo6xsTEsG0qKyuTkpJ8fHycnZ19fHymTZvGn8fU1TuWZXlBQYFarX706NHJkyf5k8XZpDHLr56ldcMyBCwFpLGeUnr27Fm1Wl1cXMxiPRtXLi4uoaGhGRkZ/DEgsosapXTZsmUDBw7E9HpLYZR8KgHLiyE/8o0bN6Kiojw8PLy8vOLj458+fcp+dDR16lSdTqfX6+Pi4thE287OTjaDVqvVxsfH898ptbW1LVq0yMvLy2AwJCUlsUe7vnjxYurUqQEBAYGBgSaTCd+LcnA7XnhnrGdTFidMmMCfG2bHGjbXtDt37hBC0tLSpDW3fG69o6Mjn3RXVFT05Zdfenp6CoIQGBiYmprKv42xfKdjh7Ust9F3QMUcLyvsQbFeOmiwDAEIQAACEIAABCAAAVsRkCV4xVXEelvpTdQTAhCAAAQgAAEIQKCHCijmeFkhYn0PHRxoNgQgAAEIQAACEICArQjIErziKmK9rfQm6gkBCEAAAhCAAAQg0EMFFHO8rBCxvocODjQbAhCAAAQgAAEIQMBWBGQJXnEVsd5WehP1hAAEIAABCEAAAhDooQKKOV5WiFjfQwcHmg0BCEAAAhCAAAQgYCsCsgSvuIpYbyu9iXpCAAIQgAAEIAABCPRQAcUcLytErO+hgwPNhgAEIAABCEAAAhCwFQFZgldcRay3ld5EPSEAAQhAAAIQgAAEeqiAYo6XFSrH+lq8IAABCEAAAhCAAAQgAAHrEJAleMVV5VjfQz8HodkQgAAEIAABCEAAAhCwPgHFHC8rRKy3vn5DjSAAAQhAAAIQgAAEICARkCV4xVXEegkYFiEAAQhAAAIQgAAEIGB9Aoo5XlaIWG99/YYaQQACEIAABCAAAQhAQCIgS/CKq4j1EjAsQgACEIAABCAAAQhAwPoEFHO8rBCx3vr6DTWCAAQgAAEIQAACEICARECW4BVXEeslYFiEAAQgAAEIQAACEICA9Qko5nhZIWK99fUbagQBCEAAAhCAAAQgAAGJgCzBK64i1kvAsAgBCEAAAhCAAAQgAAHrE1DM8bJCxHrr6zfUCAIQgAAEIACB/8/emfdFcaxv/730sDSLDAwMiAwIGGQRJMaIorgggkI0IiAGEyVuxCguYI6AOwajBk2iiSgqaKLiQkTEhVFEUBZBQGCAlpGlns/Pek6dtqdngjFRGK75A6vurq6u+1vb1dXVLQiAAAiICEgUvGwUsl4EDEEQAAEQAAEQAAEQAAEQGH4EZHW8xDjaZX1ubi7Hcfzrn6OjY3h4eHl5Oa3K2NhYCwsLeojneXd391WrVgmCIK7oOXPmODs7P3/+nBlphhZv/vR6PUuAAAiAAAiMBgLi0dXGxsbf3/+XX35hjpeVlfn6+kZERDDL3r17FQoFG3Jnz55ND508edLb29vW1jYoKOjPP/+kxujoaEtLS5Z4x44d1F5UVDRhwgQ7O7uQkBA2mLNLIDDSCSiVSjq7chynUChoOCMjQ6vVchzX2dlJHaypqRk7duyPP/5ICMnNzQ0KChrpjo+q8tPaZL17zJgxU6ZMuXTpkhjCzZs3lUplamqq2BgbG8txnFh/TZs2TZxgpIclCl42Cln/vw7f3d29du1ad3d3WvGxsbFr165ljeDx48eBgYHr1q1jltra2okTJ27ZsuW7775jRowgDAUCIAACo5mAeDDs6+srKirieb60tJQQ8ttvvwUHB6ekpIhl/bZt25KTkyXEHjx4YG9vf+XKlf7+/uPHj6tUqq6uLkLI9OnTjx8/LklcXV3t5ORUUlLS19e3d+/emJgYSQJEzYbAhAkTjhw5wtwRy/qnT59qNJrDhw/To+J2yNIjMJwJiGuTENLb27tv3z4bG5uWlhZW7ISEhCNHjri5uYkXWyWyjSU2m4CsjpcYIev/J+sJIRUVFRzH9fb2EkIM20dmZmZ4eDhrHxs2bMjOzq6trfX09BwYGKB2jCCMDwIgAAKjmYDhYBgZGZmenk4Iqays1Ov1+/btE8v6NWvWiNdNKLr09PSlS5cyjIGBgb/++ishJDAw8Ny5c8xOA2lpaV999ZXEiKhZEjAm6xsaGsaPH5+Xl8e8NmyH7BACw5OARNYTQgYGBiwtLa9du0YL/OLFCzc3t97e3sTERPpMhtoNZdvwdPBvl0qi4GWjkPX/k/VdXV0pKSnR0dGy7aO6utrPz2/btm30aG9vr6urK713nDlzZnFxMbVjBPnb7RUnggAImBMBw8Fwzpw5GRkZzEeJrE9ISJg2bZq/v7+zs/Ps2bMfPnxIl1fYBhtCyOLFi7dv304I8fDwWLBggUajcXNzS05O7ujoIITMnDlz48aNERERGo0mIiJCq9WyayFgZgRkZX1VVZWvr29ubq7YWcN2KD6K8DAkIJH1vb292dnZSqWyvb2dljYnJ2fNmjWEkOvXr4eGhjIXIOsFQYCsz1UoFMrXP4VC4e3tffv2bdpEYmNjra2t6SGe511cXLZv3/7q1St69Pjx47GxsTR84sQJdjNAt5Nyop9Go2FtDgEQAAEQGCUExHJKr9cXFhbyPH/37l3mvkTWHzhwYPPmzS0tLT09PevWrfP09Ozt7Z0zZ87u3bvZKcuXL9+wYQMhZNWqVd9//70gCE1NTTNmzFiyZAkhJCgoKCAgoKGhob+/PyMjw9PTE+81MXRmFpCV9T4+PuPGjdu0aZPYWXE7FNsRHrYEqKx3cHCgAozjuNmzZzNtNjg46O3tzW7afX192ahC99aL9BeXlJQ0bN38GwWTXZ6XGCHr/7da39/ff+PGDbVaff36dckmnPPnzzs5ObW1tbFqmDJlip2dHW1zDg4OVlZWjY2NeDuH8UHgQxFISUlRvf7R3Q4fqhi4LgiIX5mlL7wWFhaKsUhkvfjQq1evrK2tb9++HRsbu3XrVnYoJiaGrtYzCyHk2rVrdnZ2g4ODM2fOZEv7fX19VlZWlZWV4pQImw0BWVl/5cqVp0+furi4iDdmQNaPuEoXr9YPDg6GhoayjRKEkIsXL1pYWFD1pVQqeZ5fuXIl9RGr9Vitl3lHPjo6+ptvvpHIekJIZGQke53r7t27bm5ubD89XTqikw1GkBE3gphZgXU63fPXP/pmoZl5B3dGEIG/HAwlsv7WrVts6USv11tYWGi12q1bty5atIh57eXlVVBQ0NvbW1JSwkbgK1euODk5EUJWrlxJH80TQqisr6qqYuciYE4EZGU9/RJOaWmpnZ3dlStXqL9/2Q7NCYt5+CKW9YSQsrIynudramqod9HR0eJ3J54/f65UKul8B1kPWf+GrB8YGLh586aTkxN9JUvSPh4/fsw+45CSkiL+SA5dLnJ3d+/v78cIYh7DCrwAARB4RwJ/ORhKZH1UVFRcXFx3d7der1+/fv3EiRP7+vqqq6vt7e0vX77c19d38OBBtVrd09PT29vr7Oyck5MzMDDQ1tYWHh6ekpJCv3ng6Oh4//79gYGBzMxMX1/fvr6+d/QCpw9PAiZkPSEkPz9fqVTSm7q/bIfD08HRXCqJrCeEJCYm0tfrGxoaeJ5n9/+UUnh4OBX6Etlmfgwl+21ko9iE87/v1tva2n700Uf79++nTcGwfaSlpQUEBLS1tdnZ2ZWVlYlbzMDAwNixYwsLCzGCiLEgDAIgMGoJmBgMZ8+ezfO8paUl/VC9Wq0mhLS2ti5evFilUrm4uERFRdXW1lJ0p0+f9vHxsbW1nTx5ckVFBTVWVFSEhYUplUp3d/fVq1d3d3dT+9GjRzUajZOT04wZM+hLt6OWv3k7blrWE0LS0tI8PT1bW1sN/zMZ8RYd86Y0Qr0zlPXPnz8fM2bMiRMntmzZMnfuXIlfeXl5kyZNMtxkIUlmBlFZHS8xjnZZbwbVDBdAAARAAARAAARAAATMm4BEwctGIevNuw3AOxAAARAAARAAARAAgRFPQFbHS4yQ9SO+muEACIAACIAACIAACICAeROQKHjZKGS9ebcBeAcCIAACIAACIAACIDDiCcjqeIkRsn7EVzMcAAEQAAEQAAEQAAEQMG8CEgUvG4WsN+82AO9AAARAAARAAARAAARGPAFZHS8xQtaP+GqGAyAAAiAAAiAAAiAAAuZNQKLgZaOQ9ebdBuAdCIAACIAACIAACIDAiCcgq+MlRsj6EV/NcAAEQAAEQAAEQAAEQMC8CUgUvGwUst682wC8AwEQAAEQAAEQAAEQGPEEZHW8xCgv69vwAwEQAAEQAAEQAAEQAAEQGB4EJApeNiov60f8HQ0cAAEQAAEQAAEQAAEQAAFzISCr4yVGyHpzqW34AQIgAAIgAAIgAAIgYKYEJApeNgpZb6aVD7dAAARAAARAAARAAATMhYCsjpcYIevNpbbhBwiAAAiAAAiAAAiAgJkSkCh42ShkvZlWPtwCARAAARAAARAAARAwFwKyOl5ihKw3l9qGHyAAAiAAAiAAAiAAAmZKQKLgZaOQ9WZa+XALBEAABEAABEAABEDAXAjI6niJEbLeXGobfoAACIAACIAACIAACJgpAYmCl41C1ptp5cMtEAABEAABEAABEAABcyEgq+MlRsh6c6lt+AECIAACIAACIAACIGCmBCQKXjYKWW+mlQ+3QAAEQAAEQAAEQAAEzIWArI6XGCHrSXt7e2pqqkajsbKycnNzS0xMbGhooG1ApVJZWVnxPG9jY+Pr65uWltbZ2UkP5ebmBgUFsaZSWFjo4uJy584dQkhzc3NsbKyTk5Ozs3N8fDw7hSVGAARAAATMnkBubi7Hcfzrn42Njb+//y+//EK9Nj1IHjlyhOM4rVZLEx8+fNjHx8fe3n7KlCnMyOjFx8erVCoWbWpqmjdvnoWFBbMgMEIJ9Pf3796929/fn+d5JyenOXPm3Lhxg/oSGxvLcVxNTY3YteTkZI7jHj16RI1arTYuLs58LVvuAAAgAElEQVTFxYXO7EuXLn369ClLb2LeZ2kQ+IAEzp8/HxYWZvf6N3ny5B9//JEWRjyqODk5zZ079+LFi6ycsbGxa9euZdENGzZMmjSpvb2dWUZ6QKLgZaOjXdZ3dXX5+fmFh4ffvn1bEISamprly5er1erW1lZCiEqlKiwsJIS8fPmyvLw8IiLC19eXNhGxrC8uLlar1RUVFbTFREREJCcnC4LQ0dERFhb29ddfj/SWhPKDAAiAwNsSEA+SfX19RUVFPM+XlpYSQkwMknV1db6+vvb29lTBX7lyxcHB4c6dO/39/Tt37vTy8urr62MlOXPmjI+PD5P1NTU1vr6+GRkZkPUM0cgNxMfHe3p6FhUVdXZ2tra25uTk2NjYXLlyhRASGxur0Wg2bdrEvOvp6XFzc3N0dKSyvqKiws7Obs2aNTU1NXq9vqamJiUlhc3spud9licCH4rAkSNH7OzscnNznz171t3dfebMGbVanZGRQQhho8rg4OCzZ88OHDjg4OCQm5tLiyqW9enp6YGBgS9evPhQXvwb15XV8RLjaJf1WVlZHh4eL1++ZBUwODh48ODBpqYmsaynR/V6vb+/Px1KWNu6fPmyWq0uLy9nOeTn5z9//pxG9+7dO2fOHHYIARAAARAYJQTYIMn8jYyMTE9PJ4QYGyQHBwfDw8NPnTqlUqmorF+/fn1ycjLNYWBgwMXF5erVqzTa2trq5eV1/vx5JuufPXvW1NR07949yHrGfIQGysrKFApFZWWluPynTp26e/culfWrVq1yc3Pr7++nCfLz8xcvXqxUKqmsnzVrVnx8vPhcQghb3Tc970vOQvQ9E3j58qVSqTx48KD4umVlZefOnRPLenb0xIkTtra2HR0dtGHQ1frMzMyAgIC2tjaWzDwCEgUvGx3tsn7WrFnr1q0zVt9stZ4lyMzMDAkJYW3r+vXrarW6rKyMJRAHBgYGZs2atWvXLrERYRAAARAYDQQMZf2cOXPokhtzXzJI7t279/PPP6dLKlTWb9iwYfny5Sy9p6fnoUOHaDQmJubQoUNarZbJemqHrGe4Rm4gMzNz0qRJxsofGxubm5sbHBx8/vx5miYsLKy4uNjOzu7Ro0evXr2ytLQsLi42drrped/YWbC/HwI3btzgOE6n08leznBU6e/vt7a2pi2Brtbv2rXLz8+P7rmQzWTkGmV1vMQ42mV9cHBwTk6OsTo2lPXHjh0bP348lfXOzs6enp5KpfLChQuGOfT19SUnJ0dERIgfGRsmgwUEQAAEzJKAeALW6/WFhYU8z9PVVuqvZJB89OiRl5cX3eXIVutLSkroJpy+vr7Dhw9bW1vv27ePrvfPnTuXEAJZb5aNZ926dfPnzzfmGpX1Bw8ejImJIYTU1ta6u7v39/dTWd/e3s5xHGtpRUVF6v/+srKyCCGm531jF4X9/RA4d+6cra2tsWuJRxWWxtPT86effqKr9Z6enl5eXq6uruwlSZbMDAISBS8bHe2yfu7cuampqcYq21DWZ2ZmhoWFUVnv5ubW2Nh47tw5pVJ5//59cSYvXryYOXNmQkKCXq8X2xEGgX+bQEpKiur1j+52+Lcvh/xBwBgB8ctttra2QUFB9FUlml4ySPb19X388cdsiYTJekJIXl6en5+ft7f3pk2bPv744+PHjzc0NIwfP/7Zs2eQ9cbgj3R7VlZWQECAMS+orO/s7BwzZkxLS8vmzZvp5lgq6wcHB3meP3v2LD1dr9c/f/2Lj4+no6Lped/YRWF/PwTKyso4jjO2J95Q1uv1evFLFxEREb29vRs2bAgICDC25P9+HPk3riKr4yXG0S7r9+zZ4+LiIqn7tLQ0eqMvkfV6vd7X1zc7O5ttwqHVlp2dPW7cOLodn5D/+7ROUFDQzp07/41KRZ4gYJqATqejc1hXV5fplDgKAv8qAcMJmF3OcJC8d++eo6Oj5r8/hUIxduzYw4cPs1MIIT09PWPGjHnw4EFubq6LiwtNO3bsWIVCodFo2EdysAlHDG2Ehu/cucNx3J9//iku/9GjR0+cOEEXZelbkvHx8Xv37tVoNHTfPJX1hJCYmJioqCjxuYSQ5ORkKutNz/uSsxB9zwRevXqlUqkkCqqiomLjxo0S6UULlp+f7+joSJdQ2SuzAwMDUVFRc+bMMbPtEhIFLxsd7bL+5cuXgYGBoaGhpaWlPT09T548Wb58uZeXF339gsn6gYGBysrK2bNnBwYG0vdrJTNWUlJSSEhIT08PIWTJkiUbNmx4zz0BlwMBEACBYUVAMkiKy/aXgyRbrf/zzz/9/Pyampr0en1qauqMGTPE+WC1XkLDnKIrVqxQq9WnTp1qb29/8eLFrl27HBwcbt68KZb1JSUlHh4e9BE6IYTJ+sePHyuVyuTk5Orq6r6+vsbGxqysLDs7u4KCAvppOxPzvjkxHKG+/PTTTzzPZ2VlNTQ09PT0FBYWurq60t134lFFp9Pl5eXZ29v//PPP1FMm6wkhXV1dAQEBK1euHKEQZIstq+MlxtEu6wkhOp1u/fr1np6ePM+7u7uvWrWKvWnBvlvP87ynp+f69evZCqi4bRFC9Hr9tGnTFixY0NLSwnGctbU1/VozzVO2emAEARAAATMmIBkkmadtbW1/OUgyWT84OLhp0ya1Wq1UKqOjo1taWlg+NCDeW79jxw6e562trdn38iWfUpGci+hwJjA4OEibkK2trZOTU3R0NNsuTzfhEEIGBwe9vb3z8/OpI0zW0w33CQkJbm5u1tbWbm5uS5YsYR+hNj3vD2cmo6dsv//++8yZM5VKpb29/dSpU0+fPk19F2/tc3BwmDlz5u+//86wiGU9IaSurs7FxYXusGBpRnRAouBlo5D1I7qKUXgQAAEQAAEQAAEQAAHzJyCr4yVGyHrzbwfwEARAAARAAARAAARAYEQTkCh42Shk/YiuYhQeBEAABEAABEAABEDA/AnI6niJEbLe/NsBPAQBEAABEAABEAABEBjRBCQKXjYKWT+iqxiFBwEQAAEQAAEQAAEQMH8CsjpeYoSsN/92AA9BAARAAARAAARAAARGNAGJgpeNQtaP6CpG4UEABEAABEAABEAABMyfgKyOlxgh682/HcBDEAABEAABEAABEACBEU1AouBlo5D1I7qKUXgQAAEQAAEQAAEQAAHzJyCr4yVGyHrzbwfwEARAAARAAARAAARAYEQTkCh42ai8rG/DDwRAAARAAARAAARAAARAYHgQkNXxEqO8rB/RdzMoPAiAAAiAAAiAAAiAAAiYEwGJgpeNQtabU43DFxAAARAAARAAARAAATMkIKvjJUbIejOseLgEAiAAAiAAAiAAAiBgTgQkCl42CllvTjUOX0AABEAABEAABEAABMyQgKyOlxgh682w4uESCIAACIAACIAACICAORGQKHjZKGS9OdU4fAEBEAABEAABEAABEDBDArI6XmKErDfDiodLIAACIAACIAACIAAC5kRAouBlo5D15lTj8AUEQAAEQAAEQAAEQMAMCcjqeIkRst4MKx4ugQAIgAAIgAAIgAAImBMBiYKXjULWm1ONwxcQAAEQAAEQAAEQAAEzJCCr4yVGyHozrHi4BAIgAAIgAAIgAAIgYE4EJApeNgpZ/0aNx8bGrl279g3T60h7e3tqaqpGo7GysnJzc0tMTGxoaKDJVCpVYWEhDQuCMH369OXLlw8ODhpmAgsIgAAIjB4Cubm5HMfxr382Njb+/v6//PILdb+9vT0uLs7BwcHJySk1NbWvr4/ai4qKJkyYYGdnFxISUl5eTo3Hjh3z9fW1t7efOHHimTNnqLG2tjYyMtLR0VGtViclJXV3dxNC9Hr9unXr3N3dHRwc4uLidDodTYy/5kdgz549Fq9/CoWC4zgatrCwIITk5uYGBQUxlwsLC11cXO7cucMsCIwgAn19fenp6d7e3i6vfxERERUVFSOo/P9sUWV1vMQIWf8Gc1lZ39XV5efnFx4efvv2bUEQampqli9frlarW1tbCSFM1vf29kZERCQkJAwMDLyRKSIgAAIgMPoIiNVVX19fUVERz/OlpaWEkCVLlixatKirq6u1tTU0NHTnzp2EkOrqaicnp5KSkr6+vr1798bExBBCbty4oVQqy8vLBwcHT58+bW1t/fz5c0JIUFDQ+vXr9Xp9W1vblClT0tLSCCFbtmwJCQlpbW3t6emJjo5etmzZ6KM+6jw+efKku7u72G1xwysuLlar1aNZCIrJjMRwZmZmSEgIXUjV6/Xbt293cnKit/HUncHBwdEjuiQKXjYKWf9GO5eV9VlZWR4eHi9fvmRJBwcHDx482NTUxGS9Xq+fP39+fHz86GlejAYCIAACIGBIQKyu6NHIyMj09HRBEKysrB4/fkyNZ86c+eijjwghaWlpX331lSQfrVZbVFTEjA4ODjdv3uzv78/Pz2eL8Tt27IiKiiKEhISEHD9+nCbWarU8z+v1enYuAmZJwISsv3z5slqtZo99zNJ9s3cqLi5u3bp1zM2BgYHq6ur+/v6GhgYLC4sDBw44OTk9fPiwqakpOjraw8PDy8tr//79LL2ZBWR1vMQIWf9GpcvK+lmzZolb1RsnvF6tLygoWLhw4eLFi/v7+yVHEQUBEACB0UnAUNbPmTMnIyNDq9VaWVmxnYpVVVUKhaK/v3/mzJkbN26MiIjQaDQRERFarVbC7erVqy4uLoIgMPvg4GBVVZW/v//Ro0cJIZMnTz527Bg9Wl9fz3FcdXU1S4yAWRIwJuuvX7+uVqvLysrM0uvR49SpU6d4nk9LSyspKenp6WGOt7a2chy3detWOpJERERs2bKFENLQ0ODk5HT16lWW0pwCEgUvG4Wsf6PGZWV9cHBwTk7OG+lEEZVK5fn6N2PGDKwMicAgCAIgMKoJiGW9Xq8vLCzkef7u3bs3b960t7dnaKj+7u7uDgoKCggIaGho6O/vz8jI8PT0FI+o5eXl7u7uv//+OzvxxYsXVlZWCoVi7dq1dEll27ZtdBNOd3f3ypUrFQrFvXv3WHoEzJKArKx3dnb29PRUKpUXLlwwS69HlVO3b99OSUnx9fW1srKaOXPmpUuXCCFtbW0cxz18+JAQotPpOI579uwZxaLT6djrOmYGSlbHS4yQ9W9Uuqysnzt3bmpq6hvpRBGVSrVlyxa9Xj9t2rTExETREQRB4AMQSElJUb3+paenf4DL45Ig8F8C4ldmbW1tg4KC6NcFtFotx3Hs2ea9e/csLCzoav2OHTvo2X19fVZWVpWVlTR64sQJDw+Pa9eu/Tfv///v4OBgQ0PDokWLli5dSgjp7e1ds2aNp6dnYGDgjz/+yHEc+7aB5EREzYaArKx3c3NrbGw8d+6cUqm8f/++2Tg7yh1paWnJysqytLS8f/8+lfX0FcdHjx5xHCfeKW2uoCQKXjYKWf9G7cvK+j179ri4uLB9nPSEtLS0u3fvsr31hJDW1laNRpORkfFGjoiAwPsloNPpnr/+dXV1vd8r42og8AYB8Wq9+MDLly95nmeS/fjx4/7+/oSQlStXrlmzhqaksr6qqooQcuTIET8/v6dPn7JMOjo68vLy2I1BSUmJePmfJrt+/bqLiwvb6sPORcDMCMjKevYlnOzs7HHjxtEX4czM8dHgjl6vP3HiREdHh9hZX1/fH3/8kcr6trY2tlrPhoiGhgZqF59lHmFZHS8xQta/Udeysv7ly5eBgYGhoaGlpaU9PT1PnjxZvny5l5cXbWrsSziEEK1WO2bMmBMnTryRKSIgAAIgMPoIGJP1hJBly5bFxMR0dXU1NTX5+/vv3r2bEFJRUeHo6Hj//v2BgYHMzExfX9++vj6tVuvs7NzY2Cjm19vb6+TklJWV1d/fLwhCUlLS9OnTCSG7d+9etGhRb29vW1vb1KlTt2/fLj4LYbMkYFrWE0KSkpJCQkLE27LNkoO5OhUSEhIbG0tHgFevXv388892dnbV1dViWU8ImTVr1urVqwcGBhobG11dXa9cuWKWQCQKXjYKWf9G1cfGxoq/gGthYVFbW0vvBdevX+/p6cnzvLu7+6pVq+ijH/FqPc3o/PnzNjY29CNub2SNCAiAAAiMJgImZL1Op1uyZImDg4NKpdqwYQP7gNjRo0c1Go2Tk9OMGTPortnVq1crFAr68Xv6Ny8vjxBy69at6dOnOzo6Ojs7R0dH19fX04F60aJFKpXK2dl53bp1bDl/NFEfdb7+paynW2QXLFjAmtmoYzSSHW5tbV25cqWHh4dSqVSr1REREfR1WImsb2xsjIqKcnV11Wg0+/btG8kemyq7rI6XGCHrTRHEMRAAARAAARAAARAAARD44AQkCl42Cln/wasJBQABEAABEAABEAABEAABUwRkdbzECFlviiCOgQAIgAAIgAAIgAAIgMAHJyBR8LJRyPoPXk0oAAiAAAiAAAiAAAiAAAiYIiCr4yVGyHpTBHEMBEAABEAABEAABEAABD44AYmCl41C1n/wakIBQAAEQAAEQAAEQAAEQMAUAVkdLzFC1psiiGMgAAIgAAIgAAIgAAIg8MEJSBS8bBSy/oNXEwoAAiAAAiAAAiAAAiAAAqYIyOp4iRGy3hRBHAMBEAABEAABEAABEACBD05AouBlo5D1H7yaUAAQAAEQAAEQAAEQAAEQMEVAVsdLjPKyvg0/EAABEAABEAABEAABEACB4UFAouBlo5D1w6OuUAoQAAEQAAEQAAEQAAEQMEJAVsdLjPKy3tQzABwDARAAARAAARAAARAAARB4jwQkCl42Cln/HisElwIBEAABEAABEAABEACBtycgq+MlRsj6t+eKM0AABEAABEAABEAABEDgPRKQKHjZKGT9e6wQXAoEQAAEQAAEQAAEQAAE3p6ArI6XGCHr354rzgABEAABEAABEAABEACB90hAouBlo5D177FCcCkQAAEQAAEQAAEQAAEQeHsCsjpeYoSsf3uuOAMEQAAEQAAEQAAEQAAE3iMBiYKXjULWv8cKwaVAAARAAARAAARAAARA4O0JyOp4iRGy/u254gwQAAEQAAEQAAEQAAEQeI8EJApeNgpZ/x4rBJcCARAAARAAARAAARAAgbcnIKvjJUbI+v9xValUHh4eAwMD/zMR4u3trVarqUWlUikUCgvRz87OjhCiVCqpjeM4liAjI0OcD8IgAAIgMKoI5ObmchzHv/7Z2Nj4+/v/8ssvlEB7e3tcXJyDg4OTk1NqampfXx8hRK/Xr1692vv1LyIiorq6mhBy9+5dlgnNiubQ0NCwYMECb2/v8ePHJycnd3d3U3tTU9O8efMsLCxGFepR6OyePXvotKtQKDiOY9MyISQ3NzcoKIgxKSwsdHFxuXPnDrMgMMwJ/G0xFh0dzcQYaxWzZs0a5v4OvXgSBS8bhaz/H0+VSqXRaH7//XdmunbtmoeHh1jWFxYWsqOGgQkTJhw5csTQDgsIgAAIjDYCYnXV19dXVFTE83xpaSkhZMmSJYsWLerq6mptbQ0NDd25cychJCMjY/r06S9fviSEZGZmTpo0iRBSUlLi5eVliG7mzJnffPMNvRmIjIxct24dIaSmpsbX1zcjIwOy3pCYuVpOnjzp7u4u9k7c8IqLi9VqdUVFhTgBwsOcwLuLsS+//DI+Pn6Yu/k3iier4yVGyPr/gVWpVKtWrfrss8+YKSkpaeXKlZD1DAgCIAACIDBEAmJ1RU+JjIxMT08XBMHKyurx48fUeObMmY8++ogQEhsbu23bNmosLy+3tLQcHBw8c+ZMcHCw4RWdnJxKSkqoPTs7OyIighDy7Nmzpqame/fuQdYbEjNXiwlZf/nyZbVaXV5ebq6+m6tf7y7GIOslWl8w17Zi2i+VSnX16lV7e/u2tjZCSFdXl0ql+uOPPyDrTXPDURAAARAwJGAo6+fMmZORkaHVaq2srAYHB+kpVVVVCoWiv7//hx9+CAkJaW9vHxgYSEtLi4qKIoT8+OOPXl5eM2bMUKlUwcHB586do2ctXbr0iy++6Ovr6+7unjFjxu7du1kBIOsZitEQMCbrr1+/rlary8rKRgMEM/Px3cUYZD1k/f91CpVKpdVq4+Li9u3bRwg5evTokiVLKioqxLLeysqK7u+kf+mTX9ajsAmHoUAABEBglBMQy3q9Xl9YWMjz/N27d2/evGlvb8/g1NfXcxzX3d09MDAQExNjbW3t6Oio0Wjocv6lS5e++uorrVb76tWrkydP8jyv1WoJIc3NzRMmTHBwcOB5ftasWb29vSxDyHqGYjQEZGW9s7Ozp6enUqm8cOHCaIBgZj6+uxiDrIes/79OQVvSxYsXAwICCCGffvrpH3/8IZH12FtvZsOH+bmTkpKiev1LT083P+/g0QgiIH5l1tbWNigoiI6fWq2W47j+/n7qC1Xh/f39q1evjo2NpS+/Hjt2bOzYsexFWOZ1eHh4Tk5Of39/YGBgdnb2wMCAXq//8ssvFyxYwNJA1jMUoyEgK+vd3NwaGxvPnTunVCrv378/GjiYk4/vLsYg6yHr/69H0JY0MDDg4eFRUFCg0WgGBgYg681psBgNvuh0uuevf11dXaPBX/g4bAmIV+vFhXz58iXP85WVldR4/Phxf39/QohGo2F7bAghVlZWZWVlj1//2OlhYWEHDhyoq6vjOE6n01F7aWkpz/MsDWQ9QzEaArKynn0JJzs7e9y4cU1NTaMBhdn4+O5iDLIesv7/ugNtSYSQbdu2eXh4bN26lRACWW82IwUcAQEQeJ8EjMl6QsiyZctiYmK6urqampr8/f3pzvjo6OikpCT6sctz587Z2tq2t7fv3r3b19e3oaFhcHCwoKDA1ta2trb21atXKpXq8OHDhJDBwcENGzZ88sknzDXIeoZiNARMy3pCSFJSUkhISE9Pz2igYR4+vrsYg6yHrP+/vsBaUl1dnYWFxZMnTwxlPfssPftKLv1eG+1L2FtvHmMKvAABEHh3AiZkvU6nW7JkiYODg0ql2rBhA/3fQpqbmxcvXjx+/HgfH5/Q0NBLly4RQgYGBjZt2jR27FhHR8fQ0NArV67QgpWVlYWFhY1//YuKiqqtrSWE7Nixg+d5a2tr9ql79kzg3d1BDsOTwF/Ker1eP23atAULFkj+U5rh6Q5K9Y+IMch6yHp0JRAAARAAARAAARAAARAYpgSkYl0uju/WD9PKQ7FAAARAAARAAARAAARAgBKQk/FSG2Q9WgsIgAAIgAAIgAAIgAAIDGsCUgkvF4esH9ZViMKBAAiAAAiAAAiAAAiAgJyMl9og69FOQAAEQAAEQAAEQAAEQGBYE5BKeLk4ZP2wrkIUDgRAAARAAARAAARAAATkZLzUBlmPdgICIAACIAACIAACIAACw5qAVMLLxSHrh3UVonAgAAIgAAIgAAIgAAIgICfjpTbIerQTEAABEAABEAABEAABEBjWBKQSXi4OWT+sqxCFAwEQAAEQAAEQAAEQAAE5GS+1QdajnYAACIAACIAACIAACIDAsCYglfBycXlZ34YfCIAACIAACIAACIAACIDA8CAgJ+OlNnlZP6zvVlA4EAABEAABEAABEAABEBhNBKQSXi4OWT+aWgR8BQEQAAEQAAEQAAEQGIEE5GS81AZZPwIrFkUGARAAARAAARAAARAYTQSkEl4uDlk/mloEfAUBEAABEAABEAABEBiBBORkvNQGWT8CKxZFBgEQAAEQAAEQAAEQGE0EpBJeLg5ZP5paBHwFARAAARAAARAAARAYgQTkZLzUBlk/AisWRQYBEAABEAABEAABEBhNBKQSXi4OWT+aWgR8BQEQAAEQAAEQAAEQGIEE5GS81AZZPwIrFkUGARAAARAAARAAARAYTQSkEl4uDlk/mloEfAUBEAABEAABEAABEBiBBORkvNQGWT/Uiq2trY2MjHR0dFSr1UlJSd3d3fTMvLy8jz76yNvbe9KkScXFxUPNDulA4E0CWq2W47j4+HixuaGhgeO4JUuWiI1z5sxxdnZ+/vw5M9Jz+f/+NBrN5s2b+/r6CCG5ublBQUEsZWFhoYuLy507d6ilrKzM19c3IiKCJWCBI0eOcByn1WqZBQEQeCsC/f39u3btCggI4Hne0dExIiLi4sWL4hzy8/MdHBx27NghNv7nP/9xdXV1cHCIiopqbW0lhOzdu1ehUPy3dfOzZ8+m6f/444+QkJAxY8ZoNJqsrCxqbGhoiImJcX79S09PHxwcFGeO8Agi0N/fv3v3bn9/f57nnZyc5syZc+PGDVr+2NhYjuNqamrE7iQnJ3Mc9+jRI2rUarVxcXEuLi5WVlZubm5Lly59+vQpS9/e3p6amqrRaOjRxMTEhoYGdhSB90xgKBVKCLl586ZSqUxNTRUXT6VSWVlZ0fHBxcVl6dKlbHJUqVSFhYU0sSAI06dPX758+YgeE6QSXi4OWS9uHqbCQUFB69ev1+v1bW1tU6ZMSUtLI4Rcu3bNycmJDgc3btzgeb6lpcVULjgGAkYIaLVaJycnZ2fnzs5OliQjI8PDw0Ms62traydOnLhly5bvvvuOJaOynp44ODio1WrHjx//n//8RyLri4uL1Wp1RUUFPfG3334LDg5OSUkxlPV1dXW+vr729vaQ9QwyAm9LYPHixd7e3sXFxZ2dnY2NjQcOHLCzs8vPz6f5pKamxsXFzZgxQyzr8/Pz/fz86uvru7u7ExISqFjftm1bcnKy5OrNzc22tranT5+mDV6pVNJVlbCwsOTkZL1eX1dX5+3tffToUcmJiI4UAvHx8Z6enkVFRZ2dna2trTk5OTY2NleuXCGExMbGajSaTZs2MV96enrc3NwcHR2prK+oqLCzs1uzZk1NTY1er6+pqUlJSVGr1fRGsaury8/PLzw8/Pbt24Ig1NTULF++nB1leSLw3gj8ZYXSkiQkJBw5csTNzU0QBFY2sXZ//vx5VFQUu/Nnh3p7eyMiIhISEgYGBtiJIx21y/0AACAASURBVDEgJ+OlNsh6ac0+ffqU47i8vLxZs2b5+fklJSX19vb29/fn5+frdDqaeseOHVFRUYSQAwcOTJ8+nWVha2tbWlrKogiAwNAJaLVaFxeXuLi477//np41ODjo5eW1cuVKsazfsGFDdnZ2bW2tp6cnG6HEsp6em52dPW3aNLGsv3z5slqtLi8vZ0WqrKzU6/X79u2TyPrBwcHw8PBTp06pVCrIeoYLgbcicPXqVSsrq+rqavFZeXl5SqWyt7eXEHL79m1CSExMjFjWh4aG/vrrr+JTCCFr1qxZt26dxNjU1HTixAlmjIiI2LVrV1dXF8dxbNk1Nzd3xowZLA0CI4hAWVmZQqGorKwUl/nUqVN3796lsn7VqlVubm79/f00QX5+/uLFi5VKJZX1s2bNkjz5JISw1f2srCwPD4+XL1+yzAcHBw8ePNjU1MQsCLxPArGxsaYrlBDy4sULNze33t7exMTEH3/8kRWPaXdqKS8vt7CwoIMMPaTX6+fPnx8fH89mTHbuiAtIJbxcHLJeWq2NjY0cx2VmZhJC9Hp9UFDQ/v37WaLBwcGqqip/f3+6CERXWKn0OX/+vKurK9ucw05BAASGQkCr1apUqnPnzoWEhND0V65cCQ0N3bVrF5P1vb29rq6u9InQzJkz2aYvQ1m/c+fO8PBwJuuvX7+uVqvLysoMS2Io6/fu3fv5558TQiDrDXHBMkQCmzZtojeW4vS9vb0KhYIuuFK7WNb39/dbWVnt378/JCREo9EkJCS0t7cTQhISEqZNm+bv7+/s7Dx79uyHDx+K8+zr6/vjjz+cnZ21Wm13dzfHcfX19TTBsWPHXF1dxYkRHikEMjMzJ02aZKy0sbGxubm5wcHB58+fp2nCwsKKi4vt7OwePXr06tUrS0tLNjwaZjJr1izDG0XDZLC8NwKmK5QWIycnZ82aNYSQ69evh4aGsrJJZP3NmzetrKxevXpFp7CCgoKFCxcuXryY3QGyE0diQE7GS22Q9dKapbK+traWHkhPT1+0aBENv3jxwsrKSqFQrF27ljWRXbt2KRQKtVpta2t75swZaXaIg8DQCFBZ39fX5+rqeu/ePULIsmXL8vLyxLL++PHjsbGxNL8TJ05ER0fTsFjWDwwM3Lt3T6PRHDhwgMp6Z2dnT09PpVJ54cIFw7JIZP2jR4+8vLyonIKsN8QFyxAJpKSkLF682DCxWq0Wr8eLZX1nZyfHcUuXLu3p6enq6oqKiqILrgcOHNi8eXNLS0tPT8+6des8PT3pUhwh5MyZMxYWFg4ODseOHaPXmj59Ot2E09jYOHXqVKVSaVgGWIY/gXXr1s2fP99YOakKPHjwYExMDCGktrbW3d29v7+fyvr29naO4+i6PiGkqKhI/d8f3dYVHByck5NjLHPY3z8B0xVKCBkcHPT29mZPj319fVn9imV9U1PTvHnz2CypUqk8X/9mzJih1+vfv1//+BWlEl4uDlkvxU5lPdvfnJOTI36MOzg42NDQsGjRoqVLlxJCTp065evrS5/53rt3z9nZWbzJQZo14iBgnACV9YSQb7/9NjU1VafTqVQqnU4nlvVTpkyxs7NTvv45ODhYWVk1NjYSQqisZ+8Ujh8/fseOHfSBY25urpubW2Nj47lz55RK5f379yVFEMv6vr6+jz/+mKl/yHoJK0SHTkB2tV6v1ysUCvFORbGsHxgYsLS0ZEevX7/u6OgoueKrV6+sra3pBh56qL+//969exMmTDh06BAhhL4yq9FowsLCdu7c6eXlJckB0RFBICsrKyAgwFhRqQrs7OwcM2ZMS0vL5s2b6T57KusHBwd5nj979iw9Xa/XP3/9i4+PT09PJ4TMnTtX8tqlsQvB/n4ImK5QQsjFixctLCzo3KdUKnmeX7lyJS2b+JVZV1fX5cuX02Upulq/ZcsWvV4/bdq0xMTE9+PLv3oVORkvtUHWS6uAyvrHjx/TAxs3boyNje3o6MjLy2Mr9CUlJfb29oSQpKQk8bO8iIgI9kEGab6Ig4BJAkzW19TUODs7Hzp0iC5VMll/9+5dNzc38e7AVatWbd++ncl6di8qvo74SzjZ2dnjxo2T7B8Vy/p79+45Ojpq/vtTKBRjx449fPiwOEOEQWAoBK5cuWJlZcUGUnrKiRMnXFxcenp6WA5iWU8I8fX1Zc88r127plarCSG3bt1qa2ujp+j1egsLC61W+/Dhw9OnT7N8tm3bRt93YhZCSEZGRlxcnNiC8EghcOfOHY7j/vzzT3GBjx49Sl+ooCqQEBIfH793716NRkP3zVNZT9/ZMGwPycnJVNbv2bPHxcWFvSxHL5GWlsYWgMUXRfg9EPjLCo2Ojs7Ly2Mlef78uVKp7Orqotqdfe6GJaABtpDf2tqq0WgyMjIkCUZcVCrh5eKQ9dJqpbJ+/fr1hBCdTufr65uXl9fb2+vk5JSVldXf3y8IQlJSEn1Tdu/evQEBAfTWsK6uzsnJ6ffff5fmiDgIDIEAk/WEkOnTp3t4eNAtyEzWp6SkrF27VpzTtWvX6KNn8SYccQK2t54Zk5KSQkJCxLpKLOtZMhrAar0ECKJvRSAqKsrPz+/PP//s6+vr7e0tKChwcXFhX8KhWUlk/Z49e0JDQ1+8eCEIQlRUFP0ATlRUVFxcXHd3t16vX79+/cSJE/v6+m7dusW+i9LU1BQUFLRt2zZCyMKFC3fu3EkIuXfvnlqtLikpeasyI/HwIbBixQq1Wn3q1Kn29vYXL17s2rXLwcHh5s2b9JXZ3NxcQkhJSYmHh0dYWBgtNpP1jx8/ViqVycnJ1dXVfX19jY2NWVlZdnZ2BQUFhJCXL18GBgaGhoaWlpb29PQ8efJk+fLlXl5eHR0dw8f9UVUSJutlK7ShoYHneXZvT8mEh4dToc+0uyEx8SGtVjtmzBjxe/aG6Ye/RU7GS22Q9dJ6pLL+4MGDgYGB7u7uK1asoFuybt26NX36dEdHR2dn5+joaPpWVl9f38aNG31e/z766KN9+/ZJs0McBIZGQCzrjx8/7unpST+vS2W9Tqezs7OTvPM6MDAwduzYwsLCoct6+jhywYIFAwMDs2fP5nne0tKSfhScroyKCwtZL6aB8NsS0Ov1mzdv9vT0tLGx4Xk+IiJC/BYj3TOmUCgsLS15nv/ss88IIX19fWvWrHF2dlar1QkJCfQBVGtr6+LFi1UqlYuLS1RUFHvx6aeffpo4caJSqRw7duzXX39NB2qtVhsaGqpUKjUajeQW4m3Lj/QflsDg4CB92Ghra+vk5BQdHc1W05kKpFuuWUUzWU833CckJLi5uVlbW7u5uS1ZsoR925eu2a1fv97T05PneXd391WrVtFvX35Yl0ft1U1X6JYtW+bOnSuBk5eXR1+qFmt3SRrJofPnz9vY2LBtfpLEIyIqlfBycch6aVVSWS9ezpSmQBwEQAAEQGDIBI4fP67RaIacHAlBAARAAARkCMjJeKkNsl4Kjsp6fKdSygVxEAABEPhbBOj73/SV1r+VAU4CARAAARAgUgkvF4eslzYUyHopEcRBAARA4N0I/P77756enm5ubrdu3Xq3nHA2CIAACIxSAnIyXmqDrB+ljQNugwAIgAAIgAAIgAAIjBQCUgkvF4esHym1iXKCAAiAAAiAAAiAAAiMUgJyMl5qg6wfpY0DboMACIAACIAACIAACIwUAlIJLxeHrB8ptYlyggAIgAAIgAAIgAAIjFICcjJeaoOsH6WNA26DAAiAAAiAAAiAAAiMFAJSCS8Xh6wfKbWJcoIACIAACIAACIAACIxSAnIyXmqDrB+ljQNugwAIgAAIgAAIgAAIjBQCUgkvF4esHym1iXKCAAiAAAiAAAiAAAiMUgJyMl5qk5f1HH4gAAIgAAIgAAIgAAIgAALDg4BUwsvF5WW9XErYQAAEQAAEQAAEQAAEQAAEhikByPphWjEoFgiAAAiAAAiAAAiAAAgMnQBk/dBZISUIgAAIgAAIgAAIgAAIDFMCkPXDtGJQLBAAARAAARAAARAAARAYOgHI+qGzQkoQAAEQAAEQAAEQAAEQGKYEIOuHacWgWCAAAiAAAiAAAiAAAiAwdAKQ9UNnhZQgAAIgAAIgAAIgAAIgMEwJQNYP04pBsUAABEAABEAABEAABEBg6AQg64fOCilBAARAAARAAARAAARAYJgSgKwfphWDYoEACIAACIAACIAACIDA0AlA1g+dFVKCAAiAAAiAAAiAAAiAwDAlAFk/TCsGxQIBEAABEAABEAABEACBoROArB86K6QEARAAARAAARAAARAAgWFKALJ+mFYMigUCIAACIAACIAACIAACQycAWT90VkgJAiAAAiAAAiAAAiAAAsOUAGT9MK0YFAsEQAAEQAAEQAAEQAAEhk4Asn7orJASBEAABEAABEAABEAABIYpAcj6YVoxKBYIgAAIgAAIgAAIgAAIDJ0AZP3QWSElCIAACIAACIAACIAACAxTApD1w7RiUCwQAAEQAAEQAAEQAAEQGDoByPqhs0JKEAABEAABEAABEAABEBimBCDrh2nFoFggAAIgAAIgAAIgAAIgMHQCkPVDZ4WUIAACIAACIAACIAACIDBMCUDWD9OKQbFAAARAAARAAARAAARAYOgEIOuHzgopQQAEQAAEQAAEQAAEQGCYEoCsH6YVg2KBAAiAAAiAAAiAAAiAwNAJ/AOyvqenZ/369RqNZuzYscnJyd3d3UO//IhIWVhYyHGcYVFzcnJ8fX0N7f+GRafTcRx38eLFfyPzoeR58eJFjuPa29tNJ963b59SqZw2bZrpZDj6tgQ+eAN42wILgjDENmMs56KiItl+Z8xuLB9Z+4YNG8LCwmQPSYzvQn7q1Knp6emSDN8lamwseqs8Q0ND36pUGzduHCKrtyrG8Emcnp4eGhr6fsrzj7Te91PUf/UqHMcVFhb+S5d4lwo1NjL85XTPOvvb9i/TENrb299q6mfFMJ2tsaOypxtjYiwT2D8sgX9A1v/888/BwcFtbW0vXrzw8PAoKiqSuBQYGMgZ/KZOncqSXbp0KTIy0tnZ2crKytXVNTY2tqysjB2VPZ2OCJJDzs7OkZGR5eXl7Nx/JNDY2Cirp/+yn/8jV6eZvIu2eJdiHDx4sKmpaegSzc3NbdOmTX+p/g2LVFlZ+euvvxrah6FFp9Pl5OT8IwX79ddfDXrG/xkMO5GJBiDuBY6Ojp988smpU6dY8a5duxYWFmZvb69Wq5ctW9bY2MgOyQbEubGyiXur7Fli49u2GfG54rAxAWTMLj5XNixuYw8ePLh586ZsMonRBHlJSsOo7BxpmGzoFmNj0dBzEAShtLS0qqpq6KdA1g+d1V+m/NutV5JzZ2dnWlrauHHjbG1tAwMDT548KUkgia5evZp1Z4VCMW7cuOTk5Lq6OposLi4uKiqKhm/fvj137lzl69/MmTNLS0upPTAwcM2aNSzbmzdvOjo67tixg1neKjCsZL14SDc2MvzldM86+9v2L9Pcuru7L168SGdh8Qhm7CxWDEmCnp6ezMxMLy8vnuc1Gs3mzZtlV2BlTzfGRHKJfym6detWtVrd2dkpyf/TTz9duHChIAh/OWf9PYXZ1NTEugzHcbTXrFixoqGhgZbkbfugpPz/XvQfkPWCILS1tdEiTps27fz585LiBgYGJicnV735e/LkCU32ww8/KBSKzz///OzZs/fu3SsuLl6wYIGNjc2NGzdoAtnTX7x4QatzxYoVj1//qqurr169OnfuXLVa/ZfaRVLCvxf9y34uzlan04mjbxv+29riXa6r0+ns7e2pAhjiyivP839PnWdmZi5btmyIWEw4ZeLQEDP/y2RXr1718PD4y2QsQVdXFwtLAlTWV1RUvNk5qiT3RbrXP2NrNoGBgawX3Lp1KyUlxdLS8uHDh4IgPH782MHBITU1taqq6urVq76+vkuWLJGUQRKV7W6st9LE3d3dPT09khNp9G3bjAk4xgSQMbtsecTGt2pj7MS/3fUEQZCdI1nOwydgokIFQYCs/wdr6m+3XkkZvv76aw8Pj+Li4urq6vT0dEtLyzt37kjSiKOrV68OCAigc2VVVdXZs2f9/PxmzJhB0zBZ397erlarExMTKysr79+/Hxsbq1araScVy/o7d+64uLhs3bpVfIm3Cg8rWT+UIf0vp/v30NmHMoIZK0Z2draLi8uZM2ceP35cUFBgb2+/Z88ewyozdrphyvdmefLkiaWlpeTG9d69exzHFRcXUx34byhMKut/+OEH1mvOnDnj4+Mza9Ys6vvb9sH3RuwfkPWHDh2aMWPGJ598EhoaamVl9fjxY0npxcOB5NCzZ8/s7e1TU1Ml9o0bN545c4YaTZxueIjWxG+//SbJUBI9dOiQj4+PjY3NhAkTdu3aRTXK+vXrIyMj09LSfH196dBGb1fED76PHDni7e1ta2sbFRW1efNmtgmntrY2JibGwcHB2dl53rx5Dx48EASho6OD47jDhw97eHh88cUXxcXFDg4OJ0+e9Pf3VyqVMTExVVVVs2fPdnNz8/PzY4si5eXlM2fOdHBwUCqV8+bNq66uFgTBmLaoq6ubP3++g4PD+PHjf/31Vw8PjyNHjgiCMGXKlK1bt06dOvWjjz6iJdmwYYOXl9eYMWOCg4Mp26VLlyYnJ1MyJ0+e5DiOrfImJSV9/vnntra2HMfZ2tp+8803VNZfuHDBz8+P5/mQkJC7d++Kqba2ttrZ2XEcx/P8p59+KgiCrCOCIDx69GjevHm2trZqtTo1NVWn023evNny9c/Ozq61tbWjo8OwtIZOia8u8Ve2OmQvLQhCZ2fn2rVrXV1dx4wZM3nyZLZSLtseioqKeJ7nOM7Ozo4+Mjp8+HBAQIC9vb2vr+93331Hl0DOnTunVCqPHDni4OBw7Nixu3fvchx3+fJlcZkFQaCyvqWlRWKnUbFTtAHk5eVNmTKF5/mJEyeyckp6QV1dHcdxZ8+eFQTh0qVLixcvZhJ89+7d7u7ustdiRkluzC4IQlpa2oIFC1JSUqytrfPz8y0tLZ8+fcoShISEpKamDqXNSOAIgnD9+vVPP/1UqVTSRcTm5mZBEIqKihQKRUFBgbe3t52d3YwZM+gdplgYGWtj33//vY+PD8/zrq6uX331VWdnp6SNiR8r79mzx8PDg+f5yZMnX7lyhXlEA+KuZ6xdBQYGZmZmshPt7Ozoza14jly9erWfnx9dcZAdf7799tv58+d/++23Xl5ejo6O27Ztu3z5ckhIiLOz86xZs549eyYIgngsMuY7K0ZoaOiqVatY9Ndff+V5vrm5mW0SEFfokydPmpubly5d6uLiYmtrGxIScunSJXquMVkvW2t0lDt79mxQUJCrq6t4oLhw4cKkSZN4nh8/fvz3339PM3/y5AnVjs7OznPmzLl//z61GxvZjPXWTz/9dNu2bcuWLfPy8nJ1dd20aRPNx1h6epT+TU9P//TTT/ft2+fm5jZmzJjo6OjW1lZ6SLZ3D6WmTLRqtrXMmO83btwICQmxs7MLDQ09c+YMx3F0FhCX+auvvhILHScnJ4p0//79FhYW4pQ0vHr16uDgYLH99OnTHMfV19cLgsBk/dOnT7/77ju6aiYIwo0bNziOq6mpoeKJrtZrtVpXV9fNmzeLc5MNnzlzxt7e/qeffgoICFCr1TNmzKDLDYIg0Jlx5syZPM97enqyxSBjTAx7tCAIkydP/vbbbxcuXOjx+vfdd9/RYhir0J6eni1bttDOPn78+AMHDtBxRjyki0cG2en+448//vLLL5m/p0+ftra2bmxsZJ2d9S/aTnbs2DFhwgS1Wi1uV7J9R6fTpaamurm58Tzv7e29f/9+QRDYJhzJCGZslmTFYCWkgd9+++3cuXPMOG/evOXLl7MoC4hPZ0MWY2Kid588eTIgIMDGxsbV1XXlypVscV224oz1SmOtd+HChXPmzGGFFARh7dq1Pj4+dGozMWe9i8KkYrKgoEB83d9++43jOPrwxFgfFKf/IOF3lfVnz551d3d/9OiRIAhVVVVOTk6GbpiAnp+fz3EcexRoeK54NDE8aphzS0sLx3G//PKLYWJmuXjxooODw8WLF7u6ukpLS9Vq9dGjR+miFM/z+/btEwShrq5Oo9GsW7dOPJVWVlZyHHfo0KGOjo7i4mK1Ws1kfVhY2Oeff97U1NTa2rpq1SpfX9+urq6enh6O4z755JObN282NTVdvHjRwsIiNTW1p6fn0aNHVlZW/v7+FF1cXNy8efNoCX18fBISEpqbm+vr62fPnh0ZGWlC1kdGRk6aNKm2tra+vn7evHk2NjbHjh0TBGHatGkajebkyZOU7dq1a729vSsqKjo6OujjkdLS0sOHD0+YMIFedNWqVX5+fuwZq7e3d35+PvVXvFq/aNGiqqqqurq6kJCQmJgYhpQFxKv1so4IghAaGhoXF1dTU3P79m0vLy86AS9ZsoSt1suW1tApdlHDQ7LVYezS6enpgYGBlZWVOp0uPz+f53k692zcuFG2PRw8eJCt1p8+fZrn+dOnT3d2dl69elWlUmVlZQmCcOHCBWtr6/j4+Kqqqra2tvr6+o0bNxrOzaZlvbgSqbj09/cvKSlpaGj48ssvbW1t6dNAcS/o6OjYvn27q6srVcZiRIIgrFu37pNPPpEYJVFxbpJDmzdvHjt27LfffltTU9PZ2enh4bFz506a5uHDhxzHlZeXD6XNSODU1dXZ2dlt27atra2turp68uTJtM1TWT9//vwHDx5UV1fThQM6DTNhJNvG7t+/z3Hc77//3tXV9fDhQ39/fzp/i9sYm6gKCwvt7e0LCwsbGxu3bNni4OBAh2zmu1jWG2tXfynrd+3a5e7uThuAsfEnPT3dwcGBjkX5+fkKhSImJubFixetra1eXl5UsohlvazvrNiCIOTk5Li7u7ObusWLFy9atIj2Arq3XlyhXV1dycnJgYGB1dXVbW1tGzduVKlUdG6WlfXGao2OcomJiR0dHd3d3fPmzaMDRX19vb29/c6dO+vr66kSoittkydPnj9/fn19fXNz84oVK1xdXeliirGRzVhvDQsLU6vVV69eZWKU7sY0ll4MKj093cXFZc2aNQ0NDbdu3VIqlbt37xYEwVjvHkpNGeMjvimV9b2jo8PFxSUxMbGlpaW8vDwgIIDjOMnjMnHhBUF49uwZz/P0OfmNGzdkBbehrKcloRMEk/XinOvq6pYuXRoSEiIWT9XV1R4eHmlpaeKUxsL0EomJiZ2dnTqdbv78+SEhITQxx3HBwcElJSXPnz9PSUlRqVT0KrJMjPXoqVOnOjo60hWxq1evKhSK06dPC4JgrELz8/NtbW1v3LjR0dFx+vRpCwsLuilAPKSzkcHYdP/999+rVKqOjg7qSHx8PG3hTBAzWZ+enq5UKumOzebmZjc3N9qujLWN3NxcDw+Pqqqq7u7uS5cu2dvb37lzh8l6QRDEI5ixWZIVw1il6HS6oqIiR0dHtoonTslOFw9ZjImx3l1dXW1hYXHgwIGOjo67d++OHTuWzoPGKs5YrzTWeouLixUKBZtAOzs71Wo1vYRpifguClNW1otvhsXcxH1QbP8g4XeV9bt37w4PD6frwZ9//vnHH39s6EZgYKCVlZXdm78TJ04IgrBt2zaVSmV4ithiQmdIDjU1NSUmJiqVSrb5SZwPCy9YsOCrr75i0c2bN9NnkRs3blSr1WwW/Oabb6jqZVPp9u3bvby82IkJCQlU1peVlXEcxy7a3t5ubW39xx9/0DWJ//znP/QUuuBdWVlJo76+vqtXr6bh/fv3e3t703BDQwPb1PTDDz+o1Wpjsr6zs9PKyio/P5+eWF5eznEclfVhYWFUG9FDDg4OVNnQaFBQUGpqam1tLbunCggIOHDgAB1za2pqqN1Qot26dYvmkJ2dzW4JqIX+Fct6WUf+/PNPjuPY1t6SkhK6riwesGRLKwiCxCnxdcWHjFWHsUs7OjqK172mTZtGRY+x9iCeAyIjIz/77DNWktTU1EmTJrFXEdgTGJZAEqCy/s2eYccW1cROUXHJlqOampoUCsXPP/9MBzWe5+leWIVC4erqStue5FqXLl2ytbVlS7CSoyxqorfSWYotw6SnpwcEBNATd+zYQYs9lDZDOwKDk5WV5ebmxjZ6suUQqgnYZryCggLaLMXCSLaNXb58meO4P//8k5aN5SxuY2yimj9/Pruf7Ozs/P7778WPIMRdz1i7olVgYrX+t99+c3Z2rqiooOUxNv6kp6ePHTuWpnny5AnHcWwJMy4uji6tsbFIEARZ3+npLBOFQnHt2jW65jdmzBg6kUtkB6vQ58+f02cC9LkWx3H0iZysrDdWa7Ry2aO8nJwcOlBkZ2ezm2FBEE6ePHnr1q3S0lKO4+7du0cL/OzZM4VCcerUKRMjm7HeGhYWFhcXx9xXKpXHjx8XBMFYepaSqUC2H2z+/PlffPGFIAjGevdQasoYH9Z6jflOAdbW1tIS7t6927Ss1+l0kZGRs2fPFntkGJbI+urq6rCwMHaTL5H1ra2t1tbWHMfNnj2bzWuBgYFLlizx9vZmt16GV5FYqLO3b9+m9vPnz3McR/sXx3G7du2idjoyP3361BgTYz166tSpdHc1zeeTTz6hFUdlvWGFdnR0iHu3RqOhK+LiIZ2NDMam+5aWFnt7eypgOjo6lEolXdBlgljcv1xdXZmiWLBgAS2esbaxbds2Ly8vtoWYDlzGZL2xWZIVQ1IXNJqWlqZQKBwdHelTfcM09HTJkMWYGOvdXV1dtbW1bKRNSEigndFYxQ2lV4rL1tPT4+Pjw170P3HiBM/zDJSJOetdFKahrNdqtSEhIYZvmg2xD4o9+lfD7yrr6+vrp06dGhwcHB0dXVRU5OTkdOjQIUmJAwMDk5KSKt/80Y0HO3bsUCqVLP25c+cs/vtjdvo+xH/N//9f9lhQfMNAH9ql6wAAIABJREFUFwAMH6Oz/Glg4sSJ4jchOI6j883GjRvFtyX79+93cHAQr9Z/8cUX9B6G5rN9+3Yq63/55RdJhnRRn8p6tiOIdgn2fDMwMJCptEOHDrEZ/ezZszNmzNBoNB4eHs7OzpSDeMmQuVNdXc1x3PXr15mFrdaHhYWxrU319fV08ZIlW7hwIX1Bys/P7+TJkw0NDY6OjnSEamlpyc/Pp9rUUKKx+439+/eLJ2mWs1jWyzryyy+/WFhYsJGOncgkl4nSip1iJ9KA+JCx6pC9NL2cpPqozjPWHsRzwMSJE9lYIwjC3r17aX3RupZdMheXnMr6W7duiTsHW5MQO0UbgPiBoLOzM12uEO+GLy8vP3DggFKpZIqQXu7nn3+WjKTiYojDJnprenp6UFAQS/zo0SOFQkFld3BwMF2IGkqbkcBZuXLl9OnTWba3b9/mOO7mzZtUE7AdStReWlrKhJEgCLJtrLu7Ozk52dLSkk5RWq2WZs7amCAIbKKaOHHili1b2NUNA6zrGWtXpmV9ZGSkra0te6whCIKx8Sc9PX3y5Mm0AHRGYbc0y5Ytoy9FiGW9rO+S8oeHh69du5bKaCcnJ7rEKJYd4gqle6l9fHw8PDzc3d1pLRjbW2+s1iSjHBsoVq5cKR48aTlpl2RqQBAEZ2fnnJwcYyObid4aFha2fv165r5arT506JCJ9CwllfVsFZnuSKEjgLHePZSaMsaHtV5jvh85csTGxoYV7/r16yZkfVNT08yZM8PDw1k3YSdKAqtXr1YoFHQFge45mT17NhtqJLK+p6fnzp07RUVFc+bMCQoKYm+yWVlZ7dixw8/PLyYmxnAMl1yRPVhjC9t0LyK93+Y4jq6sC4JA7VVVVcaYGOvRU6dOFT83iIuLmz9/vokKbW5uTk1NnThxIt20Y2lpSZfSxUM6GxmMTfeCICQmJtKn6wUFBWq1mr7QxfS0uH+xHi1uV8baRkNDw5QpU+zs7CIjI/ft20cfG8rKehOzJCuGr68vVUvi5+p1dXWlpaV0nqLKXpJs6tSphkMWY2KsdwuCsGvXruDgYArW3t6eCgzZihtir5Q0p6ysrHHjxtGxYs6cOfHx8SyBiTnrXRQmHYR5nme9xtLSMjIykt1y0wIMvQ+yAv/bgXeV9UMpn2RNXXwKlTV0I4ogCPSxY3l5+b59++zs7GjKwMDAhISE8jd/tCOJq/PKlSu2trZ0/VJ8CcOwv7+/7GPKjRs3igf3vXv30pVyNpUmJiaKZ6YtW7ZQWX/ixAmFQiH7sqb4xSDaJdjbkIGBgWwhn8n6Bw8eWFtbZ2Vl0SW0/Px8E7L+0aNHHMexuV8QBFtbW7Zav2HDBuq74RAQExOzYMECQRBWr16dmpp68uRJurQfHh5+7ty55ORkeq6hRGOFZ7O1BC+T9cYc+fnnny0sLMQTOc2BSS4TpQ0LC2NOSa4rPmSsOmQv3dDQwHHchQsXJBlSNSPbHsRzgGTi37Nnj1jWM1yGmVOL6U04YqeouGQvnAiC4OLiQjeMGfavr7/+OjAwkF1069atrq6udNWWGY0FDHNjKQ0/Gzdr1qzU1NSHDx9aW1vTVb2htBlJR5BMcvShU1lZGRVA7Da4oqKC47iKigomjIy1MVrgqqqqvXv3zp49m+d5yo21MbGs9/PzE9+YMWdZgMl6Y+3KUNbb2NiwvfV2dnZLlixxcXFh+yiMjT9ivHRGYQ80DGW9ad9Z4Q8ePOjp6UklBV0pFG/CEV9REARvb++4uDh6L0of5dGPBcmu1hurNUnlsoEiJSVFfPNGS2go41QqVU5OjrGRzURvFXcWQRCorDeRniGiKlD8gcu4uDhZWc96t5ibsZoyxoe1XmO+//DDD7a2tqx4dHc7azzMLgjCw4cPfXx8kpOT2fMW8VFJePXq1f7+/nT54MGDB5KhSSLr2bnt7e08z9MHwoGBgfTx8oMHD1QqlfgmiqWXBKizbDGI3pnTV3vFM6MJWU/bA83WsEdPnTqVbpSlCRYuXBgbG2uiQpcvXz5x4kR2n+/j42NC1hub7gVBuHLliqWlZX19fXx8/Ndff02vzvS0WNbLtitjbYPmc+PGja1btwYEBLi5uT1+/HiIsp7N6awYlZWVVDSxmzeaP/2bnp7u4+MjCIIk2dSpUw2HLImsZ42H9e4ff/xxzJgx7HWv5ORk9mEluj1bPBQPsVeKSysIQmNjI93vWl1drVAoSkpKWAITc9a7KEzatXNzc2mvOXDgwJgxY+hrk+zSb9UH2Vn/duADy/oXL16oVCrDr3P8+uuvYlnP9nxLcEiqMycnx9HR0fCdXclZ0dHR9J6e2mtra2kzpdtJmTpfs2YN3VfAZP2mTZvoHElPXLx4MZX1t27dEj/0pwMuTSMevCQTnqysP3bsGHOcym4Tsr69vV2hULAXCajuMZT1giAolUrxJhx/f386GhYUFAQHB3/55Zf0uUF6evq3337r4+NDt70ORaJJ2DJZb8wR+ryVPaO/dOkSfdNLLLmMlVYyc4svLT5krDqMXdrJySk7O5vlVlVVRReijLUHsaxfsGCBeBPOl19+Se8EJHXNMpcE3lbWsw9rNjc3W1hY0MV7SS8QBOHrr7+mr0oLgpCZmenj4yM7sksKQ6OGubFkYjVDjcePH3d3d9++fTtbEBpKm5HAycnJEW/COXHihIWFRXNzM9UE7Fu3dFMjswuCYKyN6XQ6+iIgLWRSUhItnriNsYlq/vz5bPNGT09PRkYG2yZHT2ey3li7EgTh448/ZvcG9L6Uyfpvv/22p6dn5syZERERtF0ZG3/EeI2JRTYWGfOdVRYNPHv2zNra+tq1a/b29uyNbVnZQbf9sBsJ2jJNyHpjtSapXDbxZ2dnu7q6svv5o0ePFhUV0X1NbBMORXf69GkTI5ux3ioeAZisFwTBWHoxKDF58aqqsd4tTm+spozxYbLemO90pwprwPv27ZNdrX/y5IlGoxFv/RJ7ZBiWbMKRJGCy/uzZs97e3ky36XQ6saxnE/HFixetrKzYe8+S3FiUOsu+JEv30dH7RvHMyGS9MSbGevTUqVPF8jE4OJiWUFxB4gr19fVlS2l1dXXW1tYmZL2x6Z56N2HChD179jg4OLAPajM9Ldu/xMUw1jZaW1ufP39O8+/q6vLx8dm9e7esrDcxp7NisFqggXnz5rHdAYIgbN26lcp6SbKpU6caDllstDTWu1esWME2/fb09EyaNInWi7GKG0qvlBRMEIT4+PjPPvssMzNTvGhFV1VYy5Sc9S4Kk3Zt8RPy6OjoKVOmsM1db9sHJWX796LvSdYbfn6IvhciCEJBQYG1tXVcXNzFixcrKyuvXr26detWZ2dntmfOhM6QHOrp6QkLCwsPD6fT59OnT1esWMFuzRnECxcuWFhY5Ofnd3Z23rt376OPPtq+fTtdnR0zZsyWLVvoax+urq70o7xsKqULJ99//31LS8upU6dcXV2prKfbvsPCwmprazs6Onbs2OHk5ET7p3jwknQJWVlP96Jdv369q6srLy9v8uTJlpaWzc3NTFswL2iAfoOorq6uvr4+JiZGvAlHvLD9zTff+Pj4VFZWdnR0HDhwwNLSkg5GLS0tNjY2Pj4+dCdPcXGxv7+/nZ0dfWxKV+x+++235uZmSeHZbC0pD5P1xhyhny+gX/ipqKiYMGHCxo0bBUFITk7+9NNP6+rqOjs7jZVWMnOLLy05FPb/2nvzv6aO73/8f7ls2cOWAAYQUIFgQFmMCFUBERWlpVJBlIJSFaxxKWrdBbVoFVe0KqiodRep2Fp5oSDRsAQFTUiYn7+Pb8/jcx7zvrmDQaFqvfygk5u5M2eec5bnPTNz88+f63QkJCS4dr1hw4agoKDm5maHw9HY2CiXy4EAVVZWCupDXV2dQqHo6OgYGBi4fPmyRCK5dOmSw+G4efMmPpDw4Oru7jaZTK7cGsiT6wsuYdcgPShQAL1e/+TJE3gHgq+vLy6O4wsu29rajh07plKpgGW2trZKJJKmpiZ4RRf8C9RqzZo1dO4fwaS39NCv3XQ6nbxgCSdq/Pz81Go1nr5yR2d44PT09CiVyqqqKpvN1tnZaTAY4EkJOEFubm5fX5/Vak1NTYWXISAxYunYwYMHQ0NDW1panE6n2WxOSkoCW6B1DAMVHIusr6/v7e2tqqpyPZlDmx5Lr5YuXZqSkuJwOJxOZ2lpKVoBhtiuri4/Pz/YisPyPzS8LLKIvog1dpxHLGRmZhqNxtDQUNw1IUg7bDabTCaDwH/37t3Zs2fjNgnBbD1r1niTi44CjgmaTCaLxdLY2CiTyeCIZ1JSUnZ2ttVqffXqVUFBgU6nA+fD8mwsa6WNhab1rPqIzwjJXZZ1uzNTLHxQewkhgmN//fq1Uqn8/vvvBwcHHz16ZDAYBGn9okWLsrKyaLuGPRvNzc34hEmP0U1a39vbq9FolixZ8vfff7e1tRUWFqrVath1wIu2NTU13t7ekAAihAj6E54Jz5w5c+7cuSAVHRmR1rMwYVl0cnKyv7//xYsXHQ4HnMmBQEZPEM2n09LS5s2bZ7fbu7q65syZM3HiREhv0S4dPcMI4Z4Qsn37drVaDbtVYURo7IL2RYvB0o28vLy5c+d2dXU5nU74WYCGhgaa1tMejBUlUQx69oHHw+bM58+fNzQ0aDQamiFgZbyddlmICcu6N23apNPpuru7BwYGli9fbjAYYPcRa+JYVsnSXhDv9u3bCoUiJiYGTkSgzCPErA9hmK603mKxBAQEoH2xbJDFPFHg8S78S7Set3cZPuIbJx48eLB48eKgoCBvb+/AwMDMzMz6+noMQjxvQiPi+lV7e7tcLofgBM4Cc1T0jfDSJR8fn+Dg4IqKCnj8qqysnDlzpslk0mg0/v7+RUVFEGAwlBJCDhw4EBYWJpVK582bt3PnTjxBC2++UyqVCoVixowZuDGGdl48kxCk9ZBq9fX1DQwMLCkpsVgsUVFRWq0W8liuv4rV0dGRmpoql8unTJkCZxtOnjwJjxm00dpstpKSEtipn5iYSB+pTElJUSgUsEYxMDDg5eWFnpcQMn/+fKlUWlxczBMeozWNKiEECQ1rIFar9enTp3PnzpVKpYGBgaWlpbCCfP36dX9//4CAAHj2EJSWF7nprnlfsaZDsGubzbZ69WqtViuRSKZMmYJHkFn6YLFYJk+erFAo4KUl1dXVYWFhMplsypQp6G54cLFUEWi9q3XAYjc9qDdv3nAcd/To0fj4eJlMFhsbi4df6R/jkEgkkydP/vnnn4G7r1+/3rVxWNDXaDSbN2+mMYQy3Rp9r9Vq5QVLqF9SUoK7S+HKO3WGBw4h5Pr16/Hx8VKpVKfTlZaWwqo9vB2vvr4eXsyanp4OJ2poYrRq1SpXY+nt7a2srNTpdD4+Plqttri4GJ5/aB3DQAVvjIF33sXHx7u6C5rWs/Sqvb09OTk5KCgoNjb2xIkTEyZMgDU0jJGEkDNnzvj4+EA6XND/0PC+k9aPYF+8OYV3QVRUVOB1Fu2oq6sLCQlRKpUZGRlms3nhwoUqlery5cuCtJ41a7zJpR1FU1NTXFycj49PeHj4wYMHQZ7Ozs7MzEz4ubTs7GzckMnybCxrpY2FpvWs+ojGCLSeECJo3e7MFAsfWntZY29qaoqOjpbJZKmpqXhSnBbY4XDQtgnloqIiENjLy4uuDGU3aT0h5OHDh3PmzPH19VWr1TNnzoSXCwnmREtKStRqNSy2CPoTGOy5c+ciIiKUSiWaMJw6w1+ZpWm9ICZOp1PQopOTk8vLy3Nzc5VKpU6nwxex0xNE8+mWlha9Xi+Xy+Pi4m7evLl7926ZTLZp0ybapdOegRXu4V15np6eeOqX/pEKln3h5i6WbvT29i5evDggIEAikeAGIZrW0x6MFdNpn0OrgdPp3LJlS0REBPwcVUVFBZ55oKvRt6PLQkxY1m21WjMyMhQKRWhoaE1Nze3bt/38/L766ivWxLGssrq6WlB7UUK9Xq9QKHBNA66PELOgwvsxTFdaTwg5efKkp6fn7du3R7BBVrjHUYx34d+g9eM9hhHaLygowGP4I1SDr1jR6503fsQKw8PDuPn4zZs3Hh4e7zwx/BGl/by6Hlt9GJUq/gtAHTlyZN++fR/eUWZmJv0A+eENii2ICBBCvmTPZv/nD9SgsbFRIpHg5iV3dIM+pulO/TGpI+hP6GeYMemF1wjNQXlfjffH+/fvS6VSfHPUeHf35bT/UbR3zOH9uOH+v0zrBwcHp02b5r5DHFsaN+aKItjgt99+Gx8fbzabBwYGVq1aFRISgixfsL540X0ExlAfRquK7gv53jUzMzN5p39G29TAwMD+/ftVKpXgeb7RtibWFxGgEfhiPdvw8HBYWFhRUdHAwIDZbDYajXhwhcaHVW5ubsYXtrLqjMd1QX/yn6T1dru9vb196tSp9Gnd8YD0C2zzY2nv2EL90cP9f5nWj3aqxpDGjbbr967f09OzcOFCX19flUo1c+ZMfFf3ezco3ogIfI76gMKPd8Fms0kkEp1OR/9y4Xh3Krb/5SDwJXu2+/fvwwtJNBpNXl7eyD/X+CmrxH+S1ptMJolEkpeXJ7iJ5VOeDlG2LwQBkdZ/IRMtDlNEQERAREBEQERAREBEQETgv4yASOv/y7Mrjk1EQERAREBEQERAREBEQETgC0FApPVfyESLwxQREBEQERAREBEQERAREBH4LyMg0vr/8uyKYxMREBEQERAREBEQERAREBH4QhAQaf0XMtHiMEUERAREBEQERAREBEQERAT+ywiItP6/PLvi2EQERAREBEQERAREBEQERAS+EAREWv+FTLQ4TBEBEQERAREBEQERAREBEYH/MgKfJa3/iL8tN2/ePPiNbneUgvdLy++8BX+mnv69aNZdH/2t6rxfaxeUs7u7Oz4+XiKRXL58WbCCePGLRQB/Yp2HAJrYR9dwEGy8373NGz79saWlheM411/7unXrlk6nk8lkvb29HMddu3aN/u16uoX/cNkdJ8ka/jfffCOVSn/88UdWBfH6ByKAsYwQwrJ0d7pAb+BO5TGss2vXrqioqDFskAaEbnbt2rVGo5G+8oWXx9Xtu0Na/gP4i7R+dJPojpc5ePCg1WolhLw3rXc6ndeuXYNGWPKNq/azOm1razt79ix8646FHDhwwNfX98WLF0NDQ6w2WdcRRlaFT+f6lStXWlpa3lses9m8ZMmSgIAAtVqdlpb28OHDkZvS6/Xc//vz9fVNSkr67bff4Bar1fr/vvn///fw8JgwYUJRUVFPTw+vzUmTJnl5eZnNZvo63TK209DQQNcZq3Jzc/OzZ89cW0MT+yga7irPGNL60ao0i9bn5eXNmjXr1atXtKP4iMkOV9D+hSv02EfVXVtbG8dxV65cGb+fE6LN0MPDQ6PRZGVlPXr06J1yDg8PHzp0aNq0afJ//mJjY7dt2wbOk27T29s7JCRk8eLF9+/fxzZLS0sNBgN+tFqtU6dOzcrKstvthJDROhls5/0KNItlWbo7LaM3cKfyGNb5EFovGA5oQGg529vbPyR20E25Xx6tMvBUi+7o9evX69evj4qKkkgkfn5+RqOxvr4eKoDGnj9/HuvX1tbK5XJIQ+BFXmFc3b47pIUnj/sfR+ve3W95tDX/47Te6XQODw+PFpQR6r/TywwNDSkUCuAr703rRxAAv3pv7Xc4HNjIaAtVVVX4y+TuWEhVVZVerx9tL4QQGkZ3bmcNaswVQFCY2bNn19bWCn7letH1CcdgMKSlpbW2tj558mTevHkTJkxwOp2uN+IVvV5fVFT0/J+/hw8fFhcXe3l5PX36lBACnvTw4cPw7bNnzy5evBgZGZmeno63E0KuXr0aGBiYnp6+ceNG+rpery8sLHz2f//evHlD13Etu47ItY77V9DE3lvD3e/LnZqjovUjQDFalSaEsGj9nDlzSktLecK/k9aPky2wTI8n3qfz8e7duxzHjZw0oaV9jwHSZtjZ2Xnr1i2j0Thx4kS6WcHysmXLpFLpTz/91NLS0traWlNTExgYmJGRMTw8TLf5999/X7hwITMz08vLq66uDpqiudfr16+nT5+ekZGBjy6jdTKC4rl/kcVi3W8BaqI3GO2NH1j/Q2i9YDgYK0A+cFxw+2iVgVYtWoCBgYG4uDidTnf48OHHjx83NzdXVFR4eXlVVVVhMEJaf+LECblcfuXKFboF1/K4un13SIurSO5ceQ/37k6z71fnQ2n92rVrY2Njse+enh4vL6/Lly8PDw9v3LhRp9NJJJKJEyfW1NRAnaGhobKysqCgIIlEEhERUV1dDdc7OjoyMjJkMplGoykrK4PoqNfrQT+gjlwuh1QxBjBWL+vWrcvOzi4uLvbx8XFdwq6trY2MjJRKpZMmTdq9ezfw/vXr12dlZW3dunXSpEkajWb+/PkDAwOEEIfDUV5ertFo/P39f/jhB9rL3Lt3LyUlRa1WT5gwobCwsL+/32azyWQyjuNkMllFRQXQ+qtXr06ZMkUikcTHxz9+/BjGcufOnaSkJKlUOmHChOLi4tevXwOXhSV1en25v7//m2++CQwMlMlk8fHxN27cgBZY2n/48OGIiAiFQpGbm7t79+7w8HBCyKVLl9Rq9a+//qpSqY4fP04IOXLkSGxsrEKhiIqK2rZtm9PpbG9v5zgO07exsbFTp06Fvp4/f85x3Pfff+/1z59cLh8YGDAajWvWrCkqKlIqlQEBAa4r2hUVFT4+Ph4eHnK5vKGhgTUQQsjevXtBVRISEm7dusWDkRDiCrXgoEBaQoirAghOumvXI8zOxYsXFQrFyZMnY2NjNRpNamoqMOnU1FSO4yQSSUpKCiHkxYsXixYt0mg0AQEBc+bMefLkCSHEZrNxHHfkyBGdTrd8+XKUkxDS3d2dk5PT1tYGF1tbWzmO+9///kcIyc3NTUtLoytDWa/Xr169Gq9bLBaO4xobG109KdQ5d+4cj8csWrRoxYoVhw8f1ul09CMEr2XsQrCQmJi4adOm5OTkyZMnE0JaW1vT0tJUKpVarc7IyOjs7CSEvHnzhuO42trapKSkoKCg6Oho3I6FS/MsEwMNt1qtUqn0zJkzKEN5eXl8fDx+hIJg74QQQcfy9u3b4uJif39/pVI5b9481HlBJaFpvdlszsnJUalUAQEBGRkZ7e3tgpNbX18fGxsrlUq1Wu2KFSvsdrurSgs2RQh58OBBfHy8TCYzGAyHDx923YSTkpLi6enp7e0tl8t7enroTThr165dsmSJXC7X6XQ///wzIMOzBZvNtnbt2vDwcKVSaTAYLl68CNVu3bqVmJioUChg+rq6ugghLAfr6k94JgxtCpptU1OTSqWqr6+PiYlRq9U5OTnPnj2bPXt2UFDQlClTmpubR55Q+JYQQjtJQeEFvVxDQ4NUKuU4Ti6XV1RUCNZx9S0QHdavXx8eHu7r67t58+abN2/Gx8cHBASkp6f39fWhVFBwzVOeOnWK47i3b98SQqqrqz09PXm3EEKampo4jjtx4gT9VWtra0ZGxvPnz13bBEenUChgLQ6515s3b4xG41dffYWcfgQnQ/dFl11tpLGx0cvL6+XLl1gtPj6+vLwc0gRTp06FWH/o0CE6lvE24QjqCTY4csAVNM81a9ZkZmauW7cuKipKo9EUFBQMDg5Cg4JBFtSvsbExLi5Oq9XSQfnXX3+NiIiQyWTz5s3bsGEDbsIRNFWHw8Fx3OnTp1NTU3U6XVhYGJATXjjAodG0/u3bt4mJiUuWLBkeHsZNOCwGQghx9SeAsCCVEpQWxRg54rA0E1WLbocQsn79eqlUylt0ra2tLSwsdDqdtMb+9ttvcrkcvQ2vHfrjyG4fYK+rq0tMTAwICDAYDG1tbcuXLw8NDQ0KCjpy5Ag0lZCQsH79+gULFuj++du2bRtcZ5EWlld00wrKyspo4geLY66Rgh7muJY/lNb/8ccfHMchKampqdFqtQ6Ho66uTiaT3b9/32azXbhwwdPTE5YLDxw4oNPpnj175nQ6b9y4oVAo/vrrL7D83Nzcrq6uR48ehYeHA0d8J61n9bJhw4bg4OD169d3dXXxci3Xrl1TqVTXrl1zOBzNzc0ajebo0aOEEJPJpFard+3aRQjp7+8PCgras2cPIeTgwYNqtfr+/ftv377duXOnQqGAvfUWi0Uul2/evHlwcLCzszMhISEzM5MQAiu8dLZ+4cKFz549s1gs8fHxOTk5hJC+vj5fX989e/bYbLaurq4ZM2Z89913tCukI1ZhYaFer+/s7BwcHKysrPT394dFVUFa39zczHHcwYMHbTbbqVOnNBoN+KarV6/6+Pjk5+c/e/ZscHDwwoULEonkwoULdrv9zp07/v7+O3bsIISEhYVBUOnt7dX889ff308IOXbsWGRkJCEkLy+PztZrtdq6urpXr14dO3aM4zjX3SN0tp41kIaGBoVC0dDQ0Nvbu3HjRpVKZbVaaRhZUPMGRdsJTwFYky7YNWt2gN4VFBTY7fahoaGsrCwkl8HBwZitT0hIyMrK6u7u7u/vLyoq0mq1g4ODw8PDHMclJSW1tLSMnCaEqXn16hUh5OTJk9gsPTqafNtsti1btmi1Wpgp2pPiLRcuXOA4rru7G668fPnS29u7ubn59evXCoXiwoULWJNuGS+yCjNmzAgNDa2vr7dYLISQyMjIpUuX9vf3d3d3z549G8wBgpnBYADmsXXrVplMBpIgrWeZGGr4119/nZGRgWKEhobu3bsXP0JBsHeWY1m7dm10dHRra6vZbM7MzITnMZaS0LTeaDR+/fXXVqt1YGDg+++/j4qKcjgcvMnt7Oz09PSsqamx2WyPHz8ODg4G46JVmhAi2JTD4dDpdIWFhQMDA21tbQkJCa60nhAye/ZsyNbTjiI5OTkgIODYsWN9fX1Hjx7lOA52T/Fsoby8PCIi4s8//7TZbIfjlrwmAAAgAElEQVQPH/bw8AAmHRQUtGXLFpvN1tfXl5eXt2TJEkIIy8HyTE/Qjlhme+3aNU9Pz7KysuHh4Y6ODm9v75iYmI6ODniOxYlmTSjOOz12QeFZXu7OnTv4lMuqwxugyWRSqVQQKerq6jw8PHJyct68eTMwMBAeHo6kAWXjmWFfX192djYO7f79+xs2bMDKWCgqKkIqiRexwGsTrr969crb2/vXX38lhAD3stlss2fPTk1NHWGRjXYy2D6v4GojTqeTflx8+vQpx3Gtra3d3d0KheLnn3/u7u6+cOGCj49PU1MTzWLR0gX1hNcvyxuwzLOyslIikezfv58QYrFYQkNDf/jhhxGCLKhfQUGBzWZzOp0ZGRkQlME8a2trbTZbU1MThk6WqRJCOI6bNm0aJAW2bdvm7+8PKUI6HODoEJDh4eGcnJz09HSI40jrWQyE5U9YVErQsaAYrgVaGViayaL1UVFRhYWFrm3CFdTYS5cuKRQKTNuz6sP1d7p9juNmzpwJWVRIscHTQnV1tUqlgoxwcnKyr68veLY7d+54eHhAmDMajYKkheUV3bcCd9z7yAMfw28/lNYTQiZPnow59bS0tLKyMshg0Y/1oaGhkJjfvHlzeHh4b28vjAEyhQ8ePOA4Dp/5bt++DanHd9J6m80m2AtYCJgND6zs7OySkhK8uGHDhtTUVKD1Wq0Wd+xkZ2dDVjU9Pb2goADrh4WFAa3fsWNHUFAQZjoxIUrPLmTrkezu3Llz0qRJhJBdu3bRSxxXr1719vYe+ufPNVv/6tUrzAZ1dHRwHAcpf9R+lA1GAfwbLubk5ECcAEkwE5aZmbl48WK8saysDBLzhYWFK1asgPRAVlbW3LlzwRiWLVsG13m0fv78+diISqXi5ZkIITStZw0kKysLHxXsdvuhQ4devnxJw8iCmjcolAQf0lABWJMu2DVrdoDe4QbZy5cvcxwH6od+HB6r/v77bxCmr6/Pw8MDNr5zHLd9+3ZaSNfyy5cvQ0NDf/rpJ9ev6Ct6vV4ikaj/+fPw8NBqtb///jtUQE+K9f/3v//Fx8cnJyfjlS1btsTExMDHgoIC4N/wcVS03mg00vf29PRgnuzw4cMajQafVPft2wftDw4Oenl5gZ5gsGeZGGr4tWvXME147949Hx8f16MCgr2zHItarcbnpY6OjiNHjjidTpaSIK2HFAZ2/fbtWx8fH0CenlyHw2E2m9EzLF26NDc3l/fAz2rq1q1bHMfBQgchRDBbPwKtR+JICDEYDMXFxa62oFKpcO2UEBIXF1dWVuZwOCQSCSQ1CCEoPMvB8kxP0I5GNlvMBEVFReGGourq6oiICFAVwQmFr+BfpPUs4Vlejqb1rDq8AZpMpuDgYOj3xYsXHMfhEaPc3Nxly5bRguGimVwuV6vVSqWS47j4+HhYAOHVpD+mpaUBxaQvYtnVtOGriIgIk8kEtF6v18+bN4/juAcPHuCNvIKbTkbQRkwmE0aurVu3wlb+nTt36nQ67KW+vv7hw4fIYulsvaCe4I1QYHkDlnlWVlZqNBoM3BUVFSMHWZhZXDbftWsX1N+yZQusbIMYS5cuhdDJMlWg9bjdAKrxwgE9NARk1apVBoMB1ucJITStF2QgLH8iSKVGkJYWBstuKgOL1nt5eblmWLBx0Njy8nKpVJqVlYXXRy680+1D4hIaKSoqwl2+jx8/5jgOrCw5OXnBggXYUVJSEtA5o9EoSFoEvSIhxH0roBnLaGcB5RyrwhjQ+o0bN0La0mKxYFa+v7+/rKwsOjoaFkG8vLwgZvT09CQmJsrl8szMzP3790Pm8vTp056enmiZOLZ30npWLyaTKS4uDtuhC9HR0XgWEArgkkwmU0JCAtbMzc0Frjlp0iR6/3F6ejrQ+hUrVsycORPrP3r0iOO4lpYWenbBgyDXqa6uhr5WrFjBkwGeatDyMWIRQp48ebJo0aLIyEidThcSEgK9EEJQ+1EGQkhBQcHcuXPxytatW2laDwldQkh0dDREAqi5b98+tVpNCDl16hR47ZKSkp9//nnLli1r166FRCxwUx6th7wINKLRaJAqoQA0rWcNJDo6mkYY7qVhZEEN8OKgsFOgMrQCsCZdsGvW7AC9w3VtcCIQPpHWgyYjKyKEBAQEgOZzHHfu3DlaSF65tbUVU028r3gf6R3wsAFXrVYDzwBPKpFI4MidRCLx8vLKzMzEfSaQctu5cye0eePGDU9Pz+fPn8NHODLr+X//WHTEaDTCMzzc29jYmJqaGhoaqtPp4Pgv0np4SodqGo0GekdazzIx1PDh4eGJEyfCrpLVq1cLUh/B3gUdS3d3N8dxuJkNpAKj4FklWCvS+tOnT/MqwP4iCPD05O7evdtgMIDrUygU8+bN49F6VlMnTpygPSGwfNdthKxsPb01a8GCBfDQRTtDGPv169dx1AsWLADxfvnlF9iXWFZWdvPmTajAcrA802PZkaCHhHsxl6zX6zHbXVtbi+xZcEJRbN4mHEHhWV6OpvWsOrwB0tEBTAzPqn777bd5eXm0YEjrf/nlFzilcv/+/VWrVmm1Wti1xauMH+fMmQNzgVfoAovWh4SEQFqttLSU47j8/Py8vLyIiAh8/qQbcdPJsGyko6PDw8MDxm4wGGBBe8WKFbNmzaJ7QcOHw5Fo6YJ6UlhYCP7G39+fEMLyBiwfXllZOX36dOwdUraEEJYb56kfBuXly5fTo9iyZQuETpapgtXjrhIIB5CaxHCAUiEgCxcu5DgOlYdH6wUZCCFE0J+wqBTLR9HCQNlNZcCFINcWpFIp5gJcvwWN1Wg01dXVcrl8hJr0ve90+xzHIeylpaWYy3j27BnuHElOTl63bh02m5ubC88VRqPRlbSwvOKorIBmLCydqaurw9D6xx9/oHhjXhgDWg/j6ejoqK6uhgdfQsiyZcuio6NhizDwQnpS79+/v2nTptjY2KCgoOfPn586dcrT05MmQzBOHq2XSqW8vfWsXkwm07Rp0wTBiomJEVwA5d2CtD4sLIwmnbNmzRKk9bAl+o8//qBnFzwI7KeELZVAFFauXDljxgxX8QRpfURERG5uLpBXs9k8Mq1funQpajkhZNu2bTStR0l4wWzv3r1A63t7e728vKxWa2xsbHNz840bNxITE81ms7e3N2wL4dF6IP0wkHfSetZApkyZQj9jQGs0jDxaj1Dz4KXx5M0ma9IFu2bNDtA7fEiDBznYQoZ+3JXW+/v7I60f4ZUyDQ0Nfn5+Bw8epEfBKrvm1FetWgVJC/CkBw4caPvnr6amRqlU0mQCNuRIpVLg/XK5nOM4xF+v1y9durT1//6xjoHSx4/a29t9fHx27NgBKyR1dXWgUaDS9D6fgIAASHFhsGeZGPp3QsiWLVvgOU2n07ku5rJ6F3QscBSBpraAM0tJkNafOXPGw8NDEA3c8QI71pRKJZ4MKywsdKX1rKaOHDlC0/obN26MahPOmjVrUGcW/vMHj7joDF0DWE5OTnZ2NtxltVrr6ury8/MlEglsg2Q5WJ7pCdqRm2ar1+txFQtpPWtCcXQ8Wg9Mmic8y8uNQOvRE/IGSPsTMDFc+RyB1vMU1WAw4LoEPRAsl5SUhIaGusZBSCUI0vquri6O4yDnUlpaCk7AZrNNnz49JSUFcxDQhftOhmUjhJD09PSysrKnT5/iollxcTH9/AZ9YSyjs/WCemI2m8HfgC9leQOWeVZWVuJmSELIvn37YJ2Q5cZ5M4u0vqCggKb1GzduhNDJMlWg9ejS3aT1EydOnDVrltFoxFmms/Vop7AhDRKLx44dE/QngDOPSo0gLarZaJVhBFofGxubn5/Paxk2a+DDLXC2s2fPenl58SzC9UZevlLQ7dPOtrS0FFeMebSepu8LFixYtGgR7KdyJS0srzgqK6AZC2sW+vv7MbQiGRME4QMvjgGtJ4TEx8fv3r07LS1t06ZNIFBUVBQ6a4vF4uPjA+RmYGAACCIcjomMjNyzZw+sleO62I0bN+DYzfTp05FwAPQ8Ws/qhfbCPIDmz59PrweZzWbAl3cL0vqUlBTchON0OoODg4HW79q1i96Ec+bMGU9Pz/7+fnp2WR5k9+7dAQEBuEXk1atXsNsYXSFm62HBF0PI2bNnR6b1FRUV0dHROOSFCxcK0vrs7Gx6E87KlSvRMxoMhtraWrVa7XA4bDabUqn85ZdfYPOx6956VwvBrqGA2foRBpKVlQW7FOCI3k8//QSUFPdlsaDmwUt3zZtN1qQLds2aHaB3+DKy8+fPcxwHj1tI62H1DTfhgNICqaWdES0qIeT69et+fn5NTU2866yPgrQezq26xv758+cnJibiCZOMjIzMzExAGP5du3ZtSEgIVHBtmSUDz0UeP35cLpdj5dLSUprW4yN9f3+/h4cHOHek9SwTo2m92Wz29PQ8cuSIRqNxJdas3lmORaVS4ep5Z2fn5s2bbTYbS0mQ1j98+JC3vQHOTPMCfFFREUaa4eHhqVOnutJ6VlNwaBI34dTU1IyK1iNBB5+8atUqHq2HZWV6E05MTAzEP3pN4OjRo35+foQQloPlmZ6gHblptoK0njWhqGA8Wi8oPMvL0bSeVYc3QNqffAith21R9Cjo8u3btzmOo2eHEPLnn3/6+fnBmRyO43jEqLCwUKPRAH2nd0q8ePFiwoQJ33zzDbY/WicjaCOEkBMnToSEhGzZsgUXzXbu3KnVapGnHj169MqVKxjLaFovqCcoIRRY3oBlnnDeDH3C6tWrYWsQy43zZhZp/Y8//hgWFobCLFmyBEIny1R5Vu8mrW9qarJYLBqNZvPmzdDXO2k9y58IUqkRpMWhvUfEoVWLbqeqqsrLyws3psJXtbW1YWFhb9++5QWjzZs3KxSKd2ap3+n26Ug6Aq2nF74MBgOsZNKpKEII5iLVajVtd+gV3bcCmvi5OQs0kmNbHhtav2PHjuTkZG9vb4xzaWlp8+bNs9vtXV1dc+bMmThxIgSPvLy8uXPndnV1OZ3OlpYWX19feN5NSEiAt2f8+eefkyZNqqysJIQsXbo0JSXF4XA4nc7S0lKJRMKj9axeaC/Mw+vq1auenp51dXV2u/3vv/+ePHnyli1bXIMf0vpt27ap1erbt2/39/dv3LhRrVYDre/p6VEqlVVVVTabrbOz02AwAFGGhPq5c+f6+/tZHqSvr0+tVpeVlb1+/bqnp2fhwoXw/kF0hUjr4QUasEh99+7d2bNncxwHNJHWfhzj77//znHc8ePH7XZ7fX19SEiIIK2/fPmyRCK5dOmSw+G4efMmrdPr1q2Ljo7GnTwpKSmxsbH4tFZYWJiSkmKxWOx2O8tCUBh6b/0IA4EjO/X19b29vVVVVWq1uqenh4aRBTUPXrpfngKwJl2wa9bsAL3Lzc3t6+uzWq0zZ85ElCIjI8vLy2HVOykpKTs722q1vnr1qqCgQKfTQdClnREt6ps3b0JDQ6uqquCVlPAvbFE4ffo0Hu2nb6FfcNnW1nbs2DGVSgUPwDxPCsfIAgIC4NvOzk4PDw9cwYQ2zWYz5lEEaf2NGzcE6QitADdv3uQ47t69ew6H45dffklISPDy8urv7weV1uv1f//9t81mW7NmjZ+fH4wOaT3LxHganpmZCVZDQwFlVu+EEEHH8sMPP4SHhz948ADeGgEHD1hKgrQenmSMRqPZbLbZbFu3bvXz84MkBT25mzZt0ul03d3dAwMDy5cvNxgMsLZOqzSrqTdv3vj7+y9btsxqtT58+DA+Pn5UtN7Pz6+xsdHhcPz2228cx929e9fVs1VUVERGRra1tdlstpqaGi8vL3izqo+PT319vd1uf/Xq1cqVKyFxyHKwPNMTtCM3zVaQ1o8woTj76CSfPHkiKDzLy9G0nlWHN0Dan7hP6/E9s48ePTKZTB4eHlevXiWENDc3Y7oKhwOFVatWeXt7r1u37t69e3/88ce+ffv8/f2BnUO/0GZHR8f169dzc3MlEgkmjHnc68GDBzKZDJaaR3Ayhw4dwqduWhhBG4FErJ+fn1qtxt/KgLPRJpPJYrE0NjbKZLLLly9jLKNpvaCe0J3CCrNgwGWZZ2VlpVKp3LhxI5xQ12q1W7duhSOzgkGWN7NI6+/fv89x3KFDh16/fv3bb79ptVoInSxTHYHW0+EAR0cDcvHiRW9vbzDPd9J6lj9hUSnjP3+uPgolGUEZWJpZWloaGxtLv/cYdmbabLbExESNRrN///7W1tZ79+6tWbPG29v7wIEDmK2nH0SXLFkSEhICO0JfvnxZVFSEGzpQvHe6fdrZjkDr/f39L1686HA44NzjvXv3eKkomtYLekVCiPtW4I57xzGOd2FsaH1XV5eHh0dSUhKK29LSotfr5XJ5XFzczZs3d+/eLZPJNm3a1Nvbu3jx4oCAAIlEEhkZiQ7l6dOnc+fOlUqlgYGBpaWlkMlub29PTk4OCgqKjY09ceLEhAkTTp8+Tf+eIqsX2gujSFg4dOhQZGSkj49PcHBwRUUF5Cl5tyCtt9vtJSUlgYGBvr6+a9asyc/Px+T99evX4+PjpVKpTqcrLS3F7Rnz58+XSqXFxcUsD0IIgTeySaVSX1/fxYsXs7L18DKKkJAQpVKZkZFhNpsXLlyoUqkuX77M034c3Y4dO0JCQlQq1Xfffbdt2zZI4vIkgR1BYWFhMplsypQpmLnEl6zhGeh169YBXYP2r1+/7u/vHxAQ0NbWRrM62kJQEprWjzAQOEMML7iMj4/Hfb0II2QXXKF2HRR2zZtNQojgpLO6FpwdoHfnzp2LiIhQKpXp6em46Xz79u0ymQyOJXR2dmZmZioUCo1Gk52dDa/44MUAlBMB522IhJeQjvCCS6wvkUgmT578888/Q7bMldbDG3U8PT1v375dWVnJe6MlSJKdnQ0JZkFaX11d7eXlRcsMZZ4CrFq1ytfXNzAwsKSkxGKxREVFabVaWK+oqamZPn26XC6PjY3FTe1I61kmxtPw+vp6wbctgTCCvVutVkHH8ubNm+XLl/v5+SmVyqysLJxHQSWhaT08BiiVSoVCMWPGDNwjS0caq9WakZGhUChCQ0Nrampu377t5+f31VdfEUJolWY1defOnbi4OIlEYjAYICBh8h6nQHBvfUJCgslkWrhwoVKp1Ol0eJSNZws2m62kpAQOPyQmJuJh67q6Ongpp6+vb0ZGBoRbloN1Nb1du3a5mrCgh+TdK0jrCSGsCUUQkNaDb3EVnuXlaFrPqsMTksbQfVqPRqpWq5OSkpDfsAwKhlZXVwfvTVYoFAaDoaamBk6dQb/YpkajWbBgAX00lkfrCSGnT5/28PA4fvw4rALhvVAY2cmwbIQQUlJSwls0a2pqiouL8/HxCQ8Ph52ENItFS2f5W5xTQgjLG7B8eGVl5cyZM00mE7yEuqioCLceCbpx3swirSeEHDhwICwsTCqVzps3b+fOnXiClmWqtNXT2Xo6HODQaEAIIStXrgwPD+/v738nrWf5ExaVYkmLkoygDCzNhGMbtP7gM4/NZtu8eXNMTIxMJvPz85s9ezYuO7sGo7dv3yYkJBgMhsHBQUAMwz2K9063T8M+Aq0vLy/Pzc3lOUNezMJsPcsrjsoK3HHvOMxxLYwNrR9XEcXGR4UAvG4fblm3bh3vd4hG1ZRYmUaApnf09fErd3Z20sf5x6+jd7ZMn+V6Z2W6Ai+Y0V+Ntrxjxw567+lobxfriwh8Ogi8t0GN+RDew8lkZmbS2y/HXKRRNchjgaO6V6zsisC/qZkFBQW8DTyu8ryf28efNnJtcKyufFJWwBuUSOt5gHzeH9vb2z08PA4fPmy32x88eKDVauFlBZ/3qD4N6f99Wr99+3bXlwv9+2A0NzfjG0hH2/uY0Hqbzfb777+r1Wr66O1oJRHriwh8Igh8iEGN+RBG5WQGBgb279+vUqnowwxjLtKoGhRp/ajgGrnyv6mZg4OD06ZNwyMZroJ9iNsfV1r/CVoBDz2R1vMA+ew/Hjt2bNKkSRKJRKfT/fjjj3iW6LMf2McewL9P6z/2iMeg/zGh9TNnzlSr1bBldgxkEpsQERARGD0CNpsNwsqlS5dGf/d43SHS+vFC9mO3+yFuf/xo/adpBby5Emk9DxDxo4iAiICIgIiAiICIgIiAiICIwOeHgEjrP785EyUWERAREBEQERAREBEQERAREBHgISDSeh4g4kcRAREBEQERAREBEQERAREBEYHPDwGR1n9+cyZKLCIgIiAiICIgIiAiICIgIiAiwENApPU8QMSPIgIiAiICIgIiAiICIgIiAiICnx8CIq3//OZMlFhEQERAREBEQERAREBEQERARICHgEjreYCIH0UERAREBEQERAREBEQERAREBD4/BD5pWk//PHh3d3d8fLxEIrl8+TL9Y9QfHfKGhgaO4z66GCDAmAjDetf4JwX7JwL4RxGD/vXscRVgrN4JzVLLUQ2EVst3quLH+pEBQcHw9+E/cLL279+vVqtnzJjxge2It7uPAB2D3L/rE6nJsrvxEG/evHlFRUXj0fLIbY5qjLQPoZsVNFu6glgWEfiMEPikab3T6bx27ZrVaiWEHDhwwNfX98WLF0NDQ83Nzc+ePft3UD548CAIwOqut7f32rVrrG9dr7e1tZ09e9b1+phcGa0wgp2yfN+/CbugYHq9nuO4v/76i/62v79fKpVqNBq4WFpaygn9DQ0N+fv7C33DNTQ00A1++uVRseEPGc5Y0XpaLa9cudLS0gJSjWogtFq+UxVZtJ7u/UOQYd2Lgg0NDe3atQuqtbe345BZN7pzPSgo6Mcff3z79q07lek64+pzoCOr1VpYWKjVamUymV6vP3HiBFzv7++H63K5PDY2Fq/T4n1IeXh4uKqqKjw8XCKRhIaGbtiwAX+38vz58waDQaFQaDSab775xmKxvEdHdAwab+V5D/EEb8GYRdudYE3WRVp7WXV418eD1rsjxqjGSPsQWn40W/qiWBYR+EwR+KRpPY1pVVWVXq+nr4xV2eFwsJoaGhpSKBRj+whRVVX17bffsnqkrzudzuHhYfrKv1Nm+b5/p/cRetHr9YGBgeXl5XSdAwcOBAYG0rQ+Njb2mcsfIaSzsxMul5aW6nQ6rPLmzRu6wU+/PCo2/CHDGStaT8swe/bs2tpauDKqgYxKLVm0nu4dpRqPX2K+c+eOTqfDLsakIJFI3i8j4L7PIYS8HxpZWVnTpk1rbm7u7Oysqqry8PB4+PAhISQvLy8xMdFsNjscjvr6ek9Pz+bm5jFBAxrZuXNnYGDgxYsXnz9/fv78eYVCsXfvXkLIX3/95eXldezYMYfDYbFYZs2alZmZ+YH9CirPB7Y55rePScx6D+19b1o/Qvx9DzFGxnNUPmTkpsRvRQQ+WQTGgNbfunUrMTFRoVCo1eqMjIyuri5CyJo1azIzM9etWxcVFaXRaAoKCgYHBwGFO3fuJCUlSaXSCRMmFBcXv379Gq5fvXp16tSpEolk4sSJhw4dIoTgAmhFRYWPj4+Hh4dcLm9oaKCXzPbu3avT6SQSSUJCwq1bt3hAX7x4UaFQnDx5MjY2VqPRpKamPn36lBBy6dIltVr966+/qlSq48ePE0Lu3buXkpKiVqsnTJhQWFjY399vs9lkMhnHcTKZrKKighAiKDkuAjocDo7jTp8+nZqaqtPpwsLCXGPwhg0bvP75k8vlq1evjomJQYGtVqu3t/eFCxfWrVuXnZ1dXFzs4+Pz4sULm822du3a8PBwpVJpMBguXrwIt5jN5uzsbD8/P5lMlpCQ8PvvvxNC3BHGbDbn5OSoVKqAgICMjIz29naUAQq073v79m1iYuKSJUuGh4cR9vXr12dlZW3dunXSpEkajWb+/PkDAwOEkOHh4Y0bN8J0TJw4saamBhssKysLCgqSSCQRERHV1dU4BEFJcnNz09LSeFIRQvR6fX5+vkajoZlHUlJSXl4eTesNBoPrvfQVk8k0ceJE+opgOSUlZePGjTk5OcHBwTqd7sKFC9XV1ZMnT/b391+xYgXcYrfby8vLtVqtUqlMSEi4cuUKXBc0CkJIbW1tZGSkVCqdNGnS7t274bGtqalJpVI1NjbGxcVptdr4+PjHjx9DO65GQQjhOO7IkSNpaWkSiQTVbPr06StXrsSBXLhwwcfHp7e3151RsCZuBFovOBCWuaFapqamchwnkUhSUlJYAyGECKoorZaoiizJBWk93bvNZgMYdTrd8uXLCSH19fWxsbFSqVSr1a5YscJutxNCRpiaQ4cORUZGSiQSrVZbUlIC9UGwK1euSCQSjuPAX9GbcFz9zMi9wIQODAzI5XIaOkFpCSEdHR0ZGRkymUyj0ZSVlQ0NDdE+Z2BggOVPEhMTN23alJycPHnyZEIIywYTEhLWr1+/YMEC3T9/27ZtAwn37NmDSksIkclkx44dI4RERUVVVVWhWgYEBIBvZ00c1uQVWAHl3Llzly5dwsoZGRnLli0jhBw/flwikeD1ffv2hYSE4EcowOTW19fHxMSo1eqcnJxnz57Nnj07KChoypQp8PiBMYhWHkIIC0aLxZKVlaVSqSZOnHj27FmdTvfrr78SQliOIiUlZfPmzd9++214eLhWq/3xxx95Qo7gVwkhvPDHi1lod9OmTfv++++x5bNnz0okkv5//r755pvAwECZTBYfH3/jxg1CCE97WV7L4XCUl5drNBp/f/8ffvhBkNazZs01/h45ciQ2NlahUERFRW3bts3pdLopBo7RnfhL+5CPEtpwCgghra2taWlpKpUKiFNnZyf9rVgWEXhvBMaA1gcFBW3ZssVms/X19eXl5S1ZsoQQUllZKZFI9u/fTwixWCyhoaE//PADIaSvr8/X13fPnj02m62rq2vGjBnfffcdIaS7u1uhUPz888/d3d3ASJqamtClEkLobD0G9YaGBoVC0dDQ0Nvbu3HjRpVKxdswA9G9oKDAbrcPDY3LQlQAABc6SURBVA1lZWXFx8cTQq5everj45Ofn//s2bPBwUGLxSKXyzdv3jw4ONjZ2ZmQkACpnba2No7jIFvPkhzdCtCUadOmmc1mQsi2bdv8/f1d0+15eXmQrYfG79+/D5NXW1sLhHXDhg3BwcHr16/v6uoC1xkREfHnn3/abLbDhw97eHhAvMnLy8vKyrJarTabbdeuXSEhIQ6Hwx1hjEbj119/bbVaBwYGvv/++6ioKF6+BH3f8PBwTk5Oeno6TVkIISaTSa1Wwx6D/v7+oKCgPXv2EELq6upkMtn9+/dtNtuFCxc8PT1hdAcOHIDsuNPpvHHjhkKhgI00LElOnjyJCV1as/V6fU1NTUhIyLlz5+B6W1ubXC4/evToeNB6o9EYFBQEohYWFgYEBKxbt44Q8ujRI47jYGgmk0mv17e1tQ0NDdXV1UkkEnhuFDSKa9euqVSqa9euORyO5uZmjUZz9OhRQsi1a9c8PT0LCgpsNpvT6czIyMjJyWEZBaiZwWC4ffv2q1eviouLQc0OHTrk7+9vs9kAmfz8fGjEnVGwJo5F61kDYZkbrZbBwcE4uRzHuQ6EECKoGKiWhBD0ACzJBWk9IQR7Hx4e5jguKSmppaXFarV2dnZ6enrW1NTYbLbHjx8HBwfv2LFjhKl58uQJx3HXr193OBxPnz6NiYmBh1gU7ODBg5itR1rP8jMsBaCVnxCC2XqWtIBMbm5uV1fXo0ePwsPDgSaizyGElJeXC/qTGTNmhIaG1tfXw2YVlg0mJyf7+vqCC7pz546Hh8eFCxdoOQcHB3ft2qVWq58/f04IWbduncFg6OjosNvtp06dUigUYCCsiaObosusgIJ1hoaGrly54uvr+9tvvxFCXrx44evrCxNqNpuNRmNxcTFWhgLAXlZWNjw83NHR4e3tHRMT09HRAU81GRkZdGqJVp4RYMzMzJw6darZbO7u7s7IyJBKpZA2YjkKo9Go0Wju3LlDCLl//z7Hca2trTw5WVgJhj86ZqHdQYDAYLRkyZKFCxcSQgoLC/V6fWdn5+DgYGVlpb+/P7h6WntZxn7w4EG1Wn3//v23b9/u3LlToVC47q1nzRov/l64cEEikVy4cMFut9+5c8ff3x+szx0xcIzuxF/0IR8rtNEzGxkZuXTp0v7+/u7u7tmzZ3/4ahLduFj+khH4UFrvcDgkEgnuIsV9jZWVlRqNBv1IRUXFpEmTCCG7du2KjY1FxK9evert7T00NLRz506MgpA5e/jw4TtpfVZWFm5osdvthw4devnyJTYOiQeO4x49egQXL1++zHHcy5cvr127xnEcLgfv2LEjKCgIhT937hzHcVarlXaRLMl5bgVT0X/88Qf0RcsDq9Ios9FoxAzr3LlzV69ejaQZ3CshRKVSYdqbEBIXF1dWVkYISUtLW7BgATJygPqdwoBUPT09INXbt299fHwg049you9btWqVwWDA5RSkLCaTSavV4uRmZ2dDvtNms9H4h4aGAhqbN28ODw/v7e2FLgBndyRBkaCg1+sPHjxYWVmZlZUFV9atW/ftt9+ePXuWpvWwqiOn/kpLS+mm3MzWG43GvLw8uPH48eOgEvBRo9FAMtLX17e+vh4bnzFjhslkYhlFdnZ2SUkJVt6wYUNqaipwR47jMNm5a9cuMBZBo4DotXv3bmjnwYMHoGavX79WKBRnzpyBVKJarT5//jxQ5HeOgjVxLFrPGgiQaVdzo9USiTVrICzFQLWkaT1L8nfSeuh9+/btAKPD4TCbzegBli5dmpubO8LU3Lx5k+O4Bw8ewO14I9oIzUiQ1rP8DLgjVwVAVYEC0nqWtKAMuGnw9u3bjY2NPJ/D8idGo9EdYpGcnLxgwQIULCkpCWwfriQlJXEcFxUVhdkKh8ORnZ0NZ1oUCgUaC2visGVegRVQoNq6des8PDx8fX0hNQ4Xm5qa1Go1dJ2WlobLxdgywN7W1gZXoqKi0FFUV1dHRESMQOsFYbTb7d7e3nV1ddBga2srx3FA6wUdBZgnaBrcolarXY8fsLASDH90zEK7e/HihYeHx927d2FESqUSHn5evXrV19cHXXd0dKAXorWXZezp6ekFBQVwLyEkLCxMkNYL0gBe/M3MzFy8eDE2VVZWNnXqVEKIO2LgGMGiR46/6EM+hdDW09ODOnn48GEMYYiDWBAReD8EPpTWE0J++eUX2FRQVlZ28+ZNkKOysnL69OkoU3V1tUqlIoSsWLHC9djis2fPVqxYMWvWLKwPhXfS+ujo6I0bN/Luoj9CdMcU5uPHjyEYg1vp7++HyitWrJg5cybeCOnYlpYW2kWyJOe5FdwkA31hiMXG6czZr7/+ChnWvr4+b29vyNOYTKa4uDio393dDUlBvH3BggXz5s2D1I5Wq9VoNPn5+adOnQJ+/05hTp8+7Yo/Zk+hF/B9CxcuxJw0XEfKYjKZEhISUKTc3Fx4UOnv7y8rK4uOjoYFei8vL3je6+npSUxMlMvlmZmZ+/fvhxUVdyTBLqAAtL69vd3b2/vly5dOpzMkJOT69es8Wh8TE9P2f/94p+Xcp/Vr1qyBrs+ePSuTyVAenU538OBBmB0engCFoFFER0fzKsOjLGgjbvGvrq6G64JGAdELU6S0mhUUFECK8fz587hVyWg0jjwKQghr4pDWFxYWev7z5+/vTwhhDYRlbrRa8mi960BYioEhmab1LMndpPW47EMI2b17t8FgANVVKBRgZaypcTqdhYWFXl5eycnJJpPpf//7H+gG2gjNSJDWs/wMqxfUNyggrWdJe/r0aU9PT3zextvR54zgT4xGI+QL8C7BQnJyMqxZwbe5ubn4jA1bgG7fvl1WVubn5wdPd4WFhUlJSe3t7Tabrb6+XqFQ3L59ewSVE+wUln8FAwrUt1gszc3N+/btg62VhJDHjx+r1era2tq3b98+f/587ty5YBp0+zzY9Xo97imqra0NDg5m0XoWjJ2dnRzH3bt3D3uBbP0IjoI2T0KIRqPheeMRsBIMf3TMou1u1qxZcCqpvr7ez88PYuKTJ08WLVoUGRmp0+lCQkI4joOz3bT2sox90qRJdPBNT08XpPWCswbIY/yNjo42mUwIGswjj9azxKDHyHHcyPH3kwptjY2NqampoaGhOp0uICBArVYjAmJBROBDEBgDWk8IsVqtdXV1+fn5EokEln0rKythuwsIt2/fPngYXblypeAL2oqLi2liDXe9k9ZPmTKFdgeuQEB0x2di4Ot//fUXuBV8pwQv3EKW5Y8//qBdJEtynlvB16rQfIsWDEMsIeTNmzdqtfrcuXO1tbW4I9xkMk2bNg1ucY0fOTk52dnZ8K3NZmtsbCwrK9Nqtampqa6bcFyFOXPmjIeHB703nZYNyuD7Jk6cOGvWLKPR6JqJpCWEBWvgssuWLYuOjkaKExkZics48ByyadOm2NjYoKCg58+fuyMJTzag9ZDi2rZt26VLl8LDw4eHh3m0HpHk3Y4f3af1a9euhbvOnj0rl8uxBaD1PT09HMddvXoVr9MFV6OIiYnZsGEDXQfKPG1EWi9oFEDrXWeWEHLr1i0vL6/u7u78/PxVq1ZB40ajceRREEJYE4e03mw2t/7zB1uSWANhmRttIzxa7zoQlmII0nqW5G7Seuz92LFjSqUSj0YUFhbStB4dBU4NYPvs2bN9+/bNnj1bIpEAnxgVrUc/w1IAnqogrWdJe+rUKU9PTzRYvB19zgj+hNYTvNG1kJycDNsp4asFCxYsWrTItZrRaCwsLHz9+jXHcbBiAHUyMjJg1yVr4lybgiusgMKrbzKZIiMjCSE//PADTShhfwvsC8JbeLDr9XpcvRktrQe3DAlvXKmAMwbHjx8fwVHwYBek9SysBMMfHbNouzt48GBYWBi4a1xgiYiIyM3NBXptNpsFaT3L2MPCwmhaP2vWLEFaL0gDeMjzaP3evXuB49JPFywx6DHSR/AF4++nE9ra29t9fHx27NgBy/J1dXUirUfDFAsfiMAY0PoXL16gEEePHvXz84Pkir+/P9LH1atXA9navXt3QEAA7jB59epVd3c3IWTnzp1arRYD0tGjR69cufJOWp+VlYUrmMPDwz/99BOuqIJIEN3x7XLnz5/nOK6/v5/nVnbt2kVvwjlz5oynp2d/fz/tIlmSj8qt8BbECSHLly/Py8v76quvYHs6bMJBWk8IUavV9CacmJgYCKsWiwV34Dx//hw2Zb5TmIcPH9KbBwghsNUVZxBehcFxXFNTk8Vi0Wg0mzdvhm+RsrBofVRUFMZFi8Xi4+MDtH5gYODVq1fQiMPhiIyM3LNnjzuS0FLBkdmDBw8SQo4cOZKQkJCfnw9x5WPRekKIn5/fzp07Uc5nz55BrlTQKObPn0+nNs1mM/BFnjYidxQ0ihFoPSFk0qRJe/fuValUuEOX5g2CDydwrlFw4pDW4wChwBoIy9xotXwnrWcphiCtZ6ncaGl9UVERbkEZHh6eOnXqyLR+aGgIHBcA8t1338FJBrQRmpFgtp7lZ1gKwIMdaT1LWtiEg5t5bty4AedTkdaP4E9oPeH1S39MTk4GZOCiwWBYvXp1b29vREQELtXCFkGk9ZhAJYSkp6cXFhaOoHJ0X3QZdn67BpSMjAxMsRNCNm3ahLSeXlG8desWx3Fw6gmb5cHuPq1nwfj27VsPD4/Tp09DF3/++SduwmE5Ch7sgrSepeSC4Y+OWbTd9fX1+fj43L17V6FQwEy9ePGC3ol69uxZQVrPMvaUlBTchON0OoODgwVpvSAN4CGfnZ1Nb8JZuXIlPAzQRsQSgx6jm7T+Uwhtx48fp/NEpaWlIq1HwxQLH4jAh9L6J0+e+Pj41NfX2+32V69erVy5EihpZWWlUqncuHEjHEHTarVbt26FI7NqtbqsrOz169c9PT0LFy5MT0+HY7VyudxkMlkslsbGRplMdvny5XfSejhqU19f39vbW1VVpVarcdc44ALRPTc3t6+vz2q1zpw5c+7cubhlFpNwPT09SqWyqqrKZrN1dnYaDAbwMpDAOHfuXH9/f19fn6Dko3IrcEopJSXFYrHAs01zc7NCoZBKpcgSeKS5oqIiMjKyra3NZrPV1NR4eXm1trY6nU6dTldZWdnf32+3248dOyaRSPr6+twRxvjPn9lsttlsW7du9fPzQ84NoNH86eLFi97e3rApEykLT0LchJOWljZv3jy73d7V1TVnzpyJEyfCE0heXt7cuXO7urqcTmdLS4uvry9kSVmSnD59+siRI66ajdn6wcFBtVrt5+cHbw/g0XrBF1ziig08ONFvwjl06BC9qoD90hGXRYg3bNgQFBTU3NzscDgaGxvlcvnNmzdZRnH16lVPT8+6ujq73f73339Pnjx5y5YtrtqItB5OWPKMYmRav337drVaDTtTYSDujII1cSxazxoIy9xotYyMjCwvLwc7ZYVhQcWg1RJVkSU5i9azet+0aZNOp+vu7h4YGFi+fLnBYABSyOMfODUHDx4MDQ1taWlxOp1mszkpKQmWRFCwuro6hULR0dExMDCAtJ7lZ1i9oCpCAWk9S1pCSEJCQkZGRmdn559//jlp0qTKykqezxH0J7AChqs6hBCWDSYnJ/v7+1+8eNHhcMAZJNhzkpaWFhcXd+fOnc7Ozurqag8PD2Dz6enpKSkpnZ2dQ0ND58+f9/Lygm1XrIl7+fJlUVERrvghAqyAsmnTJrVaffbs2efPnzc0NGg0GhjFzZs3PT09jx07ZrfbLRZLRkYGzfKhWR7s76T1tPKwYExNTU1KSrJYLN3d3Tk5OXhkVtBRuMIuSOtZWAmGPzpm0XZHCMnMzDQajaGhoZB6gNfmwEPR3bt3Z8+ezXEczA6tvSxj37Ztm1qtvn37dn9//8aNG9VqtSCtF6QBPOQvX74skUguXbrkcDhu3ryJmSx3xKDHyPInqEW0D/kooQ0lgcM59+7dczgcv/zyS0JCgpeXFyyb1NTUwLtGsLJYEBEYFQIfSuvh/SfwYjhfX9+MjAzwyJWVlTNnzjSZTPACrKKiItzgDu/+k0qlvr6+ixcvRjrb1NQUFxfn4+MTHh4OSdl30no4gwtvVIyPj6fTRYACRPdz585FREQolcr09HR4/ybPrRBCrl+/Hh8fL5VKdTpdaWkpssD58+dLpVJ4i4Kg5KNyK9CRv79/QEAALizExsbOnz8fp41Hmm02W0lJCey9S0xMxOOtzc3NM2fOVKlUcrk8ISEB3vLmjjDw9kClUqlQKGbMmEEvGYMMtO8jhKxcuTI8PLy/vx8pC09CpPUtLS16vV4ul8fFxd28eXP37t0ymWzTpk29vb2LFy8OCAiQSCT0zhyWJKyX6yGtB6aCL8Hk0Xre/nX4SL9slLcJh9WdO4TYZrOtXr1aq9VKJJIpU6bgabm6ujpXoyCEwFsRfXx8goODKyoqYL2Fp43IHeHVhzyjGJnWWywWT09PPFDL4w2shxPWxLFoPWsgLHOj1XL79u0ymQzOzbPCsKBi0GqJqsiSnEXrWb1brdaMjAyFQhEaGlpTU3P79m0/P7+vvvqKNTVOp7OyslKn0/n4+Gi12uLiYjgagYJZLJbJkycrFIqjR48irWf5GVYv6BOggLSeJS0svs2dO1cqlQYGBpaWlkLu4Pr16+hzWP6E1vYRXnCZnJxcXl6em5urVCp1Oh28JJ4Q0tPTs2zZMq1WK5VKY2Nj8eiqxWL57rvvgoKC5HJ5TEwMbhxnTRzsnXD15KyA4nQ6t2zZEhERAT9HVVFRgYHmzJkzBoNBqVRqtdrFixfzduC4Pk6/k9bTysOCsaOjIzU1VS6XT5ky5cqVK35+fidPnoRT7IKOgge7IK1nYcUKfxizaLuDSM1xHLysGTSqrq4uJCREqVRmZGSYzeaFCxeqVKrLly/T2ssydrvdXlJSEhgY6Ovru2bNmvz8fEzeo96yZo2n8ISQ6urqsLAwmUw2ZcoUPPbqjhj0GFn+BOWhfchHCW0oCSFk1apVvr6+gYGBJSUlFoslKipKq9VardacnBxcOaTri2URATcRGANaL9jTCIRAsP44XWRF93Hq7j2affPmjUajwT2+79HCf++Wzs5O+m0b4z3Af7m7cR3O/fv3pVIpvt1iXPtybfzTNzdXmcUrggiwjAKOCAveMlYXCwoK8GVK2OYnElBQHlZheHgYz76/efPGw8PD9ddUWPf+965/LrP230NeHNGXjIBI6z/a7Dscjr6+vvz8/ISEBNeXV3w0sT6Bjrdv345ZvX9BnH+5u3Eakd1ub29vnzp1Kn2icZz6YjUr0noWMp/ddZZRjDetHxwcnDZtGh6yQtw+F4L47bffxsfHm83mgYGBVatWhYSEIMvHsXw5hc9l1r6cGRFH+iUgINL6jzbLTU1NPj4+06ZNc30J5keTSez4s0XAZDJJJJK8vDzchPDvD0Wk9f8+5v9yj+NN61nD+VwIIhwY8/X1ValUM2fOxF82YI3rv339c5m1//YsiKP70hAYL1r/peEojldEQERAREBEQERAREBEQERAROAjIiDS+o8Ivti1iICIgIiAiICIgIiAiICIgIjA2CAg0vqxwVFsRURAREBEQERAREBEQERAREBE4CMiINL6jwi+2LWIgIiAiICIgIiAiICIgIiAiMDYICDS+rHBUWxFREBEQERAREBEQERAREBEQETgIyIg0vqPCL7YtYiAiICIgIiAiICIgIiAiICIwNggINL6scFRbEVEQERAREBEQERAREBEQERAROAjIiDS+o8Ivti1iICIgIiAiICIgIiAiICIgIjA2CAg0vqxwVFsRURAREBEQERAREBEQERAREBE4CMiINL6jwi+2LWIgIiAiICIgIiAiICIgIiAiMDYICDS+rHBUWxFREBEQERAREBEQERAREBEQETgIyIg0vqPCL7YtYiAiICIgIiAiICIgIiAiICIwNgg8P8Bt/g5pWCNj1sAAAAASUVORK5CYII=" - } - }, - "cell_type": "markdown", - "metadata": {}, - "source": [ - "![image.png](attachment:814048cb-e723-4b10-b9f7-2b56848688d9.png)\n", - "\n", - "*Figure 1:* \n", - "Kinases used in this notebook, taken from [Molecules (2021), 26(3), 629](https://www.mdpi.com/1420-3049/26/3/629) (Table 1)." - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "### Kinase similarity descriptor: XXX\n", - "\n", - "Describe the dataset describing kinase similarity and how we use it.\n", - "\n", - "- XXX = KLIFS pocket sequence\n", - "- XXX = KiSSim fingerprint\n", - "- XXX = KLIFS IFP\n", - "- XXX = Ligand promiscuity: ChEMBL28, bioactivity" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "### Compound activity measures" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "Lorem ipsum dolor sit amet, consetetur sadipscing elitr, sed diam nonumy eirmod tempor invidunt ut labore et dolore magna aliquyam erat, sed diam voluptua. At vero eos et accusam et justo duo dolores et ea rebum. Stet clita kasd gubergren, no sea takimata sanctus est Lorem ipsum dolor sit amet. Lorem ipsum dolor sit amet, consetetur sadipscing elitr, sed diam nonumy eirmod tempor invidunt ut labore et dolore magna aliquyam erat, sed diam voluptua. At vero eos et accusam et justo duo dolores et ea rebum. Stet clita kasd gubergren, no sea takimata sanctus est Lorem ipsum dolor sit amet." - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "$pIC_{50} = -log_{10}(IC_{50}*10^{-9})= 9-log_{10}(IC_{50}) $" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "
\n", - " \n", - "Formulas: Please use LaTeX to format formulas.\n", - "
" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "If you place links, please link descriptive words.\n", - "\n", - "> __Yes__: [ChEMBL](https://www.ebi.ac.uk/chembl/) is a manually curated database of bioactive molecules\n", - "\n", - "> __No__: ChEMBL ([here](https://www.ebi.ac.uk/chembl/)) is a manually curated database of bioactive molecules" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "## Practical" - ] - }, - { - "cell_type": "code", - "execution_count": 1, - "metadata": {}, - "outputs": [ - { - "name": "stderr", - "output_type": "stream", - "text": [ - "RDKit WARNING: [16:28:01] Enabling RDKit 2019.09.3 jupyter extensions\n" - ] - } - ], - "source": [ - "from pathlib import Path\n", - "\n", - "import pandas as pd" - ] - }, - { - "cell_type": "code", - "execution_count": 2, - "metadata": {}, - "outputs": [], - "source": [ - "HERE = Path(_dh[-1])\n", - "DATA = HERE / \"data\"" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "### Retrieve and preprocess data" - ] - }, - { - "cell_type": "code", - "execution_count": null, - "metadata": {}, - "outputs": [], - "source": [] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "### Show kinase coverage" - ] - }, - { - "cell_type": "code", - "execution_count": null, - "metadata": {}, - "outputs": [], - "source": [] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "### Compare kinases" - ] - }, - { - "cell_type": "code", - "execution_count": null, - "metadata": {}, - "outputs": [], - "source": [] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "### Visualize similarity as kinase matrix" - ] - }, - { - "cell_type": "code", - "execution_count": null, - "metadata": {}, - "outputs": [], - "source": [] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "### Visualize similarity as phylogenetic tree" - ] - }, - { - "cell_type": "code", - "execution_count": null, - "metadata": {}, - "outputs": [], - "source": [] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "## Discussion\n", - "\n", - "Wrap up the talktorial's content here and discuss pros/cons and open questions/challenges." - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "## Quiz\n", - "\n", - "Ask three questions that the user should be able to answer after doing this talktorial. Choose important take-aways from this talktorial for your questions.\n", - "\n", - "1. Question\n", - "2. Question\n", - "3. Question" - ] - }, - { - "cell_type": "code", - "execution_count": null, - "metadata": {}, - "outputs": [], - "source": [] - } - ], - "metadata": { - "kernelspec": { - "display_name": "Python 3", - "language": "python", - "name": "python3" - }, - "language_info": { - "codemirror_mode": { - "name": "ipython", - "version": 3 - }, - "file_extension": ".py", - "mimetype": "text/x-python", - "name": "python", - "nbconvert_exporter": "python", - "pygments_lexer": "ipython3", - "version": "3.9.5" - }, - "toc-autonumbering": true, - "widgets": { - "application/vnd.jupyter.widget-state+json": { - "state": {}, - "version_major": 2, - "version_minor": 0 - } - } - }, - "nbformat": 4, - "nbformat_minor": 4 -} From 9dad580ce9b1b0095552dca26910f2f6de0a85b7 Mon Sep 17 00:00:00 2001 From: Unknown Date: Tue, 24 Aug 2021 15:27:00 +0200 Subject: [PATCH 031/158] Add talktorial (Theory + Practical) --- .../talktorial.ipynb | 1383 +++++++++++++++++ 1 file changed, 1383 insertions(+) create mode 100644 teachopencadd/talktorials/T025_kinase_similarity_kissim/talktorial.ipynb diff --git a/teachopencadd/talktorials/T025_kinase_similarity_kissim/talktorial.ipynb b/teachopencadd/talktorials/T025_kinase_similarity_kissim/talktorial.ipynb new file mode 100644 index 00000000..8a8d1ce4 --- /dev/null +++ b/teachopencadd/talktorials/T025_kinase_similarity_kissim/talktorial.ipynb @@ -0,0 +1,1383 @@ +{ + "cells": [ + { + "cell_type": "markdown", + "metadata": { + "tags": [] + }, + "source": [ + "# T025 · Kinase similarity: Kinase pocket (KiSSim fingerprint)\n", + "\n", + "Authors:\n", + "\n", + "- Talia B. Kimber, 2021, [Volkamer lab, Charité](https://volkamerlab.org/)\n", + "- Dominique Sydow, 2021, [Volkamer lab, Charité](https://volkamerlab.org/)\n", + "- Andrea Volkamer, 2021, [Volkamer lab, Charité](https://volkamerlab.org/)" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "jp-MarkdownHeadingCollapsed": true, + "tags": [] + }, + "source": [ + "## Aim of this talktorial\n", + "\n", + "We will assess the similarity between a set of kinases based on the KiSSim fingerprint, which describes the physicochemical and spatial properties in structurally resolved kinases." + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "### Contents in *Theory*\n", + "\n", + "* Kinase dataset\n", + "* Kinase similarity descriptor: Kinase pockets (KiSSim fingerprint)\n", + "* Fetching KLIFS data with `opencadd.databases.klifs`" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "### Contents in *Practical*\n", + "\n", + "* Retrieve and preprocess data\n", + "* Show kinase coverage\n", + "* Encode and compare structures\n", + "* Map structure to kinase distance matrix\n", + "* Save kinase distance matrix" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "### References\n", + "\n", + "* Kinase dataset: [Molecules (2021), 26(3), 629](https://www.mdpi.com/1420-3049/26/3/629) \n", + "* Protein Data Bank\n", + " * PDB URL: http://www.rcsb.org/\n", + " * PDB database: [Acta Cryst. (2002), D58, 899-907](https://doi.org/10.1107/S0907444902003451) and [Structure (2012), 20(3), 391-396](https://doi.org/10.1016/j.str.2012.01.010)\n", + "* KLIFS\n", + " * KLIFS URL: https://klifs.net/\n", + " * KLIFS database: [Nucleic Acid Res. (2020), 49(D1), D562-D569](https://doi.org/10.1093/nar/gkaa895)\n", + " * KLIFS binding site definition: [J. Med. Chem. (2014), 57(2), 249-277](https://doi.org/10.1021/jm400378w)\n", + " * Binding site comparison reviews: \n", + " * [Curr. Comput. Aided Drug Des. (2008), 4, 209-20](https://www.eurekaselect.com/67606/article/how-measure-similarity-between-protein-ligand-binding-sites)\n", + " * [J. Med. Chem. (2016), 9, 4121-51](https://pubs.acs.org/doi/10.1021/acs.jmedchem.6b00078)\n", + "* KiSSim: Kinase Structural Similarity\n", + " * GitHub repository: https://github.com/volkamerlab/kissim\n", + " * Documentation: https://kissim.readthedocs.io\n", + "* `opencadd`, a Python library for structural cheminformatics\n", + " * GitHub repository: https://github.com/volkamerlab/opencadd\n", + " * Documentation: https://opencadd.readthedocs.io" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "## Theory" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "### Kinase dataset" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "We will use nine kinases from [Molecules (2021), 26(3), 629](https://www.mdpi.com/1420-3049/26/3/629), which aimed to understand kinase similarities within different combinations of kinase on- and off-targets (also called anti-targets):\n", + "\n", + "> We aggregated the investigated kinases in “profiles”. Profile 1 combined **EGFR** and **ErbB2** as targets and **BRAF** as a (general) anti-target. Out of similar considerations, Profile 2 consisted of EGFR and **PI3K** as targets and BRAF as anti-target. This profile is expected to be more challenging as PI3K is an atypical kinase and thus less similar to EGFR than for example ErbB2 used in Profile 1. Profile 3, comprised of EGFR and **VEGFR2** as targets and BRAF as anti-target, was contrasted with the hit rate that we found with a standard docking against the single target VEGFR2 (Profile 4).\n", + "> To broaden the comparison and obtain an estimate for the promiscuity of each compound, the kinases **CDK2**, **LCK**, **MET** and **p38α** were included in the experimental assay panel and the structure-based bioinformatics comparison as commonly used anti-targets.\n", + "\n", + "*Table 1:* \n", + "Kinases used in this notebook, adapted from [Molecules (2021), 26(3), 629](https://www.mdpi.com/1420-3049/26/3/629), with their synonyms, UniProt IDs, and kinase groups.\n", + "\n", + "| Kinase | Synonyms | UniProt ID | Group | Full kinase name |\n", + "|----------------------------|------------------------|------------|----------|--------------------------------------------------|\n", + "| EGFR | ErbB1 | P00533 | TK | Epidermal growth factor receptor |\n", + "| ErbB2 | Her2 | P04626 | TK | Erythroblastic leukemia viral oncogene homolog 2 |\n", + "| PI3K | PI3KCA, p110a | P42336 | Atypical | Phosphatidylinositol-3-kinase |\n", + "| VEGFR2 | KDR | P35968 | TK | Vascular endothelial growth factor receptor 2 |\n", + "| BRAF | - | P15056 | TKL | Rapidly accelerated fibrosarcoma isoform B |\n", + "| CDK2 | - | P24941 | CMGC | Cyclic-dependent kinase 2 |\n", + "| LCK | - | P06239 | TK | Lymphocyte-specific protein tyrosine kinase |\n", + "| MET | - | P08581 | TK | Mesenchymal-epithelial transition factor |\n", + "| p38a | MAPK14 | Q16539 | CMGC | p38 mitogen activated protein kinase α |" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "### Kinase similarity descriptor: Kinase pockets (KiSSim fingerprint)\n", + "\n", + "Side effects often occur when a drug binds not only to its designated target (on-target) but also to other targets (off-targets) that share similar binding sites to form similar protein-ligand interaction patterns. Many binding site comparison tools have been proposed to predict similarities and potentially off-targets. We here use the KiSSim (*Ki*nase *S*tructure *Sim*ilarity) fingerprint, which is based on the KLIFS pocket definition and alignment described in the following." + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "The KLIFS database ([Nucleic Acid Res. (2020), 49(D1), D562-D569](https://doi.org/10.1093/nar/gkaa895), [J. Med. Chem. (2014), 57(2), 249-277](https://doi.org/10.1021/jm400378w)) fetches all kinase structures deposited in the structural database PDB ([Acta Cryst. (2002), D58, 899-907](https://doi.org/10.1107/S0907444902003451), [Structure (2012), 20(3), 391-396](https://doi.org/10.1016/j.str.2012.01.010)) and processes them as follows: All multi-chain structures in the PDB are split into monomers and aligned to each other with a special focus on a pre-defined binding site of 85 residues (Figure 1). For example, this means that the conserved gatekeeper (GK) residue at KLIFS position 45 can be easily and quickly looked up in any of the over 10,000 monomeric kinase structures in KLIFS. \n", + "\n", + "![KLIFS binding site](https://klifs.net/images/faq/xcolors.png.pagespeed.ic.dprMuoZGzn.webp)\n", + "\n", + "*Figure 1:* \n", + "Kinase binding site residues as defined by KLIFS.\n", + "Figure and description taken from: [J. Med. Chem. (2014), 57(2), 249-277](https://doi.org/10.1021/jm400378w)." + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "The KiSSim fingerprint encodes each of the 85 residues in the KLIFS binding site with respect to physicochemical and spatial properties (Figure 2). Since all KLIFS pockets are aligned across the structurally covered kinome, we can compare the KiSSim fingerprints bit by bit. Physicochemical properties include each residue's pharmacophoric features, size, side chain orientation, and solvent exposure. Spatial properties describe the distance of each residue to defined important regions in the kinase pocket, for example the hinge region, which forms crucial hydrogen bonds to ligands, or the DFG region, whose conformation determines the activity state of the kinase.\n", + "\n", + "![KiSSim fingerprint](https://raw.githubusercontent.com/volkamerlab/kissim/main/docs/_static/kissim_toc.png)\n", + "\n", + "*Figure 2:* \n", + "The KiSSim fingerprint encodes physicochemical and spatial properties of a kinase binding site.\n", + "Figure taken from: https://github.com/volkamerlab/kissim" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "### Fetching KLIFS data with `opencadd.databases.klifs`\n", + "\n", + "`opencadd` is a Python library for structural cheminformatics developed by the Volkamer lab at the Charité in Berlin. \n", + "This library is a growing collection of modules that help facilitate and standardize common tasks in structural bioinformatics and cheminformatics. Today, we will use the module `opencadd.databases.klifs`, which allows us to fetch the KLIFS IFP as `pandas` DataFrame.\n", + "\n", + "- GitHub repository: https://github.com/volkamerlab/opencadd\n", + "- Documentation: https://opencadd.readthedocs.io\n", + "\n", + "For more information about this library and the KLIFS OpenAPI, please refer to __Talktorial T012__." + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "## Practical" + ] + }, + { + "cell_type": "code", + "execution_count": 2, + "metadata": {}, + "outputs": [ + { + "data": { + "application/vnd.jupyter.widget-view+json": { + "model_id": "f42d460875d94dd983366bf029b9fe7c", + "version_major": 2, + "version_minor": 0 + }, + "text/plain": [] + }, + "metadata": {}, + "output_type": "display_data" + } + ], + "source": [ + "from pathlib import Path\n", + "\n", + "import numpy as np\n", + "import pandas as pd\n", + "from sklearn.metrics import pairwise\n", + "import matplotlib.pyplot as plt\n", + "import seaborn as sns\n", + "from opencadd.databases.klifs import setup_remote\n", + "from kissim.encoding import FingerprintGenerator" + ] + }, + { + "cell_type": "code", + "execution_count": 3, + "metadata": {}, + "outputs": [], + "source": [ + "HERE = Path(_dh[-1])\n", + "DATA = HERE / \"data\"" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "### Retrieve and preprocess data" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "Let's define our kinases of interest and all their synonyms as described in Table 1 in the global variable `query_kinases`." + ] + }, + { + "cell_type": "code", + "execution_count": 4, + "metadata": {}, + "outputs": [], + "source": [ + "query_kinases = [\n", + " \"EGFR\",\n", + " \"ErbB2\",\n", + " \"Her2\",\n", + " \"PI3K\",\n", + " \"PI3KCA\",\n", + " \"p110a\",\n", + " \"BRAF\",\n", + " \"CDK2\",\n", + " \"LCK\",\n", + " \"MET\",\n", + " \"p38a\",\n", + " \"MAPK14\",\n", + " \"VEGFR2\",\n", + " \"KDR\",\n", + "]" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "Now, we query the KLIFS database using the `opencadd.databases.klifs` module to generate our IFP dataset." + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "#### Set up a remote KLIFS session" + ] + }, + { + "cell_type": "code", + "execution_count": 5, + "metadata": {}, + "outputs": [], + "source": [ + "from opencadd.databases.klifs import setup_remote" + ] + }, + { + "cell_type": "code", + "execution_count": 6, + "metadata": {}, + "outputs": [], + "source": [ + "klifs_session = setup_remote()" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "#### Fetch all structures describing these kinases" + ] + }, + { + "cell_type": "code", + "execution_count": 7, + "metadata": {}, + "outputs": [ + { + "name": "stderr", + "output_type": "stream", + "text": [ + "1:80: E501 line too long (80 > 79 characters)\n" + ] + }, + { + "name": "stdout", + "output_type": "stream", + "text": [ + "Number of structures: 2466\n", + "Kinases: CDK2 p38a EGFR ErbB2 MET LCK KDR BRAF p110a\n" + ] + } + ], + "source": [ + "structures = klifs_session.structures.by_kinase_name(kinase_names=query_kinases)\n", + "print(f\"Number of structures: {len(structures)}\")\n", + "print(\"Kinases:\", *structures[\"kinase.klifs_name\"].unique())" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "#### Filter structures\n", + "\n", + "We filter the structures by different criteria:\n", + "\n", + "- Species: human\n", + "- Conformation: DFG-in (the active kinase conformation)\n", + "- Resolution: $\\le 3$ Angström\n", + "- Quality score*: $\\ge 6$\n", + "\n", + "\\* The KLIFS quality score takes into account the quality of the alignment and the number of missing residues and atoms (the higher the better the structure quality)." + ] + }, + { + "cell_type": "code", + "execution_count": 8, + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "Number of structures: 1620\n", + "Kinases: CDK2 p38a EGFR ErbB2 MET LCK KDR BRAF p110a\n" + ] + } + ], + "source": [ + "structures = structures[\n", + " (structures[\"species.klifs\"] == \"Human\")\n", + " & (structures[\"structure.dfg\"] == \"in\")\n", + " & (structures[\"structure.resolution\"] <= 3)\n", + " & (structures[\"structure.qualityscore\"] >= 6)\n", + "]\n", + "print(f\"Number of structures: {len(structures)}\")\n", + "print(\"Kinases:\", *structures[\"kinase.klifs_name\"].unique())" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "Save the structure KLIFS IDs for the next step." + ] + }, + { + "cell_type": "code", + "execution_count": 9, + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "Number of structures: 1620\n" + ] + } + ], + "source": [ + "structure_klifs_ids = structures[\"structure.klifs_id\"].to_list()\n", + "print(f\"Number of structures: {len(structure_klifs_ids)}\")" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "To make it easier for us to maintain the talktorials, we will load now a set of frozen structure KLIFS IDs (2021-08-23) and continue to work with those. If you would like to work with the latest KLIFS data, please uncomment the cell below." + ] + }, + { + "cell_type": "code", + "execution_count": 10, + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "Number of structures: 1620\n" + ] + } + ], + "source": [ + "# Load frozen dataset\n", + "structure_klifs_ids = pd.read_csv(\n", + " DATA / \"frozen_structure_klifs_ids.csv\"\n", + ")[\"structure.klifs_id\"].to_list()\n", + "print(f\"Number of structures: {len(structure_klifs_ids)}\")\n", + "# NBVAL_CHECK_OUTPUT" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "tags": [] + }, + "source": [ + "### Show kinase coverage\n", + "\n", + "Let's get the number of structures that describe our kinases (kinase coverage)." + ] + }, + { + "cell_type": "code", + "execution_count": 11, + "metadata": {}, + "outputs": [ + { + "data": { + "text/plain": [ + "kinase.klifs_name\n", + "ErbB2 4\n", + "KDR 6\n", + "LCK 32\n", + "p110a 49\n", + "BRAF 72\n", + "MET 99\n", + "p38a 151\n", + "EGFR 357\n", + "CDK2 850\n", + "dtype: int64" + ] + }, + "execution_count": 11, + "metadata": {}, + "output_type": "execute_result" + }, + { + "name": "stderr", + "output_type": "stream", + "text": [ + "1:80: E501 line too long (80 > 79 characters)\n", + "2:80: E501 line too long (86 > 79 characters)\n" + ] + } + ], + "source": [ + "# Use pandas' groupby method to count the number of structures (rows) per kinase\n", + "n_structures_per_kinase = structures.groupby(\"kinase.klifs_name\").size().sort_values()\n", + "n_structures_per_kinase\n", + "# NBVAL_CHECK_OUTPUT" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "Let's plot our results." + ] + }, + { + "cell_type": "code", + "execution_count": 12, + "metadata": {}, + "outputs": [ + { + "data": { + "image/png": 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\n", + "text/plain": [ + "
" + ] + }, + "metadata": { + "needs_background": "light" + }, + "output_type": "display_data" + } + ], + "source": [ + "fig, ax = plt.subplots()\n", + "n_structures_per_kinase.plot(kind=\"barh\", ax=ax)\n", + "ax.set_xlabel(\"Number of structures\")\n", + "ax.set_ylabel(\"Kinase name\")\n", + "for i, value in enumerate(n_structures_per_kinase):\n", + " ax.text(value, i, str(value), va=\"center\")" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "We see that our dataset is highly imbalanced. While some kinases are structurally resolved very often, other kinases are not: See e.g. CDK2 and EGFR vs. KDR and ErbB2. We will have to keep this in mind when interpreting our results later." + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "### Load KiSSim fingerprints" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "We will use in this notebook pre-calculated KiSSim fingerprints for our kinase set. If you wanted to calculate the fingerprints yourself, you can use the following `kissim` API: \n", + "\n", + "```python\n", + "from kissim.api import encode\n", + "kissim_fingerprints = encode(structure_klifs_ids, n_cores=1)\n", + "kissim_fingerprints.to_json(DATA / \"kissim_fingerprints.json\")\n", + "```" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "Let's load the pre-calculated KiSSim fingerprints!" + ] + }, + { + "cell_type": "code", + "execution_count": 13, + "metadata": {}, + "outputs": [ + { + "name": "stderr", + "output_type": "stream", + "text": [ + "1:80: E501 line too long (87 > 79 characters)\n" + ] + } + ], + "source": [ + "kissim_fingerprints = FingerprintGenerator.from_json(DATA / \"kissim_fingerprints.json\")" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "The fingerprints are stored in a `FingerprintGenerator` objects; you can access the fingerprints with the `data` property: `kissim_fingerprints.data`." + ] + }, + { + "cell_type": "code", + "execution_count": 14, + "metadata": {}, + "outputs": [ + { + "name": "stderr", + "output_type": "stream", + "text": [ + "2:80: E501 line too long (112 > 79 characters)\n" + ] + }, + { + "name": "stdout", + "output_type": "stream", + "text": [ + "Number of structures: 1611\n", + "Kinases: p110a CDK2 BRAF LCK p38a EGFR ErbB2 KDR MET\n" + ] + } + ], + "source": [ + "structure_klifs_ids = list(kissim_fingerprints.data.keys())\n", + "kinase_names = [fingerprint.kinase_name for structure_klifs_id, fingerprint in kissim_fingerprints.data.items()]\n", + "print(f\"Number of structures: {len(structure_klifs_ids)}\")\n", + "print(\"Kinases:\", *list(set(kinase_names)))" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "You might notice that we have fewer fingerprints than structures. This can happen during the `kissim` fingerprinting when some structures cannot be encoded." + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "Let's extract all fingerprints as `numpy` array where each row corresponds to a structure's fingerprint." + ] + }, + { + "cell_type": "code", + "execution_count": 15, + "metadata": {}, + "outputs": [ + { + "data": { + "text/plain": [ + "(1611, 1032)" + ] + }, + "execution_count": 15, + "metadata": {}, + "output_type": "execute_result" + }, + { + "name": "stderr", + "output_type": "stream", + "text": [ + "2:40: W291 trailing whitespace\n", + "3:40: W291 trailing whitespace\n" + ] + } + ], + "source": [ + "kissim_fingerprints_array = [\n", + " fingerprint.values_array().tolist()\n", + " for structure_klifs_id, fingerprint\n", + " in kissim_fingerprints.data.items()\n", + "]\n", + "kissim_fingerprints_array = np.array(kissim_fingerprints_array)\n", + "kissim_fingerprints_array.shape\n", + "# NBVAL_CHECK_OUTPUT" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "Let's delete the KiSSim variable because we do not need it any more." + ] + }, + { + "cell_type": "code", + "execution_count": 16, + "metadata": {}, + "outputs": [], + "source": [ + "del kissim_fingerprints" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "### Compare structures\n", + "\n", + "Let's compare the KiSSim fingerprints pairwise. We use `sklearn`'s `nan_euclidean_distances` method, which calculates the Euclidean distance between all pairwise vectors of a matrix. \n", + "\n", + "If two vectors have NaN values (which can happen if residues are not resolved in a structure), the following procedure is applied:\n", + "\n", + "> When calculating the distance between a pair of samples, this formulation ignores feature coordinates with a missing value in either sample and scales up the weight of the remaining coordinates.\n", + "\n", + "Please find more information in their documentation:\n", + "\n", + "https://scikit-learn.org/stable/modules/generated/sklearn.metrics.pairwise.nan_euclidean_distances.html" + ] + }, + { + "cell_type": "code", + "execution_count": 17, + "metadata": {}, + "outputs": [ + { + "data": { + "text/plain": [ + "array([[ 0. , 13.25694052, 14.00147438, ..., 50.66954295,\n", + " 50.7622906 , 50.9508342 ],\n", + " [13.25694052, 0. , 10.37977891, ..., 50.76260217,\n", + " 51.20730054, 51.4472163 ],\n", + " [14.00147438, 10.37977891, 0. , ..., 51.94849587,\n", + " 52.88538294, 52.73268888],\n", + " ...,\n", + " [50.66954295, 50.76260217, 51.94849587, ..., 0. ,\n", + " 8.24900205, 6.08783522],\n", + " [50.7622906 , 51.20730054, 52.88538294, ..., 8.24900205,\n", + " 0. , 7.94854801],\n", + " [50.9508342 , 51.4472163 , 52.73268888, ..., 6.08783522,\n", + " 7.94854801, 0. ]])" + ] + }, + "execution_count": 17, + "metadata": {}, + "output_type": "execute_result" + }, + { + "name": "stderr", + "output_type": "stream", + "text": [ + "1:80: E501 line too long (87 > 79 characters)\n" + ] + } + ], + "source": [ + "structure_distance_matrix = pairwise.nan_euclidean_distances(kissim_fingerprints_array)\n", + "structure_distance_matrix" + ] + }, + { + "cell_type": "code", + "execution_count": 18, + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "Structure distance matrix size: (1611, 1611)\n", + "Show matrix subset:\n" + ] + }, + { + "data": { + "text/html": [ + "
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62851056811187406010566
62850.00000013.25694114.00147426.39154314.307291
1056813.2569410.00000010.37977927.88219316.833932
1118714.00147410.3797790.00000030.96222118.338492
406026.39154327.88219330.9622210.00000028.905189
1056614.30729116.83393218.33849228.9051890.000000
\n", + "
" + ], + "text/plain": [ + " 6285 10568 11187 4060 10566\n", + "6285 0.000000 13.256941 14.001474 26.391543 14.307291\n", + "10568 13.256941 0.000000 10.379779 27.882193 16.833932\n", + "11187 14.001474 10.379779 0.000000 30.962221 18.338492\n", + "4060 26.391543 27.882193 30.962221 0.000000 28.905189\n", + "10566 14.307291 16.833932 18.338492 28.905189 0.000000" + ] + }, + "execution_count": 18, + "metadata": {}, + "output_type": "execute_result" + }, + { + "name": "stderr", + "output_type": "stream", + "text": [ + "3:80: E501 line too long (85 > 79 characters)\n" + ] + } + ], + "source": [ + "# Create DataFrame with structure KLIFS IDs as index/columns\n", + "structure_distance_matrix = pd.DataFrame(\n", + " structure_distance_matrix, index=structure_klifs_ids, columns=structure_klifs_ids\n", + ")\n", + "print(f\"Structure distance matrix size: {structure_distance_matrix.shape}\")\n", + "print(\"Show matrix subset:\")\n", + "structure_distance_matrix.iloc[:5, :5]" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "tags": [] + }, + "source": [ + "### Map structure to kinase distance matrix\n", + "\n", + "First — as an intermediate step — we will create a structure distance matrix but instead of labeling the data with structure KLIFS IDs we add the corresponding kinase name." + ] + }, + { + "cell_type": "code", + "execution_count": 19, + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "Show matrix subset:\n" + ] + }, + { + "data": { + "text/html": [ + "
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CDK2CDK2CDK2CDK2CDK2
CDK20.00000013.25694114.00147426.39154314.307291
CDK213.2569410.00000010.37977927.88219316.833932
CDK214.00147410.3797790.00000030.96222118.338492
CDK226.39154327.88219330.9622210.00000028.905189
CDK214.30729116.83393218.33849228.9051890.000000
\n", + "
" + ], + "text/plain": [ + " CDK2 CDK2 CDK2 CDK2 CDK2\n", + "CDK2 0.000000 13.256941 14.001474 26.391543 14.307291\n", + "CDK2 13.256941 0.000000 10.379779 27.882193 16.833932\n", + "CDK2 14.001474 10.379779 0.000000 30.962221 18.338492\n", + "CDK2 26.391543 27.882193 30.962221 0.000000 28.905189\n", + "CDK2 14.307291 16.833932 18.338492 28.905189 0.000000" + ] + }, + "execution_count": 19, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "# Copy distance matrix to kinase matrix\n", + "kinase_distance_matrix = structure_distance_matrix\n", + "# Replace structure KLIFS IDs with the structures' kinase names\n", + "kinase_distance_matrix.index = kinase_names\n", + "kinase_distance_matrix.columns = kinase_names\n", + "print(\"Show matrix subset:\")\n", + "kinase_distance_matrix.iloc[:5, :5]" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "In this talktorial, we will consider per kinase pair the two structures that show the most similar binding mode for their co-crystallized ligands. Hence, we select the structure pair with the minimum distance as representative for a kinase pair." + ] + }, + { + "cell_type": "code", + "execution_count": 20, + "metadata": {}, + "outputs": [ + { + "data": { + "text/html": [ + "\n", + "\n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + "
 BRAFCDK2EGFRErbB2KDRLCKMETp110ap38a
BRAF0.00017.15619.51521.38321.08921.58320.29737.61121.731
CDK217.1560.00018.14721.10619.88017.97318.30436.78019.481
EGFR19.51518.1470.00016.39217.28216.46717.49836.04622.128
ErbB221.38321.10616.3920.00023.85123.88122.56341.27724.682
KDR21.08919.88017.28223.8510.00019.25520.43141.10420.263
LCK21.58317.97316.46723.88119.2550.00019.22139.02222.457
MET20.29718.30417.49822.56320.43119.2210.00039.41421.983
p110a37.61136.78036.04641.27741.10439.02239.4140.00038.530
p38a21.73119.48122.12824.68220.26322.45721.98338.5300.000
\n" + ], + "text/plain": [ + "" + ] + }, + "execution_count": 20, + "metadata": {}, + "output_type": "execute_result" + }, + { + "name": "stderr", + "output_type": "stream", + "text": [ + "2:80: E501 line too long (89 > 79 characters)\n", + "6:80: E501 line too long (81 > 79 characters)\n", + "11:75: W291 trailing whitespace\n" + ] + } + ], + "source": [ + "# We unstack the matrix (each pairwise comparison in a single row)\n", + "# We group by kinase names (level=[0, 1] ensures that the order of the kinases is ignored\n", + "# We take the minimum value in each kinase pair group\n", + "# We unstack the remaining data points\n", + "kinase_distance_matrix = (\n", + " kinase_distance_matrix.unstack().groupby(level=[0, 1]).min().unstack(level=1)\n", + ")\n", + "# Show matrix with background gradient\n", + "# Show matrix with background gradient\n", + "cm = sns.light_palette(\"green\", as_cmap=True)\n", + "kinase_distance_matrix.style.background_gradient(cmap=cm).format(\"{:.3f}\")" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "tags": [] + }, + "source": [ + "### Save kinase distance matrix" + ] + }, + { + "cell_type": "code", + "execution_count": 21, + "metadata": {}, + "outputs": [], + "source": [ + "kinase_distance_matrix.index.name = None\n", + "kinase_distance_matrix.columns.name = None\n", + "kinase_distance_matrix.to_csv(DATA / \"kinase_distance_matrix_kissim.csv\")" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "jp-MarkdownHeadingCollapsed": true, + "tags": [] + }, + "source": [ + "## Discussion\n", + "\n", + "In this talktorial, we have assessed kinase similarity used KiSSim fingerprints, which describe physicochemical and spatial properties of pockets in kinase structures. We have reduced a structure distance matrix to a kinase distance matrix by selecting for each kinase pair the corresponding closest structure pair. \n", + "\n", + "The kinase distance matrix above will be reloaded in **Talktorial T028**, where we compare kinase similarities from different perspectives, including the pocket structure perspective we have talked about in this talktorial." + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "## Quiz\n", + "\n", + "1. Can you think of reasons why it is important to include physicochemical *and* spatial properties in a fingerprint?\n", + "2. Can you think of a reason why the side chain orientation and solvent exposure may be interesting features to consider in a fingerprint?\n", + "2. Can you think of research questions for which you could make use of the structure distance matrix?" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [], + "source": [] + } + ], + "metadata": { + "kernelspec": { + "display_name": "Python 3 (ipykernel)", + "language": "python", + "name": "python3" + }, + "language_info": { + "codemirror_mode": { + "name": "ipython", + "version": 3 + }, + "file_extension": ".py", + "mimetype": "text/x-python", + "name": "python", + "nbconvert_exporter": "python", + "pygments_lexer": "ipython3", + "version": "3.9.6" + }, + "toc-autonumbering": true, + "widgets": { + "application/vnd.jupyter.widget-state+json": { + "state": {}, + "version_major": 2, + "version_minor": 0 + } + } + }, + "nbformat": 4, + "nbformat_minor": 4 +} From 7f1c16c56c0a527053b895259776361676505647 Mon Sep 17 00:00:00 2001 From: Unknown Date: Tue, 24 Aug 2021 15:27:11 +0200 Subject: [PATCH 032/158] Add frozen set of structure KLIFS IDs --- .../data/frozen_structure_klifs_ids.csv | 1621 +++++++++++++++++ 1 file changed, 1621 insertions(+) create mode 100644 teachopencadd/talktorials/T025_kinase_similarity_kissim/data/frozen_structure_klifs_ids.csv diff --git a/teachopencadd/talktorials/T025_kinase_similarity_kissim/data/frozen_structure_klifs_ids.csv b/teachopencadd/talktorials/T025_kinase_similarity_kissim/data/frozen_structure_klifs_ids.csv new file mode 100644 index 00000000..2eae163c --- /dev/null +++ b/teachopencadd/talktorials/T025_kinase_similarity_kissim/data/frozen_structure_klifs_ids.csv @@ -0,0 +1,1621 @@ +structure.klifs_id +6285 +10568 +11187 +4060 +10566 +9743 +8221 +4194 +4199 +4179 +3860 +12495 +11514 +3937 +13627 +13740 +4545 +4586 +4585 +4584 +4583 +4582 +4581 +4580 +4579 +4578 +4577 +4576 +4575 +4573 +4572 +4571 +4570 +4569 +4568 +4567 +4565 +4564 +4563 +4574 +4562 +4561 +4560 +4559 +4558 +4557 +4556 +4555 +4554 +4553 +4552 +4551 +4548 +12648 +4547 +4544 +4543 +4542 +4541 +4539 +4538 +4537 +4536 +4535 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+7066 +7060 +7059 +7061 +7064 +6216 +7053 +3075 +3058 +6213 +6214 +6217 +6219 +7057 +3071 +3122 +7058 +7056 +6431 +6433 +6513 +6514 +6516 +6505 +6507 +6508 +6509 +6510 +6602 +6603 +3140 +3068 +7062 +7054 +3073 +6940 +6941 +6944 +7055 +13206 +13207 +13219 +13224 +13225 +13226 +13227 +9291 +13760 +13761 +11575 +11576 +11653 +11654 +11655 +11656 +11657 +11658 +11659 +9281 +9271 +9863 +9314 +9317 +9316 +9864 +9300 +9312 +9299 +9865 +9298 +9289 +9288 +9295 +9286 +9310 +9292 +9302 +9272 +9283 +9275 +9308 +9290 +9276 +9277 +9315 +9309 +9294 +9278 From 9710bc7327ab76d4602d6e6a6b00fe338d7392a9 Mon Sep 17 00:00:00 2001 From: Unknown Date: Tue, 24 Aug 2021 16:02:04 +0200 Subject: [PATCH 033/158] Update talktorial (use fingerprints from CSV instead of JSON) --- .../talktorial.ipynb | 522 ++++++++---------- 1 file changed, 216 insertions(+), 306 deletions(-) diff --git a/teachopencadd/talktorials/T025_kinase_similarity_kissim/talktorial.ipynb b/teachopencadd/talktorials/T025_kinase_similarity_kissim/talktorial.ipynb index 8a8d1ce4..782c8b79 100644 --- a/teachopencadd/talktorials/T025_kinase_similarity_kissim/talktorial.ipynb +++ b/teachopencadd/talktorials/T025_kinase_similarity_kissim/talktorial.ipynb @@ -174,13 +174,13 @@ }, { "cell_type": "code", - "execution_count": 2, + "execution_count": 1, "metadata": {}, "outputs": [ { "data": { "application/vnd.jupyter.widget-view+json": { - "model_id": "f42d460875d94dd983366bf029b9fe7c", + "model_id": "f7ed13c4ebba4baeaffdad2223c902e9", "version_major": 2, "version_minor": 0 }, @@ -204,7 +204,7 @@ }, { "cell_type": "code", - "execution_count": 3, + "execution_count": 2, "metadata": {}, "outputs": [], "source": [ @@ -228,7 +228,7 @@ }, { "cell_type": "code", - "execution_count": 4, + "execution_count": 3, "metadata": {}, "outputs": [], "source": [ @@ -266,7 +266,7 @@ }, { "cell_type": "code", - "execution_count": 5, + "execution_count": 4, "metadata": {}, "outputs": [], "source": [ @@ -275,7 +275,7 @@ }, { "cell_type": "code", - "execution_count": 6, + "execution_count": 5, "metadata": {}, "outputs": [], "source": [ @@ -291,16 +291,9 @@ }, { "cell_type": "code", - "execution_count": 7, + "execution_count": 6, "metadata": {}, "outputs": [ - { - "name": "stderr", - "output_type": "stream", - "text": [ - "1:80: E501 line too long (80 > 79 characters)\n" - ] - }, { "name": "stdout", "output_type": "stream", @@ -334,7 +327,7 @@ }, { "cell_type": "code", - "execution_count": 8, + "execution_count": 7, "metadata": {}, "outputs": [ { @@ -366,7 +359,7 @@ }, { "cell_type": "code", - "execution_count": 9, + "execution_count": 8, "metadata": {}, "outputs": [ { @@ -391,7 +384,7 @@ }, { "cell_type": "code", - "execution_count": 10, + "execution_count": 9, "metadata": {}, "outputs": [ { @@ -404,9 +397,9 @@ ], "source": [ "# Load frozen dataset\n", - "structure_klifs_ids = pd.read_csv(\n", - " DATA / \"frozen_structure_klifs_ids.csv\"\n", - ")[\"structure.klifs_id\"].to_list()\n", + "structure_klifs_ids = pd.read_csv(DATA / \"frozen_structure_klifs_ids.csv\")[\n", + " \"structure.klifs_id\"\n", + "].to_list()\n", "print(f\"Number of structures: {len(structure_klifs_ids)}\")\n", "# NBVAL_CHECK_OUTPUT" ] @@ -424,7 +417,7 @@ }, { "cell_type": "code", - "execution_count": 11, + "execution_count": 10, "metadata": {}, "outputs": [ { @@ -443,17 +436,9 @@ "dtype: int64" ] }, - "execution_count": 11, + "execution_count": 10, "metadata": {}, "output_type": "execute_result" - }, - { - "name": "stderr", - "output_type": "stream", - "text": [ - "1:80: E501 line too long (80 > 79 characters)\n", - "2:80: E501 line too long (86 > 79 characters)\n" - ] } ], "source": [ @@ -472,7 +457,7 @@ }, { "cell_type": "code", - "execution_count": 12, + "execution_count": 11, "metadata": {}, "outputs": [ { @@ -518,9 +503,20 @@ "We will use in this notebook pre-calculated KiSSim fingerprints for our kinase set. If you wanted to calculate the fingerprints yourself, you can use the following `kissim` API: \n", "\n", "```python\n", + "# Generate fingerprints\n", "from kissim.api import encode\n", "kissim_fingerprints = encode(structure_klifs_ids, n_cores=1)\n", - "kissim_fingerprints.to_json(DATA / \"kissim_fingerprints.json\")\n", + "\n", + "# Save fingerprints as csv files\n", + "structure_klifs_ids = list(kissim_fingerprints.data.keys())\n", + "kissim_fingerprints_array = [\n", + " fingerprint.values_array().tolist()\n", + " for structure_klifs_id, fingerprint\n", + " in kissim_fingerprints.data.items()\n", + "]\n", + "kissim_fingerprints_array = np.array(kissim_fingerprints_array)\n", + "kissim_fingerprints_df = pd.DataFrame(kissim_fingerprints_array, index=structure_klifs_ids)\n", + "kissim_fingerprints_df.to_csv(DATA / \"kissim_fingerprints.csv\")\n", "```" ] }, @@ -533,54 +529,24 @@ }, { "cell_type": "code", - "execution_count": 13, - "metadata": {}, - "outputs": [ - { - "name": "stderr", - "output_type": "stream", - "text": [ - "1:80: E501 line too long (87 > 79 characters)\n" - ] - } - ], - "source": [ - "kissim_fingerprints = FingerprintGenerator.from_json(DATA / \"kissim_fingerprints.json\")" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "The fingerprints are stored in a `FingerprintGenerator` objects; you can access the fingerprints with the `data` property: `kissim_fingerprints.data`." - ] - }, - { - "cell_type": "code", - "execution_count": 14, + "execution_count": 12, "metadata": {}, "outputs": [ - { - "name": "stderr", - "output_type": "stream", - "text": [ - "2:80: E501 line too long (112 > 79 characters)\n" - ] - }, { "name": "stdout", "output_type": "stream", "text": [ - "Number of structures: 1611\n", - "Kinases: p110a CDK2 BRAF LCK p38a EGFR ErbB2 KDR MET\n" + "Matrix shape: (1611, 1032)\n", + "Number of fingerprints: 1611\n", + "Number of fingerprint bits: 1032\n" ] } ], "source": [ - "structure_klifs_ids = list(kissim_fingerprints.data.keys())\n", - "kinase_names = [fingerprint.kinase_name for structure_klifs_id, fingerprint in kissim_fingerprints.data.items()]\n", - "print(f\"Number of structures: {len(structure_klifs_ids)}\")\n", - "print(\"Kinases:\", *list(set(kinase_names)))" + "kissim_fingerprints = pd.read_csv(DATA / \"kissim_fingerprints.csv\", index_col=0)\n", + "print(f\"Matrix shape: {kissim_fingerprints.shape}\")\n", + "print(f\"Number of fingerprints: {kissim_fingerprints.shape[0]}\")\n", + "print(f\"Number of fingerprint bits: {kissim_fingerprints.shape[1]}\")" ] }, { @@ -590,64 +556,6 @@ "You might notice that we have fewer fingerprints than structures. This can happen during the `kissim` fingerprinting when some structures cannot be encoded." ] }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "Let's extract all fingerprints as `numpy` array where each row corresponds to a structure's fingerprint." - ] - }, - { - "cell_type": "code", - "execution_count": 15, - "metadata": {}, - "outputs": [ - { - "data": { - "text/plain": [ - "(1611, 1032)" - ] - }, - "execution_count": 15, - "metadata": {}, - "output_type": "execute_result" - }, - { - "name": "stderr", - "output_type": "stream", - "text": [ - "2:40: W291 trailing whitespace\n", - "3:40: W291 trailing whitespace\n" - ] - } - ], - "source": [ - "kissim_fingerprints_array = [\n", - " fingerprint.values_array().tolist()\n", - " for structure_klifs_id, fingerprint\n", - " in kissim_fingerprints.data.items()\n", - "]\n", - "kissim_fingerprints_array = np.array(kissim_fingerprints_array)\n", - "kissim_fingerprints_array.shape\n", - "# NBVAL_CHECK_OUTPUT" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "Let's delete the KiSSim variable because we do not need it any more." - ] - }, - { - "cell_type": "code", - "execution_count": 16, - "metadata": {}, - "outputs": [], - "source": [ - "del kissim_fingerprints" - ] - }, { "cell_type": "markdown", "metadata": {}, @@ -667,7 +575,7 @@ }, { "cell_type": "code", - "execution_count": 17, + "execution_count": 13, "metadata": {}, "outputs": [ { @@ -688,26 +596,19 @@ " 7.94854801, 0. ]])" ] }, - "execution_count": 17, + "execution_count": 13, "metadata": {}, "output_type": "execute_result" - }, - { - "name": "stderr", - "output_type": "stream", - "text": [ - "1:80: E501 line too long (87 > 79 characters)\n" - ] } ], "source": [ - "structure_distance_matrix = pairwise.nan_euclidean_distances(kissim_fingerprints_array)\n", + "structure_distance_matrix = pairwise.nan_euclidean_distances(kissim_fingerprints.values)\n", "structure_distance_matrix" ] }, { "cell_type": "code", - "execution_count": 18, + "execution_count": 14, "metadata": {}, "outputs": [ { @@ -800,20 +701,14 @@ "10566 14.307291 16.833932 18.338492 28.905189 0.000000" ] }, - "execution_count": 18, + "execution_count": 14, "metadata": {}, "output_type": "execute_result" - }, - { - "name": "stderr", - "output_type": "stream", - "text": [ - "3:80: E501 line too long (85 > 79 characters)\n" - ] } ], "source": [ "# Create DataFrame with structure KLIFS IDs as index/columns\n", + "structure_klifs_ids = kissim_fingerprints.index.to_list()\n", "structure_distance_matrix = pd.DataFrame(\n", " structure_distance_matrix, index=structure_klifs_ids, columns=structure_klifs_ids\n", ")\n", @@ -835,7 +730,7 @@ }, { "cell_type": "code", - "execution_count": 19, + "execution_count": 15, "metadata": {}, "outputs": [ { @@ -865,13 +760,21 @@ "\n", " \n", " \n", - " \n", + " \n", " \n", " \n", " \n", " \n", " \n", " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", " \n", " \n", " \n", @@ -919,15 +822,16 @@ "" ], "text/plain": [ - " CDK2 CDK2 CDK2 CDK2 CDK2\n", - "CDK2 0.000000 13.256941 14.001474 26.391543 14.307291\n", - "CDK2 13.256941 0.000000 10.379779 27.882193 16.833932\n", - "CDK2 14.001474 10.379779 0.000000 30.962221 18.338492\n", - "CDK2 26.391543 27.882193 30.962221 0.000000 28.905189\n", - "CDK2 14.307291 16.833932 18.338492 28.905189 0.000000" + "kinase.klifs_name CDK2 CDK2 CDK2 CDK2 CDK2\n", + "kinase.klifs_name \n", + "CDK2 0.000000 13.256941 14.001474 26.391543 14.307291\n", + "CDK2 13.256941 0.000000 10.379779 27.882193 16.833932\n", + "CDK2 14.001474 10.379779 0.000000 30.962221 18.338492\n", + "CDK2 26.391543 27.882193 30.962221 0.000000 28.905189\n", + "CDK2 14.307291 16.833932 18.338492 28.905189 0.000000" ] }, - "execution_count": 19, + "execution_count": 15, "metadata": {}, "output_type": "execute_result" } @@ -936,6 +840,9 @@ "# Copy distance matrix to kinase matrix\n", "kinase_distance_matrix = structure_distance_matrix\n", "# Replace structure KLIFS IDs with the structures' kinase names\n", + "kinase_names = structures.set_index(\"structure.klifs_id\").loc[\n", + " structure_klifs_ids, \"kinase.klifs_name\"\n", + "]\n", "kinase_distance_matrix.index = kinase_names\n", "kinase_distance_matrix.columns = kinase_names\n", "print(\"Show matrix subset:\")\n", @@ -951,198 +858,198 @@ }, { "cell_type": "code", - "execution_count": 20, + "execution_count": 16, "metadata": {}, "outputs": [ { "data": { "text/html": [ "\n", - "
kinase.klifs_nameCDK2CDK2CDK2CDK2CDK2
kinase.klifs_name
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 kinase.klifs_nameBRAFCDK2EGFRp110ap38a
kinase.klifs_name         
BRAF0.00017.15619.51521.38321.08921.58320.29737.61121.731BRAF0.00017.15619.51521.38321.08921.58320.29737.61121.731
CDK217.1560.00018.14721.10619.88017.97318.30436.78019.481CDK217.1560.00018.14721.10619.88017.97318.30436.78019.481
EGFR19.51518.1470.00016.39217.28216.46717.49836.04622.128EGFR19.51518.1470.00016.39217.28216.46717.49836.04622.128
ErbB221.38321.10616.3920.00023.85123.88122.56341.27724.682ErbB221.38321.10616.3920.00023.85123.88122.56341.27724.682
KDR21.08919.88017.28223.8510.00019.25520.43141.10420.263KDR21.08919.88017.28223.8510.00019.25520.43141.10420.263
LCK21.58317.97316.46723.88119.2550.00019.22139.02222.457LCK21.58317.97316.46723.88119.2550.00019.22139.02222.457
MET20.29718.30417.49822.56320.43119.2210.00039.41421.983MET20.29718.30417.49822.56320.43119.2210.00039.41421.983
p110a37.61136.78036.04641.27741.10439.02239.4140.00038.530p110a37.61136.78036.04641.27741.10439.02239.4140.00038.530
p38a21.73119.48122.12824.68220.26322.45721.98338.5300.000p38a21.73119.48122.12824.68220.26322.45721.98338.5300.000
\n" ], "text/plain": [ - "" + "" ] }, - "execution_count": 20, + "execution_count": 16, "metadata": {}, "output_type": "execute_result" - }, - { - "name": "stderr", - "output_type": "stream", - "text": [ - "2:80: E501 line too long (89 > 79 characters)\n", - "6:80: E501 line too long (81 > 79 characters)\n", - "11:75: W291 trailing whitespace\n" - ] } ], "source": [ @@ -1309,7 +1219,7 @@ }, { "cell_type": "code", - "execution_count": 21, + "execution_count": 17, "metadata": {}, "outputs": [], "source": [ From 1b63b8c51330c4acb08919a09c478c6295e02dde Mon Sep 17 00:00:00 2001 From: Unknown Date: Tue, 24 Aug 2021 16:02:17 +0200 Subject: [PATCH 034/158] Add fingerprints CSV file to data --- .../data/kissim_fingerprints.csv | 1612 +++++++++++++++++ 1 file changed, 1612 insertions(+) create mode 100644 teachopencadd/talktorials/T025_kinase_similarity_kissim/data/kissim_fingerprints.csv diff --git a/teachopencadd/talktorials/T025_kinase_similarity_kissim/data/kissim_fingerprints.csv b/teachopencadd/talktorials/T025_kinase_similarity_kissim/data/kissim_fingerprints.csv new file mode 100644 index 00000000..239852f4 --- /dev/null +++ b/teachopencadd/talktorials/T025_kinase_similarity_kissim/data/kissim_fingerprints.csv @@ -0,0 +1,1612 @@ 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From 7c3e160ce2c375e53f43d042afb7d26765c37b92 Mon Sep 17 00:00:00 2001 From: Unknown Date: Tue, 24 Aug 2021 16:02:29 +0200 Subject: [PATCH 035/158] Add kinase distance matrix (output) --- .../data/kinase_distance_matrix_kissim.csv | 10 ++++++++++ 1 file changed, 10 insertions(+) create mode 100644 teachopencadd/talktorials/T025_kinase_similarity_kissim/data/kinase_distance_matrix_kissim.csv diff --git a/teachopencadd/talktorials/T025_kinase_similarity_kissim/data/kinase_distance_matrix_kissim.csv b/teachopencadd/talktorials/T025_kinase_similarity_kissim/data/kinase_distance_matrix_kissim.csv new file mode 100644 index 00000000..1e6d82eb --- /dev/null +++ b/teachopencadd/talktorials/T025_kinase_similarity_kissim/data/kinase_distance_matrix_kissim.csv @@ -0,0 +1,10 @@ +,BRAF,CDK2,EGFR,ErbB2,KDR,LCK,MET,p110a,p38a +BRAF,0.0,17.156338686753887,19.515299484883034,21.382787595771614,21.089164552869708,21.582681844181142,20.297483020671486,37.61086252438263,21.73142143717456 +CDK2,17.156338686753887,0.0,18.146634315220403,21.106349112675172,19.880466907012618,17.972924805354655,18.304287545534248,36.78007102947219,19.480656386198007 +EGFR,19.515299484883034,18.146634315220403,0.0,16.391994226150114,17.28165001676286,16.467224894268252,17.498394567945827,36.04620732877459,22.12761688356271 +ErbB2,21.382787595771614,21.106349112675172,16.391994226150114,0.0,23.850591780152264,23.88097026329463,22.563235671308735,41.277474125565234,24.68170843658602 +KDR,21.089164552869708,19.880466907012618,17.28165001676286,23.850591780152264,0.0,19.25489849284598,20.430532117581084,41.104454960305326,20.26254051064599 +LCK,21.582681844181142,17.972924805354655,16.467224894268252,23.88097026329463,19.25489849284598,0.0,19.221161302580736,39.02201780223324,22.45669271712331 +MET,20.297483020671486,18.304287545534248,17.498394567945827,22.563235671308735,20.430532117581084,19.221161302580736,0.0,39.41427751663535,21.982654782895654 +p110a,37.61086252438264,36.78007102947219,36.04620732877459,41.277474125565234,41.104454960305326,39.02201780223324,39.41427751663535,0.0,38.52974786964488 +p38a,21.73142143717456,19.480656386198007,22.127616883562684,24.68170843658602,20.26254051064599,22.45669271712331,21.982654782895654,38.52974786964488,0.0 From 54756169b9d9732b34cce233f8211277d87d3c97 Mon Sep 17 00:00:00 2001 From: Unknown Date: Tue, 24 Aug 2021 16:11:22 +0200 Subject: [PATCH 036/158] Update Table1, remove plots, save matrix --- .../talktorial.ipynb | 636 +++++------------- 1 file changed, 187 insertions(+), 449 deletions(-) diff --git a/teachopencadd/talktorials/T026_kinase_similarity_ifp/talktorial.ipynb b/teachopencadd/talktorials/T026_kinase_similarity_ifp/talktorial.ipynb index 015e6572..ea25ec69 100644 --- a/teachopencadd/talktorials/T026_kinase_similarity_ifp/talktorial.ipynb +++ b/teachopencadd/talktorials/T026_kinase_similarity_ifp/talktorial.ipynb @@ -43,7 +43,7 @@ "\n", "* Retrieve and preprocess data\n", "* Show kinase coverage\n", - "* Compare kinases\n", + "* Compare structures\n", "* Map structure to kinase distance matrix\n", "* Visualize similarity as kinase matrix\n", "* Visualize similarity as dendrogram" @@ -57,16 +57,16 @@ "\n", "* Kinase dataset: [Molecules (2021), 26(3), 629](https://www.mdpi.com/1420-3049/26/3/629) \n", "* Protein Data Bank\n", - " - PDB URL: http://www.rcsb.org/\n", - " - PDB database: [Acta Cryst. (2002), D58, 899-907](https://doi.org/10.1107/S0907444902003451) and [Structure (2012), 20(3), 391-396](https://doi.org/10.1016/j.str.2012.01.010)\n", + " * PDB URL: http://www.rcsb.org/\n", + " * PDB database: [Acta Cryst. (2002), D58, 899-907](https://doi.org/10.1107/S0907444902003451) and [Structure (2012), 20(3), 391-396](https://doi.org/10.1016/j.str.2012.01.010)\n", "* KLIFS\n", - " - KLIFS URL: https://klifs.net/\n", - " - KLIFS database: [Nucleic Acid Res. (2020), 49(D1), D562-D569](https://doi.org/10.1093/nar/gkaa895)\n", - " - KLIFS binding site definition and interaction fingerprint calculation: [J. Med. Chem. (2014), 57(2), 249-277](https://doi.org/10.1021/jm400378w)\n", + " * KLIFS URL: https://klifs.net/\n", + " * KLIFS database: [Nucleic Acid Res. (2020), 49(D1), D562-D569](https://doi.org/10.1093/nar/gkaa895)\n", + " * KLIFS binding site definition and interaction fingerprint calculation: [J. Med. Chem. (2014), 57(2), 249-277](https://doi.org/10.1021/jm400378w)\n", "* Interaction fingerprint (IFP): [J. Chem. Inf. Model. (2007), 71(1), 195-207](https://doi.org/10.1021/ci600342e)\n", "* `opencadd`, a Python library for structural cheminformatics\n", - " - GitHub repository: https://github.com/volkamerlab/opencadd\n", - " - Documentation: https://opencadd.readthedocs.io" + " * GitHub repository: https://github.com/volkamerlab/opencadd\n", + " * Documentation: https://opencadd.readthedocs.io" ] }, { @@ -89,23 +89,23 @@ "source": [ "We will use nine kinases from [Molecules (2021), 26(3), 629](https://www.mdpi.com/1420-3049/26/3/629), which aimed to understand kinase similarities within different combinations of kinase on- and off-targets (also called anti-targets):\n", "\n", - "> We aggregated the investigated kinases in “profiles” (Table 2). Profile 1 combined **EGFR** and **ErbB2** as targets (indicated by a ‘+’) and **BRAF** (from rapidly accelerated fibrosarcoma isoform B) as a (general) anti-target (designated by a ‘—’). Out of similar considerations, Profile 2 consisted of EGFR and **PI3K** as targets and BRAF as anti-target. This profile is expected to be more challenging as PI3K is an atypical kinase and thus less similar to EGFR than for example ErbB2 used in Profile 1. Profile 3, comprised of EGFR and **VEGFR2** as targets and BRAF as anti-target, was contrasted with the hit rate that we found with a standard docking against the single target VEGFR2 (Profile 4).\n", - "> To broaden the comparison and obtain an estimate for the promiscuity of each compound, the kinases **CDK2** (cyclic-dependent kinase 2), **LCK** (lymphocyte-specific protein tyrosine kinase), **MET** (mesenchymal-epithelial transition factor) and **p38α** (p38 mitogen activated protein kinase α) were included in the experimental assay panel and the structure-based bioinformatics comparison as commonly used anti-targets." - ] - }, - { - "attachments": { - "814048cb-e723-4b10-b9f7-2b56848688d9.png": { - "image/png": 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" - } - }, - "cell_type": "markdown", - "metadata": {}, - "source": [ - "![image.png](attachment:814048cb-e723-4b10-b9f7-2b56848688d9.png)\n", + "> We aggregated the investigated kinases in “profiles”. Profile 1 combined **EGFR** and **ErbB2** as targets and **BRAF** as a (general) anti-target. Out of similar considerations, Profile 2 consisted of EGFR and **PI3K** as targets and BRAF as anti-target. This profile is expected to be more challenging as PI3K is an atypical kinase and thus less similar to EGFR than for example ErbB2 used in Profile 1. Profile 3, comprised of EGFR and **VEGFR2** as targets and BRAF as anti-target, was contrasted with the hit rate that we found with a standard docking against the single target VEGFR2 (Profile 4).\n", + "> To broaden the comparison and obtain an estimate for the promiscuity of each compound, the kinases **CDK2**, **LCK**, **MET** and **p38α** were included in the experimental assay panel and the structure-based bioinformatics comparison as commonly used anti-targets.\n", "\n", - "*Figure 1:* \n", - "Kinases used in this notebook, taken from [Molecules (2021), 26(3), 629](https://www.mdpi.com/1420-3049/26/3/629) (Table 1)." + "*Table 1:* \n", + "Kinases used in this notebook, adapted from [Molecules (2021), 26(3), 629](https://www.mdpi.com/1420-3049/26/3/629), with their synonyms, UniProt IDs, and kinase groups.\n", + "\n", + "| Kinase | Synonyms | UniProt ID | Group | Full kinase name |\n", + "|----------------------------|------------------------|------------|----------|--------------------------------------------------|\n", + "| EGFR | ErbB1 | P00533 | TK | Epidermal growth factor receptor |\n", + "| ErbB2 | Her2 | P04626 | TK | Erythroblastic leukemia viral oncogene homolog 2 |\n", + "| PI3K | PI3KCA, p110a | P42336 | Atypical | Phosphatidylinositol-3-kinase |\n", + "| VEGFR2 | KDR | P35968 | TK | Vascular endothelial growth factor receptor 2 |\n", + "| BRAF | - | P15056 | TKL | Rapidly accelerated fibrosarcoma isoform B |\n", + "| CDK2 | - | P24941 | CMGC | Cyclic-dependent kinase 2 |\n", + "| LCK | - | P06239 | TK | Lymphocyte-specific protein tyrosine kinase |\n", + "| MET | - | P08581 | TK | Mesenchymal-epithelial transition factor |\n", + "| p38a | MAPK14 | Q16539 | CMGC | p38 mitogen activated protein kinase α |" ] }, { @@ -168,15 +168,7 @@ "cell_type": "code", "execution_count": 1, "metadata": {}, - "outputs": [ - { - "name": "stderr", - "output_type": "stream", - "text": [ - "INFO:opencadd.databases.klifs.api:If you want to see an non-truncated version of the DataFrames in this module, use `pd.set_option('display.max_columns', 50)` in your notebook.\n" - ] - } - ], + "outputs": [], "source": [ "from pathlib import Path\n", "\n", @@ -265,16 +257,7 @@ "cell_type": "code", "execution_count": 5, "metadata": {}, - "outputs": [ - { - "name": "stderr", - "output_type": "stream", - "text": [ - "INFO:opencadd.databases.klifs.api:Set up remote session...\n", - "INFO:opencadd.databases.klifs.api:Remote session is ready!\n" - ] - } - ], + "outputs": [], "source": [ "klifs_session = setup_remote()" ] @@ -413,85 +396,9 @@ }, { "cell_type": "code", - "execution_count": 10, + "execution_count": null, "metadata": {}, - "outputs": [ - { - "name": "stdout", - "output_type": "stream", - "text": [ - "Number of structures with IFPs: 1466\n" - ] - }, - { - "data": { - "text/html": [ - "
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structure.klifs_idinteraction.fingerprint
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kinase.klifs_name BRAFCDK2EGFRp110ap38a
kinase.klifs_name         
BRAF0.0000000.3000000.2777780.3939390.3636360.3200000.3684210.5000000.333333BRAF0.0000.3000.2780.3940.3640.3200.3680.5000.333
CDK20.3000000.0000000.1111110.4516130.2380950.1904760.1333330.3478260.277778CDK20.3000.0000.1110.4520.2380.1900.1330.3480.278
EGFR0.2777780.1111110.0000000.2580650.2380950.1666670.2272730.3809520.173913EGFR0.2780.1110.0000.2580.2380.1670.2270.3810.174
ErbB20.3939390.4516130.2580650.0000000.4062500.4193550.3823530.5714290.258065ErbB20.3940.4520.2580.0000.4060.4190.3820.5710.258
KDR0.3636360.2380950.2380950.4062500.0000000.0588240.3333330.5333330.043478KDR0.3640.2380.2380.4060.0000.0590.3330.5330.043
LCK0.3200000.1904760.1666670.4193550.0588240.0000000.2500000.3750000.190476LCK0.3200.1900.1670.4190.0590.0000.2500.3750.190
MET0.3684210.1333330.2272730.3823530.3333330.2500000.0000000.4285710.352941MET0.3680.1330.2270.3820.3330.2500.0000.4290.353
p110a0.5000000.3478260.3809520.5714290.5333330.3750000.4285710.0000000.473684p110a0.5000.3480.3810.5710.5330.3750.4290.0000.474
p38a0.3333330.2777780.1739130.2580650.0434780.1904760.3529410.4736840.000000p38a0.3330.2780.1740.2580.0430.1900.3530.4740.000
\n" ], "text/plain": [ - "" + "" ] }, "execution_count": 23, @@ -1694,187 +1589,30 @@ "kinase_distance_matrix = (\n", " kinase_distance_matrix.unstack().groupby(level=[0, 1]).min().unstack(level=1)\n", ")\n", + "kinase_distance_matrix.index.name = None\n", + "kinase_distance_matrix.columns.name = None\n", + "\n", "# Show matrix with background gradient\n", "cm = sns.light_palette(\"green\", as_cmap=True)\n", - "kinase_distance_matrix.style.background_gradient(cmap=cm)" + "kinase_distance_matrix.style.background_gradient(cmap=cm).format(\"{:.3f}\") " ] }, { "cell_type": "markdown", - "metadata": {}, + "metadata": { + "tags": [] + }, "source": [ - "### Visualize similarity as kinase matrix\n", - "\n", - "We visualize the kinase matrix in the form of a heatmap." + "### Save kinase distance matrix" ] }, { "cell_type": "code", "execution_count": 24, "metadata": {}, - "outputs": [ - { - "data": { - "image/png": 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AYwB69l2iupY7jrPY8DHOhanU5V6/LH0E8G1gKWArM5ta6bzINpKeJmwDdaaZvVPponFT03EA/ZcaVtzWSI7j5EZXVJx52tCTgRXiuCZmdllUkh8RtoHqiAfMbH1gPeCbkkbk2C7HcepEaSPjNEczkZviNLPZwB+BCyX1hs8i0/XMIONlQrf/+3m1y3Gc+tKGUh3NRLWKs4+kSYmjFN/4R8DbwLOSngIeAC5n0S3uO+JiYFtJK1XZNsdxGgWjS1qcVY1xmlWO92lm84HT4lGpvH+FvPuA+xLpOfisuuN0CQxY0Oaz6o7jOKnJGKytaXDF6ThOoZgrTsdxnGw028RPGlxxOo5TGGbux+k4jpMZM6U66oGkFSXtFD/3Kfmhd4ZbnI7jFIhobdBZdUlHE5ZwLwmsAgwluEPu2Nm5Tas4W3vAx8OK+4d8sM6XCpMNsPSkIYXKB+h3w2OFyp/2g60KlW/dFvFey5XucwoVD8Cs9ecVKn/2m70Lk932fO2/rwZfq34CsBnwGICZvSIp1Q+/aRWn4zhNgIVxzgZlnpl9KgXFHvcTTtVaV5yO4xRKA8+q/0PSDwkrIXcGjgf+mubExhx8cBynS2A09OTQacD7hKgUxwK3AaenOdEtTsdxCkS0tjWsxdkHuNTMLoHPNiXqA8zu7ES3OB3HKZQGtjjvISjKEn2Au9Oc6Ban4ziFYdbQSy57m9msUsLMZsUQQJ3iFqfjOIXSwNvKfSJpo1JC0sZAKic1tzgdxymUBnZH+g5wvaTSfsHLAQemOTG14mwvlnqFevcBp5rZxLL8scCvgH8DPQjB3Q4zs9mSTgaOAhYQZrmONLM307bNcZzGpVG76mb2hKQ1CbHOBLwY9xTulCwWZ3uB1j4jzkp1xLVmdmKs+yeCdr8MeArYJCrRbwJnkVLzO47TuDTBfpybAsMJunBDSZjZFZ2dVPMYp6Q3JP1E0oPA/jH765IelvSspM0qnNMd6AfMADCze2PMIoBHCWtGHcdpdiy/WXVJoyS9JGmypIpRJiRtF8P5PCfpH53IuxI4GxhJUKCbApukua0sFucisdTN7Nr4ea6ZjYyNOQ7oZ2ZbSdoWuBRYN9Y7UNJIwljCy1T20v8GcHuGdjmO08jkMMYZe7MXATsD04AnJN1sZs8n6gwGfguMMrMpKdadbwKsbZZ9FDaLxTnHzEYkjmsTZdeW1b0GwMzuBwbGG4LQVR8BLEsYL/1e8iRJXyfczK8qNUDSMZImSprYOueTDE13HKde5GRxbgZMNrPXzOxTYAIwuqzOwcCNZjYlXNfe60TmswRdlJm83JHKtVi5Bl8oHTX8X4FtS3lxT7wfAXubWcUtZcxsnJltYmabtPTpV3urHccpHLN0RycsD0xNpKexaFDH1YElJN0n6Z+SDutE5hDgeUl3Srq5dKS5p6LckQ4E7o3d8o/M7KPSDiQJRgKvAkjaEPg9wcTu7C3hOE6TUFqrnpIhkpLeOOPMbFz8XElIubrtDmxM2E+zD/CIpEfN7OV2rvfTtA0rp5YxzjvMrOIALTBD0sPAQODIRH5pjLMb4Y0xNub/CuhP8KkCmGJme2dom+M4jYiBpV+rPt3M2pucmQYMS6SHAm9VqDPdzD4hOLffD2xAmE9ZtGlmHU4edURqxdlBLPXhZent2qk3HhjfTtlOadvhOE6TkY8D/BPAapJWIviCH0QY00zyF+DC6LXTE9gc+E17AiVtAVwArBXrtwCfmNnAzhrjK4ccxymQfDbwMLMFkk4E7iQouEvN7LnoxYOZXWxmL0i6A3gaaAP+YGbPdiD2QoICvp4wKX0YsFqa9rjidBynWHJacmlmtxH2zEzmXVyW/hXteOW0I3OypBYzawUui0OMneKK03Gc4mjs3ZFmS+oJTJJ0FvA2YWFOp/juSI7jFIsp3bH4OZSgA08kuFQOA76a5kRXnI7jFIulPBY/+5jZXDObaWY/M7OTgT3TnOiK03GcYmlcxXl4hbyxaU5s2jFOGbQUGLJ62cdaixO+mCg67vnQX6YaR6+alqWXLlT+u/uuWqh8AJvT2YZhtTHwnhcLk90yc27tQox6dcPbRdIYgivTSmUrhQYCH6SR0bSK03Gc5qABNzJ+mDARNAQ4J5H/McGVqVNccTqOUywNpjjjJulvxv0x5phZm6TVgTVZeLP2dvExTsdxCkVtSnXUgfuB3pKWJ0S8PIJ2VjeW44rTcZziSDsxVB+rVHED9a8CF5jZvsDaaU50xek4ToGk9OGszwSSJG0JHALcGvNSDV/6GKfjOMXSYGOcCb4D/AD4c1z3vjJwb5oTXXE6jlMsDao447Zy/0ikXwNOSnOuK07HcYrDgPpM/LSLpHPN7DuS/koFtZ5mL+BcFaekWWbWP37eHTiPsBvzkcDRhJjp/QhT/qeXAi3FWOzLAXOBT4GjzWxSnm1zHKc+qPEszivj37OrFVCIxSlpR8IGobvEaHMAvzGzs2P5gcDfJa1nZu/H0w4xs4mSjiBsC7VzEW1zHGcx02CK08z+Gf8WvwN8WiRtA1wC7G5mr1aqY2bXStqDsOzpvLLiRyiLfuk4jpMXkp6hA3VuZut3JiNvxdmLsH39dmbW2SLaJwme+uWMAm7KuV2O49SJBuyql3ZAOiH+LXXdDwFmpxGQt+KcT1gH+g3g253ULR8xvlpSP8K2+BtVPEE6BjgGoMeAJWprqeM4i4cG2+QjLrlE0tZmtnWi6DRJDwH/3ZmMvB3g24ADgE0l/bCTuhsCLyTShwArAX8CLqp0QjKuenePq+44jY8RtEKaY/HTL0bdBUDSVqTcAT73MU4zmy1pT+ABSe+a2R/L60jaD9gFOKXs3PmSTgdelbSWmb1Qfq7jOM1FA3bVS3wDuFTSIIKK/4iFw5m3SyGz6mb2oaRRwP2Spsfs70r6OkGjPwvskJhRT547R9I5wKmEG3Mcp5lpUMUZZ9c3kDSQsG79o7Tn5qo4Sz6c8fNUQtcbwoTRTzs4b7uy9DntVHUcp9loUMVZwsxmZj3HVw45jlMYsobuqleNK07HcYqlwWbV88C3lXMcp1DUlu5Y7O2S+kr6saRLYnq1OLHdKa44HccplsbdyPgyYB6wZUxPA85Ic6IrTsdxisM+H+fs7KgDq5jZWYSFO5jZHBZdmFMRH+N0HKdYGndy6FNJfYgtlLQKwQLtlKZVnGqDHrOK+4/0/Hh+YbIBus0rPm67devfeaUaKDrueev7i7j55krf91cuVD7AgpeK/YnN36C4e7CJPXMSlI+YAvgv4A5gmKSrga2BsWlObFrF6ThOc9Co7khmdpekJ4EtCF30b5vZ9E5OA3yM03GcomnQySFJWwNzzexWYDDwQ0krpjnXFafjOMXR2JNDvwNmS9qAsAfwm8AVaU50xek4TrE0qMUJLDAzA0YD55vZecCANCf6GKfjOMXSoGOcwMeSfgB8HdhWUgvQI82JbnE6jlMYoqG76gcS3I++YWbvAMsT4p11iitOx3GKw/JbcilplKSXJE2WdFoH9TaV1Crpax02zewdM/u1mT0Q01PMzMc4HcdpAHIY44zd6IuA3YC1gTGS1m6n3v8Cd3bWLElbSHpC0ixJn0Zlm2pPzkIUp6RZ7eQfJulZSc9Jel7SqTF/fOntIGlJSU/FMMGO4zQ7+UwObQZMNrPXzOxTYAJhUqecbwE3AO+laNmFwBjgFaAPcBTthO0pZ7FZnJJ2A75DiLW+DiEg20dldQYR3hTjzOyyxdU2x3GKI8MY5xBJExPHMQkxywNTE+lpMe/z60jLA/sCF6dtm5lNBlrMrDXqnO3SnLc4Z9V/AJxqZm8BmNlcQvz1Ev2B24E/mdnvFmO7HMcpkvQTP9PNbJN2yiptvlEu+Vzg+2bWKqXaq2O2pJ7AJElnAW+TMljb4hzjXBf4ZwflvwYeNLPfLKb2OI5TNGm76Z0r12nAsER6KPBWWZ1NgAmS3gC+BvxW0j4dyDyUoANPBD6J8vfrtCU0lh/n34HRks42s4rjE8m46j37eVx1x2kGctqk+AlgNUkrAf8GDgIOTlYws1KMMySNB24xs5vaE1iKrw7MBX6WpTGL0+J8Dti4g/IJhCVQt0mq6L3vcdUdp/nIw4/TzBYQLMM7gReA68zsOUnHSTquqnZJW0u6S9LLkl4rHWnOXZwW5y+BsyTtaWbvSOoFHGtm55cqmNm5kpYD/ixp9zh75jhOM5OTc7uZ3QbcVpZXcSLIzMamEPlH4LuEIcRM+zwWpTj7SpqWSP/azH4taRngboWRWwMuLT/RzL4v6TLgSkljzKwO0Ugcx8mF+q1DT8NHZnZ7NScWojjNrOIQQJzuX8TNqPztYGbuw+k4XQCRMhZFfbhX0q+AG0ns/G5mT3Z2YiNNDjmO0wWpRwTLlGwe/yZdoAzYobMTXXE6jlMsDdpVN7Ptqz3XFafjOMXSYIpT0tfN7CpJJ1cqN7NfdybDFafjOMVRvy3jOqLky1jJ7TFVa11xOo5TLI2nOG8FMLNFnN4l7ZVGgG8r5zhOoTTgRsb3SBq+SDvDjmznphHQtBZnWzf4dEBxjg7dZ8wpTDbAnKGpQpvURPdib4F39121UPlFxz3v++fHCpUP8MGPtypU/vR1+xQme8Fz+dhVDTir/l3grrjI5hWAGELjYOAraQQ0reJ0HKcJaEAHeDO7TdI84Pa4CchRwKbAtmY2I40M76o7jlMsDRjl0szuAcYC9wErAzumVZrgFqfjOAVSCtbWSEj6mKCqBfQCdgTeKy0FN7OBnclwxek4TrE0mOI0s5onGFxxOo5TKLIG05w54IrTcZzisIacVa8ZV5yO4xRL1zM4XXE6jlMsjTY5lAe5uiNJMklXJtLdJb0v6ZaYHhvTkxLHBonPH0p6PX6+O8+2OY5TJxrQHalW8rY4PwHWldTHzOYAOxMCKyW51sxOLMsbAQsFWPq/nNvlOE49aMxNPmqmCAf424E94ucxwDUFXMNxnCZAhMmhNEczUYTinAAcJKk3sD5QviD4wLKuenGLbR3HqT9m6Y4mIvfJITN7Ou48MoayiHSRSl31VCTjqvcY4HHVHacZ8K56em4GzibnbnoyrnqLx1V3nMYn7cRQkynXotyRLiWE3nxG0nYFXcNxnCag2cYv01CIxWlm08zsvHaKy8c4i92w0HGc+uIWZ8eYWf8KefcRtm7CzMYD4zs4f2ye7XEcp84YqK3JtGIKfOWQ4ziF0hUnh1xxOo5TLK44Hcdx0tOIGxnngStOx3GKowmd29PgitNxnELpiu5IrjgdxykU76o7juNkwQB3R2oc2nrBrOHF9QHeGblkYbIBWnsXKh6AWevPK1S+zWkpVP6Cl4p9PD/4cfFrL4b9/OFC5b925paFyW7tmZOgrqc3Pa664zjFIkt3dCpHGiXpJUmTJZ1WofwQSU/H42FJGxRxP9DEFqfjOE1CDrPqklqAiwibo08DnpB0s5k9n6j2OvAVM5shaTdgHLB5zRevgCtOx3GKI78ol5sBk83sNQBJE4DRwGeK08yS4yKPAkNzuXIFvKvuOE5hBAd4S3V0wvLA1ER6Wsxrj28QolEUglucjuMUS3qLc4ikiYn0ODMbFz+rQv2K2lbS9gTFOTL1lTPiitNxnEJJYU2WmG5mm7RTNg0YlkgPBd5a5FrS+sAfgN3M7IMs7cyCd9UdxymO/HaAfwJYTdJKknoCBxEiTXyGpBWAG4FDzezl/G5iUapWnJJOjG4BJmlIIn9NSY9Imifp1LJzOnQncBynq5EyUFsnVqmZLQBOBO4EXgCuM7PnJB0n6bhY7SfAUsBv4ybpE9sRVzO1dNUfAm4hblKc4EPgJGCfZGZKdwLHcboYeW1kbGa3URYA0swuTnw+Cjgql4t1QqcWp6Thkl6UdHl0LP0/SX3N7Ckze6O8vpm9Z2ZPAPPLij5zJzCzTwlhhEfHaxwt6QlJ/5J0g6S+td+a4zh1x77YcdXXIMxwrQ/MBI6v4loduRPcaGabmtkGBDP8G1XIdxynEemCcdXTKs6pZvZQ/HwV1U3zd+ROsK6kByQ9AxwCrFNRgHSMpImSJrbO+qSKJjiOs9jpgsHa0irO8tuq5jY7cicYD5xoZusBPwMqboGxUFz1/h5X3XGagZwc4BuKtIpzBUmlbVjGAA9Wca2O3AkGAG9L6kGwOB3H6QoY0GrpjiYireJ8AThc0tPAksDvJJ0kaRrBcnxa0h8AJC0b808GTpc0TdLA9twJovwfA48BdwEv5nVzjuPUF5HO2mw2izOtO1KbmR1Xlnd+PBbCzN6hncX1ldwJYv7vgN+lbIvjOM1EkynFNPiSS8dxiuWLqDijr+a6xTfFcZwuh5Flk4+mwS1Ox3EKpdnGL9PgitNxnAIxaOt6JqcrTsdxisP4Yo5xOo7j1ETXMzhdcTqOUyw+xtlAtMyBwS9UWv6eD71mFvua7D9lTqHyAWa/WWzw9oH3FLtWYf4GKxcqf/q6fQqVD8XGPQdY+bRHCpP9vuW0H4QrTsdxnAwYkNN+nI2EK07HcQrEZ9Udx3Gy4111x3GcDHhX3XEcJysG5l11x3GcbHhX3XEcJwMGtLrF6TiOk40uaHGm3QE+NZL+GMP8lkIJ94/5gyT9NZY9J+mIvK/tOE6jkTLCZZMp19wVJ/BdM9sghhKeQgiXAXAC8HwMAbwdcE6MPeQ4TlfFCH6caY4momrFKWm4pBclXZ6wLvua2cxYLqAPn0fENGBAzO8PfAgsiHVvkvTPaIkeU9MdOY7TWLjFuQhrAOOidTkTOB5A0mXAO8CawAWx7oXAWoSQwM8A3zb7zE/hSDPbGNgEOEnSUpUuloyrvmCux1V3nKbAFeciTDWzh+Lnq4CRAGZ2BPBlQjTLA2P5rsCkmD8CuFDSwFh2kqR/AY8SYq+vVuliybjq3Xt7XHXHaXjMsNbWVEczUaviLH9NfJY2s1bgWmC/mHUEcKMFJgOvA2tK2g7YCdgyjn8+BRS7rY/jOIuPNkt3NBG1Ks4VJJX2zRoDPChpVfhsjHMvPo+TPgXYMZYtQ+jmvwYMAmaY2WxJawJb1Ngmx3EaiS7YVa/Vj/MF4HBJvwdeIcRGvyt2wQX8C/hmrPtzYLykZ2LZ981suqQ7gOMkPQ28ROiuO47TFTDfHakSbWZ2XFne1pUqmtlbwC4V8ucBu9XYDsdxGpUmsybT4CuHHMcpFHOL83PM7A1g3fya4jhOl8PM16o7juNkpgtuK1fEkkvHcRwghlVvs1RHZ0gaJeklSZMlnVahXJLOj+VPS9qoiHsCV5yO4xSJxY2M0xwdIKkFuIgwkbw2MEbS2mXVdiMsnlkNOIbg5VMIrjgdxymUnCzOzYDJZvaamX0KTABGl9UZDVwRF9k8CgyWtFz+d9TEY5xzpk+bPun3p7yZ4ZQhwPSi2uPyC5B/X8HXKFp+djLLf61Y+StmE78oHzPjzrvbrhuSsnpvSRMT6XFmNi5+Xh6YmiibBmxedn6lOssDb2dociqaVnGa2dJZ6kuaaGabFNUel19f+YvjGi4/O2Y2KidRqiS+ijq54F11x3GagWmEDYBKDCXstJa1Ti644nQcpxl4AlhN0kpxA/SDgJvL6twMHBZn17cAPjKz3Lvp0MRd9SoY13kVl9/E8hfHNVx+nTCzBZJOBO4EWoBLzew5ScfF8ouB24DdgcnAbMKObIUg64LrSB3HcYrEu+qO4zgZccXpOI6TEVecTUrcKNqpA5LWq3cbnPryhVWckjaStFh92nKm8NDKklaRtIykTD6zncjsLalHXvIqyN9a0s7xc+4vF0m7AhNitALnC8oXUnFKGkUILjevIPmbSTpK0hZ5Kp2E/F2ASySdIWmDvOXHa4wCbgR+CVwnafUcZV4iaWyt8spkl5TkD4AvAVjOM59RaV4AnGBmL0oq/PdTVM+iJFfSIEke4ysjXzjFGZXOmcDxZvaMpME5y98DuBzYFPg+sHfMz+UHIGk3gjL7G2E/1CPytuAkbQWcTwj3/F3gbuDQWFbVfUSl8z/An4C7gG9L2jaXBgd6xb9zKeCFGNt/OcHV5V1JPRPhrQtBkszMJI2UdHD8W3NPIyF3H8I9XStpJ1eg6flCKU5J/YHTgfvN7D5Jw4D7JW2Wk/zVgV8BY83sWOAa4BhJ/fOwfiStTIgc+kczu4rgp7YBMSxzol61yk3RiloZ+JmZPWRmHxFiS60J1VlxklYCfgucb2ZXmdnVBIu/pZp2VpC/HvC1mPw3cZmdpF4lq7AW61DSCOD3wMHAvcAJwJZxx57CiMptL8JLbGXge8CpkvrmIHdn4EfAscAswk5C+0rq1eHJDvAFU5xmNgv4IbBW3M/vOuASM3u8VtkK0T2nAf8N/DNe7zrgXXLYLEHSIOBDgrW8jaQNzWwGMAM4XtJFkg6UNKQGJV2yoiYAf0/kPw4MSLSlfxahZvY6cCuwg6Q1YvaOwK8k3SzpFH0eLbUaVgX2j0pmGNH6NLN5Cauw2pfJlgRFvKeZ/Z3QVf+IoKi3LlJ5SloROArYE3gZWAVYCfh/kvpklDUoGgolVgNOIkSVHQ6cRwioeGh81pyOMLMufwD9ytJbE/bGuTqRpxrkr0qwRAYCPWJeS/x7N7Bd/LwesHQV8vciKJ5+wDLAd4AbCFbb/cCuBKvkBuBBoFcV19gFuB44FRhRVrYS8GL8fARwRek+O5HZHeifSJ9BeFn9EbgH2B7YlzDscAmwTMY2j4zt6Q7sB1wGvEFQMn+O3801hOGBs4FuVXwnU4FNYrpb/Nsz3ssFsQ3dc3pOVwQOANYB+sb7WpOwpdpT8Tk7EniW8AJNdT+E/SsfA/4BXJPIXyJ+T+vE9A3xf5Hp//BFPOregMJvEHaKSufYmO4e/24Vld2xwIAar7F8fCj7JeT3jH+vIcSQH01YLpZJcUal+DCwRyKvN2H89B1g85hX+lFnfuiBUQQr+biojE8sK18C+L/4o32s9ENL0e7LCeGerwD2ifnfI3T910/U7Q/0zdjm3aKCPBbYMObtEX/45xAswt2A/YFvAStnlL8HYX301jG9LDA4Ud4T+BlBWW+Vw3O6JmGY4RKCwv8lsG0s2xM4M37ehdCtXjel3C/H/8EBMf04sEqi/A/ALwgvgBtLz5MfnXyv9W5A4TcY3uDvEyyRCwjW2pKxbAvCRMXJWX+48fw1CN2cwfFhX8TyiA/l34BHgPUyyt8AaAO2jOlVgbMIlsgQwsTNtcDIxDmZLGdgI+A/wF4xvT/hJXAYsH+i3psES2ftFDJ3BZ4jWJNbAT+OSvR7sfwM4Mp47UxWYKLNr5QUS1nZgcClUXH2rvKZWQ6YBJwb08sCLwEHxXTS8jwdWDaH5/RY4IeJ+zsxKtGRhG51a/zfvwFsn0HuasDVRMsfeIawk/olwAqEIZPL4v92j1rv44ty1L0BhdxUGM8qrcMfGH+4owjduZ9FJXAAsBSwFmFXlcEZrzGIMEv8W0LX/1oS3dfE9X8PzAdWrfJeHiRYrUsThhe+myhbmuB+8yeq6J5HGV8BxgNHE7qITxJeMKcTunEnxO9zHLBGCnlbE7by2iaR1x34KsHy3DXmjYsKrmcVbd4bOK/se25JlI8GbiG8BLqT4WUCDIp/jyRYricTXorHltXL3O5Orvst4J5EesWoPM+J6U2icv1KRrnLEV5alxB6C5cTekgTCBsFl+oNzfN+uvpR9wYslpsMFs5N8fPawKfxQXouKtBOx+vakbsZ8F/xjf0ycBowJiqPUVEpDSN7N3FNEl0mQhe/DTgmppNKYgjRgs54jZLCEWE44yLCRFbJKuwflekvyq/ZgcwewDcJL5FtSViThBn0M4HLEnlfqvJ735kwVtqNz62/bvFedo7Kcg/gyxnl7koYstgmpg+N6Qll9UYD22VRyB39DxLpS4EfJdLrxf/9VpXqdyB3JeDw+Pz1inK2A24ChifqPQ6sVcs9fFGPLjerLml7SRdIOjy6kWBmpwOfSLqYYF3ua2ZHA2OBp81sfgb5y0laPc54TiRYe/OBPoRJnC0J/o8/AH5C6L6njnAQncSvAA5JtH9XwpZZe8d0a8l308ymm9mHaeXHa8jiL8cCdxN+tHfG8v4WPBCWBFaNvoMd+ixK2p5ggU8gDEt8ldBVp9RmwrDIlyR1j3nvpW1vWdZ0gkW2jpm1SepmZm3xnrYAvmpmt5pZ1k1sVydY3T+RNMrMrgTOBWZIKvmx7k/oMv+79B1Wg6RVgLGSlorpFsL48pcl/QDAzJ4hDBlsFNOdXi+uaLqe0MX/JnComT1jZvcRnte1JHWXtBbhRTer2nv4ItOl9uOMTspnAn8l7Mu3sqTXgZkE95qfEcapHpTUw8yeyCh/D8KkTBtBWbYSlMPPgPcIM6G/NLP3E4oti1LeHfhfgmX5SLLMzPaUdLekv5nZLlnkll1jGYJb03yFvQy/TLAGTyd0n/cn+J7Oivd2pIXgWO3JKynhJUMzbYakywhd3ZGSMLMbYvW1CLPUrRmb3QIsiP+z+Wb2lKSbgTvigoBXgDlRuY0hvMCq4RqCv+RU4Nh4vSuj3t4sPl+rEl68r1R5jZJf61OErnNfSdfFZ+bReK8HSrqd0K0eSxhiSiN3OcL/8LzY7m8TXlQDCQsDngVOIXxHGwI/NrOp7Qp02qfeJm9eB7A+QaGVZiI3I0zKDI/p5YAXCf54kH0SpdSN254we74swUJ4mWBtrkawuMYBK2SULULX+FpgVFnZb4DfJNJPEIcdqrjGMoSJn30J3c3HgX0ILlM3EmbrNydYLNNIN3tecr86CvhDIn8gYfLqN4Ru+yHA02lklskfQpgQKU3o9UqU/ZAwBnw7wcXphSrkr0+c4Sd09/+XMNO8C/EFnLi/B0g5m93JNXeIbR9N8J/8FtHbgmDM9AZ+GuvsmUHu4OTzQ1DMDxLG2cfH53Z9YBtg02p+B37E77beDcjtRoLiuZGFfTPvIIw/fgsYQXjTjiPjbCthzDGplJNjjFfF64rQTT+dKv3g4sO9WSJ9ZPyxPsDCA/krViG7NKZ5AOGFMp5gOZXKbwSui5+3BIalkFlSaoMIVt61ZeVLxO/+r4SAjJ3OyLdznb0IL70lYjqpPFcmKPvtyP7CWir+X6cQZuE3jYrrIsKLshSeYZ9Yf2BOz2ofoE/8vF9CeVacnU+j3Cjz6CCMW/936XmJz/3BebTfjy4wxilpiKQlLYzJHQSYpOslnUX44b5EGLu6ljBG+BMzm5tB/oaEruXNhHXhLRbGGEtL035KUNpDLHSvzzazdzPI31jSVnHcbymCAijxgpltY2bbAKtLKo11ZQmLTBwDLI2PvURQnGsBmydWiRwCtCiswX7EUnThzGw6YfXJg4SVRU9KGippsKSlLKxsuo0ww72TmT2fpd2J6/yVYL1OlLSEmc1LfP8rAh+b2X1mNiWj3A8ICmYowRIrjS/PJliAEwieBWMk9TOzmdW0HxZebWVmcwhdZywMYzxA6LHsIOkAST8ta2enY5sWQktsLekISSOBh8zsJ7HsTYLL2aCOZDgZqLfmruUgjGM+TphhLc3+9idM2HxMwmWE8NBkcrkgzMw+Txj3W4lgpd2UKFeU+zdg+Sravxuh+z8ipjckTAaMLav3VUJ3ekiN39e2wF2Je7uXMHO8CsH/8V9UYVURurVtwByCz+BTBH/BewkvrP61tLvs+3qVzy3P4wmbbmSyNCvI3ZHgorYUweXnH/E+ehJeCDVZmoTNWD4ADi/LT3odjCS8nGcS/UVTyi71JLYgDIWMJyj/q0rPS3yunibhIuZHjc9ivRtQdcODdfAgYZxoBMGhutT96RkfnD9RvavRV+KPMukW1D8+lDclHtixhNniQVW0/yFgl5geQnCm3ysq6x/FOsdGhZa5mwtsDGwRPx8YFdkhifL9CNbO3wi+m1WP3xHGzWbG+2ghWLTLACvl/H/fLSqBkwljmiNykrt7VPYlR/Fc2k0Y651AWHn1fPL7j+Wl52hLYAHRCZ0MY4+E8fx7+HwV2XCCC97PCUMQr5FhrNSPFN95vRtQVaPDDG4bcYwuPjhvE5zRx8W8noQ3+JVVXuNk4Nvxc9KxvR9htvMy4OsEizfriqBS+/eJ6VWjAhsZ0+tHpX9xvE5mhcbn1mxp4mN4VDiXltXbl9CdzryGvsI1dyfM3Ba61plgLbcBG+Qsd/eojJdM5NXqq9k7oQx3BF4vKU8Wtjh3AEaXrplRce5MGE4qrTzqHu/lAsLepDUvCfWj7DuvdwOqbnj48TxFWJZ4F8ElaBhhJnFCrNOP7E7QJQvgAuCMZF6izhrAXwhjYdVOeOxBWKWzfmz/qTG/W1k7qllZU27NfongKjWU4PR/eln9XLrSUdbo+H/JvJQy43UyL5HN0P4niQ71NcpaZNEAYVjjNYJ/ZelZGpIoz6Q0y9o9GRgT09vGF+fgIv8PX9Sj7g2oqfFBQbQBpyXy+hO6LUvVKHsHwrjixjGdXKXyTYIFV5NlVd5+Pt9RaTfCZMoiSjuFzHJrdhXCkMaOMb0SYRz1zAL/L7kp4jo9V3m+SLYm7OC0PZ+7VI0idNvPIvQCNszpWnsRhkuuJfRUvHte1DNS7wbUfAOhm/JS6c0aH9KHqX3Ho36EGfOzSsoz5h8YLapc1vbG9r+YaP9YQve/6jE2FrVmT4n5JcU8nDA0UNNkkx/tfv+VJmzGEyaclo1lP0y+4HK89t7xf39yqS1ZX75+pPie692AXG4iWGjPEmZZ7ycHJ+Uod3nCssl/EPZzPCMquVzkl7X/mWjJPkBGJ+52ZLZnze5JWK9faFf6i37Q8YTNcMLy1v1iWa6KjTAcMI2w9LTu30VXPEpvxqZH0p4EJ+4Nzey5HOX2IcxO70SYgLrXzF7OS37iOrm3P4ZHuIAws/4fhQBpxxPcXVKvn3eyE7/7OwjLGv8n+unuQlipdRJhg5MppXX4lvMPMV7/Vf8/F0OXUZwAkvqa2ex6t6Naimh/XMt9FsHj4GDguDxfLE77SBpN2Jrux2Z2jUJwunMIyyI/qG/rnFroUorTqUxR1rjTOTEO0tWE9fSzgRvM7Jb6tsqpFVecXxCa3RpvZiTtTZhovMrMfl1U99xZfHSpbeWc9nGlWT/M7GZJc4FLJb1hZjfWu01ObbjF6TiLCZ+w6Tq44nQcx8lI028r5ziOs7hxxek4jpMRV5yO4zgZccXpOI6TEVecjuM4GXHF6TiOk5H/D5aa72/tiuO6AAAAAElFTkSuQmCC\n", - "text/plain": [ - "
" - ] - }, - "metadata": { - "needs_background": "light" - }, - "output_type": "display_data" - } - ], - "source": [ - "plt.imshow(kinase_distance_matrix, vmin=0.0, vmax=1.0)\n", - "plt.colorbar(label=\"Kinase distance\")\n", - "plt.title(\"Kinase distance matrix\")\n", - "kinase_names = kinase_distance_matrix.columns.to_list()\n", - "plt.xticks(ticks=range(0, len(kinase_names)), labels=kinase_names, rotation=45)\n", - "plt.yticks(ticks=range(0, len(kinase_names)), labels=kinase_names);" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "We have calculated distances between fingerprints that range from 0 to 1 (identical to dissimilar). The term similarity is often defined between 0 and 1 (dissimilar to identical), hence for the following heatmap, we will use the transformation $similarity = 1 - distance$." - ] - }, - { - "cell_type": "code", - "execution_count": 25, - "metadata": {}, - "outputs": [ - { - "data": { - "image/png": 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\n", - "text/plain": [ - "
" - ] - }, - "metadata": { - "needs_background": "light" - }, - "output_type": "display_data" - } - ], - "source": [ - "kinase_similarity_matrix = 1 - kinase_distance_matrix\n", - "plt.imshow(kinase_similarity_matrix, vmin=0.0, vmax=1.0)\n", - "plt.colorbar(label=\"Kinase similarity\")\n", - "plt.title(\"Kinase distance matrix\")\n", - "kinase_names = kinase_similarity_matrix.columns.to_list()\n", - "plt.xticks(ticks=range(0, len(kinase_names)), labels=kinase_names, rotation=45)\n", - "plt.yticks(ticks=range(0, len(kinase_names)), labels=kinase_names);" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "### Visualize similarity as dendrogram" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "We use the `scipy` function `squareform` to create a condensed vector of the distance matrix of shape $n*(n-1)/2$, where $n$ is the shape of the quadratic distance matrix. The values in this vector correspond to the values of the lower triangular matrix." - ] - }, - { - "cell_type": "code", - "execution_count": 26, - "metadata": {}, - "outputs": [ - { - "data": { - "text/plain": [ - "array([0.3 , 0.27777778, 0.39393939, 0.36363636, 0.32 ,\n", - " 0.36842105, 0.5 , 0.33333333, 0.11111111, 0.4516129 ,\n", - " 0.23809524, 0.19047619, 0.13333333, 0.34782609, 0.27777778,\n", - " 0.25806452, 0.23809524, 0.16666667, 0.22727273, 0.38095238,\n", - " 0.17391304, 0.40625 , 0.41935484, 0.38235294, 0.57142857,\n", - " 0.25806452, 0.05882353, 0.33333333, 0.53333333, 0.04347826,\n", - " 0.25 , 0.375 , 0.19047619, 0.42857143, 0.35294118,\n", - " 0.47368421])" - ] - }, - "execution_count": 26, - "metadata": {}, - "output_type": "execute_result" - } - ], - "source": [ - "D = kinase_distance_matrix.to_numpy()\n", - "D_condensed = distance.squareform(D)\n", - "D_condensed" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "We can submit this condensed vector to a hierarchical clustering to extract the relationship between the different kinases. We use here `method=\"average\"`, which stands for the linkage method UPGMA (unweighted pair group method with arithmetic mean). This means that the distance between two clusters A and B is defined as the average of all distances between pairs of elements in clusters A and B. At each clustering step, the two clusters with the lowest average distance are combined." - ] - }, - { - "cell_type": "code", - "execution_count": 27, - "metadata": {}, "outputs": [], "source": [ - "hclust = hierarchy.linkage(D_condensed, method=\"average\")" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "We now generate a phylogenetic tree based on our clustering." - ] - }, - { - "cell_type": "code", - "execution_count": 28, - "metadata": {}, - "outputs": [], - "source": [ - "tree = hierarchy.to_tree(hclust)" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "We visualize this tree as dendrogram." - ] - }, - { - "cell_type": "code", - "execution_count": 29, - "metadata": {}, - "outputs": [ - { - "data": { - "image/png": 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\n", - "text/plain": [ - "
" - ] - }, - "metadata": { - "needs_background": "light" - }, - "output_type": "display_data" - } - ], - "source": [ - "fig, ax = plt.subplots()\n", - "labels = kinase_distance_matrix.columns.to_list()\n", - "hierarchy.dendrogram(hclust, labels=labels, orientation=\"left\", ax=ax)\n", - "ax.set_xlabel(\"Distance\");" + "kinase_distance_matrix.to_csv(DATA / \"kinase_distance_matrix_ifp.csv\")" ] }, { @@ -1886,11 +1624,11 @@ "source": [ "## Discussion\n", "\n", - "In this talktorial, we have used the KLIFS interaction fingerprints, which describe binding modes of co-crystallized ligands in kinase structures, to assess kinase similarity. \n", + "In this talktorial, we have used the KLIFS interaction fingerprints, which describe binding modes of co-crystallized ligands in kinase structures, to assess kinase similarity.\n", "\n", - "The two closest binding modes are observed for the p38a-KDR (VEGFR2) and CDK2-EGFR pairs. In both cases the kinases belong to different kinase groups, i.e. CMGC and TK, a grouping based on sequence information only. Rather dissimilar binding modes are observed for p110a (PI3K), ErbB2, and BRAF — although ErbB2 belongs to the same kinase family as EGFR. The atypical kinase p110a — the most dissimilar kinase to the other kinases in the panel — is an expected finding.\n", + "The approach shown here is a rather simple one. We only compare the two closest binding modes per kinase pair, although we have &mdash at least for kinases such as EGFR and CDK2 &mdash much more data available on binding modes. As an alternative, we could instead aggregate the information from multiple binding modes per kinase in a fingerprint that reports all interactions seen in any structure. However, this approach has its drawbacks itself: Some kinases have much higher coverage than others, leading to an imbalance in information content.\n", "\n", - "The approach shown here is a rather simple one. We only compare the two closest binding modes per kinase pair, although we have &mdash at least for kinases such as EGFR and CDK2 &mdash much more data available on binding modes. As an alternative, we could instead aggregate the information from multiple binding modes per kinase in a fingerprint that reports all interactions seen in any structure. However, this approach has its drawbacks itself: Some kinases have much higher coverage than others, leading to an imbalance in information content." + "The kinase distance matrix above will be reloaded in **Talktorial T028**, where we compare kinase similarities from different perspectives, including the pocket structure perspective we have talked about in this talktorial." ] }, { From 0012a41ee7383330438807940a4b809fa93a4d31 Mon Sep 17 00:00:00 2001 From: Unknown Date: Tue, 24 Aug 2021 16:11:34 +0200 Subject: [PATCH 037/158] Add kinase distance matrix (output) --- .../data/kinase_distance_matrix_ifp.csv | 10 ++++++++++ 1 file changed, 10 insertions(+) create mode 100644 teachopencadd/talktorials/T026_kinase_similarity_ifp/data/kinase_distance_matrix_ifp.csv diff --git a/teachopencadd/talktorials/T026_kinase_similarity_ifp/data/kinase_distance_matrix_ifp.csv b/teachopencadd/talktorials/T026_kinase_similarity_ifp/data/kinase_distance_matrix_ifp.csv new file mode 100644 index 00000000..752de190 --- /dev/null +++ b/teachopencadd/talktorials/T026_kinase_similarity_ifp/data/kinase_distance_matrix_ifp.csv @@ -0,0 +1,10 @@ +,BRAF,CDK2,EGFR,ErbB2,KDR,LCK,MET,p110a,p38a +BRAF,0.0,0.3,0.2777777777777778,0.3939393939393939,0.36363636363636365,0.32,0.3684210526315789,0.5,0.3333333333333333 +CDK2,0.3,0.0,0.1111111111111111,0.45161290322580644,0.23809523809523808,0.19047619047619047,0.13333333333333333,0.34782608695652173,0.2777777777777778 +EGFR,0.2777777777777778,0.1111111111111111,0.0,0.25806451612903225,0.23809523809523808,0.16666666666666666,0.22727272727272727,0.38095238095238093,0.17391304347826086 +ErbB2,0.3939393939393939,0.45161290322580644,0.25806451612903225,0.0,0.40625,0.41935483870967744,0.38235294117647056,0.5714285714285714,0.25806451612903225 +KDR,0.36363636363636365,0.23809523809523808,0.23809523809523808,0.40625,0.0,0.058823529411764705,0.3333333333333333,0.5333333333333333,0.043478260869565216 +LCK,0.32,0.19047619047619047,0.16666666666666666,0.41935483870967744,0.058823529411764705,0.0,0.25,0.375,0.19047619047619047 +MET,0.3684210526315789,0.13333333333333333,0.22727272727272727,0.38235294117647056,0.3333333333333333,0.25,0.0,0.42857142857142855,0.35294117647058826 +p110a,0.5,0.34782608695652173,0.38095238095238093,0.5714285714285714,0.5333333333333333,0.375,0.42857142857142855,0.0,0.47368421052631576 +p38a,0.3333333333333333,0.2777777777777778,0.17391304347826086,0.25806451612903225,0.043478260869565216,0.19047619047619047,0.35294117647058826,0.47368421052631576,0.0 From 764636cc0cb8c05d7c12f827627aac789e3088e9 Mon Sep 17 00:00:00 2001 From: Unknown Date: Tue, 24 Aug 2021 16:16:08 +0200 Subject: [PATCH 038/158] Remove unused imports --- .../talktorial.ipynb | 293 +++++++++--------- 1 file changed, 146 insertions(+), 147 deletions(-) diff --git a/teachopencadd/talktorials/T026_kinase_similarity_ifp/talktorial.ipynb b/teachopencadd/talktorials/T026_kinase_similarity_ifp/talktorial.ipynb index ea25ec69..eb1b7a64 100644 --- a/teachopencadd/talktorials/T026_kinase_similarity_ifp/talktorial.ipynb +++ b/teachopencadd/talktorials/T026_kinase_similarity_ifp/talktorial.ipynb @@ -177,8 +177,7 @@ "import matplotlib.pyplot as plt\n", "import seaborn as sns\n", "from sklearn.metrics import pairwise_distances\n", - "from scipy.spatial import distance_matrix, distance\n", - "from scipy.cluster import hierarchy\n", + "from scipy.spatial import distance\n", "from opencadd.databases.klifs import setup_remote" ] }, @@ -1232,220 +1231,220 @@ "data": { "text/html": [ "\n", - "\n", + "
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BRAF0.0000.3000.2780.3940.3640.3200.3680.5000.333BRAF0.0000.3000.2780.3940.3640.3200.3680.5000.333
CDK20.3000.0000.1110.4520.2380.1900.1330.3480.278CDK20.3000.0000.1110.4520.2380.1900.1330.3480.278
EGFR0.2780.1110.0000.2580.2380.1670.2270.3810.174EGFR0.2780.1110.0000.2580.2380.1670.2270.3810.174
ErbB20.3940.4520.2580.0000.4060.4190.3820.5710.258ErbB20.3940.4520.2580.0000.4060.4190.3820.5710.258
KDR0.3640.2380.2380.4060.0000.0590.3330.5330.043KDR0.3640.2380.2380.4060.0000.0590.3330.5330.043
LCK0.3200.1900.1670.4190.0590.0000.2500.3750.190LCK0.3200.1900.1670.4190.0590.0000.2500.3750.190
MET0.3680.1330.2270.3820.3330.2500.0000.4290.353MET0.3680.1330.2270.3820.3330.2500.0000.4290.353
p110a0.5000.3480.3810.5710.5330.3750.4290.0000.474p110a0.5000.3480.3810.5710.5330.3750.4290.0000.474
p38a0.3330.2780.1740.2580.0430.1900.3530.4740.000p38a0.3330.2780.1740.2580.0430.1900.3530.4740.000
\n" ], "text/plain": [ - "" + "" ] }, "execution_count": 23, From 2d3f384be96d9e8518bd1a510a3f6a21d4a02bd4 Mon Sep 17 00:00:00 2001 From: Unknown Date: Tue, 24 Aug 2021 16:19:03 +0200 Subject: [PATCH 039/158] Remove unused imports --- .../talktorials/T025_kinase_similarity_kissim/talktorial.ipynb | 3 +-- 1 file changed, 1 insertion(+), 2 deletions(-) diff --git a/teachopencadd/talktorials/T025_kinase_similarity_kissim/talktorial.ipynb b/teachopencadd/talktorials/T025_kinase_similarity_kissim/talktorial.ipynb index 782c8b79..26686db8 100644 --- a/teachopencadd/talktorials/T025_kinase_similarity_kissim/talktorial.ipynb +++ b/teachopencadd/talktorials/T025_kinase_similarity_kissim/talktorial.ipynb @@ -198,8 +198,7 @@ "from sklearn.metrics import pairwise\n", "import matplotlib.pyplot as plt\n", "import seaborn as sns\n", - "from opencadd.databases.klifs import setup_remote\n", - "from kissim.encoding import FingerprintGenerator" + "from opencadd.databases.klifs import setup_remote" ] }, { From 43c71a24dd0df5f89d729dddfffccb197dbe119d Mon Sep 17 00:00:00 2001 From: t-kimber Date: Tue, 24 Aug 2021 16:21:34 +0200 Subject: [PATCH 040/158] finalize notebook. --- .../talktorial.ipynb | 659 ++++++++---------- 1 file changed, 303 insertions(+), 356 deletions(-) diff --git a/teachopencadd/talktorials/T027_kinase_similarity_ligand_profile/talktorial.ipynb b/teachopencadd/talktorials/T027_kinase_similarity_ligand_profile/talktorial.ipynb index a16b035d..82b63b10 100644 --- a/teachopencadd/talktorials/T027_kinase_similarity_ligand_profile/talktorial.ipynb +++ b/teachopencadd/talktorials/T027_kinase_similarity_ligand_profile/talktorial.ipynb @@ -19,7 +19,7 @@ "source": [ "## Aim of this talktorial\n", "\n", - "The aim of this talktorial is to investigate kinase similarity through ligand profiling. We make the following assumption: if a compound was tested as active on two different kinases, then we could assume that these two same kinases may have some degree of similarity. " + "The aim of this talktorial is to investigate kinase similarity through ligand profiling. In the context of drug design, the following assumption can be made: if a compound was tested as active on two different kinases, it is suspected that these two kinases may have some degree of similarity. The concept of kinase promiscuity is also covered." ] }, { @@ -29,6 +29,7 @@ "### Contents in *Theory*\n", "\n", "* Kinase dataset\n", + "* Bioactivity data\n", "* Kinase similarity descriptor: ligand-profile\n", " * Kinase similarity\n", " * Kinase promiscuity" @@ -44,10 +45,10 @@ "* Preprocess the data\n", " * Kinases of interest\n", " * Hit or non-hit\n", - "* Show kinase promiscuity\n", + "* Kinase promiscuity\n", "* Compare kinases\n", "* Visualize similarity as kinase matrix\n", - "* Visualize similarity as phylogenetic tree" + "* Save kinase distance matrix" ] }, { @@ -57,16 +58,7 @@ "### References\n", "\n", "* Kinase dataset: [Molecules (2021), 26(3), 629](https://www.mdpi.com/1420-3049/26/3/629) \n", - "* Kinase similarity descriptor: ligand-profile" - ] - }, - { - "cell_type": "code", - "execution_count": 1, - "metadata": {}, - "outputs": [], - "source": [ - "# TODO: ADD" + "* [ChEMBL](https://www.ebi.ac.uk/chembl/) database" ] }, { @@ -97,7 +89,7 @@ " \n", "\n", "*Table 1:* \n", - "Kinases used in this notebook, taken from [Molecules (2021), 26(3), 629](https://www.mdpi.com/1420-3049/26/3/629), with their synonyms, UniProt IDs, and kinase groups.\n", + "Kinases used in this notebook, taken from [Molecules (2021), 26(3), 629](https://www.mdpi.com/1420-3049/26/3/629), with their synonyms, UniProt IDs, kinase groups, and full unabbreviated names.\n", "\n", " \n", "\n", @@ -118,23 +110,22 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "In this talktorial, we focus on bioactivity retrieve from the well-known [ChEMBL](https://www.ebi.ac.uk/chembl/) database. We query the data focusing on human-kinases. Luckily, a curated version of ChEMBL28 is already freely available in the openkinome organization, see https://github.com/openkinome." + "### Bioactivity data" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ - "In drug design, it is common to determine the activity of a compound against as a \"hit\" or \"non hit\". Practically speaking, this is done using a cutoff value for measured activity. If the activity is greater to the cutoff, the compound is labeled as active, and inactive otherwise." + "In order to measure kinase similarity through ligand profiling, bioactivity data is retrieved from the well-known [ChEMBL](https://www.ebi.ac.uk/chembl/) database and the query focuses on human-kinases. Luckily, a curated version of ChEMBL28 is already freely available in the openkinome organization, see https://github.com/openkinome.\n", + "For more details on querying the ChEMBL database, please refer to [Talktorial T001](https://github.com/volkamerlab/teachopencadd/blob/master/teachopencadd/talktorials/T001_query_chembl/talktorial.ipynb)." ] }, { - "cell_type": "code", - "execution_count": 2, + "cell_type": "markdown", "metadata": {}, - "outputs": [], "source": [ - "# TODO: add reference to other talktorial." + "In drug design, it is common to determine the activity of a compound against a kinase of interest as a \"hit\" or \"non hit\". Practically speaking, this is done using a cutoff value for measured activity. If the activity is greater than the cutoff, the compound is labeled as active, and inactive otherwise." ] }, { @@ -163,8 +154,8 @@ "We use the following metric as similarity between kinases $K_i$ and $K_j$:\n", "\n", "$$\n", - "\\text{similarity}(K_i, K_j) = \\frac{\\#\\text{ of compounds that were tested as actives on $K_i$ and $K_j$}}\n", - "{\\#\\text{ of compounds that were tested on both $K_i$ and $K_j$}}\n", + "\\text{similarity}(K_i, K_j) = \\frac{\\#\\text{ of compounds that were tested as actives on } K_i \\text{ and } K_j}\n", + "{\\#\\text{ of compounds that were tested on both } K_i \\text{ and } K_j}.\n", "$$\n", "\n", "Assuming that only one compound was tested on two kinases, and that the compound was tested as active for one and inactive for the other, then the similarity between these two kinases would be null." @@ -175,7 +166,7 @@ "metadata": {}, "source": [ "#### Kinase promiscuity\n", - "Computing the similarity between a kinase and itself may be interpreted as kinase promiscuity, where the similarity descrived above would therefore represent the fraction of active compounds over all tested compounds." + "Computing the similarity between a kinase and itself may be interpreted as kinase promiscuity, where the similarity described above would therefore represent the fraction of active compounds over all tested compounds." ] }, { @@ -187,18 +178,7 @@ }, { "cell_type": "code", - "execution_count": 3, - "metadata": {}, - "outputs": [], - "source": [ - "# !pip install flake8 pycodestyle_magic\n", - "%load_ext pycodestyle_magic\n", - "%pycodestyle_on" - ] - }, - { - "cell_type": "code", - "execution_count": 4, + "execution_count": 1, "metadata": {}, "outputs": [], "source": [ @@ -211,7 +191,7 @@ }, { "cell_type": "code", - "execution_count": 5, + "execution_count": 2, "metadata": {}, "outputs": [], "source": [ @@ -235,16 +215,7 @@ }, { "cell_type": "code", - "execution_count": 6, - "metadata": {}, - "outputs": [], - "source": [ - "# TODO: Take v.29 instead of v.28." - ] - }, - { - "cell_type": "code", - "execution_count": 7, + "execution_count": 3, "metadata": {}, "outputs": [ { @@ -457,7 +428,7 @@ "4 CHEMBL3639077 2014.0 NaN O75116 " ] }, - "execution_count": 7, + "execution_count": 3, "metadata": {}, "output_type": "execute_result" } @@ -486,14 +457,14 @@ }, { "cell_type": "code", - "execution_count": 8, + "execution_count": 4, "metadata": {}, "outputs": [ { "name": "stdout", "output_type": "stream", "text": [ - "Activities: {'pKi', 'pIC50', 'pKd'}\n", + "Activities: {'pIC50', 'pKd', 'pKi'}\n", "Units: {'nM'}\n" ] } @@ -512,7 +483,7 @@ }, { "cell_type": "code", - "execution_count": 9, + "execution_count": 5, "metadata": {}, "outputs": [], "source": [ @@ -523,12 +494,12 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "The dataframe contains many columns that won't be necessary for the rest of the notebook and are therefore removed. Only relevant information is kept, namely the canonical SMILES of the compound, the measured activity and the uniprot ID of the kinase. We rename these columns for readability." + "The dataframe contains many columns that won't be necessary for the rest of the notebook and are therefore removed. Only relevant information is kept, namely the canonical SMILES of the compound, the measured activity and the UniProt ID of the kinase. These columns are renamed for readability." ] }, { "cell_type": "code", - "execution_count": 10, + "execution_count": 6, "metadata": {}, "outputs": [], "source": [ @@ -541,7 +512,7 @@ }, { "cell_type": "code", - "execution_count": 11, + "execution_count": 7, "metadata": {}, "outputs": [ { @@ -621,7 +592,7 @@ "4 CCCC(=O)Nc1cccc(-c2nc(Nc3ccc4[nH]ncc4c3)c3cc(O... 13.920819 O75116" ] }, - "execution_count": 11, + "execution_count": 7, "metadata": {}, "output_type": "execute_result" } @@ -640,7 +611,7 @@ }, { "cell_type": "code", - "execution_count": 12, + "execution_count": 8, "metadata": {}, "outputs": [ { @@ -662,12 +633,12 @@ "source": [ "#### Kinases of interest\n", "\n", - "We focus on the kinases of interest and map them to their uniprot IDs in accordance with the Table in the Theory." + "We focus on the kinases of interest and map them to their UniProt IDs, using Table 1 from the theory." ] }, { "cell_type": "code", - "execution_count": 13, + "execution_count": 9, "metadata": {}, "outputs": [], "source": [ @@ -691,7 +662,7 @@ }, { "cell_type": "code", - "execution_count": 14, + "execution_count": 10, "metadata": {}, "outputs": [ { @@ -709,7 +680,7 @@ }, { "cell_type": "code", - "execution_count": 15, + "execution_count": 11, "metadata": {}, "outputs": [ { @@ -840,7 +811,7 @@ "[33169 rows x 3 columns]" ] }, - "execution_count": 15, + "execution_count": 11, "metadata": {}, "output_type": "execute_result" } @@ -858,7 +829,7 @@ }, { "cell_type": "code", - "execution_count": 16, + "execution_count": 12, "metadata": {}, "outputs": [], "source": [ @@ -874,7 +845,7 @@ }, { "cell_type": "code", - "execution_count": 17, + "execution_count": 13, "metadata": {}, "outputs": [ { @@ -888,7 +859,7 @@ " 7)]" ] }, - "execution_count": 17, + "execution_count": 13, "metadata": {}, "output_type": "execute_result" } @@ -907,7 +878,7 @@ }, { "cell_type": "code", - "execution_count": 18, + "execution_count": 14, "metadata": {}, "outputs": [ { @@ -1038,7 +1009,7 @@ "[32688 rows x 3 columns]" ] }, - "execution_count": 18, + "execution_count": 14, "metadata": {}, "output_type": "execute_result" } @@ -1060,12 +1031,12 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "Finally, we binarize the pIC50 values to obtain hit or non-hit using a cut-off. We use a cut-off of $6.3$, similarly to the referenced paper." + "Finally, we binarize the pIC50 values to obtain hit or non-hit using a cut-off. We use a cut-off of $6.3$, similarly to the [Molecules (2021), 26(3), 629](https://www.mdpi.com/1420-3049/26/3/629)." ] }, { "cell_type": "code", - "execution_count": 19, + "execution_count": 15, "metadata": {}, "outputs": [], "source": [ @@ -1074,7 +1045,7 @@ }, { "cell_type": "code", - "execution_count": 20, + "execution_count": 16, "metadata": {}, "outputs": [], "source": [ @@ -1102,17 +1073,17 @@ }, { "cell_type": "code", - "execution_count": 21, + "execution_count": 17, "metadata": {}, "outputs": [], "source": [ "data[\"activity_binary\"] = data[\"activity_value\"].apply(binarize_pic50,\n", - " args=(cutoff,))" + " args=(cutoff, ))" ] }, { "cell_type": "code", - "execution_count": 22, + "execution_count": 18, "metadata": {}, "outputs": [ { @@ -1205,7 +1176,7 @@ "4 8.420216 1 " ] }, - "execution_count": 22, + "execution_count": 18, "metadata": {}, "output_type": "execute_result" } @@ -1219,7 +1190,7 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "### Show kinase promiscuity" + "### Kinase promiscuity" ] }, { @@ -1228,22 +1199,22 @@ "source": [ "We now look at the kinase promiscuity.\n", "\n", - "For each of them, we compute three metrics:\n", + "For a given kinase, three values are computed:\n", "\n", "1. the total number of measured compounds against the given kinase,\n", - "2. the number of active compounds, and\n", - "3. the fraction of active compouds, i.e. the ratio of active compounds and total number of measured compounds." + "2. the number of active compounds against the kinase, and\n", + "3. the fraction of active compounds, i.e. the ratio of active compounds over the total number of measured compounds." ] }, { "cell_type": "code", - "execution_count": 23, + "execution_count": 19, "metadata": {}, "outputs": [], "source": [ "def kinase_to_activity_numbers(kinase_name, activity_dataframe):\n", " \"\"\"\n", - " Retrieve the three metrics for a given kinase.\n", + " Retrieve the three values for a given kinase.\n", "\n", " Parameters\n", " ----------\n", @@ -1283,41 +1254,46 @@ }, { "cell_type": "code", - "execution_count": 24, + "execution_count": 20, "metadata": {}, "outputs": [ { - "data": { - "text/plain": [ - "(5869, 3574, 0.6089623445220651)" - ] - }, - "execution_count": 24, - "metadata": {}, - "output_type": "execute_result" + "name": "stdout", + "output_type": "stream", + "text": [ + "Total number of measured compounds: \t5869 \n", + "Number of active compounds: \t\t3574 \n", + "Fraction of active compounds: \t\t0.61 \n", + "\n" + ] } ], "source": [ "EGFR_metrics = kinase_to_activity_numbers(\"EGFR\", data)\n", - "EGFR_metrics" + "print(f\"Total number of measured compounds: \\t\"\n", + " f\"{EGFR_metrics[0]} \\n\"\n", + " f\"Number of active compounds: \\t\\t\"\n", + " f\"{EGFR_metrics[1]} \\n\"\n", + " f\"Fraction of active compounds: \\t\\t\"\n", + " f\"{EGFR_metrics[2]:.2f} \\n\")" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ - "Let's create a table from this information for all kinases:" + "Let's create a table from these values for all kinases:" ] }, { "cell_type": "code", - "execution_count": 25, + "execution_count": 21, "metadata": {}, "outputs": [], "source": [ "def from_numbers_to_table(activity_dataframe):\n", " \"\"\"\n", - " Create a metric table for all kinases.\n", + " Create a table with all three values for all kinases.\n", "\n", " Parameters\n", " ----------\n", @@ -1326,20 +1302,20 @@ "\n", " Returns\n", " -------\n", - " table : pd.DataFrame\n", - " A dataframe with the kinases as rows and metrics as columns.\n", + " promiscuity_table : pd.DataFrame\n", + " A dataframe with the kinases as rows and values as columns.\n", " \"\"\"\n", - " table = pd.DataFrame(index=name_to_uniprot.keys(),\n", - " columns=[\"total\", \"actives\", \"fraction\"])\n", + " promiscuity_table = pd.DataFrame(index=name_to_uniprot.keys(),\n", + " columns=[\"total\", \"actives\", \"fraction\"])\n", " for name in name_to_uniprot:\n", - " metrics = kinase_to_activity_numbers(name, activity_dataframe)\n", - " table.loc[name] = metrics\n", - " return table" + " values = kinase_to_activity_numbers(name, activity_dataframe)\n", + " promiscuity_table.loc[name] = values\n", + " return promiscuity_table" ] }, { "cell_type": "code", - "execution_count": 26, + "execution_count": 22, "metadata": {}, "outputs": [ { @@ -1440,14 +1416,14 @@ "p110a 4347 2780 0.639522" ] }, - "execution_count": 26, + "execution_count": 22, "metadata": {}, "output_type": "execute_result" } ], "source": [ - "kinase_table = from_numbers_to_table(data)\n", - "kinase_table" + "kinase_promiscuity_table = from_numbers_to_table(data)\n", + "kinase_promiscuity_table" ] }, { @@ -1459,49 +1435,49 @@ }, { "cell_type": "code", - "execution_count": 27, + "execution_count": 23, "metadata": {}, "outputs": [ { "data": { "text/html": [ "\n", - "\n", + "
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EGFR586935740.609EGFR586935740.609
ErbB2169410250.605ErbB2169410250.605
BRAF368229880.812BRAF368229880.812
CDK215058190.544CDK215058190.544
LCK15379300.605LCK15379300.605
MET282122350.792MET282122350.792
p38a360927600.765p38a360927600.765
KDR762453120.697KDR762453120.697
p110a434727800.640p110a434727800.640
\n" ], "text/plain": [ - "" + "" ] }, - "execution_count": 27, + "execution_count": 23, "metadata": {}, "output_type": "execute_result" } ], "source": [ - "kinase_table_styler = kinase_table.style.\\\n", + "kinase_promiscuity_table.style.\\\n", " format(\"{:.3f}\", subset=[\"fraction\"]).\\\n", " background_gradient(cmap='Purples', subset=[\"fraction\"]).\\\n", " highlight_min(color=\"yellow\", axis=None).\\\n", - " highlight_max(color=\"red\", subset=[\"fraction\"])\n", - "kinase_table_styler" + " highlight_max(color=\"red\", subset=[\"fraction\"])" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ - "From the table, we notice that CDK2, BRAF are the least, most promiscious kinases, respectively." + "From the table, we notice that CDK2, BRAF are the least, most promiscuous kinases, respectively." ] }, { @@ -1602,13 +1577,13 @@ }, { "cell_type": "code", - "execution_count": 28, + "execution_count": 24, "metadata": {}, "outputs": [], "source": [ "def similarity_ligand_profile(kinase_name1, kinase_name2, activity_dataframe):\n", " \"\"\"\n", - " Compute the similarity of two kinases using ligand profiling.\n", + " Compute the similarity between two kinases using ligand profiling.\n", "\n", " Parameters\n", " ----------\n", @@ -1673,7 +1648,7 @@ }, { "cell_type": "code", - "execution_count": 29, + "execution_count": 25, "metadata": {}, "outputs": [ { @@ -1690,32 +1665,6 @@ " f\"{similarity_EGFR_MET:.2f}.\")" ] }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "Let's look at the promiscuity for EGFR:" - ] - }, - { - "cell_type": "code", - "execution_count": 30, - "metadata": {}, - "outputs": [ - { - "name": "stdout", - "output_type": "stream", - "text": [ - "EGRF promiscuity: 0.61.\n" - ] - } - ], - "source": [ - "promiscuity_EGFR = similarity_ligand_profile(\"EGFR\", \"EGFR\", data)\n", - "print(f\"EGRF promiscuity: \"\n", - " f\"{promiscuity_EGFR:.2f}.\")" - ] - }, { "cell_type": "markdown", "metadata": {}, @@ -1725,7 +1674,7 @@ }, { "cell_type": "code", - "execution_count": 31, + "execution_count": 26, "metadata": {}, "outputs": [ { @@ -1750,7 +1699,7 @@ }, { "cell_type": "code", - "execution_count": 32, + "execution_count": 27, "metadata": {}, "outputs": [ { @@ -1922,7 +1871,7 @@ "p110a 0.180791 0.639522 " ] }, - "execution_count": 32, + "execution_count": 27, "metadata": {}, "output_type": "execute_result" } @@ -1936,227 +1885,227 @@ }, { "cell_type": "code", - "execution_count": 33, + "execution_count": 28, "metadata": {}, "outputs": [ { "data": { "text/html": [ "\n", - "\n", + "
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EGFR0.6090.5570.4190.1160.2380.2260.3160.3480.071
ErbB20.5570.6050.2500.1540.1760.0360.1250.398nan
BRAF0.4190.2500.8120.0670.5120.1110.6440.7480.167
CDK20.1160.1540.0670.5440.1670.0870.0830.6020.267
LCK0.2380.1760.5120.1670.6050.2880.4890.4330.000
MET0.2260.0360.1110.0870.2880.7920.0480.5390.000
p38a0.3160.1250.6440.0830.4890.0480.7650.5000.000
KDR0.3480.3980.7480.6020.4330.5390.5000.6970.181
p110a0.071nan0.1670.2670.0000.0000.0000.1810.640EGFR0.6090.5570.4190.1160.2380.2260.3160.3480.071
ErbB20.5570.6050.2500.1540.1760.0360.1250.398nan
BRAF0.4190.2500.8120.0670.5120.1110.6440.7480.167
CDK20.1160.1540.0670.5440.1670.0870.0830.6020.267
LCK0.2380.1760.5120.1670.6050.2880.4890.4330.000
MET0.2260.0360.1110.0870.2880.7920.0480.5390.000
p38a0.3160.1250.6440.0830.4890.0480.7650.5000.000
KDR0.3480.3980.7480.6020.4330.5390.5000.6970.181
p110a0.071nan0.1670.2670.0000.0000.0000.1810.640
\n" ], "text/plain": [ - "" + "" ] }, - "execution_count": 33, + "execution_count": 28, "metadata": {}, "output_type": "execute_result" } @@ -2309,7 +2258,7 @@ }, { "cell_type": "code", - "execution_count": 34, + "execution_count": 29, "metadata": {}, "outputs": [], "source": [ @@ -2323,7 +2272,7 @@ "source": [ "## Discussion\n", "\n", - "Wrap up the talktorial's content here and discuss pros/cons and open questions/challenges.\n", + "In this talktorial, we investigate how activity can be used as a measure of similarity between kinases. The fraction of compounds tested as actives over the total number of measured compounds is a way of accessing the similarity. Moreover, using the same rationale, the promiscuity of a kinase can quantified using the ratio of active compounds over measured compounds.\n", "\n", "The kinase similarity matrix above will be reloaded in Talktorial T028, where we compare kinase similarities from different perspectives, including the ligand profile perspective we have talked about in this talktorial." ] @@ -2334,11 +2283,9 @@ "source": [ "## Quiz\n", "\n", - "Ask three questions that the user should be able to answer after doing this talktorial. Choose important take-aways from this talktorial for your questions.\n", - "\n", - "1. Question\n", - "2. Question\n", - "3. Question" + "1. Is there be an optimal way to deal with multiple kinase-ligand measurements?\n", + "2. Can promiscuity be fairly compared between two kinases if one has been tested against many compounds whereas the other only against very few? \n", + "3. Using the similarity described in this talktorial, what does it mean that two kinases have a similarity of $0$, as is the case for p110a and LCK?" ] } ], From 68d9039d35f5957c34ee88d3c8008f59604a1535 Mon Sep 17 00:00:00 2001 From: Unknown Date: Tue, 24 Aug 2021 16:30:02 +0200 Subject: [PATCH 041/158] Remove numpy output, fix TOC contents --- .../talktorial.ipynb | 353 ++++++++---------- 1 file changed, 154 insertions(+), 199 deletions(-) diff --git a/teachopencadd/talktorials/T025_kinase_similarity_kissim/talktorial.ipynb b/teachopencadd/talktorials/T025_kinase_similarity_kissim/talktorial.ipynb index 26686db8..f85a137d 100644 --- a/teachopencadd/talktorials/T025_kinase_similarity_kissim/talktorial.ipynb +++ b/teachopencadd/talktorials/T025_kinase_similarity_kissim/talktorial.ipynb @@ -18,7 +18,6 @@ { "cell_type": "markdown", "metadata": { - "jp-MarkdownHeadingCollapsed": true, "tags": [] }, "source": [ @@ -46,7 +45,8 @@ "\n", "* Retrieve and preprocess data\n", "* Show kinase coverage\n", - "* Encode and compare structures\n", + "* Load KiSSim fingerprints\n", + "* Compare structures\n", "* Map structure to kinase distance matrix\n", "* Save kinase distance matrix" ] @@ -121,7 +121,9 @@ "source": [ "### Kinase similarity descriptor: Kinase pockets (KiSSim fingerprint)\n", "\n", - "Side effects often occur when a drug binds not only to its designated target (on-target) but also to other targets (off-targets) that share similar binding sites to form similar protein-ligand interaction patterns. Many binding site comparison tools have been proposed to predict similarities and potentially off-targets. We here use the KiSSim (*Ki*nase *S*tructure *Sim*ilarity) fingerprint, which is based on the KLIFS pocket definition and alignment described in the following." + "Side effects often occur when a drug binds not only to its designated target (on-target) but also to other targets (off-targets) that share similar binding sites to form similar protein-ligand interaction patterns. Many binding site comparison tools have been proposed to predict similarities and potentially off-targets (see [Curr. Comput. Aided Drug Des. (2008), 4, 209-20](https://www.eurekaselect.com/67606/article/how-measure-similarity-between-protein-ligand-binding-sites) and [J. Med. Chem. (2016), 9, 4121-51](https://pubs.acs.org/doi/10.1021/acs.jmedchem.6b00078)). \n", + "\n", + "We here use the novel KiSSim (*Ki*nase *S*tructure *Sim*ilarity) fingerprint, which is based on the KLIFS pocket definition and alignment described in the following." ] }, { @@ -176,20 +178,7 @@ "cell_type": "code", "execution_count": 1, "metadata": {}, - "outputs": [ - { - "data": { - "application/vnd.jupyter.widget-view+json": { - "model_id": "f7ed13c4ebba4baeaffdad2223c902e9", - "version_major": 2, - "version_minor": 0 - }, - "text/plain": [] - }, - "metadata": {}, - "output_type": "display_data" - } - ], + "outputs": [], "source": [ "from pathlib import Path\n", "\n", @@ -545,7 +534,8 @@ "kissim_fingerprints = pd.read_csv(DATA / \"kissim_fingerprints.csv\", index_col=0)\n", "print(f\"Matrix shape: {kissim_fingerprints.shape}\")\n", "print(f\"Number of fingerprints: {kissim_fingerprints.shape[0]}\")\n", - "print(f\"Number of fingerprint bits: {kissim_fingerprints.shape[1]}\")" + "print(f\"Number of fingerprint bits: {kissim_fingerprints.shape[1]}\")\n", + "# NBVAL_CHECK_OUTPUT" ] }, { @@ -576,33 +566,9 @@ "cell_type": "code", "execution_count": 13, "metadata": {}, - "outputs": [ - { - "data": { - "text/plain": [ - "array([[ 0. , 13.25694052, 14.00147438, ..., 50.66954295,\n", - " 50.7622906 , 50.9508342 ],\n", - " [13.25694052, 0. , 10.37977891, ..., 50.76260217,\n", - " 51.20730054, 51.4472163 ],\n", - " [14.00147438, 10.37977891, 0. , ..., 51.94849587,\n", - " 52.88538294, 52.73268888],\n", - " ...,\n", - " [50.66954295, 50.76260217, 51.94849587, ..., 0. ,\n", - " 8.24900205, 6.08783522],\n", - " [50.7622906 , 51.20730054, 52.88538294, ..., 8.24900205,\n", - " 0. , 7.94854801],\n", - " [50.9508342 , 51.4472163 , 52.73268888, ..., 6.08783522,\n", - " 7.94854801, 0. ]])" - ] - }, - "execution_count": 13, - "metadata": {}, - "output_type": "execute_result" - } - ], + "outputs": [], "source": [ - "structure_distance_matrix = pairwise.nan_euclidean_distances(kissim_fingerprints.values)\n", - "structure_distance_matrix" + "structure_distance_matrix = pairwise.nan_euclidean_distances(kissim_fingerprints.values)" ] }, { @@ -852,7 +818,7 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "In this talktorial, we will consider per kinase pair the two structures that show the most similar binding mode for their co-crystallized ligands. Hence, we select the structure pair with the minimum distance as representative for a kinase pair." + "In this talktorial, we will consider per kinase pair the two structures that show the most similar pockets. Hence, we select the structure pair with the minimum distance as representative for a kinase pair." ] }, { @@ -864,191 +830,191 @@ "data": { "text/html": [ "\n", - "\n", + "
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kinase.klifs_name BRAFCDK2EGFRp110ap38a
kinase.klifs_name         
BRAF0.00017.15619.51521.38321.08921.58320.29737.61121.731BRAF0.00017.15619.51521.38321.08921.58320.29737.61121.731
CDK217.1560.00018.14721.10619.88017.97318.30436.78019.481CDK217.1560.00018.14721.10619.88017.97318.30436.78019.481
EGFR19.51518.1470.00016.39217.28216.46717.49836.04622.128EGFR19.51518.1470.00016.39217.28216.46717.49836.04622.128
ErbB221.38321.10616.3920.00023.85123.88122.56341.27724.682ErbB221.38321.10616.3920.00023.85123.88122.56341.27724.682
KDR21.08919.88017.28223.8510.00019.25520.43141.10420.263KDR21.08919.88017.28223.8510.00019.25520.43141.10420.263
LCK21.58317.97316.46723.88119.2550.00019.22139.02222.457LCK21.58317.97316.46723.88119.2550.00019.22139.02222.457
MET20.29718.30417.49822.56320.43119.2210.00039.41421.983MET20.29718.30417.49822.56320.43119.2210.00039.41421.983
p110a37.61136.78036.04641.27741.10439.02239.4140.00038.530p110a37.61136.78036.04641.27741.10439.02239.4140.00038.530
p38a21.73119.48122.12824.68220.26322.45721.98338.5300.000p38a21.73119.48122.12824.68220.26322.45721.98338.5300.000
\n" ], "text/plain": [ - "" + "" ] }, "execution_count": 16, @@ -1201,10 +1155,13 @@ "kinase_distance_matrix = (\n", " kinase_distance_matrix.unstack().groupby(level=[0, 1]).min().unstack(level=1)\n", ")\n", - "# Show matrix with background gradient\n", + "kinase_distance_matrix.index.name = None\n", + "kinase_distance_matrix.columns.name = None\n", + "\n", "# Show matrix with background gradient\n", "cm = sns.light_palette(\"green\", as_cmap=True)\n", - "kinase_distance_matrix.style.background_gradient(cmap=cm).format(\"{:.3f}\")" + "kinase_distance_matrix.style.background_gradient(cmap=cm).format(\"{:.3f}\")\n", + "# NBVAL_CHECK_OUTPUT" ] }, { @@ -1222,8 +1179,6 @@ "metadata": {}, "outputs": [], "source": [ - "kinase_distance_matrix.index.name = None\n", - "kinase_distance_matrix.columns.name = None\n", "kinase_distance_matrix.to_csv(DATA / \"kinase_distance_matrix_kissim.csv\")" ] }, From e74e05451dd109eb8663176bfec887265046dd87 Mon Sep 17 00:00:00 2001 From: Unknown Date: Tue, 24 Aug 2021 16:34:17 +0200 Subject: [PATCH 042/158] Remove numpy output, fix TOC contents --- .../talktorial.ipynb | 359 ++++++++---------- 1 file changed, 157 insertions(+), 202 deletions(-) diff --git a/teachopencadd/talktorials/T026_kinase_similarity_ifp/talktorial.ipynb b/teachopencadd/talktorials/T026_kinase_similarity_ifp/talktorial.ipynb index eb1b7a64..2578f585 100644 --- a/teachopencadd/talktorials/T026_kinase_similarity_ifp/talktorial.ipynb +++ b/teachopencadd/talktorials/T026_kinase_similarity_ifp/talktorial.ipynb @@ -45,8 +45,7 @@ "* Show kinase coverage\n", "* Compare structures\n", "* Map structure to kinase distance matrix\n", - "* Visualize similarity as kinase matrix\n", - "* Visualize similarity as dendrogram" + "* Save kinase distance matrix" ] }, { @@ -880,60 +879,15 @@ "cell_type": "code", "execution_count": 18, "metadata": {}, - "outputs": [ - { - "data": { - "text/plain": [ - "array([[0. , 0.72 , 0.54285714, ..., 0.40740741, 0.73333333,\n", - " 0.73333333],\n", - " [0.72 , 0. , 0.74193548, ..., 0.70833333, 0.76190476,\n", - " 0.76190476],\n", - " [0.54285714, 0.74193548, 0. , ..., 0.61111111, 0.78378378,\n", - " 0.78378378],\n", - " ...,\n", - " [0.40740741, 0.70833333, 0.61111111, ..., 0. , 0.57692308,\n", - " 0.57692308],\n", - " [0.73333333, 0.76190476, 0.78378378, ..., 0.57692308, 0. ,\n", - " 0. ],\n", - " [0.73333333, 0.76190476, 0.78378378, ..., 0.57692308, 0. ,\n", - " 0. ]])" - ] - }, - "execution_count": 18, - "metadata": {}, - "output_type": "execute_result" - } - ], + "outputs": [], "source": [ - "structure_distance_matrix = pairwise_distances(ifps_array, metric=\"jaccard\")\n", - "structure_distance_matrix" + "structure_distance_matrix = pairwise_distances(ifps_array, metric=\"jaccard\")" ] }, { "cell_type": "code", "execution_count": 19, "metadata": {}, - "outputs": [ - { - "data": { - "text/plain": [ - "0.5725586972826172" - ] - }, - "execution_count": 19, - "metadata": {}, - "output_type": "execute_result" - } - ], - "source": [ - "# This cell is for testing purposes only\n", - "np.mean(structure_distance_matrix)" - ] - }, - { - "cell_type": "code", - "execution_count": 20, - "metadata": {}, "outputs": [ { "name": "stdout", @@ -1034,7 +988,7 @@ "782 0.483871 0.703704 0.411765 0.655172 0.000000" ] }, - "execution_count": 20, + "execution_count": 19, "metadata": {}, "output_type": "execute_result" } @@ -1063,7 +1017,7 @@ }, { "cell_type": "code", - "execution_count": 21, + "execution_count": 20, "metadata": {}, "outputs": [ { @@ -1164,7 +1118,7 @@ "EGFR 0.483871 0.703704 0.411765 0.655172 0.000000" ] }, - "execution_count": 21, + "execution_count": 20, "metadata": {}, "output_type": "execute_result" } @@ -1189,7 +1143,7 @@ }, { "cell_type": "code", - "execution_count": 22, + "execution_count": 21, "metadata": {}, "outputs": [ { @@ -1224,227 +1178,227 @@ }, { "cell_type": "code", - "execution_count": 23, + "execution_count": 22, "metadata": {}, "outputs": [ { "data": { "text/html": [ "\n", - "\n", + "
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BRAF0.0000.3000.2780.3940.3640.3200.3680.5000.333BRAF0.0000.3000.2780.3940.3640.3200.3680.5000.333
CDK20.3000.0000.1110.4520.2380.1900.1330.3480.278CDK20.3000.0000.1110.4520.2380.1900.1330.3480.278
EGFR0.2780.1110.0000.2580.2380.1670.2270.3810.174EGFR0.2780.1110.0000.2580.2380.1670.2270.3810.174
ErbB20.3940.4520.2580.0000.4060.4190.3820.5710.258ErbB20.3940.4520.2580.0000.4060.4190.3820.5710.258
KDR0.3640.2380.2380.4060.0000.0590.3330.5330.043KDR0.3640.2380.2380.4060.0000.0590.3330.5330.043
LCK0.3200.1900.1670.4190.0590.0000.2500.3750.190LCK0.3200.1900.1670.4190.0590.0000.2500.3750.190
MET0.3680.1330.2270.3820.3330.2500.0000.4290.353MET0.3680.1330.2270.3820.3330.2500.0000.4290.353
p110a0.5000.3480.3810.5710.5330.3750.4290.0000.474p110a0.5000.3480.3810.5710.5330.3750.4290.0000.474
p38a0.3330.2780.1740.2580.0430.1900.3530.4740.000p38a0.3330.2780.1740.2580.0430.1900.3530.4740.000
\n" ], "text/plain": [ - "" + "" ] }, - "execution_count": 23, + "execution_count": 22, "metadata": {}, "output_type": "execute_result" } @@ -1593,7 +1547,8 @@ "\n", "# Show matrix with background gradient\n", "cm = sns.light_palette(\"green\", as_cmap=True)\n", - "kinase_distance_matrix.style.background_gradient(cmap=cm).format(\"{:.3f}\") " + "kinase_distance_matrix.style.background_gradient(cmap=cm).format(\"{:.3f}\") \n", + "# NBVAL_CHECK_OUTPUT" ] }, { @@ -1607,7 +1562,7 @@ }, { "cell_type": "code", - "execution_count": 24, + "execution_count": 23, "metadata": {}, "outputs": [], "source": [ From 7bec0fc63a6aea6d7a03d91efe35192d8a3c02af Mon Sep 17 00:00:00 2001 From: Unknown Date: Tue, 24 Aug 2021 16:43:10 +0200 Subject: [PATCH 043/158] Add folder skeleton + Aim of this talktorial --- .../README.md | 0 .../data/README.md | 0 .../images/README.md | 0 .../talktorial.ipynb | 13 +++++++++---- 4 files changed, 9 insertions(+), 4 deletions(-) rename teachopencadd/talktorials/{T0xx_kinase_similarity_xxx => T028_kinase_similarity_compare_perspectives}/README.md (100%) rename teachopencadd/talktorials/{T0xx_kinase_similarity_xxx => T028_kinase_similarity_compare_perspectives}/data/README.md (100%) rename teachopencadd/talktorials/{T0xx_kinase_similarity_xxx => T028_kinase_similarity_compare_perspectives}/images/README.md (100%) rename teachopencadd/talktorials/{T0xx_kinase_similarity_xxx => T028_kinase_similarity_compare_perspectives}/talktorial.ipynb (99%) diff --git a/teachopencadd/talktorials/T0xx_kinase_similarity_xxx/README.md b/teachopencadd/talktorials/T028_kinase_similarity_compare_perspectives/README.md similarity index 100% rename from teachopencadd/talktorials/T0xx_kinase_similarity_xxx/README.md rename to teachopencadd/talktorials/T028_kinase_similarity_compare_perspectives/README.md diff --git a/teachopencadd/talktorials/T0xx_kinase_similarity_xxx/data/README.md b/teachopencadd/talktorials/T028_kinase_similarity_compare_perspectives/data/README.md similarity index 100% rename from teachopencadd/talktorials/T0xx_kinase_similarity_xxx/data/README.md rename to teachopencadd/talktorials/T028_kinase_similarity_compare_perspectives/data/README.md diff --git a/teachopencadd/talktorials/T0xx_kinase_similarity_xxx/images/README.md b/teachopencadd/talktorials/T028_kinase_similarity_compare_perspectives/images/README.md similarity index 100% rename from teachopencadd/talktorials/T0xx_kinase_similarity_xxx/images/README.md rename to teachopencadd/talktorials/T028_kinase_similarity_compare_perspectives/images/README.md diff --git a/teachopencadd/talktorials/T0xx_kinase_similarity_xxx/talktorial.ipynb b/teachopencadd/talktorials/T028_kinase_similarity_compare_perspectives/talktorial.ipynb similarity index 99% rename from teachopencadd/talktorials/T0xx_kinase_similarity_xxx/talktorial.ipynb rename to teachopencadd/talktorials/T028_kinase_similarity_compare_perspectives/talktorial.ipynb index 0fa255f7..d766af9a 100644 --- a/teachopencadd/talktorials/T0xx_kinase_similarity_xxx/talktorial.ipynb +++ b/teachopencadd/talktorials/T028_kinase_similarity_compare_perspectives/talktorial.ipynb @@ -4,7 +4,7 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "# T000 · Kinase similarity: XXX\n", + "# T028 · Kinase similarity: Compare different perspectives\n", "\n", "Authors:\n", "\n", @@ -19,7 +19,12 @@ "source": [ "## Aim of this talktorial\n", "\n", - "Add a short summary of this talktorial's content." + "We will compare different perspectives on kinase similarity, which were discussed in detail in previous notebooks:\n", + "\n", + "* **Talktorial T024**: Kinase pocket sequences (KLIFS pocket sequences)\n", + "* **Talktorial T025**: Kinase pocket structures (KiSSim fingerprint based on KLIFS pocket residues)\n", + "* **Talktorial T026**: Kinase-ligand interaction profiles (KLIFS IFPs based on KLIFS pocket residues)\n", + "* **Talktorial T027**: Ligand profiles" ] }, { @@ -288,7 +293,7 @@ ], "metadata": { "kernelspec": { - "display_name": "Python 3", + "display_name": "Python 3 (ipykernel)", "language": "python", "name": "python3" }, @@ -302,7 +307,7 @@ "name": "python", "nbconvert_exporter": "python", "pygments_lexer": "ipython3", - "version": "3.9.5" + "version": "3.9.6" }, "toc-autonumbering": true, "widgets": { From 4a69474c79015563e5f32bd24961d27e4db13c10 Mon Sep 17 00:00:00 2001 From: Unknown Date: Tue, 24 Aug 2021 16:49:52 +0200 Subject: [PATCH 044/158] Add kinase matrices --- .../data/kinase_distance_matrix_kissim.csv | 10 ++++++++++ .../data/kinase_distance_matrix_ifp.csv | 10 ++++++++++ 2 files changed, 20 insertions(+) create mode 100644 teachopencadd/talktorials/T025_kinase_similarity_kissim/data/kinase_distance_matrix_kissim.csv create mode 100644 teachopencadd/talktorials/T026_kinase_similarity_ifp/data/kinase_distance_matrix_ifp.csv diff --git a/teachopencadd/talktorials/T025_kinase_similarity_kissim/data/kinase_distance_matrix_kissim.csv b/teachopencadd/talktorials/T025_kinase_similarity_kissim/data/kinase_distance_matrix_kissim.csv new file mode 100644 index 00000000..1e6d82eb --- /dev/null +++ b/teachopencadd/talktorials/T025_kinase_similarity_kissim/data/kinase_distance_matrix_kissim.csv @@ -0,0 +1,10 @@ +,BRAF,CDK2,EGFR,ErbB2,KDR,LCK,MET,p110a,p38a +BRAF,0.0,17.156338686753887,19.515299484883034,21.382787595771614,21.089164552869708,21.582681844181142,20.297483020671486,37.61086252438263,21.73142143717456 +CDK2,17.156338686753887,0.0,18.146634315220403,21.106349112675172,19.880466907012618,17.972924805354655,18.304287545534248,36.78007102947219,19.480656386198007 +EGFR,19.515299484883034,18.146634315220403,0.0,16.391994226150114,17.28165001676286,16.467224894268252,17.498394567945827,36.04620732877459,22.12761688356271 +ErbB2,21.382787595771614,21.106349112675172,16.391994226150114,0.0,23.850591780152264,23.88097026329463,22.563235671308735,41.277474125565234,24.68170843658602 +KDR,21.089164552869708,19.880466907012618,17.28165001676286,23.850591780152264,0.0,19.25489849284598,20.430532117581084,41.104454960305326,20.26254051064599 +LCK,21.582681844181142,17.972924805354655,16.467224894268252,23.88097026329463,19.25489849284598,0.0,19.221161302580736,39.02201780223324,22.45669271712331 +MET,20.297483020671486,18.304287545534248,17.498394567945827,22.563235671308735,20.430532117581084,19.221161302580736,0.0,39.41427751663535,21.982654782895654 +p110a,37.61086252438264,36.78007102947219,36.04620732877459,41.277474125565234,41.104454960305326,39.02201780223324,39.41427751663535,0.0,38.52974786964488 +p38a,21.73142143717456,19.480656386198007,22.127616883562684,24.68170843658602,20.26254051064599,22.45669271712331,21.982654782895654,38.52974786964488,0.0 diff --git a/teachopencadd/talktorials/T026_kinase_similarity_ifp/data/kinase_distance_matrix_ifp.csv b/teachopencadd/talktorials/T026_kinase_similarity_ifp/data/kinase_distance_matrix_ifp.csv new file mode 100644 index 00000000..752de190 --- /dev/null +++ b/teachopencadd/talktorials/T026_kinase_similarity_ifp/data/kinase_distance_matrix_ifp.csv @@ -0,0 +1,10 @@ +,BRAF,CDK2,EGFR,ErbB2,KDR,LCK,MET,p110a,p38a +BRAF,0.0,0.3,0.2777777777777778,0.3939393939393939,0.36363636363636365,0.32,0.3684210526315789,0.5,0.3333333333333333 +CDK2,0.3,0.0,0.1111111111111111,0.45161290322580644,0.23809523809523808,0.19047619047619047,0.13333333333333333,0.34782608695652173,0.2777777777777778 +EGFR,0.2777777777777778,0.1111111111111111,0.0,0.25806451612903225,0.23809523809523808,0.16666666666666666,0.22727272727272727,0.38095238095238093,0.17391304347826086 +ErbB2,0.3939393939393939,0.45161290322580644,0.25806451612903225,0.0,0.40625,0.41935483870967744,0.38235294117647056,0.5714285714285714,0.25806451612903225 +KDR,0.36363636363636365,0.23809523809523808,0.23809523809523808,0.40625,0.0,0.058823529411764705,0.3333333333333333,0.5333333333333333,0.043478260869565216 +LCK,0.32,0.19047619047619047,0.16666666666666666,0.41935483870967744,0.058823529411764705,0.0,0.25,0.375,0.19047619047619047 +MET,0.3684210526315789,0.13333333333333333,0.22727272727272727,0.38235294117647056,0.3333333333333333,0.25,0.0,0.42857142857142855,0.35294117647058826 +p110a,0.5,0.34782608695652173,0.38095238095238093,0.5714285714285714,0.5333333333333333,0.375,0.42857142857142855,0.0,0.47368421052631576 +p38a,0.3333333333333333,0.2777777777777778,0.17391304347826086,0.25806451612903225,0.043478260869565216,0.19047619047619047,0.35294117647058826,0.47368421052631576,0.0 From b593e0263d32e6bdd30713f4b54cf6ce607e603d Mon Sep 17 00:00:00 2001 From: Unknown Date: Tue, 24 Aug 2021 17:00:42 +0200 Subject: [PATCH 045/158] Add visualization code for example matrix --- .../talktorial.ipynb | 302 +++++++++++++++--- 1 file changed, 255 insertions(+), 47 deletions(-) diff --git a/teachopencadd/talktorials/T028_kinase_similarity_compare_perspectives/talktorial.ipynb b/teachopencadd/talktorials/T028_kinase_similarity_compare_perspectives/talktorial.ipynb index d766af9a..e91c3243 100644 --- a/teachopencadd/talktorials/T028_kinase_similarity_compare_perspectives/talktorial.ipynb +++ b/teachopencadd/talktorials/T028_kinase_similarity_compare_perspectives/talktorial.ipynb @@ -78,25 +78,25 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "We will use nine kinases from [Molecules (2021), 26(3), 629](https://www.mdpi.com/1420-3049/26/3/629) because:\n", + "We will use nine kinases from [Molecules (2021), 26(3), 629](https://www.mdpi.com/1420-3049/26/3/629), which aimed to understand kinase similarities within different combinations of kinase on- and off-targets (also called anti-targets):\n", "\n", - "> We aggregated the investigated kinases in “profiles” (Table 2). Profile 1 combined EGFR and ErbB2 as targets (indicated by a ‘+’) and BRAF (from rapidly accelerated fibrosarcoma isoform B) as a (general) anti-target (designated by a ‘—’). Out of similar considerations, Profile 2 consisted of EGFR and PI3K as targets and BRAF as anti-target. This profile is expected to be more challenging as PI3K is an atypical kinase and thus less similar to EGFR than for example ErbB2 used in Profile 1. Profile 3, comprised of EGFR and VEGFR2 as targets and BRAF as anti-target, was contrasted with the hit rate that we found with a standard docking against the single target VEGFR2 (Profile 4).\n", - "> To broaden the comparison and obtain an estimate for the promiscuity of each compound, the kinases CDK2 (cyclic-dependent kinase 2), LCK (lymphocyte-specific protein tyrosine kinase), MET (mesenchymal-epithelial transition factor) and p38α (p38 mitogen activated protein kinase α) were included in the experimental assay panel and the structure-based bioinformatics comparison as commonly used anti-targets." - ] - }, - { - "attachments": { - "814048cb-e723-4b10-b9f7-2b56848688d9.png": { - "image/png": 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" - } - }, - "cell_type": "markdown", - "metadata": {}, - "source": [ - "![image.png](attachment:814048cb-e723-4b10-b9f7-2b56848688d9.png)\n", + "> We aggregated the investigated kinases in “profiles”. Profile 1 combined **EGFR** and **ErbB2** as targets and **BRAF** as a (general) anti-target. Out of similar considerations, Profile 2 consisted of EGFR and **PI3K** as targets and BRAF as anti-target. This profile is expected to be more challenging as PI3K is an atypical kinase and thus less similar to EGFR than for example ErbB2 used in Profile 1. Profile 3, comprised of EGFR and **VEGFR2** as targets and BRAF as anti-target, was contrasted with the hit rate that we found with a standard docking against the single target VEGFR2 (Profile 4).\n", + "> To broaden the comparison and obtain an estimate for the promiscuity of each compound, the kinases **CDK2**, **LCK**, **MET** and **p38α** were included in the experimental assay panel and the structure-based bioinformatics comparison as commonly used anti-targets.\n", "\n", - "*Figure 1:* \n", - "Kinases used in this notebook, taken from [Molecules (2021), 26(3), 629](https://www.mdpi.com/1420-3049/26/3/629) (Table 1)." + "*Table 1:* \n", + "Kinases used in this notebook, adapted from [Molecules (2021), 26(3), 629](https://www.mdpi.com/1420-3049/26/3/629), with their synonyms, UniProt IDs, and kinase groups.\n", + "\n", + "| Kinase | Synonyms | UniProt ID | Group | Full kinase name |\n", + "|----------------------------|------------------------|------------|----------|--------------------------------------------------|\n", + "| EGFR | ErbB1 | P00533 | TK | Epidermal growth factor receptor |\n", + "| ErbB2 | Her2 | P04626 | TK | Erythroblastic leukemia viral oncogene homolog 2 |\n", + "| PI3K | PI3KCA, p110a | P42336 | Atypical | Phosphatidylinositol-3-kinase |\n", + "| VEGFR2 | KDR | P35968 | TK | Vascular endothelial growth factor receptor 2 |\n", + "| BRAF | - | P15056 | TKL | Rapidly accelerated fibrosarcoma isoform B |\n", + "| CDK2 | - | P24941 | CMGC | Cyclic-dependent kinase 2 |\n", + "| LCK | - | P06239 | TK | Lymphocyte-specific protein tyrosine kinase |\n", + "| MET | - | P08581 | TK | Mesenchymal-epithelial transition factor |\n", + "| p38a | MAPK14 | Q16539 | CMGC | p38 mitogen activated protein kinase α |" ] }, { @@ -113,13 +113,6 @@ "- XXX = Ligand promiscuity: ChEMBL28, bioactivity" ] }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "### Compound activity measures" - ] - }, { "cell_type": "markdown", "metadata": {}, @@ -166,19 +159,14 @@ "cell_type": "code", "execution_count": 1, "metadata": {}, - "outputs": [ - { - "name": "stderr", - "output_type": "stream", - "text": [ - "RDKit WARNING: [16:28:01] Enabling RDKit 2019.09.3 jupyter extensions\n" - ] - } - ], + "outputs": [], "source": [ "from pathlib import Path\n", "\n", - "import pandas as pd" + "import pandas as pd\n", + "import matplotlib.pyplot as plt\n", + "from scipy.spatial import distance_matrix, distance\n", + "from scipy.cluster import hierarchy" ] }, { @@ -195,63 +183,283 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "### Retrieve and preprocess data" + "### Load kinase matrices" ] }, { "cell_type": "code", - "execution_count": null, + "execution_count": 3, "metadata": {}, "outputs": [], - "source": [] + "source": [ + "kinase_distance_matrix_paths = {\n", + " \"kissim\": HERE / \"../T025_kinase_similarity_kissim/data/kinase_distance_matrix_kissim.csv\",\n", + " \"ifp\": HERE / \"../T026_kinase_similarity_ifp/data/kinase_distance_matrix_ifp.csv\",\n", + "}" + ] + }, + { + "cell_type": "code", + "execution_count": 4, + "metadata": {}, + "outputs": [ + { + "data": { + "text/plain": [ + "{'kissim': PosixPath('/home/dominique/Documents/Work/GitHub/teachopencadd/teachopencadd/talktorials/T028_kinase_similarity_compare_perspectives/../T025_kinase_similarity_kissim/data/kinase_distance_matrix_kissim.csv'),\n", + " 'ifp': PosixPath('/home/dominique/Documents/Work/GitHub/teachopencadd/teachopencadd/talktorials/T028_kinase_similarity_compare_perspectives/../T026_kinase_similarity_ifp/data/kinase_distance_matrix_ifp.csv')}" + ] + }, + "execution_count": 4, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "kinase_distance_matrix_paths" + ] + }, + { + "cell_type": "code", + "execution_count": 5, + "metadata": {}, + "outputs": [], + "source": [ + "kinase_distance_matrices = {}\n", + "for kinsim_perspective, path in kinase_distance_matrix_paths.items():\n", + " kinase_distance_matrices[kinsim_perspective] = pd.read_csv(path, index_col=0)" + ] + }, + { + "cell_type": "code", + "execution_count": 6, + "metadata": {}, + "outputs": [ + { + "data": { + "text/plain": [ + "{'kissim': BRAF CDK2 EGFR ErbB2 KDR LCK \\\n", + " BRAF 0.000000 17.156339 19.515299 21.382788 21.089165 21.582682 \n", + " CDK2 17.156339 0.000000 18.146634 21.106349 19.880467 17.972925 \n", + " EGFR 19.515299 18.146634 0.000000 16.391994 17.281650 16.467225 \n", + " ErbB2 21.382788 21.106349 16.391994 0.000000 23.850592 23.880970 \n", + " KDR 21.089165 19.880467 17.281650 23.850592 0.000000 19.254898 \n", + " LCK 21.582682 17.972925 16.467225 23.880970 19.254898 0.000000 \n", + " MET 20.297483 18.304288 17.498395 22.563236 20.430532 19.221161 \n", + " p110a 37.610863 36.780071 36.046207 41.277474 41.104455 39.022018 \n", + " p38a 21.731421 19.480656 22.127617 24.681708 20.262541 22.456693 \n", + " \n", + " MET p110a p38a \n", + " BRAF 20.297483 37.610863 21.731421 \n", + " CDK2 18.304288 36.780071 19.480656 \n", + " EGFR 17.498395 36.046207 22.127617 \n", + " ErbB2 22.563236 41.277474 24.681708 \n", + " KDR 20.430532 41.104455 20.262541 \n", + " LCK 19.221161 39.022018 22.456693 \n", + " MET 0.000000 39.414278 21.982655 \n", + " p110a 39.414278 0.000000 38.529748 \n", + " p38a 21.982655 38.529748 0.000000 ,\n", + " 'ifp': BRAF CDK2 EGFR ErbB2 KDR LCK MET \\\n", + " BRAF 0.000000 0.300000 0.277778 0.393939 0.363636 0.320000 0.368421 \n", + " CDK2 0.300000 0.000000 0.111111 0.451613 0.238095 0.190476 0.133333 \n", + " EGFR 0.277778 0.111111 0.000000 0.258065 0.238095 0.166667 0.227273 \n", + " ErbB2 0.393939 0.451613 0.258065 0.000000 0.406250 0.419355 0.382353 \n", + " KDR 0.363636 0.238095 0.238095 0.406250 0.000000 0.058824 0.333333 \n", + " LCK 0.320000 0.190476 0.166667 0.419355 0.058824 0.000000 0.250000 \n", + " MET 0.368421 0.133333 0.227273 0.382353 0.333333 0.250000 0.000000 \n", + " p110a 0.500000 0.347826 0.380952 0.571429 0.533333 0.375000 0.428571 \n", + " p38a 0.333333 0.277778 0.173913 0.258065 0.043478 0.190476 0.352941 \n", + " \n", + " p110a p38a \n", + " BRAF 0.500000 0.333333 \n", + " CDK2 0.347826 0.277778 \n", + " EGFR 0.380952 0.173913 \n", + " ErbB2 0.571429 0.258065 \n", + " KDR 0.533333 0.043478 \n", + " LCK 0.375000 0.190476 \n", + " MET 0.428571 0.352941 \n", + " p110a 0.000000 0.473684 \n", + " p38a 0.473684 0.000000 }" + ] + }, + "execution_count": 6, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "kinase_distance_matrices" + ] }, { "cell_type": "markdown", "metadata": {}, "source": [ - "### Show kinase coverage" + "### Visualize similarity for example perspective" ] }, { "cell_type": "code", - "execution_count": null, + "execution_count": 7, "metadata": {}, "outputs": [], - "source": [] + "source": [ + "kinase_distance_matrix = kinase_distance_matrices[\"ifp\"]" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "tags": [] + }, + "source": [ + "#### Visualize kinase matrix\n", + "\n", + "We visualize the kinase matrix in the form of a heatmap." + ] + }, + { + "cell_type": "code", + "execution_count": 8, + "metadata": {}, + "outputs": [ + { + "data": { + "image/png": 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\n", + "text/plain": [ + "
" + ] + }, + "metadata": { + "needs_background": "light" + }, + "output_type": "display_data" + } + ], + "source": [ + "#plt.imshow(kinase_distance_matrix, vmin=0.0, vmax=1.0)\n", + "plt.imshow(kinase_distance_matrix)\n", + "plt.colorbar(label=\"Kinase similarity\")\n", + "plt.title(\"Kinase distance matrix\")\n", + "kinase_names = kinase_distance_matrix.columns.to_list()\n", + "plt.xticks(ticks=range(0, len(kinase_names)), labels=kinase_names, rotation=45)\n", + "plt.yticks(ticks=range(0, len(kinase_names)), labels=kinase_names);" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "tags": [] + }, + "source": [ + "#### Visualize similarity as dendrogram" + ] }, { "cell_type": "markdown", "metadata": {}, "source": [ - "### Compare kinases" + "We use the `scipy` function `squareform` to create a condensed vector of the distance matrix of shape $n*(n-1)/2$, where $n$ is the shape of the quadratic distance matrix. The values in this vector correspond to the values of the lower triangular matrix." ] }, { "cell_type": "code", - "execution_count": null, + "execution_count": 9, + "metadata": {}, + "outputs": [ + { + "data": { + "text/plain": [ + "array([0.3 , 0.27777778, 0.39393939, 0.36363636, 0.32 ,\n", + " 0.36842105, 0.5 , 0.33333333, 0.11111111, 0.4516129 ,\n", + " 0.23809524, 0.19047619, 0.13333333, 0.34782609, 0.27777778,\n", + " 0.25806452, 0.23809524, 0.16666667, 0.22727273, 0.38095238,\n", + " 0.17391304, 0.40625 , 0.41935484, 0.38235294, 0.57142857,\n", + " 0.25806452, 0.05882353, 0.33333333, 0.53333333, 0.04347826,\n", + " 0.25 , 0.375 , 0.19047619, 0.42857143, 0.35294118,\n", + " 0.47368421])" + ] + }, + "execution_count": 9, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "D = kinase_distance_matrix.values\n", + "D_condensed = distance.squareform(D)\n", + "D_condensed" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "We can submit this condensed vector to a hierarchical clustering to extract the relationship between the different kinases. We use here `method=\"average\"`, which stands for the linkage method UPGMA (unweighted pair group method with arithmetic mean). This means that the distance between two clusters A and B is defined as the average of all distances between pairs of elements in clusters A and B. At each clustering step, the two clusters with the lowest average distance are combined." + ] + }, + { + "cell_type": "code", + "execution_count": 10, "metadata": {}, "outputs": [], - "source": [] + "source": [ + "hclust = hierarchy.linkage(D_condensed, method=\"average\")" + ] }, { "cell_type": "markdown", "metadata": {}, "source": [ - "### Visualize similarity as kinase matrix" + "We now generate a phylogenetic tree based on our clustering." ] }, { "cell_type": "code", - "execution_count": null, + "execution_count": 11, "metadata": {}, "outputs": [], - "source": [] + "source": [ + "tree = hierarchy.to_tree(hclust)" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "We visualize this tree as dendrogram." + ] + }, + { + "cell_type": "code", + "execution_count": 12, + "metadata": {}, + "outputs": [ + { + "data": { + "image/png": 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\n", + "text/plain": [ + "
" + ] + }, + "metadata": { + "needs_background": "light" + }, + "output_type": "display_data" + } + ], + "source": [ + "fig, ax = plt.subplots()\n", + "labels = kinase_distance_matrix.columns.to_list()\n", + "hierarchy.dendrogram(hclust, labels=labels, orientation=\"left\", ax=ax)\n", + "ax.set_xlabel(\"Distance\");" + ] }, { "cell_type": "markdown", "metadata": {}, "source": [ - "### Visualize similarity as phylogenetic tree" + "### Visualize similarities from different perspectives" ] }, { From 8d312872dbc9a2b8e44660aab2a11865e4b2e000 Mon Sep 17 00:00:00 2001 From: Unknown Date: Tue, 24 Aug 2021 17:21:43 +0200 Subject: [PATCH 046/158] Add draft for perspective comparison --- .../talktorial.ipynb | 334 +++++++++++++++--- 1 file changed, 293 insertions(+), 41 deletions(-) diff --git a/teachopencadd/talktorials/T028_kinase_similarity_compare_perspectives/talktorial.ipynb b/teachopencadd/talktorials/T028_kinase_similarity_compare_perspectives/talktorial.ipynb index e91c3243..0a54a73c 100644 --- a/teachopencadd/talktorials/T028_kinase_similarity_compare_perspectives/talktorial.ipynb +++ b/teachopencadd/talktorials/T028_kinase_similarity_compare_perspectives/talktorial.ipynb @@ -202,37 +202,16 @@ "cell_type": "code", "execution_count": 4, "metadata": {}, - "outputs": [ - { - "data": { - "text/plain": [ - "{'kissim': PosixPath('/home/dominique/Documents/Work/GitHub/teachopencadd/teachopencadd/talktorials/T028_kinase_similarity_compare_perspectives/../T025_kinase_similarity_kissim/data/kinase_distance_matrix_kissim.csv'),\n", - " 'ifp': PosixPath('/home/dominique/Documents/Work/GitHub/teachopencadd/teachopencadd/talktorials/T028_kinase_similarity_compare_perspectives/../T026_kinase_similarity_ifp/data/kinase_distance_matrix_ifp.csv')}" - ] - }, - "execution_count": 4, - "metadata": {}, - "output_type": "execute_result" - } - ], - "source": [ - "kinase_distance_matrix_paths" - ] - }, - { - "cell_type": "code", - "execution_count": 5, - "metadata": {}, "outputs": [], "source": [ "kinase_distance_matrices = {}\n", "for kinsim_perspective, path in kinase_distance_matrix_paths.items():\n", - " kinase_distance_matrices[kinsim_perspective] = pd.read_csv(path, index_col=0)" + " kinase_distance_matrices[kinsim_perspective] = pd.read_csv(path, index_col=0).round(6)" ] }, { "cell_type": "code", - "execution_count": 6, + "execution_count": 5, "metadata": {}, "outputs": [ { @@ -282,7 +261,7 @@ " p38a 0.473684 0.000000 }" ] }, - "execution_count": 6, + "execution_count": 5, "metadata": {}, "output_type": "execute_result" } @@ -293,14 +272,17 @@ }, { "cell_type": "markdown", - "metadata": {}, + "metadata": { + "jp-MarkdownHeadingCollapsed": true, + "tags": [] + }, "source": [ "### Visualize similarity for example perspective" ] }, { "cell_type": "code", - "execution_count": 7, + "execution_count": 6, "metadata": {}, "outputs": [], "source": [ @@ -320,12 +302,12 @@ }, { "cell_type": "code", - "execution_count": 8, + "execution_count": 7, "metadata": {}, "outputs": [ { "data": { - "image/png": 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\n", 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" ] @@ -364,23 +346,21 @@ }, { "cell_type": "code", - "execution_count": 9, + "execution_count": 8, "metadata": {}, "outputs": [ { "data": { "text/plain": [ - "array([0.3 , 0.27777778, 0.39393939, 0.36363636, 0.32 ,\n", - " 0.36842105, 0.5 , 0.33333333, 0.11111111, 0.4516129 ,\n", - " 0.23809524, 0.19047619, 0.13333333, 0.34782609, 0.27777778,\n", - " 0.25806452, 0.23809524, 0.16666667, 0.22727273, 0.38095238,\n", - " 0.17391304, 0.40625 , 0.41935484, 0.38235294, 0.57142857,\n", - " 0.25806452, 0.05882353, 0.33333333, 0.53333333, 0.04347826,\n", - " 0.25 , 0.375 , 0.19047619, 0.42857143, 0.35294118,\n", - " 0.47368421])" + "array([0.3 , 0.277778, 0.393939, 0.363636, 0.32 , 0.368421,\n", + " 0.5 , 0.333333, 0.111111, 0.451613, 0.238095, 0.190476,\n", + " 0.133333, 0.347826, 0.277778, 0.258065, 0.238095, 0.166667,\n", + " 0.227273, 0.380952, 0.173913, 0.40625 , 0.419355, 0.382353,\n", + " 0.571429, 0.258065, 0.058824, 0.333333, 0.533333, 0.043478,\n", + " 0.25 , 0.375 , 0.190476, 0.428571, 0.352941, 0.473684])" ] }, - "execution_count": 9, + "execution_count": 8, "metadata": {}, "output_type": "execute_result" } @@ -400,7 +380,7 @@ }, { "cell_type": "code", - "execution_count": 10, + "execution_count": 9, "metadata": {}, "outputs": [], "source": [ @@ -416,7 +396,7 @@ }, { "cell_type": "code", - "execution_count": 11, + "execution_count": 10, "metadata": {}, "outputs": [], "source": [ @@ -432,7 +412,7 @@ }, { "cell_type": "code", - "execution_count": 12, + "execution_count": 11, "metadata": {}, "outputs": [ { @@ -462,6 +442,13 @@ "### Visualize similarities from different perspectives" ] }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "#### Normalize different matrices [0,1]" + ] + }, { "cell_type": "code", "execution_count": null, @@ -469,6 +456,271 @@ "outputs": [], "source": [] }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "#### Visualize stuff" + ] + }, + { + "cell_type": "code", + "execution_count": 12, + "metadata": {}, + "outputs": [], + "source": [ + "def heatmap(distance_matrix, ax=None, title=\"\"):\n", + " \"\"\"TODO\"\"\"\n", + " #plt.imshow(kinase_distance_matrix, vmin=0.0, vmax=1.0)\n", + " ax.imshow(distance_matrix)\n", + " #ax.colorbar(label=\"Kinase similarity\")\n", + " ax.set_title(title)\n", + " kinase_names = distance_matrix.columns.to_list()\n", + " ax.set_xticks(ticks=range(0, len(kinase_names)))\n", + " ax.set_xticklabels(labels=kinase_names, rotation=45)\n", + " ax.set_yticks(ticks=range(0, len(kinase_names)))\n", + " ax.set_yticklabels(labels=kinase_names)" + ] + }, + { + "cell_type": "code", + "execution_count": 13, + "metadata": {}, + "outputs": [], + "source": [ + "def dendrogram(distance_matrix, ax=None, title=\"\"):\n", + " \"\"\"TODO\"\"\"\n", + " D = distance_matrix.values\n", + " print(title)\n", + " D_condensed = distance.squareform(D)\n", + " hclust = hierarchy.linkage(D_condensed, method=\"average\")\n", + " tree = hierarchy.to_tree(hclust)\n", + " labels = distance_matrix.columns.to_list()\n", + " hierarchy.dendrogram(hclust, labels=labels, orientation=\"left\", ax=ax)\n", + " ax.set_title(title)\n", + " ax.set_xlabel(\"Distance\")" + ] + }, + { + "cell_type": "code", + "execution_count": 14, + "metadata": {}, + "outputs": [ + { + "data": { + "text/html": [ + "
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BRAFCDK2EGFRErbB2KDRLCKMETp110ap38a
BRAF0.00000017.15633919.51529921.38278821.08916521.58268220.29748337.61086321.731421
CDK217.1563390.00000018.14663421.10634919.88046717.97292518.30428836.78007119.480656
EGFR19.51529918.1466340.00000016.39199417.28165016.46722517.49839536.04620722.127617
ErbB221.38278821.10634916.3919940.00000023.85059223.88097022.56323641.27747424.681708
KDR21.08916519.88046717.28165023.8505920.00000019.25489820.43053241.10445520.262541
LCK21.58268217.97292516.46722523.88097019.2548980.00000019.22116139.02201822.456693
MET20.29748318.30428817.49839522.56323620.43053219.2211610.00000039.41427821.982655
p110a37.61086336.78007136.04620741.27747441.10445539.02201839.4142780.00000038.529748
p38a21.73142119.48065622.12761724.68170820.26254122.45669321.98265538.5297480.000000
\n", + "
" + ], + "text/plain": [ + " BRAF CDK2 EGFR ErbB2 KDR LCK \\\n", + "BRAF 0.000000 17.156339 19.515299 21.382788 21.089165 21.582682 \n", + "CDK2 17.156339 0.000000 18.146634 21.106349 19.880467 17.972925 \n", + "EGFR 19.515299 18.146634 0.000000 16.391994 17.281650 16.467225 \n", + "ErbB2 21.382788 21.106349 16.391994 0.000000 23.850592 23.880970 \n", + "KDR 21.089165 19.880467 17.281650 23.850592 0.000000 19.254898 \n", + "LCK 21.582682 17.972925 16.467225 23.880970 19.254898 0.000000 \n", + "MET 20.297483 18.304288 17.498395 22.563236 20.430532 19.221161 \n", + "p110a 37.610863 36.780071 36.046207 41.277474 41.104455 39.022018 \n", + "p38a 21.731421 19.480656 22.127617 24.681708 20.262541 22.456693 \n", + "\n", + " MET p110a p38a \n", + "BRAF 20.297483 37.610863 21.731421 \n", + "CDK2 18.304288 36.780071 19.480656 \n", + "EGFR 17.498395 36.046207 22.127617 \n", + "ErbB2 22.563236 41.277474 24.681708 \n", + "KDR 20.430532 41.104455 20.262541 \n", + "LCK 19.221161 39.022018 22.456693 \n", + "MET 0.000000 39.414278 21.982655 \n", + "p110a 39.414278 0.000000 38.529748 \n", + "p38a 21.982655 38.529748 0.000000 " + ] + }, + "execution_count": 14, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "kinase_distance_matrices[\"kissim\"]" + ] + }, + { + "cell_type": "code", + "execution_count": 15, + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "1751.566954\n", + "kissim\n", + "22.258792\n", + "ifp\n" + ] + }, + { + "data": { + "image/png": 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tdpgzpLSmeeDMdUppd8VJt5fSLsDDP9yglHbnDq29d1bzzIm5pbQb04aV0m47mD1nPp6dOaLp7V56zYZNb7NDmRvOQdcsVUq7czabVkq7ADNXWK6Udp/5zqhS2gW4541ZpbS7wimPltIuwIOltdwa7gExMzOzyrkAMTMzs8q5ADEzM7PKuQAxMzOzyrkAMTMzs8q5ADEzM7PKuQAxMzOzyrkAMTMzs8o1tQCRNLPw/iOSHpA0VtKRkp6UdEced5Gk1QrzXivpX5LulHSrpPHNjMvM6uNcNrOyldIDImkL4ERgYkQ8lkcfFxHjI2JFYArwF0nvKSy2V0SsBZwM/LiMuMysPs5lMytL0wsQSRsDpwHbRcR/OpsnIqYAVwF7djL5JmDpZsdlZvVxLptZmZr9SIP5gUuATSPi/h7mvR1YpZPxE4GLO1tA0oHAgQCDFl648SjNrCeV5fKQ9yzUeJRm1raaXYC8CdwIHAB8oYd5a5/6do6kEcAgoNMnq0XEqcCpAPOPXba8J46ZWWW5vMAKSzmXzQagZh+CmQt8AviApG/0MO/awH2F4b2A5YBzgZ81OS4zq49z2cxK1fRzQCLiVWB7YC9JB3Q2j6RdgK2B82qWfRM4AvigpFWbHZuZ9Z5z2czK1OxDMABExPOSJgLXSXo2j/6SpE8CI4B/AptHxH87WXaWpJ8Ah5G6f82sRZzLZlaWphYgETGy8P5xUjcspJPZjuxmuU1rhn/SzLjMrD7OZTMrm++EamZmZpVzAWJmZmaVcwFiZmZmlXMBYmZmZpVzAWJmZmaVK+Uy3EoIGNT8GygOfqW8mmy+2aU1/e57UTbJwz/coJyGgeW+flMp7ZYZ82OzXy2l3TkLziml3XYwd/Z8zHx+eNPbXeTZ8m6wOuSV8toeOeT1UtqducJyPc/UoDkPPlxKu0Mf3LCUdgH2GT2pnIa3W7ScdgF+UV7TreAeEDMzM6ucCxAzMzOrnAsQMzMzq5wLEDMzM6ucCxAzMzOrnAsQMzMzq5wLEDMzM6tcKQWIpJldjN9H0j8l3SPpXkmH5fGTJe2a3y8i6R+S9isjNjPrPeeymZWlsh4QSdsCXwS2jojVgXWAl2rmWQi4Ejg1Is6oKjYz6z3nspk1Q5V3Qv06cFhETAOIiNeA0wrTRwJXAOdGxM8rjMvM6uNcNrM+q/IckPcDt3Uz/VjgbxFxXFczSDpQ0lRJU+fM7LRn2MzK1+RcfqXpAZpZ/9efTkL9C7CjpMW6miEiTo2ICRExYdDIkRWGZmZ1qDOXR1QYmpn1F1UWIPcA63Yz/Xzg58DlkhasJiQza4Bz2cz6rMoC5IfA0ZKWAJA0v6TPF2eIiOOBPwO/kzS0wtjMrPecy2bWZ2UVIMMlPVF4fTkiLgd+BvxJ0j2kY8jvOgk2Ir4GPA6cJak/HSIyG4icy2ZWilKugomITjc2+XK8d12SFxH71gz7vgFm/YBz2czK4r0SMzMzq5wLEDMzM6ucCxAzMzOrnAsQMzMzq5wLEDMzM6tclc+Caa65MN9ranqznZ/z3xxzh5TXdswaVEq7c4dGKe0CPPzDDUppd7mv31RKuwBD9iqp4bnN/y23i0FD5jJ6TPMfrbDgk+XdA+251ctL5sdfHl1Ku898Z1Qp7QIMfXDDUtod+90bS2kXYPGbyvk+bt1q/lLaBeAX5TXdCu4BMTMzs8q5ADEzM7PKuQAxMzOzyrkAMTMzs8q5ADEzM7PKuQAxMzOzyrkAMTMzs8q5ADEzM7PKNbUAkRSSzioMD5b0X0mX5uF98/AdhddahffPS3o4v/9TM2Mzs95zLptZ2Zp9J9RXgPdLWiAiZgFbAU/WzDMlIg6tGTceQNJk4NKIuLDJcZlZfZzLZlaqMg7BXAFsl9/vAZxXwmeYWfmcy2ZWmjIKkPOB3SUNA9YEbq6ZvltNt+0CvW1Y0oGSpkqaOueVV5oZs5m9WyW5PPsl57LZQNT0h9FFxF2SxpH2mC7vZJbOum172/apwKkA8y+7bHlPSTOzynJ5+IpLOZfNBqCynob7e+AYYFNg0ZI+w8zK51w2s1KUVYD8CngpIu6WtGlJn2Fm5XMum1kpSrkPSEQ8EREndDG59rjxhmXEYGZ951w2s7I0tQckIkZ2Mu5a4Nr8fjIwuZvl921mPGbWGOeymZXNd0I1MzOzyrkAMTMzs8q5ADEzM7PKuQAxMzOzyrkAMTMzs8qVdR+Q0i238DP86mM/a3q7M+YOa3qbHV6e2+s7Vddtl5EzSml3TswtpV2Ax2a/Wkq7Q/YqpVkADhi7USntXvpIV1e69t2apbXcHEsOe4kjVu3sRqt98/W9d2p6mx0WGfVCaW3ftNZvS2n3njdmldIuwD6jJ5XS7uI3jSqlXYCnNyhnm3nQPdeX0i7AV0pruTXcA2JmZmaVcwFiZmZmlXMBYmZmZpVzAWJmZmaVcwFiZmZmlXMBYmZmZpVzAWJmZmaVa7gAkXSopAclhaQxhfGrSLpJ0uuSDqtZZqKkf+XlDu9L4GbWPM5nM6taX3pAbgC2BB6tGf888HngmOJISYOAnwHbAqsBe0harQ+fb2bN43w2s0r1WIBIGifpfklnSrpL0oWShkfEPyLikdr5I+KZiLgVeLNm0nrAgxHxUES8AZwP7Jg/49OSbpV0p6TfShre91Uzs1rOZzPrL3rbA7IycGpErAnMAD7TwGctDTxeGH4ijwO4KCI+EBFrAfcBB3TWgKQDJU2VNPXF5+Y0EIKZ0Q/yuZjLM56f3cDHm1m7620B8nhE3JDfnw008kAMdTIu8r/vl3S9pLuBvYDVO2sgIk6NiAkRMWH0ooMaCMHM6Af5XMzlUYu07SOpzKwPeluARA/DvfEEsGxheBlgWn4/GTg0ItYAvguU90Q4M3M+m1nL9bYAGStpg/x+D+BvDXzWrcCKkpaTNBTYHfh9nrYg8JSkIaQ9JjMrj/PZzFqutwXIfcAkSXcBiwA/l/R5SU+Q9nzuknQ6gKQl8vgvA0dIekLSqIiYDRwKXJnbuyAi7sntfwu4GbgauL9ZK2dmnXI+m1nL9fbg69yIOLhm3E/z6x0iYjppI/YuEXE5cHkn438O/LyXsZhZ3zifzazlfCdUMzMzq1yPPSD53gDvLz8UMyub89nM+gv3gJiZmVnlXICYmZlZ5VyAmJmZWeXa9haED7+0GHte0cgdpLs3+OXyarI3R5d3+/jDR71RSrsxrbx7SM1ZsKTvY25nN+lsjksfOaGUdr88boOeZ2rYhSW23XdPvDKa/7l5l6a3q+nl/Xbj7hGltb3ybYeU0u4Kp9Q+Z7CJtlu0lGZv3Wr+UtoFOOie60tp94rVR5fS7rzIPSBmZmZWORcgZmZmVjkXIGZmZlY5FyBmZmZWORcgZmZmVjkXIGZmZlY5FyBmZmZWORcgZmZmVrmmFyCSfinpTkl3SbpQ0sg8fiFJf8jT7pG0X7M/28yay/lsZmUpowfkSxGxVkSsCTwGHJrHfxa4NyLWAjYFfiJpaAmfb2bN43w2s1I0XIBIGifpfklnFvaOhkfEjDxdwAJA5EUCWDCPHwk8D8zO814s6ba8J3Vgn9bIzOrmfDazqvW1B2Rl4NS8dzQD+AyApDOA6cAqwIl53pOAVYFpwN3AFyJibp62f0SsC0wAPi+p0wcLSDpQ0lRJU+fMnNnH0M2sRmX5/I5cnvFKmetkZv1UXwuQxyPihvz+bGAjgIjYD1gKuA/YLU/fBrgjjx8PnCRpVJ72eUl3An8HlgVW7OzDIuLUiJgQERMGjRzZx9DNrEZl+fyOXB5V3oPdzKz/6msBEl0NR8QcYArQ8ZjL/YCLInkQeBhYRdKmwJbABvl48j+A8h5jaWZdcT6bWWX6WoCMldTxHPE9gL9JWgHeOma8A3B/nv4YsEWetjipu/chYCHghYh4VdIqwAf7GJOZNcb5bGaVGdzH5e8DJkn6BfAA8HPg6twVK+BO4JA87/8BkyXdnad9LSKelfRH4GBJdwH/InXbmln1nM9mVpm+FiBzI+LgmnEf6mzGiJgGbN3J+NeBbfsYh5n1nfPZzCrjO6GamZlZ5RruAYmIR4D3Ny8UM2sV57OZVc09IGZmZlY5FyBmZmZWORcgZmZmVjlF1N57qD1I+i/waC9nHwM8W1IoZbXtmKtpeyDE/N6IeE8JcTTFAMjlMtt2zNW03V9i7te5XK+2LUDqIWlqRExop7YdczVtO+b20o7/X2W27ZirabsdY24HPgRjZmZmlXMBYmZmZpUbKAXIqW3YtmOupm3H3F7a8f+rzLYdczVtt2PM/d6AOAfEzMzM+peB0gNiZmZm/YgLEDMzM6ucCxAzMzOr3IAsQCStI6mtrruWpFbH0GqSPiRpq/y+6d+HpDWa3aaVy7ncvsrMZ+dyexhwBYikicDZwOtNbnc9SZ+S9EFJZdypbmgJbQIgaXlJizcrbknDJA1pRlu5vY6N09eBxQCiyWdPS9oGOF/SKs1st5PP8R+fJikrl3PbZeZzabkMzc3nZudybrPUfK4ql/NnOZ/7YEAVIJK2Bo4CPhMRd0sa3aR2twPOBD4AfA34aB7flB9njvs0Sd+TtFYz2iy0PRG4CPghcIGklZrU3mmS9u17hADMn/99jXL+2GwDnAh8NiLul1RKXkhSRISkjSTtmf/t0x+jjt+YpIUkDWtOpP1fWbmc2y4tn8vM5dx+0/K5pFyGEvO5qlzOn9XUfB6IuTxgChBJI4EjgOsi4lpJywLXSVqvj+2uBPwY2DciDgLOAw6UNLIZVb2kbUkbk6uA9wP7NWuPRNKGwE+BzwBfAv4E7J2n1b2xzcn/A+Bc4GrgC5I26WOMawC75sEngcjj5+/YuPRlI5NjPhN4EHha0tCImNuXmLuSN1Y7kL7z9wFfBQ6TNLyR9gobwJ1I6zBF0pbz+sarrFzObZeWz2Xmcm6/aflcRi7ndkvL5ypzGZqbzwM1lwdMARIRM4FvAKtKOhy4ADgtIm5ptE1JKwBPAP8L3JY/5wLgaeC9fY1Z0vuAKcAvI+JsYD9gLWCjmvnq3bgoJ/n7gO9GxA0R8RJwH7BKXo+6NraSlgNOBn4aEWdHxDmk7vFB9bTTiRWAj+dEX5a89xQRrxc2Lg3tmUoaD/wC2BO4BvgssIGkvsbc1ee9F/gUsD3wb2B5YDngfyQtUG97eYO1FfBN4CBgJvBzYGdJ83e7cBsrI5eh3HwuK5c7lmlmPpeYy1BSPledy/kzm5bPAzWXiYh5+gWMqBn+EHAtcE5hnBpodwXSD30UMCSPG5T//ROwaX6/BvCeBtpfCBhN2tCeB6ydx18E/Ab4GbAbMKaBtufP/w4GliyMXwb4Y2F4ZJ3t/hT4NbByHr4cmAr8HvgKsEEdbW1E2kgPBnYBzgAeISX674Dr8vdyLnAMMF+dsW5A+gPw/jw8DPg+qft2k47/yz7+9t4LfAJYHRie12UVYD3gH/k3tD/wT9LhhB7XIf8uli0Mfyavy47ADcChpD3ATwELNSOH+surrFzOy5WWz2Xmcm6n6fnczFzOy5eWz1Xkcm63qfk8kHO54zVP94BI2pJ0HPSgPDw4Im4gbQiWknSQpAUj/+/XaRapB2kOuRuRt/cQ/gs8JWlHUjLVG/cOpER8E/glcDNwhKSzSY9uPj1/7ieAi+upkPMx6LMlHUZK2KcKk4cA4/J8+wEn99RFLGlw7hInIj4PPAb8n6RfkvZuvkra2GwD7C9p8V7EuC3wK9LJemtExG+BC0kbqz8A55C6si8CbgJOjjq6WvN3cAHpD80/Jc0XEa8B3wVeAj5O2nsa3Ns2O/mMVYAbga1IezLfAjaMiPtJJ95dGREPkva4rwfO7mkdJK1G6r4/W9J5ABFxMnA/sC9wYEScBNxJ+m3MM923JecylJTPZeZybr9p+VxGLud2S8vnKnI5f05T83kg5/I7tLoCKvNF+o/7L6nSPhH4IrBInvZB0rHNLwPD62hzZVJSjyZV7YM7mef7pB/XTaSEqyfmbUg/9O0K44aRToabDqyfx82X/128jrYnkrqWDyZ1qR5aM31h0oZhf9KGcvVexHom8HfS3tJOefxXSd2/axbmHdmb7xlYB3gA2KSTabuRNmS7AsMa/E1sB9wKfCgPLwGMLkwfStp4nUHawDT62zsI+EZhnQ4FTiPtCa5I+qNzdP5tbtaL9pbK3/Mn8vAtwPKF6afn391GpA35+mXkVKteZeRyXra0fC4zl/P8TcvnMnK58NsvJZ+ryuXcVtPyeaDn8ju+i1YH0PQVSscPO55xM4pUqU4kdft9F3g0b8wWBVYldSmO7mXbC5FOzDqZ1P07hdxd2/HZ+d9fkPZ4Vqgz9rWAueTuTVKX3tGkrr4xpBPLpgAb1X5mL9peB3gR2CEPfxz4K7AP8PHCfI+SuhBX66G9bYB7gJ2BDfP3fCbw1Tz9e8BZ+XPr6U79KHBCzfc5qDB9R+DSHP/g3q5/XnZJ4A7g+Dy8BPAvYPc83PGHYCjpJMcl+vA7/Bzw58Lwe/NG6yd5eAJpo/bhXra3ImlPcWQevpvUdX8aMBbYgrSh/SeFP3jt/Cozl3ObpeVzmbmc521aPpeVy3nZUvK5ylzO7TQtnwdiLnf5XbQ6gNJXMCXPxfn9asAb+T/6nrzxGlJne+sB38k/kH8DhwN75A3YRODDpJOr3tdgvH8jHQt9D+n49pcK095Dunb+XPJx3zra/TAwGfg06Rjm7aQ9ySNIx2A/S9rgn0o+7ttNWx8CpgEbF8YNBj5G2nvaJo87ldz1WkecW5G6VOcrbETmy7FtlT9nO2CpOtd/ofzv/sBPSHvL1wEH1czX61g7+QzVDP8K+GZheA3gSvLeWO38PbS9JOmPwmmkvdkzgaWB84FTC/MtU0Ye9YdXs3M5t1NaPpeVy3n5puRzmbmcl2t6PleRy3n5UvLZuVz4LlodQFNXBjbLSTgJGF8Yfw5wCumEnu3yuA8Aq9Txg1mJVPXOR6pgTwUeJ50s9NP8GX8F/gwsV2fcq1DoZss/6rmk44Dwzj2GMeSu51623bHXIWBLUqX9NG/v3YzMG7Hv135WF+0NAQ4h7b1tQmGPiHTM/CjgjMK4xXoTX2F47ZyUa+ThYvvfIndb1vn9bkPqqt44D++dh8+vmW9HYNPebkhqll2edJLdooXvYvP8fX+9MN+PqOkq76bN5fJv+cOkY/Br5PguBsYV5rsFWLXZ+dTKV1m5nOcvLZ/LzOW8TNPyudm5XIyvMNzUfK4il/PyTc3ngZzL3X4vrQ6gaSuSfpj/IF1CN4XURbtQTtQDSCcHbZTn7fWeEqk6v460B3M18EdgAVLF+j3gWPJZ8Tmh6+1RmZh/dD/lnRvaS4FLC8ON7N29K/mAdUl7Nl/l7S7Ar+XvbGh3CUv6o/Bj0rHlLwLHA7vUzLMFcBmdHEvvos3BtetHuhTtSWBNYIE8bm/gXgrHSuv4Hj5HuunR1cDEQns/B/bOwx8ndeGu2ED7ywEzcvufLfwehpP28k4HrgB2J/2x2KgXba5CuurgNNKe0acK044AtiXtPa6af/fL1ht3f32Vlct5/tLyucxczss1LZ/LyOW8TKn5XHYu5+Wbms8DOZd7/K5bHUBTViL9sOeST3QidateRa4sSXs89wPb5+HedpV1VNubASNIxxnPJnXVLkDac/oBae9pbANxf4R0/K/TS9pIl/9d1eB3sjhvX054MGlj/n3SRnwj4ARS1+WBpBOiujtG3LHXtQtwdH6/EOk49nHFDRfpuOgpvfmOSXuAj/D2yYTzF6Z9g9SFfQXp6oH76OGk2B4+57i8vr/j7ePme5P2ss/u6Tvoof3Nc7w75u/1c4WN1mDSiYdH5nm270V7S5L+SHZsUL+Qlx1F+qOyU/5t/Dr/fnaqMt/KfJWVy3ne0vK5zFzOyzcln8vK5Tx/6flcdi7ntpqWzwM5l3v1Xbc6gKasROp2vIh33g/gj6Tjup8DxpOO655KL8+2JlWtxQ1hsev07Px5Il23fQT1XY2iHPMUchVfmHYccFxh+Fbyce862l6c1H28c06iWwo/9ItyAq1PugfBEz1tCHh7w/cp4PTC+FGFDdcmwF7AXfVsWIAdSH9QFs7DxY3W+3Kcm1L/H4Q1yWfuk7rZf0Tac9madOnfRwrrdD35HgIN/v4W4O09u10KG61OT3yjhw066YqMiYXhm0kb71+QjvuPyOu3MfCB3rTZLq8ycjm3UUo+l5nLhfabls9l5nJup+n5XGUu53aals8DOZd79V23OoA+/lDeOoZKqibPzkl4dP6PPpxUFf+LdDJYr86EJh23XJF0fO4M3r4hUccNf1Yg7ZV1VMWNXhI6GVivMLx/TqDreefJSO+to82OPZxP5BgnAzsXpl8EXJDfb0AP3X28vVezUN64TKmZvnBOzj8AD9HAngepC/I/tRst0p5qI+0tSvpj8xjpEr8PkPZcfkbaC96ddMXETnn+UQ18xsiaYRXe70rqht8z/z8cWUe7g2uGtwT+t+N3QPrDu2df8qY/vsrK5dxe6flcRi4Xf1fNyOcqcjm307R8riKX83JNz+eBmst1fe+tDqDhwFOX5y2kM6w7TrgaSTqr/GUKZ0DnhOvVGcWkY8T3ko4jLpcT/uLCdOX2rgKWbiDudUmXug3Oif4/hWkbFN5fC6xTZ9vFE7zWAg4jbbyP4u0zxxcAfkt9V6Z8lNQ9uCfp+PIypMq+4wSt5UmXoDV05U9uo3aj9RnSiYZ1H9rKy2+eN1z/SzrZ7VzSMe9P5un7kfZaRzTQ9vuB54BJ3Xz/G+UN4wzypYF1tP+hHN9G5D2xwrSjgUMa/Z7746usXM7zl5bPZeZyJ7+npuRzFbmc22laPpeZy3n50vJ5oOVy3d99qwNo8AczkdSNtSOpS/Ys3u4y69h7Opf6T1D7cE6S4lnsI0nH5y7m7b2RfUknKC1UZ/vbko5Bj8/Da5OuZd+3Zr6PkbpXG7018ybA1fn9dqRbTO+dNy67ke6uV9eeAqm7cy7pjpHnkE6Wuju3PYU6b9vezfdzF+n47n0UTuRrsL0tSPdBWDRvVP+aYx8KLFjvd5DbHEU6kexC0h+2vWqmd/xGNgBm8/aVGj0ddulY7oP5O5icf3dnd/wO8u/lLgqXTLb7q6xczsuXls9V5XJuo6n5XEUuF76jpuRzGbmc2216Pg/UXG7o+291AA38YBbJybNzHl4PeIp0M6FT87ihpGr1rDrb/jLwhfy+eBb3CNK12mcAnyTtrdV7h9OJpEv8ts7DY0h3YNwh//C/mec5KG9Qet1VSdoT+2B+v1vekOxVmL4LqSv4KlI3dkPHSEnHKWfk2AeRztpenDovO+7hM7bL/79rNam9jpMDO64Q6FOspOPtHRuhLYCHO75r3rnHtDmwY37/1g21emh7PdJlnx13yBxHujLj/0jdwA/Ri5NY2+VVZi7nZUvJ5zJzObdXej5Xkcv5c5qWz83O5dxGKfk80HK54e+/1QE0+KPZjlS1r0Xac/ku6WZBN5OvB88bmV7d3Ia3K9YTge8VxxXmWRm4BHi1gQ1Kx4Z2pzy8Qt6AdFxKuCZpL++UvFHs9QaFt/fEOk7SGkeqrH9VM9/OpAdK1f1gvJp2PkK6Q19dt42u8zPqup12L2O+j8I9F3ragHTRzrvuqUDam3yIt89yX5nC3m5vNlaFebci3dK545bPg3PsJ5KeN9Gn20n3x1ezc7n4f1tGPpeZy3n5yvK5ilzOn9O0fG5WLuflSsvngZjLDf0ftDqAhgNPexhzgcML40aSqs5FG2xzc1J36bp5uHj3vkPyxqChZM0b2tvzBupq4LCOz8j/dmw06zk3o3ZPbDHSterLkO4OeUTN/M3qWt2R9Eejrtsyt/j3smP+/udrdIOV2+k4prsZb580OZG053t0/mOxdh/jfBDYIw9vkv8gjW71d1ji/03Tczm3UUo+l5HLhe+h0nweyLmc2yotnwdiLtf9HbU6gD7+eLYinRU/Og/vR3r404INtjeCdH330R0brTx+t5ykfbo1bu2GlrfPxt8W2DK/7+3ecu2e2PKkY+lb5OHlSMekjyrpu29KMVPx76WhmOn8mO5k0jHoJfK0bxT/P/oY5w6k7vEppL3oeb6rttm5nNsoLZ+bmct53pbl80DK5eL/SxX5PBBzua7vp9UB9HkFUsL/k3SW9XX0/RrwpYFvk05yOoZ03O7+vrZbaH+r3N7oPLwv6Rh03cczefee2Ffy+I6N4ThS93DDJ8D59dZ33d0x3XGkW27vkqf1+Tp+0tUKtwNf7mizGe3251ezczm3WVo+NzOX8/LO5+p+a5Xl80DM5V5/N60OoCkrAduTHkzV0J0yO2lvAdJlU0eSTiRbqcnxbks6meqQvEFpOG663hPbnvTArrbpWu3PL7o+pnsq6US2sXl80zYupOPRTwAfa/X6V/g9NzWXc5ul5XMzczm353yu4FV1Pg/EXO7V99LqAJq2Ik0+cbGCeJu2oaXrPbE+Xcvv17u+586O6d5KH85T6OX/7YD6fxzIuVz4P3c+l///Vmk+D8Rc7unVcSzMWkDS8Ih4tUltbUs61n0y6SZDB0fEPc1o294maQfSseIrSFdQ/DYiLm1tVNZqzczl3J7zuQLO59ZyATIPkbQ96dbMa3tjVR5JHyV1558dEcdKEkA4mayJnM/VcD63jguQeUyz98Ssc5K2Bn4FfD4iLmp1PDZvcj5Xw/ncGi5AzBokaSvgPxHxUKtjMbO+cT5XzwWImZmZVW6+VgdgZmZmA48LEDMzM6ucCxAzMzOrnAsQMzMzq5wLEDMzM6ucCxAzMzOrnAsQMzMzq5wLEDMzM6ucCxAzMzOrnAsQMzMzq5wLEDMzM6ucCxAzMzOrnAsQMzMzq5wLEDMzM6ucCxAzMzOrnAsQMzMzq5wLEDMzM6ucCxAzMzOrnAsQMzMzq5wLEEPSI5K27GT8PZI27UO7V0ia1JfYzKw8HTmu5AxJL0i6pdVx2cAwuNUBWP8VEav3cfltmxWLmTVfR45L2hjYClgmIl5pbVQ2ULgHxMzM3gs84uLDquQCxN5B0iqSHpa0e/HQjKT1JE2VNEPS05KOzeOHSTpb0nOSXpR0q6TF87RrJX0qv99X0g2SjsvzPSRpwzz+cUnP+HCNWbVyjh8EnA5sIGmmpO/mwzJPSPqGpGfzfHu1Ol6bt7gAsbdIWge4CvhcRJxfM/kE4ISIGAUsD1yQx08CFgKWBRYFDgZmdfER6wN35fnOBc4HPgCsAHwSOEnSyKatkJn1xn9IeXtTRIyMiO/k8UsAY4ClSXl+qqSVWxSjzYNcgFiHjYHfA5Mi4tJOpr8JrCBpTETMjIi/F8YvCqwQEXMi4raImNHFZzwcEWdExBxgCqlo+d+IeD0irgLeIBUjZtY/fCvn51+By4BPtDogm3e4ALEOBwM3RsQ1XUw/AFgJuD8fZtk+jz8LuBI4X9I0SUdLGtJFG08X3s8CiIjace4BMesfXqg5J+RRYKlWBWPzHhcg1uFgYKyk4zqbGBEPRMQewGLAj4ALJY2IiDcj4rsRsRqwIbA9sE9lUZtZWRaWNKIwPBaY1qpgbN7jAsQ6vAxMBDaRdFTtREmflPSeiJgLvJhHz5G0maQ1JA0CZpAOycypKmgzK9V3JQ3Nl+luD/ym1QHZvMP3AbG3RMSLkrYCrpH0Zs3kicCxkoaTumJ3j4jXJC0BnAIsA8wkndtxdpVxm1kppgMvkHo9XgUOjoj7WxuSzUsUEa2OwczM+pF8B+SzI2KZFodi8zAfgjEzM7PKuQAxMzOzyvkQjJmZmVXOPSBmZmZWuba9CmbMmDExbty4Vodh1u/ddtttz0bEe1odR1ecy2a9099zuV5tW4CMGzeOqVOntjoMs35P0qOtjqE7zmWz3unvuVwvH4IxMzOzyrkAMTMzs8q5ADEzM7PKuQAxMzOzyrkAMTMzs8q5ADEzM7PKuQAxMzOzyrkAMTMzs8q5ADGzTklaTdJUSS/k158krVaYPr+kUyQ9Lel5SX+QtHQrYzYbyCQ9ImmWpJmF10l52pKSTpM0LY9/SNJkSavk6eMkRc2yd+Zp+0qak8fNkHSnpO37Gq8LEDPryjRgV2ARYAzwe+D8wvQvABsAawJLAS8CJ1YbopnV2CEiRhZeh0paFLgRGA5sDCwIrAP8FdiqZvnRhWXXKoy/KSJGAqOBk4HzJY3uS6Bteyt262emngF3X9jqKKwBkh4BfgHsDSwJXAwcEhEvkooKJAmYA6xQWHQ54MqIeDrPcz5wbKHdE4CPAQsBDwBfjIjrS10Zs+4M3O3Ul4AZwN4RMTePexE4o96GImKupLOAU4AVgVsbDco9INYcd18I0+9udRTWuL2AbYDlgZWAIzomSHoReI3Uu/GDwjK/BD4kaSlJw3MbVxSm3wqMJ/WgnAv8RtKw8lbBrAcDdzu1JfC7QvHRMEmDgP2AN4E+PZvGPSDWPEusAftd1uoorNb+6s1cJ0XE4wCSvk8qNo4AiIjRkkYAk3jnBuffwGPAk6TekbuBQzsmRsTZhXl/IukIYGXgzobXxayv2nk71btcvljS7MLwV0mHUKd3jJD0UeDXwCDSoZWtC/M/mzo8AfheRByT338w74yMAGYDn4yIZxpZjQ7uATEzgMcL7x8lndPxloh4hdTl+mtJi+XRPweGAYuSNkoXUegBkfQVSfdJeilvuBYibQjNrDw7RcTowus04DnS4VUAIuL3ETGadGhmaM3yYwrLHlMY//e8zMKk88E27mugLkDMDGDZwvuxpBNQa81HOomt40qXtYDJEfF8RLxO6jVZT9IYSRsDXwM+ASycN1wvAb3ahTOzpvozsJOkPv/Nj4iZwGeAvSWt3Ze2XICYGcBnJS0jaRHgG8AUSVtJWlvSIEmjSCeYvgDcl5e5FdhH0kKShpA2StMi4lnSWfazgf8CgyV9GxhV9UqZGZByd2HgLEnLK1mQdI5W3SLiOeB04Nt9CcoFiJlBOkn0KuCh/Poe6XK780g9F/8hXQEzMSJey8scRjo59QFSofERYOc87UrS4Zh/kw7pvMY7D/OYWTn+UHMvj9/lnYIPkvLwb8DLwB2kHYVDGvyc44GPSFqz0UB9EqqZAdwaET+sGfeb/OpU3gvaq4tpc4AD8qvD0X0N0sy6FhHjupk2jXfmY+30R+jiEGlETAYm14x7Api//ijf5h4QMzMzq5wLEDMzM6ucD8GYDXDddduamZXFPSBmZmZWORcgZmZmVjkXIGZmZlY5nwNijal9quT0u2CJhi8HN7OBpFVPpfV2ql9xD4g1ZuA+VdLM+srbD8M9INYXxadKnrFda2Mxs/bSiqfSejvVr7gHxMzMzCrnAsTMzMwq5wLEzMzMKucCxMzMzCrnAsTMzMwq5wLEzMzMKucCxMzMzCrnAsTMzMwq5wLEzMzMKucCxGyAk/SIpC0Lw7tLekHShyWFpJn59bSkSyVt1cnys/I80yVNljSy+jUxMwBJe0qamnPyKUlXSNpI0pGS3pT0cn79W9JJkpYsLLuppCcKw0MlXSTpBkmjJE2SdJukGZKekHS0pIbuqu4CxMzeImkS8DNgO+DRPHp0RIwE1gKuBn4nad+aRXfI84wH1ga+XknAZvYOkr4MHA/8AFgcGAucDOyYZ5kSEQsCiwA7A0sAtxWLkEJb8wMXAaOBrSNiBjAc+CIwBlgf2AI4rJFY/SwYa57pd/tZC21M0oGkjdY2ETFV0rji9IiYDpwgaQjwI0m/joi5tfNIupJUiJj1P/PwdkrSQsD/AvtFxEWFSX8A/iDpyI4REfEmcI+k3YDbga9QKCQkDQcuBgLYLiJm5eV+Xmj3SUnnAJs1Eq8LEGuONXZtdQTWN4cAGwFbRMSdPcx7EfBjYGXgvuIEScsA2wJ/KSNIsz6Z97dTGwDDgN/1doGImCPpEmCbwuj5gSuAl4CPR8Tr3TSxCXBPA7G6ALEmmbBfeln/s796M9dWwDVAb56RPi3/u0hh3MWSAhhJKj6+U0+IZpVo9+1Uz7m8KPBsRMyus+VpvDOfFyQVM3t0V3xI2g+YAHyqzs8DfA6ImSUHAysBp0vqaSu3dP73+cK4nfJx5U2BVUjHh82sWs8BYxo4KXRp3pnPzwK7A2dK2qazBSTtBBwFbBsRzzYQqwsQMwPgGdLJZBuTTljrzs55/n/VToiIvwKTgWOaHJ+Z9ewm4DVgp94uIGk+YAfg+uL4fA7Jp4ELJW1Ws8xE4DTSyee96TXtlAsQMwMgIqYBmwMTJR1XO13S4pIOJR1e+XrtCagFxwNbSRpfVqxm9m4R8RLwbeBnknaSNFzSEEnbSjq6OG8evypwHulKmGM7ae884FDgEkkfysttDpwD7BIRt/QlXp8DYmZviYjH8wbmOtJGCeDFfFjmFWAq6aS0P3bTxn8l/Rr4FrBL2TGb2dsi4lhJTwNHkAqFl4HbgO8DWwO75cMnIp37cTWwbt4B6ay9MyUNBS6TtDUprxcCLi8crb0+IratN1YXIGYDXESMqxl+GFg2D+5R7/J53CHNiM0qMPUMuPvCaj9z+l2wxJrVfuYAEhHnkIqPWjcCR/aw7LXAMjXjTiMdcoEGL7ntjA/BmJkNZHdfmO6NYVYx94CYmQ10S6wB+11W3efNozcCs/q4B8TMzMwq5wLEzMzMKucCxMzMzCrnAsTMzMwq5wLEzMzMKucCxMzMzCrnAsTMzMwq5wLEzMzMKucCxMzMzCrnAsTMzMwq5wLEzMzMKucCxMzMzCrnAsTMzMwq5wLEzMzMKucCxMzMzCrnAsRsgJP0iKQ3JI2pGX+HpJA0TtLkPM/MwutOSRsXhl/J8xfnGduq9TIbaNotl12AmBnAw8AeHQOS1gAWqJnn6IgYWXitFRHXdwwDq+f5Rhfmeayi+M0saZtcHtzsBs3eYeoZcPeFrY7CenYWsA9wYh6eBPwa+F7LIrJ52/S74YztWh3FvKhtctk9IFauuy9MGxrr7/4OjJK0qqRBwG7A2S2OyeZVa+wKS6zR6ijmVW2Ty+4BsfItsQbsd1mroxi49ldv5+zYc/orcD/wZM30wyQdWhi+JCIm9T1AG3Am7JdeVp95LJddgJhZh7OA64DlSF22tY6JiCOqDcnMGtAWuexDMGYGQEQ8SjqB7SPARS0Ox8wa1C657B4QMys6AFg4Il6R5O2DWfvq97nsHhAze0tE/CcipnYx+X9q7gvwbKXBmVmvtUMu98uqyMyqExHjuhg/G+g4623f/OqunUcK85tZxdotl90DYmZmZpVzAWJmZmaVcwFiZmZmlXMBYmZmZpVzAWJmZmaVcwFiZmZmlXMBYuWYekZ60uX0u1odiZmZ9UMuQKwcfgqumZl1wzcis/L4cdtmZtYF94CYmZlZ5VyAmJmZWeVcgJiZmVnlXICYmZlZ5ebZk1DPvfkxLrnjyVaHMe+aviNTxl7S6ijM2la/2UY5l61F5tkekEvueJJ7n5rR6jDMzDrlbZQNdPNsDwjAakuOYspBG7Q6jHnTGd9rdQRmba9fbKOcy9Yi82wPiJmZmfVfLkDMzMysci5AzAY4SY9I2rKT8aMkHS/pMUkzJT2Yh8d0tpyk3SW9IOnDVcZvZt2TtJqkqTk/X5D0J0mrFabPL+kUSU9Lel7SHyQtXXZcLkDM7F0kDQX+DKwOTARGARsCzwHrdTL/JOBnwHYR8dcKQzWznk0DdgUWAcYAvwfOL0z/ArABsCawFPAicGLZQc3TJ6FaPzH97vRkXGsn+wBjgc0iYmYe9wzwf7UzSjoQ+AGwTURMrS5Es35u6hnpwZwVkfQI8Atgb2BJ4GLgkIh4kVRUIEnAHGCFwqLLAVdGxNN5nvOBYwvtngB8DFgIeAD4YkRc39d43QNi5VpjVz+Urj1tCfyxUHx05RBSUbKFiw+zGq15KvhewDbA8sBKwBEdEyS9CLxG6t34QWGZXwIfkrSUpOG5jSsK028FxpN6UM4FfiNpWF8DdQ+IlWvCfullrbO/GllqUeC2Xsy3FXANUPlW1qwtLLEG7HdZc9rqXS6fFBGPA0j6PqnYOAIgIkZLGgFMAh4tLPNv4DHgSVLvyN3AoR0TI+Lswrw/kXQEsDJwZ8PrgntAzKxzz5G6cHtyMGkv6/TctWtmrfV44f2jpHM63hIRrwCnAL+WtFge/XNgGGnHYwRwEYUeEElfkXSfpJdyL8pCpHNJ+sQFiJl15k/ANnlvqTvPAFsAGwMnlx6VmfVk2cL7saQTUGvNBwwHOq50WQuYHBHPR8TrpF6T9SSNkbQx8DXgE8DCETEaeAno8w6HCxAzAxgiaVjHCziLtCf1W0mrSJpP0qKSviHpI8UFI2IasDkwUdJxLYjdzN72WUnLSFoE+AYwRdJWktaWNEjSKNIJpi8A9+VlbgX2kbSQpCHAZ4BpEfEssCAwG/gvMFjSt0lXxfWZCxAzA7gcmFV4fYt0Iur9wNXADOAWUrfrzbUL52POmwO7SvphRTGb2budC1wFPJRf3wNGA+eRei7+Q7oCZmJEvJaXOYx0cuoDpELjI8DOedqVpMMx/yYd0nmNdx7maZhPQjUb4CJiXDeTv5hfPS4XEQ/zzu5fM6verRFRuxPwm/zqVEQ8R7rypbNpc4AD8qvD0X0NEtwDYmZmZi3gAsTMzMwq50MwZmZm84AeDqf2O+4BMTMzs8q5ADEzM7PKuQAxMzOzyvkcEGue4pMfp98FS6zZ2njMbGCq+Cm0XfJ2sFvuAbHmac2TH83M3snborbgHhBrro4nP56xXasjMbOBrJlPoW2Ut4Pdcg+ImZmZVc4FiJmZmVXOBYiZmZlVzgWImZmZVc4FiJmZmVXOBYiZmZlVzgWImZmZVc4FiJmZmVXOBYiZIWlPSVMlzZT0lKQrJG0k6UhJb0p6Ob/+LekkSUsWlt1U0hOF4aGSLpJ0g6RRkiZJuk3SDElPSDpakm+CaNZkkh6RtGVheHdJL0j6sKTI+T1T0tOSLpW0VSfLz8rzTJc0WdLIsuJ1AWI2wEn6MnA88ANgcWAscDKwY55lSkQsCCwC7AwsAdxWLEIKbc0PXASMBraOiBnAcOCLwBhgfWAL4LDSVsjMkDQJ+BmwHfBoHj06IkYCawFXA7+TtG/NojvkecYDawNfLytG74VY/9BfHh41wEhaCPhfYL+IuKgw6Q/AHyQd2TEiIt4E7pG0G3A78BUKhYSk4cDFQADbRcSsvNzPC+0+KekcYLNSVsisv5l+d+W3ZJd0IGmHYpuImCppXHF6REwHTpA0BPiRpF9HxNzaeSRdSSpESuEeEOsf/PCoVtkAGAb8rrcLRMQc4BJg48Lo+YErgNeAj3YUH13YBLin/lDN2swau6Zn0lTrEOD/gC0iYmoP814ELAasXDtB0jLAtsCDTY8wcw+I9R/94eFR86L91d3URYFnI2J2na1OIx2S6bAgqZjZIyJe72ohSfsBE4BP1fl5Zu1nwn7p1Szd53KHrYBrgN7s0U3L/xZz+WJJAYwE/gJ8p54Q6+EeELOB7TlgTAMnhS4NPF8YfhbYHThT0jadLSBpJ+AoYNuIeLaBWM2sZwcDKwGnS+qpYlk6/1vM5Z3yOV+bAquQzt0qhQsQs4HtJtJhk516u4Ck+YAdgOuL4/M5JJ8GLpS0Wc0yE4HTSCe4+VibWXmeIZ3ovTHpZPLu7Jzn/1fthIj4KzAZOKbJ8b3FBYjZABYRLwHfBn4maSdJwyUNkbStpKOL8+bxqwLnka6EObaT9s4DDgUukfShvNzmwDnALhFxS8mrZDbgRcQ0YHNgoqTjaqdLWlzSoaTDK1+vPQG14HhgK0njy4jT54CYDXARcaykp4EjSIXCy8BtwPeBrYHd8uETkY4ZXw2smzdynbV3pqShwGWStga+BSwEXF7oEb4+IrYtb63MBraIeDwX/9eRdhgAXsyHZV4BpgIfj4g/dtPGfyX9mpTDuzQ7RhcgZkZEnEMqPmrdCBzZw7LXAsvUjDuNdMgFfMlt/9eCS0VLNf0uWGLNVkdRuYgYVzP8MLBsHtyj3uXzuEOaEVtnXICYmQ1ka+za6ghsgHIBYmY2kDX7UtH+YF7qzZmH+SRUMzMzq5x7QMzM6nTuzY9xyR1P9qmNe5+awWpLjmpSRGbtxz0gZmZ1uuSOJ7n3qRmtDsOsrbkHxMysAastOYopB23Q8PK7/eKmJkZj1n5cgFh56rm0b4BeNmdmNlC5ALFy+NI+MzPrhgsQK0e9l/b5sjkzswHFJ6GamZlZ5VyAmJmZWeVcgJiZmVnlXICYmZlZ5VyAmJmZWeVcgJiZmVnlXICYmZlZ5VyAmJmZWeVcgJiZmVnlXICYDXCSHpE0S9JMSS9IukzSsnnaZElv5GnPS7pa0iqdtHFtXnb+mvHF5Tteu1W1bmYDSc7lLTsZP0rS8ZIeyzn4YB4e09lyknbP+fzhMuN1AWJmADtExEhgSeBp4MTCtKPztKWBJ4FfFheUNA7YGAjgo520fXREjCy8ppSxAmb2bpKGAn8GVgcmAqOADYHngPU6mX8S8DNgu4j4a5mx+Vkw1rjap9329Ym29Tw910oREa9JuhA4vpNpsyRdAPymZtI+wN+Bm4FJnUw3q563Jx32AcYCm0XEzDzuGeD/ameUdCDwA2CbiJhadmAuQKwxzX7arZ+e2y9IGg7sRiooaqeNAPYAHqyZtA9wLKkA+bukxSPi6bJjNeuStydFWwJ/LBQfXTkE2AjYIiLuLD8sFyDWqM6edtuXvY16n55rvbe/ejPXxZJmAyNJe0fbFKYdJulQUtfto8COHRMkbQS8F7ggIp6V9B9gT+C4TpYHmB0RYxpeF7PemFe3J73L5VqLArf1Yr6tgGuAuxv5kEb4HBAzA9gpIkYD8wOHAn+VtESedkyeNg6YBaxcWG4ScFVEPJuHz83jio6JiNH55eLDrFrPkc7t6snBwErA6ZIaqnTq5QLEzN4SEXMi4iJgDqk7tjjtMeALwAmSFpC0APAJ4MOSpkuaDnwJWEvSWlXHbmad+hOwTT6E2p1ngC1IJ5SfXHpUuAAxswIlOwILA/fVTo+Iq4FpwIHATqRCZTVgfH6tClxPOi/EzKo3RNKwjhdwFvA48FtJq0iaT9Kikr4h6SPFBSNiGrA5MFHScZ203VQ+B8TMAP4gaQ7pUtpHgUkRcU8XPbE/Jp10+m/gjNwz8hZJJwE/lfS1kmM2s3e7vGb4+6QTUb8LXE3auXgauIR04vg7RMTjkjYHrpP0WkR8vaxAXYCYDXARMa6baft2Mm4K0OW9PCLiAuCCPPiu5c2sHN3lMvDF/OpxuYh4GFi2SWF1yYdgzMzMrHIuQMzMzKxyLkDMzMysci5AzMzMrHIuQMzMzKxyLkDMzMysci5AzMzMrHIuQMzMzKxyLkDMzMysci5AzMzMrHIuQMzMzKxyfhaMmfV75978GJfc8WSrw3jLvU/NYLUlR7U6DLO25h4QM+v3LrnjSe59akarwzCzJnIPiJm1hdWWHMWUgzZodRgA7PaLm1odglnbcw+ImZmZVc4FiJmZmVXOBYiZ9ZqkfSX9rdVxmFn7cwFiNsBJekTSLEkzC6+TGmzrWkmv5TZeknSdpDUK0ydJuk3SDElPSDq6eWtiNrDV5PILki6TtGyeNlnSG3na85KulrRKJ21cm5edv2Z8cfmO1259idcFiJkB7BARIwuvQ2tnkNTbk9YPjYiRwKLAtcBZhWnDgS8CY4D1gS36FLWZ1doh59+SwNPAiYVpR+dpSwNPAr8sLihpHLAxEMBHO2n76JrtxJS+BOqrYKx/mnoG3H1hq6MY0CTtC3wauAWYBJwMPJgm6URgH+Ap4LMR8efa5SNitqTzgcML435emOVJSecA65S2Ev3cvU/N8BU1VoqIeE3ShcDxnUybJekC4Dc1k/YB/g7cTMr52ulN5R4Q65/uvhCm393qKCz1UjwELAZ8v2bcGOA7wEWSFqldUNJQYC/SBq0rmzQ12jay4/ilfTMzK42k4cBudJJ/kkYAe5B2KIr2Ac7Jr20kLV5mjO4Bsf5riTVgv8taHUX721+9metiSbMLw18F3gSmRURHF+5sSQDPAMdHRABTJH0F2I63D7X8VNIxpMMts4CPdfaBkvYDJtS5NvOMPdcfy57rj211GNZGLji4V7N15PJIUq5uU5h2mKRDgVHAo8COHRMkbQS8F7ggIp6V9B9gT+C4TpYHmB0RYxpdF3APiJklO0XE6MLrtDz+8U7mfTIXHx0eBZYqDH8+IkYDw4DtgQslrVlsQNJOwFHAts1aATMDci4D8wOHAn+VtESedkyeNo60c7ByYblJwFUR8WwePjePKzqmsI3oU/EBLkDMrHvRybillbtCsrHAtHctGDE3Iq4ndfNu3TFe0kTgNNLJcj7OZlaCiJgTERcBc4CNaqY9BnwBOEHSApIWAD4BfFjSdEnTgS8Ba0laq6wYXYCYWb0WAz4vaYikjwOrApd3NqOkDYDVgHvy8Oak48u7RMQtFcVrNuAo2RFYGLivdnpEXE3acTgQ2IlUqKwGjM+vVYHrSeeFlMLngJgZwB8kzSkMXw1c0sW8NwMrAs+SLvPbNSKeK0w/SdLx+f104IiIuCIPfwtYCLi8oxNl3XXXbcoKmBnwdi4H6fDopIi4552dlm/5MXAs8G/gjNwz8pZ8P6CfSvpaGYG6ADEb4CJiXDeTJ9fMO7kw7l33ComITXv4rM1qx02YMKGzwzxmVqfucjki9u1k3BSgy3t5RMQFwAV58F3L95UPwZiZmVnlXICYmZlZ5VyAmJmZWeVcgJiZmVnlXICYmZlZ5VyAmJmZWeV8Ga411/S74YztmtDOXbDEmj3PZ2ZmbckFiDXPGru2OgIzM2sTLkCseSbsl17N0IxeFDMz67d8DoiZmZlVzgWImZmZVc4FiJmZmVXOBYiZmZlVzgWImZmZVc4FiJmZmVXOBYiZmZlVzgWImZmZVc4FiJmZ2QAjaV9Jf2tlDC5AzAY4SY9ImiVpZuF1Up62pKTTJE3L4x+SNFnSKnn6OElRs+ydedq+kubkcTMk3Slp+1auq9m8rLtcbqCtayW9ltt4SdJ1ktYoTJ8k6bac209IOlpSXXdXdwFiZgA7RMTIwutQSYsCNwLDgY2BBYF1gL8CW9UsP7qw7FqF8TdFxEhgNHAycL6k0WWvjNkA9q5crp2hjkLh0Jy/iwLXAmcVpg0HvgiMAdYHtgAOqydQPwvG+q9mPVnXGvUlYAawd0TMzeNeBM6ot6GImCvpLOAUYEXg1mYF2Sr3PjWD3X5xU6vDMOuRpH2BTwO3AJNIOwMPpkk6EdgHeAr4bET8uXb5iJgt6Xzg8MK4nxdmeVLSOcBm9cTlAsT6Jz9Ztz/YEvhdofhomKRBwH7Am8CjfW2v1XYcv3SrQzCr1/rA+cBiwBBgtzzuQlIvxseAiyQtFxHPFxeUNBTYC/h7N+1vAtxTT0AuQKx/auaTdQe6/dWbuS6WNLsw/FXSRml6xwhJHwV+DQwiHVrZujD/s9Jbn/O9iDgmv/+gpBeBEcBs4JMR8Uwjq9Gf7Ln+WPZcf2yrw7AB5oKDezVbZ7n8JjAtIk7M42bnfH0GOD4iApgi6SvAdrx9qOWnko4hHW6ZRSpS3kXSfsAE4FP1rI/PATEzgJ0iYnThdRrwHLBkxwwR8fuIGE06NDO0ZvkxhWWPKYz/e15mYeD3pHNJzKw8neUywOOdzPtkLj46PAosVRj+fM7fYcD2wIWS1iw2IGkn4Chg24h4tp5AXYCYWVf+DOwkqc/biYiYCXwG2FvS2n2OzMzqFZ2MW1qFrktgLDDtXQtGzI2I60nnjbzV8ylpInAa6cTXu+sNyAWImXXlWFLPxVmSlleyIDC+kcYi4jngdODbzQvRzPpgMeDzkoZI+jiwKnB5ZzNK2gBYjXyeh6TNgXOAXSLilkY+3AWImQH8oebeAb/L3akfBF4D/ga8DNxBuhz3kAY/53jgI7XduGbWNO/K5W7mvZl0VdqzwPeBXfOOQoeTOtohnRdyRERckad9C1gIuLzwWVdQB5+EajbARcS4bqZNAw7oZvojQKdnuUbEZGByzbgngPnrj9LMetJdLvPuXJxcGPeue4VExKY9fFZdl9x2xj0gZmZmVjkXIGZmZlY5FyBmZmZWORcgZmZmVjkXIGZmZlY5FyBmZmZWORcgZmZmVjkXIGZmZlY5FyBmZmZWORcgZmZmVjkXIGZmZlY5FyBmZmZWORcgZmZmVjkXIGZmZlY5FyBmZmZWORcgZmZmVjkXIGZmZlY5FyBm1ilJQyVdKOkRSSFp05rpm0m6RtJLkh7pZPlxefqrku6XtGVFoZtZQX/NZRcgZtadvwGfBKZ3Mu0V4FfAV7tY9jzgH8CiwDeBCyW9p4wgzaxH/S6XB/e1gf7s3qdmsNsvbmp1GGb9Wt7j+QWwN7AkcDFwSES8Bhyf55lTu1xE3ALc0tnekKSVgHWArSNiFvBbSV8EdgFOkbQ8cBqw1rrrrturOJ3PZt1rdS4DAVwJfDYiXuwp3nm2B2TH8Uuz2pKjWh2GWbvYC9gGWB5YCTiij+2tDjwUES8Xxt2ZxwMI+CGwVG8acz6b9Vorc3lVYFngyN40PM/2gOy5/lj2XH9sq8Mwa7kLDu7VbCdFxOMAkr4PnEjfNlwjgZdqxr0ELA0QEQ8CDwJMmDChx8acz2b9P5eB/0o6FvhObxqeZ3tAzKwujxfeP0oveya6MROo7bIYBbwMIGkxSedLerKPn2Nm79SyXJY0AzgbGNObhl2AmBmkbtMOY4FpfWzvHuB9khYsjFsrj4fUZRvAmn38HDN7p5blckSMIp3oqt407ALEzAA+K2kZSYsA3wCmAEiaX9KwPM9QScMkKU+bL08bkgY1TNJQgIj4N3AH8J08fmdSsfHb3NaCpD2rF6tZPbMBo2W5LGlpur6S5l1cgJgZwLnAVcBD+fW9PP5fwCzS8d4r8/v35mmb5OHLSXtas3IbHXYHJgAvAEcBu0bEf/O075LOrK89tmxmfdPKXL4MuKi3gc6zJ6GaWV1ujYgf1o6MiHFdLRAR19JNV2tEPAJs2sW0e4B1ASZMmBB1RWpm3WlZLhf8pOcw3QNiZmZmLeACxMzMzCrnQzBmA1x3XbNm1j7aLZfdA2JmZmaVcwFiZmZmlXMBYmZmZpVzAWJmZmaVU0R7XoIv6b+k+9xDuu/8sy0Mp1m8Hv3LvLIeK0fEgj3P1ho1udwK7fT/3C6xtkuc0F6x9utcrlfbXgUTEe/peC9pakT0/EjNfs7r0b/MS+vR6hi6U8zlVmin/+d2ibVd4oT2i7XVMTSTD8GYmZlZ5VyAmJmZWeXmlQLk1FYH0CRej/7F6zEwtNP30y6xtkuc4Fhbpm1PQjUzM7P2Na/0gJiZmVkbcQFiZmZmlWvLAkTSIEn/kHRpHl5E0tWSHsj/LtzqGLsjaZikWyTdKekeSd/N49ttPZaVdI2k+/J6fCGPb7f1+JWkZyT9szCurdahM5ImSvqXpAclHd7qeFqpt9+FpA9ImiNp1yrjq4mh21gl7SjpLkl3SJoqaaNWxJlj6SnWvXKsd0m6UdJarYgzx9JTrKtIuknS65IOa0WMhVh6ilWSfpqn3yVpnVbE2WcR0XYv4MvAucClefho4PD8/nDgR62OsYf4BYzM74cANwMfbMP1WBJYJ79fEPg3sFobrscmwDrAPwvj2modOlmnQcB/gPcBQ4E7gdVaHVd//i7yfH8BLgd27a+xAiN5+/y9NYH7+3GsGwIL5/fbAjf341gXAz4AfB84rBVx1hHrR4Ar8t+SD7bqe+3rq+16QCQtA2wHnF4YvSNwZn5/JrBTxWHVJZKZeXBIfgXttx5PRcTt+f3LwH3A0rTfelwHPF8zuq3WoRPrAQ9GxEMR8QZwPmmdBqLefhefA34LPFNlcDV6jDUiZkb+KwSMIG07WqE3sd4YES/kwb8Dy1QcY4fexPpMRNwKvNmKAAt683vdEfh1/lvyd2C0pCWrDrSv2q4AAY4H/geYWxi3eEQ8BemPIqmS7dfyYaQ7SBu7qyPiZtpwPTpIGgesTerNadv1KGj3dVgaeLww/EQeNxD1+F1IWhrYGTilwrg606v/N0k7S7ofuAzYv6LYatX7GzuAtNfeCu2UD72JtZ3Wp0ttVYBI2h54JiJua3UsfRURcyJiPGmPYD1J729xSA2TNJK05/jFiJjR6ngMSF2ztQbqNfe9+S6OB74WEXPKD6dbvfp/i4jfRcQqpJ65/ys7qC70+jcmaTNSAfK1UiPqWjvlQ29ibaf16VK7PQvmQ8BHJX0EGAaMknQ28LSkJSPiqdwN1cou1LpExIuSrgUm0obrIWkIqfg4JyIuyqPbbj060e7r8ASwbGF4GWBai2Jptd58FxOA8yVBejjZRyTNjoiLK4nwbXX9v0XEdZKWlzQmIqp+oFqvYpW0JumQ+bYR8VxFsdVqp3zoTazttD5daqsekIj4ekQsExHjgN2Bv0TEJ4HfA5PybJOAS1oUYq9Ieo+k0fn9AsCWwP2033oI+CVwX0QcW5jUVuvRhXZfh1uBFSUtJ2koKV9+3+KYWqXH7yIilouIcXnbciHwmRYUH9CLWCWtkHOPfPXDUKAVf9h7E+tY4CJg74j4dwti7NBO+dCbWH8P7JOvhvkg8FLHIeN20m49IF05CrhA0gHAY8DHWxxPT5YEzpQ0iFQEXhARl0q6ifZajw8BewN35/NZAL5Bm/1/SDoP2BQYI+kJ4Du02TrUiojZkg4FriSdVf+riLinxWG1RFffhaSD8/RWn/fxll7Gugvpj8+bwCxgt8JJqf0t1m8DiwIn55ppdrTgybO9iVXSEsBUYBQwV9IXSVefVHpYuZff6+WkK2EeBF4F9qsyxmbxrdjNzMyscm11CMbMzMzmDS5AzMzMrHIuQMzMzKxyLkDMzMysci5AzMzMrHIuQAao/MTPO5SeYnunpC9Lmi9PmyDpp90sO07SntVFa2bdcT5bO/JluAOUpJkRMTK/X4z0dOEbIuI7vVh2U9LTIrcvNUgz6xXns7U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+ "text/plain": [ + "
" + ] + }, + "metadata": { + "needs_background": "light" + }, + "output_type": "display_data" + } + ], + "source": [ + "n_perspectives = len(kinase_distance_matrices)\n", + "fig, axes = plt.subplots(2, n_perspectives, figsize=(n_perspectives*4, 10))\n", + "for i, (perspective, matrix) in enumerate(kinase_distance_matrices.items()):\n", + " print(matrix.sum().sum())\n", + " heatmap(matrix, ax=axes[0][i], title=perspective)\n", + " dendrogram(matrix, ax=axes[1][i], title=perspective)" + ] + }, { "cell_type": "markdown", "metadata": {}, From 53619b3fd45147c9f6c50767b9366d463686439d Mon Sep 17 00:00:00 2001 From: t-kimber Date: Tue, 24 Aug 2021 18:18:58 +0200 Subject: [PATCH 047/158] Add discussion and quiz --- .../talktorial.ipynb | 345 ++++++++++-------- 1 file changed, 189 insertions(+), 156 deletions(-) diff --git a/teachopencadd/talktorials/T024_kinase_similarity_sequence/talktorial.ipynb b/teachopencadd/talktorials/T024_kinase_similarity_sequence/talktorial.ipynb index 30ab25e0..fdf4ed02 100644 --- a/teachopencadd/talktorials/T024_kinase_similarity_sequence/talktorial.ipynb +++ b/teachopencadd/talktorials/T024_kinase_similarity_sequence/talktorial.ipynb @@ -19,7 +19,7 @@ "source": [ "## Aim of this talktorial\n", "\n", - "Add a short summary of this talktorial's content." + "In this talktorial, we investigate sequence similarity for kinases of interest. KLIFS' API is used to retrieve the 85 residues pocket sequence for each kinase. Two similarity measures are implemented: 1. the identity similarity which is based on character-wise discrepancy and 2. the substitution similarity which is amino acid specific." ] }, { @@ -29,7 +29,9 @@ "### Contents in *Theory*\n", "\n", "* Kinase dataset\n", - "* Kinase similarity descriptor: XXX" + "* Kinase similarity descriptor: sequence\n", + " * Identity score\n", + " * Substitution score" ] }, { @@ -38,11 +40,13 @@ "source": [ "### Contents in *Practical*\n", "\n", - "* Retrieve and preprocess data\n", - "* Show kinase coverage\n", - "* Compare kinases\n", + "* Retrieve sequences from KLIFS\n", + "* Sequence similarity\n", + " * Identity score\n", + " * Substitution score\n", + "* Kinase comparison\n", "* Visualize similarity as kinase matrix\n", - "* Visualize similarity as phylogenetic tree" + "* Save kinase distance matrix" ] }, { @@ -52,7 +56,10 @@ "### References\n", "\n", "* Kinase dataset: [Molecules (2021), 26(3), 629](https://www.mdpi.com/1420-3049/26/3/629) \n", - "* Kinase similarity descriptor: XXX" + "* KLIFS\n", + " * KLIFS URL: https://klifs.net/\n", + " * KLIFS database: [Nucleic Acid Res. (2020), 49(D1), D562-D569](https://doi.org/10.1093/nar/gkaa895)\n", + "* Substitution matrix: [PNAS (1992), 89(22), 10915-10919](https://doi.org/10.1073/pnas.89.22.10915)" ] }, { @@ -82,8 +89,8 @@ "\n", " \n", "\n", - "*Table 1:* \n", - "Kinases used in this notebook, taken from [Molecules (2021), 26(3), 629](https://www.mdpi.com/1420-3049/26/3/629), with their synonyms, UniProt IDs, and kinase groups.\n", + "*Table 1:*\n", + "Kinases used in this notebook, taken from [Molecules (2021), 26(3), 629](https://www.mdpi.com/1420-3049/26/3/629), with their synonyms, UniProt IDs, kinase groups, and full unabbreviated names.\n", "\n", " \n", "\n", @@ -106,16 +113,33 @@ "source": [ "### Kinase similarity descriptor: sequence\n", "\n", - "Describe the dataset describing kinase similarity and how we use it.\n", + "In this talktorial, the KLIFS' pocket sequence is used for two main reasons:\n", + "1. The sequence is of fixed length (it contains 85 residues), which makes computation for pairwise similarity between two sequences easy.\n", + "2. The binding pocket is where the action takes place. Why consider the full kinase sequence when an 85 residues sequence contains most relevant information?\n", "\n", - "- XXX = KLIFS pocket sequence" + "We now describe two ways to compare pocket sequences." ] }, { "cell_type": "markdown", "metadata": {}, "source": [ - "## Practical" + "#### Identity score\n", + "A simple way of assessing the similarity between two sequences is to use the so-called identity score.\n", + "First, a match vector is created: it checks whether for each position the characters from the two sequences are identical. If there are, the entry is set to $1$, and $0$ otherwise.\n", + "\n", + "The identity score is computed by sum the elements in the match vector and normalizing the entry by the length of the sequence, which, in the case of KLIFS pocket sequence is $85$." + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "#### Substitution score\n", + "Although the identity score is an easy measure of similarity, it does not take into account the rate at which an amino acid may change into another and treats all residues uniformly.\n", + "\n", + "The substitution score takes the changes of the amino acids over evolutionary time into account. It makes use of a substitution matrix, where each entry gives a score between two amino acids.\n", + "In this talktorial, we use the BLOSUM substitution matrix [PNAS (1992), 89(22), 10915-10919](https://doi.org/10.1073/pnas.89.22.10915), implemented in biotite." ] }, { @@ -124,9 +148,14 @@ "metadata": {}, "outputs": [], "source": [ - "# !pip install flake8 pycodestyle_magic\n", - "%load_ext pycodestyle_magic\n", - "%pycodestyle_on" + "# TODO: add aggregation and normalization" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "## Practical" ] }, { @@ -189,7 +218,7 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "We use KLIFS' API to retrieve the 85-long pocket sequence for each kinase." + "We use KLIFS' API to retrieve the $85$-long pocket sequence for each kinase." ] }, { @@ -228,7 +257,7 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "Let's see how these pocket sequence look like." + "Let's look at these pocket sequences." ] }, { @@ -273,7 +302,7 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "Given two kinases, we create functions which account for identity or subsituition similarity, as described in the theory." + "Given two kinases, we create functions which account for identity or substitution similarity, as described in the theory." ] }, { @@ -320,7 +349,7 @@ "metadata": {}, "source": [ "#### Substitution score\n", - "We now define the function which is more specific to amino acids grouping and use the `biotite` library and retrieve the substitution matrix." + "We now define the function which is more specific to amino acids grouping and use the `biotite` library for retrieving the BLOSUM substitution matrix." ] }, { @@ -334,7 +363,7 @@ " substitution_matrix=align.\n", " SubstitutionMatrix.std_protein_matrix()):\n", " \"\"\"\n", - " Retrieve #TODO\n", + " Retrieve the match score given the substitution matrix\n", "\n", " Parameters\n", " ----------\n", @@ -349,6 +378,8 @@ "\n", " Returns\n", " -------\n", + " np.array :\n", + " The vector of match score given the substitution matrix.\n", " \"\"\"\n", " # Retrieve np.array from substitution matrix\n", " score_matrix = substitution_matrix.score_matrix()\n", @@ -367,8 +398,6 @@ " ind1 = dict_letters[character_seq1]\n", " ind2 = dict_letters[character_seq2]\n", " match_score[i] = score_matrix[ind1, ind2]\n", - " # TODO normalize?\n", - " # TODO check for * VS -\n", " return match_score" ] }, @@ -376,7 +405,7 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "#### Kinase comparison" + "### Kinase comparison" ] }, { @@ -411,6 +440,12 @@ " sequence_1 = klifs_pocket_sequence(kinase_name1)\n", " sequence_2 = klifs_pocket_sequence(kinase_name2)\n", "\n", + " # Replace possible unavailable residue\n", + " # noted in KLIFS with \"-\"\n", + " # by the symbol \"*\" for biotite\n", + " sequence_1 = sequence_1.replace(\"-\", \"*\")\n", + " sequence_2 = sequence_2.replace(\"-\", \"*\")\n", + "\n", " if len(sequence_1) != len(sequence_1):\n", " print(\"Mismatch in sequence lengths.\")\n", " return None\n", @@ -484,7 +519,7 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "As expected, the similarity between a kinase and itself leads the highest possible score:" + "As expected, the similarity between a kinase and itself leads to the highest possible score:" ] }, { @@ -741,144 +776,144 @@ "data": { "text/html": [ "\n", - "\n", + "
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EGFR1.0000.8940.3760.3180.4470.4590.3880.4710.118EGFR1.0000.8940.3760.3180.4470.4590.3880.4710.118
ErbB20.8941.0000.4000.3290.4240.4710.4000.4350.118ErbB20.8941.0000.4000.3290.4240.4710.4000.4350.118
BRAF0.3760.4001.0000.3290.3880.3760.3760.4000.153BRAF0.3760.4001.0000.3290.3880.3760.3760.4000.153
CDK20.3180.3290.3291.0000.3760.3650.4710.3410.106CDK20.3180.3290.3291.0000.3760.3650.4710.3410.106
LCK0.4470.4240.3880.3761.0000.4000.3880.4350.141LCK0.4470.4240.3880.3761.0000.4000.3880.4350.141
MET0.4590.4710.3760.3650.4001.0000.3650.4710.106MET0.4590.4710.3760.3650.4001.0000.3650.4710.106
p38a0.3880.4000.3760.4710.3880.3651.0000.3880.141p38a0.3880.4000.3760.4710.3880.3651.0000.3880.141
KDR0.4710.4350.4000.3410.4350.4710.3881.0000.153KDR0.4710.4350.4000.3410.4350.4710.3881.0000.153
p110a0.1180.1180.1530.1060.1410.1060.1410.1531.000p110a0.1180.1180.1530.1060.1410.1060.1410.1531.000
\n" ], "text/plain": [ - "" + "" ] }, "execution_count": 16, @@ -1044,7 +1079,7 @@ "source": [ "## Discussion\n", "\n", - "Wrap up the talktorial's content here and discuss pros/cons and open questions/challenges.\n", + "In this talktorial, we investigate how sequences can be used to measure similarity between kinases. The focus is made of the pocket sequence, which is retrieve from KLIFS. Sequence similarity can be assessed using two scores: 1. the identity, which treats all amino acids uniformly, and 2. the substitution, which takes into account the rate of change of residues over evolutionary time.\n", "\n", "The kinase similarity matrix above will be reloaded in **Talktorial T028**, where we compare kinase similarities from different perspectives, including the pocket sequence perspective we have talked about in this talktorial." ] @@ -1055,11 +1090,9 @@ "source": [ "## Quiz\n", "\n", - "Ask three questions that the user should be able to answer after doing this talktorial. Choose important take-aways from this talktorial for your questions.\n", - "\n", - "1. Question\n", - "2. Question\n", - "3. Question" + "1. Should the full kinase sequence be used instead of the pocket sequence?\n", + "2. How does the similarity using identity behave with respect to mutations?\n", + "3. How does similarity using identity compare to similarity using substitution?" ] } ], From 61c6dcca2db50f30f70d4304765d85830a54afa8 Mon Sep 17 00:00:00 2001 From: t-kimber Date: Tue, 24 Aug 2021 18:30:32 +0200 Subject: [PATCH 048/158] add seq and ligand profile info. --- .../talktorial.ipynb | 89 +++++-------------- 1 file changed, 24 insertions(+), 65 deletions(-) diff --git a/teachopencadd/talktorials/T028_kinase_similarity_compare_perspectives/talktorial.ipynb b/teachopencadd/talktorials/T028_kinase_similarity_compare_perspectives/talktorial.ipynb index 0a54a73c..fec970ac 100644 --- a/teachopencadd/talktorials/T028_kinase_similarity_compare_perspectives/talktorial.ipynb +++ b/teachopencadd/talktorials/T028_kinase_similarity_compare_perspectives/talktorial.ipynb @@ -83,8 +83,8 @@ "> We aggregated the investigated kinases in “profiles”. Profile 1 combined **EGFR** and **ErbB2** as targets and **BRAF** as a (general) anti-target. Out of similar considerations, Profile 2 consisted of EGFR and **PI3K** as targets and BRAF as anti-target. This profile is expected to be more challenging as PI3K is an atypical kinase and thus less similar to EGFR than for example ErbB2 used in Profile 1. Profile 3, comprised of EGFR and **VEGFR2** as targets and BRAF as anti-target, was contrasted with the hit rate that we found with a standard docking against the single target VEGFR2 (Profile 4).\n", "> To broaden the comparison and obtain an estimate for the promiscuity of each compound, the kinases **CDK2**, **LCK**, **MET** and **p38α** were included in the experimental assay panel and the structure-based bioinformatics comparison as commonly used anti-targets.\n", "\n", - "*Table 1:* \n", - "Kinases used in this notebook, adapted from [Molecules (2021), 26(3), 629](https://www.mdpi.com/1420-3049/26/3/629), with their synonyms, UniProt IDs, and kinase groups.\n", + "*Table 1:*\n", + "Kinases used in this notebook, taken from [Molecules (2021), 26(3), 629](https://www.mdpi.com/1420-3049/26/3/629), with their synonyms, UniProt IDs, kinase groups, and full unabbreviated names.\n", "\n", "| Kinase | Synonyms | UniProt ID | Group | Full kinase name |\n", "|----------------------------|------------------------|------------|----------|--------------------------------------------------|\n", @@ -113,41 +113,6 @@ "- XXX = Ligand promiscuity: ChEMBL28, bioactivity" ] }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "Lorem ipsum dolor sit amet, consetetur sadipscing elitr, sed diam nonumy eirmod tempor invidunt ut labore et dolore magna aliquyam erat, sed diam voluptua. At vero eos et accusam et justo duo dolores et ea rebum. Stet clita kasd gubergren, no sea takimata sanctus est Lorem ipsum dolor sit amet. Lorem ipsum dolor sit amet, consetetur sadipscing elitr, sed diam nonumy eirmod tempor invidunt ut labore et dolore magna aliquyam erat, sed diam voluptua. At vero eos et accusam et justo duo dolores et ea rebum. Stet clita kasd gubergren, no sea takimata sanctus est Lorem ipsum dolor sit amet." - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "$pIC_{50} = -log_{10}(IC_{50}*10^{-9})= 9-log_{10}(IC_{50}) $" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "
\n", - " \n", - "Formulas: Please use LaTeX to format formulas.\n", - "
" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "If you place links, please link descriptive words.\n", - "\n", - "> __Yes__: [ChEMBL](https://www.ebi.ac.uk/chembl/) is a manually curated database of bioactive molecules\n", - "\n", - "> __No__: ChEMBL ([here](https://www.ebi.ac.uk/chembl/)) is a manually curated database of bioactive molecules" - ] - }, { "cell_type": "markdown", "metadata": {}, @@ -188,19 +153,21 @@ }, { "cell_type": "code", - "execution_count": 3, + "execution_count": 6, "metadata": {}, "outputs": [], "source": [ "kinase_distance_matrix_paths = {\n", + " # \"sequence\": HERE / \"../T024_kinase_similarity_sequence/data/kinase_similarity_matrix_sequence.csv\",\n", " \"kissim\": HERE / \"../T025_kinase_similarity_kissim/data/kinase_distance_matrix_kissim.csv\",\n", " \"ifp\": HERE / \"../T026_kinase_similarity_ifp/data/kinase_distance_matrix_ifp.csv\",\n", + " # \"ligand-profile\": HERE / \"../T027_kinase_similarity_ligand_profile/data/kinase_similarity_matrix_ligand_profile.csv\"\n", "}" ] }, { "cell_type": "code", - "execution_count": 4, + "execution_count": 7, "metadata": {}, "outputs": [], "source": [ @@ -211,7 +178,7 @@ }, { "cell_type": "code", - "execution_count": 5, + "execution_count": 8, "metadata": {}, "outputs": [ { @@ -261,7 +228,7 @@ " p38a 0.473684 0.000000 }" ] }, - "execution_count": 5, + "execution_count": 8, "metadata": {}, "output_type": "execute_result" } @@ -273,7 +240,6 @@ { "cell_type": "markdown", "metadata": { - "jp-MarkdownHeadingCollapsed": true, "tags": [] }, "source": [ @@ -282,7 +248,7 @@ }, { "cell_type": "code", - "execution_count": 6, + "execution_count": 9, "metadata": {}, "outputs": [], "source": [ @@ -302,12 +268,12 @@ }, { "cell_type": "code", - "execution_count": 7, + "execution_count": 10, "metadata": {}, "outputs": [ { "data": { - "image/png": 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\n", 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\n", 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" ] @@ -346,7 +312,7 @@ }, { "cell_type": "code", - "execution_count": 8, + "execution_count": 11, "metadata": {}, "outputs": [ { @@ -360,7 +326,7 @@ " 0.25 , 0.375 , 0.190476, 0.428571, 0.352941, 0.473684])" ] }, - "execution_count": 8, + "execution_count": 11, "metadata": {}, "output_type": "execute_result" } @@ -380,7 +346,7 @@ }, { "cell_type": "code", - "execution_count": 9, + "execution_count": 12, "metadata": {}, "outputs": [], "source": [ @@ -396,7 +362,7 @@ }, { "cell_type": "code", - "execution_count": 10, + "execution_count": 13, "metadata": {}, "outputs": [], "source": [ @@ -412,12 +378,12 @@ }, { "cell_type": "code", - "execution_count": 11, + "execution_count": 14, "metadata": {}, "outputs": [ { "data": { - "image/png": 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\n", 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\n", 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" ] @@ -465,7 +431,7 @@ }, { "cell_type": "code", - "execution_count": 12, + "execution_count": 15, "metadata": {}, "outputs": [], "source": [ @@ -484,7 +450,7 @@ }, { "cell_type": "code", - "execution_count": 13, + "execution_count": 16, "metadata": {}, "outputs": [], "source": [ @@ -503,7 +469,7 @@ }, { "cell_type": "code", - "execution_count": 14, + "execution_count": 17, "metadata": {}, "outputs": [ { @@ -675,7 +641,7 @@ "p38a 21.982655 38.529748 0.000000 " ] }, - "execution_count": 14, + "execution_count": 17, "metadata": {}, "output_type": "execute_result" } @@ -686,7 +652,7 @@ }, { "cell_type": "code", - "execution_count": 15, + "execution_count": 18, "metadata": {}, "outputs": [ { @@ -701,7 +667,7 @@ }, { "data": { - "image/png": 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\n", 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\n", 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" ] @@ -742,13 +708,6 @@ "2. Question\n", "3. Question" ] - }, - { - "cell_type": "code", - "execution_count": null, - "metadata": {}, - "outputs": [], - "source": [] } ], "metadata": { @@ -767,7 +726,7 @@ "name": "python", "nbconvert_exporter": "python", "pygments_lexer": "ipython3", - "version": "3.9.6" + "version": "3.8.10" }, "toc-autonumbering": true, "widgets": { From d7e2b43d72bd242ae05d858e496554c6f4f96d3e Mon Sep 17 00:00:00 2001 From: t-kimber Date: Tue, 24 Aug 2021 18:39:53 +0200 Subject: [PATCH 049/158] add all perspective matrices --- .../talktorial.ipynb | 124 ++++++++++++++---- 1 file changed, 100 insertions(+), 24 deletions(-) diff --git a/teachopencadd/talktorials/T028_kinase_similarity_compare_perspectives/talktorial.ipynb b/teachopencadd/talktorials/T028_kinase_similarity_compare_perspectives/talktorial.ipynb index fec970ac..fd206295 100644 --- a/teachopencadd/talktorials/T028_kinase_similarity_compare_perspectives/talktorial.ipynb +++ b/teachopencadd/talktorials/T028_kinase_similarity_compare_perspectives/talktorial.ipynb @@ -130,6 +130,7 @@ "\n", "import pandas as pd\n", "import matplotlib.pyplot as plt\n", + "import numpy as np\n", "from scipy.spatial import distance_matrix, distance\n", "from scipy.cluster import hierarchy" ] @@ -153,21 +154,21 @@ }, { "cell_type": "code", - "execution_count": 6, + "execution_count": 3, "metadata": {}, "outputs": [], "source": [ "kinase_distance_matrix_paths = {\n", - " # \"sequence\": HERE / \"../T024_kinase_similarity_sequence/data/kinase_similarity_matrix_sequence.csv\",\n", + " \"sequence\": HERE / \"../T024_kinase_similarity_sequence/data/kinase_similarity_matrix_sequence.csv\",\n", " \"kissim\": HERE / \"../T025_kinase_similarity_kissim/data/kinase_distance_matrix_kissim.csv\",\n", " \"ifp\": HERE / \"../T026_kinase_similarity_ifp/data/kinase_distance_matrix_ifp.csv\",\n", - " # \"ligand-profile\": HERE / \"../T027_kinase_similarity_ligand_profile/data/kinase_similarity_matrix_ligand_profile.csv\"\n", + " \"ligand-profile\": HERE / \"../T027_kinase_similarity_ligand_profile/data/kinase_similarity_matrix_ligand_profile.csv\"\n", "}" ] }, { "cell_type": "code", - "execution_count": 7, + "execution_count": 4, "metadata": {}, "outputs": [], "source": [ @@ -178,13 +179,34 @@ }, { "cell_type": "code", - "execution_count": 8, + "execution_count": 5, "metadata": {}, "outputs": [ { "data": { "text/plain": [ - "{'kissim': BRAF CDK2 EGFR ErbB2 KDR LCK \\\n", + "{'sequence': EGFR ErbB2 BRAF CDK2 LCK MET p38a \\\n", + " EGFR 1.000000 0.894118 0.376471 0.317647 0.447059 0.458824 0.388235 \n", + " ErbB2 0.894118 1.000000 0.400000 0.329412 0.423529 0.470588 0.400000 \n", + " BRAF 0.376471 0.400000 1.000000 0.329412 0.388235 0.376471 0.376471 \n", + " CDK2 0.317647 0.329412 0.329412 1.000000 0.376471 0.364706 0.470588 \n", + " LCK 0.447059 0.423529 0.388235 0.376471 1.000000 0.400000 0.388235 \n", + " MET 0.458824 0.470588 0.376471 0.364706 0.400000 1.000000 0.364706 \n", + " p38a 0.388235 0.400000 0.376471 0.470588 0.388235 0.364706 1.000000 \n", + " KDR 0.470588 0.435294 0.400000 0.341176 0.435294 0.470588 0.388235 \n", + " p110a 0.117647 0.117647 0.152941 0.105882 0.141176 0.105882 0.141176 \n", + " \n", + " KDR p110a \n", + " EGFR 0.470588 0.117647 \n", + " ErbB2 0.435294 0.117647 \n", + " BRAF 0.400000 0.152941 \n", + " CDK2 0.341176 0.105882 \n", + " LCK 0.435294 0.141176 \n", + " MET 0.470588 0.105882 \n", + " p38a 0.388235 0.141176 \n", + " KDR 1.000000 0.152941 \n", + " p110a 0.152941 1.000000 ,\n", + " 'kissim': BRAF CDK2 EGFR ErbB2 KDR LCK \\\n", " BRAF 0.000000 17.156339 19.515299 21.382788 21.089165 21.582682 \n", " CDK2 17.156339 0.000000 18.146634 21.106349 19.880467 17.972925 \n", " EGFR 19.515299 18.146634 0.000000 16.391994 17.281650 16.467225 \n", @@ -225,10 +247,31 @@ " LCK 0.375000 0.190476 \n", " MET 0.428571 0.352941 \n", " p110a 0.000000 0.473684 \n", - " p38a 0.473684 0.000000 }" + " p38a 0.473684 0.000000 ,\n", + " 'ligand-profile': EGFR ErbB2 BRAF CDK2 LCK MET p38a \\\n", + " EGFR 0.608962 0.556918 0.419355 0.116279 0.238462 0.225806 0.315789 \n", + " ErbB2 0.556918 0.605077 0.250000 0.153846 0.176471 0.035714 0.125000 \n", + " BRAF 0.419355 0.250000 0.811515 0.066667 0.511628 0.111111 0.644444 \n", + " CDK2 0.116279 0.153846 0.066667 0.544186 0.166667 0.086957 0.083333 \n", + " LCK 0.238462 0.176471 0.511628 0.166667 0.605075 0.287879 0.489362 \n", + " MET 0.225806 0.035714 0.111111 0.086957 0.287879 0.792272 0.047619 \n", + " p38a 0.315789 0.125000 0.644444 0.083333 0.489362 0.047619 0.764755 \n", + " KDR 0.348214 0.397790 0.748120 0.601695 0.432692 0.539359 0.500000 \n", + " p110a 0.071429 NaN 0.166667 0.266667 0.000000 0.000000 0.000000 \n", + " \n", + " KDR p110a \n", + " EGFR 0.348214 0.071429 \n", + " ErbB2 0.397790 NaN \n", + " BRAF 0.748120 0.166667 \n", + " CDK2 0.601695 0.266667 \n", + " LCK 0.432692 0.000000 \n", + " MET 0.539359 0.000000 \n", + " p38a 0.500000 0.000000 \n", + " KDR 0.696747 0.180791 \n", + " p110a 0.180791 0.639522 }" ] }, - "execution_count": 8, + "execution_count": 5, "metadata": {}, "output_type": "execute_result" } @@ -248,7 +291,7 @@ }, { "cell_type": "code", - "execution_count": 9, + "execution_count": 6, "metadata": {}, "outputs": [], "source": [ @@ -268,7 +311,7 @@ }, { "cell_type": "code", - "execution_count": 10, + "execution_count": 7, "metadata": {}, "outputs": [ { @@ -312,7 +355,7 @@ }, { "cell_type": "code", - "execution_count": 11, + "execution_count": 8, "metadata": {}, "outputs": [ { @@ -326,7 +369,7 @@ " 0.25 , 0.375 , 0.190476, 0.428571, 0.352941, 0.473684])" ] }, - "execution_count": 11, + "execution_count": 8, "metadata": {}, "output_type": "execute_result" } @@ -346,7 +389,7 @@ }, { "cell_type": "code", - "execution_count": 12, + "execution_count": 9, "metadata": {}, "outputs": [], "source": [ @@ -362,7 +405,7 @@ }, { "cell_type": "code", - "execution_count": 13, + "execution_count": 10, "metadata": {}, "outputs": [], "source": [ @@ -378,7 +421,7 @@ }, { "cell_type": "code", - "execution_count": 14, + "execution_count": 11, "metadata": {}, "outputs": [ { @@ -431,7 +474,7 @@ }, { "cell_type": "code", - "execution_count": 15, + "execution_count": 12, "metadata": {}, "outputs": [], "source": [ @@ -450,7 +493,7 @@ }, { "cell_type": "code", - "execution_count": 16, + "execution_count": 13, "metadata": {}, "outputs": [], "source": [ @@ -469,7 +512,7 @@ }, { "cell_type": "code", - "execution_count": 17, + "execution_count": 14, "metadata": {}, "outputs": [ { @@ -641,7 +684,7 @@ "p38a 21.982655 38.529748 0.000000 " ] }, - "execution_count": 17, + "execution_count": 14, "metadata": {}, "output_type": "execute_result" } @@ -652,24 +695,53 @@ }, { "cell_type": "code", - "execution_count": 18, + "execution_count": 15, + "metadata": {}, + "outputs": [], + "source": [ + "# TODO: lifand profile similarity matrix not considered symmetric due to nan value.\n", + "# kinase_distance_matrices[\"ligand-profile\"].values == kinase_distance_matrices[\"ligand-profile\"].values.transpose()\n", + "# kinase_distance_matrices[\"ligand-profile\"]" + ] + }, + { + "cell_type": "code", + "execution_count": 16, "metadata": {}, "outputs": [ { "name": "stdout", "output_type": "stream", "text": [ + "34.435289999999995\n", + "sequence\n", "1751.566954\n", "kissim\n", "22.258792\n", - "ifp\n" + "ifp\n", + "24.793573\n", + "ligand-profile\n" + ] + }, + { + "ename": "ValueError", + "evalue": "Distance matrix 'X' must be symmetric.", + "output_type": "error", + "traceback": [ + "\u001b[0;31m---------------------------------------------------------------------------\u001b[0m", + "\u001b[0;31mValueError\u001b[0m Traceback (most recent call last)", + "\u001b[0;32m/var/folders/h4/b6vj1lm52pv9p2mw4q7kltr80000gn/T/ipykernel_73855/77165837.py\u001b[0m in \u001b[0;36m\u001b[0;34m\u001b[0m\n\u001b[1;32m 6\u001b[0m \u001b[0;32mif\u001b[0m \u001b[0mperspective\u001b[0m \u001b[0;32min\u001b[0m \u001b[0;34m[\u001b[0m\u001b[0;34m\"sequence\"\u001b[0m\u001b[0;34m,\u001b[0m \u001b[0;34m\"ligand-profile\"\u001b[0m\u001b[0;34m]\u001b[0m\u001b[0;34m:\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n\u001b[1;32m 7\u001b[0m \u001b[0;31m# From similarity to distance matrix\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n\u001b[0;32m----> 8\u001b[0;31m \u001b[0mdendrogram\u001b[0m\u001b[0;34m(\u001b[0m\u001b[0mnp\u001b[0m\u001b[0;34m.\u001b[0m\u001b[0mones\u001b[0m\u001b[0;34m(\u001b[0m\u001b[0mmatrix\u001b[0m\u001b[0;34m.\u001b[0m\u001b[0mshape\u001b[0m\u001b[0;34m)\u001b[0m \u001b[0;34m-\u001b[0m \u001b[0mmatrix\u001b[0m\u001b[0;34m,\u001b[0m \u001b[0max\u001b[0m\u001b[0;34m=\u001b[0m\u001b[0maxes\u001b[0m\u001b[0;34m[\u001b[0m\u001b[0;36m1\u001b[0m\u001b[0;34m]\u001b[0m\u001b[0;34m[\u001b[0m\u001b[0mi\u001b[0m\u001b[0;34m]\u001b[0m\u001b[0;34m,\u001b[0m \u001b[0mtitle\u001b[0m\u001b[0;34m=\u001b[0m\u001b[0mperspective\u001b[0m\u001b[0;34m)\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n\u001b[0m\u001b[1;32m 9\u001b[0m \u001b[0;32melse\u001b[0m\u001b[0;34m:\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n\u001b[1;32m 10\u001b[0m \u001b[0mdendrogram\u001b[0m\u001b[0;34m(\u001b[0m\u001b[0mmatrix\u001b[0m\u001b[0;34m,\u001b[0m \u001b[0max\u001b[0m\u001b[0;34m=\u001b[0m\u001b[0maxes\u001b[0m\u001b[0;34m[\u001b[0m\u001b[0;36m1\u001b[0m\u001b[0;34m]\u001b[0m\u001b[0;34m[\u001b[0m\u001b[0mi\u001b[0m\u001b[0;34m]\u001b[0m\u001b[0;34m,\u001b[0m \u001b[0mtitle\u001b[0m\u001b[0;34m=\u001b[0m\u001b[0mperspective\u001b[0m\u001b[0;34m)\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n", + "\u001b[0;32m/var/folders/h4/b6vj1lm52pv9p2mw4q7kltr80000gn/T/ipykernel_73855/3193762658.py\u001b[0m in \u001b[0;36mdendrogram\u001b[0;34m(distance_matrix, ax, title)\u001b[0m\n\u001b[1;32m 3\u001b[0m \u001b[0mD\u001b[0m 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\u001b[0mthrow\u001b[0m\u001b[0;34m=\u001b[0m\u001b[0;32mTrue\u001b[0m\u001b[0;34m,\u001b[0m \u001b[0mname\u001b[0m\u001b[0;34m=\u001b[0m\u001b[0;34m'X'\u001b[0m\u001b[0;34m)\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n\u001b[0m\u001b[1;32m 2363\u001b[0m \u001b[0;34m\u001b[0m\u001b[0m\n\u001b[1;32m 2364\u001b[0m \u001b[0;31m# One-side of the dimensions is set here.\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n", + "\u001b[0;32m/opt/miniconda3/envs/teachopencadd/lib/python3.8/site-packages/scipy/spatial/distance.py\u001b[0m in \u001b[0;36mis_valid_dm\u001b[0;34m(D, tol, throw, name, warning)\u001b[0m\n\u001b[1;32m 2435\u001b[0m \u001b[0;32mif\u001b[0m \u001b[0;32mnot\u001b[0m \u001b[0;34m(\u001b[0m\u001b[0mD\u001b[0m \u001b[0;34m==\u001b[0m \u001b[0mD\u001b[0m\u001b[0;34m.\u001b[0m\u001b[0mT\u001b[0m\u001b[0;34m)\u001b[0m\u001b[0;34m.\u001b[0m\u001b[0mall\u001b[0m\u001b[0;34m(\u001b[0m\u001b[0;34m)\u001b[0m\u001b[0;34m:\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n\u001b[1;32m 2436\u001b[0m \u001b[0;32mif\u001b[0m \u001b[0mname\u001b[0m\u001b[0;34m:\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n\u001b[0;32m-> 2437\u001b[0;31m raise ValueError(('Distance matrix \\'%s\\' must be '\n\u001b[0m\u001b[1;32m 2438\u001b[0m 'symmetric.') % name)\n\u001b[1;32m 2439\u001b[0m \u001b[0;32melse\u001b[0m\u001b[0;34m:\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n", + "\u001b[0;31mValueError\u001b[0m: Distance matrix 'X' must be symmetric." ] }, { "data": { - "image/png": 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\n", + "image/png": 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\n", 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" ] }, "metadata": { @@ -684,7 +756,11 @@ "for i, (perspective, matrix) in enumerate(kinase_distance_matrices.items()):\n", " print(matrix.sum().sum())\n", " heatmap(matrix, ax=axes[0][i], title=perspective)\n", - " dendrogram(matrix, ax=axes[1][i], title=perspective)" + " if perspective in [\"sequence\", \"ligand-profile\"]:\n", + " # From similarity to distance matrix\n", + " dendrogram(np.ones(matrix.shape) - matrix, ax=axes[1][i], title=perspective)\n", + " else:\n", + " dendrogram(matrix, ax=axes[1][i], title=perspective)" ] }, { From b98504609f92c3b10d3605dd21010291d51ca7cc Mon Sep 17 00:00:00 2001 From: t-kimber Date: Tue, 7 Sep 2021 15:28:54 +0200 Subject: [PATCH 050/158] add distance matrix (and not only similarity matrix) --- .../data/kinase_distance_matrix_ligand_profile.csv | 10 ++++++++++ 1 file changed, 10 insertions(+) create mode 100644 teachopencadd/talktorials/T027_kinase_similarity_ligand_profile/data/kinase_distance_matrix_ligand_profile.csv diff --git a/teachopencadd/talktorials/T027_kinase_similarity_ligand_profile/data/kinase_distance_matrix_ligand_profile.csv b/teachopencadd/talktorials/T027_kinase_similarity_ligand_profile/data/kinase_distance_matrix_ligand_profile.csv new file mode 100644 index 00000000..dbba4d8f --- /dev/null +++ b/teachopencadd/talktorials/T027_kinase_similarity_ligand_profile/data/kinase_distance_matrix_ligand_profile.csv @@ -0,0 +1,10 @@ +,EGFR,ErbB2,BRAF,CDK2,LCK,MET,p38a,KDR,p110a +EGFR,0.0,0.4430823117338003,0.5806451612903225,0.8837209302325582,0.7615384615384615,0.7741935483870968,0.6842105263157895,0.6517857142857143,0.9285714285714286 +ErbB2,0.4430823117338003,0.0,0.75,0.8461538461538461,0.8235294117647058,0.9642857142857143,0.875,0.6022099447513812,1.0 +BRAF,0.5806451612903225,0.75,0.0,0.9333333333333333,0.4883720930232558,0.8888888888888888,0.3555555555555555,0.25187969924812026,0.8333333333333334 +CDK2,0.8837209302325582,0.8461538461538461,0.9333333333333333,0.0,0.8333333333333334,0.9130434782608696,0.9166666666666666,0.39830508474576276,0.7333333333333334 +LCK,0.7615384615384615,0.8235294117647058,0.4883720930232558,0.8333333333333334,0.0,0.7121212121212122,0.5106382978723405,0.5673076923076923,1.0 +MET,0.7741935483870968,0.9642857142857143,0.8888888888888888,0.9130434782608696,0.7121212121212122,0.0,0.9523809523809523,0.4606413994169096,1.0 +p38a,0.6842105263157895,0.875,0.3555555555555555,0.9166666666666666,0.5106382978723405,0.9523809523809523,0.0,0.5,1.0 +KDR,0.6517857142857143,0.6022099447513812,0.25187969924812026,0.39830508474576276,0.5673076923076923,0.4606413994169096,0.5,0.0,0.8192090395480226 +p110a,0.9285714285714286,1.0,0.8333333333333334,0.7333333333333334,1.0,1.0,1.0,0.8192090395480226,0.0 From 1aba707dce48d22e26e8f8c4445625b541dee174 Mon Sep 17 00:00:00 2001 From: t-kimber Date: Tue, 7 Sep 2021 15:29:29 +0200 Subject: [PATCH 051/158] replace np.nan by 0 --- .../data/kinase_similarity_matrix_ligand_profile.csv | 4 ++-- 1 file changed, 2 insertions(+), 2 deletions(-) diff --git a/teachopencadd/talktorials/T027_kinase_similarity_ligand_profile/data/kinase_similarity_matrix_ligand_profile.csv b/teachopencadd/talktorials/T027_kinase_similarity_ligand_profile/data/kinase_similarity_matrix_ligand_profile.csv index 0a003404..ba4d62d2 100644 --- a/teachopencadd/talktorials/T027_kinase_similarity_ligand_profile/data/kinase_similarity_matrix_ligand_profile.csv +++ b/teachopencadd/talktorials/T027_kinase_similarity_ligand_profile/data/kinase_similarity_matrix_ligand_profile.csv @@ -1,10 +1,10 @@ ,EGFR,ErbB2,BRAF,CDK2,LCK,MET,p38a,KDR,p110a EGFR,0.6089623445220651,0.5569176882661997,0.41935483870967744,0.11627906976744186,0.23846153846153847,0.22580645161290322,0.3157894736842105,0.3482142857142857,0.07142857142857142 -ErbB2,0.5569176882661997,0.6050767414403778,0.25,0.15384615384615385,0.17647058823529413,0.03571428571428571,0.125,0.39779005524861877, +ErbB2,0.5569176882661997,0.6050767414403778,0.25,0.15384615384615385,0.17647058823529413,0.03571428571428571,0.125,0.39779005524861877,0.0 BRAF,0.41935483870967744,0.25,0.8115154807170016,0.06666666666666667,0.5116279069767442,0.1111111111111111,0.6444444444444445,0.7481203007518797,0.16666666666666666 CDK2,0.11627906976744186,0.15384615384615385,0.06666666666666667,0.5441860465116279,0.16666666666666666,0.08695652173913043,0.08333333333333333,0.6016949152542372,0.26666666666666666 LCK,0.23846153846153847,0.17647058823529413,0.5116279069767442,0.16666666666666666,0.605074821080026,0.2878787878787879,0.48936170212765956,0.4326923076923077,0.0 MET,0.22580645161290322,0.03571428571428571,0.1111111111111111,0.08695652173913043,0.2878787878787879,0.7922722438851472,0.047619047619047616,0.5393586005830904,0.0 p38a,0.3157894736842105,0.125,0.6444444444444445,0.08333333333333333,0.48936170212765956,0.047619047619047616,0.7647547797173733,0.5,0.0 KDR,0.3482142857142857,0.39779005524861877,0.7481203007518797,0.6016949152542372,0.4326923076923077,0.5393586005830904,0.5,0.6967471143756558,0.1807909604519774 -p110a,0.07142857142857142,,0.16666666666666666,0.26666666666666666,0.0,0.0,0.0,0.1807909604519774,0.6395215090867264 +p110a,0.07142857142857142,0.0,0.16666666666666666,0.26666666666666666,0.0,0.0,0.0,0.1807909604519774,0.6395215090867264 From b7dd74e7d21ff5e1282bc814cf196993e0154036 Mon Sep 17 00:00:00 2001 From: t-kimber Date: Tue, 7 Sep 2021 15:29:59 +0200 Subject: [PATCH 052/158] from similarity to distance matrix. --- .../talktorial.ipynb | 1235 ++++++++++++++--- 1 file changed, 1022 insertions(+), 213 deletions(-) diff --git a/teachopencadd/talktorials/T027_kinase_similarity_ligand_profile/talktorial.ipynb b/teachopencadd/talktorials/T027_kinase_similarity_ligand_profile/talktorial.ipynb index 82b63b10..cf8e8192 100644 --- a/teachopencadd/talktorials/T027_kinase_similarity_ligand_profile/talktorial.ipynb +++ b/teachopencadd/talktorials/T027_kinase_similarity_ligand_profile/talktorial.ipynb @@ -46,9 +46,11 @@ " * Kinases of interest\n", " * Hit or non-hit\n", "* Kinase promiscuity\n", - "* Compare kinases\n", - "* Visualize similarity as kinase matrix\n", - "* Save kinase distance matrix" + "* Kinase similarity\n", + " * Visualize similarity as kinase matrix\n", + " * Save kinase similarity matrix\n", + "* Kinase distance matrix\n", + " * Save kinase distance matrix" ] }, { @@ -1442,42 +1444,42 @@ "data": { "text/html": [ "\n", - "\n", + "
\n", " \n", " \n", " \n", @@ -1488,64 +1490,64 @@ " \n", " \n", " \n", - " \n", - " \n", - " \n", - " \n", + " \n", + " \n", + " \n", + " \n", " \n", " \n", - " \n", - " \n", - " \n", - " \n", + " \n", + " \n", + " \n", + " \n", " \n", " \n", - " \n", - " \n", - " \n", - " \n", + " \n", + " \n", + " \n", + " \n", " \n", " \n", - " \n", - " \n", - " \n", - " \n", + " \n", + " \n", + " \n", + " \n", " \n", " \n", - " \n", - " \n", - " \n", - " \n", + " \n", + " \n", + " \n", + " \n", " \n", " \n", - " \n", - " \n", - " \n", - " \n", + " \n", + " \n", + " \n", + " \n", " \n", " \n", - " \n", - " \n", - " \n", - " \n", + " \n", + " \n", + " \n", + " \n", " \n", " \n", - " \n", - " \n", - " \n", - " \n", + " \n", + " \n", + " \n", + " \n", " \n", " \n", - " \n", - " \n", - " \n", - " \n", + " \n", + " \n", + " \n", + " \n", " \n", " \n", "
 
EGFR586935740.609EGFR586935740.609
ErbB2169410250.605ErbB2169410250.605
BRAF368229880.812BRAF368229880.812
CDK215058190.544CDK215058190.544
LCK15379300.605LCK15379300.605
MET282122350.792MET282122350.792
p38a360927600.765p38a360927600.765
KDR762453120.697KDR762453120.697
p110a434727800.640p110a434727800.640
\n" ], "text/plain": [ - "" + "" ] }, "execution_count": 23, @@ -1572,7 +1574,14 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "### Compare kinases" + "## Kinase similarity" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "We now investigate how we can use the similarity measure discussed in the theory to compare kinases. " ] }, { @@ -1892,220 +1901,220 @@ "data": { "text/html": [ "\n", - "\n", + "
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EGFR0.6090.5570.4190.1160.2380.2260.3160.3480.071
ErbB20.5570.6050.2500.1540.1760.0360.1250.398nan
BRAF0.4190.2500.8120.0670.5120.1110.6440.7480.167
CDK20.1160.1540.0670.5440.1670.0870.0830.6020.267
LCK0.2380.1760.5120.1670.6050.2880.4890.4330.000
MET0.2260.0360.1110.0870.2880.7920.0480.5390.000
p38a0.3160.1250.6440.0830.4890.0480.7650.5000.000
KDR0.3480.3980.7480.6020.4330.5390.5000.6970.181
p110a0.071nan0.1670.2670.0000.0000.0000.1810.640EGFR0.6090.5570.4190.1160.2380.2260.3160.3480.071
ErbB20.5570.6050.2500.1540.1760.0360.1250.398nan
BRAF0.4190.2500.8120.0670.5120.1110.6440.7480.167
CDK20.1160.1540.0670.5440.1670.0870.0830.6020.267
LCK0.2380.1760.5120.1670.6050.2880.4890.4330.000
MET0.2260.0360.1110.0870.2880.7920.0480.5390.000
p38a0.3160.1250.6440.0830.4890.0480.7650.5000.000
KDR0.3480.3980.7480.6020.4330.5390.5000.6970.181
p110a0.071nan0.1670.2670.0000.0000.0000.1810.640
\n" ], "text/plain": [ - "" + "" ] }, "execution_count": 28, @@ -2253,19 +2262,819 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "### Save kinase distance matrix" + "As mentioned above, no compounds were measured on both ErbB2 and p110a and therefore create a `np.nan` entry which can be problematic for algorithmic reason.\n", + "\n", + "As a simple workaround, we will fill the NA values with zero." ] }, { "cell_type": "code", "execution_count": 29, "metadata": {}, + "outputs": [ + { + "data": { + "text/html": [ + "\n", + "\n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + "
 EGFRErbB2BRAFCDK2LCKMETp38aKDRp110a
EGFR0.6090.5570.4190.1160.2380.2260.3160.3480.071
ErbB20.5570.6050.2500.1540.1760.0360.1250.3980.000
BRAF0.4190.2500.8120.0670.5120.1110.6440.7480.167
CDK20.1160.1540.0670.5440.1670.0870.0830.6020.267
LCK0.2380.1760.5120.1670.6050.2880.4890.4330.000
MET0.2260.0360.1110.0870.2880.7920.0480.5390.000
p38a0.3160.1250.6440.0830.4890.0480.7650.5000.000
KDR0.3480.3980.7480.6020.4330.5390.5000.6970.181
p110a0.0710.0000.1670.2670.0000.0000.0000.1810.640
\n" + ], + "text/plain": [ + "" + ] + }, + "execution_count": 29, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "kinase_similarity_matrix = kinase_similarity_matrix.fillna(0)\n", + "\n", + "kinase_similarity_matrix.style.\\\n", + " background_gradient(cmap=cm).\\\n", + " format(\"{:.3f}\")" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "### Save kinase similarity matrix" + ] + }, + { + "cell_type": "code", + "execution_count": 30, + "metadata": {}, "outputs": [], "source": [ "kinase_similarity_matrix.to_csv(DATA /\n", " \"kinase_similarity_matrix_ligand_profile.csv\")" ] }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "## Kinase distance matrix" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "In order to apply some clustering algorithm to assess the similarity between kinases, it is necessary to start with a distance matrix. In the case of the similarity matrix above, this matrix is not a distance matrix. For example, the diagonal elements are not zero.\n", + "\n", + "Since all entries are between $0$ and $1$, the similarity matrix $SM$ can be converted to a distance matrix $DM$ using $$ DM = 1-SM.$$" + ] + }, + { + "cell_type": "code", + "execution_count": 31, + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "The values of the similarity matrix lie between: 0.00 and 0.81\n" + ] + } + ], + "source": [ + "print(f\"The values of the similarity matrix lie between: \"\n", + " f\"{kinase_similarity_matrix.min().min():.2f}\"\n", + " f\" and {kinase_similarity_matrix.max().max():.2f}\")" + ] + }, + { + "cell_type": "code", + "execution_count": 32, + "metadata": {}, + "outputs": [], + "source": [ + "kinase_distance_matrix = 1 - kinase_similarity_matrix" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "Finally, we set the diagonal values to $0$ and we obtain the kinase distance matrix:" + ] + }, + { + "cell_type": "code", + "execution_count": 33, + "metadata": {}, + "outputs": [], + "source": [ + "np.fill_diagonal(kinase_distance_matrix.values, 0)" + ] + }, + { + "cell_type": "code", + "execution_count": 34, + "metadata": {}, + "outputs": [ + { + "data": { + "text/html": [ + "\n", + "\n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + "
 EGFRErbB2BRAFCDK2LCKMETp38aKDRp110a
EGFR0.0000.4430.5810.8840.7620.7740.6840.6520.929
ErbB20.4430.0000.7500.8460.8240.9640.8750.6021.000
BRAF0.5810.7500.0000.9330.4880.8890.3560.2520.833
CDK20.8840.8460.9330.0000.8330.9130.9170.3980.733
LCK0.7620.8240.4880.8330.0000.7120.5110.5671.000
MET0.7740.9640.8890.9130.7120.0000.9520.4611.000
p38a0.6840.8750.3560.9170.5110.9520.0000.5001.000
KDR0.6520.6020.2520.3980.5670.4610.5000.0000.819
p110a0.9291.0000.8330.7331.0001.0001.0000.8190.000
\n" + ], + "text/plain": [ + "" + ] + }, + "execution_count": 34, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "kinase_distance_matrix.style.\\\n", + " background_gradient(cmap=cm).\\\n", + " format(\"{:.3f}\")" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "### Save kinase distance matrix" + ] + }, + { + "cell_type": "code", + "execution_count": 35, + "metadata": {}, + "outputs": [], + "source": [ + "kinase_distance_matrix.to_csv(DATA /\n", + " \"kinase_distance_matrix_ligand_profile.csv\")" + ] + }, { "cell_type": "markdown", "metadata": {}, @@ -2274,7 +3083,7 @@ "\n", "In this talktorial, we investigate how activity can be used as a measure of similarity between kinases. The fraction of compounds tested as actives over the total number of measured compounds is a way of accessing the similarity. Moreover, using the same rationale, the promiscuity of a kinase can quantified using the ratio of active compounds over measured compounds.\n", "\n", - "The kinase similarity matrix above will be reloaded in Talktorial T028, where we compare kinase similarities from different perspectives, including the ligand profile perspective we have talked about in this talktorial." + "The kinase distance matrix above will be reloaded in Talktorial T028, where we compare kinase similarities from different perspectives, including the ligand profile perspective we have talked about in this talktorial." ] }, { From 527f54431b0a87e99d80d03a789c501eb8d915ad Mon Sep 17 00:00:00 2001 From: t-kimber Date: Tue, 7 Sep 2021 15:48:33 +0200 Subject: [PATCH 053/158] add distance matrix (and not only similarity matrix) --- .../data/kinase_distance_matrix_sequence.csv | 10 ++++++++++ 1 file changed, 10 insertions(+) create mode 100644 teachopencadd/talktorials/T024_kinase_similarity_sequence/data/kinase_distance_matrix_sequence.csv diff --git a/teachopencadd/talktorials/T024_kinase_similarity_sequence/data/kinase_distance_matrix_sequence.csv b/teachopencadd/talktorials/T024_kinase_similarity_sequence/data/kinase_distance_matrix_sequence.csv new file mode 100644 index 00000000..e972d41d --- /dev/null +++ b/teachopencadd/talktorials/T024_kinase_similarity_sequence/data/kinase_distance_matrix_sequence.csv @@ -0,0 +1,10 @@ +,EGFR,ErbB2,BRAF,CDK2,LCK,MET,p38a,KDR,p110a +EGFR,0.0,0.10588235294117643,0.6235294117647059,0.6823529411764706,0.5529411764705883,0.5411764705882354,0.611764705882353,0.5294117647058824,0.8823529411764706 +ErbB2,0.10588235294117643,0.0,0.6,0.6705882352941177,0.5764705882352941,0.5294117647058824,0.6,0.5647058823529412,0.8823529411764706 +BRAF,0.6235294117647059,0.6,0.0,0.6705882352941177,0.611764705882353,0.6235294117647059,0.6235294117647059,0.6,0.8470588235294118 +CDK2,0.6823529411764706,0.6705882352941177,0.6705882352941177,0.0,0.6235294117647059,0.6352941176470588,0.5294117647058824,0.6588235294117647,0.8941176470588236 +LCK,0.5529411764705883,0.5764705882352941,0.611764705882353,0.6235294117647059,0.0,0.6,0.611764705882353,0.5647058823529412,0.8588235294117648 +MET,0.5411764705882354,0.5294117647058824,0.6235294117647059,0.6352941176470588,0.6,0.0,0.6352941176470588,0.5294117647058824,0.8941176470588236 +p38a,0.611764705882353,0.6,0.6235294117647059,0.5294117647058824,0.611764705882353,0.6352941176470588,0.0,0.611764705882353,0.8588235294117648 +KDR,0.5294117647058824,0.5647058823529412,0.6,0.6588235294117647,0.5647058823529412,0.5294117647058824,0.611764705882353,0.0,0.8470588235294118 +p110a,0.8823529411764706,0.8823529411764706,0.8470588235294118,0.8941176470588236,0.8588235294117648,0.8941176470588236,0.8588235294117648,0.8470588235294118,0.0 From 2fe92b3ed8d7e8ffe32767e766bd867720fc95c9 Mon Sep 17 00:00:00 2001 From: t-kimber Date: Tue, 7 Sep 2021 15:48:47 +0200 Subject: [PATCH 054/158] add distance matrix (and not only similarity matrix) --- .../talktorial.ipynb | 601 ++++++++++++++---- 1 file changed, 473 insertions(+), 128 deletions(-) diff --git a/teachopencadd/talktorials/T024_kinase_similarity_sequence/talktorial.ipynb b/teachopencadd/talktorials/T024_kinase_similarity_sequence/talktorial.ipynb index fdf4ed02..74b48783 100644 --- a/teachopencadd/talktorials/T024_kinase_similarity_sequence/talktorial.ipynb +++ b/teachopencadd/talktorials/T024_kinase_similarity_sequence/talktorial.ipynb @@ -405,7 +405,7 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "### Kinase comparison" + "## Kinase similarity" ] }, { @@ -776,144 +776,144 @@ "data": { "text/html": [ "\n", - "\n", + "
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EGFR1.0000.8940.3760.3180.4470.4590.3880.4710.118EGFR1.0000.8940.3760.3180.4470.4590.3880.4710.118
ErbB20.8941.0000.4000.3290.4240.4710.4000.4350.118ErbB20.8941.0000.4000.3290.4240.4710.4000.4350.118
BRAF0.3760.4001.0000.3290.3880.3760.3760.4000.153BRAF0.3760.4001.0000.3290.3880.3760.3760.4000.153
CDK20.3180.3290.3291.0000.3760.3650.4710.3410.106CDK20.3180.3290.3291.0000.3760.3650.4710.3410.106
LCK0.4470.4240.3880.3761.0000.4000.3880.4350.141LCK0.4470.4240.3880.3761.0000.4000.3880.4350.141
MET0.4590.4710.3760.3650.4001.0000.3650.4710.106MET0.4590.4710.3760.3650.4001.0000.3650.4710.106
p38a0.3880.4000.3760.4710.3880.3651.0000.3880.141p38a0.3880.4000.3760.4710.3880.3651.0000.3880.141
KDR0.4710.4350.4000.3410.4350.4710.3881.0000.153KDR0.4710.4350.4000.3410.4350.4710.3881.0000.153
p110a0.1180.1180.1530.1060.1410.1060.1410.1531.000p110a0.1180.1180.1530.1060.1410.1060.1410.1531.000
\n" ], "text/plain": [ - "" + "" ] }, "execution_count": 16, @@ -1061,7 +1061,7 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "### Save kinase distance matrix" + "### Save kinase similarity matrix" ] }, { @@ -1073,6 +1073,351 @@ "kinase_similarity_matrix.to_csv(DATA / \"kinase_similarity_matrix_sequence.csv\")" ] }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "## Kinase distance matrix" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "In order to apply some clustering algorithm to assess the similarity between kinases, it is necessary to start with a distance matrix. In the case of the similarity matrix above, this matrix is not a distance matrix. For example, the diagonal elements are not zero.\n", + "\n", + "Since all entries are between $0$ and $1$, the similarity matrix $SM$ can be converted to a distance matrix $DM$ using $$ DM = 1-SM.$$" + ] + }, + { + "cell_type": "code", + "execution_count": 19, + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "The values of the similarity matrix lie between: 0.11 and 1.00\n" + ] + } + ], + "source": [ + "print(f\"The values of the similarity matrix lie between: \"\n", + " f\"{kinase_similarity_matrix.min().min():.2f}\"\n", + " f\" and {kinase_similarity_matrix.max().max():.2f}\")" + ] + }, + { + "cell_type": "code", + "execution_count": 20, + "metadata": {}, + "outputs": [], + "source": [ + "kinase_distance_matrix = 1 - kinase_similarity_matrix" + ] + }, + { + "cell_type": "code", + "execution_count": 21, + "metadata": {}, + "outputs": [ + { + "data": { + "text/html": [ + "\n", + "\n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + "
 EGFRErbB2BRAFCDK2LCKMETp38aKDRp110a
EGFR0.0000.1060.6240.6820.5530.5410.6120.5290.882
ErbB20.1060.0000.6000.6710.5760.5290.6000.5650.882
BRAF0.6240.6000.0000.6710.6120.6240.6240.6000.847
CDK20.6820.6710.6710.0000.6240.6350.5290.6590.894
LCK0.5530.5760.6120.6240.0000.6000.6120.5650.859
MET0.5410.5290.6240.6350.6000.0000.6350.5290.894
p38a0.6120.6000.6240.5290.6120.6350.0000.6120.859
KDR0.5290.5650.6000.6590.5650.5290.6120.0000.847
p110a0.8820.8820.8470.8940.8590.8940.8590.8470.000
\n" + ], + "text/plain": [ + "" + ] + }, + "execution_count": 21, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "kinase_distance_matrix.style.\\\n", + " background_gradient(cmap=cm).\\\n", + " format(\"{:.3f}\")" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "### Save kinase distance matrix" + ] + }, + { + "cell_type": "code", + "execution_count": 22, + "metadata": {}, + "outputs": [], + "source": [ + "kinase_distance_matrix.to_csv(DATA /\n", + " \"kinase_distance_matrix_sequence.csv\")" + ] + }, { "cell_type": "markdown", "metadata": {}, From 177595ba3d4e421eb266777ceb0217e8fc44e950 Mon Sep 17 00:00:00 2001 From: t-kimber Date: Tue, 7 Sep 2021 15:52:32 +0200 Subject: [PATCH 055/158] consider only distance matrices for the 4 perspectives (and not similarity). --- .../talktorial.ipynb | 117 +++++++----------- 1 file changed, 44 insertions(+), 73 deletions(-) diff --git a/teachopencadd/talktorials/T028_kinase_similarity_compare_perspectives/talktorial.ipynb b/teachopencadd/talktorials/T028_kinase_similarity_compare_perspectives/talktorial.ipynb index fd206295..e137c26d 100644 --- a/teachopencadd/talktorials/T028_kinase_similarity_compare_perspectives/talktorial.ipynb +++ b/teachopencadd/talktorials/T028_kinase_similarity_compare_perspectives/talktorial.ipynb @@ -159,10 +159,10 @@ "outputs": [], "source": [ "kinase_distance_matrix_paths = {\n", - " \"sequence\": HERE / \"../T024_kinase_similarity_sequence/data/kinase_similarity_matrix_sequence.csv\",\n", + " \"sequence\": HERE / \"../T024_kinase_similarity_sequence/data/kinase_distance_matrix_sequence.csv\",\n", " \"kissim\": HERE / \"../T025_kinase_similarity_kissim/data/kinase_distance_matrix_kissim.csv\",\n", " \"ifp\": HERE / \"../T026_kinase_similarity_ifp/data/kinase_distance_matrix_ifp.csv\",\n", - " \"ligand-profile\": HERE / \"../T027_kinase_similarity_ligand_profile/data/kinase_similarity_matrix_ligand_profile.csv\"\n", + " \"ligand-profile\": HERE / \"../T027_kinase_similarity_ligand_profile/data/kinase_distance_matrix_ligand_profile.csv\"\n", "}" ] }, @@ -186,26 +186,26 @@ "data": { "text/plain": [ "{'sequence': EGFR ErbB2 BRAF CDK2 LCK MET p38a \\\n", - " EGFR 1.000000 0.894118 0.376471 0.317647 0.447059 0.458824 0.388235 \n", - " ErbB2 0.894118 1.000000 0.400000 0.329412 0.423529 0.470588 0.400000 \n", - " BRAF 0.376471 0.400000 1.000000 0.329412 0.388235 0.376471 0.376471 \n", - " CDK2 0.317647 0.329412 0.329412 1.000000 0.376471 0.364706 0.470588 \n", - " LCK 0.447059 0.423529 0.388235 0.376471 1.000000 0.400000 0.388235 \n", - " MET 0.458824 0.470588 0.376471 0.364706 0.400000 1.000000 0.364706 \n", - " p38a 0.388235 0.400000 0.376471 0.470588 0.388235 0.364706 1.000000 \n", - " KDR 0.470588 0.435294 0.400000 0.341176 0.435294 0.470588 0.388235 \n", - " p110a 0.117647 0.117647 0.152941 0.105882 0.141176 0.105882 0.141176 \n", + " EGFR 0.000000 0.105882 0.623529 0.682353 0.552941 0.541176 0.611765 \n", + " ErbB2 0.105882 0.000000 0.600000 0.670588 0.576471 0.529412 0.600000 \n", + " BRAF 0.623529 0.600000 0.000000 0.670588 0.611765 0.623529 0.623529 \n", + " CDK2 0.682353 0.670588 0.670588 0.000000 0.623529 0.635294 0.529412 \n", + " LCK 0.552941 0.576471 0.611765 0.623529 0.000000 0.600000 0.611765 \n", + " MET 0.541176 0.529412 0.623529 0.635294 0.600000 0.000000 0.635294 \n", + " p38a 0.611765 0.600000 0.623529 0.529412 0.611765 0.635294 0.000000 \n", + " KDR 0.529412 0.564706 0.600000 0.658824 0.564706 0.529412 0.611765 \n", + " p110a 0.882353 0.882353 0.847059 0.894118 0.858824 0.894118 0.858824 \n", " \n", " KDR p110a \n", - " EGFR 0.470588 0.117647 \n", - " ErbB2 0.435294 0.117647 \n", - " BRAF 0.400000 0.152941 \n", - " CDK2 0.341176 0.105882 \n", - " LCK 0.435294 0.141176 \n", - " MET 0.470588 0.105882 \n", - " p38a 0.388235 0.141176 \n", - " KDR 1.000000 0.152941 \n", - " p110a 0.152941 1.000000 ,\n", + " EGFR 0.529412 0.882353 \n", + " ErbB2 0.564706 0.882353 \n", + " BRAF 0.600000 0.847059 \n", + " CDK2 0.658824 0.894118 \n", + " LCK 0.564706 0.858824 \n", + " MET 0.529412 0.894118 \n", + " p38a 0.611765 0.858824 \n", + " KDR 0.000000 0.847059 \n", + " p110a 0.847059 0.000000 ,\n", " 'kissim': BRAF CDK2 EGFR ErbB2 KDR LCK \\\n", " BRAF 0.000000 17.156339 19.515299 21.382788 21.089165 21.582682 \n", " CDK2 17.156339 0.000000 18.146634 21.106349 19.880467 17.972925 \n", @@ -249,26 +249,26 @@ " p110a 0.000000 0.473684 \n", " p38a 0.473684 0.000000 ,\n", " 'ligand-profile': EGFR ErbB2 BRAF CDK2 LCK MET p38a \\\n", - " EGFR 0.608962 0.556918 0.419355 0.116279 0.238462 0.225806 0.315789 \n", - " ErbB2 0.556918 0.605077 0.250000 0.153846 0.176471 0.035714 0.125000 \n", - " BRAF 0.419355 0.250000 0.811515 0.066667 0.511628 0.111111 0.644444 \n", - " CDK2 0.116279 0.153846 0.066667 0.544186 0.166667 0.086957 0.083333 \n", - " LCK 0.238462 0.176471 0.511628 0.166667 0.605075 0.287879 0.489362 \n", - " MET 0.225806 0.035714 0.111111 0.086957 0.287879 0.792272 0.047619 \n", - " p38a 0.315789 0.125000 0.644444 0.083333 0.489362 0.047619 0.764755 \n", - " KDR 0.348214 0.397790 0.748120 0.601695 0.432692 0.539359 0.500000 \n", - " p110a 0.071429 NaN 0.166667 0.266667 0.000000 0.000000 0.000000 \n", + " EGFR 0.000000 0.443082 0.580645 0.883721 0.761538 0.774194 0.684211 \n", + " ErbB2 0.443082 0.000000 0.750000 0.846154 0.823529 0.964286 0.875000 \n", + " BRAF 0.580645 0.750000 0.000000 0.933333 0.488372 0.888889 0.355556 \n", + " CDK2 0.883721 0.846154 0.933333 0.000000 0.833333 0.913043 0.916667 \n", + " LCK 0.761538 0.823529 0.488372 0.833333 0.000000 0.712121 0.510638 \n", + " MET 0.774194 0.964286 0.888889 0.913043 0.712121 0.000000 0.952381 \n", + " p38a 0.684211 0.875000 0.355556 0.916667 0.510638 0.952381 0.000000 \n", + " KDR 0.651786 0.602210 0.251880 0.398305 0.567308 0.460641 0.500000 \n", + " p110a 0.928571 1.000000 0.833333 0.733333 1.000000 1.000000 1.000000 \n", " \n", " KDR p110a \n", - " EGFR 0.348214 0.071429 \n", - " ErbB2 0.397790 NaN \n", - " BRAF 0.748120 0.166667 \n", - " CDK2 0.601695 0.266667 \n", - " LCK 0.432692 0.000000 \n", - " MET 0.539359 0.000000 \n", - " p38a 0.500000 0.000000 \n", - " KDR 0.696747 0.180791 \n", - " p110a 0.180791 0.639522 }" + " EGFR 0.651786 0.928571 \n", + " ErbB2 0.602210 1.000000 \n", + " BRAF 0.251880 0.833333 \n", + " CDK2 0.398305 0.733333 \n", + " LCK 0.567308 1.000000 \n", + " MET 0.460641 1.000000 \n", + " p38a 0.500000 1.000000 \n", + " KDR 0.000000 0.819209 \n", + " p110a 0.819209 0.000000 }" ] }, "execution_count": 5, @@ -697,51 +697,26 @@ "cell_type": "code", "execution_count": 15, "metadata": {}, - "outputs": [], - "source": [ - "# TODO: lifand profile similarity matrix not considered symmetric due to nan value.\n", - "# kinase_distance_matrices[\"ligand-profile\"].values == kinase_distance_matrices[\"ligand-profile\"].values.transpose()\n", - "# kinase_distance_matrices[\"ligand-profile\"]" - ] - }, - { - "cell_type": "code", - "execution_count": 16, - "metadata": {}, "outputs": [ { "name": "stdout", "output_type": "stream", "text": [ - "34.435289999999995\n", + "46.564710000000005\n", "sequence\n", "1751.566954\n", "kissim\n", "22.258792\n", "ifp\n", - "24.793573\n", + "53.27453800000001\n", "ligand-profile\n" ] }, - { - "ename": "ValueError", - "evalue": "Distance matrix 'X' must be symmetric.", - "output_type": "error", - "traceback": [ - "\u001b[0;31m---------------------------------------------------------------------------\u001b[0m", - "\u001b[0;31mValueError\u001b[0m Traceback (most recent call last)", - "\u001b[0;32m/var/folders/h4/b6vj1lm52pv9p2mw4q7kltr80000gn/T/ipykernel_73855/77165837.py\u001b[0m in \u001b[0;36m\u001b[0;34m\u001b[0m\n\u001b[1;32m 6\u001b[0m \u001b[0;32mif\u001b[0m \u001b[0mperspective\u001b[0m \u001b[0;32min\u001b[0m \u001b[0;34m[\u001b[0m\u001b[0;34m\"sequence\"\u001b[0m\u001b[0;34m,\u001b[0m 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\u001b[0mtitle\u001b[0m\u001b[0;34m=\u001b[0m\u001b[0mperspective\u001b[0m\u001b[0;34m)\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n\u001b[0m\u001b[1;32m 9\u001b[0m \u001b[0;32melse\u001b[0m\u001b[0;34m:\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n\u001b[1;32m 10\u001b[0m \u001b[0mdendrogram\u001b[0m\u001b[0;34m(\u001b[0m\u001b[0mmatrix\u001b[0m\u001b[0;34m,\u001b[0m \u001b[0max\u001b[0m\u001b[0;34m=\u001b[0m\u001b[0maxes\u001b[0m\u001b[0;34m[\u001b[0m\u001b[0;36m1\u001b[0m\u001b[0;34m]\u001b[0m\u001b[0;34m[\u001b[0m\u001b[0mi\u001b[0m\u001b[0;34m]\u001b[0m\u001b[0;34m,\u001b[0m \u001b[0mtitle\u001b[0m\u001b[0;34m=\u001b[0m\u001b[0mperspective\u001b[0m\u001b[0;34m)\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n", - "\u001b[0;32m/var/folders/h4/b6vj1lm52pv9p2mw4q7kltr80000gn/T/ipykernel_73855/3193762658.py\u001b[0m in \u001b[0;36mdendrogram\u001b[0;34m(distance_matrix, ax, title)\u001b[0m\n\u001b[1;32m 3\u001b[0m \u001b[0mD\u001b[0m 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\u001b[0mthrow\u001b[0m\u001b[0;34m=\u001b[0m\u001b[0;32mTrue\u001b[0m\u001b[0;34m,\u001b[0m \u001b[0mname\u001b[0m\u001b[0;34m=\u001b[0m\u001b[0;34m'X'\u001b[0m\u001b[0;34m)\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n\u001b[0m\u001b[1;32m 2363\u001b[0m \u001b[0;34m\u001b[0m\u001b[0m\n\u001b[1;32m 2364\u001b[0m \u001b[0;31m# One-side of the dimensions is set here.\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n", - "\u001b[0;32m/opt/miniconda3/envs/teachopencadd/lib/python3.8/site-packages/scipy/spatial/distance.py\u001b[0m in \u001b[0;36mis_valid_dm\u001b[0;34m(D, tol, throw, name, warning)\u001b[0m\n\u001b[1;32m 2435\u001b[0m \u001b[0;32mif\u001b[0m \u001b[0;32mnot\u001b[0m \u001b[0;34m(\u001b[0m\u001b[0mD\u001b[0m \u001b[0;34m==\u001b[0m \u001b[0mD\u001b[0m\u001b[0;34m.\u001b[0m\u001b[0mT\u001b[0m\u001b[0;34m)\u001b[0m\u001b[0;34m.\u001b[0m\u001b[0mall\u001b[0m\u001b[0;34m(\u001b[0m\u001b[0;34m)\u001b[0m\u001b[0;34m:\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n\u001b[1;32m 2436\u001b[0m \u001b[0;32mif\u001b[0m \u001b[0mname\u001b[0m\u001b[0;34m:\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n\u001b[0;32m-> 2437\u001b[0;31m raise ValueError(('Distance matrix \\'%s\\' must be '\n\u001b[0m\u001b[1;32m 2438\u001b[0m 'symmetric.') % name)\n\u001b[1;32m 2439\u001b[0m \u001b[0;32melse\u001b[0m\u001b[0;34m:\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n", - "\u001b[0;31mValueError\u001b[0m: Distance matrix 'X' must be symmetric." - ] - }, { "data": { - "image/png": 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\n", 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\n", "text/plain": [ - "
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" ] }, "metadata": { @@ -752,15 +727,11 @@ ], "source": [ "n_perspectives = len(kinase_distance_matrices)\n", - "fig, axes = plt.subplots(2, n_perspectives, figsize=(n_perspectives*4, 10))\n", + "fig, axes = plt.subplots(2, n_perspectives, figsize=(n_perspectives*3.5, 10))\n", "for i, (perspective, matrix) in enumerate(kinase_distance_matrices.items()):\n", " print(matrix.sum().sum())\n", " heatmap(matrix, ax=axes[0][i], title=perspective)\n", - " if perspective in [\"sequence\", \"ligand-profile\"]:\n", - " # From similarity to distance matrix\n", - " dendrogram(np.ones(matrix.shape) - matrix, ax=axes[1][i], title=perspective)\n", - " else:\n", - " dendrogram(matrix, ax=axes[1][i], title=perspective)" + " dendrogram(matrix, ax=axes[1][i], title=perspective)" ] }, { From f294ec68f24efa1b36b5acb1aedd9a93490ca472 Mon Sep 17 00:00:00 2001 From: t-kimber Date: Tue, 7 Sep 2021 18:23:33 +0200 Subject: [PATCH 056/158] add more details in theory. --- .../talktorial.ipynb | 682 +++++++++++------- 1 file changed, 403 insertions(+), 279 deletions(-) diff --git a/teachopencadd/talktorials/T024_kinase_similarity_sequence/talktorial.ipynb b/teachopencadd/talktorials/T024_kinase_similarity_sequence/talktorial.ipynb index 74b48783..72ed7a04 100644 --- a/teachopencadd/talktorials/T024_kinase_similarity_sequence/talktorial.ipynb +++ b/teachopencadd/talktorials/T024_kinase_similarity_sequence/talktorial.ipynb @@ -131,6 +131,46 @@ "The identity score is computed by sum the elements in the match vector and normalizing the entry by the length of the sequence, which, in the case of KLIFS pocket sequence is $85$." ] }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "Let's consider the identity matrix $I$ below:" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "| | A | C | D | E | ... |\n", + "|-------|-------|----- |----- |----- |-----|\n", + "| **A** | **1** | 0 | 0 | 0 | ... |\n", + "| **C** | 0 | **1** | 0 | 0 | ... |\n", + "| **D** | 0 | 0 | **1** | 0 | ... |\n", + "| **E** | 0 | 0 | 0 | **1** | ... |\n", + "| ... | ... | ... | ... | ... | ... |\n" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "and let $M = len(K_i) = len(K_j)$." + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "We use the following metric as similarity between kinases $K_i$ and $K_j$:\n", + "\n", + "$$\n", + "\\text{similarity}(K_i, K_j) = \\frac{1}{M} \\sum_{n}^{M} I (K_i[n], K_j[n]),\n", + "$$\n", + "\n", + "where $K_i[n]$ represents the amino acid at position $n$ of kinase $i$." + ] + }, { "cell_type": "markdown", "metadata": {}, @@ -143,12 +183,36 @@ ] }, { - "cell_type": "code", - "execution_count": 1, + "cell_type": "markdown", + "metadata": {}, + "source": [ + "The BLOSUM substitution matrix $SM$ is defined as below (the full matrix will be displayed in the practical part):" + ] + }, + { + "cell_type": "markdown", "metadata": {}, - "outputs": [], "source": [ - "# TODO: add aggregation and normalization" + "| | A | C | D | E | ... |\n", + "|-------|-------|----- |----- |----- |-----|\n", + "| **A** | 4 | 0 | -2 | -1 | ... |\n", + "| **C** | 0 | 9 | -3 | -4 | ... |\n", + "| **D** | -2 | -3 | 6 | 2 | ... |\n", + "| **E** | -1 | -4 | 2 | 5 | ... |\n", + "| ... | ... | ... | ... | ... | ... |" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "We use the following metric as similarity between kinases $K_i$ and $K_j$:\n", + "\n", + "$$\n", + "\\text{similarity}(K_i, K_j) = \\frac{1}{\\sum_i SM[i,i]} \\sum_{n}^{M} SM\\big((K_i[n], K_j[n])\\big),\n", + "$$\n", + "\n", + "where $K_i[n]$ represents the amino acid at position $n$ of kinase $i$ and $M = len(K_i) = len(K_j)$." ] }, { @@ -160,7 +224,7 @@ }, { "cell_type": "code", - "execution_count": 2, + "execution_count": 1, "metadata": {}, "outputs": [], "source": [ @@ -170,12 +234,13 @@ "import numpy as np\n", "import seaborn as sns\n", "import requests\n", - "import biotite.sequence.align as align" + "import biotite.sequence.align as align\n", + "from sklearn import preprocessing" ] }, { "cell_type": "code", - "execution_count": 3, + "execution_count": 2, "metadata": {}, "outputs": [], "source": [ @@ -199,7 +264,7 @@ }, { "cell_type": "code", - "execution_count": 4, + "execution_count": 3, "metadata": {}, "outputs": [], "source": [ @@ -223,7 +288,7 @@ }, { "cell_type": "code", - "execution_count": 5, + "execution_count": 4, "metadata": {}, "outputs": [], "source": [ @@ -262,7 +327,7 @@ }, { "cell_type": "code", - "execution_count": 6, + "execution_count": 5, "metadata": {}, "outputs": [ { @@ -279,7 +344,7 @@ " 'p110a': 'CRIMSSAKRPLWLIIFKNGDLRQDMLTLQIIRLRMLPYGCLVGLIEVVRSHTIMQIQCKATFI--LGIGDRHNSNIMVHIDFGHF'}" ] }, - "execution_count": 6, + "execution_count": 5, "metadata": {}, "output_type": "execute_result" } @@ -315,7 +380,7 @@ }, { "cell_type": "code", - "execution_count": 7, + "execution_count": 6, "metadata": {}, "outputs": [], "source": [ @@ -352,6 +417,55 @@ "We now define the function which is more specific to amino acids grouping and use the `biotite` library for retrieving the BLOSUM substitution matrix." ] }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "The substituion matrix can be retrieve from `biotite` using the following command:" + ] + }, + { + "cell_type": "code", + "execution_count": 7, + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + " A C D E F G H I K L M N P Q R S T V W Y B Z X *\n", + "A 4 0 -2 -1 -2 0 -2 -1 -1 -1 -1 -2 -1 -1 -1 1 0 0 -3 -2 -2 -1 0 -4\n", + "C 0 9 -3 -4 -2 -3 -3 -1 -3 -1 -1 -3 -3 -3 -3 -1 -1 -1 -2 -2 -3 -3 -2 -4\n", + "D -2 -3 6 2 -3 -1 -1 -3 -1 -4 -3 1 -1 0 -2 0 -1 -3 -4 -3 4 1 -1 -4\n", + "E -1 -4 2 5 -3 -2 0 -3 1 -3 -2 0 -1 2 0 0 -1 -2 -3 -2 1 4 -1 -4\n", + "F -2 -2 -3 -3 6 -3 -1 0 -3 0 0 -3 -4 -3 -3 -2 -2 -1 1 3 -3 -3 -1 -4\n", + "G 0 -3 -1 -2 -3 6 -2 -4 -2 -4 -3 0 -2 -2 -2 0 -2 -3 -2 -3 -1 -2 -1 -4\n", + "H -2 -3 -1 0 -1 -2 8 -3 -1 -3 -2 1 -2 0 0 -1 -2 -3 -2 2 0 0 -1 -4\n", + "I -1 -1 -3 -3 0 -4 -3 4 -3 2 1 -3 -3 -3 -3 -2 -1 3 -3 -1 -3 -3 -1 -4\n", + "K -1 -3 -1 1 -3 -2 -1 -3 5 -2 -1 0 -1 1 2 0 -1 -2 -3 -2 0 1 -1 -4\n", + "L -1 -1 -4 -3 0 -4 -3 2 -2 4 2 -3 -3 -2 -2 -2 -1 1 -2 -1 -4 -3 -1 -4\n", + "M -1 -1 -3 -2 0 -3 -2 1 -1 2 5 -2 -2 0 -1 -1 -1 1 -1 -1 -3 -1 -1 -4\n", + "N -2 -3 1 0 -3 0 1 -3 0 -3 -2 6 -2 0 0 1 0 -3 -4 -2 3 0 -1 -4\n", + "P -1 -3 -1 -1 -4 -2 -2 -3 -1 -3 -2 -2 7 -1 -2 -1 -1 -2 -4 -3 -2 -1 -2 -4\n", + "Q -1 -3 0 2 -3 -2 0 -3 1 -2 0 0 -1 5 1 0 -1 -2 -2 -1 0 3 -1 -4\n", + "R -1 -3 -2 0 -3 -2 0 -3 2 -2 -1 0 -2 1 5 -1 -1 -3 -3 -2 -1 0 -1 -4\n", + "S 1 -1 0 0 -2 0 -1 -2 0 -2 -1 1 -1 0 -1 4 1 -2 -3 -2 0 0 0 -4\n", + "T 0 -1 -1 -1 -2 -2 -2 -1 -1 -1 -1 0 -1 -1 -1 1 5 0 -2 -2 -1 -1 0 -4\n", + "V 0 -1 -3 -2 -1 -3 -3 3 -2 1 1 -3 -2 -2 -3 -2 0 4 -3 -1 -3 -2 -1 -4\n", + "W -3 -2 -4 -3 1 -2 -2 -3 -3 -2 -1 -4 -4 -2 -3 -3 -2 -3 11 2 -4 -3 -2 -4\n", + "Y -2 -2 -3 -2 3 -3 2 -1 -2 -1 -1 -2 -3 -1 -2 -2 -2 -1 2 7 -3 -2 -1 -4\n", + "B -2 -3 4 1 -3 -1 0 -3 0 -4 -3 3 -2 0 -1 0 -1 -3 -4 -3 4 1 -1 -4\n", + "Z -1 -3 1 4 -3 -2 0 -3 1 -3 -1 0 -1 3 0 0 -1 -2 -3 -2 1 4 -1 -4\n", + "X 0 -2 -1 -1 -1 -1 -1 -1 -1 -1 -1 -1 -2 -1 -1 0 0 -1 -2 -1 -1 -1 -1 -4\n", + "* -4 -4 -4 -4 -4 -4 -4 -4 -4 -4 -4 -4 -4 -4 -4 -4 -4 -4 -4 -4 -4 -4 -4 1\n" + ] + } + ], + "source": [ + "substitution_matrix = align.SubstitutionMatrix.std_protein_matrix()\n", + "print(substitution_matrix)" + ] + }, { "cell_type": "code", "execution_count": 8, @@ -378,12 +492,20 @@ "\n", " Returns\n", " -------\n", - " np.array :\n", - " The vector of match score given the substitution matrix.\n", + " tuple (np.array, np.float) :\n", + " The vector of match score given the substitution matrix,\n", + " and the normalizing value.\n", " \"\"\"\n", " # Retrieve np.array from substitution matrix\n", " score_matrix = substitution_matrix.score_matrix()\n", - "\n", + " \n", + " # Normalize values to be in (0,1)\n", + " score_matrix = preprocessing.minmax_scale(score_matrix,\n", + " feature_range=(0, 1))\n", + " \n", + " # Sum diagonal values for normalization, called the trace\n", + " normalizing_value = np.trace(score_matrix)\n", + " \n", " # Retireve the letter\n", " letter_alphabet = substitution_matrix.get_alphabet1()\n", "\n", @@ -398,7 +520,7 @@ " ind1 = dict_letters[character_seq1]\n", " ind2 = dict_letters[character_seq2]\n", " match_score[i] = score_matrix[ind1, ind2]\n", - " return match_score" + " return match_score, normalizing_value" ] }, { @@ -452,15 +574,17 @@ " else:\n", " seq_array1 = np.array(list(sequence_1))\n", " seq_array2 = np.array(list(sequence_2))\n", + "\n", " if type_ == \"identity\":\n", " is_match = identity_score(seq_array1, seq_array2)\n", " similarity_normed = sum(is_match)/len(sequence_1)\n", " return similarity_normed\n", + "\n", " elif type_ == \"substitution\":\n", - " match_score = substitution_score(seq_array1,\n", - " seq_array2)\n", - " similarity = sum(match_score)\n", - " return similarity\n", + " match_score, normalizing_value = substitution_score(seq_array1, seq_array2)\n", + " similarity_normed = sum(match_score)/normalizing_value\n", + " return similarity_normed\n", + "\n", " else:\n", " print(\"Type not defined.\")\n", " return None" @@ -482,7 +606,7 @@ "name": "stdout", "output_type": "stream", "text": [ - "Pocket sequence similarity between EGFR and MET kinases: 205.0 using substitution.\n" + "Pocket sequence similarity between EGFR and MET kinases: 2.54 using substitution.\n" ] } ], @@ -491,7 +615,7 @@ " \"MET\",\n", " \"substitution\")\n", "print(f\"Pocket sequence similarity between EGFR and MET kinases: \"\n", - " f\"{EGFR_MET_seq_similarity} using substitution.\")" + " f\"{EGFR_MET_seq_similarity:.2f} using substitution.\")" ] }, { @@ -550,7 +674,7 @@ "name": "stdout", "output_type": "stream", "text": [ - "Pocket sequence similarity between EGFR itself: 429.00 using substitution.\n" + "Pocket sequence similarity between EGFR itself: 3.58 using substitution.\n" ] } ], @@ -776,144 +900,144 @@ "data": { "text/html": [ "\n", - 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\n" ], "text/plain": [ - "" + "" ] }, - "execution_count": 21, + "execution_count": 20, "metadata": {}, "output_type": "execute_result" } @@ -1410,7 +1534,7 @@ }, { "cell_type": "code", - "execution_count": 22, + "execution_count": 21, "metadata": {}, "outputs": [], "source": [ From 4c1af9a00cedcb133e89bc8121068d002ccf19cf Mon Sep 17 00:00:00 2001 From: t-kimber Date: Tue, 7 Sep 2021 19:09:40 +0200 Subject: [PATCH 057/158] Final fixes. --- .../talktorial.ipynb | 628 +++++++++--------- 1 file changed, 330 insertions(+), 298 deletions(-) diff --git a/teachopencadd/talktorials/T024_kinase_similarity_sequence/talktorial.ipynb b/teachopencadd/talktorials/T024_kinase_similarity_sequence/talktorial.ipynb index 72ed7a04..3c813fa1 100644 --- a/teachopencadd/talktorials/T024_kinase_similarity_sequence/talktorial.ipynb +++ b/teachopencadd/talktorials/T024_kinase_similarity_sequence/talktorial.ipynb @@ -128,7 +128,7 @@ "A simple way of assessing the similarity between two sequences is to use the so-called identity score.\n", "First, a match vector is created: it checks whether for each position the characters from the two sequences are identical. If there are, the entry is set to $1$, and $0$ otherwise.\n", "\n", - "The identity score is computed by sum the elements in the match vector and normalizing the entry by the length of the sequence, which, in the case of KLIFS pocket sequence is $85$." + "The identity score is computed by summing the elements in the match vector and normalizing the entry by the length of the sequence, which, in the case of KLIFS pocket sequence is $85$." ] }, { @@ -162,7 +162,7 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "We use the following metric as similarity between kinases $K_i$ and $K_j$:\n", + "We use the following as similarity between kinases $K_i$ and $K_j$:\n", "\n", "$$\n", "\\text{similarity}(K_i, K_j) = \\frac{1}{M} \\sum_{n}^{M} I (K_i[n], K_j[n]),\n", @@ -179,7 +179,7 @@ "Although the identity score is an easy measure of similarity, it does not take into account the rate at which an amino acid may change into another and treats all residues uniformly.\n", "\n", "The substitution score takes the changes of the amino acids over evolutionary time into account. It makes use of a substitution matrix, where each entry gives a score between two amino acids.\n", - "In this talktorial, we use the BLOSUM substitution matrix [PNAS (1992), 89(22), 10915-10919](https://doi.org/10.1073/pnas.89.22.10915), implemented in biotite." + "In this talktorial, we use the BLOSUM substitution matrix [PNAS (1992), 89(22), 10915-10919](https://doi.org/10.1073/pnas.89.22.10915), implemented in `biotite`." ] }, { @@ -206,13 +206,15 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "We use the following metric as similarity between kinases $K_i$ and $K_j$:\n", + "We use the following as similarity between kinases $K_i$ and $K_j$:\n", "\n", "$$\n", "\\text{similarity}(K_i, K_j) = \\frac{1}{\\sum_i SM[i,i]} \\sum_{n}^{M} SM\\big((K_i[n], K_j[n])\\big),\n", "$$\n", "\n", - "where $K_i[n]$ represents the amino acid at position $n$ of kinase $i$ and $M = len(K_i) = len(K_j)$." + "where $K_i[n]$ represents the amino acid at position $n$ of kinase $i$ and $M = len(K_i) = len(K_j)$.\n", + "\n", + "For computational reasons, we will use the normalized version of this matrix, i.e. all entries are between $0$ and $1$." ] }, { @@ -234,6 +236,7 @@ "import numpy as np\n", "import seaborn as sns\n", "import requests\n", + "import matplotlib.pyplot as plt\n", "import biotite.sequence.align as align\n", "from sklearn import preprocessing" ] @@ -414,14 +417,14 @@ "metadata": {}, "source": [ "#### Substitution score\n", - "We now define the function which is more specific to amino acids grouping and use the `biotite` library for retrieving the BLOSUM substitution matrix." + "We now define the function which is more specific to amino acids grouping and use the `biotite` library to retrieve the BLOSUM substitution matrix." ] }, { "cell_type": "markdown", "metadata": {}, "source": [ - "The substituion matrix can be retrieve from `biotite` using the following command:" + "The substitution matrix can be retrieve from `biotite` using the following command:" ] }, { @@ -466,10 +469,37 @@ "print(substitution_matrix)" ] }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "Check for symmetry:" + ] + }, { "cell_type": "code", "execution_count": 8, "metadata": {}, + "outputs": [ + { + "data": { + "text/plain": [ + "True" + ] + }, + "execution_count": 8, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "substitution_matrix.is_symmetric()" + ] + }, + { + "cell_type": "code", + "execution_count": 9, + "metadata": {}, "outputs": [], "source": [ "def substitution_score(sequence1,\n", @@ -492,21 +522,19 @@ "\n", " Returns\n", " -------\n", - " tuple (np.array, np.float) :\n", - " The vector of match score given the substitution matrix,\n", - " and the normalizing value.\n", + " np.array :\n", + " The vector of match score\n", + " using the normalized substitution matrix.\n", " \"\"\"\n", " # Retrieve np.array from substitution matrix\n", " score_matrix = substitution_matrix.score_matrix()\n", " \n", " # Normalize values to be in (0,1)\n", - " score_matrix = preprocessing.minmax_scale(score_matrix,\n", - " feature_range=(0, 1))\n", - " \n", - " # Sum diagonal values for normalization, called the trace\n", - " normalizing_value = np.trace(score_matrix)\n", - " \n", - " # Retireve the letter\n", + " normalized_score_matrix = preprocessing.minmax_scale(score_matrix,\n", + " feature_range=(0, 1),\n", + " axis=1)\n", + "\n", + " # Retrieve the letter (amino acid)\n", " letter_alphabet = substitution_matrix.get_alphabet1()\n", "\n", " # Map letter to index\n", @@ -514,13 +542,13 @@ " for i, letter in enumerate(letter_alphabet.get_symbols()):\n", " dict_letters[letter] = i\n", "\n", - " match_score = match_score = np.zeros(len(sequence1))\n", + " match_score = np.zeros(len(sequence1))\n", " for i, (character_seq1, character_seq2) in enumerate(zip(sequence1,\n", " sequence2)):\n", " ind1 = dict_letters[character_seq1]\n", " ind2 = dict_letters[character_seq2]\n", - " match_score[i] = score_matrix[ind1, ind2]\n", - " return match_score, normalizing_value" + " match_score[i] = normalized_score_matrix[ind1, ind2]\n", + " return match_score" ] }, { @@ -539,7 +567,7 @@ }, { "cell_type": "code", - "execution_count": 9, + "execution_count": 10, "metadata": {}, "outputs": [], "source": [ @@ -578,16 +606,14 @@ " if type_ == \"identity\":\n", " is_match = identity_score(seq_array1, seq_array2)\n", " similarity_normed = sum(is_match)/len(sequence_1)\n", - " return similarity_normed\n", - "\n", " elif type_ == \"substitution\":\n", - " match_score, normalizing_value = substitution_score(seq_array1, seq_array2)\n", - " similarity_normed = sum(match_score)/normalizing_value\n", - " return similarity_normed\n", - "\n", + " match_score = substitution_score(seq_array1, seq_array2)\n", + " similarity_normed = sum(match_score)/len(sequence_1)\n", " else:\n", " print(\"Type not defined.\")\n", - " return None" + " return None\n", + "\n", + " return similarity_normed" ] }, { @@ -599,14 +625,14 @@ }, { "cell_type": "code", - "execution_count": 10, + "execution_count": 11, "metadata": {}, "outputs": [ { "name": "stdout", "output_type": "stream", "text": [ - "Pocket sequence similarity between EGFR and MET kinases: 2.54 using substitution.\n" + "Pocket sequence similarity between EGFR and MET kinases: 0.72 using substitution.\n" ] } ], @@ -620,7 +646,7 @@ }, { "cell_type": "code", - "execution_count": 11, + "execution_count": 12, "metadata": {}, "outputs": [ { @@ -648,7 +674,7 @@ }, { "cell_type": "code", - "execution_count": 12, + "execution_count": 13, "metadata": {}, "outputs": [ { @@ -667,22 +693,21 @@ }, { "cell_type": "code", - "execution_count": 13, + "execution_count": 14, "metadata": {}, "outputs": [ { "name": "stdout", "output_type": "stream", "text": [ - "Pocket sequence similarity between EGFR itself: 3.58 using substitution.\n" + "Pocket sequence similarity between EGFR itself: 1.00 using substitution.\n" ] } ], "source": [ "EGFR_seq_similarity = sequence_similarity(\"EGFR\", \"EGFR\", type_=\"substitution\")\n", "print(f\"Pocket sequence similarity between EGFR itself: \"\n", - " f\"{EGFR_seq_similarity:.2f} using substitution.\")\n", - "# TODO: normalize" + " f\"{EGFR_seq_similarity:.2f} using substitution.\")" ] }, { @@ -692,9 +717,16 @@ "### Visualize similarity as kinase matrix" ] }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "We visualize the similarity matrix using substitution:" + ] + }, { "cell_type": "code", - "execution_count": 14, + "execution_count": 15, "metadata": {}, "outputs": [], "source": [ @@ -707,7 +739,7 @@ }, { "cell_type": "code", - "execution_count": 15, + "execution_count": 16, "metadata": {}, "outputs": [ { @@ -879,7 +911,7 @@ "p110a 0.152941 1.000000 " ] }, - "execution_count": 15, + "execution_count": 16, "metadata": {}, "output_type": "execute_result" } @@ -893,151 +925,151 @@ }, { "cell_type": "code", - "execution_count": 16, + "execution_count": 17, "metadata": {}, "outputs": [ { "data": { "text/html": [ "\n", - "\n", + "
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EGFR1.0000.8940.3760.3180.4470.4590.3880.4710.118EGFR1.0000.8940.3760.3180.4470.4590.3880.4710.118
ErbB20.8941.0000.4000.3290.4240.4710.4000.4350.118ErbB20.8941.0000.4000.3290.4240.4710.4000.4350.118
BRAF0.3760.4001.0000.3290.3880.3760.3760.4000.153BRAF0.3760.4001.0000.3290.3880.3760.3760.4000.153
CDK20.3180.3290.3291.0000.3760.3650.4710.3410.106CDK20.3180.3290.3291.0000.3760.3650.4710.3410.106
LCK0.4470.4240.3880.3761.0000.4000.3880.4350.141LCK0.4470.4240.3880.3761.0000.4000.3880.4350.141
MET0.4590.4710.3760.3650.4001.0000.3650.4710.106MET0.4590.4710.3760.3650.4001.0000.3650.4710.106
p38a0.3880.4000.3760.4710.3880.3651.0000.3880.141p38a0.3880.4000.3760.4710.3880.3651.0000.3880.141
KDR0.4710.4350.4000.3410.4350.4710.3881.0000.153KDR0.4710.4350.4000.3410.4350.4710.3881.0000.153
p110a0.1180.1180.1530.1060.1410.1060.1410.1531.000p110a0.1180.1180.1530.1060.1410.1060.1410.1531.000
\n" ], "text/plain": [ - "" + "" ] }, - "execution_count": 16, + "execution_count": 17, "metadata": {}, "output_type": "execute_result" } @@ -1190,7 +1222,7 @@ }, { "cell_type": "code", - "execution_count": 17, + "execution_count": 18, "metadata": {}, "outputs": [], "source": [ @@ -1215,7 +1247,7 @@ }, { "cell_type": "code", - "execution_count": 18, + "execution_count": 19, "metadata": {}, "outputs": [ { @@ -1234,7 +1266,7 @@ }, { "cell_type": "code", - "execution_count": 19, + "execution_count": 20, "metadata": {}, "outputs": [], "source": [ @@ -1243,147 +1275,147 @@ }, { "cell_type": "code", - "execution_count": 20, + "execution_count": 21, "metadata": {}, "outputs": [ { "data": { "text/html": [ "\n", - "\n", + "
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EGFR0.0000.1060.6240.6820.5530.5410.6120.5290.882EGFR0.0000.1060.6240.6820.5530.5410.6120.5290.882
ErbB20.1060.0000.6000.6710.5760.5290.6000.5650.882ErbB20.1060.0000.6000.6710.5760.5290.6000.5650.882
BRAF0.6240.6000.0000.6710.6120.6240.6240.6000.847BRAF0.6240.6000.0000.6710.6120.6240.6240.6000.847
CDK20.6820.6710.6710.0000.6240.6350.5290.6590.894CDK20.6820.6710.6710.0000.6240.6350.5290.6590.894
LCK0.5530.5760.6120.6240.0000.6000.6120.5650.859LCK0.5530.5760.6120.6240.0000.6000.6120.5650.859
MET0.5410.5290.6240.6350.6000.0000.6350.5290.894MET0.5410.5290.6240.6350.6000.0000.6350.5290.894
p38a0.6120.6000.6240.5290.6120.6350.0000.6120.859p38a0.6120.6000.6240.5290.6120.6350.0000.6120.859
KDR0.5290.5650.6000.6590.5650.5290.6120.0000.847KDR0.5290.5650.6000.6590.5650.5290.6120.0000.847
p110a0.8820.8820.8470.8940.8590.8940.8590.8470.000p110a0.8820.8820.8470.8940.8590.8940.8590.8470.000
\n" ], "text/plain": [ - "" + "" ] }, - "execution_count": 20, + "execution_count": 21, "metadata": {}, "output_type": "execute_result" } @@ -1534,7 +1566,7 @@ }, { "cell_type": "code", - "execution_count": 21, + "execution_count": 22, "metadata": {}, "outputs": [], "source": [ From 3fc081f8f5728d9d44a03b26f345918478db73d2 Mon Sep 17 00:00:00 2001 From: Andrea Volkamer Date: Tue, 21 Sep 2021 14:03:02 +0200 Subject: [PATCH 058/158] small adaptions to T024 --- .../talktorial.ipynb | 1285 ++++++++--------- 1 file changed, 631 insertions(+), 654 deletions(-) diff --git a/teachopencadd/talktorials/T024_kinase_similarity_sequence/talktorial.ipynb b/teachopencadd/talktorials/T024_kinase_similarity_sequence/talktorial.ipynb index 3c813fa1..c4c24ffc 100644 --- a/teachopencadd/talktorials/T024_kinase_similarity_sequence/talktorial.ipynb +++ b/teachopencadd/talktorials/T024_kinase_similarity_sequence/talktorial.ipynb @@ -19,7 +19,11 @@ "source": [ "## Aim of this talktorial\n", "\n", - "In this talktorial, we investigate sequence similarity for kinases of interest. KLIFS' API is used to retrieve the 85 residues pocket sequence for each kinase. Two similarity measures are implemented: 1. the identity similarity which is based on character-wise discrepancy and 2. the substitution similarity which is amino acid specific." + "In this talktorial, we investigate sequence similarity for kinases of interest. KLIFS' API is used to retrieve the 85 residues pocket sequence for each kinase. \n", + "\n", + "Two similarity measures are implemented:\n", + " 1. Sequence identity, i.e., the similarity which is based on character-wise discrepancy\n", + " 2. Sequence similarity, i.e., the similarity which is based on a substitution matrix, thus, reflecting similarities between amino acids." ] }, { @@ -40,12 +44,13 @@ "source": [ "### Contents in *Practical*\n", "\n", + "* Define the kinases of interest\n", "* Retrieve sequences from KLIFS\n", "* Sequence similarity\n", " * Identity score\n", " * Substitution score\n", "* Kinase comparison\n", - "* Visualize similarity as kinase matrix\n", + "* Visualize kinase similarity matrix\n", "* Save kinase distance matrix" ] }, @@ -80,8 +85,7 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "We will use nine kinases from [Molecules (2021), 26(3), 629](https://www.mdpi.com/1420-3049/26/3/629), which aimed to understand kinase similarities within different combinations of kinase on- and off-targets (also called anti-targets):\n", - "\n", + "We will use nine kinases as investigated in [Molecules (2021), 26(3), 629](https://www.mdpi.com/1420-3049/26/3/629). In the study diverse kinase similarity measures were analyzed for different combinations of kinase on- and off-targets to explore the limits of multi-kinase screenings.\n", " \n", "\n", "> We aggregated the investigated kinases in “profiles”. Profile 1 combined **EGFR** and **ErbB2** as targets and **BRAF** as a (general) anti-target. Out of similar considerations, Profile 2 consisted of EGFR and **PI3K** as targets and BRAF as anti-target. This profile is expected to be more challenging as PI3K is an atypical kinase and thus less similar to EGFR than for example ErbB2 used in Profile 1. Profile 3, comprised of EGFR and **VEGFR2** as targets and BRAF as anti-target, was contrasted with the hit rate that we found with a standard docking against the single target VEGFR2 (Profile 4).\n", @@ -255,7 +259,7 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "### Retrieve sequences from KLIFS" + "### Define the kinases of interest" ] }, { @@ -282,6 +286,13 @@ " 'p110a']" ] }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "### Retrieve sequences from KLIFS" + ] + }, { "cell_type": "markdown", "metadata": {}, @@ -610,7 +621,7 @@ " match_score = substitution_score(seq_array1, seq_array2)\n", " similarity_normed = sum(match_score)/len(sequence_1)\n", " else:\n", - " print(\"Type not defined.\")\n", + " print(f\"Type {type_} not defined.\")\n", " return None\n", "\n", " return similarity_normed" @@ -632,16 +643,20 @@ "name": "stdout", "output_type": "stream", "text": [ - "Pocket sequence similarity between EGFR and MET kinases: 0.72 using substitution.\n" + "EGFR :KVLGSGAFGTVYKVAIKELEILDEAYVMASVDPHVCRLLGIQLITQLMPFGCLLDYVREYLEDRRLVHRDLAARNVLVITDFGLA\n", + "MET :EVIGRGHFGCVYHCAVKSLQFLTEGIIMKDFSPNVLSLLGILVVLPYMKHGDLRNFIRNYLASKKFVHRDLAARNCMLVADFGLA\n", + "Pocket sequence similarity between EGFR and MET kinases: 0.46 using identity.\n" ] } ], "source": [ "EGFR_MET_seq_similarity = sequence_similarity(\"EGFR\",\n", " \"MET\",\n", - " \"substitution\")\n", + " \"identity\")\n", + "for key in ('EGFR','MET'):\n", + " print(f\"{key:5s}:{kinase_sequences[key]}\")\n", "print(f\"Pocket sequence similarity between EGFR and MET kinases: \"\n", - " f\"{EGFR_MET_seq_similarity:.2f} using substitution.\")" + " f\"{EGFR_MET_seq_similarity:.2f} using identity.\")" ] }, { @@ -653,23 +668,23 @@ "name": "stdout", "output_type": "stream", "text": [ - "Pocket sequence similarity between EGFR and MET kinases: 0.46 using identity.\n" + "Pocket sequence similarity between EGFR and MET kinases: 0.72 using substitution.\n" ] } ], "source": [ "EGFR_MET_seq_similarity = sequence_similarity(\"EGFR\",\n", " \"MET\",\n", - " \"identity\")\n", + " \"substitution\")\n", "print(f\"Pocket sequence similarity between EGFR and MET kinases: \"\n", - " f\"{EGFR_MET_seq_similarity:.2f} using identity.\")" + " f\"{EGFR_MET_seq_similarity:.2f} using substitution.\")" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ - "As expected, the similarity between a kinase and itself leads to the highest possible score:" + "We can also look at self-similarity:" ] }, { @@ -710,6 +725,13 @@ " f\"{EGFR_seq_similarity:.2f} using substitution.\")" ] }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "As expected, the similarity between a kinase and itself leads to the highest possible score:" + ] + }, { "cell_type": "markdown", "metadata": {}, @@ -729,17 +751,27 @@ "execution_count": 15, "metadata": {}, "outputs": [], + "source": [ + "similarity_measure=\"substitution\" " + ] + }, + { + "cell_type": "code", + "execution_count": 16, + "metadata": {}, + "outputs": [], "source": [ "kinase_similarity_matrix = np.zeros((len(query_kinases), len(query_kinases)))\n", "for i, kinase_name1 in enumerate(query_kinases):\n", " for j, kinase_name2 in enumerate(query_kinases):\n", " kinase_similarity_matrix[i, j] = sequence_similarity(kinase_name1,\n", - " kinase_name2)" + " kinase_name2,\n", + " similarity_measure)" ] }, { "cell_type": "code", - "execution_count": 16, + "execution_count": 17, "metadata": {}, "outputs": [ { @@ -778,109 +810,109 @@ " \n", " EGFR\n", " 1.000000\n", - " 0.894118\n", - " 0.376471\n", - " 0.317647\n", - " 0.447059\n", - " 0.458824\n", - " 0.388235\n", - " 0.470588\n", - " 0.117647\n", + " 0.940995\n", + " 0.658852\n", + " 0.650192\n", + " 0.710442\n", + " 0.715203\n", + " 0.644984\n", + " 0.715307\n", + " 0.429135\n", " \n", " \n", " ErbB2\n", - " 0.894118\n", + " 0.941257\n", " 1.000000\n", - " 0.400000\n", - " 0.329412\n", - " 0.423529\n", - " 0.470588\n", - " 0.400000\n", - " 0.435294\n", - " 0.117647\n", + " 0.659334\n", + " 0.632521\n", + " 0.685368\n", + " 0.702937\n", + " 0.636820\n", + " 0.701761\n", + " 0.416966\n", " \n", " \n", " BRAF\n", - " 0.376471\n", - " 0.400000\n", + " 0.653021\n", + " 0.651452\n", " 1.000000\n", - " 0.329412\n", - " 0.388235\n", - " 0.376471\n", - " 0.376471\n", - " 0.400000\n", - " 0.152941\n", + " 0.646301\n", + " 0.670291\n", + " 0.639468\n", + " 0.637391\n", + " 0.667424\n", + " 0.437786\n", " \n", " \n", " CDK2\n", - " 0.317647\n", - " 0.329412\n", - " 0.329412\n", + " 0.648024\n", + " 0.629135\n", + " 0.649093\n", " 1.000000\n", - " 0.376471\n", - " 0.364706\n", - " 0.470588\n", - " 0.341176\n", - " 0.105882\n", + " 0.679931\n", + " 0.658547\n", + " 0.724206\n", + " 0.652563\n", + " 0.425303\n", " \n", " \n", " LCK\n", - " 0.447059\n", - " 0.423529\n", - " 0.388235\n", - " 0.376471\n", + " 0.713619\n", + " 0.685906\n", + " 0.677195\n", + " 0.684067\n", " 1.000000\n", - " 0.400000\n", - " 0.388235\n", - " 0.435294\n", - " 0.141176\n", + " 0.696126\n", + " 0.665214\n", + " 0.689147\n", + " 0.454323\n", " \n", " \n", " MET\n", - " 0.458824\n", - " 0.470588\n", - " 0.376471\n", - " 0.364706\n", - " 0.400000\n", + " 0.709202\n", + " 0.694562\n", + " 0.638929\n", + " 0.655510\n", + " 0.687189\n", " 1.000000\n", - " 0.364706\n", - " 0.470588\n", - " 0.105882\n", + " 0.628056\n", + " 0.711115\n", + " 0.392443\n", " \n", " \n", " p38a\n", - " 0.388235\n", - " 0.400000\n", - " 0.376471\n", - " 0.470588\n", - " 0.388235\n", - " 0.364706\n", + " 0.645767\n", + " 0.634558\n", + " 0.640101\n", + " 0.723386\n", + " 0.661388\n", + " 0.632620\n", " 1.000000\n", - " 0.388235\n", - " 0.141176\n", + " 0.652120\n", + " 0.432959\n", " \n", " \n", " KDR\n", - " 0.470588\n", - " 0.435294\n", - " 0.400000\n", - " 0.341176\n", - " 0.435294\n", - " 0.470588\n", - " 0.388235\n", + " 0.718258\n", + " 0.703629\n", + " 0.676719\n", + " 0.656019\n", + " 0.687444\n", + " 0.718457\n", + " 0.656647\n", " 1.000000\n", - " 0.152941\n", + " 0.424930\n", " \n", " \n", " p110a\n", - " 0.117647\n", - " 0.117647\n", - " 0.152941\n", - " 0.105882\n", - " 0.141176\n", - " 0.105882\n", - " 0.141176\n", - " 0.152941\n", + " 0.427023\n", + " 0.412055\n", + " 0.437192\n", + " 0.424418\n", + " 0.450303\n", + " 0.397434\n", + " 0.431120\n", + " 0.422578\n", " 1.000000\n", " \n", " \n", @@ -889,318 +921,288 @@ ], "text/plain": [ " EGFR ErbB2 BRAF CDK2 LCK MET p38a \\\n", - "EGFR 1.000000 0.894118 0.376471 0.317647 0.447059 0.458824 0.388235 \n", - "ErbB2 0.894118 1.000000 0.400000 0.329412 0.423529 0.470588 0.400000 \n", - "BRAF 0.376471 0.400000 1.000000 0.329412 0.388235 0.376471 0.376471 \n", - "CDK2 0.317647 0.329412 0.329412 1.000000 0.376471 0.364706 0.470588 \n", - "LCK 0.447059 0.423529 0.388235 0.376471 1.000000 0.400000 0.388235 \n", - "MET 0.458824 0.470588 0.376471 0.364706 0.400000 1.000000 0.364706 \n", - "p38a 0.388235 0.400000 0.376471 0.470588 0.388235 0.364706 1.000000 \n", - "KDR 0.470588 0.435294 0.400000 0.341176 0.435294 0.470588 0.388235 \n", - "p110a 0.117647 0.117647 0.152941 0.105882 0.141176 0.105882 0.141176 \n", + "EGFR 1.000000 0.940995 0.658852 0.650192 0.710442 0.715203 0.644984 \n", + "ErbB2 0.941257 1.000000 0.659334 0.632521 0.685368 0.702937 0.636820 \n", + "BRAF 0.653021 0.651452 1.000000 0.646301 0.670291 0.639468 0.637391 \n", + "CDK2 0.648024 0.629135 0.649093 1.000000 0.679931 0.658547 0.724206 \n", + "LCK 0.713619 0.685906 0.677195 0.684067 1.000000 0.696126 0.665214 \n", + "MET 0.709202 0.694562 0.638929 0.655510 0.687189 1.000000 0.628056 \n", + "p38a 0.645767 0.634558 0.640101 0.723386 0.661388 0.632620 1.000000 \n", + "KDR 0.718258 0.703629 0.676719 0.656019 0.687444 0.718457 0.656647 \n", + "p110a 0.427023 0.412055 0.437192 0.424418 0.450303 0.397434 0.431120 \n", "\n", " KDR p110a \n", - "EGFR 0.470588 0.117647 \n", - "ErbB2 0.435294 0.117647 \n", - "BRAF 0.400000 0.152941 \n", - "CDK2 0.341176 0.105882 \n", - "LCK 0.435294 0.141176 \n", - "MET 0.470588 0.105882 \n", - "p38a 0.388235 0.141176 \n", - "KDR 1.000000 0.152941 \n", - "p110a 0.152941 1.000000 " + "EGFR 0.715307 0.429135 \n", + "ErbB2 0.701761 0.416966 \n", + "BRAF 0.667424 0.437786 \n", + "CDK2 0.652563 0.425303 \n", + "LCK 0.689147 0.454323 \n", + "MET 0.711115 0.392443 \n", + "p38a 0.652120 0.432959 \n", + "KDR 1.000000 0.424930 \n", + "p110a 0.422578 1.000000 " ] }, - "execution_count": 16, + "execution_count": 17, "metadata": {}, "output_type": "execute_result" } ], "source": [ - "kinase_similarity_matrix = pd.DataFrame(data=kinase_similarity_matrix,\n", + "kinase_similarity_matrix_df = pd.DataFrame(data=kinase_similarity_matrix,\n", " index=query_kinases,\n", " columns=query_kinases)\n", - "kinase_similarity_matrix" + "kinase_similarity_matrix_df" ] }, { "cell_type": "code", - "execution_count": 17, + "execution_count": 18, "metadata": {}, "outputs": [ { "data": { "text/html": [ - 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 EGFRErbB2BRAFCDK2LCKMETp38aKDRp110a
EGFR1.0000.8940.3760.3180.4470.4590.3880.4710.118
ErbB20.8941.0000.4000.3290.4240.4710.4000.4350.118
BRAF0.3760.4001.0000.3290.3880.3760.3760.4000.153
CDK20.3180.3290.3291.0000.3760.3650.4710.3410.106
LCK0.4470.4240.3880.3761.0000.4000.3880.4350.141
MET0.4590.4710.3760.3650.4001.0000.3650.4710.106
p38a0.3880.4000.3760.4710.3880.3651.0000.3880.141
KDR0.4710.4350.4000.3410.4350.4710.3881.0000.153
p110a0.1180.1180.1530.1060.1410.1060.1410.1531.000
\n" + "\n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + "
EGFR ErbB2 BRAF CDK2 LCK MET p38a KDR p110a
EGFR1.0000.9410.6590.6500.7100.7150.6450.7150.429
ErbB20.9411.0000.6590.6330.6850.7030.6370.7020.417
BRAF0.6530.6511.0000.6460.6700.6390.6370.6670.438
CDK20.6480.6290.6491.0000.6800.6590.7240.6530.425
LCK0.7140.6860.6770.6841.0000.6960.6650.6890.454
MET0.7090.6950.6390.6560.6871.0000.6280.7110.392
p38a0.6460.6350.6400.7230.6610.6331.0000.6520.433
KDR0.7180.7040.6770.6560.6870.7180.6571.0000.425
p110a0.4270.4120.4370.4240.4500.3970.4310.4231.000
" ], "text/plain": [ - "" + "" ] }, - "execution_count": 17, + "execution_count": 18, "metadata": {}, "output_type": "execute_result" } @@ -1208,7 +1210,7 @@ "source": [ "# Show matrix with background gradient\n", "cm = sns.light_palette(\"green\", as_cmap=True)\n", - "kinase_similarity_matrix.style.\\\n", + "kinase_similarity_matrix_df.style.\\\n", " background_gradient(cmap=cm).\\\n", " format(\"{:.3f}\")" ] @@ -1222,11 +1224,12 @@ }, { "cell_type": "code", - "execution_count": 18, + "execution_count": 19, "metadata": {}, "outputs": [], "source": [ - "kinase_similarity_matrix.to_csv(DATA / \"kinase_similarity_matrix_sequence.csv\")" + "f_name = f\"kinase_similarity_{similarity_measure}_matrix_sequence.csv\"\n", + "kinase_similarity_matrix_df.to_csv(DATA / f_name)" ] }, { @@ -1247,312 +1250,286 @@ }, { "cell_type": "code", - "execution_count": 19, + "execution_count": 20, "metadata": {}, "outputs": [ { "name": "stdout", "output_type": "stream", "text": [ - "The values of the similarity matrix lie between: 0.11 and 1.00\n" + "The values of the similarity matrix lie between: 0.39 and 1.00\n" ] } ], "source": [ "print(f\"The values of the similarity matrix lie between: \"\n", - " f\"{kinase_similarity_matrix.min().min():.2f}\"\n", - " f\" and {kinase_similarity_matrix.max().max():.2f}\")" + " f\"{kinase_similarity_matrix_df.min().min():.2f}\"\n", + " f\" and {kinase_similarity_matrix_df.max().max():.2f}\")" ] }, { "cell_type": "code", - "execution_count": 20, + "execution_count": 21, "metadata": {}, "outputs": [], "source": [ - "kinase_distance_matrix = 1 - kinase_similarity_matrix" + "kinase_distance_matrix_df = 1 - kinase_similarity_matrix_df" ] }, { "cell_type": "code", - "execution_count": 21, + "execution_count": 22, "metadata": {}, "outputs": [ { "data": { "text/html": [ - "\n", - "\n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - "
 EGFRErbB2BRAFCDK2LCKMETp38aKDRp110a
EGFR0.0000.1060.6240.6820.5530.5410.6120.5290.882
ErbB20.1060.0000.6000.6710.5760.5290.6000.5650.882
BRAF0.6240.6000.0000.6710.6120.6240.6240.6000.847
CDK20.6820.6710.6710.0000.6240.6350.5290.6590.894
LCK0.5530.5760.6120.6240.0000.6000.6120.5650.859
MET0.5410.5290.6240.6350.6000.0000.6350.5290.894
p38a0.6120.6000.6240.5290.6120.6350.0000.6120.859
KDR0.5290.5650.6000.6590.5650.5290.6120.0000.847
p110a0.8820.8820.8470.8940.8590.8940.8590.8470.000
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EGFR ErbB2 BRAF CDK2 LCK MET p38a KDR p110a
EGFR0.0000.0590.3410.3500.2900.2850.3550.2850.571
ErbB20.0590.0000.3410.3670.3150.2970.3630.2980.583
BRAF0.3470.3490.0000.3540.3300.3610.3630.3330.562
CDK20.3520.3710.3510.0000.3200.3410.2760.3470.575
LCK0.2860.3140.3230.3160.0000.3040.3350.3110.546
MET0.2910.3050.3610.3440.3130.0000.3720.2890.608
p38a0.3540.3650.3600.2770.3390.3670.0000.3480.567
KDR0.2820.2960.3230.3440.3130.2820.3430.0000.575
p110a0.5730.5880.5630.5760.5500.6030.5690.5770.000
" ], "text/plain": [ - "" + "" ] }, - "execution_count": 21, + "execution_count": 22, "metadata": {}, "output_type": "execute_result" } ], "source": [ - "kinase_distance_matrix.style.\\\n", + "kinase_distance_matrix_df.style.\\\n", " background_gradient(cmap=cm).\\\n", " format(\"{:.3f}\")" ] @@ -1566,12 +1543,12 @@ }, { "cell_type": "code", - "execution_count": 22, + "execution_count": 23, "metadata": {}, "outputs": [], "source": [ - "kinase_distance_matrix.to_csv(DATA /\n", - " \"kinase_distance_matrix_sequence.csv\")" + "f_name = f\"kinase_distance_{similarity_measure}_matrix_sequence.csv\"\n", + "kinase_distance_matrix_df.to_csv(DATA / f_name)" ] }, { @@ -1580,7 +1557,7 @@ "source": [ "## Discussion\n", "\n", - "In this talktorial, we investigate how sequences can be used to measure similarity between kinases. The focus is made of the pocket sequence, which is retrieve from KLIFS. Sequence similarity can be assessed using two scores: 1. the identity, which treats all amino acids uniformly, and 2. the substitution, which takes into account the rate of change of residues over evolutionary time.\n", + "In this talktorial, we investigate how sequences can be used to measure similarity between kinases. The focus is set on the pocket sequence, which is retrieved from KLIFS. Sequence similarity can be assessed using two scores: 1. the identity, which treats all amino acids uniformly, and 2. the substitution, which takes into account the rate of change of residues over evolutionary time.\n", "\n", "The kinase similarity matrix above will be reloaded in **Talktorial T028**, where we compare kinase similarities from different perspectives, including the pocket sequence perspective we have talked about in this talktorial." ] @@ -1599,7 +1576,7 @@ ], "metadata": { "kernelspec": { - "display_name": "Python 3 (ipykernel)", + "display_name": "Python 3", "language": "python", "name": "python3" }, @@ -1613,7 +1590,7 @@ "name": "python", "nbconvert_exporter": "python", "pygments_lexer": "ipython3", - "version": "3.8.10" + "version": "3.8.5" }, "toc-autonumbering": true, "widgets": { From 3271321d5aacf95568f1881bd2a10fd53e9bb10f Mon Sep 17 00:00:00 2001 From: Andrea Volkamer Date: Tue, 21 Sep 2021 14:07:58 +0200 Subject: [PATCH 059/158] small adaptions to T025 --- .../talktorial.ipynb | 1183 ++++++++++++----- 1 file changed, 835 insertions(+), 348 deletions(-) diff --git a/teachopencadd/talktorials/T025_kinase_similarity_kissim/talktorial.ipynb b/teachopencadd/talktorials/T025_kinase_similarity_kissim/talktorial.ipynb index f85a137d..f2068fb8 100644 --- a/teachopencadd/talktorials/T025_kinase_similarity_kissim/talktorial.ipynb +++ b/teachopencadd/talktorials/T025_kinase_similarity_kissim/talktorial.ipynb @@ -23,7 +23,7 @@ "source": [ "## Aim of this talktorial\n", "\n", - "We will assess the similarity between a set of kinases based on the KiSSim fingerprint, which describes the physicochemical and spatial properties in structurally resolved kinases." + "We will assess the similarity between a set of kinases from a structural point of view using the [KiSSim](https://kissim.readthedocs.io/en/latest/) fingerprint. KiSSim describes the physicochemical and spatial properties in structurally resolved kinases." ] }, { @@ -43,6 +43,7 @@ "source": [ "### Contents in *Practical*\n", "\n", + "* Define the kinases of interest\n", "* Retrieve and preprocess data\n", "* Show kinase coverage\n", "* Load KiSSim fingerprints\n", @@ -94,7 +95,7 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "We will use nine kinases from [Molecules (2021), 26(3), 629](https://www.mdpi.com/1420-3049/26/3/629), which aimed to understand kinase similarities within different combinations of kinase on- and off-targets (also called anti-targets):\n", + "We will use nine kinases as investigated in [Molecules (2021), 26(3), 629](https://www.mdpi.com/1420-3049/26/3/629). In the study diverse kinase similarity measures were analyzed for different combinations of kinase on- and off-targets to explore the limits of multi-kinase screenings.\n", "\n", "> We aggregated the investigated kinases in “profiles”. Profile 1 combined **EGFR** and **ErbB2** as targets and **BRAF** as a (general) anti-target. Out of similar considerations, Profile 2 consisted of EGFR and **PI3K** as targets and BRAF as anti-target. This profile is expected to be more challenging as PI3K is an atypical kinase and thus less similar to EGFR than for example ErbB2 used in Profile 1. Profile 3, comprised of EGFR and **VEGFR2** as targets and BRAF as anti-target, was contrasted with the hit rate that we found with a standard docking against the single target VEGFR2 (Profile 4).\n", "> To broaden the comparison and obtain an estimate for the promiscuity of each compound, the kinases **CDK2**, **LCK**, **MET** and **p38α** were included in the experimental assay panel and the structure-based bioinformatics comparison as commonly used anti-targets.\n", @@ -123,7 +124,7 @@ "\n", "Side effects often occur when a drug binds not only to its designated target (on-target) but also to other targets (off-targets) that share similar binding sites to form similar protein-ligand interaction patterns. Many binding site comparison tools have been proposed to predict similarities and potentially off-targets (see [Curr. Comput. Aided Drug Des. (2008), 4, 209-20](https://www.eurekaselect.com/67606/article/how-measure-similarity-between-protein-ligand-binding-sites) and [J. Med. Chem. (2016), 9, 4121-51](https://pubs.acs.org/doi/10.1021/acs.jmedchem.6b00078)). \n", "\n", - "We here use the novel KiSSim (*Ki*nase *S*tructure *Sim*ilarity) fingerprint, which is based on the KLIFS pocket definition and alignment described in the following." + "We here use the novel [KiSSim](https://kissim.readthedocs.io/en/latest/) (*Ki*nase *S*tructure *Sim*ilarity) fingerprint, which is based on the KLIFS pocket definition and alignment described in the following." ] }, { @@ -178,7 +179,15 @@ "cell_type": "code", "execution_count": 1, "metadata": {}, - "outputs": [], + "outputs": [ + { + "name": "stderr", + "output_type": "stream", + "text": [ + "INFO:opencadd.databases.klifs.api:If you want to see an non-truncated version of the DataFrames in this module, use `pd.set_option('display.max_columns', 50)` in your notebook.\n" + ] + } + ], "source": [ "from pathlib import Path\n", "\n", @@ -204,7 +213,7 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "### Retrieve and preprocess data" + "### Define the kinases of interest" ] }, { @@ -238,6 +247,13 @@ "]" ] }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "### Retrieve and preprocess data" + ] + }, { "cell_type": "markdown", "metadata": {}, @@ -265,7 +281,16 @@ "cell_type": "code", "execution_count": 5, "metadata": {}, - "outputs": [], + "outputs": [ + { + "name": "stderr", + "output_type": "stream", + "text": [ + "INFO:opencadd.databases.klifs.api:Set up remote session...\n", + "INFO:opencadd.databases.klifs.api:Remote session is ready!\n" + ] + } + ], "source": [ "klifs_session = setup_remote()" ] @@ -286,7 +311,7 @@ "name": "stdout", "output_type": "stream", "text": [ - "Number of structures: 2466\n", + "Number of structures: 2484\n", "Kinases: CDK2 p38a EGFR ErbB2 MET LCK KDR BRAF p110a\n" ] } @@ -297,6 +322,284 @@ "print(\"Kinases:\", *structures[\"kinase.klifs_name\"].unique())" ] }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "Let's have a look at what is stored in the structures dataframe:" + ] + }, + { + "cell_type": "code", + "execution_count": 7, + "metadata": {}, + "outputs": [ + { + "data": { + "text/plain": [ + "Index(['structure.klifs_id', 'structure.pdb_id', 'structure.alternate_model',\n", + " 'structure.chain', 'species.klifs', 'kinase.klifs_id',\n", + " 'kinase.klifs_name', 'kinase.family', 'kinase.group',\n", + " 'structure.pocket', 'ligand.expo_id', 'ligand_allosteric.expo_id',\n", + " 'ligand.name', 'ligand_allosteric.name', 'structure.dfg',\n", + " 'structure.ac_helix', 'structure.resolution', 'structure.qualityscore',\n", + " 'structure.missing_residues', 'structure.missing_atoms',\n", + " 'structure.rmsd1', 'structure.rmsd2', 'structure.front',\n", + " 'structure.gate', 'structure.back', 'structure.fp_i', 'structure.fp_ii',\n", + " 'structure.bp_i_a', 'structure.bp_i_b', 'structure.bp_ii_in',\n", + " 'structure.bp_ii_a_in', 'structure.bp_ii_b_in', 'structure.bp_ii_out',\n", + " 'structure.bp_ii_b', 'structure.bp_iii', 'structure.bp_iv',\n", + " 'structure.bp_v', 'structure.grich_distance', 'structure.grich_angle',\n", + " 'structure.grich_rotation', 'structure.filepath'],\n", + " dtype='object')" + ] + }, + "execution_count": 7, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "structures.columns" + ] + }, + { + "cell_type": "code", + "execution_count": 8, + "metadata": {}, + "outputs": [ + { + "data": { + "text/html": [ + "
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"stream", + "text": [ + "INFO:numexpr.utils:NumExpr defaulting to 8 threads.\n" + ] + }, { "name": "stdout", "output_type": "stream", "text": [ - "Number of structures: 1620\n", + "Number of structures: 1632\n", "Kinases: CDK2 p38a EGFR ErbB2 MET LCK KDR BRAF p110a\n" ] } @@ -347,14 +657,14 @@ }, { "cell_type": "code", - "execution_count": 8, + "execution_count": 10, "metadata": {}, "outputs": [ { "name": "stdout", "output_type": "stream", "text": [ - "Number of structures: 1620\n" + "Number of structures: 1632\n" ] } ], @@ -372,7 +682,7 @@ }, { "cell_type": "code", - "execution_count": 9, + "execution_count": 11, "metadata": {}, "outputs": [ { @@ -405,7 +715,7 @@ }, { "cell_type": "code", - "execution_count": 10, + "execution_count": 12, "metadata": {}, "outputs": [ { @@ -419,12 +729,12 @@ "BRAF 72\n", "MET 99\n", "p38a 151\n", - "EGFR 357\n", + "EGFR 369\n", "CDK2 850\n", "dtype: int64" ] }, - "execution_count": 10, + "execution_count": 12, "metadata": {}, "output_type": "execute_result" } @@ -445,12 +755,12 @@ }, { "cell_type": "code", - "execution_count": 11, + "execution_count": 13, "metadata": {}, "outputs": [ { "data": { - "image/png": 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\n", 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" ] @@ -517,7 +827,7 @@ }, { "cell_type": "code", - "execution_count": 12, + "execution_count": 14, "metadata": {}, "outputs": [ { @@ -542,7 +852,225 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "You might notice that we have fewer fingerprints than structures. This can happen during the `kissim` fingerprinting when some structures cannot be encoded." + "You might notice that we have slightly fewer fingerprints than structures. This can happen during the `kissim` fingerprinting when some structures cannot be encoded." + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "Let's have a look at the fingerprint data frame. \n", + "* Kinase structures are stored by KLIFS Id (index)\n", + "* Each kinase is represented by 1032 features (85 residues * 8 physicohem. features + 85 residues * 4 distances + 12 moments)" + ] + }, + { + "cell_type": "code", + "execution_count": 15, + "metadata": {}, + "outputs": [ + { + "data": { + "text/html": [ + "
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 BRAFCDK2EGFRErbB2KDRLCKMETp110ap38a
BRAF0.00017.15619.51521.38321.08921.58320.29737.61121.731
CDK217.1560.00018.14721.10619.88017.97318.30436.78019.481
EGFR19.51518.1470.00016.39217.28216.46717.49836.04622.128
ErbB221.38321.10616.3920.00023.85123.88122.56341.27724.682
KDR21.08919.88017.28223.8510.00019.25520.43141.10420.263
LCK21.58317.97316.46723.88119.2550.00019.22139.02222.457
MET20.29718.30417.49822.56320.43119.2210.00039.41421.983
p110a37.61136.78036.04641.27741.10439.02239.4140.00038.530
p38a21.73119.48122.12824.68220.26322.45721.98338.5300.000
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BRAF CDK2 EGFR ErbB2 KDR LCK MET p110a p38a
BRAF0.00017.15619.51521.38321.08921.58320.29737.61121.731
CDK217.1560.00018.14721.10619.88017.97318.30436.78019.481
EGFR19.51518.1470.00016.39217.28216.46717.49836.04622.128
ErbB221.38321.10616.3920.00023.85123.88122.56341.27724.682
KDR21.08919.88017.28223.8510.00019.25520.43141.10420.263
LCK21.58317.97316.46723.88119.2550.00019.22139.02222.457
MET20.29718.30417.49822.56320.43119.2210.00039.41421.983
p110a37.61136.78036.04641.27741.10439.02239.4140.00038.530
p38a21.73119.48122.12824.68220.26322.45721.98338.5300.000
" ], "text/plain": [ - "" + "" ] }, - "execution_count": 16, + "execution_count": 21, "metadata": {}, "output_type": "execute_result" } ], "source": [ - "# We unstack the matrix (each pairwise comparison in a single row)\n", - "# We group by kinase names (level=[0, 1] ensures that the order of the kinases is ignored\n", - "# We take the minimum value in each kinase pair group\n", - "# We unstack the remaining data points\n", - "kinase_distance_matrix = (\n", - " kinase_distance_matrix.unstack().groupby(level=[0, 1]).min().unstack(level=1)\n", - ")\n", - "kinase_distance_matrix.index.name = None\n", - "kinase_distance_matrix.columns.name = None\n", - "\n", "# Show matrix with background gradient\n", "cm = sns.light_palette(\"green\", as_cmap=True)\n", "kinase_distance_matrix.style.background_gradient(cmap=cm).format(\"{:.3f}\")\n", @@ -1175,7 +1662,7 @@ }, { "cell_type": "code", - "execution_count": 17, + "execution_count": 22, "metadata": {}, "outputs": [], "source": [ @@ -1217,7 +1704,7 @@ ], "metadata": { "kernelspec": { - "display_name": "Python 3 (ipykernel)", + "display_name": "Python 3", "language": "python", "name": "python3" }, @@ -1231,7 +1718,7 @@ "name": "python", "nbconvert_exporter": "python", "pygments_lexer": "ipython3", - "version": "3.9.6" + "version": "3.8.5" }, "toc-autonumbering": true, "widgets": { From 2de81017ba6a39a7e8e5407225f866916be0e255 Mon Sep 17 00:00:00 2001 From: Andrea Volkamer Date: Tue, 21 Sep 2021 21:13:25 +0200 Subject: [PATCH 060/158] small adaptions to T026 --- .../talktorial.ipynb | 548 +++++------------- 1 file changed, 143 insertions(+), 405 deletions(-) diff --git a/teachopencadd/talktorials/T026_kinase_similarity_ifp/talktorial.ipynb b/teachopencadd/talktorials/T026_kinase_similarity_ifp/talktorial.ipynb index 2578f585..0cc1a99a 100644 --- a/teachopencadd/talktorials/T026_kinase_similarity_ifp/talktorial.ipynb +++ b/teachopencadd/talktorials/T026_kinase_similarity_ifp/talktorial.ipynb @@ -21,7 +21,7 @@ "source": [ "## Aim of this talktorial\n", "\n", - "We will assess the similarity between a set of kinases based on the KLIFS interaction fingerprint (IFP), which describes the interactions seen in a structurally resolved kinase-ligand complex. " + "We will assess the similarity between a set of kinases based on detected protein-ligand interactions in available complex structures. The [KLIFS](https://klifs.net/) interaction fingerprint (IFP), which describes the interactions seen in a structurally resolved kinase-ligand complex, will be used for this exercise. " ] }, { @@ -41,6 +41,7 @@ "source": [ "### Contents in *Practical*\n", "\n", + "* Define the kinases of interest\n", "* Retrieve and preprocess data\n", "* Show kinase coverage\n", "* Compare structures\n", @@ -86,7 +87,7 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "We will use nine kinases from [Molecules (2021), 26(3), 629](https://www.mdpi.com/1420-3049/26/3/629), which aimed to understand kinase similarities within different combinations of kinase on- and off-targets (also called anti-targets):\n", + "We will use nine kinases as investigated in [Molecules (2021), 26(3), 629](https://www.mdpi.com/1420-3049/26/3/629). In the study diverse kinase similarity measures were analyzed for different combinations of kinase on- and off-targets to explore the limits of multi-kinase screenings.\n", "\n", "> We aggregated the investigated kinases in “profiles”. Profile 1 combined **EGFR** and **ErbB2** as targets and **BRAF** as a (general) anti-target. Out of similar considerations, Profile 2 consisted of EGFR and **PI3K** as targets and BRAF as anti-target. This profile is expected to be more challenging as PI3K is an atypical kinase and thus less similar to EGFR than for example ErbB2 used in Profile 1. Profile 3, comprised of EGFR and **VEGFR2** as targets and BRAF as anti-target, was contrasted with the hit rate that we found with a standard docking against the single target VEGFR2 (Profile 4).\n", "> To broaden the comparison and obtain an estimate for the promiscuity of each compound, the kinases **CDK2**, **LCK**, **MET** and **p38α** were included in the experimental assay panel and the structure-based bioinformatics comparison as commonly used anti-targets.\n", @@ -113,7 +114,7 @@ "source": [ "### Kinase similarity descriptor: KLIFS interaction fingerprints\n", "\n", - "Interaction fingerprints encode the binding mode of a ligand in a binding site that is seen in a structurally resolved complex. If a ligand can form similar interaction patterns in proteins other (off-targets) than its designated protein (on-target), it is possible that this ligand will cause unintended side effects. Knowing about similarities between proteins can therefore help to avoid such off-target effects; or to exploit the found similarities for polypharmacology effects where one ligand intentionally targets multiple proteins at once.\n", + "Interaction fingerprints encode the binding mode of a ligand in a binding site, i.e., the protein-ligand interactions that are present in a structurally resolved complex. If a ligand can form similar interaction patterns in proteins other (off-targets) than its designated protein (on-target), it is possible that this ligand will cause unintended side effects. Knowing about similarities between proteins can therefore help to avoid such off-target effects; or to exploit the found similarities for polypharmacology effects where one ligand could intentionally target multiple proteins at once.\n", "\n", "In this talktorial, we are interested in assessing the similarity between a set of kinases based on the similarity between their co-crystallized ligands' binding modes. We will make use of pre-calculated interaction fingerprints provided by the kinase-focused resource KLIFS." ] @@ -167,7 +168,15 @@ "cell_type": "code", "execution_count": 1, "metadata": {}, - "outputs": [], + "outputs": [ + { + "name": "stderr", + "output_type": "stream", + "text": [ + "INFO:opencadd.databases.klifs.api:If you want to see an non-truncated version of the DataFrames in this module, use `pd.set_option('display.max_columns', 50)` in your notebook.\n" + ] + } + ], "source": [ "from pathlib import Path\n", "\n", @@ -194,7 +203,7 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "### Retrieve and preprocess data" + "### Define the kinases of interest" ] }, { @@ -228,6 +237,13 @@ "]" ] }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "### Retrieve and preprocess data" + ] + }, { "cell_type": "markdown", "metadata": {}, @@ -255,7 +271,16 @@ "cell_type": "code", "execution_count": 5, "metadata": {}, - "outputs": [], + "outputs": [ + { + "name": "stderr", + "output_type": "stream", + "text": [ + "INFO:opencadd.databases.klifs.api:Set up remote session...\n", + "INFO:opencadd.databases.klifs.api:Remote session is ready!\n" + ] + } + ], "source": [ "klifs_session = setup_remote()" ] @@ -276,7 +301,7 @@ "name": "stdout", "output_type": "stream", "text": [ - "Number of structures: 2466\n", + "Number of structures: 2484\n", "Kinases: CDK2 p38a EGFR ErbB2 MET LCK KDR BRAF p110a\n" ] } @@ -308,11 +333,18 @@ "execution_count": 7, "metadata": {}, "outputs": [ + { + "name": "stderr", + "output_type": "stream", + "text": [ + "INFO:numexpr.utils:NumExpr defaulting to 8 threads.\n" + ] + }, { "name": "stdout", "output_type": "stream", "text": [ - "Number of structures: 1620\n", + "Number of structures: 1632\n", "Kinases: CDK2 p38a EGFR ErbB2 MET LCK KDR BRAF p110a\n" ] } @@ -344,7 +376,7 @@ "name": "stdout", "output_type": "stream", "text": [ - "Number of structures: 1620\n" + "Number of structures: 1632\n" ] } ], @@ -387,16 +419,92 @@ "tags": [] }, "source": [ - "#### Fetch the structures' IFP (if available)\n", + "#### Fetch the structures' IFPs (if available)\n", "\n", "We fetch the IFPs for the set of structures. Not all structures will have an IFP because not all structures have a co-crystallized ligand." ] }, { "cell_type": "code", - "execution_count": null, + "execution_count": 10, "metadata": {}, - "outputs": [], + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "Number of structures with IFPs: 1466\n" + ] + }, + { + "data": { + "text/html": [ + "
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structure.klifs_idinteraction.fingerprint
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" + ], + "text/plain": [ + " structure.klifs_id interaction.fingerprint\n", + "0 775 0000000000000010000000000000000000000000000000...\n", + "1 777 0000000000000010000001000000000000000000000000...\n", + "2 778 0000000000000010000000000000000000000000000000...\n", + "3 779 0000000000000010000001000000000000000000000000...\n", + "4 782 0000000000000010000001000000000000000000000000..." + ] + }, + "execution_count": 10, + "metadata": {}, + "output_type": "execute_result" + } + ], "source": [ "ifps = klifs_session.interactions.by_structure_klifs_id(structure_klifs_ids)\n", "print(f\"Number of structures with IFPs: {len(ifps)}\")\n", @@ -644,9 +752,9 @@ } ], "source": [ - "structures = ifps.merge(structures, on=\"structure.klifs_id\", how=\"inner\")\n", - "print(f\"Number of structures with IFPs: {len(structures)}\")\n", - "structures.head()" + "structures_with_ifps = ifps.merge(structures, on=\"structure.klifs_id\", how=\"inner\")\n", + "print(f\"Number of structures with IFPs: {len(structures_with_ifps)}\")\n", + "structures_with_ifps.head()" ] }, { @@ -688,7 +796,7 @@ ], "source": [ "# Use pandas' groupby method to count the number of structures (rows) per kinase\n", - "n_structures_per_kinase = structures.groupby(\"kinase.klifs_name\").size().sort_values()\n", + "n_structures_per_kinase = structures_with_ifps.groupby(\"kinase.klifs_name\").size().sort_values()\n", "n_structures_per_kinase\n", "# NBVAL_CHECK_OUTPUT" ] @@ -707,7 +815,7 @@ "outputs": [ { "data": { - "image/png": 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\n", 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\n", "text/plain": [ "
" ] @@ -776,36 +884,19 @@ ], "source": [ "# This is the KLIFS format of the IFP (structure KLIFS ID and kinase name set as index)\n", - "ifps = structures.set_index([\"structure.klifs_id\", \"kinase.klifs_name\"])[\"interaction.fingerprint\"]\n", - "ifps.head()" + "ifp_series = structures_with_ifps.set_index([\"structure.klifs_id\", \"kinase.klifs_name\"])[\"interaction.fingerprint\"]\n", + "ifp_series.head()" ] }, { "cell_type": "code", "execution_count": 15, "metadata": {}, - "outputs": [ - { - "data": { - "text/plain": [ - "structure.klifs_id kinase.klifs_name\n", - "775 EGFR [0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, ...\n", - "777 EGFR [0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, ...\n", - "778 EGFR [0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, ...\n", - "779 EGFR [0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, ...\n", - "782 EGFR [0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 0, 1, ...\n", - "Name: interaction.fingerprint, dtype: object" - ] - }, - "execution_count": 15, - "metadata": {}, - "output_type": "execute_result" - } - ], + "outputs": [], "source": [ "# Cast string to list of \"0\" and \"1\"\n", - "ifps = ifps.apply(list)\n", - "ifps.head()" + "# ifps_series = ifp_series.apply(list)\n", + "# ifp_series.head()" ] }, { @@ -832,8 +923,8 @@ ], "source": [ "# Cast \"0\" and \"1\" to boolean False and True\n", - "ifps = ifps.apply(lambda x: [True if i == \"1\" else False for i in x])\n", - "ifps.head()" + "ifp_series = ifp_series.apply(lambda x: [True if i == \"1\" else False for i in x])\n", + "ifp_series.head()" ] }, { @@ -860,7 +951,7 @@ ], "source": [ "# Convert to numpy array\n", - "ifps_array = np.array(ifps.to_list())\n", + "ifps_array = np.array(ifp_series.to_list())\n", "ifps_array" ] }, @@ -995,7 +1086,7 @@ ], "source": [ "# Create DataFrame with structure KLIFS IDs as index/columns\n", - "structure_klifs_ids = ifps.index.get_level_values(0)\n", + "structure_klifs_ids = ifp_series.index.get_level_values(0)\n", "structure_distance_matrix = pd.DataFrame(\n", " structure_distance_matrix, index=structure_klifs_ids, columns=structure_klifs_ids\n", ")\n", @@ -1127,7 +1218,7 @@ "# Copy distance matrix to kinase matrix\n", "kinase_distance_matrix = structure_distance_matrix\n", "# Replace structure KLIFS IDs with the structures' kinase names\n", - "kinase_names = ifps.index.get_level_values(1)\n", + "kinase_names = ifp_series.index.get_level_values(1)\n", "kinase_distance_matrix.index = kinase_names\n", "kinase_distance_matrix.columns = kinase_names\n", "print(\"Show matrix subset:\")\n", @@ -1148,7 +1239,7 @@ "outputs": [ { "data": { - "image/png": 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+ "image/png": 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" ] @@ -1173,367 +1264,14 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "In this talktorial, we will consider per kinase pair the two structures that show the most similar binding mode for their co-crystallized ligands. Hence, we select the structure pair with the minimum distance as representative for a kinase pair." + "In this talktorial, we will consider per kinase pair the two structures that show the most similar binding mode for their co-crystallized ligands. Hence, we select the structure pair with the minimum IFP distance as representative for a kinase pair." ] }, { "cell_type": "code", - "execution_count": 22, + "execution_count": null, "metadata": {}, - "outputs": [ - { - "data": { - "text/html": [ - "\n", - "\n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - "
 BRAFCDK2EGFRErbB2KDRLCKMETp110ap38a
BRAF0.0000.3000.2780.3940.3640.3200.3680.5000.333
CDK20.3000.0000.1110.4520.2380.1900.1330.3480.278
EGFR0.2780.1110.0000.2580.2380.1670.2270.3810.174
ErbB20.3940.4520.2580.0000.4060.4190.3820.5710.258
KDR0.3640.2380.2380.4060.0000.0590.3330.5330.043
LCK0.3200.1900.1670.4190.0590.0000.2500.3750.190
MET0.3680.1330.2270.3820.3330.2500.0000.4290.353
p110a0.5000.3480.3810.5710.5330.3750.4290.0000.474
p38a0.3330.2780.1740.2580.0430.1900.3530.4740.000
\n" - ], - "text/plain": [ - "" - ] - }, - "execution_count": 22, - "metadata": {}, - "output_type": "execute_result" - } - ], + "outputs": [], "source": [ "# We unstack the matrix (each pairwise comparison in a single row)\n", "# We group by kinase names (level=[0, 1] ensures that the order of the kinases is ignored\n", @@ -1562,7 +1300,7 @@ }, { "cell_type": "code", - "execution_count": 23, + "execution_count": null, "metadata": {}, "outputs": [], "source": [ @@ -1580,7 +1318,7 @@ "\n", "In this talktorial, we have used the KLIFS interaction fingerprints, which describe binding modes of co-crystallized ligands in kinase structures, to assess kinase similarity.\n", "\n", - "The approach shown here is a rather simple one. We only compare the two closest binding modes per kinase pair, although we have &mdash at least for kinases such as EGFR and CDK2 &mdash much more data available on binding modes. As an alternative, we could instead aggregate the information from multiple binding modes per kinase in a fingerprint that reports all interactions seen in any structure. However, this approach has its drawbacks itself: Some kinases have much higher coverage than others, leading to an imbalance in information content.\n", + "The approach shown here is a rather simple one. We only compare the two closest binding modes per kinase pair, although we have - at least for kinases such as EGFR and CDK2 - much more data available on binding modes. As an alternative, we could instead aggregate the information from multiple binding modes per kinase in a fingerprint that reports all interactions seen in any structure. However, this approach has its drawbacks itself: Some kinases have much higher coverage than others, leading to an imbalance in information content.\n", "\n", "The kinase distance matrix above will be reloaded in **Talktorial T028**, where we compare kinase similarities from different perspectives, including the pocket structure perspective we have talked about in this talktorial." ] @@ -1606,7 +1344,7 @@ ], "metadata": { "kernelspec": { - "display_name": "Python 3 (ipykernel)", + "display_name": "Python 3", "language": "python", "name": "python3" }, @@ -1620,7 +1358,7 @@ "name": "python", "nbconvert_exporter": "python", "pygments_lexer": "ipython3", - "version": "3.9.6" + "version": "3.8.5" }, "toc-autonumbering": true, "widgets": { From b400e8d9283921cfc33dc8d0fc40932ba5253ddf Mon Sep 17 00:00:00 2001 From: Andrea Volkamer Date: Tue, 21 Sep 2021 22:28:11 +0200 Subject: [PATCH 061/158] small adaptions to T027 --- .../talktorial.ipynb | 2274 +++++++---------- 1 file changed, 951 insertions(+), 1323 deletions(-) diff --git a/teachopencadd/talktorials/T027_kinase_similarity_ligand_profile/talktorial.ipynb b/teachopencadd/talktorials/T027_kinase_similarity_ligand_profile/talktorial.ipynb index cf8e8192..14854ae3 100644 --- a/teachopencadd/talktorials/T027_kinase_similarity_ligand_profile/talktorial.ipynb +++ b/teachopencadd/talktorials/T027_kinase_similarity_ligand_profile/talktorial.ipynb @@ -19,7 +19,7 @@ "source": [ "## Aim of this talktorial\n", "\n", - "The aim of this talktorial is to investigate kinase similarity through ligand profiling. In the context of drug design, the following assumption can be made: if a compound was tested as active on two different kinases, it is suspected that these two kinases may have some degree of similarity. The concept of kinase promiscuity is also covered." + "The aim of this talktorial is to investigate kinase similarity through ligand profiling data. In the context of drug design, the following assumption can be made: if a compound was tested as active on two different kinases, it is suspected that these two kinases may have some degree of similarity. The concept of kinase promiscuity is also covered." ] }, { @@ -81,7 +81,7 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "We will use nine kinases from [Molecules (2021), 26(3), 629](https://www.mdpi.com/1420-3049/26/3/629), which aimed to understand kinase similarities within different combinations of kinase on- and off-targets (also called anti-targets):\n", + "We will use nine kinases as investigated in [Molecules (2021), 26(3), 629](https://www.mdpi.com/1420-3049/26/3/629). In the study diverse kinase similarity measures were analyzed for different combinations of kinase on- and off-targets to explore the limits of multi-kinase screenings.\n", "\n", " \n", "\n", @@ -119,7 +119,7 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "In order to measure kinase similarity through ligand profiling, bioactivity data is retrieved from the well-known [ChEMBL](https://www.ebi.ac.uk/chembl/) database and the query focuses on human-kinases. Luckily, a curated version of ChEMBL28 is already freely available in the openkinome organization, see https://github.com/openkinome.\n", + "In order to measure kinase similarity through ligand profiling data, bioactivity data is retrieved from the well-known [ChEMBL](https://www.ebi.ac.uk/chembl/) database and the query focuses on human-kinases. Luckily, a curated version of ChEMBL28 is already freely available in the openkinome organization, see https://github.com/openkinome/kinodata.\n", "For more details on querying the ChEMBL database, please refer to [Talktorial T001](https://github.com/volkamerlab/teachopencadd/blob/master/teachopencadd/talktorials/T001_query_chembl/talktorial.ipynb)." ] }, @@ -127,7 +127,7 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "In drug design, it is common to determine the activity of a compound against a kinase of interest as a \"hit\" or \"non hit\". Practically speaking, this is done using a cutoff value for measured activity. If the activity is greater than the cutoff, the compound is labeled as active, and inactive otherwise." + "In drug design, it is common to binarize the activity of a compound against a target of interest as a \"hit\" or \"non-hit\". Practically speaking, this is done using a cutoff value for measured activity. If the activity is greater than the cutoff, the compound is labeled as active (hit), and inactive (non-hit) otherwise." ] }, { @@ -141,7 +141,7 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "As a measure of similarity, we use ligand profiling in this talktorial." + "As a measure of similarity, we use ligand profiling data in this talktorial." ] }, { @@ -160,7 +160,7 @@ "{\\#\\text{ of compounds that were tested on both } K_i \\text{ and } K_j}.\n", "$$\n", "\n", - "Assuming that only one compound was tested on two kinases, and that the compound was tested as active for one and inactive for the other, then the similarity between these two kinases would be null." + "Assuming that only one compound was tested on two kinases, and that the compound was tested as active for one and inactive for the other, then the similarity between these two kinases would be zero." ] }, { @@ -212,7 +212,7 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "We retrieve a pre-curated version of ChEMBL v.28 freely available at openkinome, see https://github.com/openkinome/kinodata/releases/tag/v0.2." + "We retrieve a pre-curated version of a kinase subset of ChEMBL v.28 freely available at openkinome, see https://github.com/openkinome/kinodata/releases/tag/v0.2." ] }, { @@ -492,16 +492,45 @@ "data = data[data[\"activities.standard_type\"] == \"pIC50\"]" ] }, + { + "cell_type": "code", + "execution_count": 6, + "metadata": {}, + "outputs": [ + { + "data": { + "text/plain": [ + "Index(['Unnamed: 0', 'activities.activity_id', 'assays.chembl_id',\n", + " 'target_dictionary.chembl_id', 'molecule_dictionary.chembl_id',\n", + " 'molecule_dictionary.max_phase', 'activities.standard_type',\n", + " 'activities.standard_value', 'activities.standard_units',\n", + " 'compound_structures.canonical_smiles',\n", + " 'compound_structures.standard_inchi', 'component_sequences.sequence',\n", + " 'assays.confidence_score', 'docs.chembl_id', 'docs.year',\n", + " 'docs.authors', 'UniprotID'],\n", + " dtype='object')" + ] + }, + "execution_count": 6, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "data.columns" + ] + }, { "cell_type": "markdown", "metadata": {}, "source": [ - "The dataframe contains many columns that won't be necessary for the rest of the notebook and are therefore removed. Only relevant information is kept, namely the canonical SMILES of the compound, the measured activity and the UniProt ID of the kinase. These columns are renamed for readability." + "The dataframe contains many columns that won't be necessary for the rest of the notebook which are therefore removed. \n", + "Only relevant information is kept, namely the canonical SMILES of the compound, the measured activity and the UniProt ID of the kinase. These columns are renamed for readability." ] }, { "cell_type": "code", - "execution_count": 6, + "execution_count": 7, "metadata": {}, "outputs": [], "source": [ @@ -514,7 +543,7 @@ }, { "cell_type": "code", - "execution_count": 7, + "execution_count": 8, "metadata": {}, "outputs": [ { @@ -594,7 +623,7 @@ "4 CCCC(=O)Nc1cccc(-c2nc(Nc3ccc4[nH]ncc4c3)c3cc(O... 13.920819 O75116" ] }, - "execution_count": 7, + "execution_count": 8, "metadata": {}, "output_type": "execute_result" } @@ -613,7 +642,7 @@ }, { "cell_type": "code", - "execution_count": 8, + "execution_count": 9, "metadata": {}, "outputs": [ { @@ -635,12 +664,12 @@ "source": [ "#### Kinases of interest\n", "\n", - "We focus on the kinases of interest and map them to their UniProt IDs, using Table 1 from the theory." + "We focus on the kinases of interest and map them to their [UniProt](https://www.uniprot.org/) IDs, using Table 1 from the theory." ] }, { "cell_type": "code", - "execution_count": 9, + "execution_count": 10, "metadata": {}, "outputs": [], "source": [ @@ -664,7 +693,7 @@ }, { "cell_type": "code", - "execution_count": 10, + "execution_count": 11, "metadata": {}, "outputs": [ { @@ -682,7 +711,7 @@ }, { "cell_type": "code", - "execution_count": 11, + "execution_count": 12, "metadata": {}, "outputs": [ { @@ -742,84 +771,26 @@ " 11.096910\n", " P00533\n", " \n", - " \n", - " ...\n", - " ...\n", - " ...\n", - " ...\n", - " \n", - " \n", - " 186925\n", - " Nc1nc2cc(-c3cncc(S(N)(=O)=O)c3)ccn2n1\n", - " 1.800000\n", - " P42336\n", - " \n", - " \n", - " 186927\n", - " O=C(/C=C/c1ccc(O)c(O)c1)c1ccc(O[C@@H]2O[C@H](C...\n", - " 1.721246\n", - " P00533\n", - " \n", - " \n", - " 186929\n", - " CS(=O)(=O)c1cncc(-c2ccn3nc(N)nc3c2)c1\n", - " 1.700000\n", - " P42336\n", - " \n", - " \n", - " 186936\n", - " O=C(CCc1ccc(O)cc1)c1c(O)cc(O)cc1O\n", - " 1.602060\n", - " P00533\n", - " \n", - " \n", - " 186957\n", - " Nc1nc2cc(-c3cncc(S(=O)(=O)Nc4ccccc4)c3)ccn2n1\n", - " 1.400000\n", - " P42336\n", - " \n", " \n", "\n", - "

33169 rows × 3 columns

\n", "" ], "text/plain": [ - " smiles activity_value \\\n", - "57 Brc1cccc(Nc2ncnc3cc4ccccc4cc23)c1 11.522879 \n", - "98 CCOc1cc2ncnc(Nc3cccc(Br)c3)c2cc1OCC 11.221849 \n", - "101 CN(C)c1cc2c(Nc3cccc(Br)c3)ncnc2cn1 11.221849 \n", - "139 Brc1cccc(Nc2ncnc3cc4[nH]cnc4cc23)c1 11.096910 \n", - "140 CNc1cc2c(Nc3cccc(Br)c3)ncnc2cn1 11.096910 \n", - "... ... ... \n", - "186925 Nc1nc2cc(-c3cncc(S(N)(=O)=O)c3)ccn2n1 1.800000 \n", - "186927 O=C(/C=C/c1ccc(O)c(O)c1)c1ccc(O[C@@H]2O[C@H](C... 1.721246 \n", - "186929 CS(=O)(=O)c1cncc(-c2ccn3nc(N)nc3c2)c1 1.700000 \n", - "186936 O=C(CCc1ccc(O)cc1)c1c(O)cc(O)cc1O 1.602060 \n", - "186957 Nc1nc2cc(-c3cncc(S(=O)(=O)Nc4ccccc4)c3)ccn2n1 1.400000 \n", - "\n", - " UniprotID \n", - "57 P00533 \n", - "98 P00533 \n", - "101 P00533 \n", - "139 P00533 \n", - "140 P00533 \n", - "... ... \n", - "186925 P42336 \n", - "186927 P00533 \n", - "186929 P42336 \n", - "186936 P00533 \n", - "186957 P42336 \n", - "\n", - "[33169 rows x 3 columns]" + " smiles activity_value UniprotID\n", + "57 Brc1cccc(Nc2ncnc3cc4ccccc4cc23)c1 11.522879 P00533\n", + "98 CCOc1cc2ncnc(Nc3cccc(Br)c3)c2cc1OCC 11.221849 P00533\n", + "101 CN(C)c1cc2c(Nc3cccc(Br)c3)ncnc2cn1 11.221849 P00533\n", + "139 Brc1cccc(Nc2ncnc3cc4[nH]cnc4cc23)c1 11.096910 P00533\n", + "140 CNc1cc2c(Nc3cccc(Br)c3)ncnc2cn1 11.096910 P00533" ] }, - "execution_count": 11, + "execution_count": 12, "metadata": {}, "output_type": "execute_result" } ], "source": [ - "data" + "data.head()" ] }, { @@ -831,7 +802,7 @@ }, { "cell_type": "code", - "execution_count": 12, + "execution_count": 13, "metadata": {}, "outputs": [], "source": [ @@ -847,7 +818,7 @@ }, { "cell_type": "code", - "execution_count": 13, + "execution_count": 14, "metadata": {}, "outputs": [ { @@ -861,7 +832,7 @@ " 7)]" ] }, - "execution_count": 13, + "execution_count": 14, "metadata": {}, "output_type": "execute_result" } @@ -875,12 +846,12 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "As a simple workaround, we keep the value for which the compound has the highest activity value." + "As a simple workaround, we keep the value for which the compound has the best activity value, i.e., highest pIC50 value here." ] }, { "cell_type": "code", - "execution_count": 14, + "execution_count": 15, "metadata": {}, "outputs": [ { @@ -940,78 +911,20 @@ " Br.C[C@@H](Nc1ncnc2[nH]c(-c3ccc(O)cc3)cc12)c1c...\n", " 8.420216\n", " \n", - " \n", - " ...\n", - " ...\n", - " ...\n", - " ...\n", - " \n", - " \n", - " 32683\n", - " Q16539\n", - " c1ccc(-c2nn3c(c2-c2ccnc4ccccc24)CCC3)nc1\n", - " 5.102373\n", - " \n", - " \n", - " 32684\n", - " Q16539\n", - " c1ccc(Cn2cc(-c3ccnc4ccccc34)c(-c3ccccn3)n2)cc1\n", - " 6.292430\n", - " \n", - " \n", - " 32685\n", - " Q16539\n", - " c1ccc(Nc2ccc3c(-c4ccccc4)n[nH]c3c2)cc1\n", - " 7.522879\n", - " \n", - " \n", - " 32686\n", - " Q16539\n", - " c1ccc(Sc2ncnc3c2N=C(c2cccnc2)c2ccccc2S3)cc1\n", - " 5.903090\n", - " \n", - " \n", - " 32687\n", - " Q16539\n", - " c1csc(-c2n[nH]cc2-c2ccnc3ccccc23)c1\n", - " 6.397940\n", - " \n", " \n", "\n", - "

32688 rows × 3 columns

\n", "" ], "text/plain": [ - " UniprotID smiles \\\n", - "0 P00533 Br.CC(Nc1ncnc2[nH]c(-c3ccc(O)cc3)cc12)c1ccc(C(... \n", - "1 P00533 Br.CC(Nc1ncnc2[nH]c(-c3ccc(O)cc3)cc12)c1cccc2c... \n", - "2 P00533 Br.CC[C@@H](Nc1ncnc2[nH]c(-c3ccc(O)cc3)cc12)c1... \n", - "3 P00533 Br.C[C@@H](Nc1ncnc2[nH]c(-c3ccc(O)cc3)cc12)c1c... \n", - "4 P00533 Br.C[C@@H](Nc1ncnc2[nH]c(-c3ccc(O)cc3)cc12)c1c... \n", - "... ... ... \n", - "32683 Q16539 c1ccc(-c2nn3c(c2-c2ccnc4ccccc24)CCC3)nc1 \n", - "32684 Q16539 c1ccc(Cn2cc(-c3ccnc4ccccc34)c(-c3ccccn3)n2)cc1 \n", - "32685 Q16539 c1ccc(Nc2ccc3c(-c4ccccc4)n[nH]c3c2)cc1 \n", - "32686 Q16539 c1ccc(Sc2ncnc3c2N=C(c2cccnc2)c2ccccc2S3)cc1 \n", - "32687 Q16539 c1csc(-c2n[nH]cc2-c2ccnc3ccccc23)c1 \n", - "\n", - " activity_value \n", - "0 5.336488 \n", - "1 5.996539 \n", - "2 8.397940 \n", - "3 7.207608 \n", - "4 8.420216 \n", - "... ... \n", - "32683 5.102373 \n", - "32684 6.292430 \n", - "32685 7.522879 \n", - "32686 5.903090 \n", - "32687 6.397940 \n", - "\n", - "[32688 rows x 3 columns]" + " UniprotID smiles activity_value\n", + "0 P00533 Br.CC(Nc1ncnc2[nH]c(-c3ccc(O)cc3)cc12)c1ccc(C(... 5.336488\n", + "1 P00533 Br.CC(Nc1ncnc2[nH]c(-c3ccc(O)cc3)cc12)c1cccc2c... 5.996539\n", + "2 P00533 Br.CC[C@@H](Nc1ncnc2[nH]c(-c3ccc(O)cc3)cc12)c1... 8.397940\n", + "3 P00533 Br.C[C@@H](Nc1ncnc2[nH]c(-c3ccc(O)cc3)cc12)c1c... 7.207608\n", + "4 P00533 Br.C[C@@H](Nc1ncnc2[nH]c(-c3ccc(O)cc3)cc12)c1c... 8.420216" ] }, - "execution_count": 14, + "execution_count": 15, "metadata": {}, "output_type": "execute_result" } @@ -1019,7 +932,7 @@ "source": [ "data = data.groupby([\"UniprotID\",\n", " \"smiles\"])['activity_value'].max().reset_index()\n", - "data" + "data.head()" ] }, { @@ -1033,12 +946,12 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "Finally, we binarize the pIC50 values to obtain hit or non-hit using a cut-off. We use a cut-off of $6.3$, similarly to the [Molecules (2021), 26(3), 629](https://www.mdpi.com/1420-3049/26/3/629)." + "Finally, we binarize the pIC50 values to obtain hit or non-hit using a cut-off. We use a pIC50 cut-off of $6.3$, similarly to the [Molecules (2021), 26(3), 629](https://www.mdpi.com/1420-3049/26/3/629)." ] }, { "cell_type": "code", - "execution_count": 15, + "execution_count": 16, "metadata": {}, "outputs": [], "source": [ @@ -1047,7 +960,7 @@ }, { "cell_type": "code", - "execution_count": 16, + "execution_count": 17, "metadata": {}, "outputs": [], "source": [ @@ -1075,7 +988,7 @@ }, { "cell_type": "code", - "execution_count": 17, + "execution_count": 18, "metadata": {}, "outputs": [], "source": [ @@ -1085,7 +998,7 @@ }, { "cell_type": "code", - "execution_count": 18, + "execution_count": 19, "metadata": {}, "outputs": [ { @@ -1178,7 +1091,7 @@ "4 8.420216 1 " ] }, - "execution_count": 18, + "execution_count": 19, "metadata": {}, "output_type": "execute_result" } @@ -1210,18 +1123,18 @@ }, { "cell_type": "code", - "execution_count": 19, + "execution_count": 20, "metadata": {}, "outputs": [], "source": [ - "def kinase_to_activity_numbers(kinase_name, activity_dataframe):\n", + "def kinase_to_activity_numbers(uniprot_id, activity_dataframe):\n", " \"\"\"\n", " Retrieve the three values for a given kinase.\n", "\n", " Parameters\n", " ----------\n", - " kinase_name : str\n", - " The name of the kinase of interest, e.g. \"EGFR\".\n", + " uniprot_id : str\n", + " The uniprot id of the kinase of interest, e.g. \"P00533\" for \"EGFR\".\n", "\n", " activity_dataframe : pd.DataFrame\n", " The dataframe with activity values for kinases.\n", @@ -1234,7 +1147,6 @@ " 2. The number of active compounds against the kinase.\n", " 3. The fraction of active compounds against the kinase.\n", " \"\"\"\n", - " uniprot_id = name_to_uniprot[kinase_name]\n", " kinase_data = activity_dataframe[activity_dataframe[\"UniprotID\"]\n", " == uniprot_id]\n", " total_measured_compounds = len(kinase_data)\n", @@ -1256,7 +1168,7 @@ }, { "cell_type": "code", - "execution_count": 20, + "execution_count": 21, "metadata": {}, "outputs": [ { @@ -1271,7 +1183,8 @@ } ], "source": [ - "EGFR_metrics = kinase_to_activity_numbers(\"EGFR\", data)\n", + "uniprot_id = name_to_uniprot[\"EGFR\"]\n", + "EGFR_metrics = kinase_to_activity_numbers(uniprot_id, data)\n", "print(f\"Total number of measured compounds: \\t\"\n", " f\"{EGFR_metrics[0]} \\n\"\n", " f\"Number of active compounds: \\t\\t\"\n", @@ -1289,7 +1202,7 @@ }, { "cell_type": "code", - "execution_count": 21, + "execution_count": 22, "metadata": {}, "outputs": [], "source": [ @@ -1309,15 +1222,15 @@ " \"\"\"\n", " promiscuity_table = pd.DataFrame(index=name_to_uniprot.keys(),\n", " columns=[\"total\", \"actives\", \"fraction\"])\n", - " for name in name_to_uniprot:\n", - " values = kinase_to_activity_numbers(name, activity_dataframe)\n", + " for name, uniprot_id in name_to_uniprot.items():\n", + " values = kinase_to_activity_numbers(uniprot_id, activity_dataframe)\n", " promiscuity_table.loc[name] = values\n", " return promiscuity_table" ] }, { "cell_type": "code", - "execution_count": 22, + "execution_count": 23, "metadata": {}, "outputs": [ { @@ -1418,7 +1331,7 @@ "p110a 4347 2780 0.639522" ] }, - "execution_count": 22, + "execution_count": 23, "metadata": {}, "output_type": "execute_result" } @@ -1437,120 +1350,34 @@ }, { "cell_type": "code", - "execution_count": 23, + "execution_count": 24, "metadata": {}, "outputs": [ + { + "ename": "ValueError", + "evalue": "zero-size array to reduction operation fmin which has no identity", + "output_type": "error", + "traceback": [ + "\u001b[0;31m---------------------------------------------------------------------------\u001b[0m", + "\u001b[0;31mValueError\u001b[0m Traceback (most recent call last)", + "\u001b[0;32m~/.local/miniconda/envs/teachopencadd_review/lib/python3.8/site-packages/IPython/core/formatters.py\u001b[0m in \u001b[0;36m__call__\u001b[0;34m(self, obj)\u001b[0m\n\u001b[1;32m 343\u001b[0m \u001b[0mmethod\u001b[0m \u001b[0;34m=\u001b[0m \u001b[0mget_real_method\u001b[0m\u001b[0;34m(\u001b[0m\u001b[0mobj\u001b[0m\u001b[0;34m,\u001b[0m \u001b[0mself\u001b[0m\u001b[0;34m.\u001b[0m\u001b[0mprint_method\u001b[0m\u001b[0;34m)\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n\u001b[1;32m 344\u001b[0m \u001b[0;32mif\u001b[0m \u001b[0mmethod\u001b[0m \u001b[0;32mis\u001b[0m \u001b[0;32mnot\u001b[0m \u001b[0;32mNone\u001b[0m\u001b[0;34m:\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n\u001b[0;32m--> 345\u001b[0;31m \u001b[0;32mreturn\u001b[0m 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zero-size array to reduction operation fmin which has no identity" + ] + }, { "data": { - "text/html": [ - "\n", - "\n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - "
 totalactivesfraction
EGFR586935740.609
ErbB2169410250.605
BRAF368229880.812
CDK215058190.544
LCK15379300.605
MET282122350.792
p38a360927600.765
KDR762453120.697
p110a434727800.640
\n" - ], "text/plain": [ - "" + "" ] }, - "execution_count": 23, + "execution_count": 24, "metadata": {}, "output_type": "execute_result" } @@ -1567,7 +1394,7 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "From the table, we notice that CDK2, BRAF are the least, most promiscuous kinases, respectively." + "From the table, we notice that CDK2 and BRAF are the least and most promiscuous kinases, respectively." ] }, { @@ -1586,20 +1413,20 @@ }, { "cell_type": "code", - "execution_count": 24, + "execution_count": 25, "metadata": {}, "outputs": [], "source": [ - "def similarity_ligand_profile(kinase_name1, kinase_name2, activity_dataframe):\n", + "def similarity_ligand_profile(uniprot_id1, uniprot_id2, activity_dataframe):\n", " \"\"\"\n", " Compute the similarity between two kinases using ligand profiling.\n", "\n", " Parameters\n", " ----------\n", - " kinase_name1 : str\n", - " First kinase of interest.\n", - " kinase_name2 : str\n", - " Second kinase of interest.\n", + " uniprot_id1 : str\n", + " Uniprot id of first kinase of interest.\n", + " uniprot_id2 : str\n", + " Uniprot id of second kinase of interest.\n", "\n", " activity_dataframe : pd.DataFrame\n", " The dataframe with activity values for kinases.\n", @@ -1611,20 +1438,17 @@ " i.e. number of active compounds on both kinases\n", " over number of measured compounds on both kinases.\n", " \"\"\"\n", - " if kinase_name1 == kinase_name2:\n", + " if uniprot_id1 == uniprot_id2:\n", " (total_compounds,\n", " active_compounds,\n", - " fraction) = kinase_to_activity_numbers(kinase_name1,\n", + " fraction) = kinase_to_activity_numbers(uniprot_id1,\n", " activity_dataframe)\n", " return fraction\n", " else:\n", - " uniprot1 = name_to_uniprot[kinase_name1]\n", - " uniprot2 = name_to_uniprot[kinase_name2]\n", - "\n", " # Data for the two kinases only\n", " reduced_data = activity_dataframe[activity_dataframe\n", - " [\"UniprotID\"].isin([uniprot1,\n", - " uniprot2])]\n", + " [\"UniprotID\"].isin([uniprot_id1,\n", + " uniprot_id2])]\n", "\n", " # Look at active compounds only\n", " active_entries = reduced_data[reduced_data[\"activity_binary\"] == 1]\n", @@ -1643,7 +1467,7 @@ " measured_compounds_on_both[0])\n", " else:\n", " print(f\"No compounds were measured on both kinases, \"\n", - " f\"namely {kinase_name1} and {kinase_name2}.\")\n", + " f\"namely {uniprot_id1} and {uniprot_id2}.\")\n", " fraction = np.nan\n", " return fraction" ] @@ -1657,7 +1481,7 @@ }, { "cell_type": "code", - "execution_count": 25, + "execution_count": 26, "metadata": {}, "outputs": [ { @@ -1669,7 +1493,9 @@ } ], "source": [ - "similarity_EGFR_MET = similarity_ligand_profile(\"EGFR\", \"MET\", data)\n", + "uniprot_id1=name_to_uniprot[\"EGFR\"]\n", + "uniprot_id2=name_to_uniprot[\"MET\"]\n", + "similarity_EGFR_MET = similarity_ligand_profile(uniprot_id1, uniprot_id2, data)\n", "print(f\"Ligand profile similarity between EGFR and MET: \"\n", " f\"{similarity_EGFR_MET:.2f}.\")" ] @@ -1683,15 +1509,15 @@ }, { "cell_type": "code", - "execution_count": 26, + "execution_count": 27, "metadata": {}, "outputs": [ { "name": "stdout", "output_type": "stream", "text": [ - "No compounds were measured on both kinases, namely ErbB2 and p110a.\n", - "No compounds were measured on both kinases, namely p110a and ErbB2.\n" + "No compounds were measured on both kinases, namely P04626 and P42336.\n", + "No compounds were measured on both kinases, namely P42336 and P04626.\n" ] } ], @@ -1700,15 +1526,17 @@ " len(name_to_uniprot)))\n", "for i, kinase_name1 in enumerate(name_to_uniprot):\n", " for j, kinase_name2 in enumerate(name_to_uniprot):\n", + " uniprot_id1=name_to_uniprot[kinase_name1]\n", + " uniprot_id2=name_to_uniprot[kinase_name2]\n", " kinase_similarity_matrix[i, j] = similarity_ligand_profile(\n", - " kinase_name1,\n", - " kinase_name2,\n", + " uniprot_id1,\n", + " uniprot_id2,\n", " data)" ] }, { "cell_type": "code", - "execution_count": 27, + "execution_count": 28, "metadata": {}, "outputs": [ { @@ -1880,7 +1708,7 @@ "p110a 0.180791 0.639522 " ] }, - "execution_count": 27, + "execution_count": 28, "metadata": {}, "output_type": "execute_result" } @@ -1894,358 +1722,288 @@ }, { "cell_type": "code", - "execution_count": 28, + "execution_count": 29, "metadata": {}, "outputs": [ { "data": { "text/html": [ - "\n", - "\n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - "
 EGFRErbB2BRAFCDK2LCKMETp38aKDRp110a
EGFR0.6090.5570.4190.1160.2380.2260.3160.3480.071
ErbB20.5570.6050.2500.1540.1760.0360.1250.398nan
BRAF0.4190.2500.8120.0670.5120.1110.6440.7480.167
CDK20.1160.1540.0670.5440.1670.0870.0830.6020.267
LCK0.2380.1760.5120.1670.6050.2880.4890.4330.000
MET0.2260.0360.1110.0870.2880.7920.0480.5390.000
p38a0.3160.1250.6440.0830.4890.0480.7650.5000.000
KDR0.3480.3980.7480.6020.4330.5390.5000.6970.181
p110a0.071nan0.1670.2670.0000.0000.0000.1810.640
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EGFR ErbB2 BRAF CDK2 LCK MET p38a KDR p110a
EGFR0.6090.5570.4190.1160.2380.2260.3160.3480.071
ErbB20.5570.6050.2500.1540.1760.0360.1250.398nan
BRAF0.4190.2500.8120.0670.5120.1110.6440.7480.167
CDK20.1160.1540.0670.5440.1670.0870.0830.6020.267
LCK0.2380.1760.5120.1670.6050.2880.4890.4330.000
MET0.2260.0360.1110.0870.2880.7920.0480.5390.000
p38a0.3160.1250.6440.0830.4890.0480.7650.5000.000
KDR0.3480.3980.7480.6020.4330.5390.5000.6970.181
p110a0.071nan0.1670.2670.0000.0000.0000.1810.640
" ], "text/plain": [ - "" + "" ] }, - "execution_count": 28, + "execution_count": 29, "metadata": {}, "output_type": "execute_result" } @@ -2262,6 +2020,8 @@ "cell_type": "markdown", "metadata": {}, "source": [ + "Note that the diagonal contains the previously discussed promiscuity values.\n", + "\n", "As mentioned above, no compounds were measured on both ErbB2 and p110a and therefore create a `np.nan` entry which can be problematic for algorithmic reason.\n", "\n", "As a simple workaround, we will fill the NA values with zero." @@ -2269,358 +2029,288 @@ }, { "cell_type": "code", - "execution_count": 29, + "execution_count": 30, "metadata": {}, "outputs": [ { "data": { "text/html": [ - "\n", - "\n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - "
 EGFRErbB2BRAFCDK2LCKMETp38aKDRp110a
EGFR0.6090.5570.4190.1160.2380.2260.3160.3480.071
ErbB20.5570.6050.2500.1540.1760.0360.1250.3980.000
BRAF0.4190.2500.8120.0670.5120.1110.6440.7480.167
CDK20.1160.1540.0670.5440.1670.0870.0830.6020.267
LCK0.2380.1760.5120.1670.6050.2880.4890.4330.000
MET0.2260.0360.1110.0870.2880.7920.0480.5390.000
p38a0.3160.1250.6440.0830.4890.0480.7650.5000.000
KDR0.3480.3980.7480.6020.4330.5390.5000.6970.181
p110a0.0710.0000.1670.2670.0000.0000.0000.1810.640
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EGFR ErbB2 BRAF CDK2 LCK MET p38a KDR p110a
EGFR0.6090.5570.4190.1160.2380.2260.3160.3480.071
ErbB20.5570.6050.2500.1540.1760.0360.1250.3980.000
BRAF0.4190.2500.8120.0670.5120.1110.6440.7480.167
CDK20.1160.1540.0670.5440.1670.0870.0830.6020.267
LCK0.2380.1760.5120.1670.6050.2880.4890.4330.000
MET0.2260.0360.1110.0870.2880.7920.0480.5390.000
p38a0.3160.1250.6440.0830.4890.0480.7650.5000.000
KDR0.3480.3980.7480.6020.4330.5390.5000.6970.181
p110a0.0710.0000.1670.2670.0000.0000.0000.1810.640
" ], "text/plain": [ - "" + "" ] }, - "execution_count": 29, + "execution_count": 30, "metadata": {}, "output_type": "execute_result" } @@ -2642,7 +2332,7 @@ }, { "cell_type": "code", - "execution_count": 30, + "execution_count": 31, "metadata": {}, "outputs": [], "source": [ @@ -2668,7 +2358,7 @@ }, { "cell_type": "code", - "execution_count": 31, + "execution_count": 32, "metadata": {}, "outputs": [ { @@ -2687,7 +2377,7 @@ }, { "cell_type": "code", - "execution_count": 32, + "execution_count": 33, "metadata": {}, "outputs": [], "source": [ @@ -2703,7 +2393,7 @@ }, { "cell_type": "code", - "execution_count": 33, + "execution_count": 34, "metadata": {}, "outputs": [], "source": [ @@ -2712,342 +2402,273 @@ }, { "cell_type": "code", - "execution_count": 34, + "execution_count": 35, "metadata": {}, "outputs": [ { "data": { "text/html": [ - "\n", - "\n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - "
 EGFRErbB2BRAFCDK2LCKMETp38aKDRp110a
EGFR0.0000.4430.5810.8840.7620.7740.6840.6520.929
ErbB20.4430.0000.7500.8460.8240.9640.8750.6021.000
BRAF0.5810.7500.0000.9330.4880.8890.3560.2520.833
CDK20.8840.8460.9330.0000.8330.9130.9170.3980.733
LCK0.7620.8240.4880.8330.0000.7120.5110.5671.000
MET0.7740.9640.8890.9130.7120.0000.9520.4611.000
p38a0.6840.8750.3560.9170.5110.9520.0000.5001.000
KDR0.6520.6020.2520.3980.5670.4610.5000.0000.819
p110a0.9291.0000.8330.7331.0001.0001.0000.8190.000
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EGFR ErbB2 BRAF CDK2 LCK MET p38a KDR p110a
EGFR0.0000.4430.5810.8840.7620.7740.6840.6520.929
ErbB20.4430.0000.7500.8460.8240.9640.8750.6021.000
BRAF0.5810.7500.0000.9330.4880.8890.3560.2520.833
CDK20.8840.8460.9330.0000.8330.9130.9170.3980.733
LCK0.7620.8240.4880.8330.0000.7120.5110.5671.000
MET0.7740.9640.8890.9130.7120.0000.9520.4611.000
p38a0.6840.8750.3560.9170.5110.9520.0000.5001.000
KDR0.6520.6020.2520.3980.5670.4610.5000.0000.819
p110a0.9291.0000.8330.7331.0001.0001.0000.8190.000
" ], "text/plain": [ - "" + "" ] }, - "execution_count": 34, + "execution_count": 35, "metadata": {}, "output_type": "execute_result" } @@ -3067,7 +2688,7 @@ }, { "cell_type": "code", - "execution_count": 35, + "execution_count": 36, "metadata": {}, "outputs": [], "source": [ @@ -3081,7 +2702,7 @@ "source": [ "## Discussion\n", "\n", - "In this talktorial, we investigate how activity can be used as a measure of similarity between kinases. The fraction of compounds tested as actives over the total number of measured compounds is a way of accessing the similarity. Moreover, using the same rationale, the promiscuity of a kinase can quantified using the ratio of active compounds over measured compounds.\n", + "In this talktorial, we investigate how activity data can be used as a measure of similarity between kinases. The fraction of compounds tested as actives over the total number of measured compounds is a way of accessing the similarity. Moreover, using the same rationale, the promiscuity of a kinase can quantified using the ratio of active compounds over measured compounds.\n", "\n", "The kinase distance matrix above will be reloaded in Talktorial T028, where we compare kinase similarities from different perspectives, including the ligand profile perspective we have talked about in this talktorial." ] @@ -3096,11 +2717,18 @@ "2. Can promiscuity be fairly compared between two kinases if one has been tested against many compounds whereas the other only against very few? \n", "3. Using the similarity described in this talktorial, what does it mean that two kinases have a similarity of $0$, as is the case for p110a and LCK?" ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [], + "source": [] } ], "metadata": { "kernelspec": { - "display_name": "Python 3 (ipykernel)", + "display_name": "Python 3", "language": "python", "name": "python3" }, @@ -3114,7 +2742,7 @@ "name": "python", "nbconvert_exporter": "python", "pygments_lexer": "ipython3", - "version": "3.8.10" + "version": "3.8.5" }, "toc-autonumbering": true, "widgets": { From c31d2645eb1458841aa8223348b3d2a3d5edb0f1 Mon Sep 17 00:00:00 2001 From: Andrea Volkamer Date: Wed, 22 Sep 2021 09:42:16 +0200 Subject: [PATCH 062/158] added fix for table to T027 --- .../talktorial.ipynb | 1928 +---------------- 1 file changed, 75 insertions(+), 1853 deletions(-) diff --git a/teachopencadd/talktorials/T027_kinase_similarity_ligand_profile/talktorial.ipynb b/teachopencadd/talktorials/T027_kinase_similarity_ligand_profile/talktorial.ipynb index 14854ae3..c41ef2d7 100644 --- a/teachopencadd/talktorials/T027_kinase_similarity_ligand_profile/talktorial.ipynb +++ b/teachopencadd/talktorials/T027_kinase_similarity_ligand_profile/talktorial.ipynb @@ -217,224 +217,9 @@ }, { "cell_type": "code", - "execution_count": 3, - "metadata": {}, - "outputs": [ - { - "name": "stdout", - "output_type": "stream", - "text": [ - "Current shape of data: (186972, 17)\n" - ] - }, - { - "data": { - "text/html": [ - "
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Unnamed: 0activities.activity_idassays.chembl_idtarget_dictionary.chembl_idmolecule_dictionary.chembl_idmolecule_dictionary.max_phaseactivities.standard_typeactivities.standard_valueactivities.standard_unitscompound_structures.canonical_smilescompound_structures.standard_inchicomponent_sequences.sequenceassays.confidence_scoredocs.chembl_iddocs.yeardocs.authorsUniprotID
09625116291323CHEMBL3705523CHEMBL2973CHEMBL36667240pIC5014.096910nMCCCC(=O)Nc1cccc(-c2nc(Nc3ccc4[nH]ncc4c3)c3cc(O...InChI=1S/C31H33N7O3/c1-2-4-29(40)33-22-6-3-5-2...MSRPPPTGKMPGAPETAPGDGAGASRQRKLEALIRDPRSPINVESL...9CHEMBL36390772014.0NaNO75116
19767216306943CHEMBL3705523CHEMBL2973CHEMBL19687050pIC5014.000000nMCCCC(=O)Nc1cccc(-c2nc(Nc3ccc4[nH]ncc4c3)c3cc(O...InChI=1S/C31H33N7O2/c1-2-6-29(39)33-23-8-5-7-2...MSRPPPTGKMPGAPETAPGDGAGASRQRKLEALIRDPRSPINVESL...9CHEMBL36390772014.0NaNO75116
29387916264754CHEMBL3705523CHEMBL2973CHEMBL36667280pIC5014.000000nMCCCC(=O)Nc1cccc(-c2nc(Nc3ccc4[nH]ncc4c3)c3cc(O...InChI=1S/C34H40N8O3/c1-5-7-32(43)36-24-9-6-8-2...MSRPPPTGKMPGAPETAPGDGAGASRQRKLEALIRDPRSPINVESL...9CHEMBL36390772014.0NaNO75116
310071416340050CHEMBL3705523CHEMBL2973CHEMBL19974330pIC5013.958607nMCCCC(=O)Nc1cccc(-c2nc(Nc3ccc4[nH]ncc4c3)c3cc(O...InChI=1S/C28H28N6O3/c1-3-5-26(35)30-20-7-4-6-1...MSRPPPTGKMPGAPETAPGDGAGASRQRKLEALIRDPRSPINVESL...9CHEMBL36390772014.0NaNO75116
49587716287186CHEMBL3705523CHEMBL2973CHEMBL36667210pIC5013.920819nMCCCC(=O)Nc1cccc(-c2nc(Nc3ccc4[nH]ncc4c3)c3cc(O...InChI=1S/C32H35N7O2/c1-2-7-30(40)34-24-9-6-8-2...MSRPPPTGKMPGAPETAPGDGAGASRQRKLEALIRDPRSPINVESL...9CHEMBL36390772014.0NaNO75116
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" - ], - "text/plain": [ - " Unnamed: 0 activities.activity_id assays.chembl_id \\\n", - "0 96251 16291323 CHEMBL3705523 \n", - "1 97672 16306943 CHEMBL3705523 \n", - "2 93879 16264754 CHEMBL3705523 \n", - "3 100714 16340050 CHEMBL3705523 \n", - "4 95877 16287186 CHEMBL3705523 \n", - "\n", - " target_dictionary.chembl_id molecule_dictionary.chembl_id \\\n", - "0 CHEMBL2973 CHEMBL3666724 \n", - "1 CHEMBL2973 CHEMBL1968705 \n", - "2 CHEMBL2973 CHEMBL3666728 \n", - "3 CHEMBL2973 CHEMBL1997433 \n", - "4 CHEMBL2973 CHEMBL3666721 \n", - "\n", - " molecule_dictionary.max_phase activities.standard_type \\\n", - "0 0 pIC50 \n", - "1 0 pIC50 \n", - "2 0 pIC50 \n", - "3 0 pIC50 \n", - "4 0 pIC50 \n", - "\n", - " activities.standard_value activities.standard_units \\\n", - "0 14.096910 nM \n", - "1 14.000000 nM \n", - "2 14.000000 nM \n", - "3 13.958607 nM \n", - "4 13.920819 nM \n", - "\n", - " compound_structures.canonical_smiles \\\n", - "0 CCCC(=O)Nc1cccc(-c2nc(Nc3ccc4[nH]ncc4c3)c3cc(O... \n", - "1 CCCC(=O)Nc1cccc(-c2nc(Nc3ccc4[nH]ncc4c3)c3cc(O... \n", - "2 CCCC(=O)Nc1cccc(-c2nc(Nc3ccc4[nH]ncc4c3)c3cc(O... \n", - "3 CCCC(=O)Nc1cccc(-c2nc(Nc3ccc4[nH]ncc4c3)c3cc(O... \n", - "4 CCCC(=O)Nc1cccc(-c2nc(Nc3ccc4[nH]ncc4c3)c3cc(O... \n", - "\n", - " compound_structures.standard_inchi \\\n", - "0 InChI=1S/C31H33N7O3/c1-2-4-29(40)33-22-6-3-5-2... \n", - "1 InChI=1S/C31H33N7O2/c1-2-6-29(39)33-23-8-5-7-2... \n", - "2 InChI=1S/C34H40N8O3/c1-5-7-32(43)36-24-9-6-8-2... \n", - "3 InChI=1S/C28H28N6O3/c1-3-5-26(35)30-20-7-4-6-1... \n", - "4 InChI=1S/C32H35N7O2/c1-2-7-30(40)34-24-9-6-8-2... \n", - "\n", - " component_sequences.sequence assays.confidence_score \\\n", - "0 MSRPPPTGKMPGAPETAPGDGAGASRQRKLEALIRDPRSPINVESL... 9 \n", - "1 MSRPPPTGKMPGAPETAPGDGAGASRQRKLEALIRDPRSPINVESL... 9 \n", - "2 MSRPPPTGKMPGAPETAPGDGAGASRQRKLEALIRDPRSPINVESL... 9 \n", - "3 MSRPPPTGKMPGAPETAPGDGAGASRQRKLEALIRDPRSPINVESL... 9 \n", - "4 MSRPPPTGKMPGAPETAPGDGAGASRQRKLEALIRDPRSPINVESL... 9 \n", - "\n", - " docs.chembl_id docs.year docs.authors UniprotID \n", - "0 CHEMBL3639077 2014.0 NaN O75116 \n", - "1 CHEMBL3639077 2014.0 NaN O75116 \n", - "2 CHEMBL3639077 2014.0 NaN O75116 \n", - "3 CHEMBL3639077 2014.0 NaN O75116 \n", - "4 CHEMBL3639077 2014.0 NaN O75116 " - ] - }, - "execution_count": 3, - "metadata": {}, - "output_type": "execute_result" - } - ], + "execution_count": null, + "metadata": {}, + "outputs": [], "source": [ "path = \"https://github.com/openkinome/kinodata/releases/download/\\\n", "v0.2/activities-chembl28_v0.2.zip\"\n", @@ -459,18 +244,9 @@ }, { "cell_type": "code", - "execution_count": 4, - "metadata": {}, - "outputs": [ - { - "name": "stdout", - "output_type": "stream", - "text": [ - "Activities: {'pIC50', 'pKd', 'pKi'}\n", - "Units: {'nM'}\n" - ] - } - ], + "execution_count": null, + "metadata": {}, + "outputs": [], "source": [ "print(f\"Activities: {set(data['activities.standard_type'])}\\n\"\n", " f\"Units: {set(data['activities.standard_units'])}\")" @@ -485,7 +261,7 @@ }, { "cell_type": "code", - "execution_count": 5, + "execution_count": null, "metadata": {}, "outputs": [], "source": [ @@ -494,28 +270,9 @@ }, { "cell_type": "code", - "execution_count": 6, - "metadata": {}, - "outputs": [ - { - "data": { - "text/plain": [ - "Index(['Unnamed: 0', 'activities.activity_id', 'assays.chembl_id',\n", - " 'target_dictionary.chembl_id', 'molecule_dictionary.chembl_id',\n", - " 'molecule_dictionary.max_phase', 'activities.standard_type',\n", - " 'activities.standard_value', 'activities.standard_units',\n", - " 'compound_structures.canonical_smiles',\n", - " 'compound_structures.standard_inchi', 'component_sequences.sequence',\n", - " 'assays.confidence_score', 'docs.chembl_id', 'docs.year',\n", - " 'docs.authors', 'UniprotID'],\n", - " dtype='object')" - ] - }, - "execution_count": 6, - "metadata": {}, - "output_type": "execute_result" - } - ], + "execution_count": null, + "metadata": {}, + "outputs": [], "source": [ "data.columns" ] @@ -530,7 +287,7 @@ }, { "cell_type": "code", - "execution_count": 7, + "execution_count": null, "metadata": {}, "outputs": [], "source": [ @@ -543,91 +300,9 @@ }, { "cell_type": "code", - "execution_count": 8, - "metadata": {}, - "outputs": [ - { - "name": "stdout", - "output_type": "stream", - "text": [ - "Current shape of data: (159978, 3)\n" - ] - }, - { - "data": { - "text/html": [ - "
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smilesactivity_valueUniprotID
0CCCC(=O)Nc1cccc(-c2nc(Nc3ccc4[nH]ncc4c3)c3cc(O...14.096910O75116
1CCCC(=O)Nc1cccc(-c2nc(Nc3ccc4[nH]ncc4c3)c3cc(O...14.000000O75116
2CCCC(=O)Nc1cccc(-c2nc(Nc3ccc4[nH]ncc4c3)c3cc(O...14.000000O75116
3CCCC(=O)Nc1cccc(-c2nc(Nc3ccc4[nH]ncc4c3)c3cc(O...13.958607O75116
4CCCC(=O)Nc1cccc(-c2nc(Nc3ccc4[nH]ncc4c3)c3cc(O...13.920819O75116
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" - ], - "text/plain": [ - " smiles activity_value UniprotID\n", - "0 CCCC(=O)Nc1cccc(-c2nc(Nc3ccc4[nH]ncc4c3)c3cc(O... 14.096910 O75116\n", - "1 CCCC(=O)Nc1cccc(-c2nc(Nc3ccc4[nH]ncc4c3)c3cc(O... 14.000000 O75116\n", - "2 CCCC(=O)Nc1cccc(-c2nc(Nc3ccc4[nH]ncc4c3)c3cc(O... 14.000000 O75116\n", - "3 CCCC(=O)Nc1cccc(-c2nc(Nc3ccc4[nH]ncc4c3)c3cc(O... 13.958607 O75116\n", - "4 CCCC(=O)Nc1cccc(-c2nc(Nc3ccc4[nH]ncc4c3)c3cc(O... 13.920819 O75116" - ] - }, - "execution_count": 8, - "metadata": {}, - "output_type": "execute_result" - } - ], + "execution_count": null, + "metadata": {}, + "outputs": [], "source": [ "print(f\"Current shape of data: {data.shape}\")\n", "data.head()" @@ -642,17 +317,9 @@ }, { "cell_type": "code", - "execution_count": 9, - "metadata": {}, - "outputs": [ - { - "name": "stdout", - "output_type": "stream", - "text": [ - "Current shape of data: (159823, 3)\n" - ] - } - ], + "execution_count": null, + "metadata": {}, + "outputs": [], "source": [ "data = data.dropna()\n", "print(f\"Current shape of data: {data.shape}\")" @@ -669,7 +336,7 @@ }, { "cell_type": "code", - "execution_count": 10, + "execution_count": null, "metadata": {}, "outputs": [], "source": [ @@ -693,17 +360,9 @@ }, { "cell_type": "code", - "execution_count": 11, - "metadata": {}, - "outputs": [ - { - "name": "stdout", - "output_type": "stream", - "text": [ - "Current shape of data: (33169, 3)\n" - ] - } - ], + "execution_count": null, + "metadata": {}, + "outputs": [], "source": [ "data = data[data[\"UniprotID\"].isin(name_to_uniprot.values())]\n", "print(f\"Current shape of data: {data.shape}\")" @@ -711,84 +370,9 @@ }, { "cell_type": "code", - "execution_count": 12, - "metadata": {}, - "outputs": [ - { - "data": { - "text/html": [ - "
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smilesactivity_valueUniprotID
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139Brc1cccc(Nc2ncnc3cc4[nH]cnc4cc23)c111.096910P00533
140CNc1cc2c(Nc3cccc(Br)c3)ncnc2cn111.096910P00533
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" - ], - "text/plain": [ - " smiles activity_value UniprotID\n", - "57 Brc1cccc(Nc2ncnc3cc4ccccc4cc23)c1 11.522879 P00533\n", - "98 CCOc1cc2ncnc(Nc3cccc(Br)c3)c2cc1OCC 11.221849 P00533\n", - "101 CN(C)c1cc2c(Nc3cccc(Br)c3)ncnc2cn1 11.221849 P00533\n", - "139 Brc1cccc(Nc2ncnc3cc4[nH]cnc4cc23)c1 11.096910 P00533\n", - "140 CNc1cc2c(Nc3cccc(Br)c3)ncnc2cn1 11.096910 P00533" - ] - }, - "execution_count": 12, - "metadata": {}, - "output_type": "execute_result" - } - ], + "execution_count": null, + "metadata": {}, + "outputs": [], "source": [ "data.head()" ] @@ -802,7 +386,7 @@ }, { "cell_type": "code", - "execution_count": 13, + "execution_count": null, "metadata": {}, "outputs": [], "source": [ @@ -818,25 +402,9 @@ }, { "cell_type": "code", - "execution_count": 14, - "metadata": {}, - "outputs": [ - { - "data": { - "text/plain": [ - "[('COc1cc2ncnc(Nc3ccc(F)c(Cl)c3)c2cc1OCCCN1CCOCC1', 40),\n", - " ('C#Cc1cccc(Nc2ncnc3cc(OCCOC)c(OCCOC)cc23)c1', 24),\n", - " ('C=CC(=O)Nc1cc(Nc2nccc(-c3cn(C)c4ccccc34)n2)c(OC)cc1N(C)CCN(C)C', 12),\n", - " ('C=CC(=O)Nc1cccc(Oc2nc(Nc3ccc(N4CCN(C)CC4)cc3OC)ncc2Cl)c1', 10),\n", - " ('CN[C@@H]1C[C@H]2O[C@@](C)([C@@H]1OC)n1c3ccccc3c3c4c(c5c6ccccc6n2c5c31)C(=O)NC4',\n", - " 7)]" - ] - }, - "execution_count": 14, - "metadata": {}, - "output_type": "execute_result" - } - ], + "execution_count": null, + "metadata": {}, + "outputs": [], "source": [ "measured_compounds = Counter(EGFR_data[\"smiles\"])\n", "measured_compounds.most_common()[0:5]" @@ -851,84 +419,9 @@ }, { "cell_type": "code", - "execution_count": 15, - "metadata": {}, - "outputs": [ - { - "data": { - "text/html": [ - "
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UniprotIDsmilesactivity_value
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1P00533Br.CC(Nc1ncnc2[nH]c(-c3ccc(O)cc3)cc12)c1cccc2c...5.996539
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UniprotIDsmilesactivity_valueactivity_binary
0P00533Br.CC(Nc1ncnc2[nH]c(-c3ccc(O)cc3)cc12)c1ccc(C(...5.3364880
1P00533Br.CC(Nc1ncnc2[nH]c(-c3ccc(O)cc3)cc12)c1cccc2c...5.9965390
2P00533Br.CC[C@@H](Nc1ncnc2[nH]c(-c3ccc(O)cc3)cc12)c1...8.3979401
3P00533Br.C[C@@H](Nc1ncnc2[nH]c(-c3ccc(O)cc3)cc12)c1c...7.2076081
4P00533Br.C[C@@H](Nc1ncnc2[nH]c(-c3ccc(O)cc3)cc12)c1c...8.4202161
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" - ], - "text/plain": [ - " UniprotID smiles \\\n", - "0 P00533 Br.CC(Nc1ncnc2[nH]c(-c3ccc(O)cc3)cc12)c1ccc(C(... \n", - "1 P00533 Br.CC(Nc1ncnc2[nH]c(-c3ccc(O)cc3)cc12)c1cccc2c... \n", - "2 P00533 Br.CC[C@@H](Nc1ncnc2[nH]c(-c3ccc(O)cc3)cc12)c1... \n", - "3 P00533 Br.C[C@@H](Nc1ncnc2[nH]c(-c3ccc(O)cc3)cc12)c1c... \n", - "4 P00533 Br.C[C@@H](Nc1ncnc2[nH]c(-c3ccc(O)cc3)cc12)c1c... \n", - "\n", - " activity_value activity_binary \n", - "0 5.336488 0 \n", - "1 5.996539 0 \n", - "2 8.397940 1 \n", - "3 7.207608 1 \n", - "4 8.420216 1 " - ] - }, - "execution_count": 19, - "metadata": {}, - "output_type": "execute_result" - } - ], + "execution_count": null, + "metadata": {}, + "outputs": [], "source": [ "print(f\"Current shape of data: {data.shape}\")\n", "data.head()" @@ -1123,7 +521,7 @@ }, { "cell_type": "code", - "execution_count": 20, + "execution_count": null, "metadata": {}, "outputs": [], "source": [ @@ -1168,20 +566,9 @@ }, { "cell_type": "code", - "execution_count": 21, - "metadata": {}, - "outputs": [ - { - "name": "stdout", - "output_type": "stream", - "text": [ - "Total number of measured compounds: \t5869 \n", - "Number of active compounds: \t\t3574 \n", - "Fraction of active compounds: \t\t0.61 \n", - "\n" - ] - } - ], + "execution_count": null, + "metadata": {}, + "outputs": [], "source": [ "uniprot_id = name_to_uniprot[\"EGFR\"]\n", "EGFR_metrics = kinase_to_activity_numbers(uniprot_id, data)\n", @@ -1202,7 +589,7 @@ }, { "cell_type": "code", - "execution_count": 22, + "execution_count": null, "metadata": {}, "outputs": [], "source": [ @@ -1230,112 +617,9 @@ }, { "cell_type": "code", - "execution_count": 23, - "metadata": {}, - "outputs": [ - { - "data": { - "text/html": [ - "
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totalactivesfraction
EGFR586935740.608962
ErbB2169410250.605077
BRAF368229880.811515
CDK215058190.544186
LCK15379300.605075
MET282122350.792272
p38a360927600.764755
KDR762453120.696747
p110a434727800.639522
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" - ], - "text/plain": [ - " total actives fraction\n", - "EGFR 5869 3574 0.608962\n", - "ErbB2 1694 1025 0.605077\n", - "BRAF 3682 2988 0.811515\n", - "CDK2 1505 819 0.544186\n", - "LCK 1537 930 0.605075\n", - "MET 2821 2235 0.792272\n", - "p38a 3609 2760 0.764755\n", - "KDR 7624 5312 0.696747\n", - "p110a 4347 2780 0.639522" - ] - }, - "execution_count": 23, - "metadata": {}, - "output_type": "execute_result" - } - ], + "execution_count": null, + "metadata": {}, + "outputs": [], "source": [ "kinase_promiscuity_table = from_numbers_to_table(data)\n", "kinase_promiscuity_table" @@ -1350,43 +634,14 @@ }, { "cell_type": "code", - "execution_count": 24, - "metadata": {}, - "outputs": [ - { - "ename": "ValueError", - "evalue": "zero-size array to reduction operation fmin which has no identity", - "output_type": "error", - "traceback": [ - "\u001b[0;31m---------------------------------------------------------------------------\u001b[0m", - "\u001b[0;31mValueError\u001b[0m Traceback (most recent call last)", - "\u001b[0;32m~/.local/miniconda/envs/teachopencadd_review/lib/python3.8/site-packages/IPython/core/formatters.py\u001b[0m in \u001b[0;36m__call__\u001b[0;34m(self, obj)\u001b[0m\n\u001b[1;32m 343\u001b[0m \u001b[0mmethod\u001b[0m \u001b[0;34m=\u001b[0m \u001b[0mget_real_method\u001b[0m\u001b[0;34m(\u001b[0m\u001b[0mobj\u001b[0m\u001b[0;34m,\u001b[0m \u001b[0mself\u001b[0m\u001b[0;34m.\u001b[0m\u001b[0mprint_method\u001b[0m\u001b[0;34m)\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n\u001b[1;32m 344\u001b[0m \u001b[0;32mif\u001b[0m \u001b[0mmethod\u001b[0m \u001b[0;32mis\u001b[0m \u001b[0;32mnot\u001b[0m \u001b[0;32mNone\u001b[0m\u001b[0;34m:\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n\u001b[0;32m--> 345\u001b[0;31m \u001b[0;32mreturn\u001b[0m \u001b[0mmethod\u001b[0m\u001b[0;34m(\u001b[0m\u001b[0;34m)\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n\u001b[0m\u001b[1;32m 346\u001b[0m \u001b[0;32mreturn\u001b[0m \u001b[0;32mNone\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n\u001b[1;32m 347\u001b[0m \u001b[0;32melse\u001b[0m\u001b[0;34m:\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n", - "\u001b[0;32m~/.local/miniconda/envs/teachopencadd_review/lib/python3.8/site-packages/pandas/io/formats/style.py\u001b[0m in \u001b[0;36m_repr_html_\u001b[0;34m(self)\u001b[0m\n\u001b[1;32m 203\u001b[0m \u001b[0mHooks\u001b[0m \u001b[0minto\u001b[0m \u001b[0mJupyter\u001b[0m \u001b[0mnotebook\u001b[0m \u001b[0mrich\u001b[0m \u001b[0mdisplay\u001b[0m \u001b[0msystem\u001b[0m\u001b[0;34m.\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n\u001b[1;32m 204\u001b[0m \"\"\"\n\u001b[0;32m--> 205\u001b[0;31m \u001b[0;32mreturn\u001b[0m \u001b[0mself\u001b[0m\u001b[0;34m.\u001b[0m\u001b[0mrender\u001b[0m\u001b[0;34m(\u001b[0m\u001b[0;34m)\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n\u001b[0m\u001b[1;32m 206\u001b[0m \u001b[0;34m\u001b[0m\u001b[0m\n\u001b[1;32m 207\u001b[0m @doc(\n", - "\u001b[0;32m~/.local/miniconda/envs/teachopencadd_review/lib/python3.8/site-packages/pandas/io/formats/style.py\u001b[0m in \u001b[0;36mrender\u001b[0;34m(self, **kwargs)\u001b[0m\n\u001b[1;32m 617\u001b[0m \u001b[0;34m*\u001b[0m \u001b[0mtable_attributes\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n\u001b[1;32m 618\u001b[0m \"\"\"\n\u001b[0;32m--> 619\u001b[0;31m \u001b[0mself\u001b[0m\u001b[0;34m.\u001b[0m\u001b[0m_compute\u001b[0m\u001b[0;34m(\u001b[0m\u001b[0;34m)\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n\u001b[0m\u001b[1;32m 620\u001b[0m \u001b[0;31m# TODO: namespace all the pandas keys\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n\u001b[1;32m 621\u001b[0m \u001b[0md\u001b[0m \u001b[0;34m=\u001b[0m \u001b[0mself\u001b[0m\u001b[0;34m.\u001b[0m\u001b[0m_translate\u001b[0m\u001b[0;34m(\u001b[0m\u001b[0;34m)\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n", - "\u001b[0;32m~/.local/miniconda/envs/teachopencadd_review/lib/python3.8/site-packages/pandas/io/formats/style.py\u001b[0m in \u001b[0;36m_compute\u001b[0;34m(self)\u001b[0m\n\u001b[1;32m 703\u001b[0m \u001b[0mr\u001b[0m \u001b[0;34m=\u001b[0m \u001b[0mself\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n\u001b[1;32m 704\u001b[0m \u001b[0;32mfor\u001b[0m \u001b[0mfunc\u001b[0m\u001b[0;34m,\u001b[0m \u001b[0margs\u001b[0m\u001b[0;34m,\u001b[0m \u001b[0mkwargs\u001b[0m \u001b[0;32min\u001b[0m \u001b[0mself\u001b[0m\u001b[0;34m.\u001b[0m\u001b[0m_todo\u001b[0m\u001b[0;34m:\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n\u001b[0;32m--> 705\u001b[0;31m \u001b[0mr\u001b[0m \u001b[0;34m=\u001b[0m \u001b[0mfunc\u001b[0m\u001b[0;34m(\u001b[0m\u001b[0mself\u001b[0m\u001b[0;34m)\u001b[0m\u001b[0;34m(\u001b[0m\u001b[0;34m*\u001b[0m\u001b[0margs\u001b[0m\u001b[0;34m,\u001b[0m \u001b[0;34m**\u001b[0m\u001b[0mkwargs\u001b[0m\u001b[0;34m)\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n\u001b[0m\u001b[1;32m 706\u001b[0m \u001b[0;32mreturn\u001b[0m \u001b[0mr\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n\u001b[1;32m 707\u001b[0m \u001b[0;34m\u001b[0m\u001b[0m\n", - "\u001b[0;32m~/.local/miniconda/envs/teachopencadd_review/lib/python3.8/site-packages/pandas/io/formats/style.py\u001b[0m in \u001b[0;36m_apply\u001b[0;34m(self, func, axis, subset, **kwargs)\u001b[0m\n\u001b[1;32m 720\u001b[0m \u001b[0mresult\u001b[0m\u001b[0;34m.\u001b[0m\u001b[0mcolumns\u001b[0m \u001b[0;34m=\u001b[0m \u001b[0mdata\u001b[0m\u001b[0;34m.\u001b[0m\u001b[0mcolumns\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n\u001b[1;32m 721\u001b[0m \u001b[0;32melse\u001b[0m\u001b[0;34m:\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n\u001b[0;32m--> 722\u001b[0;31m \u001b[0mresult\u001b[0m \u001b[0;34m=\u001b[0m \u001b[0mfunc\u001b[0m\u001b[0;34m(\u001b[0m\u001b[0mdata\u001b[0m\u001b[0;34m,\u001b[0m \u001b[0;34m**\u001b[0m\u001b[0mkwargs\u001b[0m\u001b[0;34m)\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n\u001b[0m\u001b[1;32m 723\u001b[0m \u001b[0;32mif\u001b[0m \u001b[0;32mnot\u001b[0m \u001b[0misinstance\u001b[0m\u001b[0;34m(\u001b[0m\u001b[0mresult\u001b[0m\u001b[0;34m,\u001b[0m \u001b[0mpd\u001b[0m\u001b[0;34m.\u001b[0m\u001b[0mDataFrame\u001b[0m\u001b[0;34m)\u001b[0m\u001b[0;34m:\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n\u001b[1;32m 724\u001b[0m raise TypeError(\n", - "\u001b[0;32m~/.local/miniconda/envs/teachopencadd_review/lib/python3.8/site-packages/pandas/io/formats/style.py\u001b[0m in \u001b[0;36m_highlight_extrema\u001b[0;34m(data, color, max_)\u001b[0m\n\u001b[1;32m 1547\u001b[0m \u001b[0mextrema\u001b[0m \u001b[0;34m=\u001b[0m \u001b[0mdata\u001b[0m \u001b[0;34m==\u001b[0m \u001b[0mnp\u001b[0m\u001b[0;34m.\u001b[0m\u001b[0mnanmax\u001b[0m\u001b[0;34m(\u001b[0m\u001b[0mdata\u001b[0m\u001b[0;34m.\u001b[0m\u001b[0mto_numpy\u001b[0m\u001b[0;34m(\u001b[0m\u001b[0;34m)\u001b[0m\u001b[0;34m)\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n\u001b[1;32m 1548\u001b[0m \u001b[0;32melse\u001b[0m\u001b[0;34m:\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n\u001b[0;32m-> 1549\u001b[0;31m \u001b[0mextrema\u001b[0m \u001b[0;34m=\u001b[0m \u001b[0mdata\u001b[0m \u001b[0;34m==\u001b[0m \u001b[0mnp\u001b[0m\u001b[0;34m.\u001b[0m\u001b[0mnanmin\u001b[0m\u001b[0;34m(\u001b[0m\u001b[0mdata\u001b[0m\u001b[0;34m.\u001b[0m\u001b[0mto_numpy\u001b[0m\u001b[0;34m(\u001b[0m\u001b[0;34m)\u001b[0m\u001b[0;34m)\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n\u001b[0m\u001b[1;32m 1550\u001b[0m \u001b[0;34m\u001b[0m\u001b[0m\n\u001b[1;32m 1551\u001b[0m \u001b[0;32mif\u001b[0m \u001b[0mdata\u001b[0m\u001b[0;34m.\u001b[0m\u001b[0mndim\u001b[0m \u001b[0;34m==\u001b[0m \u001b[0;36m1\u001b[0m\u001b[0;34m:\u001b[0m \u001b[0;31m# Series from .apply\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n", - "\u001b[0;32m<__array_function__ internals>\u001b[0m in \u001b[0;36mnanmin\u001b[0;34m(*args, **kwargs)\u001b[0m\n", - "\u001b[0;32m~/.local/miniconda/envs/teachopencadd_review/lib/python3.8/site-packages/numpy/lib/nanfunctions.py\u001b[0m in \u001b[0;36mnanmin\u001b[0;34m(a, axis, out, keepdims)\u001b[0m\n\u001b[1;32m 317\u001b[0m \u001b[0;31m# Fast, but not safe for subclasses of ndarray, or object arrays,\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n\u001b[1;32m 318\u001b[0m \u001b[0;31m# which do not implement isnan (gh-9009), or fmin correctly (gh-8975)\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n\u001b[0;32m--> 319\u001b[0;31m \u001b[0mres\u001b[0m \u001b[0;34m=\u001b[0m \u001b[0mnp\u001b[0m\u001b[0;34m.\u001b[0m\u001b[0mfmin\u001b[0m\u001b[0;34m.\u001b[0m\u001b[0mreduce\u001b[0m\u001b[0;34m(\u001b[0m\u001b[0ma\u001b[0m\u001b[0;34m,\u001b[0m \u001b[0maxis\u001b[0m\u001b[0;34m=\u001b[0m\u001b[0maxis\u001b[0m\u001b[0;34m,\u001b[0m \u001b[0mout\u001b[0m\u001b[0;34m=\u001b[0m\u001b[0mout\u001b[0m\u001b[0;34m,\u001b[0m \u001b[0;34m**\u001b[0m\u001b[0mkwargs\u001b[0m\u001b[0;34m)\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n\u001b[0m\u001b[1;32m 320\u001b[0m \u001b[0;32mif\u001b[0m \u001b[0mnp\u001b[0m\u001b[0;34m.\u001b[0m\u001b[0misnan\u001b[0m\u001b[0;34m(\u001b[0m\u001b[0mres\u001b[0m\u001b[0;34m)\u001b[0m\u001b[0;34m.\u001b[0m\u001b[0many\u001b[0m\u001b[0;34m(\u001b[0m\u001b[0;34m)\u001b[0m\u001b[0;34m:\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n\u001b[1;32m 321\u001b[0m warnings.warn(\"All-NaN slice encountered\", RuntimeWarning,\n", - "\u001b[0;31mValueError\u001b[0m: zero-size array to reduction operation fmin which has no identity" - ] - }, - { - "data": { - "text/plain": [ - "" - ] - }, - "execution_count": 24, - "metadata": {}, - "output_type": "execute_result" - } - ], + "execution_count": null, + "metadata": {}, + "outputs": [], "source": [ "kinase_promiscuity_table.style.\\\n", " format(\"{:.3f}\", subset=[\"fraction\"]).\\\n", " background_gradient(cmap='Purples', subset=[\"fraction\"]).\\\n", - " highlight_min(color=\"yellow\", axis=None).\\\n", + " highlight_min(color=\"yellow\", axis=None, subset=[\"fraction\"]).\\\n", " highlight_max(color=\"red\", subset=[\"fraction\"])" ] }, @@ -1413,7 +668,7 @@ }, { "cell_type": "code", - "execution_count": 25, + "execution_count": null, "metadata": {}, "outputs": [], "source": [ @@ -1481,17 +736,9 @@ }, { "cell_type": "code", - "execution_count": 26, - "metadata": {}, - "outputs": [ - { - "name": "stdout", - "output_type": "stream", - "text": [ - "Ligand profile similarity between EGFR and MET: 0.23.\n" - ] - } - ], + "execution_count": null, + "metadata": {}, + "outputs": [], "source": [ "uniprot_id1=name_to_uniprot[\"EGFR\"]\n", "uniprot_id2=name_to_uniprot[\"MET\"]\n", @@ -1509,18 +756,9 @@ }, { "cell_type": "code", - "execution_count": 27, - "metadata": {}, - "outputs": [ - { - "name": "stdout", - "output_type": "stream", - "text": [ - "No compounds were measured on both kinases, namely P04626 and P42336.\n", - "No compounds were measured on both kinases, namely P42336 and P04626.\n" - ] - } - ], + "execution_count": null, + "metadata": {}, + "outputs": [], "source": [ "kinase_similarity_matrix = np.zeros((len(name_to_uniprot),\n", " len(name_to_uniprot)))\n", @@ -1536,183 +774,9 @@ }, { "cell_type": "code", - "execution_count": 28, - "metadata": {}, - "outputs": [ - { - "data": { - "text/html": [ - "
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EGFRErbB2BRAFCDK2LCKMETp38aKDRp110a
EGFR0.6089620.5569180.4193550.1162790.2384620.2258060.3157890.3482140.071429
ErbB20.5569180.6050770.2500000.1538460.1764710.0357140.1250000.397790NaN
BRAF0.4193550.2500000.8115150.0666670.5116280.1111110.6444440.7481200.166667
CDK20.1162790.1538460.0666670.5441860.1666670.0869570.0833330.6016950.266667
LCK0.2384620.1764710.5116280.1666670.6050750.2878790.4893620.4326920.000000
MET0.2258060.0357140.1111110.0869570.2878790.7922720.0476190.5393590.000000
p38a0.3157890.1250000.6444440.0833330.4893620.0476190.7647550.5000000.000000
KDR0.3482140.3977900.7481200.6016950.4326920.5393590.5000000.6967470.180791
p110a0.071429NaN0.1666670.2666670.0000000.0000000.0000000.1807910.639522
\n", - "
" - ], - "text/plain": [ - " EGFR ErbB2 BRAF CDK2 LCK MET p38a \\\n", - "EGFR 0.608962 0.556918 0.419355 0.116279 0.238462 0.225806 0.315789 \n", - "ErbB2 0.556918 0.605077 0.250000 0.153846 0.176471 0.035714 0.125000 \n", - "BRAF 0.419355 0.250000 0.811515 0.066667 0.511628 0.111111 0.644444 \n", - "CDK2 0.116279 0.153846 0.066667 0.544186 0.166667 0.086957 0.083333 \n", - "LCK 0.238462 0.176471 0.511628 0.166667 0.605075 0.287879 0.489362 \n", - "MET 0.225806 0.035714 0.111111 0.086957 0.287879 0.792272 0.047619 \n", - "p38a 0.315789 0.125000 0.644444 0.083333 0.489362 0.047619 0.764755 \n", - "KDR 0.348214 0.397790 0.748120 0.601695 0.432692 0.539359 0.500000 \n", - "p110a 0.071429 NaN 0.166667 0.266667 0.000000 0.000000 0.000000 \n", - "\n", - " KDR p110a \n", - "EGFR 0.348214 0.071429 \n", - "ErbB2 0.397790 NaN \n", - "BRAF 0.748120 0.166667 \n", - "CDK2 0.601695 0.266667 \n", - "LCK 0.432692 0.000000 \n", - "MET 0.539359 0.000000 \n", - "p38a 0.500000 0.000000 \n", - "KDR 0.696747 0.180791 \n", - "p110a 0.180791 0.639522 " - ] - }, - "execution_count": 28, - "metadata": {}, - "output_type": "execute_result" - } - ], + "execution_count": null, + "metadata": {}, + "outputs": [], "source": [ "kinase_similarity_matrix = pd.DataFrame(data=kinase_similarity_matrix,\n", " index=name_to_uniprot.keys(),\n", @@ -1722,292 +786,9 @@ }, { "cell_type": "code", - "execution_count": 29, - "metadata": {}, - "outputs": [ - { - "data": { - "text/html": [ - "\n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - "
EGFR ErbB2 BRAF CDK2 LCK MET p38a KDR p110a
EGFR0.6090.5570.4190.1160.2380.2260.3160.3480.071
ErbB20.5570.6050.2500.1540.1760.0360.1250.398nan
BRAF0.4190.2500.8120.0670.5120.1110.6440.7480.167
CDK20.1160.1540.0670.5440.1670.0870.0830.6020.267
LCK0.2380.1760.5120.1670.6050.2880.4890.4330.000
MET0.2260.0360.1110.0870.2880.7920.0480.5390.000
p38a0.3160.1250.6440.0830.4890.0480.7650.5000.000
KDR0.3480.3980.7480.6020.4330.5390.5000.6970.181
p110a0.071nan0.1670.2670.0000.0000.0000.1810.640
" - ], - "text/plain": [ - "" - ] - }, - "execution_count": 29, - "metadata": {}, - "output_type": "execute_result" - } - ], + "execution_count": null, + "metadata": {}, + "outputs": [], "source": [ "# Show matrix with background gradient\n", "cm = sns.light_palette(\"green\", as_cmap=True)\n", @@ -2029,292 +810,9 @@ }, { "cell_type": "code", - "execution_count": 30, - "metadata": {}, - "outputs": [ - { - "data": { - "text/html": [ - "\n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - "
EGFR ErbB2 BRAF CDK2 LCK MET p38a KDR p110a
EGFR0.6090.5570.4190.1160.2380.2260.3160.3480.071
ErbB20.5570.6050.2500.1540.1760.0360.1250.3980.000
BRAF0.4190.2500.8120.0670.5120.1110.6440.7480.167
CDK20.1160.1540.0670.5440.1670.0870.0830.6020.267
LCK0.2380.1760.5120.1670.6050.2880.4890.4330.000
MET0.2260.0360.1110.0870.2880.7920.0480.5390.000
p38a0.3160.1250.6440.0830.4890.0480.7650.5000.000
KDR0.3480.3980.7480.6020.4330.5390.5000.6970.181
p110a0.0710.0000.1670.2670.0000.0000.0000.1810.640
" - ], - "text/plain": [ - "" - ] - }, - "execution_count": 30, - "metadata": {}, - "output_type": "execute_result" - } - ], + "execution_count": null, + "metadata": {}, + "outputs": [], "source": [ "kinase_similarity_matrix = kinase_similarity_matrix.fillna(0)\n", "\n", @@ -2332,7 +830,7 @@ }, { "cell_type": "code", - "execution_count": 31, + "execution_count": null, "metadata": {}, "outputs": [], "source": [ @@ -2358,17 +856,9 @@ }, { "cell_type": "code", - "execution_count": 32, - "metadata": {}, - "outputs": [ - { - "name": "stdout", - "output_type": "stream", - "text": [ - "The values of the similarity matrix lie between: 0.00 and 0.81\n" - ] - } - ], + "execution_count": null, + "metadata": {}, + "outputs": [], "source": [ "print(f\"The values of the similarity matrix lie between: \"\n", " f\"{kinase_similarity_matrix.min().min():.2f}\"\n", @@ -2377,7 +867,7 @@ }, { "cell_type": "code", - "execution_count": 33, + "execution_count": null, "metadata": {}, "outputs": [], "source": [ @@ -2393,7 +883,7 @@ }, { "cell_type": "code", - "execution_count": 34, + "execution_count": null, "metadata": {}, "outputs": [], "source": [ @@ -2402,277 +892,9 @@ }, { "cell_type": "code", - "execution_count": 35, - "metadata": {}, - "outputs": [ - { - "data": { - "text/html": [ - "\n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - "
EGFR ErbB2 BRAF CDK2 LCK MET p38a KDR p110a
EGFR0.0000.4430.5810.8840.7620.7740.6840.6520.929
ErbB20.4430.0000.7500.8460.8240.9640.8750.6021.000
BRAF0.5810.7500.0000.9330.4880.8890.3560.2520.833
CDK20.8840.8460.9330.0000.8330.9130.9170.3980.733
LCK0.7620.8240.4880.8330.0000.7120.5110.5671.000
MET0.7740.9640.8890.9130.7120.0000.9520.4611.000
p38a0.6840.8750.3560.9170.5110.9520.0000.5001.000
KDR0.6520.6020.2520.3980.5670.4610.5000.0000.819
p110a0.9291.0000.8330.7331.0001.0001.0000.8190.000
" - ], - "text/plain": [ - "" - ] - }, - "execution_count": 35, - "metadata": {}, - "output_type": "execute_result" - } - ], + "execution_count": null, + "metadata": {}, + "outputs": [], "source": [ "kinase_distance_matrix.style.\\\n", " background_gradient(cmap=cm).\\\n", @@ -2688,7 +910,7 @@ }, { "cell_type": "code", - "execution_count": 36, + "execution_count": null, "metadata": {}, "outputs": [], "source": [ From 952da33d078f558d60f244ff29d790cae8e34584 Mon Sep 17 00:00:00 2001 From: Andrea Volkamer Date: Wed, 22 Sep 2021 10:39:02 +0200 Subject: [PATCH 063/158] fix long runtime issue for T024 --- .../talktorial.ipynb | 559 +++++++++--------- 1 file changed, 281 insertions(+), 278 deletions(-) diff --git a/teachopencadd/talktorials/T024_kinase_similarity_sequence/talktorial.ipynb b/teachopencadd/talktorials/T024_kinase_similarity_sequence/talktorial.ipynb index c4c24ffc..4611ecb4 100644 --- a/teachopencadd/talktorials/T024_kinase_similarity_sequence/talktorial.ipynb +++ b/teachopencadd/talktorials/T024_kinase_similarity_sequence/talktorial.ipynb @@ -582,7 +582,7 @@ "metadata": {}, "outputs": [], "source": [ - "def sequence_similarity(kinase_name1, kinase_name2, type_=\"identity\"):\n", + "def sequence_similarity(sequence_1, sequence_2, type_=\"identity\"):\n", " \"\"\"\n", " Compares two sequences using a given metric.\n", "\n", @@ -598,8 +598,8 @@ " float :\n", " The similarity between the pocket sequences of the two kinases.\n", " \"\"\"\n", - " sequence_1 = klifs_pocket_sequence(kinase_name1)\n", - " sequence_2 = klifs_pocket_sequence(kinase_name2)\n", + " #sequence_1 = klifs_pocket_sequence(kinase_name1)\n", + " #sequence_2 = klifs_pocket_sequence(kinase_name2)\n", "\n", " # Replace possible unavailable residue\n", " # noted in KLIFS with \"-\"\n", @@ -650,8 +650,8 @@ } ], "source": [ - "EGFR_MET_seq_similarity = sequence_similarity(\"EGFR\",\n", - " \"MET\",\n", + "EGFR_MET_seq_similarity = sequence_similarity(kinase_sequences[\"EGFR\"],\n", + " kinase_sequences[\"MET\"],\n", " \"identity\")\n", "for key in ('EGFR','MET'):\n", " print(f\"{key:5s}:{kinase_sequences[key]}\")\n", @@ -673,8 +673,8 @@ } ], "source": [ - "EGFR_MET_seq_similarity = sequence_similarity(\"EGFR\",\n", - " \"MET\",\n", + "EGFR_MET_seq_similarity = sequence_similarity(kinase_sequences[\"EGFR\"],\n", + " kinase_sequences[\"MET\"],\n", " \"substitution\")\n", "print(f\"Pocket sequence similarity between EGFR and MET kinases: \"\n", " f\"{EGFR_MET_seq_similarity:.2f} using substitution.\")" @@ -701,7 +701,8 @@ } ], "source": [ - "EGFR_seq_similarity = sequence_similarity(\"EGFR\", \"EGFR\")\n", + "EGFR_seq_similarity = sequence_similarity(kinase_sequences[\"EGFR\"], \n", + " kinase_sequences[\"EGFR\"])\n", "print(f\"Pocket sequence similarity between EGFR itself: \"\n", " f\"{EGFR_seq_similarity:.2f} using identity.\")" ] @@ -720,7 +721,9 @@ } ], "source": [ - "EGFR_seq_similarity = sequence_similarity(\"EGFR\", \"EGFR\", type_=\"substitution\")\n", + "EGFR_seq_similarity = sequence_similarity(kinase_sequences[\"EGFR\"], \n", + " kinase_sequences[\"EGFR\"], \n", + " type_=\"substitution\")\n", "print(f\"Pocket sequence similarity between EGFR itself: \"\n", " f\"{EGFR_seq_similarity:.2f} using substitution.\")" ] @@ -764,9 +767,9 @@ "kinase_similarity_matrix = np.zeros((len(query_kinases), len(query_kinases)))\n", "for i, kinase_name1 in enumerate(query_kinases):\n", " for j, kinase_name2 in enumerate(query_kinases):\n", - " kinase_similarity_matrix[i, j] = sequence_similarity(kinase_name1,\n", - " kinase_name2,\n", - " similarity_measure)" + " kinase_similarity_matrix[i, j] = sequence_similarity(kinase_sequences[kinase_name1],\n", + " kinase_sequences[kinase_name2],\n", + " type_=similarity_measure)" ] }, { @@ -964,242 +967,242 @@ "data": { "text/html": [ "\n", + " }
EGFR ErbB2 BRAF CDK2 LCK MET p38a KDR p110a
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EGFR ErbB2 BRAF CDK2 LCK MET p38a KDR p110a
EGFR1.0000.9410.6590.6500.7100.7150.6450.7150.429EGFR1.0000.9410.6590.6500.7100.7150.6450.7150.429
ErbB20.9411.0000.6590.6330.6850.7030.6370.7020.417ErbB20.9411.0000.6590.6330.6850.7030.6370.7020.417
BRAF0.6530.6511.0000.6460.6700.6390.6370.6670.438BRAF0.6530.6511.0000.6460.6700.6390.6370.6670.438
CDK20.6480.6290.6491.0000.6800.6590.7240.6530.425CDK20.6480.6290.6491.0000.6800.6590.7240.6530.425
LCK0.7140.6860.6770.6841.0000.6960.6650.6890.454LCK0.7140.6860.6770.6841.0000.6960.6650.6890.454
MET0.7090.6950.6390.6560.6871.0000.6280.7110.392MET0.7090.6950.6390.6560.6871.0000.6280.7110.392
p38a0.6460.6350.6400.7230.6610.6331.0000.6520.433p38a0.6460.6350.6400.7230.6610.6331.0000.6520.433
KDR0.7180.7040.6770.6560.6870.7180.6571.0000.425KDR0.7180.7040.6770.6560.6870.7180.6571.0000.425
p110a0.4270.4120.4370.4240.4500.3970.4310.4231.000p110a0.4270.4120.4370.4240.4500.3970.4310.4231.000
" ], "text/plain": [ - "" + "" ] }, "execution_count": 18, @@ -1285,242 +1288,242 @@ "data": { "text/html": [ "\n", + " }
EGFR ErbB2 BRAF CDK2 LCK MET p38a KDR p110a
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EGFR ErbB2 BRAF CDK2 LCK MET p38a KDR p110a
EGFR0.0000.0590.3410.3500.2900.2850.3550.2850.571EGFR0.0000.0590.3410.3500.2900.2850.3550.2850.571
ErbB20.0590.0000.3410.3670.3150.2970.3630.2980.583ErbB20.0590.0000.3410.3670.3150.2970.3630.2980.583
BRAF0.3470.3490.0000.3540.3300.3610.3630.3330.562BRAF0.3470.3490.0000.3540.3300.3610.3630.3330.562
CDK20.3520.3710.3510.0000.3200.3410.2760.3470.575CDK20.3520.3710.3510.0000.3200.3410.2760.3470.575
LCK0.2860.3140.3230.3160.0000.3040.3350.3110.546LCK0.2860.3140.3230.3160.0000.3040.3350.3110.546
MET0.2910.3050.3610.3440.3130.0000.3720.2890.608MET0.2910.3050.3610.3440.3130.0000.3720.2890.608
p38a0.3540.3650.3600.2770.3390.3670.0000.3480.567p38a0.3540.3650.3600.2770.3390.3670.0000.3480.567
KDR0.2820.2960.3230.3440.3130.2820.3430.0000.575KDR0.2820.2960.3230.3440.3130.2820.3430.0000.575
p110a0.5730.5880.5630.5760.5500.6030.5690.5770.000p110a0.5730.5880.5630.5760.5500.6030.5690.5770.000
" ], "text/plain": [ - "" + "" ] }, "execution_count": 22, From c5fd43c69d0020f6bd060474844dfc5e958ec20d Mon Sep 17 00:00:00 2001 From: Andrea Volkamer Date: Wed, 22 Sep 2021 10:43:22 +0200 Subject: [PATCH 064/158] minor adaptions to T028 --- .../talktorial.ipynb | 104 +++++++++++++----- 1 file changed, 76 insertions(+), 28 deletions(-) diff --git a/teachopencadd/talktorials/T028_kinase_similarity_compare_perspectives/talktorial.ipynb b/teachopencadd/talktorials/T028_kinase_similarity_compare_perspectives/talktorial.ipynb index e137c26d..41a79e76 100644 --- a/teachopencadd/talktorials/T028_kinase_similarity_compare_perspectives/talktorial.ipynb +++ b/teachopencadd/talktorials/T028_kinase_similarity_compare_perspectives/talktorial.ipynb @@ -24,7 +24,7 @@ "* **Talktorial T024**: Kinase pocket sequences (KLIFS pocket sequences)\n", "* **Talktorial T025**: Kinase pocket structures (KiSSim fingerprint based on KLIFS pocket residues)\n", "* **Talktorial T026**: Kinase-ligand interaction profiles (KLIFS IFPs based on KLIFS pocket residues)\n", - "* **Talktorial T027**: Ligand profiles" + "* **Talktorial T027**: Ligand profiling data" ] }, { @@ -34,7 +34,7 @@ "### Contents in *Theory*\n", "\n", "* Kinase dataset\n", - "* Kinase similarity descriptor: XXX" + "* Kinase similarity descriptor (considering 4 different aspects)" ] }, { @@ -78,7 +78,7 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "We will use nine kinases from [Molecules (2021), 26(3), 629](https://www.mdpi.com/1420-3049/26/3/629), which aimed to understand kinase similarities within different combinations of kinase on- and off-targets (also called anti-targets):\n", + "We will use nine kinases as investigated in [Molecules (2021), 26(3), 629](https://www.mdpi.com/1420-3049/26/3/629). In the study diverse kinase similarity measures were analyzed for different combinations of kinase on- and off-targets to explore the limits of multi-kinase screenings.\n", "\n", "> We aggregated the investigated kinases in “profiles”. Profile 1 combined **EGFR** and **ErbB2** as targets and **BRAF** as a (general) anti-target. Out of similar considerations, Profile 2 consisted of EGFR and **PI3K** as targets and BRAF as anti-target. This profile is expected to be more challenging as PI3K is an atypical kinase and thus less similar to EGFR than for example ErbB2 used in Profile 1. Profile 3, comprised of EGFR and **VEGFR2** as targets and BRAF as anti-target, was contrasted with the hit rate that we found with a standard docking against the single target VEGFR2 (Profile 4).\n", "> To broaden the comparison and obtain an estimate for the promiscuity of each compound, the kinases **CDK2**, **LCK**, **MET** and **p38α** were included in the experimental assay panel and the structure-based bioinformatics comparison as commonly used anti-targets.\n", @@ -103,7 +103,7 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "### Kinase similarity descriptor: XXX\n", + "### Kinase similarity descriptor (considering 4 different aspects)\n", "\n", "Describe the dataset describing kinase similarity and how we use it.\n", "\n", @@ -159,7 +159,9 @@ "outputs": [], "source": [ "kinase_distance_matrix_paths = {\n", - " \"sequence\": HERE / \"../T024_kinase_similarity_sequence/data/kinase_distance_matrix_sequence.csv\",\n", + " #\"sequence\": HERE / \"../T024_kinase_similarity_sequence/data/kinase_distance_substitution_matrix_sequence.csv\",\n", + " \"sequence\": HERE / \"../T024_kinase_similarity_sequence/data/kinase_distance_identity_matrix_sequence.csv\",\n", + " #\"sequence\": HERE / \"../T024_kinase_similarity_sequence/data/kinase_distance_matrix_sequence.csv\",\n", " \"kissim\": HERE / \"../T025_kinase_similarity_kissim/data/kinase_distance_matrix_kissim.csv\",\n", " \"ifp\": HERE / \"../T026_kinase_similarity_ifp/data/kinase_distance_matrix_ifp.csv\",\n", " \"ligand-profile\": HERE / \"../T027_kinase_similarity_ligand_profile/data/kinase_distance_matrix_ligand_profile.csv\"\n", @@ -177,10 +179,38 @@ " kinase_distance_matrices[kinsim_perspective] = pd.read_csv(path, index_col=0).round(6)" ] }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "Check if the matrices have the same dimensions" + ] + }, { "cell_type": "code", "execution_count": 5, "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "Shape of sequence matrix: (9, 9)\n", + "Shape of kissim matrix: (9, 9)\n", + "Shape of ifp matrix: (9, 9)\n", + "Shape of ligand-profile matrix: (9, 9)\n" + ] + } + ], + "source": [ + "for key in kinase_distance_matrix_paths.keys():\n", + " print(f\"Shape of {key} matrix: {kinase_distance_matrices[key].shape}\")" + ] + }, + { + "cell_type": "code", + "execution_count": 6, + "metadata": {}, "outputs": [ { "data": { @@ -271,7 +301,7 @@ " p110a 0.819209 0.000000 }" ] }, - "execution_count": 5, + "execution_count": 6, "metadata": {}, "output_type": "execute_result" } @@ -291,11 +321,29 @@ }, { "cell_type": "code", - "execution_count": 6, + "execution_count": 7, + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "Choices of precalculated descriptors: dict_keys(['sequence', 'kissim', 'ifp', 'ligand-profile'])\n" + ] + } + ], + "source": [ + "print(f\"Choices of precalculated descriptors: {kinase_distance_matrix_paths.keys()}\")" + ] + }, + { + "cell_type": "code", + "execution_count": 8, "metadata": {}, "outputs": [], "source": [ - "kinase_distance_matrix = kinase_distance_matrices[\"ifp\"]" + "descriptor_selection = \"sequence\"\n", + "kinase_distance_matrix = kinase_distance_matrices[descriptor_selection]" ] }, { @@ -311,12 +359,12 @@ }, { "cell_type": "code", - "execution_count": 7, + "execution_count": 9, "metadata": {}, "outputs": [ { "data": { - "image/png": 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U+zlwewFV+YzcDKeZfQT8HrhQUh/4rBK9Msh4ltDs/05eejmOUz/CRsbdUh0dsAkwzcxeMLNPgYnA6ArlvgZcB7yZb03mp1rD2Tc2w0vHmTH9e8D/gP9KehS4F7gceC2D7IuBrSWtWKVujuM0CpZbU30ZYHrifAZlg8iSlgH2IdiQQqlqcMis8l74ZjYXOCUelfIHVEi7G7g7cT4HH1V3nC5BxmBtQyVNSZyPN7Px8XMlIeUhAs4FvmNmLVKxA1K+cshxnELJYDhnmtlGbeTNAJZLnC/Lgi3ZjYCJ0WgOBXaTNM/MbkivbTrccDqOUxg5rlWfDAyPXXivAgcBB893L7PPuvckTSDM0Lkhj5uX44bTcZxCaclhdyQzmyfpeMJoeXfgUjObKmlczM/crylpD2CSmbVmvdYNp+M4hWGW3wR4M5sETCpLq2gwzWxsCpEHAedJug64zMyeSqtL19soz3GchsJMqY7O18sOBdYHngcuk/SgpKNLc9Hbww2n4zgFkm4qUr2WZZrZLMK8z4nA0oTpTI9I+lp71zVtU71Xv7ksNyLL9NBsbLjjy4XJBrjh5s0LlQ8w7PsPFiq/+11fKFT+gJ6fFCp/+geDC5UP8OB61xUqf7WHjy1MdkvvfOTUw5tMg6S9gCOBlYE/ApuY2Ztxw6KngAvaurZpDafjOI1Pxnmcnc1+wDlmNt+mQmb2kaQvtXehN9UdxymOGKwtzVEH/lduNCX9HMDM7mzvQjecjuMUhtG4g0PAThXSdk1zoTfVHccpkMbbAV7SscBxwMpxO8sSiwCpIk+44XQcp1CsfEV5/bkKuJWwE1tyX40PzOydNALccDqOUygNOKpuZvaSpK+WZ0gaksZ4uuF0HKcwzBrScF4F7AE8TOiGTSpowEodCXDD6ThOobS0NpbhjBF1BWxjZq9UIyP1qHqM4ZHcvLjinpuS7pa0wNZQksZKeiteO1XSn+NEUySdJOlJSY9LulPSCtVUxnGcxqMRR9XNzIC/VHt9lulI5QHaziwvEENltMc18dq1gE+BA2P6o8BGMe7Qn4GzMujlOE6DYqQzmnVqzj8kaeNqLqx5HqeklyT9QNJ9wP4x+VBJD0j6r6RNKlzTA+gPvAtgZnfFmEUADxE2KXUcpwtgKY86sB3woKTnY2v3ibLpSW2SpY9zgVjqibDAH5vZSIC4P15/M9tC0tbApcDasdyBkkYSFtM/C9xU4T5fJkwVcByn2WnMwaESqSa7VyKL4ZwTw/1Wojyu+tUAZnaPpIGSBpfKmdnxsWP2IuBbwGdNfkmHEra/36bSTSQdDRwN0HuJDnd+chynAbAGGxwqYWYvA0haAuiT5dq8llx+WK5Te+exY/YmYOtSmqQdCVEy9zKzitvimNl4M9vIzDbqObhf7Vo7jlM4YUpSx0dnI2kvSc8BLwL/BF4iZWu3qLXqB0bFRgLvm9n7FcqMJGwgiqT1gd8SjGah8ZAdx+k8Gnyt+k+AzYBnY7yiHShgyWV5H+dtZlZxShLwrqQHgIFAcnumUh9nN0LUurEx/RfAAOBPMULdK2a2VwbdHMdpRAxo3D7OuWb2tqRukrqZ2V2l3ZE6IrXhbCeW+rCy823bKDcBmNBG3o5p9XAcp7lowLXqJd6TNAC4B7hS0pvAvDQX+rZyjuMUS+PORxoNzAFOBG4jdB3umeZCX3LpOE6BqJFH1ZOD2pdnudYNp+M4xdGA8zglfUBlH1eEST8DO5LhhtNxnGJpsD5OM6t5ErgbTsdxCqbhPM6BZjZL0pBK+b4fp+M49afBPE4W5v0457V0Y+bs/oXJv/muLQqTDZ3zxRcd97xlu+Li2gPMXmXFQuW/+cMOu7JqZuqncwqVv8rFLxcm+823Pq1diAENNjhkZnvEv1U/YE1rOB3HaQ4aeB4nktYFhpGwhWZ2fUfXueF0HKdYGtRwSroUWBeYCrTGZAPccDqOU2dymo4kaRRwHtAd+F35ZuqSRhPWn7cSVgB9w8zua0fkZma2ZjW6+Mohx3EKRZbuaFdGiC5xEWEPzTWBMZLKjd6dwHpx+8svAb/rQLUHK8hIhXucjuMUR37LKTcBppnZCwCSJhKWTD752a3MZifK909x58sJxvN14BM+nwC/bkfKuOF0HKdAlNeo+jLA9MT5DGDTBe4m7QP8DFgC2L0DmZcChwFP8HkfZyrccDqOUyzpPc6hkqYkzseb2fj4uZL1XUCymf0F+EsM2/MToL2d114xsxtTa5fADafjOMWS3nDONLMFQotHZgDLJc6XBdqcSBzD9qwsaaiZzWyj2NOSriJEo/gkcW2Ho+q5Dg5Jmp34vJuk5yQtL+lHkl6NMdWfk3R9slM2xmJ/RtJ/JE2WNCJPvRzHqROljYzTHO0zGRguaUVJvYCDgPm8RUmrxHhmSNoA6AW83Y7MvgSDuTNhO7k9CSuKOqQQj1PSDsAFwM5m9kqsyzlmdnbMPxD4h6R1zOyteNkhZjZF0pGEHeF3KkI3x3E6l45GzNNgZvMkHQ/cTpiOdKmZTY1RdTGzi4F9gcMlzSXss3lgjG/Wlswjq9Und8MpaSvgEmA3M3u+Uhkzu0bS7sDBhHlZSR4kRL90HKcrkNMEeDObBEwqS7s48fnnQIehLyR928zOknRBJe3M7ISOZORtOHsDfwW2NbOnOyj7CLB6hfRRwA056+U4Tp3Iw+PMmafi3yntlmqHvA3nXOAB4MvA1zsoW96pcaWk/gQ3fIOKFyTiqvdcfFBtmjqO0zk02EbGZnZT/PvZru+SugEDzGxWGhl5rxxqBQ4ANpb03Q7Krs/nlh/gEGBFwpZPF1W6IBlXvftAj6vuOA1P2nhD9YmrfpWkgdFhexJ4RlKqbsLcl1ya2UeEkalDJH25UhlJ+xJGsq4uu3YucBqwmaQ18tbNcZw60KCGE1gzeph7E/pOlydMiO+QQkbVzeyduCD/HkmlOVQnSjqUsBTqv8D2iRH15LVzJP0SOJnQ5Hccp4lpwD7OEj0l9SQYzgvNbK6UTttcDaeZDUh8nk5oekMYMPpRO9dtW3b+yzz1chynjmRazNip/BZ4CfgPwclbAUjVx+krhxzHKYw0Ox/VCzM7Hzi/dC7pFWC7NNe64XQcp1gabFS9LeJk+XlpyrrhdBynWBrU46wFN5yO4xRKozbVa8F3gHccp1gadDqSpH6Svi/pkng+XFKqTT7ccDqOUxwGak131IHLCLsjbR7PZwBnpLmwaZvqrfO6Mfud4lYPDZlZ7Cuw54fFv2IH9Pyk40I1UHTc85ZpLxYqv9e0LQqVD3D44COKvcHuixUmeu51vfIR1LhN9ZXN7EBJY+CzOeSpRrKa1nA6jtMcNHAf56eS+hJNu6SVSWxo3B5uOB3HWVj5IXAbsJykK4EtgbFpLnTD6ThOsTSox2lmd0h6BNiMsFvb19sJszEfPjjkOE5xpIypXo/mvKQtgY/N7BZgMPDduOyyQ9xwOo5TLK0pj87nN8BHktYjRJ14GfhDmgvdcDqOUxiicT1OYF5cZjkaON/MzgMWSXOh93E6jlMsDdrHCXwg6VTgUGBrSd2BnmkudI/TcZziaOA+TuBAwvSjL5vZ68AyhAi7HVKI4UzGVy9LP1zSfyVNlfSkpJNj+gRJ+8XPQyQ9GsMEO47T7DTokksze93MfmVm98bzV8yssfo4Je0KfIMQa30tQkC298vKDCLETR5vZpd1lm6O4xRHoy65lLSZpMmSZkv6VFKLpPc7vrJzm+qnAieb2WsAZvaxmV2SyB8A3ApcZWa/6US9HMcpkgb1OIELgTHAc0Bf4CjaCBRZTmcazrWBh9vJ/xVwn5md00n6OI5TNA0c5RLAzKYB3c2sJbZyt01zXSMNDv0DGC1pibYKSDpa0hRJU1pmf9iJqjmOUy0NPDj0kaRewGOSzpJ0IiGYZId0puGcCmzYTv5EwoTUSZIqzqWaL676gFT1cxyn3jSux3kYwQYeD3wILAfsm+bCzjScPwPOkrQUgKTekk5IFjCzc4E7gb/EN4HjOE1Oo3qcZvZyHGuZZWanm9lJseneIUUZzn6SZiSOk8xsEqHj9e+SphL6OxeYgG9m3wGmA3+U1EhdCY7jZMVo2CWXkraUdIekZyW9UDrSXFvIyiEzq2jwYufrAtOMzGxs2bnP4XScLoDi0aD8HjiR4MS1ZLnQPTrHcYolpz5OSaMkPSNpmqRTKuQfIunxeDwQN+9oj/fN7FYze9PM3i4daarka9UdxymUPPov4zryi4CdCLGBJku60cyeTBR7EdjGzN6NC27GA5u2I/YuSb8Ariex87uZPdKRPm44HccplnwGfjYBppnZCwCSJhJ2NfrMcJrZA4nyDwHLdiCzZFQ3SqQZsH1HyrjhdBynWNIbzqGSpiTOx5vZ+Ph5GcKgcYkZtO9NfpmwErFttcy2S61ZGW44HccpDsu0Dn2mmW3URl6lMaaKJlnSdgTDObKN/EPN7ApJJ1XKN7NfdaSoG07HcQolpzmaMwgT1EssC7y2wL2kdYHfAbu2M9BTWj1TaaFNKm2b1nB279nK4KEVd6/LhUVeTbURdNW8vVaq/VJrYvoHgwuV/+YPBxYqv+i458uf/kDHhWpkyQeL/Y4m79S7MNmtd+Q0uTIfwzkZGC5pReBV4CDg4GQBScsTBnoOM7Nn25F1C4CZnV6eIWnPNMr4dCTHcQolj5VDZjaPsDTyduAp4FozmyppnKRxsdgPgMWAX0t6rKy/NMmdkoYtoGfYA/jcNHVqWo/TcZwmIMd16HH14aSytIsTn48ibA3XEScCd0jazcyeA4ghNA4GtkmjixtOx3EKQ9Rnk+L2MLNJkj4BbpW0N8HYbgxsbWbvppHhTXXHcYqlAXdHMrM7gbHA3cBKwA5pjSa4x+k4TsHIGivMpaQPCKZaQG9gB+BNSQLMzDoc0XPD6ThOcdRxd/e2MLOap8y44XQcp1DqtLt7objhdBynWLqg4cx1cEiSSfpj4ryHpLck3RzPx8bzxxLHeonP70h6MX7+e566OY5THxo1PHAt5O1xfgisLamvmc0hbAH1almZa8zs+LK0EQCSJgA3m9mfc9bLcZx6UL9AbIVSxHSkW4Hd4+cxwNUF3MNxnGahAacj1UoRhnMicJCkPsC6wL/K8g8sa6r3LUAHx3EaANG4wdpqIffBITN7PK4DHUPZ8qhIpaZ6KiQdDRwN0HPxYjdPcBwnJxpsHmceFLVy6EbgbHJupifjqvcY5HHVHafhMR8cysKlhEBIT0jatqB7OI7TBDSbUUxDIR6nmc0ws/PayC7v4yx200XHcepLFxwcytXjNLMBFdLuJiykx8wmABPauX5snvo4jlN/mm3gJw2+cshxnOIwuuTgkBtOx3EKxT1Ox3GcDDTiRsZ54IbTcZziMPOmuuM4Tla8qe44jpMVN5yO4zjZcI+zgVi6z/uctkalpfD5cOphexcmG2DIwNRxoarmwfWuK1T+1E/nFCr/8MFHFCp/yQeL3+/gjc1nFSr/mKn3Fib7nL4f1C7EgNauZzmb1nA6jtMc+Ki64zhOVnxU3XEcJxvex+k4jpOFJtzAIw1uOB3HKYywA3zXs5xuOB3HKRS1dD3DWdQO8I7jOOn34kxhWyWNkvSMpGmSTqmQv7qkByV9Iunk/CqxIFUbTknHxwqYpKGJ9DaV76jijuN0Nezz9eodHe0gqTtwEbArsCYwRtKaZcXeAU4ghO0plFo8zvuBHYGXy9IrKp+y4o7jdDFyinK5CTDNzF4ws08J0XRHJwuY2ZtmNhmYW0hFEnRoOCUNk/S0pMslPS7pz5L6mdmjZvZSefl2lG+z4pK+ImmypP9Iuk5Sv9qr5jhOQ5De4xwqaUriODohZRlgeuJ8RkyrC2k9ztWA8Wa2LjALOK6Ke7VX8evNbGMzWw94CvhyFfIdx2k0skW5nFmKYhuP8QlJqiy9PqQ1nNPN7P74+QpgZBX3aq/ia0u6V9ITwCHAWhUFSEeX3kaz3plXhQqO43Q6rZbuaJ8ZwHKJ82WB1wrTuQPSGs7yWlVj6dur+ATgeDNbBzgd6FNRiURc9YFDfCaV4zQDMkt1dMBkYLikFSX1Ag4Cbixc+TZIaziXl7R5/DwGuK+Ke7VX8UWA/0nqSfA4HcfpKuQwqm5m84DjgdsJ3XnXmtlUSeMkjQOQtJSkGcBJwGmSZkgqZAustG7bU8ARkn4LPAf8RtIJwLeBpYDHJU0ys6MkLQVMAQYCrZK+AaxpZrMklSreHbjUzKZG+d8H/kUYoX+CYEgdx2l2DMhpdyQzmwRMKku7OPH5dUJLtnDSGs5WMxtXlnZ+POajPeUrVTym/wb4TUpdHMdpEkSqZnjT4R2FjuMUy8JoOONczbWLV8VxnC6HAV1wrbp7nI7jFIo31R3HcbLihtNxHCcLHU81akbccDqOUxyGG07HcZysdMWNjJvWcM74cDDf/te+hcnX6xVXfeaGPdG/UPkAqz18bKHyV7m4fEfBnNl9sULFT96pd6Hyodi45wC3rjW4MNnvW07mwT1Ox3GcDBhpNvBoOtxwOo5TID445DiOkx03nI7jOBlxw+k4jpMBM2hpqbcWueOG03GcYnGP03EcJwM+qu44jlMFXdDjrCWuekUk/T6G+S2FEh4Q0wdJuinmTZV0ZN73dhynAckhdEajkbvhBE40s/ViKOFXCHFCAL4KPBlDAG8L/DLGHnIcp8uS0mguLIZT0jBJT0u6POFd9jOzWTFfQF8+j4hpwCIxfQDwDjAvlr1B0sPREz26wu0cx2lGjDCqnuZoImr1OFcDxkfvchZwHICky4DXgdWBC2LZC4E1CCGBnwC+bmalME5fMrMNgY2AEyRVXKScjKveMuvDGlV3HKdTcI9zAaab2f3x8xXASAAzOxL4AiE65oExfxfgsZg+ArgwEbrzBEn/AR4ixF4fXulmybjq3QcWv0mG4zi1YmFUPc3RRNRqOMtr+9m5mbUA1wClLYyOBK63wDTgRWB1SdsCOwKbx/7PR4FityZyHKdzMDBrTXU0E7UazuUlbR4/jwHuk7QKfNbHuSfwdMx/Bdgh5i1JaOa/AAwC3jWzjyStDmxWo06O4zQSXdDjrHUe51PAEZJ+CzxHiI1+R2yCC/gPUNoU8ifABElPxLzvmNlMSbcB4yQ9DjxDaK47jtMV8CWXFWk1s3FlaVtWKmhmrwE7V0j/BNi1Rj0cx2lUmmzgJw2+cshxnEKx1ubqv0xD1YbTzF4C1s5PFcdxuh7NN9UoDe5xOo5THF10k48illw6juN8jrWmOzpA0ihJz0iaJumUCvmSdH7Mf1zSBoXUB/c4HccpEDPDchhVl9QduAjYCZgBTJZ0o5k9mSi2K2HxzHBgU8Isn01rvnkF3ON0HKdQrNVSHR2wCTDNzF4ws0+BicDosjKjgT/ERTYPAYMlLZ1/jUDWpB23kt4CsgT2HgrMLEgdl19/+Z1xj4VN/gpmtngtN4zztIemLN4H+DhxPt7Mxkc5+wGjzOyoeH4YsKmZlXZfQ9LNwJlmdl88v5MwX3xKLXWoRNM21bP+oJKmmNlGRenj8usrvzPu4fKzY2ajchKlSuKrKJML3lR3HKcZmEHYAKjEsoSd1rKWyQU3nI7jNAOTgeGSVowboB8E3FhW5kbg8Di6vhnwvpn9rwhlmrapXgXjXX6Xlt8Z93D5dcLM5kk6Hrgd6A5camZTJY2L+RcDk4DdgGnAR4Qd2QqhaQeHHMdx6oU31R3HcTLihtNxHCcjbjiblLhRtFMHJK1Tbx2c+rLQGk5JG0jq1DltOVN4aGVJK0taUlJNk6DLZPaR1DMveRXkbylpp/g595eLpF2AiTFagbOQslAaTkmjCMHlPilI/iaSjpK0WZ5GJyF/Z+ASSWdIWi9v+fEeo4DrgZ8B10paNUeZl0gaW6u8MtklI3kqsASA5TzyGY3mBcBXzexpSYX//xTVsijJlTRIksf4yshCZzij0TkTOM7MnpA0OGf5uwOXAxsD3wH2ium5/ANI2pVgzP5G2A/1yLw9OElbAOcTwj2fCPwdOCzmVVWPaHT+D7gKuAP4uqStc1E40Dv+/ZgCXohR/8sJU13ekNTLCo4wJklmZpJGSjo4/q25pZGQuzehTtdI2tENaHoWKsMpaQBwGnCPmd0taTngHkmb5CR/VeAXwFgzOwa4Gjha0oA8vB9JKxEih/7ezK4gzFNbjxiWOVGuWuOm6EWtBJxuZveb2fuE2FKrQ3VenKQVgV8D55vZFWZ2JcHj716NnhXkrwPsF09fJS6zk9S75BXW4h1KGgH8FjgYuAv4KrB53LGnMKJx25PwElsJ+BZwsqR+OcjdCfgecAwwm7CT0D6Serd7sQMsZIbTzGYD3wXWiPv5XQtcYmb/rlW2QnTPGcCPgYfj/a4F3gBWyEH+IOAdgre8laT1zexd4F3gOEkXSTpQ0tAajHTJi5oI/COR/m9gkYQuA7IINbMXgVuA7SWtFpN3AH4h6UZJ39Tn0VKrYRVg/2hkliN6n2b2ScIrrPZlsjnBEO9hZv8gNNXfJxjqLYs0npJWAI4C9gCeBVYGVgS+LalvRlmDoqNQYjhwAiGq7DDgPEJAxcPis+a0h5l1+QPoX3a+JXA3cGUiTTXIX4XgiQwEesa07vHv34Ft4+d1gMWrkL8nwfD0B5YEvgFcR/Da7gF2IXgl1wH3Ab2ruMfOwJ+Ak4ERZXkrAk/Hz0cCfyjVswOZPYABifMzCC+r3wN3AtsB+xC6HS4Blsyo88ioTw9gX+Ay4CWCkflL/G6uJnQPnA10q+I7mQ5sFM+7xb+9Yl0uiDr0yOk5XQE4AFgL6BfrtTphS7VH43P2JeC/hBdoqvoAawL/Av4JXJ1IXzR+T2vF8+vib5Hpd1gYj7orUHgFYcdodI6J5z3i3y2isTsGWKTGeywTH8r+Cfm94t+rCTHkRxOWi2UynNEoPgDsnkjrQ+g/fZ2wtVbynzrzQw+MInjJ46IxPr4sf1Hgz/Gf9l+lf7QUel9OCPf8B2DvmP4tQtN/3UTZAUC/jDrvGg3kMcD6MW33+I//S4JHuCuwP/A1YKWM8ncnrI/eMp4vBQxO5PcCTicY6y1yeE5XJ3QzXEIw+D8Dto55exC2S4NgzH8DrJ1S7hfib3BAPP83sHIi/3fATwkvgOtLz5MfHXyv9Vag8AqGN/hbBE/kAoK3NiTmbUYYqDgp6z9uvH41QjNncHzYF/A84kP5N+BBYJ2M8tcDWoHN4/kqwFkET2QoYeDmGmBk4ppMnjOwAfAesGc835/wEjgc2D9R7mWCp7NmCpm7AFMJ3uQWwPejEf1WzD8D+GO8dyYvMKHzcyXDUpZ3IHBpNJx9qnxmlgYeA86N50sBzwAHxfOk53kasFQOz+kxwHcT9Ts+GtGRhGZ1S/ztXwK2yyB3OHAl0fMHniDspH4JsDyhy+Sy+NvuXms9Fpaj7goUUqnQn1Vahz8w/uOOIjTnTo9G4ABgMWANwq4qgzPeYxBhlPjXhKb/NSSar4n7/xaYC6xSZV3uI3itixO6F05M5C1OmH5zFVU0z6OMbYAJwFcITcRHCC+Y0wjNuK/G73M8sFoKeVsStvLaKpHWA/giwfPcJaaNjwauVxU67wWcV/Y9d0/kjwZuJrwEepDhZQIMin+/RPBcTyK8FI8pK5dZ7w7u+zXgzsT5CtF4/jKebxSN6zYZ5S5NeGldQmgtXE5oIU0kbBRcKrdsnvXp6kfdFeiUSgYP54b4eU3g0/ggTY0GtMP+ujbkbgL8ML6xnwVOAcZE4zEqGqXlyN5MXJ1Ek4nQxG8Fjo7nSSMxlOhBZ7xHyeCI0J1xEWEgq+QVDojG9Kfl92xHZk/gWMJLZGsS3iRhBP1M4LJE2hJVfu87EfpKu/G599ct1mWnaCx3B76QUe4uhC6LreL5YfF8Ylm50cC2WQxye79B4vxS4HuJ83Xib79FpfLtyF0ROCI+f72jnG2BG4BhiXL/BtaopQ4L69HlRtUlbSfpAklHxGkkmNlpwIeSLiZ4l/uY2VeAscDjZjY3g/ylJa0aRzynELy9uUBfwiDO5oT5j6cCPyA031/IIH8UwTM7JKH/LoQts/aK5y2luZtmNtPM3kkrP95DFv9zLPB3wj/t7TF/gIUZCEOAVeLcwXbnLErajuCBTyR0S3yR0FSnpDOhW2QJST1i2ptp9S1LmknwyNYys1ZJ3cysNdZpM+CLZnaLmWXdxHZVgtf9A0mjzOyPwLnAuwqhGpC0P6HJ/GrpO6wGSSsDYyUtFs+7E/qXvyDpVAAze4LQZbBBPO/wfnFF058ITfxjgcPM7Akzu5vwvK4hqYekNQgvutnV1mFhpkvtxxknKZ8J3ETYl28lSS8CswjTa04n9FPdJ6mnmU3OKH93wqBMK8FYthCMw+nAm4SR0J+Z2VsJw5bFKO8G/JzgWT6YzDOzPST9XdLfzGznLHLL7rEkYVrTXIW9DL9A8AZPIzSf9yfMPZ0d6/YlC8Gx2pJXMsJDgpr2rqTLCE3dkZIws+ti8TUIo9RZwx52B+bF32yumT0q6Ubgtrgg4DlgTjRuYwgvsGq4mjBfcjpwTLzfH6Pd3iQ+X6sQXrzPVXmP0rzWRwlN536Sro3PzEOxrgdKupXQrB5L6GJKI3dpwm94XtT764QX1UDCwoD/At8kfEfrA983s+nV1mOhpt4ub14HsC7BoJVGIjchDMoMi+dLA08T5uNB9kGUUjNuO8Lo+VIED+FZgrc5nOBxjQeWzyhbhKbxNYSAVMm8c4BzEueTid0OVdxjScLAzz6E5ua/gb0JU6auJ4zWb0rwWGaQbvS8NP3qKOB3ifSBhMGrcwjN9kOAx9PILJM/lDAgUhrQ653I+y6hD/hWwhSnp6qQvy5xhJ/Q3P85YaR5Z+ILOFG/e0k5mt3BPbePuo8mzJ/8GnG2BcGZ6QP8KJbZI4Pcwcnnh2CY7yP0s0+Iz+26wFbAxtX8H/gRv9t6K5BbRYLhuZ7552beRuh//BowgvCmHU/G0VZCn2PSKCf7GK+I9xWhmX4aVc6Diw/3JonzL8V/1nuZvyN/hSpkl/o0DyC8UCYQPKdS/vXAtfHz5sByKWSWjNoggpd3TVn+ovG7vwl4gRQj8m3cZ0/CS2/ReJ40nisRjP22ZH9hLRZ/11cIo/AbR8N1EeFFWQrPsHcsPzCnZ7Uv0Dd+3jdhPCuOzqcxbpTN6CD0W/+49LzE5/7gPPT3owv0cUoaKmmIhT65gwCT9CdJZxH+cZ8h9F1dQ+gj/IGZfdy2xAXkr09oWt5IWBfe3UIfY2lp2o8IRnuoheb12Wb2Rgb5G0raIvb7LUYwACWeMrOtzGwrYFVJpb6uLGGRiX2Apf6xZwiGcw1g08QqkUOA7gprsB+0FE04M5tJWH1yH2Fl0SOSlpU0WNJiFlY2TSKMcO9oZk9m0Ttxn5sI3usUSYua2SeJ738F4AMzu9vMXsko922CgVmW4ImV+pc/IniAEwkzC8ZI6m9ms6rRH+ZfbWVmc4hhcC10Y9xLaLFsL+kAST8q07PDvk0LoSW2lHSkpJHA/Wb2g5j3MmHK2aD2ZDgZqLflruUg9GP+mzDCWhr9HUAYsPmAxJQRwkOTacoFYWT2SUK/34oEL+2GRL6i3L8By1Sh/66E5v+IeL4+YTBgbFm5LxKa00Nr/L62Bu5I1O0uwsjxyoT5j/+hCq+K0KxtBeYQ5gw+SpgveBfhhTWgFr3Lvq/n+dzzPI6w6UYmT7OC3B0IU9QWI0z5+WesRy/CC6EmT5OwGcvbwBFl6clZByMJL+dZxPmiKWWXWhKbEbpCJhCM/xWl5yU+V4+TmCLmR43PYr0VqFrx4B3cR+gnGkGYUF1q/vSKD85VVD/VaJv4T5mcFjQgPpQ3JB7YsYTR4kFV6H8/sHM8H0qYTL9nNNbfi2WOiQYtczMX2BDYLH4+MBqyQxL5+xK8nb8R5m5W3X9H6DebFevRneDRLgmsmPPvvms0AicR+jRH5CR3t2jsSxPFc9Gb0Nc7kbDy6snk9x/zS8/R5sA84iR0MvQ9Evrz7+TzVWTDCFPwfkLogniBDH2lfqT4zuutQFVKhxHcVmIfXXxw/keYjD4+pvUivMH/WOU9TgK+Hj8nJ7b3J4x2XgYcSvB4s64IKum/dzxfJRqwkfF83Wj0L473yWzQ+NybLQ18DIsG59KycvsQmtOZ19BXuOduhJHbQtc6E7zlVmC9nOXuFo3xkERarXM1+ySM4Q7AiyXjyfwe5/bA6NI9MxrOnQjdSaWVRz1iXS4g7E1a85JQP8q+83orULXi4Z/nUcKyxDsIU4KWI4wkToxl+pN9EnTJA7gAOCOZliizGvBXQl9YtQMeuxNW6awb9T85pncr06OalTXl3uwShKlSyxIm/Z9WVj6XpnSUNTr+LpmXUma8T+Ylshn0f4Q4ob5GWQssGiB0a7xAmF9ZepaGJvIzGc0yvacBY+L51vHFObjI32FhPequQE3KBwPRCpySSBtAaLYsVqPs7Qn9ihvG8+QqlWMJHlxNnlW5/ny+o9KuhMGUBYx2Cpnl3uzKhC6NHeL5ioR+1DML/F1yM8R1eq7yfJFsSdjBaTs+n1I1itBsP4vQClg/p3vtSeguuYbQUvHmeVHPSL0VqLkCoZnyTOnNGh/SB6h9x6P+hBHzs0rGM6YfGD2qXNb2Rv2fTug/ltD8r7qPjQW92W/G9JJhHkboGqhpsMmPNr//SgM2EwgDTkvFvO8mX3A53nuv+NufVNIl68vXjxTfc70VyKUSwUP7L2GU9R5ymKQc5S5DWDb5T8J+jmdEI5eL/DL9n4ie7L1knMTdhsy2vNk9COv1C21KL+wH7Q/YDCMsb9035uVq2AjdATMIS0/r/l10xaP0Zmx6JO1BmMS9vplNzVFuX8Lo9I6EAai7zOzZvOQn7pO7/jE8wgWEkfX3FAKkHUeY7pJ6/byTnfjd30ZY1vh/cZ7uzoSVWicQNjh5pbQO33L+R4z3f95/52LoMoYTQFI/M/uo3npUSxH6x7XcZxFmHBwMjMvzxeK0jaTRhK3pvm9mVysEp/slYVnk2/XVzqmFLmU4ncoU5Y07HRPjIF1JWE//EXCdmd1cX62cWnHDuZDQ7N54MyNpL8JA4xVm9quimudO59GltpVz2saNZv0wsxslfQxcKuklM7u+3jo5teEep+N0Ej5g03Vww+k4jpORpt9WznEcp7Nxw+k4jpMRN5yO4zgZccPpOI6TETecjuM4GXHD6TiOk5H/B0mTOHeduzAVAAAAAElFTkSuQmCC\n", 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\n", 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" ] @@ -355,21 +403,21 @@ }, { "cell_type": "code", - "execution_count": 8, + "execution_count": 10, "metadata": {}, "outputs": [ { "data": { "text/plain": [ - "array([0.3 , 0.277778, 0.393939, 0.363636, 0.32 , 0.368421,\n", - " 0.5 , 0.333333, 0.111111, 0.451613, 0.238095, 0.190476,\n", - " 0.133333, 0.347826, 0.277778, 0.258065, 0.238095, 0.166667,\n", - " 0.227273, 0.380952, 0.173913, 0.40625 , 0.419355, 0.382353,\n", - " 0.571429, 0.258065, 0.058824, 0.333333, 0.533333, 0.043478,\n", - " 0.25 , 0.375 , 0.190476, 0.428571, 0.352941, 0.473684])" + "array([0.105882, 0.623529, 0.682353, 0.552941, 0.541176, 0.611765,\n", + " 0.529412, 0.882353, 0.6 , 0.670588, 0.576471, 0.529412,\n", + " 0.6 , 0.564706, 0.882353, 0.670588, 0.611765, 0.623529,\n", + " 0.623529, 0.6 , 0.847059, 0.623529, 0.635294, 0.529412,\n", + " 0.658824, 0.894118, 0.6 , 0.611765, 0.564706, 0.858824,\n", + " 0.635294, 0.529412, 0.894118, 0.611765, 0.858824, 0.847059])" ] }, - "execution_count": 8, + "execution_count": 10, "metadata": {}, "output_type": "execute_result" } @@ -389,7 +437,7 @@ }, { "cell_type": "code", - "execution_count": 9, + "execution_count": 11, "metadata": {}, "outputs": [], "source": [ @@ -405,7 +453,7 @@ }, { "cell_type": "code", - "execution_count": 10, + "execution_count": 12, "metadata": {}, "outputs": [], "source": [ @@ -421,12 +469,12 @@ }, { "cell_type": "code", - "execution_count": 11, + "execution_count": 13, "metadata": {}, "outputs": [ { "data": { - "image/png": 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\n", + "image/png": 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\n", 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" ] @@ -474,7 +522,7 @@ }, { "cell_type": "code", - "execution_count": 12, + "execution_count": 14, "metadata": {}, "outputs": [], "source": [ @@ -493,7 +541,7 @@ }, { "cell_type": "code", - "execution_count": 13, + "execution_count": 15, "metadata": {}, "outputs": [], "source": [ @@ -512,7 +560,7 @@ }, { "cell_type": "code", - "execution_count": 14, + "execution_count": 16, "metadata": {}, "outputs": [ { @@ -684,7 +732,7 @@ "p38a 21.982655 38.529748 0.000000 " ] }, - "execution_count": 14, + "execution_count": 16, "metadata": {}, "output_type": "execute_result" } @@ -695,7 +743,7 @@ }, { "cell_type": "code", - "execution_count": 15, + "execution_count": 17, "metadata": {}, "outputs": [ { @@ -759,7 +807,7 @@ ], "metadata": { "kernelspec": { - "display_name": "Python 3 (ipykernel)", + "display_name": "Python 3", "language": "python", "name": "python3" }, From 95c24b4e689ae0565e3089b41cc0824f811bfea9 Mon Sep 17 00:00:00 2001 From: Andrea Volkamer Date: Wed, 22 Sep 2021 15:50:13 +0200 Subject: [PATCH 065/158] ideas for theory part --- .../T023_what_is_a_kinase/talktorial.ipynb | 113 +++++++++++++----- 1 file changed, 82 insertions(+), 31 deletions(-) diff --git a/teachopencadd/talktorials/T023_what_is_a_kinase/talktorial.ipynb b/teachopencadd/talktorials/T023_what_is_a_kinase/talktorial.ipynb index 29d5b255..8e759888 100644 --- a/teachopencadd/talktorials/T023_what_is_a_kinase/talktorial.ipynb +++ b/teachopencadd/talktorials/T023_what_is_a_kinase/talktorial.ipynb @@ -28,8 +28,13 @@ "source": [ "### Contents in *Theory*\n", "\n", - "* Kinase dataset\n", - "* Kinase similarity descriptor: XXX" + "* Kinases in a nutshell\n", + " * The human kinome\n", + " * Kinase structures and important motifs\n", + " * Collection of kinase related information: KLIFS\n", + " * Available bioactivity data\n", + "* Kinase-similarity: off-target, promiscuous binding\n", + "* Kinase dataset compilation" ] }, { @@ -66,88 +71,134 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "### Kinase dataset" + "### Kinases in a nutshell" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ - "We will use nine kinases from [Molecules (2021), 26(3), 629](https://www.mdpi.com/1420-3049/26/3/629) because:\n", + "Kinases are established drug targets to combat cancer and inflammatory diseases ([TODO ref](https://onlinelibrary.wiley.com/doi/book/10.1002/9783527633470))\n", + "* Activate proteins by phosphorylation\n", + "* Most frequently mutated proteins in tumors\n", + "* 5782 x-ray structures of human kinases (as of Sept. 2021, see [KLIFS](https://klifs.net/) database\n", + "* 67 FDA approved small molecule protein kinase inhibitors on the market (as of Sept. 2021, see [link](http://www.brimr.org/PKI/PKIs.htm))\n", + "* Most of the approved drugs bind in the ATP-binding pocketand intermediate surroundings \n", "\n", - "> We aggregated the investigated kinases in “profiles” (Table 2). Profile 1 combined EGFR and ErbB2 as targets (indicated by a ‘+’) and BRAF (from rapidly accelerated fibrosarcoma isoform B) as a (general) anti-target (designated by a ‘—’). Out of similar considerations, Profile 2 consisted of EGFR and PI3K as targets and BRAF as anti-target. This profile is expected to be more challenging as PI3K is an atypical kinase and thus less similar to EGFR than for example ErbB2 used in Profile 1. Profile 3, comprised of EGFR and VEGFR2 as targets and BRAF as anti-target, was contrasted with the hit rate that we found with a standard docking against the single target VEGFR2 (Profile 4).\n", - "> To broaden the comparison and obtain an estimate for the promiscuity of each compound, the kinases CDK2 (cyclic-dependent kinase 2), LCK (lymphocyte-specific protein tyrosine kinase), MET (mesenchymal-epithelial transition factor) and p38α (p38 mitogen activated protein kinase α) were included in the experimental assay panel and the structure-based bioinformatics comparison as commonly used anti-targets." + "While there is so much research also going on in the field of kinases, there are still open challenges\n", + "* A large fraction of the kinome is un-/underexplored\n", + "* Many kinase inhibitors are promiscous binders -> off-target effects or polypharmacology\n", + "* Occurence of drug resistances due to mutations\n", + "\n", + "[TODO add a 3D figure of a kinase structure with ATP bound, and maybe DFG-in motif highlighted]\n", + "\n", + "Nevertheless the focus on this protein family has led to a plethora of freely available data on compounds, bioactivity, and structures that are being used for computational drug development. \n", + "[TODO cite Kooistra, Volkamer, ARMC V.50, Elsevier, 2017, 153-192]" ] }, { - "attachments": { - "814048cb-e723-4b10-b9f7-2b56848688d9.png": { - "image/png": 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AsV7ZBaUQgAAEIAABCEAAAhCwIQHEehvqLFQVAhCAAAQgAAEIQAACygKI9couKIUABCAAAQhAAAIQgIANCSDW21BnoaoQgAAEIAABCEAAAhBQFkCsV3ZBKQQgAAEIQAACEIAABGxIALHehjoLVYUABCAAAQhAAAIQgICyAGK9sgtKIQABCEAAAhCAAAQgYEMCiPU21FmoKgQgAAEIQAACEIAABJQFEOuVXVAKAQhAAAIQgAAEIAABGxJArLehzkJVIQABCEAAAhCAAAQgoCyAWK/sglIIQAACEIAABCAAAQjYkABivQ11FqoKAQhAAAIQgAAEIAABZQHEemUXlEIAAhCAAAQgAAEIQMCGBBDrbaizUFUIQAACEIAABCAAAQgoCyDWK7ugFAIQgAAEIAABCEAAAjYkgFhvQ52FqkIAAhCAAAQgAAEIQEBZALFe2QWlEIAABCAAAQhAAAIQsCEBxHob6ixUFQIQgAAEIAABCEAAAsoCiPXKLiiFAAQgAAEIQAACEICADQkg1ttQZ6GqEIAABCAAAQhAAAIQUBZArFd2QSkEIAABCEAAAhCAAARsSACx3oY6C1WFAAQgAAEIQAACEICAsgBivbILSiEAAQhAAAIQgAAEIGBDAsqxnuAFAQhAAAIQgAAEIAABCFiHwPt8ulCO9RQvCEAAAhCAAAQgAAEIQMA6BBDrraMfUAsIQAACEIAABCAAAQh8hABi/UfgYVcIQAACEIAABCAAAQhYhwBivXX0A2oBAQhAAAIQgAAEIACBjxBArP8IPOwKAQhAAAIQgAAEIAAB6xBArLeOfkAtIAABCEAAAhCAAAQg8BECiPUfgYddIQABCEAAAhCAAAQgYB0CiPXW0Q+oBQQgAAEIQAACEIAABD5CALH+I/CwKwQgAAEIQAACEIAABKxDALHeOvoBtYAABCAAAQhAAAIQgMBHCCDWfwQedoUABCAAAQhAAAIQgIB1CCDWW0c/oBYQgAAEIAABCEAAAhD4CAHE+o/Aw64QgAAEIAABCEAAAhCwDgHEeuvoB9QCAhCAAAQgAAEIQAACHyGAWP8ReP/Mrg0NDVOmTJkxY0bcH6/W1tZ/5jw4KgQgAAEIQAACEICA/Qgg1ltdXw4aNOg///kPpXTdunWCILS1tVldFVEhCEAAAhCAAAQgAAErE0Csp0+ePCGEREREsK7p6OhISUkhhKSmplJKFyxYQAgpLi7+dzru/Pnz/HRTpkwZPnz4v3NenMXaBDo7O7dv3x4SEuLq6uru7j5o0KCsrCxrqyTqA4F3CpSUlBBCEhIS+JalpaWEkC+//JKXWC7wCy+7PpM/XzqdLi4urry83HKXbkpu3779448/Wm5gNBoJIa2trVlZWX+egbi4uAwaNGjbtm1v37613AUl1iZw5MiRL774ws3NTRCEoKCgZcuWNTc3W1slUZ+PEWD/Tvm/UEJISEjIxxwwJCTE0dGRUlpbW0sIiY6O/pijWdu+iPV/ifU80y9ZsoR11b1793Jzc+vr6/+dnlu5cqWTkxObeGM0GhcvXvz8+fN/59Q4i1UJZGRksOhz9OjRH3/8sU+fPoSQS5cuWVUlURkIvFPg78V6fuFlsd5oNG7btm3r1q3snovRaHz9+rX01B0dHdJV2XJiYqJiDpDF+tGjR2/btm3JkiVBQUGEkJiYmPb2dtmhsGpVAitXriSE6HS6uXPnrl69evjw4YQQk8lk2XGdnZ1WVXNU5v0F2L/TzZs3b/vz9ZE3uYqKivLy8hDr5R8A3r9LrHxLfre+o6Pj66+/JoSsWLGC15nfNKKUBgUFGY3GEydO9O7dW6vVLly4kG12//796Ohod3d3T0/PpKQk9n7z6tWryZMn63Q6tVptMpmKiorYxqWlpaNHj3Z3d/f29t68eTM/EVvYtGmTXq+nlFZWVhJCjh49mpiYKNsGqz1BYObMmfx7G0ppWVlZTk7O48ePt2/fTgjJyMhgCKtWrSKEnDx5MicnhxCSnp4eHx+vVqtDQkJKSkrYNkVFRV988YW7u7uvr+/XX39dU1NDKVXc3mw263Q6g8HA3hSbm5udnZ1ZHmKD/9ChQ15eXjqd7tChQ0eOHDEYDHq9/vDhw+xEhw8fDg4OFgTBYDAsWLDAbDb3hJ5CG7sX6D7Wz549mxCSl5c3aNAgFxeXmJiYuro66dek/PrMz5KQkEAIuXr1anV1NSEkKSkpMTFRp9NRSh89ejRx4kS9Xu/p6Tl27NjS0lJKab9+/fh9vt9//50fh1Iqi/UrV65kfzWbzV988QUhJCcnR7o9lq1KoKqqytHR0cPD48WLF7xiO3bs2L9/P3sXZletrVu3qtXq0tLS5ubm1NRUf39/V1fXwYMHnzx5ku3FRtSTJ0/YlZYQMnPmTEopG5x79uzp16+fi4vL+PHj2cWTnwsL/44A/3cqO51i9GK99tNPPwUFBbm4uMybN+/27dvBwcHu7u7z589nR7C8W88uUzxu/fzzz4SQBQsWyM5oE6vysK60/v+UCkWbaN77VJK9bZhMpuTkZEIIv0/P9pXG+pCQEEEQZsyYUVRUZDKZCCE///wzpTQkJEStVl++fHnt2rWEkHXr1lFKk5KSnJ2dz549++uvvw4bNqx///5v375tbGzU6/VGo/HGjRtpaWmEkIKCAmkla2trR4wYMX369MTExDFjxphMpqtXr0o3wHIPEcjMzCSE+Pn5ff/99z///HNTUxNreE1NjUqlGjVqFFsdMGCAVqs1m80nT54khPTq1SsnJ2f37t2EkGHDhlFK79275+TkFBISUlBQkJ6e7uDgMHLkSEppV9unpqYSQq5cuUIp/emnnwgh7MMnG/xz5sw5efKkk5OTu7v79OnT8/PzNRqNu7u72WxmH0SnTJly8+bNPXv2uLm57du3r4d0FprZjUD3sZ5dYCMiIs6fP8/uxK9atar7WM9uvhQUFLAv0D08PJKTk7OyskRR9Pf312g0R44cOXnypMFg0Ol0tbW1v/32m1qt7tu3b0lJiewJBDwusEk4PNbzwZ+cnNxN0/Cnzytw9OhRQsi8efNYNVpaWl7++RLF/4so7K15zJgx+/btq6mpmTx5MiFk/fr158+fHzZsGCGE3W7rKtazwRkZGXn//v0ffviBEJKSkvJ5m9wzz87+nT548ODJny/2+UoxerFeGzVq1Pnz5wMCAgghkZGRFy5cCA8PJ4Rcv36dDQzLSThhYWEuLi5s5MyfP58QcuPGDVsEV0zsssIeEesJIU5OToSQMWPGSH+lKov1hJDq6mpKKXsb2LZtG/sep6GhgVL6+PFjQsjEiRMppYmJiYSQlStXXr58mb+XHD9+nBCydu1aSmlHR4erqyvb2BaHDur8Twvs27fPZDI5OjqywTlt2jQ2GWzSpEmOjo41NTWPHj0ihMyZM4fH9NmzZ7NaGY1GV1dXSunChQsJIbm5uax89OjRhJCKigoW6y23LysrI4R8++237KOpg4MDmwYWEhJCCGEXU/aZ9v79+5TSCRMmEEIeP37MdgwLCzt8+PDjx4//aRwc31YE3ifWs5vi7A5LXFycZawfNGgQe0M/e/asu7u7Wq2ur69nsd7Pz4/Nrzh16hT/TRSldP369YSQAwcOUEpdXV3fZxKONNZfu3aNEBIfH28rzj2wnunp6YSQtLQ01vY1a9bwr2XS09NZemOXO0ppXV0dISQsLIxtfPXqVX5XvvtYf/r0aUppW1ubWq328fHpgc6fvcks1vPOJYSw2+q1tbWW0Ytltv/+97+U0uXLlxNC2O9qduzYQQhhs3cs79ZTSnft2kUIYd1tNBr79ev32Rv+9yogS/CKqz0i1nt5eZWUlLCvbxYtWsQ1ZbGefcKjlObm5vILysaNG41Go/DHixDC3paePXs2btw49lHBzc2N3YJiMyicnZ1d/3gRQkJDQ/m5sAABS4Hm5ubz58+PHTuWfydYUFBACNm/fz+7DLHfc7OYzt/hwsLC2Fhlsfv27dvsyElJSWyOflfbU0pNJpOvr297e7uXlxf/LRG/DlJKo6OjCSGNjY2UUjZZiM1t+PHHH319fdnFd9CgQWVlZZbNQUlPE7h79y4hZPz48bzh169f59dJ6QW2sbGR/3yNl7OsL31Hd3FxOX78OJ8Xy7+5Ym/bO3bsYCc6dOgQv4fyN2L9sWPHCCFz587l1caCtQmwPuL3JioqKgoLC9nHOR7rHRwc2Ke+27dvE0ImTJjAWsHuiURFRVFKu4/1v/76K9vFx8fHycnJ2hB6Qn1YrP/pp59y/3zdunWLUqoYvfilg1LK5kSwu1oHDhwghGRmZnZ1t76+vl4QhJkzZ967d48Q8sMPP9iorWKOlxX2iFjPnoRjNpuHDh3KP9JJbxpJh4I01hcXFxNCYmNjzWbzb7/9xt+uKKXt7e2iKF69epXFoNLS0hMnTrB5PhV/vp4+fWqjQwfV/ucE3r59u2bNmnnz5vGfebEpLjExMWxc9erVKzY2Ni4urm/fvqwaXcV0drf+zJkzbLOoqChCyKNHj7ranlLK5v+w/z169Cjb8X1ifUdHR2dn5+PHjzMzM1UqlfThJ/+cFY5s5QItLS2EEG9v7zdv3rCqbtq0iRDCfpskfQ/uJtYHBQWxN/SioiI+IU32FAt2t37x4sXsLGxK5KFDh/7G3frW1tYhQ4YQQs6ePWvlvD25es+fP2cTAqVvo0eOHGG/MpK9ZbO79YMGDWJily5dYj/MoJROnTqVEHL37l1KKbtpwubWs8HJvkoSRdHZ2dnX17cng3+utvPJctIKdBW9pJeUD4r1bCRoNJrNmzcTQqSDSnpe61+WJXjF1R4U6ymlz5490+v1giCwaVXSISJNNvxuPftpRVRU1I0bNyZOnMhuC1VVVX3xxRf9+vW7ePHizZs3p0+fzr4KbGxs1Ol0AQEBFy9ezMrKCg0N3bVrl/WPEtTw3xdgN5DGjBmzY8eObdu2RUREEEJ27tzJarJq1SoXFxd3d/f169ezkq5iOptbHxoaWlhYuGXLFn7ftKvtKaVNTU1qtdrb29vV1ZU/b0Q6+BXv1p89e1YQhLVr15aUlOTl5QmCMGvWrH/fDWe0QgH2HdHgwYO/++67r776ytHR0cXFhT2kUnqB7SbW8wcQS1sni/Vsbr1Wq83JyTl+/LiXl5ePjw/7TsnLy8vNze306dOyZ5rxuMAmVbIn4axevTo4OJjd2eWfq6XnxbL1CHz33XeEEA8Pj/nz569atSouLs7JyUkQhIsXL8piPaV0ypQp7C5sYWGhyWRycHC4du0apXTDhg2EkOnTp1+8eHHUqFF8cg4bnIMGDTp37hz7Jp//5tJ6BHpCTfi/U2lju4pe0kvKh8Z69oRxb29v/h2g9Iy2sqyY42WFPSvWU0ovXbrk6Ojo4+NTXV0tHSLSZMNjfXt7+8yZM11dXY1GY05OzooVK5ydnefOnVtaWjpq1Cg2DTQ0NJQ/UeHWrVsjRoxwc3Pz8vKaPXt2S0uLrYwV1PPfFBBFccWKFUFBQWq1WqPRDBo0aPfu3bwCFRUVbFpCZWUlK+wmphcVFQ0bNszNzc3Pz2/+/Pks6HSzPaV01qxZ/FYWO7508CvG+o6Oju+//95oNDo7O+v1+pkzZ9bW1vIKY6EnC4iiuHbt2n79+qnVaj8/v8TExN9++42BSC+wHxnr2QPEEhIS2MOa4uLi+HNvNmzY4OLi4ufnx+7I8r7gcUH63HpnZ+fg4ODNmzdLf2TFd8GCtQkcOXIkIiLCxcWFPbd+4cKFFRUVrJLSqxaltLm5edGiRUaj0c3NzWQynTt3jm3W2NgYFxenVquDg4PZ3Xo2dZsNzu3bt/fv39/NzW3SpElsJre1Cdh9ffi/U2lLu4pe0kvKh8b6jo4Odi72LZ/0dDa0LEvwiqt2HuttqLdQVQgwgfr6emdnZzYx9J8wWbZsGR6T/0/A4pgQgICtCEgDoq3UGfX8SAGTyeTm5mbT/0UzxRwvK+UfAdsAACAASURBVESs/8hxgt0h8MkE3r59e+LEiS+//JIQUlhY+MmO++eBSktL09PT1Wq14rSHP7fC/0MAAhCwcwHEejvv4L8278KFC+z5ztInYv11E9tYkyV4xVXEetvoS9SyJwiwie8eHh4bN278J9q7atUqZ2fnoUOH8uk9/8RZcEwIQAACVi6AWG/lHfRpqzd8+HC1Wj1lyhT+RPJPe/x/7WiKOV5WiFj/r3UHTgQBCEAAAhCAAAQgAIG/IyBL8IqriPV/Rxb7QAACEIAABCAAAQhA4F8TUMzxskLE+n+tO3AiCEAAAhCAAAQgAAEI/B0BWYJXXEWs/zuy2AcCEIAABCAAAQhAAAL/moBijpcVItb/a92BE0EAAhCAAAQgAAEIQODvCMgSvOIqYv3fkcU+EIAABCAAAQhAAAIQ+NcEFHO8rBCx/l/rDpwIAhCAAAQgAAEIQAACf0dAluAVVxHr/44s9oEABCAAAQhAAAIQgMC/JqCY42WFyrGe4AUBCEAAAhCAAAQgAAEIWIeALMErrirH+n/tkwdOBAEIQAACEIAABCAAAQh0L6CY42WFiPXdG+KvEIAABCAAAQhAAAIQ+MwCsgSvuIpY/5k7CaeHAAQgAAEIQAACEIBA9wKKOV5WiFjfvSH+CgEIQAACEIAABCAAgc8sIEvwiquI9Z+5k3B6CEAAAhCAAAQgAAEIdC+gmONlhYj13RvirxCAAAQgAAEIQAACEPjMArIEr7iKWP+ZOwmnhwAEIAABCEAAAhCAQPcCijleVohY370h/goBCEAAAhCAAAQgAIHPLCBL8IqriPWfuZNweghAAAIQgAAEIAABCHQvoJjjZYWI9d0b4q8QgAAEIAABCEAAAhD4zAKyBK+42qNjfVlZGSHE8a+v2NhY1m91dXXffvut0WhUqVSenp7R0dFFRUXsT4o7nj9/npULf77c3d0jIiIuXLjwmQcCTm/LAhkZGZajdMuWLbI2ZWdnDxkyRFZIKdXpdCqVShAEtVrt7++/atWqjo4OtpnZbF66dKmDg0NxcbHljiiBwEcKsKHLLodqtTokJOTYsWPsmPX19ZMnT9ZoNJ6engsXLmxra6OUdnZ2rlq1Sq/Xu7m5xcbGvnjxglJ6584dQsif19T/+392hMrKyvHjx3t4eBgMhuTk5JaWFkrpmzdv5syZYzAYtFptdHT0gwcPPrIJ2N1qBXbs2MHeuh0cHKRXSEppRkZGWFgYr3lubq5er799+zYvwYK1CShmKoQxy25SzPGyQsR60tjYaGnX1NQUFBQUHR1dUlIiiuLLly/T09MFQWDJng1Byx1l5a2trenp6Wq1+tWrV5anQAkE3kdA9haluEt7e3s3sT43N5dlpjt37uj1+gMHDrCDDBo0aP369RqNBrFeURWFHykgHbptbW35+fmCILDBNm3atEmTJjU3N9fU1JhMpk2bNlFKMzMzg4KCnjx58ubNm7lz58bExFBKL1261KdPH8uahIWFLVmyxGw219bWRkRELFu2jFKampo6atSouro6s9k8f/58k8lkuSNK7Ezg+PHjvr6+0kZJB15BQYHBYCgpKZFugGVrE5BlJ2n1EMakGrIEr7iKWK8c6zds2NCnTx+z2SwFffz48du3bymlXQ1By/KOjg4nJ6crV65Ij4NlCLy/gPQtSrZXQEDAli1b/Pz8MjMzs7OzTSbT4sWLjUajr6/v1q1b2cY6nY7FerYaFxe3cuVKtnzr1i1KqVarRayXwWL1kwhYDt3x48evWbNGFEWVSvXw4UN2ltOnT/fv359SGhkZuW/fPlZYV1fn4ODw8uXL06dPDx48WFaf9vb2rKyspqYmVp6WlhYXF0cpLSgo+P3331lhcXGxq6urbEes2p9AN7H+4sWLBoPh5s2b9tdqO2uRZXbiDUQY4xSUUsUcLytErFeO9VFRUcuXL5dqSpe7GoKy8tbW1i1btmi12vr6eunuWIbA+wtYZiO+74ABA8aOHfvmzRtKaXZ2tkqlys7OZh87nZyc7t69yybh8Lv1N2/eNBgM169f50dArJdSYPnTClgO3ZiYmPXr15eVlalUqs7OTna68vJyBweH9vZ2T09P6SdMg8Fw+fLlQ4cO9enTZ+TIkTqdbvDgwXl5edJKdnZ2lpeXh4SEHDx4UFpeU1MzderUpKQkaSGW7VKgq1h/9epVy8udXQrYQaNk2UnaIoQxqYYswSuuItb/ZdamIAinT5+mlIaGhu7cuZNp1tfXG/58xcfH87v15K+vJ0+esKGp0Wi0f7wIIWPHjmX3RKUdg2UIvL+AdIIyn2FcV1dHKQ0JCfnxxx/ZobKzsw0GAz9sRETErl27WKx3cXHRarUuLi6EEDZvgW+GWC+lwPKnFZDGerPZnJubKwjCnTt3rl275ubmxs/19OlTQkhLS4uzs7N0soS/v39+fv6FCxfmzZtXVlb29u3b48ePC4JQVlbG9q2rq1OpVA4ODqmpqe3t7fyAgwcPJoSMGTOG/TPh5ViwSwHFWO/l5eXv76/Vas+dO2eXrbazRrHsxN/g2ALCmGUvK+Z4WSFivfLd+rFjxy5evJiZdnZ2vvzjtWfPnsjISB7ru59b39nZaTKZ1q5da9kxKIHA+wtIs5Fsr5CQkJ9++okVZmdnh4aG8g1iY2PXrVsnvVtPKa2trf3mm2/Gjh3LN0Osl1Jg+dMKSD+Ruri4hIWFsS+O2Fs4D+KlpaWOjo7sbj1/LAEbmZcvX5ZVadSoUXyCGfvFSFVV1aRJk2bMmCHdsrGxMS0trW/fvqIoSsuxbH8CirHex8fn2bNneXl5Wq2WfW9pfw23pxZ1c7ceYUza0bIEr7iKWK8c69PT0318fNjTFbjp0aNH3z/WU0qvX78uCEJFRQU/AhYg8KEC3cf6kydPsgNmZ2f36tWLH3zYsGEZGRmyWM+fK/L69Wu+JebWcwosfFqBrobumzdvBEG4d+8eO92RI0dCQkIopSNGjGBfMVFKnz596uDgUFNT8/CPF6/YiBEjdu/e3dDQkJmZyT8YXLp0id3+P3LkyNOnT9nGbW1tDg4O0tv//CBYsCcBxVjPn4TDfn1UXV1tT022v7Z0E+sRxqTdrZjjZYWI9cqxvrW1dfDgwcOGDbt27dqbN28aGxtzcnJ69+6dmpr6nnfrWU989dVX0dHR0l7BMgQ+SKCrbMQm4UhjvZOT05kzZyil9+/fV6lU5eXlsljf2Ng4Z84c9vNEXgfEek6BhU8r0M3QnTVrVkJCQnNzc3V1dUhIyPbt2ymlBw8e7Nu375MnT0RRnDVrFvsV7Pbt24OCgqqqqjo7O0+ePOni4lJZWdna2urp6bl58+b29nZRFJOTk6OioiilsbGxiYmJzc3NHR0dmZmZ7u7u/Ge1n7ZpOJr1CHQf6ymlycnJ4eHh0nsZ1lN51IQJdBPrEcakg0SW4BVXEevlz63nz0VuaWlZuXJlYGCgIAjsKch8wkNXQ9Cy/OXLl+7u7jk5OdKOwTIE3l9A8bn17Nl/ISEhPNZnZWVFRUUtWrSof//+RqMxPT2dnYI/t14QBL1eP3HiRPb10dWrV9n8RUKIs7OzIAjs7v77VwxbQqB7gW5ifVNT07Rp0zQajU6nW7p0Kf9vKaxdu1av17u7uyckJNTU1FBKOzo6Vq1a1atXLw8PD5PJxGfp3LhxIyoqysPDw8vLKz4+nt2kf/Xq1dSpU/V6vYeHR0REhOUcnu4rjL/aosA7Y73ZbI6MjJwwYQIfZrbYTPuuM8tOf/1vCDkijFl2umKOlxX26FhvSYYSCEAAAhCAAAQgAAEIWJuALMErriLWW1uvoT4QgAAEIAABCEAAAhD4i4BijpcVItb/hQwrEIAABCAAAQhAAAIQsDYBWYJXXEWst7ZeQ30gAAEIQAACEIAABCDwFwHFHC8rRKz/CxlWIAABCEAAAhCAAAQgYG0CsgSvuIpYb229hvpAAAIQgAAEIAABCEDgLwKKOV5WiFj/FzKsQAACEIAABCAAAQhAwNoEZAlecRWx3tp6DfWBAAQgAAEIQAACEIDAXwQUc7ysELH+L2RYgQAEIAABCEAAAhCAgLUJyBK84ipivbX1GuoDAQhAAAIQgAAEIACBvwgo5nhZIWL9X8iwAgEIQAACEIAABCAAAWsTkCV4xVXlWF+LFwQgAAEIQAACEIAABCBgHQKKOV5WqBzrre0DCuoDAQhAAAIQgAAEIACBHisgS/CKq4j1PXZ4oOEQgAAEIAABCEAAArYhoJjjZYWI9bbRl6glBCAAAQhAAAIQgECPFZAleMVVxPoeOzzQcAhAAAIQgAAEIAAB2xBQzPGyQsR62+hL1BICEIAABCAAAQhAoMcKyBK84ipifY8dHmg4BCAAAQhAAAIQgIBtCCjmeFkhYr1t9CVqCQEIQAACEIAABCDQYwVkCV5xFbG+xw4PNBwCEIAABCAAAQhAwDYEFHO8rBCx3jb6ErWEAAQgAAEIQAACEOixArIEr7iKWN9jhwcaDgEIQAACEIAABCBgGwKKOV5W2KNjfVlZGSHE8a+v2NhYWfdmZ2cPGTJEVkgpTUxMdHR0FP54GQyGGTNm1NTUsM1u3LgxfPhwjUbj5+e3bt06y31RAoG/IZCRkREWFibdsbCw0NXVVVrS/fLhw4eDgoLc3NwGDBhw+vTp7jfGXyHwMQIZGRmEEHaFVKvVISEhx44dYwesr6+fPHmyRqPx9PRcuHBhW1ub9EQHDhwghJSVlbHChw8fRkVFubm5GY3GrKwsVvjixYvExERPT08vL6+ZM2c2Njay8vz8/H79+rm6uoaHh9+8eVN6WCzbk8COHTvYW7eDg4P0fZxSKrtO5ubm6vX627dv21Pz7awt3Yexurq6b7/91mg0qlQqT0/P6OjooqIiJqC44/nz51k5u/gIguDu7h4REXHhwgVbd5MleMVVxHrC3w8U+7u9vb2bWJ+amsr2qq6uHjFixMyZMymlzc3NWq123759HR0dv//+u5eXF/KToi0KP1RA9nZFKX3/WN/e3v7LL79otdqbN292dnaeOnXK2dn55cuXH1oHbA+B9xSQDte2trb8/HxBEIqLiyml06ZNmzRpUnNzc01Njclk2rRpEz/mkydP2CdPFuvfvn0bGBi4c+fOt2/fXr16dcCAAfX19ZTS6OjolJQUURQbGhpGjBjx7bffUkofPHjg6el56dKltra2nTt3JiQk8MNiwV4Fjh8/7uvrK22ddOAVFBQYDIaSkhLpBli2NgGWwhXDWFNTU1BQUHR0dElJiSiKL1++TE9PFwSBJfuudpSVt7a2pqenq9XqV69eWVvbP6g+ijleVohYrxzrU1JSFi9eHBYWlpSUlJ2dbTKZFi9ebDQafX19t27dyrohMTGRx3pK6bZt2yIiIiilNTU1Bw8e5F0VHx8vfdPi5ViAwIcKSN+u2L7SWH/z5s3hw4cHBQUNHDhw7969bAPpSC4rK8vPz+cn1Wg0165d46tYgMCnFbAcruPHj1+zZo0oiiqV6uHDh+x0p0+f7t+/P1vu7OwcNWrUTz/9pNPpWKwvKCjgf5VWLysri38o3blzZ0xMDKV02bJl8+bNk26GZbsX6CbWX7x40WAw4Esb6x8DshQurfCGDRv69OljNpulhY8fP3779i2ltKsdLcs7OjqcnJyuXLkiPY7NLcsSvOIqYr1yrJ8/f37v3r0fP35MKc3OzlapVNnZ2WwMOTk53b17l03C4bG+qqrKZDLt3LlTNkpqampwWZGZYPVvC1jmJB7rm5qavLy8cnJyKKXV1dXe3t7s+iUdydLzXr58Wa/Xi6IoLcQyBD6hgOVwjYmJWb9+fVlZmUql6uzsZOcqLy93cHBob2+nlO7cuXP69OmUUh7r169fP3HixJSUFKPROGjQoFOnTslq2NHRMWbMmG3btlFKR48evWLFiujoaKPRGB0dzafxyHbBqj0JdBXrr169ajAYrl+/bk+Ntde2WKZw3tKoqKjly5fzVdlCVzvKyltbW7ds2aLVatl3fbKD2NCqYo6XFSLW/2/qJ5+DxSbMLFiwYMqUKayzs7OzDQYD7/iIiIhdu3axWO/s7KzVat3d3QkhY8eOlX2/w75fxtx6ToeFjxTIyMhwcnIySF4eHh5sbv2ZM2f8/Pz48RcvXsxuW0pHMv/rzZs3fX19f/75Z16CBQh8cgFprDebzbm5uYIg3Llz59q1a25ubvx0T58+JYS0tLT8/vvvffr0Ye+7PNanpqa6ubldvXqVUnrhwgVBEMrLy/m+bW1tKSkp0dHRbHZ+WFjYwIEDq6qq2tvb169f7+/vL7vJx3fEgt0IKMZ6Ly8vf39/rVZ77tw5u2mpHTeEpXAew9gCC2OhoaH8hml9fT1/94uPj+d368lfX0+ePGEH1Gg02j9eLKHdunXL1g1lCV5xFbFe+W79ggUL5s+fz0ZAdnZ2aGgoHw2xsbEsqUsn4bx582bfvn3e3t78s2BpaWlAQAD7AMD3xQIEPkYgIyMjJCTkpeSVk5PDYv3evXudnZ2Nf768vb3Z51LpSGanzsnJ6d27t61/F/kxjNj33xGQ/mTWxcUlLCwsNzeXvxOz2/OU0tLSUkdHx9bW1qFDh/IQxmP9+vXro6OjeYVHjx7NL6p1dXWjR49OSkri2X306NFpaWls47a2NpVKde/ePb4vFuxSQDHW+/j4PHv2LC8vT6vVsm/X7bLtdtMo2c11abvGjh27ePFiVtLZ2cne/fbs2RMZGckvJpaT8qUH7OzsNJlMa9eulR7WRpcVc7ysELG+y1i/YMEC1vHZ2dm9evXig2DYsGEZGRmySTjsrxqNpqCggFJ6+/ZtPz8/O/jZNW81FqxBQHr7k9WHT8I5e/ZsYGCgZSUX/PHi5QcOHAgODmazy3ghFiDwTwhYDld2ljdv3giCwAP3kSNHQkJCSktLPTw8/vxYanRwcOjVq9f+/ftzcnKkd1VGjRqVmZlJKa2vrw8LC5P9bGnOnDmLFi1iZ2GxXnpr/59oI4752QUUYz1/YtiWLVv8/Pyqq6s/ez1RgW4EpClctll6erqPj09LS4u0/OjRo+8f6yml169fFwShoqJCehBbXJYleMVVxPr3ivVOTk5nzpyhlN6/f1+lUrG3CunderPZfOjQIUEQqqqq3rx506dPn7Nnz9rioEGdrVnAMifxWN/c3KzX69kobW1t/fbbby9dukQplcb6srIyLy+vZ8+eWXMbUTe7EbAcrrxps2bNSkhIaG5urq6uDgkJ2b59O/8TW+B361tbWw0Gw9GjRymlRUVFLi4u7L152rRpS5cule1VUlLi4eFx9+7djo6ODRs2BAUFyR6dKdseq3Yg0H2sp5QmJyeHh4e/fv3aDhprr03oJta3trYOHjx42LBh165de/PmTWNjI/vCmf2ysasdLcu/+uor6fd+NiqpmONlhYj18ufWC4IgC0NZWVlRUVGLFi3q37+/0WhMT09nA0L63HqNRjN8+PDz589TSk+ePMmf1symiM2YMcNGxxCqbVUCljmJx3pK6c2bNyMjI/v27evv7z9//vzW1lbZSF6wYIGDg4N0/iK78WlVbURl7EbAcrjypjU1NU2bNk2j0eh0uqVLl3Z0dPA/sQUe6yml165dGzx4sFarHTBgQF5eHqW0traWEOLs7MwHM3/E4cGDB41Go6en58iRI+/fvy87LFbtT+Cdsd5sNkdGRk6YMMFymNmfho22iKXwv/43hP7vPwrEmtPS0rJy5crAwEBBELRabXR09E8//cT+ZBnfuyp/+fKlu7s7e6qEjSpRSmUJXnG1R8d62+1a1BwCEIAABCAAAQhAoOcIKOZ4WSFifc8ZD2gpBCAAAQhAAAIQgIBNCsgSvOIqYr1Ndi0qDQEIQAACEIAABCDQcwQUc7ysELG+54wHtBQCEIAABCAAAQhAwCYFZAlecRWx3ia7FpWGAAQgAAEIQAACEOg5Aoo5XlaIWN9zxgNaCgEIQAACEIAABCBgkwKyBK+4ilhvk12LSkMAAhCAAAQgAAEI9BwBxRwvK0Ss7znjAS2FAAQgAAEIQAACELBJAVmCV1xFrLfJrkWlIQABCEAAAhCAAAR6joBijpcVItb3nPGAlkIAAhCAAAQgAAEI2KSALMErriLW22TXotIQgAAEIAABCEAAAj1HQDHHywqVY30tXhCAAAQgAAEIQAACEICAdQjIErziqnKs7zkffdBSCEAAAhCAAAQgAAEIWLmAYo6XFSLWW3knonoQgAAEIAABCEAAAj1dQJbgFVcR63v6KEH7IQABCEAAAhCAAASsXEAxx8sKEeutvBNRPQhAAAIQgAAEIACBni4gS/CKq4j1PX2UoP0QgAAEIAABCEAAAlYuoJjjZYWI9VbeiageBCAAAQhAAAIQgEBPF5AleMVVxPqePkrQfghAAAIQgAAEIAABKxdQzPGyQsR6K+9EVA8CEIAABCAAAQhAoKcLyBK84ipifU8fJWg/BCAAAQhAAAIQgICVCyjmeFkhYr2VdyKqBwEIQAACEIAABCDQ0wVkCV5xFbG+p48StB8CEIAABCAAAQhAwMoFFHO8rBCx/n+dWFZWRggR/nwZjcbVq1e3tbVRSgsLC11dXdl2lZWV48eP9/DwMBgMycnJLS0tlNKMjIywsDA+GnJzc/V6/e3bt3kJFnqmQEZGBh9UarU6JCTk2LFjjGLlypVxcXFs+fz58+Hh4e7u7kajcfPmzawwMTExNTWVuy1dunTQoEH19fWspKysLDExUafTCYLQt2/f1atXt7a28o0ppTExMV5eXi9fvpQWftDy9evXg4KCoqOj+V7V1dXjxo1zdHTkJZTS48eP9+3b18XFJSws7Ndff5X+Ccs9XKCb8c9lZs6cqdPp2GpbW9vy5ct9fHy0Wu3IkSPLyspYeXp6ur+/v7u7e2hoaEFBAStUvBRTSvPz8/v16+fq6hoeHn7z5k1+IizYloDlFaympubkyZMf1IonT54QQtjb9Hvu+OzZsw/d5T2PjM3+hkA31xD+HsrCW2NjIzt+RUVFr169Dh069DdOZ/27yBK84ipi/f/6UToyOjs7y8rKAgICNm7cKIv1YWFhS5YsMZvNtbW1ERERy5Ytk8X6goICg8FQUlJi/eMDNfynBaSf99ra2vLz8wVBKC4uppTyS9KLFy9cXFxOnTrFRp1Wq2XBRRrr16xZExoaWldXxyp89+5dV1fXBQsWVFRUtLa23rhxIyIiIjo6urOzk21QWVk5YMCA77777ocffvh7bfzvf/87ePDg2bNn81hfUVERFBS0fv16aaz/7bff3NzcioqK2tvbjxw5otPpmpub/94ZsZf9CXQz/lljT58+HRgYyGN9Wlra4MGDq6ur3759u3jx4tDQUEppbm6uwWD47bffOjs7jx07JggC+4egeCl+8OCBp6fnpUuX2tradu7cmZCQYH+qPaFFilewEydOTJs27YOa39HRUVtb+0G7INZ/ENc/vXE31xD+HioNb48fPzYajfv37/+nK/a5jq+Y42WFiPX/6x3pyGBFW7ZsiYyMlMb69vb2rKyspqYmtkFaWhq74cpH3sWLFw0GA24Rfa4Rb23n5QODV2z8+PFr1qyRxvrq6uqcnBy+QXR09LZt2yilPNZv2LBh4MCB0jenL7/8cvLkyXwXSmlNTU1mZqbZbGaFS5cu3bJlS2Vlpb+/f0dHh3RL2XJWVtaIESMWLFgQFRXVr18/dmpK6b1798xmc3p6Oo/1z58/r66uLi0tlcb6NWvWzJgxgx8zNDT0xIkTfBULPVygm/HPBm2fPn3Onj3LY/358+f5l5x37twRBKGzs/POnTuXLl1ikp2dnSqVqqSkpKtL8bJly+bNm9fD2e2g+ZZXsKtXr+r1eq1WazKZVq1aFRsby5s5f/78r7/+WvFSJr1b/+uvv5pMJl9f39DQ0KKiIkqp2Wz+z3/+YzQa/fz8oqOjnzx5QilFrOew1rDQzTXEMtZXVVUFBARkZmZaQ83/oTrIErziKmL9//AtY/2mTZtGjRoljfW8nzo7O8vLy0NCQg4ePMjv1l+9etVgMFy/fp1vhoUeLmB5SYqJiVm/fr001nOitra28+fPe3l5sbkHLNZv27YtODi4pqaGb9be3u7s7HzmzBleIltobW319vZ+9eoVpXT06NF80oJsM7aanZ3t4OBw5coVSunTp08FQbh79y7fUhrrWaEs1icmJqalpfHtp06dum7dOr6KhR4u0M34p5QmJCTs3bu3rKyMx3op17p16/gsNVYuiuLWrVuDgoKk881kl+LRo0evWLEiOjraaDRGR0fzaTzSI2PZygW6uoKtW7eO3a2vqKhwcnJ6/vw5pbStrU2v11++fFnxUsZjfVNTk06nu3jxIqW0oKDAzc2tubl569atJpPJbDZ3dHQkJibOnDkTsd7axkY31xBZrC8vLw8KCsrIyLC2Jnza+ijmeFkhYv3/zKWxvqOjo7S01Gg07t692zLW19XVqVQqBweH1NTU9vZ2Fuu9vLz8/f21Wu25c+c+bS/iaLYrIL0kmc3m3NxcQRDu3LljGetPnz7t6Oio0WgOHz7M2puYmOjv79+nTx9vb++qqiqO0NTURAi5desWL5EtHDlyJDExkRXm5OTEx8fLNpCuZmdn+/n58ZLIyMhdu3bx1XfG+piYmO3bt/Ptv/7666VLl/JVLPRwgW7Gf1ZW1pdffkkpVYz1Bw4cMBqN0mG/ePFiQkjfvn2l8xstL8VhYWEDBw6sqqpqb29fv369v78//wqrh/eFDTW/qysYj/WU0qioKDbDsLCw0N/fv7OzU/FSxmN9bm5uYGAgR6ivr+/s7Gxra+PT7vft22cymRDrOZGVLHRzDZHF+sDAQD8/v1WrVllJzf+hasgSvOIqYv3/8Fms//MXs0JAQEBaWhqbwCD9ySzburOzs6qqatKkSWwGQkZGho+Pz7NncXZePgAAIABJREFUz/Ly8rRarfR+5z/UtTisTQhIf+7DflSam5vLas4vSbwh7e3tpaWl/fr127t3L5uEEx0d3draunTp0oEDB/KpX5RSQRBOnTrFd5QtREREuLq6av94aTQalUr17Nkz2TZ8NTs7W/pr79jYWOnt9nfG+sTExO+//54fLSEhQbo7L8dCzxToavyz78rZ3VZZrG9vb1+8eHF4eLjloG1tbc3Ly/P09Lx37x73lF2KR48ezb8+amtrU6lU0o35XliwZoGurmDSWH/48OGAgIDOzs6kpKS1a9dSShUvZTzWZ2ZmDh06VNbqhw8fTps2zWQyRUREBAQEDBkyBLFeRvTZV7u6hkhvjbHwVlRU9PjxY71eb68/lmV9oZjjZYWI9f8bt9K79bKhzGN9Q0NDZmYmu0NPKb106ZKbmxufhMP22rJli5+fX3V1tewgWO2BAtI7DbLm81h///59aUZfu3Ytm3vA59Z3dHTExcXFxMSw5zJRSidMmBATEyM9YFNTU0pKSkNDw507d3x8fKTz6efPn99N1M7Ozvbx8eGHGjp0qPRLzHfG+u+//37SpEl89z59+nzooyr4vliwP4Guxn9GRoZerzf+8erVq5eDg4PRaCwrK+vs7Pzqq68mTZokiiLXKCoqkj5hKSoqavv27V1diufMmbNo0SK2L4v15eXl/FBYsH6Bbq5g0lgviqJGoykqKtJoNJWVlSzWW17KeKzPzc01Go28+eXl5W/evBk6dGhqaiq7WmZmZiLWcx/rWejqGmIZ69mTcIqLi11dXdlvJ6ynFZ+wJrIEr7iKWP8/8PeJ9a2trZ6enps3b25vbxdFMTk5OSoqShbrKaXJycnh4eGvX7/+hH2JQ9miwPtckm7cuKFWq9llqLq6OiwsjN184rGeUtrc3Dxw4MA5c+YwhPLycnd391mzZrE3p1u3bkVEREycOJFSOnv2bOljMSmlV65c8fX1bW9vf/bsmeVtjOzsbEdHx9OnT7PpEE5OTtIY9M5Y/+DBAzc3t4sXL7a1te3Zs8dgMGDY2+JA/Yfq3M3452eU3q3PzMyMiIjgH1/ZNmw+Pfs5440bN9zc3C5dutTVpbikpMTDw+Pu3bsdHR0bNmwICgqSHY2fFwvWKdDNFWzjxo3S2xlz5szp27fviBEjWEMUL2U81jc1NXl4eLAf9BcVFbm6ujY1NfXp0+fo0aOU0qqqquHDh/fr1w93661tVHRzDeG3xmThLSsrS6vVSt/IrK1RH1MfxRwvK0Ss/5+wbGRI3fndekrpjRs3oqKiPDw8vLy84uPjnz59ahnrzWZzZGTkhAkTpDdNpQfEcg8ReJ9LEqX06NGjAwYM0Gq1vXr1+vbbb9lsYGmsp5Q+efJEr9dv2bKF0bGvjw0GgyAI/fv337x5c1tbW1NTk6urq+xH2x0dHb169crNzS0sLHR2dpbJZ2dnm0ymb7/9tn///kajMT09nW0wduxYQRCcnJwcHBwEQTAYDGlpaYIgODs78yfxs+kNp06dCgwMdHFxGTJkiHTes+xEWO2BAt2Mf64hjfUhISFOTk58JqQgCPfv329vb1+5cqWfn59Wqw0KCuKPuVC8FFNKDx48aDQaPT09R44cef/+fX4iLFi/QPdXsNu3b+v1ej8/P/YU3Zs3bxJC2FMr2N16y0sZj/WU0uLi4iFDhhgMhoEDB7Lfzp44ccJoNAYHB8fHx9+5c6dXr15Tp07Fk3Csapx0cw3pKtZTSpctW+bv7y991IRVNepjKiNL8IqriPUfI4x9IWBLAuyOvrTGLNZLS7AMAQhAwPoFnj17ptFo+H8oA5cy6+8y1PDjBRRzvKwQsf7jnXEECNiAQE1NTX5+vqyi2dnZbEaprByrEIAABKxW4O3bt4mJiStWrOA1xKWMU2DBjgVkCV5xFbHejgcAmgaBdwjgvfAdQPgzBCBgZQIXLlzQ6XQTJ0588+YNrxouZZwCC3YsoJjjZYWI9XY8ANA0CEAAAhCAAAQgAAF7EJAleMVVxHp76Gm0AQIQgAAEIAABCEDAjgUUc7ysELHejgcAmgYBCEAAAhCAAAQgYA8CsgSvuIpYbw89jTZAAAIQgAAEIAABCNixgGKOlxUi1tvxAEDTIAABCEAAAhCAAATsQUCW4BVXEevtoafRBghAAAIQgAAEIAABOxZQzPGyQsR6Ox4AaBoEIAABCEAAAhCAgD0IyBK84qpyrK/FCwIQgAAEIAABCEAAAhCwDgHFHC8rVI719vChBm2AAAQgAAEIQAACEICAXQjIErziKmK9XXQ1GgEBCEAAAhCAAAQgYL8CijleVohYb7/9j5ZBAAIQgAAEIAABCNiFgCzBK64i1ttFV6MREIAABCAAAQhAAAL2K6CY42WFiPX22/9oGQQgAAEIQAACEICAXQjIErziKmK9XXQ1GgEBCEAAAhCAAAQgYL8CijleVohYb7/9j5ZBAAIQgAAEIAABCNiFgCzBK64i1ttFV6MREIAABCAAAQhAAAL2K6CY42WFiPX22/9oGQQgAAEIQAACEICAXQjIErziKmK9XXQ1GgEBCEAAAhCAAAQgYL8CijleVohYb7/9j5ZBAAIQgAAEIAABCNiFgCzBK67af6wvLi52dnaura2V9mlRUZFarW5sbMzIyCCEOP71tWXLFrZxWVnZ5MmT9Xq9SqXy8fGZMWPG48eP2Z8UdzSbzaxc+POl0+ni4+MrKirYXjdu3Bg+fLhGo/Hz81u3bp20SliGwPsI6HS63NxctqUoilFRUV9//XVnZ2dZWRkhhI07V1dXk8m0Z8+ejo4OtmViYqKjo+Ofo1Lw9fWdP3++KIrvc0ZsA4G/JyC9GKrV6pCQkGPHjrFDVVZWjh8/3sPDw2AwJCcnt7S0UEp37tzp4ODAR+nYsWPZxvv37w8MDHRzc4uIiCgrK+OV2bhxo7e3t0ajiYuLq6mpoZSazeYFCxb0/eMVHR394MEDvjEW7Exgx44d7H3bwcFB+iZOKc3IyAgLC+Ptzc3N1ev1t2/f5iVY+OwCaWlp4eHhsmp89913X3zxBaVUp9M5ODhIc5mrqyvfOC8vb+TIke7u7oIg9O3bd/ny5a9fv2Z/TUxMlA4GR0fHyMhISqndvAMq5nhZof3HekppaGjo9u3b+ZiglE6fPj0lJcXy3790m5KSEldX10WLFlVUVJjN5oqKitmzZxsMBvb+Ibtw8B1l5bW1tTNnzhw8eDCltLm5WavV7tu3r6Oj4/fff/fy8jp9+jTfEQsQeB8BHutbW1ujo6OTkpJYdmexvrGxkVLa0NCQl5cXGBg4efJkdszExMTU1FR+/IcPH4aGhi5evJiXYAECn1xAejFsa2vLz88XBKG4uJhSGhYWtmTJErPZXFtbGxERsWzZMkrp2rVr2WVZWpOioiKNRnP79u329vZNmzb16dOnra2NUpqVlRUcHPz06dOWlpakpKTNmzdTStevXx8VFfXmzRtK6YYNGwYNGiQ9FJbtUuD48eO+vr7SpkkHXkFBgcFgKCkpkW6A5c8u8OrVK5VKJe2X9vZ2Pz+/o0ePsljP717JqpqZmenu7p6Zmfn8+fPW1tYbN25ERkaOHj26s7OTxXfpOx3f127eAWUJXnG1R8T6zMzM/v378w6ur68XBIGNJ+m/f74BWxgzZszMmTNlhfy+e1c7Wpb/8ssvjo6O7e3tNTU1Bw8e5AeMj4/ftGkTX8UCBN5HgMV6s9kcGxs7c+ZMfj9eGuvZcSoqKtRq9c8//6x4sduwYcOoUaPe54zYBgJ/T8DyYjh+/Pg1a9a0t7dnZWU1NTWxw6alpcXFxVFKFy1aZPlRc8mSJTzrd3R06PX6y5cvU0pNJtOJEydkFUtMTFy7di0rvHnzppOTE3uzl22GVXsS6CbWX7x40WAw3Lx5057aazdtmTp16ty5c3lz8vPzdTpda2trN7H+9evXGo1m//79fC9KaUtLy4sXL1iJLL7zzSzLbfQdUDHHywp7RKxvbm52d3f/5ZdfWB+np6ebTCa2bPnGw8rfvn3r5ORUUFDAh4VsoasdZeW1tbVTpkyJioqS7V5TU4PLjcwEq+8joNPpTp48OXHixKlTp7a3t/NdLGM9pXTMmDFLliyxjPUPHjwIDg7mAYgfBAsQ+IQCsoshpTQmJmb9+vX8FJ2dneXl5SEhIex+R1JSUmRkZEhIiJeX19ixY+/fv08pXbp06ddff8138ff337t3b3t7u0ql2rVrV3h4uNFoTEpKqq+vp5Tu27cvPDy8vr6+o6Nj2bJl7NMC3xcLdinQVay/evWqwWC4fv26XbbaDhp1+fJld3d3Pn8mISFh+fLlrF38S2lZMy9dukQI4bvI/mr5Tsc3kMV6230HlCV4xdUeEesppfPnz09KSmJ9HBISkpWVxZalsz/5nM66urr6+npCyJ07d9hm+fn5hj9f7NtetiORvIxGI5vV4+DgoP3j5ebmplKpUlJSXr16xYcXpbSmpsZkMmFuvdQEy+8poNPp/P94jRw50mw2870UY/3XX3/N7nQmJiY6OzuzYSkIgl6vX7du3du3b/nuWIDAJxeQxnqz2ZybmysIAr+o1tXVqVQqBweH1NRU9gF19+7dq1evfvXq1evXrxcvXuzv79/a2nrp0iU2CaetrW3//v3Ozs7p6emNjY2EkBkzZrx+/bq5uTkuLo59s9rR0ZGQkODs7Ozh4WE0Gh8+fPjJG4UDWpuAYqz38vLy9/fXarXnzp2ztgqjPlxgwIABhw4dopS+fPnS2dm5srKS/Umn06lUKh7JBEFg3+OdPn1ao9Hw3VetWvVnLjOw+7Zsbr0kl5Hk5GQW9+3jHVAxx8sKe0qsLysrY7+RvXbtmoeHB5t82c3c+s7OTkEQzpw5wwaQ2Wx++cdr5syZa9as6WZH6TvZixcv3N3dL126xEchpbS0tDQgIGDXrl3SQixD4D0FdDrdd999ZzabIyMjv/rqK76XYqwfM2bMd999J7uHcfbsWU9PT9mPyPlxsACBTyUgvWni4uISFhYmmy/b2dlZVVU1adKkGTNmyE769u1bZ2fnW7duUUozMzODg4P79u27atWqoUOHHjlypKOjw8nJiU3Tp5RevXrVw8ODUrpgwYLExET2A9zDhw/36tWLLcsOjlV7ElCM9T4+Ps+ePcvLy9NqtXfv3rWn9tpTW3bv3j1s2DBK6aZNm7788kvetK7u1v/666+EED5/r7m5mQUzf3//ixcvyt7p+NFk5Tb9DihL8IqrPSXWU0ojIyN//PHH2bNnS6dvSlO4dBBQShMSEiy/w01JSXn/WE8p3bx5c79+/fhd1du3b/v5+V24cEF2LqxC4D0F+PWupqbGaDTyKQ2Wsb6iokKlUrF5pbKvIMePH8/nK7/nebEZBD5UoKura0NDQ2ZmJp9CdunSJTc3N0rpjRs3+KdNs9ns6Ogofe4NpfT169fu7u6//fYbpTQoKIg/cuDKlSsGg4FSajQa8/LyeD1VKhXmYHANe11QjPX8SThbtmzx8/Orrq621+bbdLuamppcXV3v378fFBQk/ZfL3+ZkrXv79q1er5c9AYVSGhAQ8P6xnlJqu++AijleVtiDYn1OTs6wYcN0Op30m9mu3ngopQ8fPtRqtSkpKQ8ePGhra3v27NnmzZtdXV1Pnjz5nnfr2QPXgoKCfvjhB0rpmzdv+vTpc/bsWdlIxSoE3l9Aer0rKytzd3fPycmhlEpjvdls/vnnnwMCAr755ht2ZFmsf/jwIX8myfufGltC4IMEurq6tra2enp6bt68ub29XRTF5ORk9uujuLi4yZMnt7S0mM3mJUuWDBgwoK2t7ddffw0ODq6urjabzQsXLhw5ciSrw44dO0wmU11dnSiKcXFx7GNqfHx8cnIye1ROXl6ei4sLm3P/QdXGxrYl0H2sp5QmJyeHh4d3MyHbttprZ7WdPXt2bGxs7969+ef8bn4ySyk9fvy4Wq3eunXr8+fP29vby8rKUlJSdDode5yJ7J2OW8nKbfcdUJbgFVd7UKw3m816vT46Opr3NEvnsqecOjo6xsTEsG0qKyuTkpJ8fHycnZ19fHymTZvGn8fU1TuWZXlBQYFarX706NHJkyf5k8XZpDHLr56ldcMyBCwFpLGeUnr27Fm1Wl1cXMxiPRtXLi4uoaGhGRkZ/DEgsosapXTZsmUDBw7E9HpLYZR8KgHLiyE/8o0bN6Kiojw8PLy8vOLj458+fcp+dDR16lSdTqfX6+Pi4thE287OTjaDVqvVxsfH898ptbW1LVq0yMvLy2AwJCUlsUe7vnjxYurUqQEBAYGBgSaTCd+LcnA7XnhnrGdTFidMmMCfG2bHGjbXtDt37hBC0tLSpDW3fG69o6Mjn3RXVFT05Zdfenp6CoIQGBiYmprKv42xfKdjh7Ust9F3QMUcLyvsQbFeOmiwDAEIQAACEIAABCAAAVsRkCV4xVXEelvpTdQTAhCAAAQgAAEIQKCHCijmeFkhYn0PHRxoNgQgAAEIQAACEICArQjIErziKmK9rfQm6gkBCEAAAhCAAAQg0EMFFHO8rBCxvocODjQbAhCAAAQgAAEIQMBWBGQJXnEVsd5WehP1hAAEIAABCEAAAhDooQKKOV5WiFjfQwcHmg0BCEAAAhCAAAQgYCsCsgSvuIpYbyu9iXpCAAIQgAAEIAABCPRQAcUcLytErO+hgwPNhgAEIAABCEAAAhCwFQFZgldcRay3ld5EPSEAAQhAAAIQgAAEeqiAYo6XFSrH+lq8IAABCEAAAhCAAAQgAAHrEJAleMVV5VjfQz8HodkQgAAEIAABCEAAAhCwPgHFHC8rRKy3vn5DjSAAAQhAAAIQgAAEICARkCV4xVXEegkYFiEAAQhAAAIQgAAEIGB9Aoo5XlaIWG99/YYaQQACEIAABCAAAQhAQCIgS/CKq4j1EjAsQgACEIAABCAAAQhAwPoEFHO8rBCx3vr6DTWCAAQgAAEIQAACEICARECW4BVXEeslYFiEAAQgAAEIQAACEICA9Qko5nhZIWK99fUbagQBCEAAAhCAAAQgAAGJgCzBK64i1kvAsAgBCEAAAhCAAAQgAAHrE1DM8bJCxHrr6zfUCAIQgAAEIACB/8/emfdFcaxv/730sDSLDAwMiAwIGGQRJMaIorgggkI0IiAGEyVuxCguYI6AOwajBk2iiSgqaKLiQkTEhVFEUBZBQGCAlpGlns/Pek6dtqdngjFRGK75A6vurq6u+1vb1dXVLQiAAAiICEgUvGwUsl4EDEEQAAEQAAEQAAEQAAEQGH4EZHW8xDjaZX1ubi7Hcfzrn6OjY3h4eHl5Oa3K2NhYCwsLeojneXd391WrVgmCIK7oOXPmODs7P3/+nBlphhZv/vR6PUuAAAiAAAiMBgLi0dXGxsbf3/+XX35hjpeVlfn6+kZERDDL3r17FQoFG3Jnz55ND508edLb29vW1jYoKOjPP/+kxujoaEtLS5Z4x44d1F5UVDRhwgQ7O7uQkBA2mLNLIDDSCSiVSjq7chynUChoOCMjQ6vVchzX2dlJHaypqRk7duyPP/5ICMnNzQ0KChrpjo+q8tPaZL17zJgxU6ZMuXTpkhjCzZs3lUplamqq2BgbG8txnFh/TZs2TZxgpIclCl42Cln/vw7f3d29du1ad3d3WvGxsbFr165ljeDx48eBgYHr1q1jltra2okTJ27ZsuW7775jRowgDAUCIAACo5mAeDDs6+srKirieb60tJQQ8ttvvwUHB6ekpIhl/bZt25KTkyXEHjx4YG9vf+XKlf7+/uPHj6tUqq6uLkLI9OnTjx8/LklcXV3t5ORUUlLS19e3d+/emJgYSQJEzYbAhAkTjhw5wtwRy/qnT59qNJrDhw/To+J2yNIjMJwJiGuTENLb27tv3z4bG5uWlhZW7ISEhCNHjri5uYkXWyWyjSU2m4CsjpcYIev/J+sJIRUVFRzH9fb2EkIM20dmZmZ4eDhrHxs2bMjOzq6trfX09BwYGKB2jCCMDwIgAAKjmYDhYBgZGZmenk4Iqays1Ov1+/btE8v6NWvWiNdNKLr09PSlS5cyjIGBgb/++ishJDAw8Ny5c8xOA2lpaV999ZXEiKhZEjAm6xsaGsaPH5+Xl8e8NmyH7BACw5OARNYTQgYGBiwtLa9du0YL/OLFCzc3t97e3sTERPpMhtoNZdvwdPBvl0qi4GWjkPX/k/VdXV0pKSnR0dGy7aO6utrPz2/btm30aG9vr6urK713nDlzZnFxMbVjBPnb7RUnggAImBMBw8Fwzpw5GRkZzEeJrE9ISJg2bZq/v7+zs/Ps2bMfPnxIl1fYBhtCyOLFi7dv304I8fDwWLBggUajcXNzS05O7ujoIITMnDlz48aNERERGo0mIiJCq9WyayFgZgRkZX1VVZWvr29ubq7YWcN2KD6K8DAkIJH1vb292dnZSqWyvb2dljYnJ2fNmjWEkOvXr4eGhjIXIOsFQYCsz1UoFMrXP4VC4e3tffv2bdpEYmNjra2t6SGe511cXLZv3/7q1St69Pjx47GxsTR84sQJdjNAt5Nyop9Go2FtDgEQAAEQGCUExHJKr9cXFhbyPH/37l3mvkTWHzhwYPPmzS0tLT09PevWrfP09Ozt7Z0zZ87u3bvZKcuXL9+wYQMhZNWqVd9//70gCE1NTTNmzFiyZAkhJCgoKCAgoKGhob+/PyMjw9PTE+81MXRmFpCV9T4+PuPGjdu0aZPYWXE7FNsRHrYEqKx3cHCgAozjuNmzZzNtNjg46O3tzW7afX192ahC99aL9BeXlJQ0bN38GwWTXZ6XGCHr/7da39/ff+PGDbVaff36dckmnPPnzzs5ObW1tbFqmDJlip2dHW1zDg4OVlZWjY2NeDuH8UHgQxFISUlRvf7R3Q4fqhi4LgiIX5mlL7wWFhaKsUhkvfjQq1evrK2tb9++HRsbu3XrVnYoJiaGrtYzCyHk2rVrdnZ2g4ODM2fOZEv7fX19VlZWlZWV4pQImw0BWVl/5cqVp0+furi4iDdmQNaPuEoXr9YPDg6GhoayjRKEkIsXL1pYWFD1pVQqeZ5fuXIl9RGr9Vitl3lHPjo6+ptvvpHIekJIZGQke53r7t27bm5ubD89XTqikw1GkBE3gphZgXU63fPXP/pmoZl5B3dGEIG/HAwlsv7WrVts6USv11tYWGi12q1bty5atIh57eXlVVBQ0NvbW1JSwkbgK1euODk5EUJWrlxJH80TQqisr6qqYuciYE4EZGU9/RJOaWmpnZ3dlStXqL9/2Q7NCYt5+CKW9YSQsrIynudramqod9HR0eJ3J54/f65UKul8B1kPWf+GrB8YGLh586aTkxN9JUvSPh4/fsw+45CSkiL+SA5dLnJ3d+/v78cIYh7DCrwAARB4RwJ/ORhKZH1UVFRcXFx3d7der1+/fv3EiRP7+vqqq6vt7e0vX77c19d38OBBtVrd09PT29vr7Oyck5MzMDDQ1tYWHh6ekpJCv3ng6Oh4//79gYGBzMxMX1/fvr6+d/QCpw9PAiZkPSEkPz9fqVTSm7q/bIfD08HRXCqJrCeEJCYm0tfrGxoaeJ5n9/+UUnh4OBX6Etlmfgwl+21ko9iE87/v1tva2n700Uf79++nTcGwfaSlpQUEBLS1tdnZ2ZWVlYlbzMDAwNixYwsLCzGCiLEgDAIgMGoJmBgMZ8+ezfO8paUl/VC9Wq0mhLS2ti5evFilUrm4uERFRdXW1lJ0p0+f9vHxsbW1nTx5ckVFBTVWVFSEhYUplUp3d/fVq1d3d3dT+9GjRzUajZOT04wZM+hLt6OWv3k7blrWE0LS0tI8PT1bW1sN/zMZ8RYd86Y0Qr0zlPXPnz8fM2bMiRMntmzZMnfuXIlfeXl5kyZNMtxkIUlmBlFZHS8xjnZZbwbVDBdAAARAAARAAARAAATMm4BEwctGIevNuw3AOxAAARAAARAAARAAgRFPQFbHS4yQ9SO+muEACIAACIAACIAACICAeROQKHjZKGS9ebcBeAcCIAACIAACIAACIDDiCcjqeIkRsn7EVzMcAAEQAAEQAAEQAAEQMG8CEgUvG4WsN+82AO9AAARAAARAAARAAARGPAFZHS8xQtaP+GqGAyAAAiAAAiAAAiAAAuZNQKLgZaOQ9ebdBuAdCIAACIAACIAACIDAiCcgq+MlRsj6EV/NcAAEQAAEQAAEQAAEQMC8CUgUvGwUst682wC8AwEQAAEQAAEQAAEQGPEEZHW8xCgv69vwAwEQAAEQAAEQAAEQAAEQGB4EJApeNiov60f8HQ0cAAEQAAEQAAEQAAEQAAFzISCr4yVGyHpzqW34AQIgAAIgAAIgAAIgYKYEJApeNgpZb6aVD7dAAARAAARAAARAAATMhYCsjpcYIevNpbbhBwiAAAiAAAiAAAiAgJkSkCh42ShkvZlWPtwCARAAARAAARAAARAwFwKyOl5ihKw3l9qGHyAAAiAAAiAAAiAAAmZKQKLgZaOQ9WZa+XALBEAABEAABEAABEDAXAjI6niJEbLeXGobfoAACIAACIAACIAACJgpAYmCl41C1ptp5cMtEAABEAABEAABEAABcyEgq+MlRsh6c6lt+AECIAACIAACIAACIGCmBCQKXjYKWW+mlQ+3QAAEQAAEQAAEQAAEzIWArI6XGCHrSXt7e2pqqkajsbKycnNzS0xMbGhooG1ApVJZWVnxPG9jY+Pr65uWltbZ2UkP5ebmBgUFsaZSWFjo4uJy584dQkhzc3NsbKyTk5Ozs3N8fDw7hSVGAARAAATMnkBubi7Hcfzrn42Njb+//y+//EK9Nj1IHjlyhOM4rVZLEx8+fNjHx8fe3n7KlCnMyOjFx8erVCoWbWpqmjdvnoWFBbMgMEIJ9Pf3796929/fn+d5JyenOXPm3Lhxg/oSGxvLcVxNTY3YteTkZI7jHj16RI1arTYuLs58LVvuAAAgAElEQVTFxYXO7EuXLn369ClLb2LeZ2kQ+IAEzp8/HxYWZvf6N3ny5B9//JEWRjyqODk5zZ079+LFi6ycsbGxa9euZdENGzZMmjSpvb2dWUZ6QKLgZaOjXdZ3dXX5+fmFh4ffvn1bEISamprly5er1erW1lZCiEqlKiwsJIS8fPmyvLw8IiLC19eXNhGxrC8uLlar1RUVFbTFREREJCcnC4LQ0dERFhb29ddfj/SWhPKDAAiAwNsSEA+SfX19RUVFPM+XlpYSQkwMknV1db6+vvb29lTBX7lyxcHB4c6dO/39/Tt37vTy8urr62MlOXPmjI+PD5P1NTU1vr6+GRkZkPUM0cgNxMfHe3p6FhUVdXZ2tra25uTk2NjYXLlyhRASGxur0Wg2bdrEvOvp6XFzc3N0dKSyvqKiws7Obs2aNTU1NXq9vqamJiUlhc3spud9licCH4rAkSNH7OzscnNznz171t3dfebMGbVanZGRQQhho8rg4OCzZ88OHDjg4OCQm5tLiyqW9enp6YGBgS9evPhQXvwb15XV8RLjaJf1WVlZHh4eL1++ZBUwODh48ODBpqYmsaynR/V6vb+/Px1KWNu6fPmyWq0uLy9nOeTn5z9//pxG9+7dO2fOHHYIARAAARAYJQTYIMn8jYyMTE9PJ4QYGyQHBwfDw8NPnTqlUqmorF+/fn1ycjLNYWBgwMXF5erVqzTa2trq5eV1/vx5JuufPXvW1NR07949yHrGfIQGysrKFApFZWWluPynTp26e/culfWrVq1yc3Pr7++nCfLz8xcvXqxUKqmsnzVrVnx8vPhcQghb3Tc970vOQvQ9E3j58qVSqTx48KD4umVlZefOnRPLenb0xIkTtra2HR0dtGHQ1frMzMyAgIC2tjaWzDwCEgUvGx3tsn7WrFnr1q0zVt9stZ4lyMzMDAkJYW3r+vXrarW6rKyMJRAHBgYGZs2atWvXLrERYRAAARAYDQQMZf2cOXPokhtzXzJI7t279/PPP6dLKlTWb9iwYfny5Sy9p6fnoUOHaDQmJubQoUNarZbJemqHrGe4Rm4gMzNz0qRJxsofGxubm5sbHBx8/vx5miYsLKy4uNjOzu7Ro0evXr2ytLQsLi42drrped/YWbC/HwI3btzgOE6n08leznBU6e/vt7a2pi2Brtbv2rXLz8+P7rmQzWTkGmV1vMQ42mV9cHBwTk6OsTo2lPXHjh0bP348lfXOzs6enp5KpfLChQuGOfT19SUnJ0dERIgfGRsmgwUEQAAEzJKAeALW6/WFhYU8z9PVVuqvZJB89OiRl5cX3eXIVutLSkroJpy+vr7Dhw9bW1vv27ePrvfPnTuXEAJZb5aNZ926dfPnzzfmGpX1Bw8ejImJIYTU1ta6u7v39/dTWd/e3s5xHGtpRUVF6v/+srKyCCGm531jF4X9/RA4d+6cra2tsWuJRxWWxtPT86effqKr9Z6enl5eXq6uruwlSZbMDAISBS8bHe2yfu7cuampqcYq21DWZ2ZmhoWFUVnv5ubW2Nh47tw5pVJ5//59cSYvXryYOXNmQkKCXq8X2xEGgX+bQEpKiur1j+52+Lcvh/xBwBgB8ctttra2QUFB9FUlml4ySPb19X388cdsiYTJekJIXl6en5+ft7f3pk2bPv744+PHjzc0NIwfP/7Zs2eQ9cbgj3R7VlZWQECAMS+orO/s7BwzZkxLS8vmzZvp5lgq6wcHB3meP3v2LD1dr9c/f/2Lj4+no6Lped/YRWF/PwTKyso4jjO2J95Q1uv1evFLFxEREb29vRs2bAgICDC25P9+HPk3riKr4yXG0S7r9+zZ4+LiIqn7tLQ0eqMvkfV6vd7X1zc7O5ttwqHVlp2dPW7cOLodn5D/+7ROUFDQzp07/41KRZ4gYJqATqejc1hXV5fplDgKAv8qAcMJmF3OcJC8d++eo6Oj5r8/hUIxduzYw4cPs1MIIT09PWPGjHnw4EFubq6LiwtNO3bsWIVCodFo2EdysAlHDG2Ehu/cucNx3J9//iku/9GjR0+cOEEXZelbkvHx8Xv37tVoNHTfPJX1hJCYmJioqCjxuYSQ5ORkKutNz/uSsxB9zwRevXqlUqkkCqqiomLjxo0S6UULlp+f7+joSJdQ2SuzAwMDUVFRc+bMMbPtEhIFLxsd7bL+5cuXgYGBoaGhpaWlPT09T548Wb58uZeXF339gsn6gYGBysrK2bNnBwYG0vdrJTNWUlJSSEhIT08PIWTJkiUbNmx4zz0BlwMBEACBYUVAMkiKy/aXgyRbrf/zzz/9/Pyampr0en1qauqMGTPE+WC1XkLDnKIrVqxQq9WnTp1qb29/8eLFrl27HBwcbt68KZb1JSUlHh4e9BE6IYTJ+sePHyuVyuTk5Orq6r6+vsbGxqysLDs7u4KCAvppOxPzvjkxHKG+/PTTTzzPZ2VlNTQ09PT0FBYWurq60t134lFFp9Pl5eXZ29v//PPP1FMm6wkhXV1dAQEBK1euHKEQZIstq+MlxtEu6wkhOp1u/fr1np6ePM+7u7uvWrWKvWnBvlvP87ynp+f69evZCqi4bRFC9Hr9tGnTFixY0NLSwnGctbU1/VozzVO2emAEARAAATMmIBkkmadtbW1/OUgyWT84OLhp0ya1Wq1UKqOjo1taWlg+NCDeW79jxw6e562trdn38iWfUpGci+hwJjA4OEibkK2trZOTU3R0NNsuTzfhEEIGBwe9vb3z8/OpI0zW0w33CQkJbm5u1tbWbm5uS5YsYR+hNj3vD2cmo6dsv//++8yZM5VKpb29/dSpU0+fPk19F2/tc3BwmDlz5u+//86wiGU9IaSurs7FxYXusGBpRnRAouBlo5D1I7qKUXgQAAEQAAEQAAEQAAHzJyCr4yVGyHrzbwfwEARAAARAAARAAARAYEQTkCh42Shk/YiuYhQeBEAABEAABEAABEDA/AnI6niJEbLe/NsBPAQBEAABEAABEAABEBjRBCQKXjYKWT+iqxiFBwEQAAEQAAEQAAEQMH8CsjpeYoSsN/92AA9BAARAAARAAARAAARGNAGJgpeNQtaP6CpG4UEABEAABEAABEAABMyfgKyOlxgh682/HcBDEAABEAABEAABEACBEU1AouBlo5D1I7qKUXgQAAEQAAEQAAEQAAHzJyCr4yVGyHrzbwfwEARAAARAAARAAARAYEQTkCh42ai8rG/DDwRAAARAAARAAARAAARAYHgQkNXxEqO8rB/RdzMoPAiAAAiAAAiAAAiAAAiYEwGJgpeNQtabU43DFxAAARAAARAAARAAATMkIKvjJUbIejOseLgEAiAAAiAAAiAAAiBgTgQkCl42CllvTjUOX0AABEAABEAABEAABMyQgKyOlxgh682w4uESCIAACIAACIAACICAORGQKHjZKGS9OdU4fAEBEAABEAABEAABEDBDArI6XmKErDfDiodLIAACIAACIAACIAAC5kRAouBlo5D15lTj8AUEQAAEQAAEQAAEQMAMCcjqeIkRst4MKx4ugQAIgAAIgAAIgAAImBMBiYKXjULWm1ONwxcQAAEQAAEQAAEQAAEzJCCr4yVGyHozrHi4BAIgAAIgAAIgAAIgYE4EJApeNgpZ/0aNx8bGrl279g3T60h7e3tqaqpGo7GysnJzc0tMTGxoaKDJVCpVYWEhDQuCMH369OXLlw8ODhpmAgsIgAAIjB4Cubm5HMfxr382Njb+/v6//PILdb+9vT0uLs7BwcHJySk1NbWvr4/ai4qKJkyYYGdnFxISUl5eTo3Hjh3z9fW1t7efOHHimTNnqLG2tjYyMtLR0VGtViclJXV3dxNC9Hr9unXr3N3dHRwc4uLidDodTYy/5kdgz549Fq9/CoWC4zgatrCwIITk5uYGBQUxlwsLC11cXO7cucMsCIwgAn19fenp6d7e3i6vfxERERUVFSOo/P9sUWV1vMQIWf8Gc1lZ39XV5efnFx4efvv2bUEQampqli9frlarW1tbCSFM1vf29kZERCQkJAwMDLyRKSIgAAIgMPoIiNVVX19fUVERz/OlpaWEkCVLlixatKirq6u1tTU0NHTnzp2EkOrqaicnp5KSkr6+vr1798bExBBCbty4oVQqy8vLBwcHT58+bW1t/fz5c0JIUFDQ+vXr9Xp9W1vblClT0tLSCCFbtmwJCQlpbW3t6emJjo5etmzZ6KM+6jw+efKku7u72G1xwysuLlar1aNZCIrJjMRwZmZmSEgIXUjV6/Xbt293cnKit/HUncHBwdEjuiQKXjYKWf9GO5eV9VlZWR4eHi9fvmRJBwcHDx482NTUxGS9Xq+fP39+fHz86GlejAYCIAACIGBIQKyu6NHIyMj09HRBEKysrB4/fkyNZ86c+eijjwghaWlpX331lSQfrVZbVFTEjA4ODjdv3uzv78/Pz2eL8Tt27IiKiiKEhISEHD9+nCbWarU8z+v1enYuAmZJwISsv3z5slqtZo99zNJ9s3cqLi5u3bp1zM2BgYHq6ur+/v6GhgYLC4sDBw44OTk9fPiwqakpOjraw8PDy8tr//79LL2ZBWR1vMQIWf9GpcvK+lmzZolb1RsnvF6tLygoWLhw4eLFi/v7+yVHEQUBEACB0UnAUNbPmTMnIyNDq9VaWVmxnYpVVVUKhaK/v3/mzJkbN26MiIjQaDQRERFarVbC7erVqy4uLoIgMPvg4GBVVZW/v//Ro0cJIZMnTz527Bg9Wl9fz3FcdXU1S4yAWRIwJuuvX7+uVqvLysrM0uvR49SpU6d4nk9LSyspKenp6WGOt7a2chy3detWOpJERERs2bKFENLQ0ODk5HT16lWW0pwCEgUvG4Wsf6PGZWV9cHBwTk7OG+lEEZVK5fn6N2PGDKwMicAgCAIgMKoJiGW9Xq8vLCzkef7u3bs3b960t7dnaKj+7u7uDgoKCggIaGho6O/vz8jI8PT0FI+o5eXl7u7uv//+OzvxxYsXVlZWCoVi7dq1dEll27ZtdBNOd3f3ypUrFQrFvXv3WHoEzJKArKx3dnb29PRUKpUXLlwwS69HlVO3b99OSUnx9fW1srKaOXPmpUuXCCFtbW0cxz18+JAQotPpOI579uwZxaLT6djrOmYGSlbHS4yQ9W9Uuqysnzt3bmpq6hvpRBGVSrVlyxa9Xj9t2rTExETREQRB4AMQSElJUb3+paenf4DL45Ig8F8C4ldmbW1tg4KC6NcFtFotx3Hs2ea9e/csLCzoav2OHTvo2X19fVZWVpWVlTR64sQJDw+Pa9eu/Tfv///v4OBgQ0PDokWLli5dSgjp7e1ds2aNp6dnYGDgjz/+yHEc+7aB5EREzYaArKx3c3NrbGw8d+6cUqm8f/++2Tg7yh1paWnJysqytLS8f/8+lfX0FcdHjx5xHCfeKW2uoCQKXjYKWf9G7cvK+j179ri4uLB9nPSEtLS0u3fvsr31hJDW1laNRpORkfFGjoiAwPsloNPpnr/+dXV1vd8r42og8AYB8Wq9+MDLly95nmeS/fjx4/7+/oSQlStXrlmzhqaksr6qqooQcuTIET8/v6dPn7JMOjo68vLy2I1BSUmJePmfJrt+/bqLiwvb6sPORcDMCMjKevYlnOzs7HHjxtEX4czM8dHgjl6vP3HiREdHh9hZX1/fH3/8kcr6trY2tlrPhoiGhgZqF59lHmFZHS8xQta/Udeysv7ly5eBgYGhoaGlpaU9PT1PnjxZvny5l5cXbWrsSziEEK1WO2bMmBMnTryRKSIgAAIgMPoIGJP1hJBly5bFxMR0dXU1NTX5+/vv3r2bEFJRUeHo6Hj//v2BgYHMzExfX9++vj6tVuvs7NzY2Cjm19vb6+TklJWV1d/fLwhCUlLS9OnTCSG7d+9etGhRb29vW1vb1KlTt2/fLj4LYbMkYFrWE0KSkpJCQkLE27LNkoO5OhUSEhIbG0tHgFevXv388892dnbV1dViWU8ImTVr1urVqwcGBhobG11dXa9cuWKWQCQKXjYKWf9G1cfGxoq/gGthYVFbW0vvBdevX+/p6cnzvLu7+6pVq+ijH/FqPc3o/PnzNjY29CNub2SNCAiAAAiMJgImZL1Op1uyZImDg4NKpdqwYQP7gNjRo0c1Go2Tk9OMGTPortnVq1crFAr68Xv6Ny8vjxBy69at6dOnOzo6Ojs7R0dH19fX04F60aJFKpXK2dl53bp1bDl/NFEfdb7+paynW2QXLFjAmtmoYzSSHW5tbV25cqWHh4dSqVSr1REREfR1WImsb2xsjIqKcnV11Wg0+/btG8kemyq7rI6XGCHrTRHEMRAAARAAARAAARAAARD44AQkCl42Cln/wasJBQABEAABEAABEAABEAABUwRkdbzECFlviiCOgQAIgAAIgAAIgAAIgMAHJyBR8LJRyPoPXk0oAAiAAAiAAAiAAAiAAAiYIiCr4yVGyHpTBHEMBEAABEAABEAABEAABD44AYmCl41C1n/wakIBQAAEQAAEQAAEQAAEQMAUAVkdLzFC1psiiGMgAAIgAAIgAAIgAAIg8MEJSBS8bBSy/oNXEwoAAiAAAiAAAiAAAiAAAqYIyOp4iRGy3hRBHAMBEAABEAABEAABEACBD05AouBlo5D1H7yaUAAQAAEQAAEQAAEQAAEQMEVAVsdLjPKyvg0/EAABEAABEAABEAABEACB4UFAouBlo5D1w6OuUAoQAAEQAAEQAAEQAAEQMEJAVsdLjPKy3tQzABwDARAAARAAARAAARAAARB4jwQkCl42Cln/HisElwIBEAABEAABEAABEACBtycgq+MlRsj6t+eKM0AABEAABEAABEAABEDgPRKQKHjZKGT9e6wQXAoEQAAEQAAEQAAEQAAE3p6ArI6XGCHr354rzgABEAABEAABEAABEACB90hAouBlo5D177FCcCkQAAEQAAEQAAEQAAEQeHsCsjpeYoSsf3uuOAMEQAAEQAAEQAAEQAAE3iMBiYKXjULWv8cKwaVAAARAAARAAARAAARA4O0JyOp4iRGy/u254gwQAAEQAAEQAAEQAAEQeI8EJApeNgpZ/x4rBJcCARAAARAAARAAARAAgbcnIKvjJUbI+v9xValUHh4eAwMD/zMR4u3trVarqUWlUikUCgvRz87OjhCiVCqpjeM4liAjI0OcD8IgAAIgMKoI5ObmchzHv/7Z2Nj4+/v/8ssvlEB7e3tcXJyDg4OTk1NqampfXx8hRK/Xr1692vv1LyIiorq6mhBy9+5dlgnNiubQ0NCwYMECb2/v8ePHJycnd3d3U3tTU9O8efMsLCxGFepR6OyePXvotKtQKDiOY9MyISQ3NzcoKIgxKSwsdHFxuXPnDrMgMMwJ/G0xFh0dzcQYaxWzZs0a5v4OvXgSBS8bhaz/H0+VSqXRaH7//XdmunbtmoeHh1jWFxYWsqOGgQkTJhw5csTQDgsIgAAIjDYCYnXV19dXVFTE83xpaSkhZMmSJYsWLerq6mptbQ0NDd25cychJCMjY/r06S9fviSEZGZmTpo0iRBSUlLi5eVliG7mzJnffPMNvRmIjIxct24dIaSmpsbX1zcjIwOy3pCYuVpOnjzp7u4u9k7c8IqLi9VqdUVFhTgBwsOcwLuLsS+//DI+Pn6Yu/k3iier4yVGyPr/gVWpVKtWrfrss8+YKSkpaeXKlZD1DAgCIAACIDBEAmJ1RU+JjIxMT08XBMHKyurx48fUeObMmY8++ogQEhsbu23bNmosLy+3tLQcHBw8c+ZMcHCw4RWdnJxKSkqoPTs7OyIighDy7Nmzpqame/fuQdYbEjNXiwlZf/nyZbVaXV5ebq6+m6tf7y7GIOslWl8w17Zi2i+VSnX16lV7e/u2tjZCSFdXl0ql+uOPPyDrTXPDURAAARAwJGAo6+fMmZORkaHVaq2srAYHB+kpVVVVCoWiv7//hx9+CAkJaW9vHxgYSEtLi4qKIoT8+OOPXl5eM2bMUKlUwcHB586do2ctXbr0iy++6Ovr6+7unjFjxu7du1kBIOsZitEQMCbrr1+/rlary8rKRgMEM/Px3cUYZD1k/f91CpVKpdVq4+Li9u3bRwg5evTokiVLKioqxLLeysqK7u+kf+mTX9ajsAmHoUAABEBglBMQy3q9Xl9YWMjz/N27d2/evGlvb8/g1NfXcxzX3d09MDAQExNjbW3t6Oio0Wjocv6lS5e++uorrVb76tWrkydP8jyv1WoJIc3NzRMmTHBwcOB5ftasWb29vSxDyHqGYjQEZGW9s7Ozp6enUqm8cOHCaIBgZj6+uxiDrIes/79OQVvSxYsXAwICCCGffvrpH3/8IZH12FtvZsOH+bmTkpKiev1LT083P+/g0QgiIH5l1tbWNigoiI6fWq2W47j+/n7qC1Xh/f39q1evjo2NpS+/Hjt2bOzYsexFWOZ1eHh4Tk5Of39/YGBgdnb2wMCAXq//8ssvFyxYwNJA1jMUoyEgK+vd3NwaGxvPnTunVCrv378/GjiYk4/vLsYg6yHr/69H0JY0MDDg4eFRUFCg0WgGBgYg681psBgNvuh0uuevf11dXaPBX/g4bAmIV+vFhXz58iXP85WVldR4/Phxf39/QohGo2F7bAghVlZWZWVlj1//2OlhYWEHDhyoq6vjOE6n01F7aWkpz/MsDWQ9QzEaArKynn0JJzs7e9y4cU1NTaMBhdn4+O5iDLIesv7/ugNtSYSQbdu2eXh4bN26lRACWW82IwUcAQEQeJ8EjMl6QsiyZctiYmK6urqampr8/f3pzvjo6OikpCT6sctz587Z2tq2t7fv3r3b19e3oaFhcHCwoKDA1ta2trb21atXKpXq8OHDhJDBwcENGzZ88sknzDXIeoZiNARMy3pCSFJSUkhISE9Pz2igYR4+vrsYg6yHrP+/vsBaUl1dnYWFxZMnTwxlPfssPftKLv1eG+1L2FtvHmMKvAABEHh3AiZkvU6nW7JkiYODg0ql2rBhA/3fQpqbmxcvXjx+/HgfH5/Q0NBLly4RQgYGBjZt2jR27FhHR8fQ0NArV67QgpWVlYWFhY1//YuKiqqtrSWE7Nixg+d5a2tr9ql79kzg3d1BDsOTwF/Ker1eP23atAULFkj+U5rh6Q5K9Y+IMch6yHp0JRAAARAAARAAARAAARAYpgSkYl0uju/WD9PKQ7FAAARAAARAAARAAARAgBKQk/FSG2Q9WgsIgAAIgAAIgAAIgAAIDGsCUgkvF4esH9ZViMKBAAiAAAiAAAiAAAiAgJyMl9og69FOQAAEQAAEQAAEQAAEQGBYE5BKeLk4ZP2wrkIUDgRAAARAAARAAARAAATkZLzUBlmPdgICIAACIAACIAACIAACw5qAVMLLxSHrh3UVonAgAAIgAAIgAAIgAAIgICfjpTbIerQTEAABEAABEAABEAABEBjWBKQSXi4OWT+sqxCFAwEQAAEQAAEQAAEQAAE5GS+1QdajnYAACIAACIAACIAACIDAsCYglfBycXlZ34YfCIAACIAACIAACIAACIDA8CAgJ+OlNnlZP6zvVlA4EAABEAABEAABEAABEBhNBKQSXi4OWT+aWgR8BQEQAAEQAAEQAAEQGIEE5GS81AZZPwIrFkUGARAAARAAARAAARAYTQSkEl4uDlk/mloEfAUBEAABEAABEAABEBiBBORkvNQGWT8CKxZFBgEQAAEQAAEQAAEQGE0EpBJeLg5ZP5paBHwFARAAARAAARAAARAYgQTkZLzUBlk/AisWRQYBEAABEAABEAABEBhNBKQSXi4OWT+aWgR8BQEQAAEQAAEQAAEQGIEE5GS81AZZPwIrFkUGARAAARAAARAAARAYTQSkEl4uDlk/mloEfAUBEAABEAABEAABEBiBBORkvNQGWT/Uiq2trY2MjHR0dFSr1UlJSd3d3fTMvLy8jz76yNvbe9KkScXFxUPNDulA4E0CWq2W47j4+HixuaGhgeO4JUuWiI1z5sxxdnZ+/vw5M9Jz+f/+NBrN5s2b+/r6CCG5ublBQUEsZWFhoYuLy507d6ilrKzM19c3IiKCJWCBI0eOcByn1WqZBQEQeCsC/f39u3btCggI4Hne0dExIiLi4sWL4hzy8/MdHBx27NghNv7nP/9xdXV1cHCIiopqbW0lhOzdu1ehUPy3dfOzZ8+m6f/444+QkJAxY8ZoNJqsrCxqbGhoiImJcX79S09PHxwcFGeO8Agi0N/fv3v3bn9/f57nnZyc5syZc+PGDVr+2NhYjuNqamrE7iQnJ3Mc9+jRI2rUarVxcXEuLi5WVlZubm5Lly59+vQpS9/e3p6amqrRaOjRxMTEhoYGdhSB90xgKBVKCLl586ZSqUxNTRUXT6VSWVlZ0fHBxcVl6dKlbHJUqVSFhYU0sSAI06dPX758+YgeE6QSXi4OWS9uHqbCQUFB69ev1+v1bW1tU6ZMSUtLI4Rcu3bNycmJDgc3btzgeb6lpcVULjgGAkYIaLVaJycnZ2fnzs5OliQjI8PDw0Ms62traydOnLhly5bvvvuOJaOynp44ODio1WrHjx//n//8RyLri4uL1Wp1RUUFPfG3334LDg5OSUkxlPV1dXW+vr729vaQ9QwyAm9LYPHixd7e3sXFxZ2dnY2NjQcOHLCzs8vPz6f5pKamxsXFzZgxQyzr8/Pz/fz86uvru7u7ExISqFjftm1bcnKy5OrNzc22tranT5+mDV6pVNJVlbCwsOTkZL1eX1dX5+3tffToUcmJiI4UAvHx8Z6enkVFRZ2dna2trTk5OTY2NleuXCGExMbGajSaTZs2MV96enrc3NwcHR2prK+oqLCzs1uzZk1NTY1er6+pqUlJSVGr1fRGsaury8/PLzw8/Pbt24Ig1NTULF++nB1leSLw3gj8ZYXSkiQkJBw5csTNzU0QBFY2sXZ//vx5VFQUu/Nnh3p7eyMiIhISEgYGBtiJIx21y/0AACAASURBVDEgJ+OlNsh6ac0+ffqU47i8vLxZs2b5+fklJSX19vb29/fn5+frdDqaeseOHVFRUYSQAwcOTJ8+nWVha2tbWlrKogiAwNAJaLVaFxeXuLi477//np41ODjo5eW1cuVKsazfsGFDdnZ2bW2tp6cnG6HEsp6em52dPW3aNLGsv3z5slqtLi8vZ0WqrKzU6/X79u2TyPrBwcHw8PBTp06pVCrIeoYLgbcicPXqVSsrq+rqavFZeXl5SqWyt7eXEHL79m1CSExMjFjWh4aG/vrrr+JTCCFr1qxZt26dxNjU1HTixAlmjIiI2LVrV1dXF8dxbNk1Nzd3xowZLA0CI4hAWVmZQqGorKwUl/nUqVN3796lsn7VqlVubm79/f00QX5+/uLFi5VKJZX1s2bNkjz5JISw1f2srCwPD4+XL1+yzAcHBw8ePNjU1MQsCLxPArGxsaYrlBDy4sULNze33t7exMTEH3/8kRWPaXdqKS8vt7CwoIMMPaTX6+fPnx8fH89mTHbuiAtIJbxcHLJeWq2NjY0cx2VmZhJC9Hp9UFDQ/v37WaLBwcGqqip/f3+6CERXWKn0OX/+vKurK9ucw05BAASGQkCr1apUqnPnzoWEhND0V65cCQ0N3bVrF5P1vb29rq6u9InQzJkz2aYvQ1m/c+fO8PBwJuuvX7+uVqvLysoMS2Io6/fu3fv5558TQiDrDXHBMkQCmzZtojeW4vS9vb0KhYIuuFK7WNb39/dbWVnt378/JCREo9EkJCS0t7cTQhISEqZNm+bv7+/s7Dx79uyHDx+K8+zr6/vjjz+cnZ21Wm13dzfHcfX19TTBsWPHXF1dxYkRHikEMjMzJ02aZKy0sbGxubm5wcHB58+fp2nCwsKKi4vt7OwePXr06tUrS0tLNjwaZjJr1izDG0XDZLC8NwKmK5QWIycnZ82aNYSQ69evh4aGsrJJZP3NmzetrKxevXpFp7CCgoKFCxcuXryY3QGyE0diQE7GS22Q9dKapbK+traWHkhPT1+0aBENv3jxwsrKSqFQrF27ljWRXbt2KRQKtVpta2t75swZaXaIg8DQCFBZ39fX5+rqeu/ePULIsmXL8vLyxLL++PHjsbGxNL8TJ05ER0fTsFjWDwwM3Lt3T6PRHDhwgMp6Z2dnT09PpVJ54cIFw7JIZP2jR4+8vLyonIKsN8QFyxAJpKSkLF682DCxWq0Wr8eLZX1nZyfHcUuXLu3p6enq6oqKiqILrgcOHNi8eXNLS0tPT8+6des8PT3pUhwh5MyZMxYWFg4ODseOHaPXmj59Ot2E09jYOHXqVKVSaVgGWIY/gXXr1s2fP99YOakKPHjwYExMDCGktrbW3d29v7+fyvr29naO4+i6PiGkqKhI/d8f3dYVHByck5NjLHPY3z8B0xVKCBkcHPT29mZPj319fVn9imV9U1PTvHnz2CypUqk8X/9mzJih1+vfv1//+BWlEl4uDlkvxU5lPdvfnJOTI36MOzg42NDQsGjRoqVLlxJCTp065evrS5/53rt3z9nZWbzJQZo14iBgnACV9YSQb7/9NjU1VafTqVQqnU4nlvVTpkyxs7NTvv45ODhYWVk1NjYSQqisZ+8Ujh8/fseOHfSBY25urpubW2Nj47lz55RK5f379yVFEMv6vr6+jz/+mKl/yHoJK0SHTkB2tV6v1ysUCvFORbGsHxgYsLS0ZEevX7/u6OgoueKrV6+sra3pBh56qL+//969exMmTDh06BAhhL4yq9FowsLCdu7c6eXlJckB0RFBICsrKyAgwFhRqQrs7OwcM2ZMS0vL5s2b6T57KusHBwd5nj979iw9Xa/XP3/9i4+PT09PJ4TMnTtX8tqlsQvB/n4ImK5QQsjFixctLCzo3KdUKnmeX7lyJS2b+JVZV1fX5cuX02Upulq/ZcsWvV4/bdq0xMTE9+PLv3oVORkvtUHWS6uAyvrHjx/TAxs3boyNje3o6MjLy2Mr9CUlJfb29oSQpKQk8bO8iIgI9kEGab6Ig4BJAkzW19TUODs7Hzp0iC5VMll/9+5dNzc38e7AVatWbd++ncl6di8qvo74SzjZ2dnjxo2T7B8Vy/p79+45Ojpq/vtTKBRjx449fPiwOEOEQWAoBK5cuWJlZcUGUnrKiRMnXFxcenp6WA5iWU8I8fX1Zc88r127plarCSG3bt1qa2ujp+j1egsLC61W+/Dhw9OnT7N8tm3bRt93YhZCSEZGRlxcnNiC8EghcOfOHY7j/vzzT3GBjx49Sl+ooCqQEBIfH793716NRkP3zVNZT9/ZMGwPycnJVNbv2bPHxcWFvSxHL5GWlsYWgMUXRfg9EPjLCo2Ojs7Ly2Mlef78uVKp7Orqotqdfe6GJaABtpDf2tqq0WgyMjIkCUZcVCrh5eKQ9dJqpbJ+/fr1hBCdTufr65uXl9fb2+vk5JSVldXf3y8IQlJSEn1Tdu/evQEBAfTWsK6uzsnJ6ffff5fmiDgIDIEAk/WEkOnTp3t4eNAtyEzWp6SkrF27VpzTtWvX6KNn8SYccQK2t54Zk5KSQkJCxLpKLOtZMhrAar0ECKJvRSAqKsrPz+/PP//s6+vr7e0tKChwcXFhX8KhWUlk/Z49e0JDQ1+8eCEIQlRUFP0ATlRUVFxcXHd3t16vX79+/cSJE/v6+m7dusW+i9LU1BQUFLRt2zZCyMKFC3fu3EkIuXfvnlqtLikpeasyI/HwIbBixQq1Wn3q1Kn29vYXL17s2rXLwcHh5s2b9JXZ3NxcQkhJSYmHh0dYWBgtNpP1jx8/ViqVycnJ1dXVfX19jY2NWVlZdnZ2BQUFhJCXL18GBgaGhoaWlpb29PQ8efJk+fLlXl5eHR0dw8f9UVUSJutlK7ShoYHneXZvT8mEh4dToc+0uyEx8SGtVjtmzBjxe/aG6Ye/RU7GS22Q9dJ6pLL+4MGDgYGB7u7uK1asoFuybt26NX36dEdHR2dn5+joaPpWVl9f38aNG31e/z766KN9+/ZJs0McBIZGQCzrjx8/7unpST+vS2W9Tqezs7OTvPM6MDAwduzYwsLCoct6+jhywYIFAwMDs2fP5nne0tKSfhScroyKCwtZL6aB8NsS0Ov1mzdv9vT0tLGx4Xk+IiJC/BYj3TOmUCgsLS15nv/ss88IIX19fWvWrHF2dlar1QkJCfQBVGtr6+LFi1UqlYuLS1RUFHvx6aeffpo4caJSqRw7duzXX39NB2qtVhsaGqpUKjUajeQW4m3Lj/QflsDg4CB92Ghra+vk5BQdHc1W05kKpFuuWUUzWU833CckJLi5uVlbW7u5uS1ZsoR925eu2a1fv97T05PneXd391WrVtFvX35Yl0ft1U1X6JYtW+bOnSuBk5eXR1+qFmt3SRrJofPnz9vY2LBtfpLEIyIqlfBycch6aVVSWS9ezpSmQBwEQAAEQGDIBI4fP67RaIacHAlBAARAAARkCMjJeKkNsl4Kjsp6fKdSygVxEAABEPhbBOj73/SV1r+VAU4CARAAARAgUgkvF4eslzYUyHopEcRBAARA4N0I/P77756enm5ubrdu3Xq3nHA2CIAACIxSAnIyXmqDrB+ljQNugwAIgAAIgAAIgAAIjBQCUgkvF4esHym1iXKCAAiAAAiAAAiAAAiMUgJyMl5qg6wfpY0DboMACIAACIAACIAACIwUAlIJLxeHrB8ptYlyggAIgAAIgAAIgAAIjFICcjJeaoOsH6WNA26DAAiAAAiAAAiAAAiMFAJSCS8Xh6wfKbWJcoIACIAACIAACIAACIxSAnIyXmqDrB+ljQNugwAIgAAIgAAIgAAIjBQCUgkvF4esHym1iXKCAAiAAAiAAAiAAAiMUgJyMl5qk5f1HH4gAAIgAAIgAAIgAAIgAALDg4BUwsvF5WW9XErYQAAEQAAEQAAEQAAEQAAEhikByPphWjEoFgiAAAiAAAiAAAiAAAgMnQBk/dBZISUIgAAIgAAIgAAIgAAIDFMCkPXDtGJQLBAAARAAARAAARAAARAYOgHI+qGzQkoQAAEQAAEQAAEQAAEQGKYEIOuHacWgWCAAAiAAAiAAAiAAAiAwdAKQ9UNnhZQgAAIgAAIgAAIgAAIgMEwJQNYP04pBsUAABEAABEAABEAABEBg6AQg64fOCilBAARAAARAAARAAARAYJgSgKwfphWDYoEACIAACIAACIAACIDA0AlA1g+dFVKCAAiAAAiAAAiAAAiAwDAlAFk/TCsGxQIBEAABEAABEAABEACBoROArB86K6QEARAAARAAARAAARAAgWFKALJ+mFYMigUCIAACIAACIAACIAACQycAWT90VkgJAiAAAiAAAiAAAiAAAsOUAGT9MK0YFAsEQAAEQAAEQAAEQAAEhk4Asn7orJASBEAABEAABEAABEAABIYpAcj6YVoxKBYIgAAIgAAIgAAIgAAIDJ0AZP3QWSElCIAACIAACIAACIAACAxTApD1w7RiUCwQAAEQAAEQAAEQAAEQGDoByPqhs0JKEAABEAABEAABEAABEBimBCDrh2nFoFggAAIgAAIgAAIgAAIgMHQCkPVDZ4WUIAACIAACIAACIAACIDBMCUDWD9OKQbFAAARAAARAAARAAARAYOgEIOuHzgopQQAEQAAEQAAEQAAEQGCYEoCsH6YVg2KBAAiAAAiAAAiAAAiAwNAJ/AOyvqenZ/369RqNZuzYscnJyd3d3UO//IhIWVhYyHGcYVFzcnJ8fX0N7f+GRafTcRx38eLFfyPzoeR58eJFjuPa29tNJ963b59SqZw2bZrpZDj6tgQ+eAN42wILgjDENmMs56KiItl+Z8xuLB9Z+4YNG8LCwmQPSYzvQn7q1Knp6emSDN8lamwseqs8Q0ND36pUGzduHCKrtyrG8Emcnp4eGhr6fsrzj7Te91PUf/UqHMcVFhb+S5d4lwo1NjL85XTPOvvb9i/TENrb299q6mfFMJ2tsaOypxtjYiwT2D8sgX9A1v/888/BwcFtbW0vXrzw8PAoKiqSuBQYGMgZ/KZOncqSXbp0KTIy0tnZ2crKytXVNTY2tqysjB2VPZ2OCJJDzs7OkZGR5eXl7Nx/JNDY2Cirp/+yn/8jV6eZvIu2eJdiHDx4sKmpaegSzc3NbdOmTX+p/g2LVFlZ+euvvxrah6FFp9Pl5OT8IwX79ddfDXrG/xkMO5GJBiDuBY6Ojp988smpU6dY8a5duxYWFmZvb69Wq5ctW9bY2MgOyQbEubGyiXur7Fli49u2GfG54rAxAWTMLj5XNixuYw8ePLh586ZsMonRBHlJSsOo7BxpmGzoFmNj0dBzEAShtLS0qqpq6KdA1g+d1V+m/NutV5JzZ2dnWlrauHHjbG1tAwMDT548KUkgia5evZp1Z4VCMW7cuOTk5Lq6OposLi4uKiqKhm/fvj137lzl69/MmTNLS0upPTAwcM2aNSzbmzdvOjo67tixg1neKjCsZL14SDc2MvzldM86+9v2L9Pcuru7L168SGdh8Qhm7CxWDEmCnp6ezMxMLy8vnuc1Gs3mzZtlV2BlTzfGRHKJfym6detWtVrd2dkpyf/TTz9duHChIAh/OWf9PYXZ1NTEugzHcbTXrFixoqGhgZbkbfugpPz/XvQfkPWCILS1tdEiTps27fz585LiBgYGJicnV735e/LkCU32ww8/KBSKzz///OzZs/fu3SsuLl6wYIGNjc2NGzdoAtnTX7x4QatzxYoVj1//qqurr169OnfuXLVa/ZfaRVLCvxf9y34uzlan04mjbxv+29riXa6r0+ns7e2pAhjiyivP839PnWdmZi5btmyIWEw4ZeLQEDP/y2RXr1718PD4y2QsQVdXFwtLAlTWV1RUvNk5qiT3RbrXP2NrNoGBgawX3Lp1KyUlxdLS8uHDh4IgPH782MHBITU1taqq6urVq76+vkuWLJGUQRKV7W6st9LE3d3dPT09khNp9G3bjAk4xgSQMbtsecTGt2pj7MS/3fUEQZCdI1nOwydgokIFQYCs/wdr6m+3XkkZvv76aw8Pj+Li4urq6vT0dEtLyzt37kjSiKOrV68OCAigc2VVVdXZs2f9/PxmzJhB0zBZ397erlarExMTKysr79+/Hxsbq1araScVy/o7d+64uLhs3bpVfIm3Cg8rWT+UIf0vp/v30NmHMoIZK0Z2draLi8uZM2ceP35cUFBgb2+/Z88ewyozdrphyvdmefLkiaWlpeTG9d69exzHFRcXUx34byhMKut/+OEH1mvOnDnj4+Mza9Ys6vvb9sH3RuwfkPWHDh2aMWPGJ598EhoaamVl9fjxY0npxcOB5NCzZ8/s7e1TU1Ml9o0bN545c4YaTZxueIjWxG+//SbJUBI9dOiQj4+PjY3NhAkTdu3aRTXK+vXrIyMj09LSfH196dBGb1fED76PHDni7e1ta2sbFRW1efNmtgmntrY2JibGwcHB2dl53rx5Dx48EASho6OD47jDhw97eHh88cUXxcXFDg4OJ0+e9Pf3VyqVMTExVVVVs2fPdnNz8/PzY4si5eXlM2fOdHBwUCqV8+bNq66uFgTBmLaoq6ubP3++g4PD+PHjf/31Vw8PjyNHjgiCMGXKlK1bt06dOvWjjz6iJdmwYYOXl9eYMWOCg4Mp26VLlyYnJ1MyJ0+e5DiOrfImJSV9/vnntra2HMfZ2tp+8803VNZfuHDBz8+P5/mQkJC7d++Kqba2ttrZ2XEcx/P8p59+KgiCrCOCIDx69GjevHm2trZqtTo1NVWn023evNny9c/Ozq61tbWjo8OwtIZOia8u8Ve2OmQvLQhCZ2fn2rVrXV1dx4wZM3nyZLZSLtseioqKeJ7nOM7Ozo4+Mjp8+HBAQIC9vb2vr+93331Hl0DOnTunVCqPHDni4OBw7Nixu3fvchx3+fJlcZkFQaCyvqWlRWKnUbFTtAHk5eVNmTKF5/mJEyeyckp6QV1dHcdxZ8+eFQTh0qVLixcvZhJ89+7d7u7ustdiRkluzC4IQlpa2oIFC1JSUqytrfPz8y0tLZ8+fcoShISEpKamDqXNSOAIgnD9+vVPP/1UqVTSRcTm5mZBEIqKihQKRUFBgbe3t52d3YwZM+gdplgYGWtj33//vY+PD8/zrq6uX331VWdnp6SNiR8r79mzx8PDg+f5yZMnX7lyhXlEA+KuZ6xdBQYGZmZmshPt7Ozoza14jly9erWfnx9dcZAdf7799tv58+d/++23Xl5ejo6O27Ztu3z5ckhIiLOz86xZs549eyYIgngsMuY7K0ZoaOiqVatY9Ndff+V5vrm5mW0SEFfokydPmpubly5d6uLiYmtrGxIScunSJXquMVkvW2t0lDt79mxQUJCrq6t4oLhw4cKkSZN4nh8/fvz3339PM3/y5AnVjs7OznPmzLl//z61GxvZjPXWTz/9dNu2bcuWLfPy8nJ1dd20aRPNx1h6epT+TU9P//TTT/ft2+fm5jZmzJjo6OjW1lZ6SLZ3D6WmTLRqtrXMmO83btwICQmxs7MLDQ09c+YMx3F0FhCX+auvvhILHScnJ4p0//79FhYW4pQ0vHr16uDgYLH99OnTHMfV19cLgsBk/dOnT7/77ju6aiYIwo0bNziOq6mpoeKJrtZrtVpXV9fNmzeLc5MNnzlzxt7e/qeffgoICFCr1TNmzKDLDYIg0Jlx5syZPM97enqyxSBjTAx7tCAIkydP/vbbbxcuXOjx+vfdd9/RYhir0J6eni1bttDOPn78+AMHDtBxRjyki0cG2en+448//vLLL5m/p0+ftra2bmxsZJ2d9S/aTnbs2DFhwgS1Wi1uV7J9R6fTpaamurm58Tzv7e29f/9+QRDYJhzJCGZslmTFYCWkgd9+++3cuXPMOG/evOXLl7MoC4hPZ0MWY2Kid588eTIgIMDGxsbV1XXlypVscV224oz1SmOtd+HChXPmzGGFFARh7dq1Pj4+dGozMWe9i8KkYrKgoEB83d9++43jOPrwxFgfFKf/IOF3lfVnz551d3d/9OiRIAhVVVVOTk6GbpiAnp+fz3EcexRoeK54NDE8aphzS0sLx3G//PKLYWJmuXjxooODw8WLF7u6ukpLS9Vq9dGjR+miFM/z+/btEwShrq5Oo9GsW7dOPJVWVlZyHHfo0KGOjo7i4mK1Ws1kfVhY2Oeff97U1NTa2rpq1SpfX9+urq6enh6O4z755JObN282NTVdvHjRwsIiNTW1p6fn0aNHVlZW/v7+FF1cXNy8efNoCX18fBISEpqbm+vr62fPnh0ZGWlC1kdGRk6aNKm2tra+vn7evHk2NjbHjh0TBGHatGkajebkyZOU7dq1a729vSsqKjo6OujjkdLS0sOHD0+YMIFedNWqVX5+fuwZq7e3d35+PvVXvFq/aNGiqqqqurq6kJCQmJgYhpQFxKv1so4IghAaGhoXF1dTU3P79m0vLy86AS9ZsoSt1suW1tApdlHDQ7LVYezS6enpgYGBlZWVOp0uPz+f53k692zcuFG2PRw8eJCt1p8+fZrn+dOnT3d2dl69elWlUmVlZQmCcOHCBWtr6/j4+Kqqqra2tvr6+o0bNxrOzaZlvbgSqbj09/cvKSlpaGj48ssvbW1t6dNAcS/o6OjYvn27q6srVcZiRIIgrFu37pNPPpEYJVFxbpJDmzdvHjt27LfffltTU9PZ2enh4bFz506a5uHDhxzHlZeXD6XNSODU1dXZ2dlt27atra2turp68uTJtM1TWT9//vwHDx5UV1fThQM6DTNhJNvG7t+/z3Hc77//3tXV9fDhQ39/fzp/i9sYm6gKCwvt7e0LCwsbGxu3bNni4OBAh2zmu1jWG2tXfynrd+3a5e7uThuAsfEnPT3dwcGBjkX5+fkKhSImJubFixetra1eXl5UsohlvazvrNiCIOTk5Li7u7ObusWLFy9atIj2Arq3XlyhXV1dycnJgYGB1dXVbW1tGzduVKlUdG6WlfXGao2OcomJiR0dHd3d3fPmzaMDRX19vb29/c6dO+vr66kSoittkydPnj9/fn19fXNz84oVK1xdXeliirGRzVhvDQsLU6vVV69eZWKU7sY0ll4MKj093cXFZc2aNQ0NDbdu3VIqlbt37xYEwVjvHkpNGeMjvimV9b2jo8PFxSUxMbGlpaW8vDwgIIDjOMnjMnHhBUF49uwZz/P0OfmNGzdkBbehrKcloRMEk/XinOvq6pYuXRoSEiIWT9XV1R4eHmlpaeKUxsL0EomJiZ2dnTqdbv78+SEhITQxx3HBwcElJSXPnz9PSUlRqVT0KrJMjPXoqVOnOjo60hWxq1evKhSK06dPC4JgrELz8/NtbW1v3LjR0dFx+vRpCwsLuilAPKSzkcHYdP/999+rVKqOjg7qSHx8PG3hTBAzWZ+enq5UKumOzebmZjc3N9qujLWN3NxcDw+Pqqqq7u7uS5cu2dvb37lzh8l6QRDEI5ixWZIVw1il6HS6oqIiR0dHtoonTslOFw9ZjImx3l1dXW1hYXHgwIGOjo67d++OHTuWzoPGKs5YrzTWeouLixUKBZtAOzs71Wo1vYRpifguClNW1otvhsXcxH1QbP8g4XeV9bt37w4PD6frwZ9//vnHH39s6EZgYKCVlZXdm78TJ04IgrBt2zaVSmV4ithiQmdIDjU1NSUmJiqVSrb5SZwPCy9YsOCrr75i0c2bN9NnkRs3blSr1WwW/Oabb6jqZVPp9u3bvby82IkJCQlU1peVlXEcxy7a3t5ubW39xx9/0DWJ//znP/QUuuBdWVlJo76+vqtXr6bh/fv3e3t703BDQwPb1PTDDz+o1Wpjsr6zs9PKyio/P5+eWF5eznEclfVhYWFUG9FDDg4OVNnQaFBQUGpqam1tLbunCggIOHDgAB1za2pqqN1Qot26dYvmkJ2dzW4JqIX+Fct6WUf+/PNPjuPY1t6SkhK6riwesGRLKwiCxCnxdcWHjFWHsUs7OjqK172mTZtGRY+x9iCeAyIjIz/77DNWktTU1EmTJrFXEdgTGJZAEqCy/s2eYccW1cROUXHJlqOampoUCsXPP/9MBzWe5+leWIVC4erqStue5FqXLl2ytbVlS7CSoyxqorfSWYotw6SnpwcEBNATd+zYQYs9lDZDOwKDk5WV5ebmxjZ6suUQqgnYZryCggLaLMXCSLaNXb58meO4P//8k5aN5SxuY2yimj9/Pruf7Ozs/P7778WPIMRdz1i7olVgYrX+t99+c3Z2rqiooOUxNv6kp6ePHTuWpnny5AnHcWwJMy4uji6tsbFIEARZ3+npLBOFQnHt2jW65jdmzBg6kUtkB6vQ58+f02cC9LkWx3H0iZysrDdWa7Ry2aO8nJwcOlBkZ2ezm2FBEE6ePHnr1q3S0lKO4+7du0cL/OzZM4VCcerUKRMjm7HeGhYWFhcXx9xXKpXHjx8XBMFYepaSqUC2H2z+/PlffPGFIAjGevdQasoYH9Z6jflOAdbW1tIS7t6927Ss1+l0kZGRs2fPFntkGJbI+urq6rCwMHaTL5H1ra2t1tbWHMfNnj2bzWuBgYFLlizx9vZmt16GV5FYqLO3b9+m9vPnz3McR/sXx3G7du2idjoyP3361BgTYz166tSpdHc1zeeTTz6hFUdlvWGFdnR0iHu3RqOhK+LiIZ2NDMam+5aWFnt7eypgOjo6lEolXdBlgljcv1xdXZmiWLBgAS2esbaxbds2Ly8vtoWYDlzGZL2xWZIVQ1IXNJqWlqZQKBwdHelTfcM09HTJkMWYGOvdXV1dtbW1bKRNSEigndFYxQ2lV4rL1tPT4+Pjw170P3HiBM/zDJSJOetdFKahrNdqtSEhIYZvmg2xD4o9+lfD7yrr6+vrp06dGhwcHB0dXVRU5OTkdOjQIUmJAwMDk5KSKt/80Y0HO3bsUCqVLP25c+cs/vtjdvo+xH/N//9f9lhQfMNAH9ql6wAAIABJREFUFwAMH6Oz/Glg4sSJ4jchOI6j883GjRvFtyX79+93cHAQr9Z/8cUX9B6G5rN9+3Yq63/55RdJhnRRn8p6tiOIdgn2fDMwMJCptEOHDrEZ/ezZszNmzNBoNB4eHs7OzpSDeMmQuVNdXc1x3PXr15mFrdaHhYWxrU319fV08ZIlW7hwIX1Bys/P7+TJkw0NDY6OjnSEamlpyc/Pp9rUUKKx+439+/eLJ2mWs1jWyzryyy+/WFhYsJGOncgkl4nSip1iJ9KA+JCx6pC9NL2cpPqozjPWHsRzwMSJE9lYIwjC3r17aX3RupZdMheXnMr6W7duiTsHW5MQO0UbgPiBoLOzM12uEO+GLy8vP3DggFKpZIqQXu7nn3+WjKTiYojDJnprenp6UFAQS/zo0SOFQkFld3BwMF2IGkqbkcBZuXLl9OnTWba3b9/mOO7mzZtUE7AdStReWlrKhJEgCLJtrLu7Ozk52dLSkk5RWq2WZs7amCAIbKKaOHHili1b2NUNA6zrGWtXpmV9ZGSkra0te6whCIKx8Sc9PX3y5Mm0AHRGYbc0y5Ytoy9FiGW9rO+S8oeHh69du5bKaCcnJ7rEKJYd4gqle6l9fHw8PDzc3d1pLRjbW2+s1iSjHBsoVq5cKR48aTlpl2RqQBAEZ2fnnJwcYyObid4aFha2fv165r5arT506JCJ9CwllfVsFZnuSKEjgLHePZSaMsaHtV5jvh85csTGxoYV7/r16yZkfVNT08yZM8PDw1k3YSdKAqtXr1YoFHQFge45mT17NhtqJLK+p6fnzp07RUVFc+bMCQoKYm+yWVlZ7dixw8/PLyYmxnAMl1yRPVhjC9t0LyK93+Y4jq6sC4JA7VVVVcaYGOvRU6dOFT83iIuLmz9/vokKbW5uTk1NnThxIt20Y2lpSZfSxUM6GxmMTfeCICQmJtKn6wUFBWq1mr7QxfS0uH+xHi1uV8baRkNDw5QpU+zs7CIjI/ft20cfG8rKehOzJCuGr68vVUvi5+p1dXWlpaV0nqLKXpJs6tSphkMWY2KsdwuCsGvXruDgYArW3t6eCgzZihtir5Q0p6ysrHHjxtGxYs6cOfHx8SyBiTnrXRQmHYR5nme9xtLSMjIykt1y0wIMvQ+yAv/bgXeV9UMpn2RNXXwKlTV0I4ogCPSxY3l5+b59++zs7GjKwMDAhISE8jd/tCOJq/PKlSu2trZ0/VJ8CcOwv7+/7GPKjRs3igf3vXv30pVyNpUmJiaKZ6YtW7ZQWX/ixAmFQiH7sqb4xSDaJdjbkIGBgWwhn8n6Bw8eWFtbZ2Vl0SW0/Px8E7L+0aNHHMexuV8QBFtbW7Zav2HDBuq74RAQExOzYMECQRBWr16dmpp68uRJurQfHh5+7ty55ORkeq6hRGOFZ7O1BC+T9cYc+fnnny0sLMQTOc2BSS4TpQ0LC2NOSa4rPmSsOmQv3dDQwHHchQsXJBlSNSPbHsRzgGTi37Nnj1jWM1yGmVOL6U04YqeouGQvnAiC4OLiQjeMGfavr7/+OjAwkF1069atrq6udNWWGY0FDHNjKQ0/Gzdr1qzU1NSHDx9aW1vTVb2htBlJR5BMcvShU1lZGRVA7Da4oqKC47iKigomjIy1MVrgqqqqvXv3zp49m+d5yo21MbGs9/PzE9+YMWdZgMl6Y+3KUNbb2NiwvfV2dnZLlixxcXFh+yiMjT9ivHRGYQ80DGW9ad9Z4Q8ePOjp6UklBV0pFG/CEV9REARvb++4uDh6L0of5dGPBcmu1hurNUnlsoEiJSVFfPNGS2go41QqVU5OjrGRzURvFXcWQRCorDeRniGiKlD8gcu4uDhZWc96t5ibsZoyxoe1XmO+//DDD7a2tqx4dHc7azzMLgjCw4cPfXx8kpOT2fMW8VFJePXq1f7+/nT54MGDB5KhSSLr2bnt7e08z9MHwoGBgfTx8oMHD1QqlfgmiqWXBKizbDGI3pnTV3vFM6MJWU/bA83WsEdPnTqVbpSlCRYuXBgbG2uiQpcvXz5x4kR2n+/j42NC1hub7gVBuHLliqWlZX19fXx8/Ndff02vzvS0WNbLtitjbYPmc+PGja1btwYEBLi5uT1+/HiIsp7N6awYlZWVVDSxmzeaP/2bnp7u4+MjCIIk2dSpUw2HLImsZ42H9e4ff/xxzJgx7HWv5ORk9mEluj1bPBQPsVeKSysIQmNjI93vWl1drVAoSkpKWAITc9a7KEzatXNzc2mvOXDgwJgxY+hrk+zSb9UH2Vn/duADy/oXL16oVCrDr3P8+uuvYlnP9nxLcEiqMycnx9HR0fCdXclZ0dHR9J6e2mtra2kzpdtJmTpfs2YN3VfAZP2mTZvoHElPXLx4MZX1t27dEj/0pwMuTSMevCQTnqysP3bsGHOcym4Tsr69vV2hULAXCajuMZT1giAolUrxJhx/f386GhYUFAQHB3/55Zf0uUF6evq3337r4+NDt70ORaJJ2DJZb8wR+ryVPaO/dOkSfdNLLLmMlVYyc4svLT5krDqMXdrJySk7O5vlVlVVRReijLUHsaxfsGCBeBPOl19+Se8EJHXNMpcE3lbWsw9rNjc3W1hY0MV7SS8QBOHrr7+mr0oLgpCZmenj4yM7sksKQ6OGubFkYjVDjcePH3d3d9++fTtbEBpKm5HAycnJEW/COXHihIWFRXNzM9UE7Fu3dFMjswuCYKyN6XQ6+iIgLWRSUhItnriNsYlq/vz5bPNGT09PRkYG2yZHT2ey3li7EgTh448/ZvcG9L6Uyfpvv/22p6dn5syZERERtF0ZG3/EeI2JRTYWGfOdVRYNPHv2zNra+tq1a/b29uyNbVnZQbf9sBsJ2jJNyHpjtSapXDbxZ2dnu7q6svv5o0ePFhUV0X1NbBMORXf69GkTI5ux3ioeAZisFwTBWHoxKDF58aqqsd4tTm+spozxYbLemO90pwprwPv27ZNdrX/y5IlGoxFv/RJ7ZBiWbMKRJGCy/uzZs97e3ky36XQ6saxnE/HFixetrKzYe8+S3FiUOsu+JEv30dH7RvHMyGS9MSbGevTUqVPF8jE4OJiWUFxB4gr19fVlS2l1dXXW1tYmZL2x6Z56N2HChD179jg4OLAPajM9Ldu/xMUw1jZaW1ufP39O8+/q6vLx8dm9e7esrDcxp7NisFqggXnz5rHdAYIgbN26lcp6SbKpU6caDllstDTWu1esWME2/fb09EyaNInWi7GKG0qvlBRMEIT4+PjPPvssMzNTvGhFV1VYy5Sc9S4Kk3Zt8RPy6OjoKVOmsM1db9sHJWX796LvSdYbfn6IvhciCEJBQYG1tXVcXNzFixcrKyuvXr26detWZ2dntmfOhM6QHOrp6QkLCwsPD6fT59OnT1esWMFuzRnECxcuWFhY5Ofnd3Z23rt376OPPtq+fTtdnR0zZsyWLVvoax+urq70o7xsKqULJ99//31LS8upU6dcXV2prKfbvsPCwmprazs6Onbs2OHk5ET7p3jwknQJWVlP96Jdv369q6srLy9v8uTJlpaWzc3NTFswL2iAfoOorq6uvr4+JiZGvAlHvLD9zTff+Pj4VFZWdnR0HDhwwNLSkg5GLS0tNjY2Pj4+dCdPcXGxv7+/nZ0dfWxKV+x+++235uZmSeHZbC0pD5P1xhyhny+gX/ipqKiYMGHCxo0bBUFITk7+9NNP6+rqOjs7jZVWMnOLLy05FPb/2nvzv6aO73/8f7ls2cOWAAYQUIFgQFmMCFUBERWlpVJBlIJSFaxxKWrdBbVoFVe0KqiodRep2Fp5oSDRsAQFTUiYn7+Pb8/jcx7zvrmDQaFqvfygk5u5M2eec5bnPTNz88+f63QkJCS4dr1hw4agoKDm5maHw9HY2CiXy4EAVVZWCupDXV2dQqHo6OgYGBi4fPmyRCK5dOmSw+G4efMmPpDw4Oru7jaZTK7cGsiT6wsuYdcgPShQAL1e/+TJE3gHgq+vLy6O4wsu29rajh07plKpgGW2trZKJJKmpiZ4RRf8C9RqzZo1dO4fwaS39NCv3XQ6nbxgCSdq/Pz81Go1nr5yR2d44PT09CiVyqqqKpvN1tnZaTAY4EkJOEFubm5fX5/Vak1NTYWXISAxYunYwYMHQ0NDW1panE6n2WxOSkoCW6B1DAMVHIusr6/v7e2tqqpyPZlDmx5Lr5YuXZqSkuJwOJxOZ2lpKVoBhtiuri4/Pz/YisPyPzS8LLKIvog1dpxHLGRmZhqNxtDQUNw1IUg7bDabTCaDwH/37t3Zs2fjNgnBbD1r1niTi44CjgmaTCaLxdLY2CiTyeCIZ1JSUnZ2ttVqffXqVUFBgU6nA+fD8mwsa6WNhab1rPqIzwjJXZZ1uzNTLHxQewkhgmN//fq1Uqn8/vvvBwcHHz16ZDAYBGn9okWLsrKyaLuGPRvNzc34hEmP0U1a39vbq9FolixZ8vfff7e1tRUWFqrVath1wIu2NTU13t7ekAAihAj6E54Jz5w5c+7cuSAVHRmR1rMwYVl0cnKyv7//xYsXHQ4HnMmBQEZPEM2n09LS5s2bZ7fbu7q65syZM3HiREhv0S4dPcMI4Z4Qsn37drVaDbtVYURo7IL2RYvB0o28vLy5c+d2dXU5nU74WYCGhgaa1tMejBUlUQx69oHHw+bM58+fNzQ0aDQamiFgZbyddlmICcu6N23apNPpuru7BwYGli9fbjAYYPcRa+JYVsnSXhDv9u3bCoUiJiYGTkSgzCPErA9hmK603mKxBAQEoH2xbJDFPFHg8S78S7Set3cZPuIbJx48eLB48eKgoCBvb+/AwMDMzMz6+noMQjxvQiPi+lV7e7tcLofgBM4Cc1T0jfDSJR8fn+Dg4IqKCnj8qqysnDlzpslk0mg0/v7+RUVFEGAwlBJCDhw4EBYWJpVK582bt3PnTjxBC2++UyqVCoVixowZuDGGdl48kxCk9ZBq9fX1DQwMLCkpsVgsUVFRWq0W8liuv4rV0dGRmpoql8unTJkCZxtOnjwJjxm00dpstpKSEtipn5iYSB+pTElJUSgUsEYxMDDg5eWFnpcQMn/+fKlUWlxczBMeozWNKiEECQ1rIFar9enTp3PnzpVKpYGBgaWlpbCCfP36dX9//4CAAHj2EJSWF7nprnlfsaZDsGubzbZ69WqtViuRSKZMmYJHkFn6YLFYJk+erFAo4KUl1dXVYWFhMplsypQp6G54cLFUEWi9q3XAYjc9qDdv3nAcd/To0fj4eJlMFhsbi4df6R/jkEgkkydP/vnnn4G7r1+/3rVxWNDXaDSbN2+mMYQy3Rp9r9Vq5QVLqF9SUoK7S+HKO3WGBw4h5Pr16/Hx8VKpVKfTlZaWwqo9vB2vvr4eXsyanp4OJ2poYrRq1SpXY+nt7a2srNTpdD4+Plqttri4GJ5/aB3DQAVvjIF33sXHx7u6C5rWs/Sqvb09OTk5KCgoNjb2xIkTEyZMgDU0jJGEkDNnzvj4+EA6XND/0PC+k9aPYF+8OYV3QVRUVOB1Fu2oq6sLCQlRKpUZGRlms3nhwoUqlery5cuCtJ41a7zJpR1FU1NTXFycj49PeHj4wYMHQZ7Ozs7MzEz4ubTs7GzckMnybCxrpY2FpvWs+ojGCLSeECJo3e7MFAsfWntZY29qaoqOjpbJZKmpqXhSnBbY4XDQtgnloqIiENjLy4uuDGU3aT0h5OHDh3PmzPH19VWr1TNnzoSXCwnmREtKStRqNSy2CPoTGOy5c+ciIiKUSiWaMJw6w1+ZpWm9ICZOp1PQopOTk8vLy3Nzc5VKpU6nwxex0xNE8+mWlha9Xi+Xy+Pi4m7evLl7926ZTLZp0ybapdOegRXu4V15np6eeOqX/pEKln3h5i6WbvT29i5evDggIEAikeAGIZrW0x6MFdNpn0OrgdPp3LJlS0REBPwcVUVFBZ55oKvRt6PLQkxY1m21WjMyMhQKRWhoaE1Nze3bt/38/L766ivWxLGssrq6WlB7UUK9Xq9QKHBNA66PELOgwvsxTFdaTwg5efKkp6fn7du3R7BBVrjHUYx34d+g9eM9hhHaLygowGP4I1SDr1jR6503fsQKw8PDuPn4zZs3Hh4e7zwx/BGl/by6Hlt9GJUq/gtAHTlyZN++fR/eUWZmJv0A+eENii2ICBBCvmTPZv/nD9SgsbFRIpHg5iV3dIM+pulO/TGpI+hP6GeYMemF1wjNQXlfjffH+/fvS6VSfHPUeHf35bT/UbR3zOH9uOH+v0zrBwcHp02b5r5DHFsaN+aKItjgt99+Gx8fbzabBwYGVq1aFRISgixfsL540X0ExlAfRquK7gv53jUzMzN5p39G29TAwMD+/ftVKpXgeb7RtibWFxGgEfhiPdvw8HBYWFhRUdHAwIDZbDYajXhwhcaHVW5ubsYXtrLqjMd1QX/yn6T1dru9vb196tSp9Gnd8YD0C2zzY2nv2EL90cP9f5nWj3aqxpDGjbbr967f09OzcOFCX19flUo1c+ZMfFf3ezco3ogIfI76gMKPd8Fms0kkEp1OR/9y4Xh3Krb/5SDwJXu2+/fvwwtJNBpNXl7eyD/X+CmrxH+S1ptMJolEkpeXJ7iJ5VOeDlG2LwQBkdZ/IRMtDlNEQERAREBEQERAREBEQETgv4yASOv/y7Mrjk1EQERAREBEQERAREBEQETgC0FApPVfyESLwxQREBEQERAREBEQERAREBH4LyMg0vr/8uyKYxMREBEQERAREBEQERAREBH4QhAQaf0XMtHiMEUERAREBEQERAREBEQERAT+ywiItP6/PLvi2EQERAREBEQERAREBEQERAS+EAREWv+FTLQ4TBEBEQERAREBEQERAREBEYH/MgKfJa3/iL8tN2/ePPiNbneUgvdLy++8BX+mnv69aNZdH/2t6rxfaxeUs7u7Oz4+XiKRXL58WbCCePGLRQB/Yp2HAJrYR9dwEGy8373NGz79saWlheM411/7unXrlk6nk8lkvb29HMddu3aN/u16uoX/cNkdJ8ka/jfffCOVSn/88UdWBfH6ByKAsYwQwrJ0d7pAb+BO5TGss2vXrqioqDFskAaEbnbt2rVGo5G+8oWXx9Xtu0Na/gP4i7R+dJPojpc5ePCg1WolhLw3rXc6ndeuXYNGWPKNq/azOm1razt79ix8646FHDhwwNfX98WLF0NDQ6w2WdcRRlaFT+f6lStXWlpa3lses9m8ZMmSgIAAtVqdlpb28OHDkZvS6/Xc//vz9fVNSkr67bff4Bar1fr/vvn///fw8JgwYUJRUVFPTw+vzUmTJnl5eZnNZvo63TK209DQQNcZq3Jzc/OzZ89cW0MT+yga7irPGNL60ao0i9bn5eXNmjXr1atXtKP4iMkOV9D+hSv02EfVXVtbG8dxV65cGb+fE6LN0MPDQ6PRZGVlPXr06J1yDg8PHzp0aNq0afJ//mJjY7dt2wbOk27T29s7JCRk8eLF9+/fxzZLS0sNBgN+tFqtU6dOzcrKstvthJDROhls5/0KNItlWbo7LaM3cKfyGNb5EFovGA5oQGg529vbPyR20E25Xx6tMvBUi+7o9evX69evj4qKkkgkfn5+RqOxvr4eKoDGnj9/HuvX1tbK5XJIQ+BFXmFc3b47pIUnj/sfR+ve3W95tDX/47Te6XQODw+PFpQR6r/TywwNDSkUCuAr703rRxAAv3pv7Xc4HNjIaAtVVVX4y+TuWEhVVZVerx9tL4QQGkZ3bmcNaswVQFCY2bNn19bWCn7letH1CcdgMKSlpbW2tj558mTevHkTJkxwOp2uN+IVvV5fVFT0/J+/hw8fFhcXe3l5PX36lBACnvTw4cPw7bNnzy5evBgZGZmeno63E0KuXr0aGBiYnp6+ceNG+rpery8sLHz2f//evHlD13Etu47ItY77V9DE3lvD3e/LnZqjovUjQDFalSaEsGj9nDlzSktLecK/k9aPky2wTI8n3qfz8e7duxzHjZw0oaV9jwHSZtjZ2Xnr1i2j0Thx4kS6WcHysmXLpFLpTz/91NLS0traWlNTExgYmJGRMTw8TLf5999/X7hwITMz08vLq66uDpqiudfr16+nT5+ekZGBjy6jdTKC4rl/kcVi3W8BaqI3GO2NH1j/Q2i9YDgYK0A+cFxw+2iVgVYtWoCBgYG4uDidTnf48OHHjx83NzdXVFR4eXlVVVVhMEJaf+LECblcfuXKFboF1/K4un13SIurSO5ceQ/37k6z71fnQ2n92rVrY2Njse+enh4vL6/Lly8PDw9v3LhRp9NJJJKJEyfW1NRAnaGhobKysqCgIIlEEhERUV1dDdc7OjoyMjJkMplGoykrK4PoqNfrQT+gjlwuh1QxBjBWL+vWrcvOzi4uLvbx8XFdwq6trY2MjJRKpZMmTdq9ezfw/vXr12dlZW3dunXSpEkajWb+/PkDAwOEEIfDUV5ertFo/P39f/jhB9rL3Lt3LyUlRa1WT5gwobCwsL+/32azyWQyjuNkMllFRQXQ+qtXr06ZMkUikcTHxz9+/BjGcufOnaSkJKlUOmHChOLi4tevXwOXhSV1en25v7//m2++CQwMlMlk8fHxN27cgBZY2n/48OGIiAiFQpGbm7t79+7w8HBCyKVLl9Rq9a+//qpSqY4fP04IOXLkSGxsrEKhiIqK2rZtm9PpbG9v5zgO07exsbFTp06Fvp4/f85x3Pfff+/1z59cLh8YGDAajWvWrCkqKlIqlQEBAa4r2hUVFT4+Ph4eHnK5vKGhgTUQQsjevXtBVRISEm7dusWDkRDiCrXgoEBaQoirAghOumvXI8zOxYsXFQrFyZMnY2NjNRpNamoqMOnU1FSO4yQSSUpKCiHkxYsXixYt0mg0AQEBc+bMefLkCSHEZrNxHHfkyBGdTrd8+XKUkxDS3d2dk5PT1tYGF1tbWzmO+9///kcIyc3NTUtLoytDWa/Xr169Gq9bLBaO4xobG109KdQ5d+4cj8csWrRoxYoVhw8f1ul09CMEr2XsQrCQmJi4adOm5OTkyZMnE0JaW1vT0tJUKpVarc7IyOjs7CSEvHnzhuO42trapKSkoKCg6Oho3I6FS/MsEwMNt1qtUqn0zJkzKEN5eXl8fDx+hIJg74QQQcfy9u3b4uJif39/pVI5b9481HlBJaFpvdlszsnJUalUAQEBGRkZ7e3tgpNbX18fGxsrlUq1Wu2KFSvsdrurSgs2RQh58OBBfHy8TCYzGAyHDx923YSTkpLi6enp7e0tl8t7enroTThr165dsmSJXC7X6XQ///wzIMOzBZvNtnbt2vDwcKVSaTAYLl68CNVu3bqVmJioUChg+rq6ugghLAfr6k94JgxtCpptU1OTSqWqr6+PiYlRq9U5OTnPnj2bPXt2UFDQlClTmpubR55Q+JYQQjtJQeEFvVxDQ4NUKuU4Ti6XV1RUCNZx9S0QHdavXx8eHu7r67t58+abN2/Gx8cHBASkp6f39fWhVFBwzVOeOnWK47i3b98SQqqrqz09PXm3EEKampo4jjtx4gT9VWtra0ZGxvPnz13bBEenUChgLQ6515s3b4xG41dffYWcfgQnQ/dFl11tpLGx0cvL6+XLl1gtPj6+vLwc0gRTp06FWH/o0CE6lvE24QjqCTY4csAVNM81a9ZkZmauW7cuKipKo9EUFBQMDg5Cg4JBFtSvsbExLi5Oq9XSQfnXX3+NiIiQyWTz5s3bsGEDbsIRNFWHw8Fx3OnTp1NTU3U6XVhYGJATXjjAodG0/u3bt4mJiUuWLBkeHsZNOCwGQghx9SeAsCCVEpQWxRg54rA0E1WLbocQsn79eqlUylt0ra2tLSwsdDqdtMb+9ttvcrkcvQ2vHfrjyG4fYK+rq0tMTAwICDAYDG1tbcuXLw8NDQ0KCjpy5Ag0lZCQsH79+gULFuj++du2bRtcZ5EWlld00wrKyspo4geLY66Rgh7muJY/lNb/8ccfHMchKampqdFqtQ6Ho66uTiaT3b9/32azXbhwwdPTE5YLDxw4oNPpnj175nQ6b9y4oVAo/vrrL7D83Nzcrq6uR48ehYeHA0d8J61n9bJhw4bg4OD169d3dXXxci3Xrl1TqVTXrl1zOBzNzc0ajebo0aOEEJPJpFard+3aRQjp7+8PCgras2cPIeTgwYNqtfr+/ftv377duXOnQqGAvfUWi0Uul2/evHlwcLCzszMhISEzM5MQAiu8dLZ+4cKFz549s1gs8fHxOTk5hJC+vj5fX989e/bYbLaurq4ZM2Z89913tCukI1ZhYaFer+/s7BwcHKysrPT394dFVUFa39zczHHcwYMHbTbbqVOnNBoN+KarV6/6+Pjk5+c/e/ZscHDwwoULEonkwoULdrv9zp07/v7+O3bsIISEhYVBUOnt7dX889ff308IOXbsWGRkJCEkLy+PztZrtdq6urpXr14dO3aM4zjX3SN0tp41kIaGBoVC0dDQ0Nvbu3HjRpVKZbVaaRhZUPMGRdsJTwFYky7YNWt2gN4VFBTY7fahoaGsrCwkl8HBwZitT0hIyMrK6u7u7u/vLyoq0mq1g4ODw8PDHMclJSW1tLSMnCaEqXn16hUh5OTJk9gsPTqafNtsti1btmi1Wpgp2pPiLRcuXOA4rru7G668fPnS29u7ubn59evXCoXiwoULWJNuGS+yCjNmzAgNDa2vr7dYLISQyMjIpUuX9vf3d3d3z549G8wBgpnBYADmsXXrVplMBpIgrWeZGGr4119/nZGRgWKEhobu3bsXP0JBsHeWY1m7dm10dHRra6vZbM7MzITnMZaS0LTeaDR+/fXXVqt1YGDg+++/j4qKcjgcvMnt7Oz09PSsqamx2WyPHz8ODg4G46JVmhAi2JTD4dDpdIWFhQMDA21tbQkJCa60nhAye/ZsyNbTjiI5OTkgIODYsWN9fX1Hjx7lOA52T/Fsoby8PCIi4s8//7TZbIfjlrwmAAAgAElEQVQPH/bw8AAmHRQUtGXLFpvN1tfXl5eXt2TJEkIIy8HyTE/Qjlhme+3aNU9Pz7KysuHh4Y6ODm9v75iYmI6ODniOxYlmTSjOOz12QeFZXu7OnTv4lMuqwxugyWRSqVQQKerq6jw8PHJyct68eTMwMBAeHo6kAWXjmWFfX192djYO7f79+xs2bMDKWCgqKkIqiRexwGsTrr969crb2/vXX38lhAD3stlss2fPTk1NHWGRjXYy2D6v4GojTqeTflx8+vQpx3Gtra3d3d0KheLnn3/u7u6+cOGCj49PU1MTzWLR0gX1hNcvyxuwzLOyslIikezfv58QYrFYQkNDf/jhhxGCLKhfQUGBzWZzOp0ZGRkQlME8a2trbTZbU1MThk6WqRJCOI6bNm0aJAW2bdvm7+8PKUI6HODoEJDh4eGcnJz09HSI40jrWQyE5U9YVErQsaAYrgVaGViayaL1UVFRhYWFrm3CFdTYS5cuKRQKTNuz6sP1d7p9juNmzpwJWVRIscHTQnV1tUqlgoxwcnKyr68veLY7d+54eHhAmDMajYKkheUV3bcCd9z7yAMfw28/lNYTQiZPnow59bS0tLKyMshg0Y/1oaGhkJjfvHlzeHh4b28vjAEyhQ8ePOA4Dp/5bt++DanHd9J6m80m2AtYCJgND6zs7OySkhK8uGHDhtTUVKD1Wq0Wd+xkZ2dDVjU9Pb2goADrh4WFAa3fsWNHUFAQZjoxIUrPLmTrkezu3Llz0qRJhJBdu3bRSxxXr1719vYe+ufPNVv/6tUrzAZ1dHRwHAcpf9R+lA1GAfwbLubk5ECcAEkwE5aZmbl48WK8saysDBLzhYWFK1asgPRAVlbW3LlzwRiWLVsG13m0fv78+diISqXi5ZkIITStZw0kKysLHxXsdvuhQ4devnxJw8iCmjcolAQf0lABWJMu2DVrdoDe4QbZy5cvcxwH6od+HB6r/v77bxCmr6/Pw8MDNr5zHLd9+3ZaSNfyy5cvQ0NDf/rpJ9ev6Ct6vV4ikaj/+fPw8NBqtb///jtUQE+K9f/3v//Fx8cnJyfjlS1btsTExMDHgoIC4N/wcVS03mg00vf29PRgnuzw4cMajQafVPft2wftDw4Oenl5gZ5gsGeZGGr4tWvXME147949Hx8f16MCgr2zHItarcbnpY6OjiNHjjidTpaSIK2HFAZ2/fbtWx8fH0CenlyHw2E2m9EzLF26NDc3l/fAz2rq1q1bHMfBQgchRDBbPwKtR+JICDEYDMXFxa62oFKpcO2UEBIXF1dWVuZwOCQSCSQ1CCEoPMvB8kxP0I5GNlvMBEVFReGGourq6oiICFAVwQmFr+BfpPUs4Vlejqb1rDq8AZpMpuDgYOj3xYsXHMfhEaPc3Nxly5bRguGimVwuV6vVSqWS47j4+HhYAOHVpD+mpaUBxaQvYtnVtOGriIgIk8kEtF6v18+bN4/juAcPHuCNvIKbTkbQRkwmE0aurVu3wlb+nTt36nQ67KW+vv7hw4fIYulsvaCe4I1QYHkDlnlWVlZqNBoM3BUVFSMHWZhZXDbftWsX1N+yZQusbIMYS5cuhdDJMlWg9bjdAKrxwgE9NARk1apVBoMB1ucJITStF2QgLH8iSKVGkJYWBstuKgOL1nt5eblmWLBx0Njy8nKpVJqVlYXXRy680+1D4hIaKSoqwl2+jx8/5jgOrCw5OXnBggXYUVJSEtA5o9EoSFoEvSIhxH0roBnLaGcB5RyrwhjQ+o0bN0La0mKxYFa+v7+/rKwsOjoaFkG8vLwgZvT09CQmJsrl8szMzP3790Pm8vTp056enmiZOLZ30npWLyaTKS4uDtuhC9HR0XgWEArgkkwmU0JCAtbMzc0Frjlp0iR6/3F6ejrQ+hUrVsycORPrP3r0iOO4lpYWenbBgyDXqa6uhr5WrFjBkwGeatDyMWIRQp48ebJo0aLIyEidThcSEgK9EEJQ+1EGQkhBQcHcuXPxytatW2laDwldQkh0dDREAqi5b98+tVpNCDl16hR47ZKSkp9//nnLli1r166FRCxwUx6th7wINKLRaJAqoQA0rWcNJDo6mkYY7qVhZEEN8OKgsFOgMrQCsCZdsGvW7AC9w3VtcCIQPpHWgyYjKyKEBAQEgOZzHHfu3DlaSF65tbUVU028r3gf6R3wsAFXrVYDzwBPKpFI4MidRCLx8vLKzMzEfSaQctu5cye0eePGDU9Pz+fPn8NHODLr+X//WHTEaDTCMzzc29jYmJqaGhoaqtPp4Pgv0np4SodqGo0GekdazzIx1PDh4eGJEyfCrpLVq1cLUh/B3gUdS3d3N8dxuJkNpAKj4FklWCvS+tOnT/MqwP4iCPD05O7evdtgMIDrUygU8+bN49F6VlMnTpygPSGwfNdthKxsPb01a8GCBfDQRTtDGPv169dx1AsWLADxfvnlF9iXWFZWdvPmTajAcrA802PZkaCHhHsxl6zX6zHbXVtbi+xZcEJRbN4mHEHhWV6OpvWsOrwB0tEBTAzPqn777bd5eXm0YEjrf/nlFzilcv/+/VWrVmm1Wti1xauMH+fMmQNzgVfoAovWh4SEQFqttLSU47j8/Py8vLyIiAh8/qQbcdPJsGyko6PDw8MDxm4wGGBBe8WKFbNmzaJ7QcOHw5Fo6YJ6UlhYCP7G39+fEMLyBiwfXllZOX36dOwdUraEEJYb56kfBuXly5fTo9iyZQuETpapgtXjrhIIB5CaxHCAUiEgCxcu5DgOlYdH6wUZCCFE0J+wqBTLR9HCQNlNZcCFINcWpFIp5gJcvwWN1Wg01dXVcrl8hJr0ve90+xzHIeylpaWYy3j27BnuHElOTl63bh02m5ubC88VRqPRlbSwvOKorIBmLCydqaurw9D6xx9/oHhjXhgDWg/j6ejoqK6uhgdfQsiyZcuio6NhizDwQnpS79+/v2nTptjY2KCgoOfPn586dcrT05MmQzBOHq2XSqW8vfWsXkwm07Rp0wTBiomJEVwA5d2CtD4sLIwmnbNmzRKk9bAl+o8//qBnFzwI7KeELZVAFFauXDljxgxX8QRpfURERG5uLpBXs9k8Mq1funQpajkhZNu2bTStR0l4wWzv3r1A63t7e728vKxWa2xsbHNz840bNxITE81ms7e3N2wL4dF6IP0wkHfSetZApkyZQj9jQGs0jDxaj1Dz4KXx5M0ma9IFu2bNDtA7fEiDBznYQoZ+3JXW+/v7I60f4ZUyDQ0Nfn5+Bw8epEfBKrvm1FetWgVJC/CkBw4caPvnr6amRqlU0mQCNuRIpVLg/XK5nOM4xF+v1y9durT1//6xjoHSx4/a29t9fHx27NgBKyR1dXWgUaDS9D6fgIAASHFhsGeZGPp3QsiWLVvgOU2n07ku5rJ6F3QscBSBpraAM0tJkNafOXPGw8NDEA3c8QI71pRKJZ4MKywsdKX1rKaOHDlC0/obN26MahPOmjVrUGcW/vMHj7joDF0DWE5OTnZ2NtxltVrr6ury8/MlEglsg2Q5WJ7pCdqRm2ar1+txFQtpPWtCcXQ8Wg9Mmic8y8uNQOvRE/IGSPsTMDFc+RyB1vMU1WAw4LoEPRAsl5SUhIaGusZBSCUI0vquri6O4yDnUlpaCk7AZrNNnz49JSUFcxDQhftOhmUjhJD09PSysrKnT5/iollxcTH9/AZ9YSyjs/WCemI2m8HfgC9leQOWeVZWVuJmSELIvn37YJ2Q5cZ5M4u0vqCggKb1GzduhNDJMlWg9ejS3aT1EydOnDVrltFoxFmms/Vop7AhDRKLx44dE/QngDOPSo0gLarZaJVhBFofGxubn5/Paxk2a+DDLXC2s2fPenl58SzC9UZevlLQ7dPOtrS0FFeMebSepu8LFixYtGgR7KdyJS0srzgqK6AZC2sW+vv7MbQiGRME4QMvjgGtJ4TEx8fv3r07LS1t06ZNIFBUVBQ6a4vF4uPjA+RmYGAACCIcjomMjNyzZw+sleO62I0bN+DYzfTp05FwAPQ8Ws/qhfbCPIDmz59PrweZzWbAl3cL0vqUlBTchON0OoODg4HW79q1i96Ec+bMGU9Pz/7+fnp2WR5k9+7dAQEBuEXk1atXsNsYXSFm62HBF0PI2bNnR6b1FRUV0dHROOSFCxcK0vrs7Gx6E87KlSvRMxoMhtraWrVa7XA4bDabUqn85ZdfYPOx6956VwvBrqGA2foRBpKVlQW7FOCI3k8//QSUFPdlsaDmwUt3zZtN1qQLds2aHaB3+DKy8+fPcxwHj1tI62H1DTfhgNICqaWdES0qIeT69et+fn5NTU2866yPgrQezq26xv758+cnJibiCZOMjIzMzExAGP5du3ZtSEgIVHBtmSUDz0UeP35cLpdj5dLSUprW4yN9f3+/h4cHOHek9SwTo2m92Wz29PQ8cuSIRqNxJdas3lmORaVS4ep5Z2fn5s2bbTYbS0mQ1j98+JC3vQHOTPMCfFFREUaa4eHhqVOnutJ6VlNwaBI34dTU1IyK1iNBB5+8atUqHq2HZWV6E05MTAzEP3pN4OjRo35+foQQloPlmZ6gHblptoK0njWhqGA8Wi8oPMvL0bSeVYc3QNqffAith21R9Cjo8u3btzmOo2eHEPLnn3/6+fnBmRyO43jEqLCwUKPRAH2nd0q8ePFiwoQJ33zzDbY/WicjaCOEkBMnToSEhGzZsgUXzXbu3KnVapGnHj169MqVKxjLaFovqCcoIRRY3oBlnnDeDH3C6tWrYWsQy43zZhZp/Y8//hgWFobCLFmyBEIny1R5Vu8mrW9qarJYLBqNZvPmzdDXO2k9y58IUqkRpMWhvUfEoVWLbqeqqsrLyws3psJXtbW1YWFhb9++5QWjzZs3KxSKd2ap3+n26Ug6Aq2nF74MBgOsZNKpKEII5iLVajVtd+gV3bcCmvi5OQs0kmNbHhtav2PHjuTkZG9vb4xzaWlp8+bNs9vtXV1dc+bMmThxIgSPvLy8uXPndnV1OZ3OlpYWX19feN5NSEiAt2f8+eefkyZNqqysJIQsXbo0JSXF4XA4nc7S0lKJRMKj9axeaC/Mw+vq1auenp51dXV2u/3vv/+ePHnyli1bXIMf0vpt27ap1erbt2/39/dv3LhRrVYDre/p6VEqlVVVVTabrbOz02AwAFGGhPq5c+f6+/tZHqSvr0+tVpeVlb1+/bqnp2fhwoXw/kF0hUjr4QUasEh99+7d2bNncxwHNJHWfhzj77//znHc8ePH7XZ7fX19SEiIIK2/fPmyRCK5dOmSw+G4efMmrdPr1q2Ljo7GnTwpKSmxsbH4tFZYWJiSkmKxWOx2O8tCUBh6b/0IA4EjO/X19b29vVVVVWq1uqenh4aRBTUPXrpfngKwJl2wa9bsAL3Lzc3t6+uzWq0zZ85ElCIjI8vLy2HVOykpKTs722q1vnr1qqCgQKfTQdClnREt6ps3b0JDQ6uqquCVlPAvbFE4ffo0Hu2nb6FfcNnW1nbs2DGVSgUPwDxPCsfIAgIC4NvOzk4PDw9cwYQ2zWYz5lEEaf2NGzcE6QitADdv3uQ47t69ew6H45dffklISPDy8urv7weV1uv1f//9t81mW7NmjZ+fH4wOaT3LxHganpmZCVZDQwFlVu+EEEHH8sMPP4SHhz948ADeGgEHD1hKgrQenmSMRqPZbLbZbFu3bvXz84MkBT25mzZt0ul03d3dAwMDy5cvNxgMsLZOqzSrqTdv3vj7+y9btsxqtT58+DA+Pn5UtN7Pz6+xsdHhcPz2228cx929e9fVs1VUVERGRra1tdlstpqaGi8vL3izqo+PT319vd1uf/Xq1cqVKyFxyHKwPNMTtCM3zVaQ1o8woTj76CSfPHkiKDzLy9G0nlWHN0Dan7hP6/E9s48ePTKZTB4eHlevXiWENDc3Y7oKhwOFVatWeXt7r1u37t69e3/88ce+ffv8/f2BnUO/0GZHR8f169dzc3MlEgkmjHnc68GDBzKZDJaaR3Ayhw4dwqduWhhBG4FErJ+fn1qtxt/KgLPRJpPJYrE0NjbKZLLLly9jLKNpvaCe0J3CCrNgwGWZZ2VlpVKp3LhxI5xQ12q1W7duhSOzgkGWN7NI6+/fv89x3KFDh16/fv3bb79ptVoInSxTHYHW0+EAR0cDcvHiRW9vbzDPd9J6lj9hUSnjP3+uPgolGUEZWJpZWloaGxtLv/cYdmbabLbExESNRrN///7W1tZ79+6tWbPG29v7wIEDmK2nH0SXLFkSEhICO0JfvnxZVFSEGzpQvHe6fdrZjkDr/f39L1686HA44NzjvXv3eKkomtYLekVCiPtW4I57xzGOd2FsaH1XV5eHh0dSUhKK29LSotfr5XJ5XFzczZs3d+/eLZPJNm3a1Nvbu3jx4oCAAIlEEhkZiQ7l6dOnc+fOlUqlgYGBpaWlkMlub29PTk4OCgqKjY09ceLEhAkTTp8+Tf+eIqsX2gujSFg4dOhQZGSkj49PcHBwRUUF5Cl5tyCtt9vtJSUlgYGBvr6+a9asyc/Px+T99evX4+PjpVKpTqcrLS3F7Rnz58+XSqXFxcUsD0IIgTeySaVSX1/fxYsXs7L18DKKkJAQpVKZkZFhNpsXLlyoUqkuX77M034c3Y4dO0JCQlQq1Xfffbdt2zZI4vIkgR1BYWFhMplsypQpmLnEl6zhGeh169YBXYP2r1+/7u/vHxAQ0NbWRrM62kJQEprWjzAQOEMML7iMj4/Hfb0II2QXXKF2HRR2zZtNQojgpLO6FpwdoHfnzp2LiIhQKpXp6em46Xz79u0ymQyOJXR2dmZmZioUCo1Gk52dDa/44MUAlBMB522IhJeQjvCCS6wvkUgmT578888/Q7bMldbDG3U8PT1v375dWVnJe6MlSJKdnQ0JZkFaX11d7eXlRcsMZZ4CrFq1ytfXNzAwsKSkxGKxREVFabVaWK+oqamZPn26XC6PjY3FTe1I61kmxtPw+vp6wbctgTCCvVutVkHH8ubNm+XLl/v5+SmVyqysLJxHQSWhaT08BiiVSoVCMWPGDNwjS0caq9WakZGhUChCQ0Nrampu377t5+f31VdfEUJolWY1defOnbi4OIlEYjAYICBh8h6nQHBvfUJCgslkWrhwoVKp1Ol0eJSNZws2m62kpAQOPyQmJuJh67q6Ongpp6+vb0ZGBoRbloN1Nb1du3a5mrCgh+TdK0jrCSGsCUUQkNaDb3EVnuXlaFrPqsMTksbQfVqPRqpWq5OSkpDfsAwKhlZXVwfvTVYoFAaDoaamBk6dQb/YpkajWbBgAX00lkfrCSGnT5/28PA4fvw4rALhvVAY2cmwbIQQUlJSwls0a2pqiouL8/HxCQ8Ph52ENItFS2f5W5xTQgjLG7B8eGVl5cyZM00mE7yEuqioCLceCbpx3swirSeEHDhwICwsTCqVzps3b+fOnXiClmWqtNXT2Xo6HODQaEAIIStXrgwPD+/v738nrWf5ExaVYkmLkoygDCzNhGMbtP7gM4/NZtu8eXNMTIxMJvPz85s9ezYuO7sGo7dv3yYkJBgMhsHBQUAMwz2K9063T8M+Aq0vLy/Pzc3lOUNezMJsPcsrjsoK3HHvOMxxLYwNrR9XEcXGR4UAvG4fblm3bh3vd4hG1ZRYmUaApnf09fErd3Z20sf5x6+jd7ZMn+V6Z2W6Ai+Y0V+Ntrxjxw567+lobxfriwh8Ogi8t0GN+RDew8lkZmbS2y/HXKRRNchjgaO6V6zsisC/qZkFBQW8DTyu8ryf28efNnJtcKyufFJWwBuUSOt5gHzeH9vb2z08PA4fPmy32x88eKDVauFlBZ/3qD4N6f99Wr99+3bXlwv9+2A0NzfjG0hH2/uY0Hqbzfb777+r1Wr66O1oJRHriwh8Igh8iEGN+RBG5WQGBgb279+vUqnowwxjLtKoGhRp/ajgGrnyv6mZg4OD06ZNwyMZroJ9iNsfV1r/CVoBDz2R1vMA+ew/Hjt2bNKkSRKJRKfT/fjjj3iW6LMf2McewL9P6z/2iMeg/zGh9TNnzlSr1bBldgxkEpsQERARGD0CNpsNwsqlS5dGf/d43SHS+vFC9mO3+yFuf/xo/adpBby5Emk9DxDxo4iAiICIgIiAiICIgIiAiICIwOeHgEjrP785EyUWERAREBEQERAREBEQERAREBHgISDSeh4g4kcRAREBEQERAREBEQERAREBEYHPDwGR1n9+cyZKLCIgIiAiICIgIiAiICIgIiAiwENApPU8QMSPIgIiAiICIgIiAiICIgIiAiICnx8CIq3//OZMlFhEQERAREBEQERAREBEQERARICHgEjreYCIH0UERAREBEQERAREBEQERAREBD4/BD5pWk//PHh3d3d8fLxEIrl8+TL9Y9QfHfKGhgaO4z66GCDAmAjDetf4JwX7JwL4RxGD/vXscRVgrN4JzVLLUQ2EVst3quLH+pEBQcHw9+E/cLL279+vVqtnzJjxge2It7uPAB2D3L/rE6nJsrvxEG/evHlFRUXj0fLIbY5qjLQPoZsVNFu6glgWEfiMEPikab3T6bx27ZrVaiWEHDhwwNfX98WLF0NDQ83Nzc+ePft3UD548CAIwOqut7f32rVrrG9dr7e1tZ09e9b1+phcGa0wgp2yfN+/CbugYHq9nuO4v/76i/62v79fKpVqNBq4WFpaygn9DQ0N+fv7C33DNTQ00A1++uVRseEPGc5Y0XpaLa9cudLS0gJSjWogtFq+UxVZtJ7u/UOQYd2Lgg0NDe3atQuqtbe345BZN7pzPSgo6Mcff3z79q07lek64+pzoCOr1VpYWKjVamUymV6vP3HiBFzv7++H63K5PDY2Fq/T4n1IeXh4uKqqKjw8XCKRhIaGbtiwAX+38vz58waDQaFQaDSab775xmKxvEdHdAwab+V5D/EEb8GYRdudYE3WRVp7WXV418eD1rsjxqjGSPsQWn40W/qiWBYR+EwR+KRpPY1pVVWVXq+nr4xV2eFwsJoaGhpSKBRj+whRVVX17bffsnqkrzudzuHhYfrKv1Nm+b5/p/cRetHr9YGBgeXl5XSdAwcOBAYG0rQ+Njb2mcsfIaSzsxMul5aW6nQ6rPLmzRu6wU+/PCo2/CHDGStaT8swe/bs2tpauDKqgYxKLVm0nu4dpRqPX2K+c+eOTqfDLsakIJFI3i8j4L7PIYS8HxpZWVnTpk1rbm7u7Oysqqry8PB4+PAhISQvLy8xMdFsNjscjvr6ek9Pz+bm5jFBAxrZuXNnYGDgxYsXnz9/fv78eYVCsXfvXkLIX3/95eXldezYMYfDYbFYZs2alZmZ+YH9CirPB7Y55rePScx6D+19b1o/Qvx9DzFGxnNUPmTkpsRvRQQ+WQTGgNbfunUrMTFRoVCo1eqMjIyuri5CyJo1azIzM9etWxcVFaXRaAoKCgYHBwGFO3fuJCUlSaXSCRMmFBcXv379Gq5fvXp16tSpEolk4sSJhw4dIoTgAmhFRYWPj4+Hh4dcLm9oaKCXzPbu3avT6SQSSUJCwq1bt3hAX7x4UaFQnDx5MjY2VqPRpKamPn36lBBy6dIltVr966+/qlSq48ePE0Lu3buXkpKiVqsnTJhQWFjY399vs9lkMhnHcTKZrKKighAiKDkuAjocDo7jTp8+nZqaqtPpwsLCXGPwhg0bvP75k8vlq1evjomJQYGtVqu3t/eFCxfWrVuXnZ1dXFzs4+Pz4sULm822du3a8PBwpVJpMBguXrwIt5jN5uzsbD8/P5lMlpCQ8PvvvxNC3BHGbDbn5OSoVKqAgICMjIz29naUAQq073v79m1iYuKSJUuGh4cR9vXr12dlZW3dunXSpEkajWb+/PkDAwOEkOHh4Y0bN8J0TJw4saamBhssKysLCgqSSCQRERHV1dU4BEFJcnNz09LSeFIRQvR6fX5+vkajoZlHUlJSXl4eTesNBoPrvfQVk8k0ceJE+opgOSUlZePGjTk5OcHBwTqd7sKFC9XV1ZMnT/b391+xYgXcYrfby8vLtVqtUqlMSEi4cuUKXBc0CkJIbW1tZGSkVCqdNGnS7t274bGtqalJpVI1NjbGxcVptdr4+PjHjx9DO65GQQjhOO7IkSNpaWkSiQTVbPr06StXrsSBXLhwwcfHp7e3151RsCZuBFovOBCWuaFapqamchwnkUhSUlJYAyGECKoorZaoiizJBWk93bvNZgMYdTrd8uXLCSH19fWxsbFSqVSr1a5YscJutxNCRpiaQ4cORUZGSiQSrVZbUlIC9UGwK1euSCQSjuPAX9GbcFz9zMi9wIQODAzI5XIaOkFpCSEdHR0ZGRkymUyj0ZSVlQ0NDdE+Z2BggOVPEhMTN23alJycPHnyZEIIywYTEhLWr1+/YMEC3T9/27ZtAwn37NmDSksIkclkx44dI4RERUVVVVWhWgYEBIBvZ00c1uQVWAHl3Llzly5dwsoZGRnLli0jhBw/flwikeD1ffv2hYSE4EcowOTW19fHxMSo1eqcnJxnz57Nnj07KChoypQp8PiBMYhWHkIIC0aLxZKVlaVSqSZOnHj27FmdTvfrr78SQliOIiUlZfPmzd9++214eLhWq/3xxx95Qo7gVwkhvPDHi1lod9OmTfv++++x5bNnz0okkv5//r755pvAwECZTBYfH3/jxg1CCE97WV7L4XCUl5drNBp/f/8ffvhBkNazZs01/h45ciQ2NlahUERFRW3bts3pdLopBo7RnfhL+5CPEtpwCgghra2taWlpKpUKiFNnZyf9rVgWEXhvBMaA1gcFBW3ZssVms/X19eXl5S1ZsoQQUllZKZFI9u/fTwixWCyhoaE//PADIaSvr8/X13fPnj02m62rq2vGjBnfffcdIaS7u1uhUPz888/d3d3ASJqamtClEkLobD0G9YaGBoVC0dDQ0Nvbu3HjRpVKxdswA9G9oKDAbrcPDY3LQlQAABc6SURBVA1lZWXFx8cTQq5everj45Ofn//s2bPBwUGLxSKXyzdv3jw4ONjZ2ZmQkACpnba2No7jIFvPkhzdCtCUadOmmc1mQsi2bdv8/f1d0+15eXmQrYfG79+/D5NXW1sLhHXDhg3BwcHr16/v6uoC1xkREfHnn3/abLbDhw97eHhAvMnLy8vKyrJarTabbdeuXSEhIQ6Hwx1hjEbj119/bbVaBwYGvv/++6ioKF6+BH3f8PBwTk5Oeno6TVkIISaTSa1Wwx6D/v7+oKCgPXv2EELq6upkMtn9+/dtNtuFCxc8PT1hdAcOHIDsuNPpvHHjhkKhgI00LElOnjyJCV1as/V6fU1NTUhIyLlz5+B6W1ubXC4/evToeNB6o9EYFBQEohYWFgYEBKxbt44Q8ujRI47jYGgmk0mv17e1tQ0NDdXV1UkkEnhuFDSKa9euqVSqa9euORyO5uZmjUZz9OhRQsi1a9c8PT0LCgpsNpvT6czIyMjJyWEZBaiZwWC4ffv2q1eviouLQc0OHTrk7+9vs9kAmfz8fGjEnVGwJo5F61kDYZkbrZbBwcE4uRzHuQ6EECKoGKiWhBD0ACzJBWk9IQR7Hx4e5jguKSmppaXFarV2dnZ6enrW1NTYbLbHjx8HBwfv2LFjhKl58uQJx3HXr193OBxPnz6NiYmBh1gU7ODBg5itR1rP8jMsBaCVnxCC2XqWtIBMbm5uV1fXo0ePwsPDgSaizyGElJeXC/qTGTNmhIaG1tfXw2YVlg0mJyf7+vqCC7pz546Hh8eFCxdoOQcHB3ft2qVWq58/f04IWbduncFg6OjosNvtp06dUigUYCCsiaObosusgIJ1hoaGrly54uvr+9tvvxFCXrx44evrCxNqNpuNRmNxcTFWhgLAXlZWNjw83NHR4e3tHRMT09HRAU81GRkZdGqJVp4RYMzMzJw6darZbO7u7s7IyJBKpZA2YjkKo9Go0Wju3LlDCLl//z7Hca2trTw5WVgJhj86ZqHdQYDAYLRkyZKFCxcSQgoLC/V6fWdn5+DgYGVlpb+/P7h6WntZxn7w4EG1Wn3//v23b9/u3LlToVC47q1nzRov/l64cEEikVy4cMFut9+5c8ff3x+szx0xcIzuxF/0IR8rtNEzGxkZuXTp0v7+/u7u7tmzZ3/4ahLduFj+khH4UFrvcDgkEgnuIsV9jZWVlRqNBv1IRUXFpEmTCCG7du2KjY1FxK9evert7T00NLRz506MgpA5e/jw4TtpfVZWFm5osdvthw4devnyJTYOiQeO4x49egQXL1++zHHcy5cvr127xnEcLgfv2LEjKCgIhT937hzHcVarlXaRLMl5bgVT0X/88Qf0RcsDq9Ios9FoxAzr3LlzV69ejaQZ3CshRKVSYdqbEBIXF1dWVkYISUtLW7BgATJygPqdwoBUPT09INXbt299fHwg049you9btWqVwWDA5RSkLCaTSavV4uRmZ2dDvtNms9H4h4aGAhqbN28ODw/v7e2FLgBndyRBkaCg1+sPHjxYWVmZlZUFV9atW/ftt9+ePXuWpvWwqiOn/kpLS+mm3MzWG43GvLw8uPH48eOgEvBRo9FAMtLX17e+vh4bnzFjhslkYhlFdnZ2SUkJVt6wYUNqaipwR47jMNm5a9cuMBZBo4DotXv3bmjnwYMHoGavX79WKBRnzpyBVKJarT5//jxQ5HeOgjVxLFrPGgiQaVdzo9USiTVrICzFQLWkaT1L8nfSeuh9+/btAKPD4TCbzegBli5dmpubO8LU3Lx5k+O4Bw8ewO14I9oIzUiQ1rP8DLgjVwVAVYEC0nqWtKAMuGnw9u3bjY2NPJ/D8idGo9EdYpGcnLxgwQIULCkpCWwfriQlJXEcFxUVhdkKh8ORnZ0NZ1oUCgUaC2visGVegRVQoNq6des8PDx8fX0hNQ4Xm5qa1Go1dJ2WlobLxdgywN7W1gZXoqKi0FFUV1dHRESMQOsFYbTb7d7e3nV1ddBga2srx3FA6wUdBZgnaBrcolarXY8fsLASDH90zEK7e/HihYeHx927d2FESqUSHn5evXrV19cHXXd0dKAXorWXZezp6ekFBQVwLyEkLCxMkNYL0gBe/M3MzFy8eDE2VVZWNnXqVEKIO2LgGMGiR46/6EM+hdDW09ODOnn48GEMYYiDWBAReD8EPpTWE0J++eUX2FRQVlZ28+ZNkKOysnL69OkoU3V1tUqlIoSsWLHC9djis2fPVqxYMWvWLKwPhXfS+ujo6I0bN/Luoj9CdMcU5uPHjyEYg1vp7++HyitWrJg5cybeCOnYlpYW2kWyJOe5FdwkA31hiMXG6czZr7/+ChnWvr4+b29vyNOYTKa4uDio393dDUlBvH3BggXz5s2D1I5Wq9VoNPn5+adOnQJ+/05hTp8+7Yo/Zk+hF/B9CxcuxJw0XEfKYjKZEhISUKTc3Fx4UOnv7y8rK4uOjoYFei8vL3je6+npSUxMlMvlmZmZ+/fvhxUVdyTBLqAAtL69vd3b2/vly5dOpzMkJOT69es8Wh8TE9P2f/94p+Xcp/Vr1qyBrs+ePSuTyVAenU538OBBmB0engCFoFFER0fzKsOjLGgjbvGvrq6G64JGAdELU6S0mhUUFECK8fz587hVyWg0jjwKQghr4pDWFxYWev7z5+/vTwhhDYRlbrRa8mi960BYioEhmab1LMndpPW47EMI2b17t8FgANVVKBRgZaypcTqdhYWFXl5eycnJJpPpf//7H+gG2gjNSJDWs/wMqxfUNyggrWdJe/r0aU9PT3zextvR54zgT4xGI+QL8C7BQnJyMqxZwbe5ubn4jA1bgG7fvl1WVubn5wdPd4WFhUlJSe3t7Tabrb6+XqFQ3L59ewSVE+wUln8FAwrUt1gszc3N+/btg62VhJDHjx+r1era2tq3b98+f/587ty5YBp0+zzY9Xo97imqra0NDg5m0XoWjJ2dnRzH3bt3D3uBbP0IjoI2T0KIRqPheeMRsBIMf3TMou1u1qxZcCqpvr7ez88PYuKTJ08WLVoUGRmp0+lCQkI4joOz3bT2sox90qRJdPBNT08XpPWCswbIY/yNjo42mUwIGswjj9azxKDHyHHcyPH3kwptjY2NqampoaGhOp0uICBArVYjAmJBROBDEBgDWk8IsVqtdXV1+fn5EokEln0rKythuwsIt2/fPngYXblypeAL2oqLi2liDXe9k9ZPmTKFdgeuQEB0x2di4Ot//fUXuBV8pwQv3EKW5Y8//qBdJEtynlvB16rQfIsWDEMsIeTNmzdqtfrcuXO1tbW4I9xkMk2bNg1ucY0fOTk52dnZ8K3NZmtsbCwrK9Nqtampqa6bcFyFOXPmjIeHB703nZYNyuD7Jk6cOGvWLKPR6JqJpCWEBWvgssuWLYuOjkaKExkZics48ByyadOm2NjYoKCg58+fuyMJTzag9ZDi2rZt26VLl8LDw4eHh3m0HpHk3Y4f3af1a9euhbvOnj0rl8uxBaD1PT09HMddvXoVr9MFV6OIiYnZsGEDXQfKPG1EWi9oFEDrXWeWEHLr1i0vL6/u7u78/PxVq1ZB40ajceRREEJYE4e03mw2t/7zB1uSWANhmRttIzxa7zoQlmII0nqW5G7Seuz92LFjSqUSj0YUFhbStB4dBU4NYPvs2bN9+/bNnj1bIpEAnxgVrUc/w1IAnqogrWdJe+rUKU9PTzRYvB19zgj+hNYTvNG1kJycDNsp4asFCxYsWrTItZrRaCwsLHz9+jXHcbBiAHUyMjJg1yVr4lybgiusgMKrbzKZIiMjCSE//PADTShhfwvsC8JbeLDr9XpcvRktrQe3DAlvXKmAMwbHjx8fwVHwYBek9SysBMMfHbNouzt48GBYWBi4a1xgiYiIyM3NBXptNpsFaT3L2MPCwmhaP2vWLEFaL0gDeMjzaP3evXuB49JPFywx6DHSR/AF4++nE9ra29t9fHx27NgBy/J1dXUirUfDFAsfiMAY0PoXL16gEEePHvXz84Pkir+/P9LH1atXA9navXt3QEAA7jB59epVd3c3IWTnzp1arRYD0tGjR69cufJOWp+VlYUrmMPDwz/99BOuqIJIEN3x7XLnz5/nOK6/v5/nVnbt2kVvwjlz5oynp2d/fz/tIlmSj8qt8BbECSHLly/Py8v76quvYHs6bMJBWk8IUavV9CacmJgYCKsWiwV34Dx//hw2Zb5TmIcPH9KbBwghsNUVZxBehcFxXFNTk8Vi0Wg0mzdvhm+RsrBofVRUFMZFi8Xi4+MDtH5gYODVq1fQiMPhiIyM3LNnjzuS0FLBkdmDBw8SQo4cOZKQkJCfnw9x5WPRekKIn5/fzp07Uc5nz55BrlTQKObPn0+nNs1mM/BFnjYidxQ0ihFoPSFk0qRJe/fuValUuEOX5g2CDydwrlFw4pDW4wChwBoIy9xotXwnrWcphiCtZ6ncaGl9UVERbkEZHh6eOnXqyLR+aGgIHBcA8t1338FJBrQRmpFgtp7lZ1gKwIMdaT1LWtiEg5t5bty4AedTkdaP4E9oPeH1S39MTk4GZOCiwWBYvXp1b29vREQELtXCFkGk9ZhAJYSkp6cXFhaOoHJ0X3QZdn67BpSMjAxMsRNCNm3ahLSeXlG8desWx3Fw6gmb5cHuPq1nwfj27VsPD4/Tp09DF3/++SduwmE5Ch7sgrSepeSC4Y+OWbTd9fX1+fj43L17V6FQwEy9ePGC3ol69uxZQVrPMvaUlBTchON0OoODgwVpvSAN4CGfnZ1Nb8JZuXIlPAzQRsQSgx6jm7T+Uwhtx48fp/NEpaWlIq1HwxQLH4jAh9L6J0+e+Pj41NfX2+32V69erVy5EihpZWWlUqncuHEjHEHTarVbt26FI7NqtbqsrOz169c9PT0LFy5MT0+HY7VyudxkMlkslsbGRplMdvny5XfSejhqU19f39vbW1VVpVarcdc44ALRPTc3t6+vz2q1zpw5c+7cubhlFpNwPT09SqWyqqrKZrN1dnYaDAbwMpDAOHfuXH9/f19fn6Dko3IrcEopJSXFYrHAs01zc7NCoZBKpcgSeKS5oqIiMjKyra3NZrPV1NR4eXm1trY6nU6dTldZWdnf32+3248dOyaRSPr6+twRxvjPn9lsttlsW7du9fPzQ84NoNH86eLFi97e3rApEykLT0LchJOWljZv3jy73d7V1TVnzpyJEyfCE0heXt7cuXO7urqcTmdLS4uvry9kSVmSnD59+siRI66ajdn6wcFBtVrt5+cHbw/g0XrBF1ziig08ONFvwjl06BC9qoD90hGXRYg3bNgQFBTU3NzscDgaGxvlcvnNmzdZRnH16lVPT8+6ujq73f73339Pnjx5y5YtrtqItB5OWPKMYmRav337drVaDTtTYSDujII1cSxazxoIy9xotYyMjCwvLwc7ZYVhQcWg1RJVkSU5i9azet+0aZNOp+vu7h4YGFi+fLnBYABSyOMfODUHDx4MDQ1taWlxOp1mszkpKQmWRFCwuro6hULR0dExMDCAtJ7lZ1i9oCpCAWk9S1pCSEJCQkZGRmdn559//jlp0qTKykqezxH0J7AChqs6hBCWDSYnJ/v7+1+8eNHhcMAZJNhzkpaWFhcXd+fOnc7Ozurqag8PD2Dz6enpKSkpnZ2dQ0ND58+f9/Lygm1XrIl7+fJlUVERrvghAqyAsmnTJrVaffbs2efPnzc0NGg0GhjFzZs3PT09jx07ZrfbLRZLRkYGzfKhWR7s76T1tPKwYExNTU1KSrJYLN3d3Tk5OXhkVtBRuMIuSOtZWAmGPzpm0XZHCMnMzDQajaGhoZB6gNfmwEPR3bt3Z8+ezXEczA6tvSxj37Ztm1qtvn37dn9//8aNG9VqtSCtF6QBPOQvX74skUguXbrkcDhu3ryJmSx3xKDHyPInqEW0D/kooQ0lgcM59+7dczgcv/zyS0JCgpeXFyyb1NTUwLtGsLJYEBEYFQIfSuvh/SfwYjhfX9+MjAzwyJWVlTNnzjSZTPACrKKiItzgDu/+k0qlvr6+ixcvRjrb1NQUFxfn4+MTHh4OSdl30no4gwtvVIyPj6fTRYACRPdz585FREQolcr09HR4/ybPrRBCrl+/Hh8fL5VKdTpdaWkpssD58+dLpVJ4i4Kg5KNyK9CRv79/QEAALizExsbOnz8fp41Hmm02W0lJCey9S0xMxOOtzc3NM2fOVKlUcrk8ISEB3vLmjjDw9kClUqlQKGbMmEEvGYMMtO8jhKxcuTI8PLy/vx8pC09CpPUtLS16vV4ul8fFxd28eXP37t0ymWzTpk29vb2LFy8OCAiQSCT0zhyWJKyX6yGtB6aCL8Hk0Xre/nX4SL9slLcJh9WdO4TYZrOtXr1aq9VKJJIpU6bgabm6ujpXoyCEwFsRfXx8goODKyoqYL2Fp43IHeHVhzyjGJnWWywWT09PPFDL4w2shxPWxLFoPWsgLHOj1XL79u0ymQzOzbPCsKBi0GqJqsiSnEXrWb1brdaMjAyFQhEaGlpTU3P79m0/P7+vvvqKNTVOp7OyslKn0/n4+Gi12uLiYjgagYJZLJbJkycrFIqjR48irWf5GVYv6BOggLSeJS0svs2dO1cqlQYGBpaWlkLu4Pr16+hzWP6E1vYRXnCZnJxcXl6em5urVCp1Oh28JJ4Q0tPTs2zZMq1WK5VKY2Nj8eiqxWL57rvvgoKC5HJ5TEwMbhxnTRzsnXD15KyA4nQ6t2zZEhERAT9HVVFRgYHmzJkzBoNBqVRqtdrFixfzduC4Pk6/k9bTysOCsaOjIzU1VS6XT5ky5cqVK35+fidPnoRT7IKOgge7IK1nYcUKfxizaLuDSM1xHLysGTSqrq4uJCREqVRmZGSYzeaFCxeqVKrLly/T2ssydrvdXlJSEhgY6Ovru2bNmvz8fEzeo96yZo2n8ISQ6urqsLAwmUw2ZcoUPPbqjhj0GFn+BOWhfchHCW0oCSFk1apVvr6+gYGBJSUlFoslKipKq9VardacnBxcOaTri2URATcRGANaL9jTCIRAsP44XWRF93Hq7j2affPmjUajwT2+79HCf++Wzs5O+m0b4z3Af7m7cR3O/fv3pVIpvt1iXPtybfzTNzdXmcUrggiwjAKOCAveMlYXCwoK8GVK2OYnElBQHlZheHgYz76/efPGw8PD9ddUWPf+965/LrP230NeHNGXjIBI6z/a7Dscjr6+vvz8/ISEBNeXV3w0sT6Bjrdv345ZvX9BnH+5u3Eakd1ub29vnzp1Kn2icZz6YjUr0noWMp/ddZZRjDetHxwcnDZtGh6yQtw+F4L47bffxsfHm83mgYGBVatWhYSEIMvHsXw5hc9l1r6cGRFH+iUgINL6jzbLTU1NPj4+06ZNc30J5keTSez4s0XAZDJJJJK8vDzchPDvD0Wk9f8+5v9yj+NN61nD+VwIIhwY8/X1ValUM2fOxF82YI3rv339c5m1//YsiKP70hAYL1r/peEojldEQERAREBEQERAREBEQERAROAjIiDS+o8Ivti1iICIgIiAiICIgIiAiICIgIjA2CAg0vqxwVFsRURAREBEQERAREBEQERAREBE4CMiINL6jwi+2LWIgIiAiICIgIiAiICIgIiAiMDYICDS+rHBUWxFREBEQERAREBEQERAREBEQETgIyIg0vqPCL7YtYiAiICIgIiAiICIgIiAiICIwNggINL6scFRbEVEQERAREBEQERAREBEQERAROAjIiDS+o8Ivti1iICIgIiAiICIgIiAiICIgIjA2CAg0vqxwVFsRURAREBEQERAREBEQERAREBE4CMiINL6jwi+2LWIgIiAiICIgIiAiICIgIiAiMDYICDS+rHBUWxFREBEQERAREBEQERAREBEQETgIyIg0vqPCL7YtYiAiICIgIiAiICIgIiAiICIwNgg8P8Bt/g5pWCNj1sAAAAASUVORK5CYII=" - } - }, "cell_type": "markdown", "metadata": {}, "source": [ - "![image.png](attachment:814048cb-e723-4b10-b9f7-2b56848688d9.png)\n", + "#### The human kinome \n", "\n", - "*Figure 1:* \n", - "Kinases used in this notebook, taken from [Molecules (2021), 26(3), 629](https://www.mdpi.com/1420-3049/26/3/629) (Table 1)." + "* Human kinome consists of ~540 protein kinases\n", + " * [TODO: maybe comment on numbers differ depedning on the source, ref to kinodata]\n", + "* Grouped by Manning [TODO add ref] into eight major groups and one 'other' group\n", + " * AGC, CAMK, CK1, CMGC, RGC, STE, TK, TKL, Other\n", + " * Phylogenetic tree, clustered by overall sequence similarity\n", + " \n", + "[TODO add a kinome tree figure from kinhub]\n", + "\n", + "[numbers taken from Molecules publication, maybe add some references]" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ - "### Kinase similarity descriptor: XXX\n", + "#### Kinase structures and important motifs\n", "\n", - "Describe the dataset describing kinase similarity and how we use it.\n", + "Important regions\n", + "* hinge region: key hydrogen bonds \n", + "* DFG motif: Flip between phenylalanine (F) and aspartate (D) driver for active and inactive state\n", + "* αC-helix: αC-in conformation -> salt bridge\n", + "* glycine-rich (G-rich) loop: stabilizes ATP binding\n", "\n", - "- XXX = KLIFS pocket sequence\n", - "- XXX = KiSSim fingerprint\n", - "- XXX = KLIFS IFP\n", - "- XXX = Ligand promiscuity: ChEMBL28, bioactivity" + "[Maybe a 3D figure, or include motifs already in the above mentioned figure]\n" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ - "### Compound activity measures" + "#### Collection of kinase related information: KLIFS\n", + "\n", + "TODO - short!" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ - "Lorem ipsum dolor sit amet, consetetur sadipscing elitr, sed diam nonumy eirmod tempor invidunt ut labore et dolore magna aliquyam erat, sed diam voluptua. At vero eos et accusam et justo duo dolores et ea rebum. Stet clita kasd gubergren, no sea takimata sanctus est Lorem ipsum dolor sit amet. Lorem ipsum dolor sit amet, consetetur sadipscing elitr, sed diam nonumy eirmod tempor invidunt ut labore et dolore magna aliquyam erat, sed diam voluptua. At vero eos et accusam et justo duo dolores et ea rebum. Stet clita kasd gubergren, no sea takimata sanctus est Lorem ipsum dolor sit amet." + "#### Available bioactivity data\n", + "\n", + "TODO - short !\n", + "* maybe an overview of data points per kinase on Chembl (from kinodata)\n", + "* other profiling data (as available in karaman, xxx)" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ - "$pIC_{50} = -log_{10}(IC_{50}*10^{-9})= 9-log_{10}(IC_{50}) $" + "### Kinase-similarity: off-target, promiscuous binding\n", + "\n", + "TODO Problem statement. Introduce\n", + "* problem of promiscuous binding (e.g. by profiling results for known inhibitors, (kinhub figure), example from molecules paper?)\n", + "* different perspectives: sequence, structure and ligand-profiling data\n", + "* that's why we investigate in similarity from the different perspectives\n" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ - "
\n", - " \n", - "Formulas: Please use LaTeX to format formulas.\n", - "
" + "### Kinase dataset compilation" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "We will use nine kinases from [Molecules (2021), 26(3), 629](https://www.mdpi.com/1420-3049/26/3/629) because:\n", + "\n", + "> We aggregated the investigated kinases in “profiles” (Table 2). Profile 1 combined EGFR and ErbB2 as targets (indicated by a ‘+’) and BRAF (from rapidly accelerated fibrosarcoma isoform B) as a (general) anti-target (designated by a ‘—’). Out of similar considerations, Profile 2 consisted of EGFR and PI3K as targets and BRAF as anti-target. This profile is expected to be more challenging as PI3K is an atypical kinase and thus less similar to EGFR than for example ErbB2 used in Profile 1. Profile 3, comprised of EGFR and VEGFR2 as targets and BRAF as anti-target, was contrasted with the hit rate that we found with a standard docking against the single target VEGFR2 (Profile 4).\n", + "> To broaden the comparison and obtain an estimate for the promiscuity of each compound, the kinases CDK2 (cyclic-dependent kinase 2), LCK (lymphocyte-specific protein tyrosine kinase), MET (mesenchymal-epithelial transition factor) and p38α (p38 mitogen activated protein kinase α) were included in the experimental assay panel and the structure-based bioinformatics comparison as commonly used anti-targets." ] }, { + "attachments": { + "814048cb-e723-4b10-b9f7-2b56848688d9.png": { + "image/png": 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" + } + }, "cell_type": "markdown", "metadata": {}, "source": [ - "If you place links, please link descriptive words.\n", + "![image.png](attachment:814048cb-e723-4b10-b9f7-2b56848688d9.png)\n", "\n", - "> __Yes__: [ChEMBL](https://www.ebi.ac.uk/chembl/) is a manually curated database of bioactive molecules\n", + "*Figure 1:* \n", + "Kinases used in this notebook, taken from [Molecules (2021), 26(3), 629](https://www.mdpi.com/1420-3049/26/3/629) (Table 1)." + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "### TODO\n", "\n", - "> __No__: ChEMBL ([here](https://www.ebi.ac.uk/chembl/)) is a manually curated database of bioactive molecules" + "Data set used throughout the following notebooks, maybe directly shaped in a way that it has the correct information per task in place\n" ] }, { @@ -302,7 +353,7 @@ "name": "python", "nbconvert_exporter": "python", "pygments_lexer": "ipython3", - "version": "3.9.5" + "version": "3.8.5" }, "toc-autonumbering": true, "widgets": { From 61a3f64982f0782a884a2060259b6de5dc6fb095 Mon Sep 17 00:00:00 2001 From: t-kimber Date: Thu, 23 Sep 2021 15:11:29 +0200 Subject: [PATCH 066/158] =?UTF-8?q?=E2=9C=A8=20Add=20kinase=20selection=20?= =?UTF-8?q?as=20csv?= MIME-Version: 1.0 Content-Type: text/plain; charset=UTF-8 Content-Transfer-Encoding: 8bit --- .../T023_what_is_a_kinase/data/kinase_selection.csv | 10 ++++++++++ 1 file changed, 10 insertions(+) create mode 100644 teachopencadd/talktorials/T023_what_is_a_kinase/data/kinase_selection.csv diff --git a/teachopencadd/talktorials/T023_what_is_a_kinase/data/kinase_selection.csv b/teachopencadd/talktorials/T023_what_is_a_kinase/data/kinase_selection.csv new file mode 100644 index 00000000..980dc600 --- /dev/null +++ b/teachopencadd/talktorials/T023_what_is_a_kinase/data/kinase_selection.csv @@ -0,0 +1,10 @@ +Kinase,Synonyms,UniProt ID,Group,Full kinase name +EGFR,ErbB1,P00533,TK,Epidermal growth factor receptor +ErbB2,Her2,P04626,TK,Erythroblastic leukemia viral oncogene homolog 2 +PI3K,PI3KCA, p110a,P42336,Atypical,Phosphatidylinositol-3-kinase +VEGFR2,KDR,P35968,TK,Vascular endothelial growth factor receptor 2 +BRAF,-,P15056,TKL,Rapidly accelerated fibrosarcoma isoform B +CDK2,-,P24941,CMGC,Cyclic-dependent kinase 2 +LCK,-,P06239,TK,Lymphocyte-specific protein tyrosine kinase +MET,-,P08581,TK,Mesenchymal-epithelial transition factor +p38a,MAPK14,Q16539,CMGC,p38 mitogen activated protein kinase α From e65b839aa0a1f85f4d6b67d2283bdc65f4df6bbf Mon Sep 17 00:00:00 2001 From: t-kimber Date: Thu, 23 Sep 2021 15:34:10 +0200 Subject: [PATCH 067/158] Update kinase data csv --- .../data/kinase_selection.csv | 18 +- .../T023_what_is_a_kinase/talktorial.ipynb | 157 ++++++++++++++++-- 2 files changed, 152 insertions(+), 23 deletions(-) diff --git a/teachopencadd/talktorials/T023_what_is_a_kinase/data/kinase_selection.csv b/teachopencadd/talktorials/T023_what_is_a_kinase/data/kinase_selection.csv index 980dc600..945ce89d 100644 --- a/teachopencadd/talktorials/T023_what_is_a_kinase/data/kinase_selection.csv +++ b/teachopencadd/talktorials/T023_what_is_a_kinase/data/kinase_selection.csv @@ -1,10 +1,10 @@ -Kinase,Synonyms,UniProt ID,Group,Full kinase name -EGFR,ErbB1,P00533,TK,Epidermal growth factor receptor -ErbB2,Her2,P04626,TK,Erythroblastic leukemia viral oncogene homolog 2 -PI3K,PI3KCA, p110a,P42336,Atypical,Phosphatidylinositol-3-kinase +kinase,kinase_klifs,uniprot_id,group,full_kinase_name +EGFR,EGFR,P00533,TK,Epidermal growth factor receptor +ErbB2,ErbB2,P04626,TK,Erythroblastic leukemia viral oncogene homolog 2 +PI3K,p110a,P42336,Atypical,Phosphatidylinositol-3-kinase VEGFR2,KDR,P35968,TK,Vascular endothelial growth factor receptor 2 -BRAF,-,P15056,TKL,Rapidly accelerated fibrosarcoma isoform B -CDK2,-,P24941,CMGC,Cyclic-dependent kinase 2 -LCK,-,P06239,TK,Lymphocyte-specific protein tyrosine kinase -MET,-,P08581,TK,Mesenchymal-epithelial transition factor -p38a,MAPK14,Q16539,CMGC,p38 mitogen activated protein kinase α +BRAF,BRAF,P15056,TKL,Rapidly accelerated fibrosarcoma isoform B +CDK2,CDK2,P24941,CMGC,Cyclic-dependent kinase 2 +LCK,LCK,P06239,TK,Lymphocyte-specific protein tyrosine kinase +MET,MET,P08581,TK,Mesenchymal-epithelial transition factor +p38a,p38a,Q16539,CMGC,p38 mitogen activated protein kinase alpha diff --git a/teachopencadd/talktorials/T023_what_is_a_kinase/talktorial.ipynb b/teachopencadd/talktorials/T023_what_is_a_kinase/talktorial.ipynb index 8e759888..e8763841 100644 --- a/teachopencadd/talktorials/T023_what_is_a_kinase/talktorial.ipynb +++ b/teachopencadd/talktorials/T023_what_is_a_kinase/talktorial.ipynb @@ -212,15 +212,7 @@ "cell_type": "code", "execution_count": 1, "metadata": {}, - "outputs": [ - { - "name": "stderr", - "output_type": "stream", - "text": [ - "RDKit WARNING: [16:28:01] Enabling RDKit 2019.09.3 jupyter extensions\n" - ] - } - ], + "outputs": [], "source": [ "from pathlib import Path\n", "\n", @@ -246,10 +238,147 @@ }, { "cell_type": "code", - "execution_count": null, + "execution_count": 15, "metadata": {}, - "outputs": [], - "source": [] + "outputs": [ + { + "data": { + "text/html": [ + "
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kinasekinase_klifsuniprot_idgroupfull_kinase_name
0EGFREGFRP00533TKEpidermal growth factor receptor
1ErbB2ErbB2P04626TKErythroblastic leukemia viral oncogene homolog 2
2PI3Kp110aP42336AtypicalPhosphatidylinositol-3-kinase
3VEGFR2KDRP35968TKVascular endothelial growth factor receptor 2
4BRAFBRAFP15056TKLRapidly accelerated fibrosarcoma isoform B
5CDK2CDK2P24941CMGCCyclic-dependent kinase 2
6LCKLCKP06239TKLymphocyte-specific protein tyrosine kinase
7METMETP08581TKMesenchymal-epithelial transition factor
8p38ap38aQ16539CMGCp38 mitogen activated protein kinase alpha
\n", + "
" + ], + "text/plain": [ + " kinase kinase_klifs uniprot_id group \\\n", + "0 EGFR EGFR P00533 TK \n", + "1 ErbB2 ErbB2 P04626 TK \n", + "2 PI3K p110a P42336 Atypical \n", + "3 VEGFR2 KDR P35968 TK \n", + "4 BRAF BRAF P15056 TKL \n", + "5 CDK2 CDK2 P24941 CMGC \n", + "6 LCK LCK P06239 TK \n", + "7 MET MET P08581 TK \n", + "8 p38a p38a Q16539 CMGC \n", + "\n", + " full_kinase_name \n", + "0 Epidermal growth factor receptor \n", + "1 Erythroblastic leukemia viral oncogene homolog 2 \n", + "2 Phosphatidylinositol-3-kinase \n", + "3 Vascular endothelial growth factor receptor 2 \n", + "4 Rapidly accelerated fibrosarcoma isoform B \n", + "5 Cyclic-dependent kinase 2 \n", + "6 Lymphocyte-specific protein tyrosine kinase \n", + "7 Mesenchymal-epithelial transition factor \n", + "8 p38 mitogen activated protein kinase alpha " + ] + }, + "execution_count": 15, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "kinase_selection = pd.read_csv(DATA/\"kinase_selection.csv\")\n", + "kinase_selection" + ] }, { "cell_type": "markdown", @@ -339,7 +468,7 @@ ], "metadata": { "kernelspec": { - "display_name": "Python 3", + "display_name": "Python 3 (ipykernel)", "language": "python", "name": "python3" }, @@ -353,7 +482,7 @@ "name": "python", "nbconvert_exporter": "python", "pygments_lexer": "ipython3", - "version": "3.8.5" + "version": "3.8.10" }, "toc-autonumbering": true, "widgets": { From 2946484758c18d0c33993d015e901ed4984e1f72 Mon Sep 17 00:00:00 2001 From: Unknown Date: Mon, 27 Sep 2021 09:27:18 +0200 Subject: [PATCH 068/158] T023: Add KLIFS theory --- .../T023_what_is_a_kinase/talktorial.ipynb | 23 +++++++++++++++---- 1 file changed, 19 insertions(+), 4 deletions(-) diff --git a/teachopencadd/talktorials/T023_what_is_a_kinase/talktorial.ipynb b/teachopencadd/talktorials/T023_what_is_a_kinase/talktorial.ipynb index e8763841..201dc2ce 100644 --- a/teachopencadd/talktorials/T023_what_is_a_kinase/talktorial.ipynb +++ b/teachopencadd/talktorials/T023_what_is_a_kinase/talktorial.ipynb @@ -57,7 +57,11 @@ "### References\n", "\n", "* Kinase dataset: [Molecules (2021), 26(3), 629](https://www.mdpi.com/1420-3049/26/3/629) \n", - "* Kinase similarity descriptor: XXX" + "* Kinase similarity descriptor: XXX\n", + "* KLIFS\n", + " * KLIFS URL: https://klifs.net/\n", + " * KLIFS database: [Nucleic Acid Res. (2020), 49(D1), D562-D569](https://doi.org/10.1093/nar/gkaa895)\n", + " * KLIFS binding site definition: [J. Med. Chem. (2014), 57(2), 249-277](https://doi.org/10.1021/jm400378w)" ] }, { @@ -132,9 +136,20 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "#### Collection of kinase related information: KLIFS\n", + "#### Collection of kinase related information: KLIFS" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "The KLIFS database ([Nucleic Acid Res. (2020), 49(D1), D562-D569](https://doi.org/10.1093/nar/gkaa895), [J. Med. Chem. (2014), 57(2), 249-277](https://doi.org/10.1021/jm400378w)) fetches all kinase structures deposited in the structural database PDB ([Acta Cryst. (2002), D58, 899-907](https://doi.org/10.1107/S0907444902003451), [Structure (2012), 20(3), 391-396](https://doi.org/10.1016/j.str.2012.01.010)) and processes them as follows: All multi-chain structures in the PDB are split into monomers and aligned to each other with a special focus on a pre-defined binding site of 85 residues (Figure 1). For example, this means that the conserved gatekeeper (GK) residue at KLIFS position 45 can be easily and quickly looked up in any of the over 10,000 monomeric kinase structures in KLIFS. \n", "\n", - "TODO - short!" + "![KLIFS binding site](https://klifs.net/images/faq/xcolors.png.pagespeed.ic.dprMuoZGzn.webp)\n", + "\n", + "*Figure 1:* \n", + "Kinase binding site residues as defined by KLIFS.\n", + "Figure and description taken from: [J. Med. Chem. (2014), 57(2), 249-277](https://doi.org/10.1021/jm400378w)." ] }, { @@ -482,7 +497,7 @@ "name": "python", "nbconvert_exporter": "python", "pygments_lexer": "ipython3", - "version": "3.8.10" + "version": "3.9.7" }, "toc-autonumbering": true, "widgets": { From 8f06259d40142c43cca78addeb9a0e9409b9ae6b Mon Sep 17 00:00:00 2001 From: Unknown Date: Mon, 27 Sep 2021 10:32:37 +0200 Subject: [PATCH 069/158] T023: Add note about KLIFS IDs --- .../T023_what_is_a_kinase/talktorial.ipynb | 11 +++++++++++ 1 file changed, 11 insertions(+) diff --git a/teachopencadd/talktorials/T023_what_is_a_kinase/talktorial.ipynb b/teachopencadd/talktorials/T023_what_is_a_kinase/talktorial.ipynb index 201dc2ce..88701d80 100644 --- a/teachopencadd/talktorials/T023_what_is_a_kinase/talktorial.ipynb +++ b/teachopencadd/talktorials/T023_what_is_a_kinase/talktorial.ipynb @@ -152,6 +152,17 @@ "Figure and description taken from: [J. Med. Chem. (2014), 57(2), 249-277](https://doi.org/10.1021/jm400378w)." ] }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "Each structure, kinase, and ligand in KLIFS is associated with an identifier:\n", + "\n", + "- Structure KLIFS ID\n", + "- Kinase KLIFS ID\n", + "- Ligand KLIFS ID" + ] + }, { "cell_type": "markdown", "metadata": {}, From faf15b18a195c414f357a655597598342577b05d Mon Sep 17 00:00:00 2001 From: Unknown Date: Mon, 27 Sep 2021 11:22:01 +0200 Subject: [PATCH 070/158] T026: Add IFP figure; use kinase CSV; update variable names; proof-read --- .../images/T026_KLIFS_IFP.png | Bin 0 -> 20180 bytes .../talktorial.ipynb | 725 +++++++++++++++--- 2 files changed, 601 insertions(+), 124 deletions(-) create mode 100644 teachopencadd/talktorials/T026_kinase_similarity_ifp/images/T026_KLIFS_IFP.png diff --git a/teachopencadd/talktorials/T026_kinase_similarity_ifp/images/T026_KLIFS_IFP.png b/teachopencadd/talktorials/T026_kinase_similarity_ifp/images/T026_KLIFS_IFP.png new 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--- a/teachopencadd/talktorials/T026_kinase_similarity_ifp/talktorial.ipynb +++ b/teachopencadd/talktorials/T026_kinase_similarity_ifp/talktorial.ipynb @@ -87,25 +87,7 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "We will use nine kinases as investigated in [Molecules (2021), 26(3), 629](https://www.mdpi.com/1420-3049/26/3/629). In the study diverse kinase similarity measures were analyzed for different combinations of kinase on- and off-targets to explore the limits of multi-kinase screenings.\n", - "\n", - "> We aggregated the investigated kinases in “profiles”. Profile 1 combined **EGFR** and **ErbB2** as targets and **BRAF** as a (general) anti-target. Out of similar considerations, Profile 2 consisted of EGFR and **PI3K** as targets and BRAF as anti-target. This profile is expected to be more challenging as PI3K is an atypical kinase and thus less similar to EGFR than for example ErbB2 used in Profile 1. Profile 3, comprised of EGFR and **VEGFR2** as targets and BRAF as anti-target, was contrasted with the hit rate that we found with a standard docking against the single target VEGFR2 (Profile 4).\n", - "> To broaden the comparison and obtain an estimate for the promiscuity of each compound, the kinases **CDK2**, **LCK**, **MET** and **p38α** were included in the experimental assay panel and the structure-based bioinformatics comparison as commonly used anti-targets.\n", - "\n", - "*Table 1:* \n", - "Kinases used in this notebook, adapted from [Molecules (2021), 26(3), 629](https://www.mdpi.com/1420-3049/26/3/629), with their synonyms, UniProt IDs, and kinase groups.\n", - "\n", - "| Kinase | Synonyms | UniProt ID | Group | Full kinase name |\n", - "|----------------------------|------------------------|------------|----------|--------------------------------------------------|\n", - "| EGFR | ErbB1 | P00533 | TK | Epidermal growth factor receptor |\n", - "| ErbB2 | Her2 | P04626 | TK | Erythroblastic leukemia viral oncogene homolog 2 |\n", - "| PI3K | PI3KCA, p110a | P42336 | Atypical | Phosphatidylinositol-3-kinase |\n", - "| VEGFR2 | KDR | P35968 | TK | Vascular endothelial growth factor receptor 2 |\n", - "| BRAF | - | P15056 | TKL | Rapidly accelerated fibrosarcoma isoform B |\n", - "| CDK2 | - | P24941 | CMGC | Cyclic-dependent kinase 2 |\n", - "| LCK | - | P06239 | TK | Lymphocyte-specific protein tyrosine kinase |\n", - "| MET | - | P08581 | TK | Mesenchymal-epithelial transition factor |\n", - "| p38a | MAPK14 | Q16539 | CMGC | p38 mitogen activated protein kinase α |" + "We use the kinase selection as defined in **Talktorial T023**." ] }, { @@ -114,32 +96,42 @@ "source": [ "### Kinase similarity descriptor: KLIFS interaction fingerprints\n", "\n", - "Interaction fingerprints encode the binding mode of a ligand in a binding site, i.e., the protein-ligand interactions that are present in a structurally resolved complex. If a ligand can form similar interaction patterns in proteins other (off-targets) than its designated protein (on-target), it is possible that this ligand will cause unintended side effects. Knowing about similarities between proteins can therefore help to avoid such off-target effects; or to exploit the found similarities for polypharmacology effects where one ligand could intentionally target multiple proteins at once.\n", - "\n", - "In this talktorial, we are interested in assessing the similarity between a set of kinases based on the similarity between their co-crystallized ligands' binding modes. We will make use of pre-calculated interaction fingerprints provided by the kinase-focused resource KLIFS." + "Interaction fingerprints (IFPs) encode the binding mode of a ligand in a binding site, i.e., the protein-ligand interactions that are present in a structurally resolved complex. If a ligand can form similar interaction patterns in proteins other (off-targets) than its designated protein (on-target), it is possible that this ligand will cause unintended side effects. Knowledge about similarities between proteins can therefore help to avoid such off-target effects; or to exploit the found similarities for polypharmacology effects where one ligand could intentionally target multiple proteins at once." ] }, { "cell_type": "markdown", "metadata": {}, "source": [ - "The KLIFS database ([Nucleic Acid Res. (2020), 49(D1), D562-D569](https://doi.org/10.1093/nar/gkaa895), [J. Med. Chem. (2014), 57(2), 249-277](https://doi.org/10.1021/jm400378w)) fetches all kinase structures deposited in the structural database PDB ([Acta Cryst. (2002), D58, 899-907](https://doi.org/10.1107/S0907444902003451), [Structure (2012), 20(3), 391-396](https://doi.org/10.1016/j.str.2012.01.010)) and processes them as follows: All multi-chain structures in the PDB are split into monomers and aligned to each other with a special focus on a pre-defined binding site of 85 residues (Figure 1). For example, this means that the conserved gatekeeper (GK) residue at KLIFS position 45 can be easily and quickly looked up in any of the over 10,000 monomeric kinase structures in KLIFS. \n", - "\n", - "![KLIFS binding site](https://klifs.net/images/faq/xcolors.png.pagespeed.ic.dprMuoZGzn.webp)\n", - "*Figure 1:* \n", - "Kinase binding site residues as defined by KLIFS.\n", - "Figure and description taken from: [J. Med. Chem. (2014), 57(2), 249-277](https://doi.org/10.1021/jm400378w)." + "In this talktorial, we are interested in assessing the similarity between a set of kinases based on the similarity between their co-crystallized ligands' binding modes. \n", + "We will make use of the KLIFS IFP: For each kinase structure that is co-crystallized with a ligand, all interactions between the 85 KLIFS pocket residues (see more details in **Talktorial T023**) and the co-crystallized ligand are described using the IFP by Marcou and Rognan ([JCIM (2007), 71(1), 195-207](https://pubs.acs.org/doi/10.1021/ci600342e))." ] }, { "cell_type": "markdown", "metadata": {}, "source": [ - "The KLIFS authors calculate for each of these structures — that are co-crystallized with a ligand — an interaction fingerprint (IFP) as proposed by Marcou and Rognan ([JCIM (2007), 71(1), 195-207](https://pubs.acs.org/doi/10.1021/ci600342e)). This is how the IFP is described in the respective KLIFS pulication [J. Med. Chem. (2014), 57(2), 249-277](https://doi.org/10.1021/jm400378w):\n", + "This is how the IFP is explained in the respective KLIFS publication [J. Med. Chem. (2014), 57(2), 249-277](https://doi.org/10.1021/jm400378w):\n", "\n", - "> For each amino acid in the catalytic cleft, seven types of protein−ligand interactions are determined. The presence of a certain type of interaction results in the type-setting ofa “1” in the bit-string; otherwise a “0” is used to indicate the absence of the interaction. The following seven types of interactions are summarized in one bit-string; bit 1 = hydrophobic contact (HYD); bit 2 = face to face aromatic interactions (F−F); bit 3 = face to edge aromatic interactions (F−E); bit 4 = protein H-bond donor (DON); bit 5 = protein H- bond acceptor (ACC); bit 6 = protein cationic interactions (ION+), and bit 7 = protein anionic interactions (ION−).\n", + "> For each amino acid in the catalytic cleft, seven types of protein−ligand interactions are determined. The presence of a certain type of interaction results in the type-setting ofa “1” in the bit-string; otherwise a “0” is used to indicate the absence of the interaction. The following seven types of interactions are summarized in one bit-string; bit 1 = hydrophobic contact (HYD); bit 2 = face to face aromatic interactions (F−F); bit 3 = face to edge aromatic interactions (F−E); bit 4 = protein H-bond donor (DON); bit 5 = protein H- bond acceptor (ACC); bit 6 = protein cationic interactions (ION+), and bit 7 = protein anionic interactions (ION−)." + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "This results in a $85 \\times 7 = 595$ bit vector. Since the binding site is aligned across all kinases, each bit position in this IFP can be directly compared across all IFPs in KLIFS. This is what we will do now in the practical part of this tutorial." + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "![KLIFS IFP](images/T026_KLIFS_IFP.png)\n", "\n", - "This results in a $85 \\times 7 = 595$ bit vector, which describes the interactions seen in a ligand-kinase complex. Since the binding site is aligned across all kinases, each bit position in this IFP can be directly compared across all IFPs in KLIFS. This is what we will do now in the practical part of this tutorial." + "*Figure 1:* \n", + "KLIFS interaction fingerprint (IFP) definition: Seven interaction types are detected between each of a kinase structure's $85$ pocket residues and a co-crystallized ligand. Interaction types include: hydrophobic contact (HYD), face to face aromatic interactions (F−F), face to edge aromatic interactions (F−E), protein H-bond donor (DON), protein H- bond acceptor (ACC), protein cationic interactions (ION+), and protein anionic interactions (ION−).\n", + "Figure by Dominique Sydow, adapted from: [J. Med. Chem. (2014), 57(2), 249-277](https://doi.org/10.1021/jm400378w)." ] }, { @@ -210,31 +202,151 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "Let's define our kinases of interest and all their synonyms as described in Table 1 in the global variable `query_kinases`." + "Let's load the kinase selection as defined in **Talktorial T023**." ] }, { "cell_type": "code", "execution_count": 3, "metadata": {}, - "outputs": [], + "outputs": [ + { + "data": { + "text/html": [ + "
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kinasekinase_klifsuniprot_idgroupfull_kinase_name
0EGFREGFRP00533TKEpidermal growth factor receptor
1ErbB2ErbB2P04626TKErythroblastic leukemia viral oncogene homolog 2
2PI3Kp110aP42336AtypicalPhosphatidylinositol-3-kinase
3VEGFR2KDRP35968TKVascular endothelial growth factor receptor 2
4BRAFBRAFP15056TKLRapidly accelerated fibrosarcoma isoform B
5CDK2CDK2P24941CMGCCyclic-dependent kinase 2
6LCKLCKP06239TKLymphocyte-specific protein tyrosine kinase
7METMETP08581TKMesenchymal-epithelial transition factor
8p38ap38aQ16539CMGCp38 mitogen activated protein kinase alpha
\n", + "
" + ], + "text/plain": [ + " kinase kinase_klifs uniprot_id group \\\n", + "0 EGFR EGFR P00533 TK \n", + "1 ErbB2 ErbB2 P04626 TK \n", + "2 PI3K p110a P42336 Atypical \n", + "3 VEGFR2 KDR P35968 TK \n", + "4 BRAF BRAF P15056 TKL \n", + "5 CDK2 CDK2 P24941 CMGC \n", + "6 LCK LCK P06239 TK \n", + "7 MET MET P08581 TK \n", + "8 p38a p38a Q16539 CMGC \n", + "\n", + " full_kinase_name \n", + "0 Epidermal growth factor receptor \n", + "1 Erythroblastic leukemia viral oncogene homolog 2 \n", + "2 Phosphatidylinositol-3-kinase \n", + "3 Vascular endothelial growth factor receptor 2 \n", + "4 Rapidly accelerated fibrosarcoma isoform B \n", + "5 Cyclic-dependent kinase 2 \n", + "6 Lymphocyte-specific protein tyrosine kinase \n", + "7 Mesenchymal-epithelial transition factor \n", + "8 p38 mitogen activated protein kinase alpha " + ] + }, + "execution_count": 3, + "metadata": {}, + "output_type": "execute_result" + } + ], "source": [ - "query_kinases = [\n", - " \"EGFR\",\n", - " \"ErbB2\",\n", - " \"Her2\",\n", - " \"PI3K\",\n", - " \"PI3KCA\",\n", - " \"p110a\",\n", - " \"BRAF\",\n", - " \"CDK2\",\n", - " \"LCK\",\n", - " \"MET\",\n", - " \"p38a\",\n", - " \"MAPK14\",\n", - " \"VEGFR2\",\n", - " \"KDR\",\n", - "]" + "kinase_selection_df = pd.read_csv(HERE / \"../T023_what_is_a_kinase/data/kinase_selection.csv\")\n", + "kinase_selection_df" ] }, { @@ -301,15 +413,19 @@ "name": "stdout", "output_type": "stream", "text": [ - "Number of structures: 2484\n", + "Number of structures: 2486\n", "Kinases: CDK2 p38a EGFR ErbB2 MET LCK KDR BRAF p110a\n" ] } ], "source": [ - "structures = klifs_session.structures.by_kinase_name(kinase_names=query_kinases)\n", - "print(f\"Number of structures: {len(structures)}\")\n", - "print(\"Kinases:\", *structures[\"kinase.klifs_name\"].unique())" + "# Get list of kinase names\n", + "kinase_names = kinase_selection_df[\"kinase_klifs\"].to_list()\n", + "\n", + "# Get all available structures for these kinases\n", + "structures_df = klifs_session.structures.by_kinase_name(kinase_names=kinase_names)\n", + "print(f\"Number of structures: {len(structures_df)}\")\n", + "print(\"Kinases:\", *structures_df[\"kinase.klifs_name\"].unique())" ] }, { @@ -333,13 +449,6 @@ "execution_count": 7, "metadata": {}, "outputs": [ - { - "name": "stderr", - "output_type": "stream", - "text": [ - "INFO:numexpr.utils:NumExpr defaulting to 8 threads.\n" - ] - }, { "name": "stdout", "output_type": "stream", @@ -350,14 +459,14 @@ } ], "source": [ - "structures = structures[\n", - " (structures[\"species.klifs\"] == \"Human\")\n", - " & (structures[\"structure.dfg\"] == \"in\")\n", - " & (structures[\"structure.resolution\"] <= 3)\n", - " & (structures[\"structure.qualityscore\"] >= 6)\n", + "structures_df = structures_df[\n", + " (structures_df[\"species.klifs\"] == \"Human\")\n", + " & (structures_df[\"structure.dfg\"] == \"in\")\n", + " & (structures_df[\"structure.resolution\"] <= 3)\n", + " & (structures_df[\"structure.qualityscore\"] >= 6)\n", "]\n", - "print(f\"Number of structures: {len(structures)}\")\n", - "print(\"Kinases:\", *structures[\"kinase.klifs_name\"].unique())" + "print(f\"Number of structures: {len(structures_df)}\")\n", + "print(\"Kinases:\", *structures_df[\"kinase.klifs_name\"].unique())" ] }, { @@ -381,7 +490,7 @@ } ], "source": [ - "structure_klifs_ids = structures[\"structure.klifs_id\"].to_list()\n", + "structure_klifs_ids = structures_df[\"structure.klifs_id\"].to_list()\n", "print(f\"Number of structures: {len(structure_klifs_ids)}\")" ] }, @@ -415,7 +524,6 @@ { "cell_type": "markdown", "metadata": { - "jp-MarkdownHeadingCollapsed": true, "tags": [] }, "source": [ @@ -506,9 +614,9 @@ } ], "source": [ - "ifps = klifs_session.interactions.by_structure_klifs_id(structure_klifs_ids)\n", - "print(f\"Number of structures with IFPs: {len(ifps)}\")\n", - "ifps.head()" + "ifps_df = klifs_session.interactions.by_structure_klifs_id(structure_klifs_ids)\n", + "print(f\"Number of structures with IFPs: {len(ifps_df)}\")\n", + "ifps_df.head()" ] }, { @@ -752,9 +860,9 @@ } ], "source": [ - "structures_with_ifps = ifps.merge(structures, on=\"structure.klifs_id\", how=\"inner\")\n", - "print(f\"Number of structures with IFPs: {len(structures_with_ifps)}\")\n", - "structures_with_ifps.head()" + "structures_with_ifps_df = ifps_df.merge(structures_df, on=\"structure.klifs_id\", how=\"inner\")\n", + "print(f\"Number of structures with IFPs: {len(structures_with_ifps_df)}\")\n", + "structures_with_ifps_df.head()" ] }, { @@ -796,7 +904,7 @@ ], "source": [ "# Use pandas' groupby method to count the number of structures (rows) per kinase\n", - "n_structures_per_kinase = structures_with_ifps.groupby(\"kinase.klifs_name\").size().sort_values()\n", + "n_structures_per_kinase = structures_with_ifps_df.groupby(\"kinase.klifs_name\").size().sort_values()\n", "n_structures_per_kinase\n", "# NBVAL_CHECK_OUTPUT" ] @@ -815,7 +923,7 @@ "outputs": [ { "data": { - "image/png": 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\n", 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\n", 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" ] @@ -839,7 +947,7 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "We see that our dataset is highly imbalanced. While some kinases are structurally resolved very often, other kinases are not: See e.g. CDK2 and EGFR vs. KDR and ErbB2. We will have to keep this in mind when interpreting our results later." + "We see that our dataset is highly imbalanced. While some kinases are structurally resolved very often, other kinases are not. We will have to keep this in mind when interpreting our results later." ] }, { @@ -884,7 +992,7 @@ ], "source": [ "# This is the KLIFS format of the IFP (structure KLIFS ID and kinase name set as index)\n", - "ifp_series = structures_with_ifps.set_index([\"structure.klifs_id\", \"kinase.klifs_name\"])[\"interaction.fingerprint\"]\n", + "ifp_series = structures_with_ifps_df.set_index([\"structure.klifs_id\", \"kinase.klifs_name\"])[\"interaction.fingerprint\"]\n", "ifp_series.head()" ] }, @@ -892,17 +1000,6 @@ "cell_type": "code", "execution_count": 15, "metadata": {}, - "outputs": [], - "source": [ - "# Cast string to list of \"0\" and \"1\"\n", - "# ifps_series = ifp_series.apply(list)\n", - "# ifp_series.head()" - ] - }, - { - "cell_type": "code", - "execution_count": 16, - "metadata": {}, "outputs": [ { "data": { @@ -916,7 +1013,7 @@ "Name: interaction.fingerprint, dtype: object" ] }, - "execution_count": 16, + "execution_count": 15, "metadata": {}, "output_type": "execute_result" } @@ -929,7 +1026,7 @@ }, { "cell_type": "code", - "execution_count": 17, + "execution_count": 16, "metadata": {}, "outputs": [ { @@ -944,7 +1041,7 @@ " [False, False, False, ..., False, False, False]])" ] }, - "execution_count": 17, + "execution_count": 16, "metadata": {}, "output_type": "execute_result" } @@ -968,16 +1065,16 @@ }, { "cell_type": "code", - "execution_count": 18, + "execution_count": 17, "metadata": {}, "outputs": [], "source": [ - "structure_distance_matrix = pairwise_distances(ifps_array, metric=\"jaccard\")" + "structure_distance_matrix_array = pairwise_distances(ifps_array, metric=\"jaccard\")" ] }, { "cell_type": "code", - "execution_count": 19, + "execution_count": 18, "metadata": {}, "outputs": [ { @@ -1079,7 +1176,7 @@ "782 0.483871 0.703704 0.411765 0.655172 0.000000" ] }, - "execution_count": 19, + "execution_count": 18, "metadata": {}, "output_type": "execute_result" } @@ -1087,12 +1184,12 @@ "source": [ "# Create DataFrame with structure KLIFS IDs as index/columns\n", "structure_klifs_ids = ifp_series.index.get_level_values(0)\n", - "structure_distance_matrix = pd.DataFrame(\n", - " structure_distance_matrix, index=structure_klifs_ids, columns=structure_klifs_ids\n", + "structure_distance_matrix_df = pd.DataFrame(\n", + " structure_distance_matrix_array, index=structure_klifs_ids, columns=structure_klifs_ids\n", ")\n", - "print(f\"Structure distance matrix size: {structure_distance_matrix.shape}\")\n", + "print(f\"Structure distance matrix size: {structure_distance_matrix_df.shape}\")\n", "print(\"Show matrix subset:\")\n", - "structure_distance_matrix.iloc[:5, :5]" + "structure_distance_matrix_df.iloc[:5, :5]" ] }, { @@ -1103,12 +1200,12 @@ "source": [ "### Map structure to kinase distance matrix\n", "\n", - "First — as an intermediate step — we will create a structure distance matrix but instead of labeling the data with structure KLIFS IDs we add the corresponding kinase name." + "First, as an intermediate step, we will create a structure distance matrix but — instead of labeling the data with structure KLIFS IDs — we add the corresponding kinase name." ] }, { "cell_type": "code", - "execution_count": 20, + "execution_count": 19, "metadata": {}, "outputs": [ { @@ -1209,20 +1306,20 @@ "EGFR 0.483871 0.703704 0.411765 0.655172 0.000000" ] }, - "execution_count": 20, + "execution_count": 19, "metadata": {}, "output_type": "execute_result" } ], "source": [ "# Copy distance matrix to kinase matrix\n", - "kinase_distance_matrix = structure_distance_matrix\n", + "kinase_distance_matrix_df = structure_distance_matrix_df.copy()\n", "# Replace structure KLIFS IDs with the structures' kinase names\n", "kinase_names = ifp_series.index.get_level_values(1)\n", - "kinase_distance_matrix.index = kinase_names\n", - "kinase_distance_matrix.columns = kinase_names\n", + "kinase_distance_matrix_df.index = kinase_names\n", + "kinase_distance_matrix_df.columns = kinase_names\n", "print(\"Show matrix subset:\")\n", - "kinase_distance_matrix.iloc[:5, :5]" + "kinase_distance_matrix_df.iloc[:5, :5]" ] }, { @@ -1234,12 +1331,12 @@ }, { "cell_type": "code", - "execution_count": 21, + "execution_count": 20, "metadata": {}, "outputs": [ { "data": { - "image/png": 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" ] @@ -1252,7 +1349,7 @@ ], "source": [ "# Select EGFR-EGFR structure pairs only\n", - "D = kinase_distance_matrix.loc[\"EGFR\", \"EGFR\"]\n", + "D = kinase_distance_matrix_df.loc[\"EGFR\", \"EGFR\"]\n", "# Extract all pairwise distances without identical structure pairs\n", "# = lower triangular matrix without the diagonal\n", "D_condensed = distance.squareform(D)\n", @@ -1269,7 +1366,7 @@ }, { "cell_type": "code", - "execution_count": null, + "execution_count": 21, "metadata": {}, "outputs": [], "source": [ @@ -1277,15 +1374,392 @@ "# We group by kinase names (level=[0, 1] ensures that the order of the kinases is ignored\n", "# We take the minimum value in each kinase pair group\n", "# We unstack the remaining data points\n", - "kinase_distance_matrix = (\n", - " kinase_distance_matrix.unstack().groupby(level=[0, 1]).min().unstack(level=1)\n", + "kinase_distance_matrix_df = (\n", + " kinase_distance_matrix_df.unstack().groupby(level=[0, 1]).min().unstack(level=1)\n", ")\n", - "kinase_distance_matrix.index.name = None\n", - "kinase_distance_matrix.columns.name = None\n", - "\n", + "kinase_distance_matrix_df.index.name = None\n", + "kinase_distance_matrix_df.columns.name = None" + ] + }, + { + "cell_type": "code", + "execution_count": 22, + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "Structure matrix of shape (1466, 1466) reduced to kinase matrix of shape (9, 9).\n" + ] + } + ], + "source": [ + "print(f\"Structure matrix of shape {structure_distance_matrix_df.shape} reduced to kinase matrix of shape {kinase_distance_matrix_df.shape}.\")" + ] + }, + { + "cell_type": "code", + "execution_count": 23, + "metadata": {}, + "outputs": [ + { + "data": { + "text/html": [ + "\n", + "\n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + "
 BRAFCDK2EGFRErbB2KDRLCKMETp110ap38a
BRAF0.0000.3000.2780.3940.3640.3200.3680.5000.333
CDK20.3000.0000.1110.4520.2380.1900.1330.3480.278
EGFR0.2780.1110.0000.2580.2380.1670.2270.3810.174
ErbB20.3940.4520.2580.0000.4060.4190.3820.5710.258
KDR0.3640.2380.2380.4060.0000.0590.3330.5330.043
LCK0.3200.1900.1670.4190.0590.0000.2500.3750.190
MET0.3680.1330.2270.3820.3330.2500.0000.4290.353
p110a0.5000.3480.3810.5710.5330.3750.4290.0000.474
p38a0.3330.2780.1740.2580.0430.1900.3530.4740.000
\n" + ], + "text/plain": [ + "" + ] + }, + "execution_count": 23, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ "# Show matrix with background gradient\n", "cm = sns.light_palette(\"green\", as_cmap=True)\n", - "kinase_distance_matrix.style.background_gradient(cmap=cm).format(\"{:.3f}\") \n", + "kinase_distance_matrix_df.style.background_gradient(cmap=cm).format(\"{:.3f}\") \n", "# NBVAL_CHECK_OUTPUT" ] }, @@ -1300,11 +1774,11 @@ }, { "cell_type": "code", - "execution_count": null, + "execution_count": 24, "metadata": {}, "outputs": [], "source": [ - "kinase_distance_matrix.to_csv(DATA / \"kinase_distance_matrix_ifp.csv\")" + "kinase_distance_matrix_df.to_csv(DATA / \"kinase_distance_matrix_ifp.csv\")" ] }, { @@ -1318,9 +1792,12 @@ "\n", "In this talktorial, we have used the KLIFS interaction fingerprints, which describe binding modes of co-crystallized ligands in kinase structures, to assess kinase similarity.\n", "\n", - "The approach shown here is a rather simple one. We only compare the two closest binding modes per kinase pair, although we have - at least for kinases such as EGFR and CDK2 - much more data available on binding modes. As an alternative, we could instead aggregate the information from multiple binding modes per kinase in a fingerprint that reports all interactions seen in any structure. However, this approach has its drawbacks itself: Some kinases have much higher coverage than others, leading to an imbalance in information content.\n", + "We have to keep two things in mind:\n", + "\n", + "- Interaction fingerprints may miss important key interactions if the co-crystallized ligand(s) simply do not form the interaction but other ligands might.\n", + "- We only compare here the two closest binding modes per kinase pair, although we have — at least for kinases such as EGFR and CDK2 — much more data available on binding modes. As an alternative, one could instead aggregate the information from multiple binding modes per kinase in a fingerprint that reports all interactions seen in any structure. However, this approach has its drawbacks itself: Some kinases have much higher coverage than others, leading to an imbalance in information content.\n", "\n", - "The kinase distance matrix above will be reloaded in **Talktorial T028**, where we compare kinase similarities from different perspectives, including the pocket structure perspective we have talked about in this talktorial." + "The kinase distance matrix above will be reloaded in **Talktorial T028**, where we compare kinase similarities from different perspectives, including the interaction perspective we have talked about in this talktorial." ] }, { @@ -1344,7 +1821,7 @@ ], "metadata": { "kernelspec": { - "display_name": "Python 3", + "display_name": "Python 3 (ipykernel)", "language": "python", "name": "python3" }, @@ -1358,7 +1835,7 @@ "name": "python", "nbconvert_exporter": "python", "pygments_lexer": "ipython3", - "version": "3.8.5" + "version": "3.9.7" }, "toc-autonumbering": true, "widgets": { From b74e5b2df3e5dc275cadf598e0ee49a9ff6e0df6 Mon Sep 17 00:00:00 2001 From: Unknown Date: Mon, 27 Sep 2021 11:24:06 +0200 Subject: [PATCH 071/158] T025: Use kinase CSV; update variable names; proof-read --- .../talktorial.ipynb | 1002 ++++++++++------- 1 file changed, 570 insertions(+), 432 deletions(-) diff --git a/teachopencadd/talktorials/T025_kinase_similarity_kissim/talktorial.ipynb b/teachopencadd/talktorials/T025_kinase_similarity_kissim/talktorial.ipynb index f2068fb8..871c2ae7 100644 --- a/teachopencadd/talktorials/T025_kinase_similarity_kissim/talktorial.ipynb +++ b/teachopencadd/talktorials/T025_kinase_similarity_kissim/talktorial.ipynb @@ -23,7 +23,7 @@ "source": [ "## Aim of this talktorial\n", "\n", - "We will assess the similarity between a set of kinases from a structural point of view using the [KiSSim](https://kissim.readthedocs.io/en/latest/) fingerprint. KiSSim describes the physicochemical and spatial properties in structurally resolved kinases." + "We will assess the similarity between a set of kinases from a structural point of view using the [KiSSim](https://kissim.readthedocs.io/en/latest/) fingerprint. This fingerprint describes the physicochemical and spatial properties in structurally resolved kinases." ] }, { @@ -95,25 +95,7 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "We will use nine kinases as investigated in [Molecules (2021), 26(3), 629](https://www.mdpi.com/1420-3049/26/3/629). In the study diverse kinase similarity measures were analyzed for different combinations of kinase on- and off-targets to explore the limits of multi-kinase screenings.\n", - "\n", - "> We aggregated the investigated kinases in “profiles”. Profile 1 combined **EGFR** and **ErbB2** as targets and **BRAF** as a (general) anti-target. Out of similar considerations, Profile 2 consisted of EGFR and **PI3K** as targets and BRAF as anti-target. This profile is expected to be more challenging as PI3K is an atypical kinase and thus less similar to EGFR than for example ErbB2 used in Profile 1. Profile 3, comprised of EGFR and **VEGFR2** as targets and BRAF as anti-target, was contrasted with the hit rate that we found with a standard docking against the single target VEGFR2 (Profile 4).\n", - "> To broaden the comparison and obtain an estimate for the promiscuity of each compound, the kinases **CDK2**, **LCK**, **MET** and **p38α** were included in the experimental assay panel and the structure-based bioinformatics comparison as commonly used anti-targets.\n", - "\n", - "*Table 1:* \n", - "Kinases used in this notebook, adapted from [Molecules (2021), 26(3), 629](https://www.mdpi.com/1420-3049/26/3/629), with their synonyms, UniProt IDs, and kinase groups.\n", - "\n", - "| Kinase | Synonyms | UniProt ID | Group | Full kinase name |\n", - "|----------------------------|------------------------|------------|----------|--------------------------------------------------|\n", - "| EGFR | ErbB1 | P00533 | TK | Epidermal growth factor receptor |\n", - "| ErbB2 | Her2 | P04626 | TK | Erythroblastic leukemia viral oncogene homolog 2 |\n", - "| PI3K | PI3KCA, p110a | P42336 | Atypical | Phosphatidylinositol-3-kinase |\n", - "| VEGFR2 | KDR | P35968 | TK | Vascular endothelial growth factor receptor 2 |\n", - "| BRAF | - | P15056 | TKL | Rapidly accelerated fibrosarcoma isoform B |\n", - "| CDK2 | - | P24941 | CMGC | Cyclic-dependent kinase 2 |\n", - "| LCK | - | P06239 | TK | Lymphocyte-specific protein tyrosine kinase |\n", - "| MET | - | P08581 | TK | Mesenchymal-epithelial transition factor |\n", - "| p38a | MAPK14 | Q16539 | CMGC | p38 mitogen activated protein kinase α |" + "We use the kinase selection as defined in __Talktorial T023__." ] }, { @@ -124,31 +106,18 @@ "\n", "Side effects often occur when a drug binds not only to its designated target (on-target) but also to other targets (off-targets) that share similar binding sites to form similar protein-ligand interaction patterns. Many binding site comparison tools have been proposed to predict similarities and potentially off-targets (see [Curr. Comput. Aided Drug Des. (2008), 4, 209-20](https://www.eurekaselect.com/67606/article/how-measure-similarity-between-protein-ligand-binding-sites) and [J. Med. Chem. (2016), 9, 4121-51](https://pubs.acs.org/doi/10.1021/acs.jmedchem.6b00078)). \n", "\n", - "We here use the novel [KiSSim](https://kissim.readthedocs.io/en/latest/) (*Ki*nase *S*tructure *Sim*ilarity) fingerprint, which is based on the KLIFS pocket definition and alignment described in the following." + "We here use the novel [KiSSim](https://kissim.readthedocs.io/en/latest/) (*Ki*nase *S*tructure *Sim*ilarity) fingerprint, which is based on the KLIFS pocket definition and alignment of 85 pocket residues (see more details in __Talktorial T023__)." ] }, { "cell_type": "markdown", "metadata": {}, "source": [ - "The KLIFS database ([Nucleic Acid Res. (2020), 49(D1), D562-D569](https://doi.org/10.1093/nar/gkaa895), [J. Med. Chem. (2014), 57(2), 249-277](https://doi.org/10.1021/jm400378w)) fetches all kinase structures deposited in the structural database PDB ([Acta Cryst. (2002), D58, 899-907](https://doi.org/10.1107/S0907444902003451), [Structure (2012), 20(3), 391-396](https://doi.org/10.1016/j.str.2012.01.010)) and processes them as follows: All multi-chain structures in the PDB are split into monomers and aligned to each other with a special focus on a pre-defined binding site of 85 residues (Figure 1). For example, this means that the conserved gatekeeper (GK) residue at KLIFS position 45 can be easily and quickly looked up in any of the over 10,000 monomeric kinase structures in KLIFS. \n", - "\n", - "![KLIFS binding site](https://klifs.net/images/faq/xcolors.png.pagespeed.ic.dprMuoZGzn.webp)\n", - "\n", - "*Figure 1:* \n", - "Kinase binding site residues as defined by KLIFS.\n", - "Figure and description taken from: [J. Med. Chem. (2014), 57(2), 249-277](https://doi.org/10.1021/jm400378w)." - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "The KiSSim fingerprint encodes each of the 85 residues in the KLIFS binding site with respect to physicochemical and spatial properties (Figure 2). Since all KLIFS pockets are aligned across the structurally covered kinome, we can compare the KiSSim fingerprints bit by bit. Physicochemical properties include each residue's pharmacophoric features, size, side chain orientation, and solvent exposure. Spatial properties describe the distance of each residue to defined important regions in the kinase pocket, for example the hinge region, which forms crucial hydrogen bonds to ligands, or the DFG region, whose conformation determines the activity state of the kinase.\n", + "The KiSSim fingerprint encodes each of the 85 residues in the KLIFS binding site with respect to physicochemical and spatial properties (Figure 1). Since all KLIFS pockets are aligned across the structurally covered kinome, we can compare the KiSSim fingerprints bit by bit. Physicochemical properties include each residue's pharmacophoric features, size, side chain orientation, and solvent exposure. Spatial properties describe the distance of each residue to defined important regions in the kinase pocket, for example the hinge region, which forms crucial hydrogen bonds to ligands, or the DFG region, whose conformation determines the activity state of the kinase. See more details on structural motifs in kinases in __Talktorial T023__.\n", "\n", "![KiSSim fingerprint](https://raw.githubusercontent.com/volkamerlab/kissim/main/docs/_static/kissim_toc.png)\n", "\n", - "*Figure 2:* \n", + "*Figure 1:* \n", "The KiSSim fingerprint encodes physicochemical and spatial properties of a kinase binding site.\n", "Figure taken from: https://github.com/volkamerlab/kissim" ] @@ -179,15 +148,7 @@ "cell_type": "code", "execution_count": 1, "metadata": {}, - "outputs": [ - { - "name": "stderr", - "output_type": "stream", - "text": [ - "INFO:opencadd.databases.klifs.api:If you want to see an non-truncated version of the DataFrames in this module, use `pd.set_option('display.max_columns', 50)` in your notebook.\n" - ] - } - ], + "outputs": [], "source": [ "from pathlib import Path\n", "\n", @@ -220,31 +181,151 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "Let's define our kinases of interest and all their synonyms as described in Table 1 in the global variable `query_kinases`." + "Let's load the kinase selection as defined in __Talktorial T023__." ] }, { "cell_type": "code", "execution_count": 3, "metadata": {}, - "outputs": [], + "outputs": [ + { + "data": { + "text/html": [ + "
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kinasekinase_klifsuniprot_idgroupfull_kinase_name
0EGFREGFRP00533TKEpidermal growth factor receptor
1ErbB2ErbB2P04626TKErythroblastic leukemia viral oncogene homolog 2
2PI3Kp110aP42336AtypicalPhosphatidylinositol-3-kinase
3VEGFR2KDRP35968TKVascular endothelial growth factor receptor 2
4BRAFBRAFP15056TKLRapidly accelerated fibrosarcoma isoform B
5CDK2CDK2P24941CMGCCyclic-dependent kinase 2
6LCKLCKP06239TKLymphocyte-specific protein tyrosine kinase
7METMETP08581TKMesenchymal-epithelial transition factor
8p38ap38aQ16539CMGCp38 mitogen activated protein kinase alpha
\n", + "
" + ], + "text/plain": [ + " kinase kinase_klifs uniprot_id group \\\n", + "0 EGFR EGFR P00533 TK \n", + "1 ErbB2 ErbB2 P04626 TK \n", + "2 PI3K p110a P42336 Atypical \n", + "3 VEGFR2 KDR P35968 TK \n", + "4 BRAF BRAF P15056 TKL \n", + "5 CDK2 CDK2 P24941 CMGC \n", + "6 LCK LCK P06239 TK \n", + "7 MET MET P08581 TK \n", + "8 p38a p38a Q16539 CMGC \n", + "\n", + " full_kinase_name \n", + "0 Epidermal growth factor receptor \n", + "1 Erythroblastic leukemia viral oncogene homolog 2 \n", + "2 Phosphatidylinositol-3-kinase \n", + "3 Vascular endothelial growth factor receptor 2 \n", + "4 Rapidly accelerated fibrosarcoma isoform B \n", + "5 Cyclic-dependent kinase 2 \n", + "6 Lymphocyte-specific protein tyrosine kinase \n", + "7 Mesenchymal-epithelial transition factor \n", + "8 p38 mitogen activated protein kinase alpha " + ] + }, + "execution_count": 3, + "metadata": {}, + "output_type": "execute_result" + } + ], "source": [ - "query_kinases = [\n", - " \"EGFR\",\n", - " \"ErbB2\",\n", - " \"Her2\",\n", - " \"PI3K\",\n", - " \"PI3KCA\",\n", - " \"p110a\",\n", - " \"BRAF\",\n", - " \"CDK2\",\n", - " \"LCK\",\n", - " \"MET\",\n", - " \"p38a\",\n", - " \"MAPK14\",\n", - " \"VEGFR2\",\n", - " \"KDR\",\n", - "]" + "kinase_selection_df = pd.read_csv(HERE / \"../T023_what_is_a_kinase/data/kinase_selection.csv\")\n", + "kinase_selection_df" ] }, { @@ -258,7 +339,7 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "Now, we query the KLIFS database using the `opencadd.databases.klifs` module to generate our IFP dataset." + "Now, we query the KLIFS database using the `opencadd.databases.klifs` module to fetch available structures in KLIFS." ] }, { @@ -281,16 +362,7 @@ "cell_type": "code", "execution_count": 5, "metadata": {}, - "outputs": [ - { - "name": "stderr", - "output_type": "stream", - "text": [ - "INFO:opencadd.databases.klifs.api:Set up remote session...\n", - "INFO:opencadd.databases.klifs.api:Remote session is ready!\n" - ] - } - ], + "outputs": [], "source": [ "klifs_session = setup_remote()" ] @@ -317,16 +389,20 @@ } ], "source": [ - "structures = klifs_session.structures.by_kinase_name(kinase_names=query_kinases)\n", - "print(f\"Number of structures: {len(structures)}\")\n", - "print(\"Kinases:\", *structures[\"kinase.klifs_name\"].unique())" + "# Get list of kinase names\n", + "kinase_names = kinase_selection_df[\"kinase_klifs\"].to_list()\n", + "\n", + "# Get all available structures for these kinases\n", + "structures_df = klifs_session.structures.by_kinase_name(kinase_names=kinase_names)\n", + "print(f\"Number of structures: {len(structures_df)}\")\n", + "print(\"Kinases:\", *structures_df[\"kinase.klifs_name\"].unique())" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ - "Let's have a look at what is stored in the structures dataframe:" + "Let's have a look at what is stored in the structures' DataFrame:" ] }, { @@ -339,18 +415,20 @@ "text/plain": [ "Index(['structure.klifs_id', 'structure.pdb_id', 'structure.alternate_model',\n", " 'structure.chain', 'species.klifs', 'kinase.klifs_id',\n", - " 'kinase.klifs_name', 'kinase.family', 'kinase.group',\n", + " 'kinase.klifs_name', 'kinase.names', 'kinase.family', 'kinase.group',\n", " 'structure.pocket', 'ligand.expo_id', 'ligand_allosteric.expo_id',\n", - " 'ligand.name', 'ligand_allosteric.name', 'structure.dfg',\n", - " 'structure.ac_helix', 'structure.resolution', 'structure.qualityscore',\n", + " 'ligand.klifs_id', 'ligand_allosteric.klifs_id', 'ligand.name',\n", + " 'ligand_allosteric.name', 'structure.dfg', 'structure.ac_helix',\n", + " 'structure.resolution', 'structure.qualityscore',\n", " 'structure.missing_residues', 'structure.missing_atoms',\n", - " 'structure.rmsd1', 'structure.rmsd2', 'structure.front',\n", - " 'structure.gate', 'structure.back', 'structure.fp_i', 'structure.fp_ii',\n", - " 'structure.bp_i_a', 'structure.bp_i_b', 'structure.bp_ii_in',\n", - " 'structure.bp_ii_a_in', 'structure.bp_ii_b_in', 'structure.bp_ii_out',\n", - " 'structure.bp_ii_b', 'structure.bp_iii', 'structure.bp_iv',\n", - " 'structure.bp_v', 'structure.grich_distance', 'structure.grich_angle',\n", - " 'structure.grich_rotation', 'structure.filepath'],\n", + " 'structure.rmsd1', 'structure.rmsd2', 'interaction.fingerprint',\n", + " 'structure.front', 'structure.gate', 'structure.back', 'structure.fp_i',\n", + " 'structure.fp_ii', 'structure.bp_i_a', 'structure.bp_i_b',\n", + " 'structure.bp_ii_in', 'structure.bp_ii_a_in', 'structure.bp_ii_b_in',\n", + " 'structure.bp_ii_out', 'structure.bp_ii_b', 'structure.bp_iii',\n", + " 'structure.bp_iv', 'structure.bp_v', 'structure.grich_distance',\n", + " 'structure.grich_angle', 'structure.grich_rotation',\n", + " 'structure.filepath', 'structure.curation_flag'],\n", " dtype='object')" ] }, @@ -360,7 +438,7 @@ } ], "source": [ - "structures.columns" + "structures_df.columns" ] }, { @@ -396,11 +474,10 @@ " species.klifs\n", " kinase.klifs_id\n", " kinase.klifs_name\n", + " kinase.names\n", " kinase.family\n", " kinase.group\n", - " structure.pocket\n", " ...\n", - " structure.bp_ii_b_in\n", " structure.bp_ii_out\n", " structure.bp_ii_b\n", " structure.bp_iii\n", @@ -410,6 +487,7 @@ " structure.grich_angle\n", " structure.grich_rotation\n", " structure.filepath\n", + " structure.curation_flag\n", " \n", " \n", " \n", @@ -424,18 +502,18 @@ " CDK2\n", " <NA>\n", " <NA>\n", - " EKIGEGTYGVVYKVALKKITAIREISLLKELNPNIVKLLDVYLVFE...\n", + " <NA>\n", " ...\n", " False\n", " False\n", " False\n", " False\n", " False\n", - " False\n", " 14.9071\n", " 50.806301\n", " 71.737297\n", " <NA>\n", + " False\n", " \n", " \n", " 1\n", @@ -448,18 +526,18 @@ " CDK2\n", " <NA>\n", " <NA>\n", - " EKIGEGTYGVVYKVALKKITAIREISLLKELNPNIVKLLDVYLVFE...\n", + " <NA>\n", " ...\n", " False\n", " False\n", " False\n", " False\n", " False\n", - " False\n", " 13.7758\n", " 47.825100\n", " 70.074600\n", " <NA>\n", + " False\n", " \n", " \n", " 2\n", @@ -472,18 +550,18 @@ " CDK2\n", " <NA>\n", " <NA>\n", - " EKIGEGTYGVVYKVALKKITAIREISLLKELNPNIVKLLDVYLVFE...\n", + " <NA>\n", " ...\n", " False\n", " False\n", " False\n", " False\n", " False\n", - " False\n", " 13.3718\n", " 46.579498\n", " 67.647102\n", " <NA>\n", + " False\n", " \n", " \n", " 3\n", @@ -496,18 +574,18 @@ " CDK2\n", " <NA>\n", " <NA>\n", - " EKIGEGTYGVVYKVALKKITAIREISLLKELNPNIVKLLDVYLVFE...\n", + " <NA>\n", " ...\n", " False\n", " False\n", " False\n", " False\n", " False\n", - " False\n", " 17.3950\n", " 59.113201\n", " 78.272400\n", " <NA>\n", + " False\n", " \n", " \n", " 4\n", @@ -520,22 +598,22 @@ " CDK2\n", " <NA>\n", " <NA>\n", - " EKIGEGTYGVVYKVA_KKITAIR_ISLLKE_NPNIVKLLDVYLVFE...\n", + " <NA>\n", " ...\n", " False\n", " False\n", " False\n", " False\n", " False\n", - " False\n", " 13.9936\n", " 49.519501\n", " 71.110497\n", " <NA>\n", + " False\n", " \n", " \n", "\n", - "

5 rows × 41 columns

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5 rows × 46 columns

\n", "" ], "text/plain": [ @@ -553,42 +631,35 @@ "3 A Human 198 CDK2 \n", "4 A Human 198 CDK2 \n", "\n", - " kinase.family kinase.group \\\n", - "0 \n", - "1 \n", - "2 \n", - "3 \n", - "4 \n", - "\n", - " structure.pocket ... \\\n", - "0 EKIGEGTYGVVYKVALKKITAIREISLLKELNPNIVKLLDVYLVFE... ... \n", - "1 EKIGEGTYGVVYKVALKKITAIREISLLKELNPNIVKLLDVYLVFE... ... \n", - "2 EKIGEGTYGVVYKVALKKITAIREISLLKELNPNIVKLLDVYLVFE... ... \n", - "3 EKIGEGTYGVVYKVALKKITAIREISLLKELNPNIVKLLDVYLVFE... ... \n", - "4 EKIGEGTYGVVYKVA_KKITAIR_ISLLKE_NPNIVKLLDVYLVFE... ... \n", + " kinase.names kinase.family kinase.group ... structure.bp_ii_out \\\n", + "0 ... False \n", + "1 ... False \n", + "2 ... False \n", + "3 ... False \n", + "4 ... False \n", "\n", - " structure.bp_ii_b_in structure.bp_ii_out structure.bp_ii_b structure.bp_iii \\\n", - "0 False False False False \n", - "1 False False False False \n", - "2 False False False False \n", - "3 False False False False \n", - "4 False False False False \n", + " structure.bp_ii_b structure.bp_iii structure.bp_iv structure.bp_v \\\n", + "0 False False False False \n", + "1 False False False False \n", + "2 False False False False \n", + "3 False False False False \n", + "4 False False False False \n", "\n", - " structure.bp_iv structure.bp_v structure.grich_distance \\\n", - "0 False False 14.9071 \n", - "1 False False 13.7758 \n", - "2 False False 13.3718 \n", - "3 False False 17.3950 \n", - "4 False False 13.9936 \n", + " structure.grich_distance structure.grich_angle structure.grich_rotation \\\n", + "0 14.9071 50.806301 71.737297 \n", + "1 13.7758 47.825100 70.074600 \n", + "2 13.3718 46.579498 67.647102 \n", + "3 17.3950 59.113201 78.272400 \n", + "4 13.9936 49.519501 71.110497 \n", "\n", - " structure.grich_angle structure.grich_rotation structure.filepath \n", - "0 50.806301 71.737297 \n", - "1 47.825100 70.074600 \n", - "2 46.579498 67.647102 \n", - "3 59.113201 78.272400 \n", - "4 49.519501 71.110497 \n", + " structure.filepath structure.curation_flag \n", + "0 False \n", + "1 False \n", + "2 False \n", + "3 False \n", + "4 False \n", "\n", - "[5 rows x 41 columns]" + "[5 rows x 46 columns]" ] }, "execution_count": 8, @@ -597,7 +668,7 @@ } ], "source": [ - "structures.head()" + "structures_df.head()" ] }, { @@ -621,13 +692,6 @@ "execution_count": 9, "metadata": {}, "outputs": [ - { - "name": "stderr", - "output_type": "stream", - "text": [ - "INFO:numexpr.utils:NumExpr defaulting to 8 threads.\n" - ] - }, { "name": "stdout", "output_type": "stream", @@ -638,14 +702,14 @@ } ], "source": [ - "structures = structures[\n", - " (structures[\"species.klifs\"] == \"Human\")\n", - " & (structures[\"structure.dfg\"] == \"in\")\n", - " & (structures[\"structure.resolution\"] <= 3)\n", - " & (structures[\"structure.qualityscore\"] >= 6)\n", + "structures_df = structures_df[\n", + " (structures_df[\"species.klifs\"] == \"Human\")\n", + " & (structures_df[\"structure.dfg\"] == \"in\")\n", + " & (structures_df[\"structure.resolution\"] <= 3)\n", + " & (structures_df[\"structure.qualityscore\"] >= 6)\n", "]\n", - "print(f\"Number of structures: {len(structures)}\")\n", - "print(\"Kinases:\", *structures[\"kinase.klifs_name\"].unique())" + "print(f\"Number of structures: {len(structures_df)}\")\n", + "print(\"Kinases:\", *structures_df[\"kinase.klifs_name\"].unique())" ] }, { @@ -669,7 +733,7 @@ } ], "source": [ - "structure_klifs_ids = structures[\"structure.klifs_id\"].to_list()\n", + "structure_klifs_ids = structures_df[\"structure.klifs_id\"].to_list()\n", "print(f\"Number of structures: {len(structure_klifs_ids)}\")" ] }, @@ -677,7 +741,7 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "To make it easier for us to maintain the talktorials, we will load now a set of frozen structure KLIFS IDs (2021-08-23) and continue to work with those. If you would like to work with the latest KLIFS data, please uncomment the cell below." + "To make it easier for us to maintain the talktorials, we will load now a set of frozen structure KLIFS IDs (2021-08-23) and continue to work with those. If you would like to work with the latest KLIFS data, please skip running the cell below (or change cell type from \"Code\" > \"Raw\")." ] }, { @@ -741,7 +805,7 @@ ], "source": [ "# Use pandas' groupby method to count the number of structures (rows) per kinase\n", - "n_structures_per_kinase = structures.groupby(\"kinase.klifs_name\").size().sort_values()\n", + "n_structures_per_kinase = structures_df.groupby(\"kinase.klifs_name\").size().sort_values()\n", "n_structures_per_kinase\n", "# NBVAL_CHECK_OUTPUT" ] @@ -760,7 +824,7 @@ "outputs": [ { "data": { - "image/png": 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zBuUzY+ODwG+A3wObChVIRLwkqYLk6mR6PVXuiYgLt/PY44HxAG06dY3tDrKARo4cyciRIwH48Y9/TJcuXejWrRuPPPIIAK+//jrTppXW485mZrnySSjrIuLmgkeSmAJcDwwCPtNEbZaEZcuW0bFjR959913uv/9+nn322c1lmzZt4qqrruL8888vdphmZg3KJ6HcJOkK4BHg49rCiHihAPFMAFZGxDxJgwpw/JL1jW98g+XLl7PLLrswbtw4PvWpT3HTTTcxbtw4AE4++WRGjBhR5CjNzBqWT0LpDXwLOJZ/dHlFup6piFgM3NTA5tMkHZWz/t2IeCbrGIrlqaee+kTZRRddxEUXXVSEaMzMtl0+CWUYcGBErC9UEBHRrp6yWcCsdPkO4I5G9j+7IIGZmVne8kkoc4EOwLLChtI0enduT5XHzjIzy1w+CWUf4DVJz7PlPZSvFiwqMzNrdvJJKFcUPAozM2v2tppQIuKPTRGImZk1b/m8KX+4pOcl/V3Sekk1kjzsrZmZbSGfwSFvJXl7/Q1gN2BUWmZmZrZZPvdQiIg3JZVFRA0wUdJO8/6HmZllI5+EskZSa6Ba0rXAUsDzy5uZ2Rby6fL6VlrvQpJ5S/YFvlHIoMzMrPnJ5ymvv6SL64CfFDYcMzNrrraaUCR9EbgS2D+3fkQcWLiwzMysucnnHspvgEuAOUBNYcMxM7PmKp+EsjIiHi54JE1k3pKVVIxumomqFnrMMDNrQfJJKE9Iug64n8LPh2JmZs1UPgllYPq1f05ZQeZD2RktWLCA0047bfP622+/zU9/+lOWLFnC73//e1q3bs1BBx3ExIkT6dChQ/ECNTPbQYpo2inWJdUA8wCR3JO5MCKeSeeTfxVYALQGqoCREbEh3a8c+Ctwe0RcnnO8WUAnYG1adFVE/K6h9tt06hqdzrox47OqX90ur5qaGjp37syf//xnFixYwLHHHkt5eTmXXXYZANdcc02TxGVmtq0kzYmI/o3Vyec9lKytjYjKiOgLXA6Mydn2VkRUkswS2QU4NWfb8STJ5lRJqnPMM9JjVjaWTIrt8ccf56CDDmL//ffn+OOPp7w8uUA8/PDDWbx4cZGjMzPbMcVIKLn2BFbULUyHeJkNdM4pHk4yPfC7wOFNEl3GJk+ezPDhwz9RPmHCBIYMGVKEiMzMspPXWF4Z201SNbArSVfVJ+7FSNqV5N7NRen6bsBxwHdIZo8cDjybs8tdkmq7vI6LiOV1jncecB5A2Z57Z3gq+Vu/fj1TpkxhzJgxW5RfffXVlJeXc8YZZxQlLjOzrOQzfH1bSf9X0u3peldJQ3egzdour27ACcB/5XRhHZQmm+XAuxHxUlo+FHgiItYA9wHDJJXlHDO3y2uLZAIQEeMjon9E9C9r234HQt9+Dz/8MIceeij77LPP5rI777yTqVOnctddd/HJXjwzs+Ylny6viSSPCx+Rri8Grsqi8Yh4FtgLqL1sqL2HcjBwuKTaaYaHA1+WtJDkBcvPAF/KIoamcvfdd2/R3TVjxgyuueYapkyZQtu2bYsYmZlZNvJJKAdFxLXABoCIWEvyhNYOk9QNKCO5ItksIpYCo4HLJe0JHAXsFxEVEVEB/CtJkmkW1qxZw6OPPsrJJ5+8uezCCy9k9erVDB48mMrKSs4///wiRmhmtuPyuYeyPr2HEQCSDiLnBcftUHsPBZLEdFZE1NTT5fMgyRhiFwEzIyK3zYeAayW12YE4mkzbtm1ZvnzLnrg333yzSNGYmRVGPgnlCmAGsK+ku4AvAmdvb4MRUdZA+UKgV856AH0bqPs3/tFNNmh7YzEzs+zk9WKjpM+QPKor4LmI+KDQgRVK//79o6qqqthhmJk1K5m82JgOX78uIqaRPLL7Y0n7ZxOimZntLPK5KX8byTTAfYEfAn8B/qugUZmZWbOTT0LZmN7P+Bpwc0TcBOxR2LDMzKy5yeem/GpJlwNnAkenLxTuUtiwzMysucnnCuU0kseER0bEX0nG17quoFGZmVmzs9UrlDSJ/CJn/V18D8XMzOrI5ymvwyU9L+nvktZLqpG0simCMzOz5iOfLq9bSYY5eQPYDRgFjCtkUGZm1vzkNXx9RLwpqSydp2SipGcKHJeZmTUz+SSUNZJaA9WSrgWWArsXNiwzM2tu8uny+lZa70LgI2Bf4BuFDMrMzJqfvMby2pm06dQ1Op114w4fZ+HYf97xYMzMmol8xvLaapdXOpbXlcD+ufUj4sAdDdDMzHYe+XR5/YbkPZSjgC/kfCxVU1NDv379GDo0mRl57ty5HHHEEfTu3ZuTTjqJVatWFTlCM7PCyyehrIyIhyNiWUQsr/1sb4OSLpT0pqSQtFdOeTdJz0r6WNKldfY5QdKCdL/R29t2odx0001079598/qoUaMYO3Ys8+bNY9iwYVx3nQcWMLOdXz4J5QlJ10k6QtKhtZ8daPNp4Mskoxbn+hvwPeD63MJ07LBxwBCgBzBcUo8daD9TixcvZtq0aYwaNWpz2YIFCzj66KMBGDx4MPfdd1+xwjMzazL5PDY8MP2aezMmgGMb20lSBclMj38G+gGvA9+OiBfT7VvUj4hlwDJJde92DwDejIi30/0mk4x8/Iqkc4HzgNbAm8C3ImJNHueUmYsvvphrr72W1atXby7r1asXU6ZM4Wtf+xr33nsvixYtasqQzMyKYqtXKBHxpXo+jSaTHIcA4yOiD7AK+O52xNgZyP2NvDgtA7g/Ir4QEX2BV4GR9R1A0nmSqiRV1azJbtSYqVOn0rFjRw477LAtyidMmMC4ceM47LDDWL16Na1bt86sTTOzUtXgFYqkMyNikqTv17c9In5RX3kdiyLi6XR5EvV0aeVB9ZTVPuvcS9JVJDNJtgP+UN8BImI8MB6Sx4a3sf0GPf3000yZMoXp06ezbt06Vq1axZlnnsmkSZN45JFHAHj99deZNm1aVk2amZWsxq5Qat+G36OeT7s8j1/3l/f2/DJfTPIyZa0uwHvp8h3AhRHRG/gJsOt2HH+7jRkzhsWLF7Nw4UImT57Msccey6RJk1i2bBkAmzZt4qqrruL8889vyrDMzIqisXso0wAi4id1N0g6Kc/j7yfpiIh4lmSAyT9te4g8D3SVdACwBDgd+Jd02x7AUkm7AGek24vu7rvvZty4ZPzMk08+mREjRhQ5IjOzwmvwTXlJC4CvRMTCOuUjgP8TEQc1euDkpvx04EngSJLRir9FMlrxj4DPAsuA6RExStJngSpgT2AT8HegR0SsknQicCNQBkyIiKvTNi5Ij/UXYB6wR0Sc3VhcflPezGzb7eib8pcAj0o6MSLeSA94OcnVwTF5xrApIur299ycfraQTuTVpb6DRMR0kuRUt/w24LY8YzEzswJqMKFExHRJHwMPS/o6yZXFF4CjI2JFE8WXud6d21Plqwszs8w1+thwRDwOnA3MAg4Ejss3mUTEwojotaMBmplZ89DYY8OrSZ7KEtAGOI7kxUMBERF7Nk2IZmbWHDTW5bVHUwZiZmbNWz5jeZmZmW2VE4qZmWXCCcXMzDLhhGJmZplwQjEzs0w4oZiZWSacUMzMLBNOKGZmlol8pgDeqcxbspKK0flPeOVRhc3M8uMrFDMzy4QTylasW7eOAQMG0LdvX3r27MkVV1wBwA9/+EO6detGnz59GDZsGB9++GFxAzUzK7KSSiiS/t5A+bclzZf0sqRXJF2alt8h6ZR0+dOSXkwnAMtMmzZtmDlzJnPnzqW6upoZM2bw3HPPMXjwYObPn89LL73E5z//ecaMGZNls2ZmzU5JJZT6SBoCXAwcHxE9gUOBlXXqtAf+AIyPiIkZt0+7du0A2LBhAxs2bEASxx9/POXlyS2oww8/nMWLF2fZrJlZs1PyCQW4HLg0It4DiIh1EXF7zvZ2wMPAf6czOGaupqaGyspKOnbsyODBgxk4cOAW2ydMmMCQIUMK0bSZWbPRHBJKL2BOI9t/AfwpIm5oqIKk8yRVSaqqWbOyoWoNKisro7q6msWLFzN79mzmz5+/edvVV19NeXk5Z5xxxjYf18xsZ9IcEsrWzAS+JqljQxUiYnxE9I+I/mVt2293Qx06dGDQoEHMmDEDgDvvvJOpU6dy1113kcw7ZmbWcjWHhPIycFgj2ycDtwHTJWU+Kdj777+/+QmutWvX8thjj9GtWzdmzJjBNddcw5QpU2jbtm3WzZqZNTvN4cXGMcC1koZGxF8ltQG+ExE311aIiBsldQIekHRiRKzPqvGlS5dy1llnUVNTw6ZNmzj11FMZOnQoBx98MB9//DGDBw8Gkhvzv/zlL7Nq1sys2Sm1hNJWUu7jUr+IiF9I2gd4rHY+e2BC3R0j4jJJE4HfShoeEZuyCKhPnz68+OKLnyh/8803szi8mdlOo6QSSkTU2wWXPgr8iceBI+LsOuuZvoNiZmb5K6mE0hR6d25PlcfnMjPLXHO4KW9mZs2AE4qZmWXCCcXMzDLhhGJmZplwQjEzs0w4oZiZWSacUMzMLBNOKGZmlgknFDMzy4QTipmZZcIJxczMMuGEYmZmmWhxCWXekpVUjJ5W7DDMzHY6LS6h1PXhhx9yyimn0K1bN7p3786zzz5b7JDMzJqlkkgokv6es3yipDck7SfpSklLJFWnZfdL6pFTd5akBZLmSnpeUuW2tn3RRRdxwgkn8NprrzF37ly6d++e0VmZmbUsJZFQakk6DrgFOCEi3k2Lb4iIyojoCtwDzJS0d85uZ0REX+A/geu2pb1Vq1bx5JNPMnLkSABat25Nhw4ddvQ0zMxapJJJKJL+Cbgd+OeIeKu+OhFxD/AI8C/1bH4W6Lwtbb799tvsvffejBgxgn79+jFq1Cg++uijbQ3dzMwonYTSBngI+HpEvLaVui8A3eopPwF4cFsa3bhxIy+88AIXXHABL774Irvvvjtjx47dlkOYmVmqVBLKBuAZYGQedVVn/S5Ji4HLSLrLPrmDdJ6kKklVNWtWbi7v0qULXbp0YeDAgQCccsopvPDCC9sTv5lZi1cqCWUTcCrwBUk/3krdfsCrOetnAAcA/w2Mq2+HiBgfEf0jon9Z2/abyz/72c+y7777smDBAgAef/xxevToUd8hzMxsK8qLHUCtiFgjaSjwlKT/jYjf1K0j6RvA8cAP6uy7QdL/Ad6S1D0iXq27b0NuueUWzjjjDNavX8+BBx7IxIkTd/RUzMxapJJJKAAR8TdJJwBPSvogLb5E0pnA7sB84NiIeL+efddK+jlwKfl1nQFQWVlJVVVVBtGbmbVsJZFQIqJdzvIiki4sSG7UX9nIfoPqrP+8AOGZmVkeSuUeipmZNXMtLqH07tyehWP/udhhmJntdFpcQjEzs8JwQjEzs0w4oZiZWSacUMzMLBNOKGZmlgknFDMzy4QTipmZZcIJxczMMuGEYmZmmXBCMTOzTDihmJlZJlpcQpm3ZOXWK5mZ2TZrcQnFzMwKo8UnlJqaGvr168fQoUOLHYqZWbNW8IQiqUZSdc5ndAP1ZknqX0/52ZLeT/d9WdLvJLVNt31f0iuSXpL0uKT9tzW+m266ie7du2/7iZmZ2Raa4gplbURU5nzG1q0gqWwrx7gn3bcnsB44LS1/EegfEX2A3wHXbktgixcvZtq0aYwaNWpbdjMzs3oUrctL0kJJ/yHpT8A30+IzJT0jab6kAfXsU04yt/wKgIh4IiLWpJufA7psSwwXX3wx1157La1atfiePzOzHdYUv0l3q9PldVrOtnURcVRETE7Xd4+II4HvAhNy6p0mqRpYAnwa+H097YwEHq4vAEnnSaqSVFWzJnnKa+rUqXTs2JHDDjtsx87OzMyA4nR53ZOz7Z46de8GiIgngT0ldaitFxGVwGeBecAPc3eSdCbQH7iuvgAiYnxE9I+I/mVt2wPw9NNPM2XKFCoqKjj99NOZOXMmZ5555o6dqZlZC1bsvp6P6qxHY+sRESRXJ0fXlkn6MvDvwFcj4uN8Gx4zZgyLFy9m4cKFTJ48mWOPPZZJkyZtW/RmZrZZsRNKXacBSDoKWBkR9b2FeBTwVlqvH/ArkmSyrMmiNDOzTyhvgjZ2S+9/1JoREfU+OgyskPQMsCdwTk75aWmSaQUsBs5Oy68D2gH3SgJ4NyK+uq0BDho0iEGDBm3rbmZmlkNJL1LL0aZT1/h46RvFDsPMrFmRNCciPvGuYK5S6/IquN6d2xc7BDOznVKLSyhmZlYYTihmZpYJJxQzM8uEE4qZmWXCCcXMzDLR4h4blrQaWFDsOOrYC/ig2EHUoxTjKsWYoDTjKsWYoDTjKsWYoLTi2j8i9m6sQlO82FhqFmztWeqmJqmq1GKC0oyrFGOC0oyrFGOC0oyrFGOC0o2rIe7yMjOzTDihmJlZJlpiQhlf7ADqUYoxQWnGVYoxQWnGVYoxQWnGVYoxQenGVa8Wd1PezMwKoyVeoZiZWQE4oZiZWSZaTEKRdIKkBZLelNTQfCyFanuCpGWS5ueUfVrSo5LeSL9+Kmfb5WmcCyR9pUAx7SvpCUmvSnpZ0kXFjkvSrpJmS5qbxvSTYsdUJ74ySS9KmloqcUlaKGmepGpJVaUQl6QOkn4n6bX05+uIEojpkPR7VPtZJeniEojrkvRnfb6ku9P/A0X/udpuEbHTf4AyklkeDwRaA3OBHk3Y/tHAocD8nLJrgdHp8mjgmnS5RxpfG+CANO6yAsTUCTg0Xd4DeD1tu2hxAQLapcu7AH8GDi/29yonvu8D/w1MLYV/w7SthcBedcqK/bN1JzAqXW4NdCh2THXiKwP+Cuxf5J/3zsA7wG7p+v+QTB5YMt+rbT6nYgfQJCcJRwB/yFm/HLi8iWOoYMuEsgDolC53Innh8hOxAX8AjmiC+B4CBpdKXEBb4AVgYCnEBHQBHgeO5R8JpRTiWsgnE0rR4iKZbfUd0gd+SiGmemI8Hni62HGRJJRFwKdJXjKfmsZWMt+rbf20lC6v2n+4WovTsmLaJyKWAqRfO6blTR6rpAqgH8kVQVHjSruVqoFlwKMRUfSYUjcCPwI25ZSVQlwBPCJpjqTzSiCuA4H3gYlp9+CvJe1e5JjqOh24O10uWlwRsQS4HngXWAqsjIhHihnTjmopCUX1lJXq89JNGqukdsB9wMURsaqxqvWUZR5XRNRERCXJFcEASb2KHZOkocCyiJiT7y71lBXq3/CLEXEoMAT4V0lHN1K3KeIqJ+nevS0i+gEfkXTbFDOmfzQmtQa+Cty7tar1lGUaV3pv5Gsk3VefA3aXdGYxY9pRLSWhLAb2zVnvArxXpFhq/a+kTgDp12VpeZPFKmkXkmRyV0TcXypxAUTEh8As4IQSiOmLwFclLQQmA8dKmlQCcRER76VflwEPAAOKHNdiYHF6ZQnwO5IEU/TvVWoI8EJE/G+6Xsy4vgy8ExHvR8QG4H7gyCLHtENaSkJ5Hugq6YD0L5TTgSlFjmkKcFa6fBbJPYza8tMltZF0ANAVmJ1145IE/AZ4NSJ+UQpxSdpbUod0eTeS/3CvFTMmgIi4PCK6REQFyc/OzIg4s9hxSdpd0h61yyT97/OLGVdE/BVYJOmQtOg44JVixlTHcP7R3VXbfrHiehc4XFLb9P/jccCrRY5pxxT7Jk5TfYATSZ5kegv49yZu+26SPtINJH9ljAQ+Q3KT943066dz6v97GucCYEiBYjqK5HL5JaA6/ZxYzLiAPsCLaUzzgf9Iy4v6vaoT4yD+cVO+2P+GB5I89TMXeLn257oE4qoEqtJ/xweBTxU7prSdtsByoH1OWbG/Vz8h+aNpPvBbkie4iv692t6Ph14xM7NMtJQuLzMzKzAnFDMzy4QTipmZZcIJxczMMuGEYmZmmXBCsWZLUkj6ec76pZKuzOjYd0g6JYtjbaWdb6Yj8j6RZ/0fZ9h2B0nfzep4Zk4o1px9DJwsaa9iB5JLUtk2VB8JfDcivpRn/XoTihLb+v+5A7DNCWUbz89aECcUa842ksy5fUndDXWvMCT9Pf06SNIfJf2PpNcljZV0hpJ5WOZJOijnMF+W9FRab2i6f5mk6yQ9L+klSd/JOe4Tkv4bmFdPPMPT48+XdE1a9h8kL5j+UtJ1dep3kvSkkrk75kv6J0ljgd3SsrskVaRXN/9JMjLzvrXnmR7jFEl3pMv7SHpAyVwzcyUdCYwFDkqPd116DlNz9r9V0tnp8kJJ/yHpT8A3JR0v6VlJL0i6V8mYcKTfz1fS7831+f0z2s6ivNgBmO2gccBLkq7dhn36At2BvwFvA7+OiAFKJhn7N+DitF4FcAxwEPCEpIOBb5OMCvsFSW2ApyU9ktYfAPSKiHdyG5P0OeAa4DBgBcnowF+PiJ9KOha4NCKq6sT4LyRTLlydXhG0jYinJF0YyeCZtaNEHwKMiIjvpmUNnfPNwB8jYlh6vHYkgzb2yjneoK1839ZFxFHpFeH9wJcj4iNJlwHfl3QrMAzoFhFRO4yOtRxOKNasRcQqSf8FfA9Ym+duz0c6PLikt4DahDAPyO16+p+I2AS8IeltoBvJeFl9cq5+2pOMqbQemF03maS+AMyKiPfTNu8imXTtwcZiBCYoGcDzwYiobqDeXyLiucZONnUsSTIkImqAlcqZCTBP96RfDyeZ7OnpNIG1Bp4FVgHrgF9LmkYyv4e1IO7ysp3BjST3InbPKdtI+vOdDrzXOmfbxznLm3LWN7HlH1l1xyUKkiHE/y0iKtPPAZHMYQHJUO31afCyoSER8SRJ0lkC/FbStxuoWrfN3Jh33cZmN3/PGti/ti2RzFVT+z3oEREjI2IjyVXafcDXgRnb2L41c04o1uxFxN9Ipk8dmVO8kKSLCZI5J3bZjkN/U1Kr9L7KgSQD8v0BuCC9ckDS55WM9NuYPwPHSNor7W4aDvyxsR0k7U8yB8vtJKNCH5pu2lDbdgP+V1L39Ab9sJzyx4EL0mOXSdoTWE0y/XOtvwA9lIxm255k9Nv6PAd8Me0CRMlouZ9P76O0j4jpJN2GlY2do+18nFBsZ/FzIPdpr9tJfonPJplGuKGrh8YsIPnF/zBwfkSsA35NMhz7C5LmA79iK13Haffa5cATJCMDvxARDzW2D8moxtWSXgS+AdyUlo8nuWd0VwP7jSbpappJMsJ1rYuAL0maB8wBekbEcpJuq/mSrouIRSSJ+SXgLpKRn+s7n/dJ5j6/W9JLJAmmG0lympqW/ZF6HpawnZtHGzYzs0z4CsXMzDLhhGJmZplwQjEzs0w4oZiZWSacUMzMLBNOKGZmlgknFDMzy8T/B9e/fMZqETomAAAAAElFTkSuQmCC\n", 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\n", 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" ] @@ -784,7 +848,7 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "We see that our dataset is highly imbalanced. While some kinases are structurally resolved very often, other kinases are not: See e.g. CDK2 and EGFR vs. KDR and ErbB2. We will have to keep this in mind when interpreting our results later." + "We see that our dataset is highly imbalanced. While some kinases are structurally resolved very often, other kinases are not. We will have to keep this in mind when interpreting our results later." ] }, { @@ -798,14 +862,14 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "We will use in this notebook pre-calculated KiSSim fingerprints for our kinase set. If you wanted to calculate the fingerprints yourself, you can use the following `kissim` API: \n", + "We will use in this notebook pre-calculated KiSSim fingerprints for our kinase set. If you wanted to calculate the fingerprints yourself, you could use the following `kissim` API: \n", "\n", "```python\n", "# Generate fingerprints\n", "from kissim.api import encode\n", "kissim_fingerprints = encode(structure_klifs_ids, n_cores=1)\n", "\n", - "# Save fingerprints as csv files\n", + "# Save fingerprints in csv file\n", "structure_klifs_ids = list(kissim_fingerprints.data.keys())\n", "kissim_fingerprints_array = [\n", " fingerprint.values_array().tolist()\n", @@ -841,10 +905,10 @@ } ], "source": [ - "kissim_fingerprints = pd.read_csv(DATA / \"kissim_fingerprints.csv\", index_col=0)\n", - "print(f\"Matrix shape: {kissim_fingerprints.shape}\")\n", - "print(f\"Number of fingerprints: {kissim_fingerprints.shape[0]}\")\n", - "print(f\"Number of fingerprint bits: {kissim_fingerprints.shape[1]}\")\n", + "kissim_fingerprints_df = pd.read_csv(DATA / \"kissim_fingerprints.csv\", index_col=0)\n", + "print(f\"Matrix shape: {kissim_fingerprints_df.shape}\")\n", + "print(f\"Number of fingerprints: {kissim_fingerprints_df.shape[0]}\")\n", + "print(f\"Number of fingerprint bits: {kissim_fingerprints_df.shape[1]}\")\n", "# NBVAL_CHECK_OUTPUT" ] }, @@ -852,16 +916,17 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "You might notice that we have slightly fewer fingerprints than structures. This can happen during the `kissim` fingerprinting when some structures cannot be encoded." + "You might notice that we have slightly fewer fingerprints than structures. This can happen during the `kissim` fingerprinting if any structures cannot be encoded." ] }, { "cell_type": "markdown", "metadata": {}, "source": [ - "Let's have a look at the fingerprint data frame. \n", - "* Kinase structures are stored by KLIFS Id (index)\n", - "* Each kinase is represented by 1032 features (85 residues * 8 physicohem. features + 85 residues * 4 distances + 12 moments)" + "Let's have a look at the fingerprint DataFrame. \n", + "\n", + "- Kinase structures are stored by KLIFS ID (index)\n", + "- Each kinase is represented by $1032$ features, i.e. $85$ residues * $8$ physicochem. features + $85$ residues * $4$ distances + $12$ moments" ] }, { @@ -1070,7 +1135,7 @@ } ], "source": [ - "kissim_fingerprints.head()" + "kissim_fingerprints_df.head()" ] }, { @@ -1096,7 +1161,7 @@ "metadata": {}, "outputs": [], "source": [ - "structure_distance_matrix = pairwise.nan_euclidean_distances(kissim_fingerprints.values)" + "structure_distance_matrix_array = pairwise.nan_euclidean_distances(kissim_fingerprints_df.values)" ] }, { @@ -1201,13 +1266,13 @@ ], "source": [ "# Create DataFrame with structure KLIFS IDs as index/columns\n", - "structure_klifs_ids = kissim_fingerprints.index.to_list()\n", - "structure_distance_matrix = pd.DataFrame(\n", - " structure_distance_matrix, index=structure_klifs_ids, columns=structure_klifs_ids\n", + "structure_klifs_ids = kissim_fingerprints_df.index.to_list()\n", + "structure_distance_matrix_df = pd.DataFrame(\n", + " structure_distance_matrix_array, index=structure_klifs_ids, columns=structure_klifs_ids\n", ")\n", - "print(f\"Structure distance matrix size: {structure_distance_matrix.shape}\")\n", + "print(f\"Structure distance matrix size: {structure_distance_matrix_df.shape}\")\n", "print(\"Show matrix subset:\")\n", - "structure_distance_matrix.iloc[:5, :5]" + "structure_distance_matrix_df.iloc[:5, :5]" ] }, { @@ -1218,7 +1283,7 @@ "source": [ "### Map structure to kinase distance matrix\n", "\n", - "First — as an intermediate step — we will create a structure distance matrix but instead of labeling the data with structure KLIFS IDs we add the corresponding kinase name." + "First, as an intermediate step, we will use the structure distance matrix but — instead of labeling the data with structure KLIFS IDs — we add the corresponding kinase name." ] }, { @@ -1331,15 +1396,15 @@ ], "source": [ "# Copy distance matrix to kinase matrix\n", - "kinase_distance_matrix = structure_distance_matrix\n", + "kinase_distance_matrix_df = structure_distance_matrix_df.copy()\n", "# Replace structure KLIFS IDs with the structures' kinase names\n", - "kinase_names = structures.set_index(\"structure.klifs_id\").loc[\n", + "kinase_names = structures_df.set_index(\"structure.klifs_id\").loc[\n", " structure_klifs_ids, \"kinase.klifs_name\"\n", "]\n", - "kinase_distance_matrix.index = kinase_names\n", - "kinase_distance_matrix.columns = kinase_names\n", + "kinase_distance_matrix_df.index = kinase_names\n", + "kinase_distance_matrix_df.columns = kinase_names\n", "print(\"Show matrix subset:\")\n", - "kinase_distance_matrix.iloc[:5, :5]" + "kinase_distance_matrix_df.iloc[:5, :5]" ] }, { @@ -1359,11 +1424,12 @@ "# We group by kinase names (level=[0, 1] ensures that the order of the kinases is ignored\n", "# We take the minimum value in each kinase pair group\n", "# We unstack the remaining data points\n", - "kinase_distance_matrix = (\n", - " kinase_distance_matrix.unstack().groupby(level=[0, 1]).min().unstack(level=1)\n", + "kinase_distance_matrix_df = (\n", + " kinase_distance_matrix_df.unstack().groupby(level=[0, 1]).min().unstack(level=1)\n", ")\n", - "kinase_distance_matrix.index.name = None\n", - "kinase_distance_matrix.columns.name = None" + "# Cosmetics: Remove the index and column names\n", + "kinase_distance_matrix_df.index.name = None\n", + "kinase_distance_matrix_df.columns.name = None" ] }, { @@ -1380,7 +1446,7 @@ } ], "source": [ - "print(f\"Structure matrix of shape {structure_distance_matrix.shape} reduced to kinase matrix of shape {kinase_distance_matrix.shape}.\")" + "print(f\"Structure matrix of shape {structure_distance_matrix_df.shape} reduced to kinase matrix of shape {kinase_distance_matrix_df.shape}.\")" ] }, { @@ -1391,252 +1457,317 @@ { "data": { "text/html": [ - "\n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - 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BRAF CDK2 EGFR ErbB2 KDR LCK MET p110a p38a
BRAF0.00017.15619.51521.38321.08921.58320.29737.61121.731
CDK217.1560.00018.14721.10619.88017.97318.30436.78019.481
EGFR19.51518.1470.00016.39217.28216.46717.49836.04622.128
ErbB221.38321.10616.3920.00023.85123.88122.56341.27724.682
KDR21.08919.88017.28223.8510.00019.25520.43141.10420.263
LCK21.58317.97316.46723.88119.2550.00019.22139.02222.457
MET20.29718.30417.49822.56320.43119.2210.00039.41421.983
p110a37.61136.78036.04641.27741.10439.02239.4140.00038.530
p38a21.73119.48122.12824.68220.26322.45721.98338.5300.000
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 BRAFCDK2EGFRErbB2KDRLCKMETp110ap38a
BRAF0.00017.15619.51521.38321.08921.58320.29737.61121.731
CDK217.1560.00018.14721.10619.88017.97318.30436.78019.481
EGFR19.51518.1470.00016.39217.28216.46717.49836.04622.128
ErbB221.38321.10616.3920.00023.85123.88122.56341.27724.682
KDR21.08919.88017.28223.8510.00019.25520.43141.10420.263
LCK21.58317.97316.46723.88119.2550.00019.22139.02222.457
MET20.29718.30417.49822.56320.43119.2210.00039.41421.983
p110a37.61136.78036.04641.27741.10439.02239.4140.00038.530
p38a21.73119.48122.12824.68220.26322.45721.98338.5300.000
\n" ], "text/plain": [ - "" + "" ] }, "execution_count": 21, @@ -1647,7 +1778,7 @@ "source": [ "# Show matrix with background gradient\n", "cm = sns.light_palette(\"green\", as_cmap=True)\n", - "kinase_distance_matrix.style.background_gradient(cmap=cm).format(\"{:.3f}\")\n", + "kinase_distance_matrix_df.style.background_gradient(cmap=cm).format(\"{:.3f}\")\n", "# NBVAL_CHECK_OUTPUT" ] }, @@ -1666,7 +1797,7 @@ "metadata": {}, "outputs": [], "source": [ - "kinase_distance_matrix.to_csv(DATA / \"kinase_distance_matrix_kissim.csv\")" + "kinase_distance_matrix_df.to_csv(DATA / \"kinase_distance_matrix_kissim.csv\")" ] }, { @@ -1678,9 +1809,16 @@ "source": [ "## Discussion\n", "\n", - "In this talktorial, we have assessed kinase similarity used KiSSim fingerprints, which describe physicochemical and spatial properties of pockets in kinase structures. We have reduced a structure distance matrix to a kinase distance matrix by selecting for each kinase pair the corresponding closest structure pair. \n", + "In this talktorial, we have assessed kinase similarity using the KiSSim fingerprints, which describe physicochemical and spatial properties of pockets in kinase structures. We have reduced a _structure_ distance matrix to a _kinase_ distance matrix by selecting for each _kinase pair_ the corresponding closest _structure pair_. \n", + "\n", + "We have to keep two things in mind:\n", + "\n", + "- Pocket fingerprints like KiSSim encode the full pocket although some residues might be more important for ligand binding than others. As an alternative, one could instead use a subset of residues that have been shown to interact with co-crystallized ligands frequently.\n", + "- We only compare here the two closest structures per kinase pair, although we have — at least for kinases such as EGFR and CDK2 — much more structural data available. Aggregating multiple structures could be a strategy but has two disadvantages: \n", + " - Some kinases have much higher coverage than others, leading to an imbalance in information content.\n", + " - Aggregated kinase fingerprints may cause too much averaging, making pairwise kinase comparison noisier.\n", "\n", - "The kinase distance matrix above will be reloaded in **Talktorial T028**, where we compare kinase similarities from different perspectives, including the pocket structure perspective we have talked about in this talktorial." + "The kinase distance matrix above will be reloaded in __Talktorial T028__, where we compare kinase similarities from different perspectives, including the pocket structure perspective we have talked about in this talktorial." ] }, { @@ -1704,7 +1842,7 @@ ], "metadata": { "kernelspec": { - "display_name": "Python 3", + "display_name": "Python 3 (ipykernel)", "language": "python", "name": "python3" }, @@ -1718,7 +1856,7 @@ "name": "python", "nbconvert_exporter": "python", "pygments_lexer": "ipython3", - "version": "3.8.5" + "version": "3.9.7" }, "toc-autonumbering": true, "widgets": { From c17d85f163329a1fe371dc52e8250c35dc07f1e8 Mon Sep 17 00:00:00 2001 From: Unknown Date: Mon, 27 Sep 2021 11:42:22 +0200 Subject: [PATCH 072/158] T023: Add bioactivity datasets refs; add details to our kinase dataset --- .../T023_what_is_a_kinase/talktorial.ipynb | 193 ++++++------------ 1 file changed, 61 insertions(+), 132 deletions(-) diff --git a/teachopencadd/talktorials/T023_what_is_a_kinase/talktorial.ipynb b/teachopencadd/talktorials/T023_what_is_a_kinase/talktorial.ipynb index 88701d80..85cbf48b 100644 --- a/teachopencadd/talktorials/T023_what_is_a_kinase/talktorial.ipynb +++ b/teachopencadd/talktorials/T023_what_is_a_kinase/talktorial.ipynb @@ -19,7 +19,7 @@ "source": [ "## Aim of this talktorial\n", "\n", - "Add a short summary of this talktorial's content." + "In this talktorial, we will talk about kinases: why are they important in life and drug design, what do they look like, and what data resources are available?" ] }, { @@ -28,13 +28,14 @@ "source": [ "### Contents in *Theory*\n", "\n", - "* Kinases in a nutshell\n", - " * The human kinome\n", - " * Kinase structures and important motifs\n", - " * Collection of kinase related information: KLIFS\n", - " * Available bioactivity data\n", - "* Kinase-similarity: off-target, promiscuous binding\n", - "* Kinase dataset compilation" + "- Kinases in a nutshell\n", + " - The human kinome\n", + " - Kinase structures and important motifs\n", + "- Kinase resources\n", + " - Kinase structures and related information\n", + " - Bioactivity data\n", + "- Kinase-similarity: off-target, promiscuous binding\n", + "- Kinase dataset compilation" ] }, { @@ -43,11 +44,11 @@ "source": [ "### Contents in *Practical*\n", "\n", - "* Retrieve and preprocess data\n", - "* Show kinase coverage\n", - "* Compare kinases\n", - "* Visualize similarity as kinase matrix\n", - "* Visualize similarity as phylogenetic tree" + "- Retrieve and preprocess data\n", + "- Show kinase coverage\n", + "- Compare kinases\n", + "- Visualize similarity as kinase matrix\n", + "- Visualize similarity as phylogenetic tree" ] }, { @@ -56,12 +57,18 @@ "source": [ "### References\n", "\n", - "* Kinase dataset: [Molecules (2021), 26(3), 629](https://www.mdpi.com/1420-3049/26/3/629) \n", - "* Kinase similarity descriptor: XXX\n", - "* KLIFS\n", - " * KLIFS URL: https://klifs.net/\n", - " * KLIFS database: [Nucleic Acid Res. (2020), 49(D1), D562-D569](https://doi.org/10.1093/nar/gkaa895)\n", - " * KLIFS binding site definition: [J. Med. Chem. (2014), 57(2), 249-277](https://doi.org/10.1021/jm400378w)" + "- Kinase dataset: [Molecules (2021), 26(3), 629](https://www.mdpi.com/1420-3049/26/3/629) \n", + "- Kinase similarity descriptor: XXX\n", + "- Sequence-based kinase clustering: Manning et al. [Science (2002), 298(5600), 1912-1934](https://doi.org/10.1126/science.1075762)\n", + "- KLIFS\n", + " - KLIFS URL: https://klifs.net/\n", + " - KLIFS database: [Nucleic Acid Res. (2020), 49(D1), D562-D569](https://doi.org/10.1093/nar/gkaa895)\n", + " - KLIFS binding site definition: [J. Med. Chem. (2014), 57(2), 249-277](https://doi.org/10.1021/jm400378w)\n", + "- Bioactivity data\n", + " - Karaman et al. dataset: [Nature Biotechnology (2008), 26, 127-132](https://doi.org/10.1038/nbt1358)\n", + " - Davis et al. dataset: [Nature Biotechnology (2011), 29, 1046-1051](https://doi.org/10.1038/nbt.1990)\n", + " - KIBA dataset: [J. Chem. Inf. Model. (2014), 54(3), 753-743](https://doi.org/10.1021/ci400709d)\n", + " - PKIS dataset: [PLOS ONE (2017), 12, 1-20](https://doi.org/10.1371/journal.pone.0181585)" ] }, { @@ -108,7 +115,7 @@ "\n", "* Human kinome consists of ~540 protein kinases\n", " * [TODO: maybe comment on numbers differ depedning on the source, ref to kinodata]\n", - "* Grouped by Manning [TODO add ref] into eight major groups and one 'other' group\n", + "* Grouped by Manning [Science (2002), 298(5600), 1912-1934](https://doi.org/10.1126/science.1075762) into eight major groups and one 'other' group\n", " * AGC, CAMK, CK1, CMGC, RGC, STE, TK, TKL, Other\n", " * Phylogenetic tree, clustered by overall sequence similarity\n", " \n", @@ -136,7 +143,14 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "#### Collection of kinase related information: KLIFS" + "### Kinase resources" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "#### Kinase structures and related information: KLIFS" ] }, { @@ -167,11 +181,24 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "#### Available bioactivity data\n", + "#### Bioactivity data\n", "\n", "TODO - short !\n", "* maybe an overview of data points per kinase on Chembl (from kinodata)\n", - "* other profiling data (as available in karaman, xxx)" + "* other profiling data (as available in karaman, xxx)\n", + "\n", + "- Karaman et al. dataset: TODO\n", + " - Paper: [Nature Biotechnology (2008), 26, 127-132](https://doi.org/10.1038/nbt1358)\n", + " - Data: [KinMap data (JSON)](http://kinhub.org/js/Davis_profiling.js)\n", + "- Davis et al. dataset: TODO\n", + " - Paper: [Nature Biotechnology (2011), 29, 1046-1051](https://doi.org/10.1038/nbt.1990)\n", + " - Data: [KinMap data (JSON)](http://kinhub.org/js/Karaman_profiling.js)\n", + "- KIBA dataset: TODO\n", + " - Paper: [J. Chem. Inf. Model. (2014), 54(3), 753-743](https://doi.org/10.1021/ci400709d)\n", + " - Data: [SI data (XLSX)](https://ndownloader.figstatic.com/files/3950161)\n", + "- PKIS dataset: \n", + " - Paper: [PLOS ONE (2017), 12, 1-20](https://doi.org/10.1371/journal.pone.0181585)\n", + " - Data: [SI data (XLSX)](https://doi.org/10.1371/journal.pone.0181585.s004)" ] }, { @@ -197,41 +224,23 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "We will use nine kinases from [Molecules (2021), 26(3), 629](https://www.mdpi.com/1420-3049/26/3/629) because:\n", + "In the coure of the kinase similarity talktorials (**Talktorials T024-T028**), we will use nine kinases from [Molecules (2021), 26(3), 629](https://www.mdpi.com/1420-3049/26/3/629) because:\n", "\n", "> We aggregated the investigated kinases in “profiles” (Table 2). Profile 1 combined EGFR and ErbB2 as targets (indicated by a ‘+’) and BRAF (from rapidly accelerated fibrosarcoma isoform B) as a (general) anti-target (designated by a ‘—’). Out of similar considerations, Profile 2 consisted of EGFR and PI3K as targets and BRAF as anti-target. This profile is expected to be more challenging as PI3K is an atypical kinase and thus less similar to EGFR than for example ErbB2 used in Profile 1. Profile 3, comprised of EGFR and VEGFR2 as targets and BRAF as anti-target, was contrasted with the hit rate that we found with a standard docking against the single target VEGFR2 (Profile 4).\n", "> To broaden the comparison and obtain an estimate for the promiscuity of each compound, the kinases CDK2 (cyclic-dependent kinase 2), LCK (lymphocyte-specific protein tyrosine kinase), MET (mesenchymal-epithelial transition factor) and p38α (p38 mitogen activated protein kinase α) were included in the experimental assay panel and the structure-based bioinformatics comparison as commonly used anti-targets." ] }, { - "attachments": { - "814048cb-e723-4b10-b9f7-2b56848688d9.png": { - "image/png": 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" - } - }, "cell_type": "markdown", "metadata": {}, "source": [ - "![image.png](attachment:814048cb-e723-4b10-b9f7-2b56848688d9.png)\n", + "We have collected information about these nine kinases in the CSV file `kinase_selection.csv`:\n", "\n", - "*Figure 1:* \n", - "Kinases used in this notebook, taken from [Molecules (2021), 26(3), 629](https://www.mdpi.com/1420-3049/26/3/629) (Table 1)." - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "### TODO\n", - "\n", - "Data set used throughout the following notebooks, maybe directly shaped in a way that it has the correct information per task in place\n" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "## Practical" + "- `kinase`: Kinase name as used in [Molecules (2021), 26(3), 629](https://www.mdpi.com/1420-3049/26/3/629)\n", + "- `kinase_klifs`: Kinase name as used in the KLIFS database\n", + "- `uniprot_id`: Kinase UniProt ID\n", + "- `group`: Kinase group as defined by Manning et al. [Science (2002), 298(5600), 1912-1934](https://doi.org/10.1126/science.1075762)\n", + "- `full_kinase_name`: Full kinase name as used in [Molecules (2021), 26(3), 629](https://www.mdpi.com/1420-3049/26/3/629)" ] }, { @@ -255,16 +264,9 @@ "DATA = HERE / \"data\"" ] }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "### Retrieve and preprocess data" - ] - }, { "cell_type": "code", - "execution_count": 15, + "execution_count": 3, "metadata": {}, "outputs": [ { @@ -396,94 +398,21 @@ "8 p38 mitogen activated protein kinase alpha " ] }, - "execution_count": 15, + "execution_count": 3, "metadata": {}, "output_type": "execute_result" } ], "source": [ - "kinase_selection = pd.read_csv(DATA/\"kinase_selection.csv\")\n", - "kinase_selection" + "kinase_selection_df = pd.read_csv(DATA/\"kinase_selection.csv\")\n", + "kinase_selection_df" ] }, { "cell_type": "markdown", "metadata": {}, - "source": [ - "### Show kinase coverage" - ] - }, - { - "cell_type": "code", - "execution_count": null, - "metadata": {}, - "outputs": [], "source": [] }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "### Compare kinases" - ] - }, - { - "cell_type": "code", - "execution_count": null, - "metadata": {}, - "outputs": [], - "source": [] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "### Visualize similarity as kinase matrix" - ] - }, - { - "cell_type": "code", - "execution_count": null, - "metadata": {}, - "outputs": [], - "source": [] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "### Visualize similarity as phylogenetic tree" - ] - }, - { - "cell_type": "code", - "execution_count": null, - "metadata": {}, - "outputs": [], - "source": [] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "## Discussion\n", - "\n", - "Wrap up the talktorial's content here and discuss pros/cons and open questions/challenges." - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "## Quiz\n", - "\n", - "Ask three questions that the user should be able to answer after doing this talktorial. Choose important take-aways from this talktorial for your questions.\n", - "\n", - "1. Question\n", - "2. Question\n", - "3. Question" - ] - }, { "cell_type": "code", "execution_count": null, From 83c45c51c76f8a6fa96143ee6ba700abb155ee1e Mon Sep 17 00:00:00 2001 From: Unknown Date: Mon, 27 Sep 2021 11:48:15 +0200 Subject: [PATCH 073/158] T023: Condense details on Molecules dataset; add note on customized CSV --- .../T023_what_is_a_kinase/talktorial.ipynb | 15 ++++++++++++--- 1 file changed, 12 insertions(+), 3 deletions(-) diff --git a/teachopencadd/talktorials/T023_what_is_a_kinase/talktorial.ipynb b/teachopencadd/talktorials/T023_what_is_a_kinase/talktorial.ipynb index 85cbf48b..864e569a 100644 --- a/teachopencadd/talktorials/T023_what_is_a_kinase/talktorial.ipynb +++ b/teachopencadd/talktorials/T023_what_is_a_kinase/talktorial.ipynb @@ -224,10 +224,12 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "In the coure of the kinase similarity talktorials (**Talktorials T024-T028**), we will use nine kinases from [Molecules (2021), 26(3), 629](https://www.mdpi.com/1420-3049/26/3/629) because:\n", + "In the coure of the kinase similarity talktorials (**Talktorials T024-T028**), we will use nine kinases from [Molecules (2021), 26(3), 629](https://www.mdpi.com/1420-3049/26/3/629), which were selected for the following reasons:\n", "\n", - "> We aggregated the investigated kinases in “profiles” (Table 2). Profile 1 combined EGFR and ErbB2 as targets (indicated by a ‘+’) and BRAF (from rapidly accelerated fibrosarcoma isoform B) as a (general) anti-target (designated by a ‘—’). Out of similar considerations, Profile 2 consisted of EGFR and PI3K as targets and BRAF as anti-target. This profile is expected to be more challenging as PI3K is an atypical kinase and thus less similar to EGFR than for example ErbB2 used in Profile 1. Profile 3, comprised of EGFR and VEGFR2 as targets and BRAF as anti-target, was contrasted with the hit rate that we found with a standard docking against the single target VEGFR2 (Profile 4).\n", - "> To broaden the comparison and obtain an estimate for the promiscuity of each compound, the kinases CDK2 (cyclic-dependent kinase 2), LCK (lymphocyte-specific protein tyrosine kinase), MET (mesenchymal-epithelial transition factor) and p38α (p38 mitogen activated protein kinase α) were included in the experimental assay panel and the structure-based bioinformatics comparison as commonly used anti-targets." + "> - Profile 1 combined __EGFR__ and __ErbB2__ as targets and __BRAF__ as a (general) anti-target. \n", + "> - Out of similar considerations, Profile 2 consisted of EGFR and __PI3K__ as targets and BRAF as anti-target. This profile is expected to be more challenging as PI3K is an atypical kinase and thus less similar to EGFR than for example ErbB2 used in Profile 1. \n", + "> - Profile 3, comprised of EGFR and __VEGFR2__ as targets and BRAF as anti-target, was contrasted with the hit rate that we found with a standard docking against the single target VEGFR2 (Profile 4).\n", + "> - To broaden the comparison and obtain an estimate for the promiscuity of each compound, the kinases __CDK2__, __LCK__, __MET__ and __p38α__ were included in the experimental assay panel and the structure-based bioinformatics comparison as commonly used anti-targets." ] }, { @@ -243,6 +245,13 @@ "- `full_kinase_name`: Full kinase name as used in [Molecules (2021), 26(3), 629](https://www.mdpi.com/1420-3049/26/3/629)" ] }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "Note: You can run the kinase similarity **Talktorials T024-T028** with your own set of kinases. Please update the CSV file with your kinases; the only mandatory columns are `kinase_klifs` and `uniprot_id`." + ] + }, { "cell_type": "code", "execution_count": 1, From 0e558cf25b4c095025db6a9ab39ad429bb99c486 Mon Sep 17 00:00:00 2001 From: Unknown Date: Mon, 27 Sep 2021 12:32:18 +0200 Subject: [PATCH 074/158] T023: Move Molecules dataset to Practical; add transition to T024-T028 --- .../T023_what_is_a_kinase/talktorial.ipynb | 61 ++++++++++++------- 1 file changed, 38 insertions(+), 23 deletions(-) diff --git a/teachopencadd/talktorials/T023_what_is_a_kinase/talktorial.ipynb b/teachopencadd/talktorials/T023_what_is_a_kinase/talktorial.ipynb index 864e569a..6ff5bcd6 100644 --- a/teachopencadd/talktorials/T023_what_is_a_kinase/talktorial.ipynb +++ b/teachopencadd/talktorials/T023_what_is_a_kinase/talktorial.ipynb @@ -224,7 +224,7 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "In the coure of the kinase similarity talktorials (**Talktorials T024-T028**), we will use nine kinases from [Molecules (2021), 26(3), 629](https://www.mdpi.com/1420-3049/26/3/629), which were selected for the following reasons:\n", + "In the course of the kinase similarity talktorials (**Talktorials T024-T028**), we will use nine kinases from [Molecules (2021), 26(3), 629](https://www.mdpi.com/1420-3049/26/3/629), which were selected for the following reasons:\n", "\n", "> - Profile 1 combined __EGFR__ and __ErbB2__ as targets and __BRAF__ as a (general) anti-target. \n", "> - Out of similar considerations, Profile 2 consisted of EGFR and __PI3K__ as targets and BRAF as anti-target. This profile is expected to be more challenging as PI3K is an atypical kinase and thus less similar to EGFR than for example ErbB2 used in Profile 1. \n", @@ -236,20 +236,7 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "We have collected information about these nine kinases in the CSV file `kinase_selection.csv`:\n", - "\n", - "- `kinase`: Kinase name as used in [Molecules (2021), 26(3), 629](https://www.mdpi.com/1420-3049/26/3/629)\n", - "- `kinase_klifs`: Kinase name as used in the KLIFS database\n", - "- `uniprot_id`: Kinase UniProt ID\n", - "- `group`: Kinase group as defined by Manning et al. [Science (2002), 298(5600), 1912-1934](https://doi.org/10.1126/science.1075762)\n", - "- `full_kinase_name`: Full kinase name as used in [Molecules (2021), 26(3), 629](https://www.mdpi.com/1420-3049/26/3/629)" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "Note: You can run the kinase similarity **Talktorials T024-T028** with your own set of kinases. Please update the CSV file with your kinases; the only mandatory columns are `kinase_klifs` and `uniprot_id`." + "## Practical" ] }, { @@ -273,6 +260,33 @@ "DATA = HERE / \"data\"" ] }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "### Define the kinases of interest" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "We have collected information about these nine kinases in the CSV file `kinase_selection.csv`:\n", + "\n", + "- `kinase`: Kinase name as used in [Molecules (2021), 26(3), 629](https://www.mdpi.com/1420-3049/26/3/629)\n", + "- `kinase_klifs`: Kinase name as used in the KLIFS database\n", + "- `uniprot_id`: Kinase UniProt ID\n", + "- `group`: Kinase group as defined by Manning et al. [Science (2002), 298(5600), 1912-1934](https://doi.org/10.1126/science.1075762)\n", + "- `full_kinase_name`: Full kinase name as used in [Molecules (2021), 26(3), 629](https://www.mdpi.com/1420-3049/26/3/629)" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "Note: You can run the kinase similarity **Talktorials T024-T028** with your own set of kinases. Please update the CSV file with your kinases; the only mandatory columns are `kinase_klifs` and `uniprot_id`." + ] + }, { "cell_type": "code", "execution_count": 3, @@ -420,14 +434,15 @@ { "cell_type": "markdown", "metadata": {}, - "source": [] - }, - { - "cell_type": "code", - "execution_count": null, - "metadata": {}, - "outputs": [], - "source": [] + "source": [ + "We will load this dataset in all downstream talktorials to assess kinase similarity from different perspectives:\n", + "\n", + "- **Talktorial T024**: Kinase similarity based on KLIFS pocket sequence\n", + "- **Talktorial T025**: Kinase similarity based on KiSSim pocket structure\n", + "- **Talktorial T026**: Kinase similarity based on KLIFS interaction fingerprint\n", + "- **Talktorial T027**: Kinase similarity based on ligand promiscuity (ChEMBL bioactivity data)\n", + "- **Talktorial T028**: Compare kinase similarity measures from **Talktorials T024-T027**" + ] } ], "metadata": { From 24d00b454173bf203bba7f4f2f8cd1f0db3a1c8b Mon Sep 17 00:00:00 2001 From: t-kimber Date: Mon, 27 Sep 2021 13:57:45 +0200 Subject: [PATCH 075/158] rescaling blosum matrix. --- ..._distance_substitution_matrix_sequence.csv | 10 + ...imilarity_substitution_matrix_sequence.csv | 10 + .../talktorial.ipynb | 1527 ++++++++++------- 3 files changed, 914 insertions(+), 633 deletions(-) create mode 100644 teachopencadd/talktorials/T024_kinase_similarity_sequence/data/kinase_distance_substitution_matrix_sequence.csv create mode 100644 teachopencadd/talktorials/T024_kinase_similarity_sequence/data/kinase_similarity_substitution_matrix_sequence.csv diff --git a/teachopencadd/talktorials/T024_kinase_similarity_sequence/data/kinase_distance_substitution_matrix_sequence.csv b/teachopencadd/talktorials/T024_kinase_similarity_sequence/data/kinase_distance_substitution_matrix_sequence.csv new file mode 100644 index 00000000..38662704 --- /dev/null +++ b/teachopencadd/talktorials/T024_kinase_similarity_sequence/data/kinase_distance_substitution_matrix_sequence.csv @@ -0,0 +1,10 @@ +,EGFR,ErbB2,BRAF,CDK2,LCK,MET,p38a,KDR,p110a +EGFR,0.0,0.05903728309403988,0.34497247960673305,0.3515532811454096,0.2886787123597768,0.28874208716346716,0.3553555545508369,0.2839529624274032,0.5729382823021627 +ErbB2,0.05903728309403988,0.0,0.34539978367739244,0.36969159991343414,0.31492453290530287,0.3020325638294997,0.3648271324857587,0.297882231158642,0.586362347301078 +BRAF,0.34497247960673305,0.34539978367739244,0.0,0.35324546063925766,0.3270674806464644,0.3618419047625556,0.36208805042926506,0.3287322624812222,0.563540908147633 +CDK2,0.3515532811454096,0.36969159991343414,0.35324546063925766,0.0,0.31874681698629526,0.34397506329411764,0.2769069645096425,0.3466212151836624,0.5760058634630552 +LCK,0.2886787123597768,0.31492453290530287,0.3270674806464644,0.31874681698629526,0.0,0.3091212110335312,0.33741879744441083,0.31235243702199045,0.5486635309945707 +MET,0.28874208716346716,0.3020325638294997,0.3618419047625556,0.34397506329411764,0.3091212110335312,0.0,0.3706450713064281,0.28619407705453626,0.6063011403494588 +p38a,0.3553555545508369,0.3648271324857587,0.36208805042926506,0.2769069645096425,0.33741879744441083,0.3706450713064281,0.0,0.34655582404619856,0.5688055661744779 +KDR,0.2839529624274032,0.297882231158642,0.3287322624812222,0.3466212151836624,0.31235243702199045,0.28619407705453626,0.34655582404619856,0.0,0.5772950670526018 +p110a,0.5729382823021627,0.586362347301078,0.563540908147633,0.5760058634630552,0.5486635309945707,0.6063011403494588,0.5688055661744779,0.5772950670526018,0.0 diff --git a/teachopencadd/talktorials/T024_kinase_similarity_sequence/data/kinase_similarity_substitution_matrix_sequence.csv b/teachopencadd/talktorials/T024_kinase_similarity_sequence/data/kinase_similarity_substitution_matrix_sequence.csv new file mode 100644 index 00000000..f4d0f086 --- /dev/null +++ b/teachopencadd/talktorials/T024_kinase_similarity_sequence/data/kinase_similarity_substitution_matrix_sequence.csv @@ -0,0 +1,10 @@ +,EGFR,ErbB2,BRAF,CDK2,LCK,MET,p38a,KDR,p110a +EGFR,1.0,0.9409627169059601,0.655027520393267,0.6484467188545904,0.7113212876402232,0.7112579128365328,0.6446444454491631,0.7160470375725968,0.42706171769783724 +ErbB2,0.9409627169059601,1.0,0.6546002163226076,0.6303084000865659,0.6850754670946971,0.6979674361705003,0.6351728675142413,0.702117768841358,0.413637652698922 +BRAF,0.655027520393267,0.6546002163226076,1.0,0.6467545393607423,0.6729325193535356,0.6381580952374444,0.6379119495707349,0.6712677375187778,0.43645909185236703 +CDK2,0.6484467188545904,0.6303084000865659,0.6467545393607423,1.0,0.6812531830137047,0.6560249367058824,0.7230930354903575,0.6533787848163376,0.4239941365369449 +LCK,0.7113212876402232,0.6850754670946971,0.6729325193535356,0.6812531830137047,1.0,0.6908787889664688,0.6625812025555892,0.6876475629780096,0.4513364690054293 +MET,0.7112579128365328,0.6979674361705003,0.6381580952374444,0.6560249367058824,0.6908787889664688,1.0,0.6293549286935719,0.7138059229454637,0.3936988596505412 +p38a,0.6446444454491631,0.6351728675142413,0.6379119495707349,0.7230930354903575,0.6625812025555892,0.6293549286935719,1.0,0.6534441759538014,0.43119443382552214 +KDR,0.7160470375725968,0.702117768841358,0.6712677375187778,0.6533787848163376,0.6876475629780096,0.7138059229454637,0.6534441759538014,1.0,0.4227049329473982 +p110a,0.42706171769783724,0.413637652698922,0.43645909185236703,0.4239941365369449,0.4513364690054293,0.3936988596505412,0.43119443382552214,0.4227049329473982,1.0 diff --git a/teachopencadd/talktorials/T024_kinase_similarity_sequence/talktorial.ipynb b/teachopencadd/talktorials/T024_kinase_similarity_sequence/talktorial.ipynb index 4611ecb4..38e7a505 100644 --- a/teachopencadd/talktorials/T024_kinase_similarity_sequence/talktorial.ipynb +++ b/teachopencadd/talktorials/T024_kinase_similarity_sequence/talktorial.ipynb @@ -35,7 +35,8 @@ "* Kinase dataset\n", "* Kinase similarity descriptor: sequence\n", " * Identity score\n", - " * Substitution score" + " * Substitution score\n", + "* From similarity matrix to distance matrix" ] }, { @@ -85,38 +86,42 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "We will use nine kinases as investigated in [Molecules (2021), 26(3), 629](https://www.mdpi.com/1420-3049/26/3/629). In the study diverse kinase similarity measures were analyzed for different combinations of kinase on- and off-targets to explore the limits of multi-kinase screenings.\n", - " \n", - "\n", - "> We aggregated the investigated kinases in “profiles”. Profile 1 combined **EGFR** and **ErbB2** as targets and **BRAF** as a (general) anti-target. Out of similar considerations, Profile 2 consisted of EGFR and **PI3K** as targets and BRAF as anti-target. This profile is expected to be more challenging as PI3K is an atypical kinase and thus less similar to EGFR than for example ErbB2 used in Profile 1. Profile 3, comprised of EGFR and **VEGFR2** as targets and BRAF as anti-target, was contrasted with the hit rate that we found with a standard docking against the single target VEGFR2 (Profile 4).\n", - "> To broaden the comparison and obtain an estimate for the promiscuity of each compound, the kinases **CDK2**, **LCK**, **MET** and **p38α** were included in the experimental assay panel and the structure-based bioinformatics comparison as commonly used anti-targets.\n", - "\n", - " \n", + "We use the kinase selection as defined in __Talktorial T023__." + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "### Kinase similarity descriptor: sequence\n", "\n", - "*Table 1:*\n", - "Kinases used in this notebook, taken from [Molecules (2021), 26(3), 629](https://www.mdpi.com/1420-3049/26/3/629), with their synonyms, UniProt IDs, kinase groups, and full unabbreviated names.\n", + "As mentioned in the previous talktorial, sequence is often used in kinase similarity." + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "**TODO**\n", + "Add figure here" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "EGFR fasta:\n", + "- https://www.uniprot.org/uniprot/P00533.fasta\n", "\n", - " \n", "\n", - "| Kinase | Synonyms | UniProt ID | Group | Full kinase name |\n", - "|----------------------------|------------------------|------------|----------|--------------------------------------------------|\n", - "| EGFR | ErbB1 | P00533 | TK | Epidermal growth factor receptor |\n", - "| ErbB2 | Her2 | P04626 | TK | Erythroblastic leukemia viral oncogene homolog 2 |\n", - "| PI3K | PI3KCA, p110a | P42336 | Atypical | Phosphatidylinositol-3-kinase |\n", - "| VEGFR2 | KDR | P35968 | TK | Vascular endothelial growth factor receptor 2 |\n", - "| BRAF | - | P15056 | TKL | Rapidly accelerated fibrosarcoma isoform B |\n", - "| CDK2 | - | P24941 | CMGC | Cyclic-dependent kinase 2 |\n", - "| LCK | - | P06239 | TK | Lymphocyte-specific protein tyrosine kinase |\n", - "| MET | - | P08581 | TK | Mesenchymal-epithelial transition factor |\n", - "| p38a | MAPK14 | Q16539 | CMGC | p38 mitogen activated protein kinase α |" + "CDK2 fasta:\n", + "- https://www.uniprot.org/uniprot/P24941.fasta" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ - "### Kinase similarity descriptor: sequence\n", - "\n", "In this talktorial, the KLIFS' pocket sequence is used for two main reasons:\n", "1. The sequence is of fixed length (it contains 85 residues), which makes computation for pairwise similarity between two sequences easy.\n", "2. The binding pocket is where the action takes place. Why consider the full kinase sequence when an 85 residues sequence contains most relevant information?\n", @@ -210,15 +215,57 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "We use the following as similarity between kinases $K_i$ and $K_j$:\n", + "The BLOSUM substitution matrix is symmetric, as shown in the practical part.\n", + "For convenience, we will translate and rescale the matrix using the following:\n", + "\n", + "$$\n", + "SM' = SM - min(SM),\n", + "$$\n", + "\n", + "for translation, and\n", + "\n", + "for all $x, y$\n", "\n", "$$\n", - "\\text{similarity}(K_i, K_j) = \\frac{1}{\\sum_i SM[i,i]} \\sum_{n}^{M} SM\\big((K_i[n], K_j[n])\\big),\n", + "SM''(x, y) = \\frac{SM'[x,y]}{\\sqrt{SM'[x,x]*SM'[y,y]}},\n", "$$\n", "\n", - "where $K_i[n]$ represents the amino acid at position $n$ of kinase $i$ and $M = len(K_i) = len(K_j)$.\n", + "for rescaling, such that\n", + "\n", + "$$\n", + "SM''[x, x] = 1 \\text{ for all } x,\n", + "$$ and\n", + "\n", + "$$\n", + "SM''[x, y] \\in [0, 1] \\text{ for all } x,y.\n", + "$$" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "We use the following as similarity between kinases $K_i$ and $K_j$:\n", + "\n", + "$$\n", + "\\text{similarity}(K_i, K_j) = \\frac{1}{M} \\sum_{n}^{M} SM''\\big(K_i[n], K_j[n]\\big),\n", + "$$\n", "\n", - "For computational reasons, we will use the normalized version of this matrix, i.e. all entries are between $0$ and $1$." + "where $K_i[n]$ represents the amino acid at position $n$ of kinase $i$ and $M = len(K_i) = len(K_j)$." + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "### From similarity matrix to distance matrix" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "In order to apply some clustering algorithm to assess the similarity between kinases, it is necessary to start with a distance matrix. A similarity matrix is not, by definition, a distance matrix. For example, the diagonal elements are not zero. However, if all entries of the are between $0$ and $1$, the similarity matrix $SM$ can be converted to a distance matrix $DM$ using $$ DM = 1-SM.$$" ] }, { @@ -241,8 +288,7 @@ "import seaborn as sns\n", "import requests\n", "import matplotlib.pyplot as plt\n", - "import biotite.sequence.align as align\n", - "from sklearn import preprocessing" + "import biotite.sequence.align as align" ] }, { @@ -540,10 +586,15 @@ " # Retrieve np.array from substitution matrix\n", " score_matrix = substitution_matrix.score_matrix()\n", " \n", - " # Normalize values to be in (0,1)\n", - " normalized_score_matrix = preprocessing.minmax_scale(score_matrix,\n", - " feature_range=(0, 1),\n", - " axis=1)\n", + " # Translation of substitution matrix\n", + " translated_matrix = score_matrix-np.min(score_matrix)\n", + "\n", + " # Rescaling\n", + " normalized_score_matrix = np.zeros(score_matrix.shape)\n", + " for i in range(score_matrix.shape[0]):\n", + " for j in range(score_matrix.shape[0]):\n", + " normalized_score_matrix[i, j] = (translated_matrix[i, j]/\n", + " np.sqrt(translated_matrix[i,i]*translated_matrix[j,j]))\n", "\n", " # Retrieve the letter (amino acid)\n", " letter_alphabet = substitution_matrix.get_alphabet1()\n", @@ -582,7 +633,7 @@ "metadata": {}, "outputs": [], "source": [ - "def sequence_similarity(sequence_1, sequence_2, type_=\"identity\"):\n", + "def sequence_similarity(kinase_name1, kinase_name2, type_=\"identity\"):\n", " \"\"\"\n", " Compares two sequences using a given metric.\n", "\n", @@ -598,8 +649,8 @@ " float :\n", " The similarity between the pocket sequences of the two kinases.\n", " \"\"\"\n", - " #sequence_1 = klifs_pocket_sequence(kinase_name1)\n", - " #sequence_2 = klifs_pocket_sequence(kinase_name2)\n", + " sequence_1 = klifs_pocket_sequence(kinase_name1)\n", + " sequence_2 = klifs_pocket_sequence(kinase_name2)\n", "\n", " # Replace possible unavailable residue\n", " # noted in KLIFS with \"-\"\n", @@ -627,6 +678,27 @@ " return similarity_normed" ] }, + { + "cell_type": "code", + "execution_count": 11, + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "Pocket sequence similarity between EGFR itself: 1.00 using substitution.\n" + ] + } + ], + "source": [ + "EGFR_seq_similarity = sequence_similarity(\"EGFR\", \n", + " \"EGFR\", \n", + " type_=\"substitution\")\n", + "print(f\"Pocket sequence similarity between EGFR itself: \"\n", + " f\"{EGFR_seq_similarity:.2f} using substitution.\")" + ] + }, { "cell_type": "markdown", "metadata": {}, @@ -636,45 +708,61 @@ }, { "cell_type": "code", - "execution_count": 11, + "execution_count": 12, + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "EGFR : KVLGSGAFGTVYKVAIKELEILDEAYVMASVDPHVCRLLGIQLITQLMPFGCLLDYVREYLEDRRLVHRDLAARNVLVITDFGLA\n", + "MET : EVIGRGHFGCVYHCAVKSLQFLTEGIIMKDFSPNVLSLLGILVVLPYMKHGDLRNFIRNYLASKKFVHRDLAARNCMLVADFGLA\n" + ] + } + ], + "source": [ + "for key in ('EGFR','MET'):\n", + " print(f\"{key:5s}: {kinase_sequences[key]}\")" + ] + }, + { + "cell_type": "code", + "execution_count": 13, "metadata": {}, "outputs": [ { "name": "stdout", "output_type": "stream", "text": [ - "EGFR :KVLGSGAFGTVYKVAIKELEILDEAYVMASVDPHVCRLLGIQLITQLMPFGCLLDYVREYLEDRRLVHRDLAARNVLVITDFGLA\n", - "MET :EVIGRGHFGCVYHCAVKSLQFLTEGIIMKDFSPNVLSLLGILVVLPYMKHGDLRNFIRNYLASKKFVHRDLAARNCMLVADFGLA\n", "Pocket sequence similarity between EGFR and MET kinases: 0.46 using identity.\n" ] } ], "source": [ - "EGFR_MET_seq_similarity = sequence_similarity(kinase_sequences[\"EGFR\"],\n", - " kinase_sequences[\"MET\"],\n", + "EGFR_MET_seq_similarity = sequence_similarity(\"EGFR\",\n", + " \"MET\",\n", " \"identity\")\n", - "for key in ('EGFR','MET'):\n", - " print(f\"{key:5s}:{kinase_sequences[key]}\")\n", + "\n", "print(f\"Pocket sequence similarity between EGFR and MET kinases: \"\n", " f\"{EGFR_MET_seq_similarity:.2f} using identity.\")" ] }, { "cell_type": "code", - "execution_count": 12, + "execution_count": 14, "metadata": {}, "outputs": [ { "name": "stdout", "output_type": "stream", "text": [ - "Pocket sequence similarity between EGFR and MET kinases: 0.72 using substitution.\n" + "Pocket sequence similarity between EGFR and MET kinases: 0.71 using substitution.\n" ] } ], "source": [ - "EGFR_MET_seq_similarity = sequence_similarity(kinase_sequences[\"EGFR\"],\n", - " kinase_sequences[\"MET\"],\n", + "EGFR_MET_seq_similarity = sequence_similarity(\"EGFR\",\n", + " \"MET\",\n", " \"substitution\")\n", "print(f\"Pocket sequence similarity between EGFR and MET kinases: \"\n", " f\"{EGFR_MET_seq_similarity:.2f} using substitution.\")" @@ -689,7 +777,7 @@ }, { "cell_type": "code", - "execution_count": 13, + "execution_count": 15, "metadata": {}, "outputs": [ { @@ -701,15 +789,15 @@ } ], "source": [ - "EGFR_seq_similarity = sequence_similarity(kinase_sequences[\"EGFR\"], \n", - " kinase_sequences[\"EGFR\"])\n", + "EGFR_seq_similarity = sequence_similarity(\"EGFR\", \n", + " \"EGFR\")\n", "print(f\"Pocket sequence similarity between EGFR itself: \"\n", " f\"{EGFR_seq_similarity:.2f} using identity.\")" ] }, { "cell_type": "code", - "execution_count": 14, + "execution_count": 16, "metadata": {}, "outputs": [ { @@ -721,8 +809,8 @@ } ], "source": [ - "EGFR_seq_similarity = sequence_similarity(kinase_sequences[\"EGFR\"], \n", - " kinase_sequences[\"EGFR\"], \n", + "EGFR_seq_similarity = sequence_similarity(\"EGFR\", \n", + " \"EGFR\", \n", " type_=\"substitution\")\n", "print(f\"Pocket sequence similarity between EGFR itself: \"\n", " f\"{EGFR_seq_similarity:.2f} using substitution.\")" @@ -751,7 +839,7 @@ }, { "cell_type": "code", - "execution_count": 15, + "execution_count": 17, "metadata": {}, "outputs": [], "source": [ @@ -760,21 +848,21 @@ }, { "cell_type": "code", - "execution_count": 16, + "execution_count": 18, "metadata": {}, "outputs": [], "source": [ "kinase_similarity_matrix = np.zeros((len(query_kinases), len(query_kinases)))\n", "for i, kinase_name1 in enumerate(query_kinases):\n", " for j, kinase_name2 in enumerate(query_kinases):\n", - " kinase_similarity_matrix[i, j] = sequence_similarity(kinase_sequences[kinase_name1],\n", - " kinase_sequences[kinase_name2],\n", + " kinase_similarity_matrix[i, j] = sequence_similarity(kinase_name1,\n", + " kinase_name2,\n", " type_=similarity_measure)" ] }, { "cell_type": "code", - "execution_count": 17, + "execution_count": 19, "metadata": {}, "outputs": [ { @@ -813,109 +901,109 @@ " \n", " EGFR\n", " 1.000000\n", - " 0.940995\n", - " 0.658852\n", - " 0.650192\n", - " 0.710442\n", - " 0.715203\n", - " 0.644984\n", - " 0.715307\n", - " 0.429135\n", + " 0.940963\n", + " 0.655028\n", + " 0.648447\n", + " 0.711321\n", + " 0.711258\n", + " 0.644644\n", + " 0.716047\n", + " 0.427062\n", " \n", " \n", " ErbB2\n", - " 0.941257\n", + " 0.940963\n", " 1.000000\n", - " 0.659334\n", - " 0.632521\n", - " 0.685368\n", - " 0.702937\n", - " 0.636820\n", - " 0.701761\n", - " 0.416966\n", + " 0.654600\n", + " 0.630308\n", + " 0.685075\n", + " 0.697967\n", + " 0.635173\n", + " 0.702118\n", + " 0.413638\n", " \n", " \n", " BRAF\n", - " 0.653021\n", - " 0.651452\n", + " 0.655028\n", + " 0.654600\n", " 1.000000\n", - " 0.646301\n", - " 0.670291\n", - " 0.639468\n", - " 0.637391\n", - " 0.667424\n", - " 0.437786\n", + " 0.646755\n", + " 0.672933\n", + " 0.638158\n", + " 0.637912\n", + " 0.671268\n", + " 0.436459\n", " \n", " \n", " CDK2\n", - " 0.648024\n", - " 0.629135\n", - " 0.649093\n", + " 0.648447\n", + " 0.630308\n", + " 0.646755\n", " 1.000000\n", - " 0.679931\n", - " 0.658547\n", - " 0.724206\n", - " 0.652563\n", - " 0.425303\n", + " 0.681253\n", + " 0.656025\n", + " 0.723093\n", + " 0.653379\n", + " 0.423994\n", " \n", " \n", " LCK\n", - " 0.713619\n", - " 0.685906\n", - " 0.677195\n", - " 0.684067\n", + " 0.711321\n", + " 0.685075\n", + " 0.672933\n", + " 0.681253\n", " 1.000000\n", - " 0.696126\n", - " 0.665214\n", - " 0.689147\n", - " 0.454323\n", + " 0.690879\n", + " 0.662581\n", + " 0.687648\n", + " 0.451336\n", " \n", " \n", " MET\n", - " 0.709202\n", - " 0.694562\n", - " 0.638929\n", - " 0.655510\n", - " 0.687189\n", + " 0.711258\n", + " 0.697967\n", + " 0.638158\n", + " 0.656025\n", + " 0.690879\n", " 1.000000\n", - " 0.628056\n", - " 0.711115\n", - " 0.392443\n", + " 0.629355\n", + " 0.713806\n", + " 0.393699\n", " \n", " \n", " p38a\n", - " 0.645767\n", - " 0.634558\n", - " 0.640101\n", - " 0.723386\n", - " 0.661388\n", - " 0.632620\n", + " 0.644644\n", + " 0.635173\n", + " 0.637912\n", + " 0.723093\n", + " 0.662581\n", + " 0.629355\n", " 1.000000\n", - " 0.652120\n", - " 0.432959\n", + " 0.653444\n", + " 0.431194\n", " \n", " \n", " KDR\n", - " 0.718258\n", - " 0.703629\n", - " 0.676719\n", - " 0.656019\n", - " 0.687444\n", - " 0.718457\n", - " 0.656647\n", + " 0.716047\n", + " 0.702118\n", + " 0.671268\n", + " 0.653379\n", + " 0.687648\n", + " 0.713806\n", + " 0.653444\n", " 1.000000\n", - " 0.424930\n", + " 0.422705\n", " \n", " \n", " p110a\n", - " 0.427023\n", - " 0.412055\n", - " 0.437192\n", - " 0.424418\n", - " 0.450303\n", - " 0.397434\n", - " 0.431120\n", - " 0.422578\n", + " 0.427062\n", + " 0.413638\n", + " 0.436459\n", + " 0.423994\n", + " 0.451336\n", + " 0.393699\n", + " 0.431194\n", + " 0.422705\n", " 1.000000\n", " \n", " \n", @@ -924,29 +1012,29 @@ ], "text/plain": [ " EGFR ErbB2 BRAF CDK2 LCK MET p38a \\\n", - "EGFR 1.000000 0.940995 0.658852 0.650192 0.710442 0.715203 0.644984 \n", - "ErbB2 0.941257 1.000000 0.659334 0.632521 0.685368 0.702937 0.636820 \n", - "BRAF 0.653021 0.651452 1.000000 0.646301 0.670291 0.639468 0.637391 \n", - "CDK2 0.648024 0.629135 0.649093 1.000000 0.679931 0.658547 0.724206 \n", - "LCK 0.713619 0.685906 0.677195 0.684067 1.000000 0.696126 0.665214 \n", - "MET 0.709202 0.694562 0.638929 0.655510 0.687189 1.000000 0.628056 \n", - "p38a 0.645767 0.634558 0.640101 0.723386 0.661388 0.632620 1.000000 \n", - "KDR 0.718258 0.703629 0.676719 0.656019 0.687444 0.718457 0.656647 \n", - "p110a 0.427023 0.412055 0.437192 0.424418 0.450303 0.397434 0.431120 \n", + "EGFR 1.000000 0.940963 0.655028 0.648447 0.711321 0.711258 0.644644 \n", + "ErbB2 0.940963 1.000000 0.654600 0.630308 0.685075 0.697967 0.635173 \n", + "BRAF 0.655028 0.654600 1.000000 0.646755 0.672933 0.638158 0.637912 \n", + "CDK2 0.648447 0.630308 0.646755 1.000000 0.681253 0.656025 0.723093 \n", + "LCK 0.711321 0.685075 0.672933 0.681253 1.000000 0.690879 0.662581 \n", + "MET 0.711258 0.697967 0.638158 0.656025 0.690879 1.000000 0.629355 \n", + "p38a 0.644644 0.635173 0.637912 0.723093 0.662581 0.629355 1.000000 \n", + "KDR 0.716047 0.702118 0.671268 0.653379 0.687648 0.713806 0.653444 \n", + "p110a 0.427062 0.413638 0.436459 0.423994 0.451336 0.393699 0.431194 \n", "\n", " KDR p110a \n", - "EGFR 0.715307 0.429135 \n", - "ErbB2 0.701761 0.416966 \n", - "BRAF 0.667424 0.437786 \n", - "CDK2 0.652563 0.425303 \n", - "LCK 0.689147 0.454323 \n", - "MET 0.711115 0.392443 \n", - "p38a 0.652120 0.432959 \n", - "KDR 1.000000 0.424930 \n", - "p110a 0.422578 1.000000 " + "EGFR 0.716047 0.427062 \n", + "ErbB2 0.702118 0.413638 \n", + "BRAF 0.671268 0.436459 \n", + "CDK2 0.653379 0.423994 \n", + "LCK 0.687648 0.451336 \n", + "MET 0.713806 0.393699 \n", + "p38a 0.653444 0.431194 \n", + "KDR 1.000000 0.422705 \n", + "p110a 0.422705 1.000000 " ] }, - "execution_count": 17, + "execution_count": 19, "metadata": {}, "output_type": "execute_result" } @@ -958,254 +1046,355 @@ "kinase_similarity_matrix_df" ] }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "Let's check that the matrix is symmetric:" + ] + }, { "cell_type": "code", - "execution_count": 18, + "execution_count": 20, + "metadata": {}, + "outputs": [ + { + "data": { + "text/plain": [ + "True" + ] + }, + "execution_count": 20, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "(kinase_similarity_matrix_df.values == kinase_similarity_matrix_df.values.transpose()).all()" + ] + }, + { + "cell_type": "code", + "execution_count": 21, "metadata": {}, "outputs": [ { "data": { "text/html": [ - 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EGFR ErbB2 BRAF CDK2 LCK MET p38a KDR p110a
EGFR1.0000.9410.6590.6500.7100.7150.6450.7150.429
ErbB20.9411.0000.6590.6330.6850.7030.6370.7020.417
BRAF0.6530.6511.0000.6460.6700.6390.6370.6670.438
CDK20.6480.6290.6491.0000.6800.6590.7240.6530.425
LCK0.7140.6860.6770.6841.0000.6960.6650.6890.454
MET0.7090.6950.6390.6560.6871.0000.6280.7110.392
p38a0.6460.6350.6400.7230.6610.6331.0000.6520.433
KDR0.7180.7040.6770.6560.6870.7180.6571.0000.425
p110a0.4270.4120.4370.4240.4500.3970.4310.4231.000
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 EGFRErbB2BRAFCDK2LCKMETp38aKDRp110a
EGFR1.0000.9410.6550.6480.7110.7110.6450.7160.427
ErbB20.9411.0000.6550.6300.6850.6980.6350.7020.414
BRAF0.6550.6551.0000.6470.6730.6380.6380.6710.436
CDK20.6480.6300.6471.0000.6810.6560.7230.6530.424
LCK0.7110.6850.6730.6811.0000.6910.6630.6880.451
MET0.7110.6980.6380.6560.6911.0000.6290.7140.394
p38a0.6450.6350.6380.7230.6630.6291.0000.6530.431
KDR0.7160.7020.6710.6530.6880.7140.6531.0000.423
p110a0.4270.4140.4360.4240.4510.3940.4310.4231.000
\n" ], "text/plain": [ - "" + "" ] }, - "execution_count": 18, + "execution_count": 21, "metadata": {}, "output_type": "execute_result" } @@ -1227,7 +1416,7 @@ }, { "cell_type": "code", - "execution_count": 19, + "execution_count": 22, "metadata": {}, "outputs": [], "source": [ @@ -1246,14 +1435,12 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "In order to apply some clustering algorithm to assess the similarity between kinases, it is necessary to start with a distance matrix. In the case of the similarity matrix above, this matrix is not a distance matrix. For example, the diagonal elements are not zero.\n", - "\n", - "Since all entries are between $0$ and $1$, the similarity matrix $SM$ can be converted to a distance matrix $DM$ using $$ DM = 1-SM.$$" + "Since all entries are between $0$ and $1$, the similarity matrix $SM$ can be converted to a distance matrix:" ] }, { "cell_type": "code", - "execution_count": 20, + "execution_count": 23, "metadata": {}, "outputs": [ { @@ -1272,7 +1459,7 @@ }, { "cell_type": "code", - "execution_count": 21, + "execution_count": 24, "metadata": {}, "outputs": [], "source": [ @@ -1281,252 +1468,326 @@ }, { "cell_type": "code", - "execution_count": 22, + "execution_count": 25, "metadata": {}, "outputs": [ { "data": { "text/html": [ - "\n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - "
EGFR ErbB2 BRAF CDK2 LCK MET p38a KDR p110a
EGFR0.0000.0590.3410.3500.2900.2850.3550.2850.571
ErbB20.0590.0000.3410.3670.3150.2970.3630.2980.583
BRAF0.3470.3490.0000.3540.3300.3610.3630.3330.562
CDK20.3520.3710.3510.0000.3200.3410.2760.3470.575
LCK0.2860.3140.3230.3160.0000.3040.3350.3110.546
MET0.2910.3050.3610.3440.3130.0000.3720.2890.608
p38a0.3540.3650.3600.2770.3390.3670.0000.3480.567
KDR0.2820.2960.3230.3440.3130.2820.3430.0000.575
p110a0.5730.5880.5630.5760.5500.6030.5690.5770.000
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 EGFRErbB2BRAFCDK2LCKMETp38aKDRp110a
EGFR0.0000.0590.3450.3520.2890.2890.3550.2840.573
ErbB20.0590.0000.3450.3700.3150.3020.3650.2980.586
BRAF0.3450.3450.0000.3530.3270.3620.3620.3290.564
CDK20.3520.3700.3530.0000.3190.3440.2770.3470.576
LCK0.2890.3150.3270.3190.0000.3090.3370.3120.549
MET0.2890.3020.3620.3440.3090.0000.3710.2860.606
p38a0.3550.3650.3620.2770.3370.3710.0000.3470.569
KDR0.2840.2980.3290.3470.3120.2860.3470.0000.577
p110a0.5730.5860.5640.5760.5490.6060.5690.5770.000
\n" ], "text/plain": [ - "" + "" ] }, - "execution_count": 22, + "execution_count": 25, "metadata": {}, "output_type": "execute_result" } @@ -1546,7 +1807,7 @@ }, { "cell_type": "code", - "execution_count": 23, + "execution_count": 26, "metadata": {}, "outputs": [], "source": [ @@ -1579,7 +1840,7 @@ ], "metadata": { "kernelspec": { - "display_name": "Python 3", + "display_name": "Python 3 (ipykernel)", "language": "python", "name": "python3" }, @@ -1593,7 +1854,7 @@ "name": "python", "nbconvert_exporter": "python", "pygments_lexer": "ipython3", - "version": "3.8.5" + "version": "3.8.10" }, "toc-autonumbering": true, "widgets": { From 6a2a3632a8aed57626f0257781da82f644865e2e Mon Sep 17 00:00:00 2001 From: Unknown Date: Mon, 27 Sep 2021 14:14:45 +0200 Subject: [PATCH 076/158] T024: Add sequence logo figure --- .../images/sequence_logo.png | Bin 0 -> 70458 bytes 1 file changed, 0 insertions(+), 0 deletions(-) create mode 100644 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++++++++++++++++++ .../images/T023_kinase_structure.png | Bin 0 -> 123975 bytes .../T023_what_is_a_kinase/talktorial.ipynb | 157 +++++++-- 3 files changed, 434 insertions(+), 35 deletions(-) create mode 100644 teachopencadd/talktorials/T023_what_is_a_kinase/data/kinmap_n_structures_per_kinase.csv create mode 100644 teachopencadd/talktorials/T023_what_is_a_kinase/images/T023_kinase_structure.png diff --git a/teachopencadd/talktorials/T023_what_is_a_kinase/data/kinmap_n_structures_per_kinase.csv b/teachopencadd/talktorials/T023_what_is_a_kinase/data/kinmap_n_structures_per_kinase.csv new file mode 100644 index 00000000..1b3f8da8 --- /dev/null +++ b/teachopencadd/talktorials/T023_what_is_a_kinase/data/kinmap_n_structures_per_kinase.csv @@ -0,0 +1,312 @@ +xName,n_structures,shape,fill,stroke,size +AAK1,5,circle,LimeGreen,LightGray,10.470588235294118 +ABL1,58,circle,LimeGreen,LightGray,16.705882352941178 +ABL2,4,circle,LimeGreen,LightGray,10.352941176470589 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z1>c978tR2Yik7CPLC|z|uwd-dhhbOo>`#t5%_Q`Ler&q-fiC&B8`LlL#ZsUuHj_`x=0`6`NF(QB3x$5{b?N-!s%cDLg z3McH|6zE7XH^!K$66xBffD!6nfIgITX<$G%H#gq|PDKQQ9gmZOge-XVH7S<^;Bzc_ z;dElr54gCXvgewo8fBfTU&hLo*CY&&iyFk?yKYC`{k+V$q}5~cis5)YCPq00r{TZ& zyYu_AG@(i}&#xmkH)O$q_CcMyofr$5j);H&r{T5tftdet5xH_3su{R7PB@3EY``wQ<`AJobxpIGj z5va(}!- zdV9~DIg@x~c5bfL$n8c}Ru)xqwzf##W^8=CrMcOmI=JlN!x3nA#vXmXzX+!cOBi1^ zkm#T!TFL#Bm;t6<|w3lJao!g!G!48ptcACMQEdw-DM$$Ip~D zMolecules (2021), 26(3), 629](https://www.mdpi.com/1420-3049/26/3/629) \n", - "- Kinase similarity descriptor: XXX\n", + "- Kinases as drug targets: [Nat. Rev. Drug Discov. (2021), 20(7), 551-569](https://doi.org/10.1038/s41573-021-00195-4)\n", "- Sequence-based kinase clustering: Manning et al. [Science (2002), 298(5600), 1912-1934](https://doi.org/10.1126/science.1075762)\n", "- KLIFS\n", " - KLIFS URL: https://klifs.net/\n", @@ -68,7 +63,8 @@ " - Karaman et al. dataset: [Nature Biotechnology (2008), 26, 127-132](https://doi.org/10.1038/nbt1358)\n", " - Davis et al. dataset: [Nature Biotechnology (2011), 29, 1046-1051](https://doi.org/10.1038/nbt.1990)\n", " - KIBA dataset: [J. Chem. Inf. Model. (2014), 54(3), 753-743](https://doi.org/10.1021/ci400709d)\n", - " - PKIS dataset: [PLOS ONE (2017), 12, 1-20](https://doi.org/10.1371/journal.pone.0181585)" + " - PKIS dataset: [PLOS ONE (2017), 12, 1-20](https://doi.org/10.1371/journal.pone.0181585)\n", + "- Kinase dataset: [Molecules (2021), 26(3), 629](https://www.mdpi.com/1420-3049/26/3/629) " ] }, { @@ -89,22 +85,15 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "Kinases are established drug targets to combat cancer and inflammatory diseases ([TODO ref](https://onlinelibrary.wiley.com/doi/book/10.1002/9783527633470))\n", - "* Activate proteins by phosphorylation\n", - "* Most frequently mutated proteins in tumors\n", - "* 5782 x-ray structures of human kinases (as of Sept. 2021, see [KLIFS](https://klifs.net/) database\n", - "* 67 FDA approved small molecule protein kinase inhibitors on the market (as of Sept. 2021, see [link](http://www.brimr.org/PKI/PKIs.htm))\n", - "* Most of the approved drugs bind in the ATP-binding pocketand intermediate surroundings \n", + "Kinases are established drug targets to combat cancer and inflammatory diseases ([Nat. Rev. Drug Discov. (2021), 20(7), 551-569](https://doi.org/10.1038/s41573-021-00195-4)). They are involved in most aspects of cell life by phosphorylating and thereby activating themselves or other proteins and are most frequently mutated proteins in tumors.\n", "\n", - "While there is so much research also going on in the field of kinases, there are still open challenges\n", - "* A large fraction of the kinome is un-/underexplored\n", - "* Many kinase inhibitors are promiscous binders -> off-target effects or polypharmacology\n", - "* Occurence of drug resistances due to mutations\n", + "As of Sep 2021, 5782 X-ray structures of human kinases have been resolved (see [KLIFS](https://klifs.net/) database) and 67 FDA approved small molecule protein kinase inhibitors are on the market (see [this list](http://www.brimr.org/PKI/PKIs.htm)). Most of the approved drugs bind in the ATP-binding pocket and intermediate surroundings.\n", "\n", - "[TODO add a 3D figure of a kinase structure with ATP bound, and maybe DFG-in motif highlighted]\n", + "Despite of decades of kinase research, there are still many open challenges:\n", "\n", - "Nevertheless the focus on this protein family has led to a plethora of freely available data on compounds, bioactivity, and structures that are being used for computational drug development. \n", - "[TODO cite Kooistra, Volkamer, ARMC V.50, Elsevier, 2017, 153-192]" + "- A large fraction of the kinome is un-/underexplored\n", + "- Many kinase inhibitors are promiscous binders causing off-target effects or enabling polypharmacology\n", + "- Occurence of drug resistances due to mutations" ] }, { @@ -113,37 +102,82 @@ "source": [ "#### The human kinome \n", "\n", - "* Human kinome consists of ~540 protein kinases\n", - " * [TODO: maybe comment on numbers differ depedning on the source, ref to kinodata]\n", - "* Grouped by Manning [Science (2002), 298(5600), 1912-1934](https://doi.org/10.1126/science.1075762) into eight major groups and one 'other' group\n", - " * AGC, CAMK, CK1, CMGC, RGC, STE, TK, TKL, Other\n", - " * Phylogenetic tree, clustered by overall sequence similarity\n", + "Human kinome consists of over 500 protein kinases (number varies depending on the data resource, see [overview on kinodata](https://github.com/openkinome/kinodata/blob/master/human-kinases/human_kinases.ipynb)).\n", + "\n", + "Manning et al. clustered the human protein kinases based on their sequence into [Science (2002), 298(5600), 1912-1934](https://doi.org/10.1126/science.1075762) into eight major groups (AGC, CAMK, CK1, CMGC, RGC, STE, TK, TKL) and one \"Other\" group for unassigned kinases. The kinase clustering is visualized as Manning kinome tree. The kinase resource KinMap enables mapping of kinase data onto that tree, e.g. the number of of X-ray structures per kinase as shown in Figure 1.\n", + "\n", + "\n", + " Phylogenetic tree, clustered by overall sequence similarity\n", " \n", "[TODO add a kinome tree figure from kinhub]\n", "\n", - "[numbers taken from Molecules publication, maybe add some references]" + "" ] }, { - "cell_type": "markdown", + "cell_type": "code", + "execution_count": null, "metadata": {}, + "outputs": [], + "source": [] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [], + "source": [] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [], + "source": [] + }, + { + "cell_type": "markdown", + "metadata": { + "tags": [] + }, "source": [ "#### Kinase structures and important motifs\n", "\n", - "Important regions\n", - "* hinge region: key hydrogen bonds \n", - "* DFG motif: Flip between phenylalanine (F) and aspartate (D) driver for active and inactive state\n", - "* αC-helix: αC-in conformation -> salt bridge\n", - "* glycine-rich (G-rich) loop: stabilizes ATP binding\n", + "Kinases sequences and structures are highly conserved. Important regions in the kinase pocket include:\n", + "\n", + "- Hinge region: Forms key hydrogen bonds to ligands \n", + "- DFG motif: Flips between phenylalanine (F) and aspartate (D), driving the active and inactive state\n", + "- αC-helix: Forms in the αC-in conformation a salt bridge between highly conserved lysine and glutamine\n", + "- Glycine-rich (G-rich) loop: Stabilizes ATP binding\n", "\n", - "[Maybe a 3D figure, or include motifs already in the above mentioned figure]\n" + "![Kinase structure with key motifs](images/T023_kinase_structure.png)\n", + "\n", + "*Figure 1:* \n", + "Kinase structure with important key motifs: Hinge region, DFG motif, αC-helix, and G-rich loop (example: CDK2, PDB ID: 1FIN)\n", + "\n", + "" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ - "### Kinase resources" + "### Kinase resources\n", + "\n", + "Nevertheless the focus on this protein family has led to a plethora of freely available data on compounds, bioactivity, and structures that are being used for computational drug development. \n", + "[TODO cite Kooistra, Volkamer, ARMC V.50, Elsevier, 2017, 153-192]" ] }, { @@ -443,6 +477,59 @@ "- **Talktorial T027**: Kinase similarity based on ligand promiscuity (ChEMBL bioactivity data)\n", "- **Talktorial T028**: Compare kinase similarity measures from **Talktorials T024-T027**" ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "## Appendix" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "Generate data for number of structures per kinase in the KinMap format to be mapped onto the kinome tree." + ] + }, + { + "cell_type": "code", + "execution_count": 4, + "metadata": {}, + "outputs": [], + "source": [ + "from opencadd.databases.klifs import setup_remote\n", + "klifs = setup_remote()\n", + "structures_df = klifs.structures.all_structures()\n", + "\n", + "min_scaled = 10\n", + "max_scaled = 50\n", + "\n", + "n_structures_per_kinase = structures_df.groupby(\n", + " [\"structure.pdb_id\", \"kinase.klifs_name\"]\n", + ").first().reset_index().groupby(\"kinase.klifs_name\").size()\n", + "n_structures_per_kinase.index.name = \"xName\"\n", + "n_structures_per_kinase.name = \"n_structures\"\n", + "n_structures_per_kinase = n_structures_per_kinase.reset_index()\n", + "n_structures_per_kinase[\"shape\"] = \"circle\"\n", + "n_structures_per_kinase[\"fill\"] = \"LimeGreen\"\n", + "n_structures_per_kinase[\"stroke\"] = \"LightGray\"\n", + "min_ = n_structures_per_kinase[\"n_structures\"].min()\n", + "max_ = n_structures_per_kinase[\"n_structures\"].max()\n", + "n_structures_per_kinase[\"size\"] = n_structures_per_kinase[\"n_structures\"].apply(\n", + " lambda x: ((x - min_)/(max_ - min_) * max_scaled) + min_scaled\n", + ")\n", + "\n", + "n_structures_per_kinase.to_csv(DATA / \"kinmap_n_structures_per_kinase.csv\", index=None)\n", + "# Some kinases will not be resolved in KinMap and will be simply dropped" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [], + "source": [] } ], "metadata": { From 306fc6f57c176a0ca2ac81eead7e4c6fb30f222f Mon Sep 17 00:00:00 2001 From: t-kimber Date: Mon, 27 Sep 2021 15:20:05 +0200 Subject: [PATCH 078/158] Add logo, address AV comments. --- ..._distance_substitution_matrix_sequence.csv | 20 +- ...imilarity_substitution_matrix_sequence.csv | 20 +- .../talktorial.ipynb | 1287 ++++++++++------- 3 files changed, 766 insertions(+), 561 deletions(-) diff --git a/teachopencadd/talktorials/T024_kinase_similarity_sequence/data/kinase_distance_substitution_matrix_sequence.csv b/teachopencadd/talktorials/T024_kinase_similarity_sequence/data/kinase_distance_substitution_matrix_sequence.csv index 38662704..4205a1a5 100644 --- a/teachopencadd/talktorials/T024_kinase_similarity_sequence/data/kinase_distance_substitution_matrix_sequence.csv +++ b/teachopencadd/talktorials/T024_kinase_similarity_sequence/data/kinase_distance_substitution_matrix_sequence.csv @@ -1,10 +1,10 @@ -,EGFR,ErbB2,BRAF,CDK2,LCK,MET,p38a,KDR,p110a -EGFR,0.0,0.05903728309403988,0.34497247960673305,0.3515532811454096,0.2886787123597768,0.28874208716346716,0.3553555545508369,0.2839529624274032,0.5729382823021627 -ErbB2,0.05903728309403988,0.0,0.34539978367739244,0.36969159991343414,0.31492453290530287,0.3020325638294997,0.3648271324857587,0.297882231158642,0.586362347301078 -BRAF,0.34497247960673305,0.34539978367739244,0.0,0.35324546063925766,0.3270674806464644,0.3618419047625556,0.36208805042926506,0.3287322624812222,0.563540908147633 -CDK2,0.3515532811454096,0.36969159991343414,0.35324546063925766,0.0,0.31874681698629526,0.34397506329411764,0.2769069645096425,0.3466212151836624,0.5760058634630552 -LCK,0.2886787123597768,0.31492453290530287,0.3270674806464644,0.31874681698629526,0.0,0.3091212110335312,0.33741879744441083,0.31235243702199045,0.5486635309945707 -MET,0.28874208716346716,0.3020325638294997,0.3618419047625556,0.34397506329411764,0.3091212110335312,0.0,0.3706450713064281,0.28619407705453626,0.6063011403494588 -p38a,0.3553555545508369,0.3648271324857587,0.36208805042926506,0.2769069645096425,0.33741879744441083,0.3706450713064281,0.0,0.34655582404619856,0.5688055661744779 -KDR,0.2839529624274032,0.297882231158642,0.3287322624812222,0.3466212151836624,0.31235243702199045,0.28619407705453626,0.34655582404619856,0.0,0.5772950670526018 -p110a,0.5729382823021627,0.586362347301078,0.563540908147633,0.5760058634630552,0.5486635309945707,0.6063011403494588,0.5688055661744779,0.5772950670526018,0.0 +kinase_klifs,EGFR,ErbB2,p110a,KDR,BRAF,CDK2,LCK,MET,p38a +EGFR,0.0,0.05903728309403988,0.5729382823021627,0.2839529624274032,0.34497247960673305,0.3515532811454096,0.2886787123597768,0.28874208716346716,0.3553555545508369 +ErbB2,0.05903728309403988,0.0,0.586362347301078,0.297882231158642,0.34539978367739244,0.36969159991343414,0.31492453290530287,0.3020325638294997,0.3648271324857587 +p110a,0.5729382823021627,0.586362347301078,0.0,0.5772950670526018,0.563540908147633,0.5760058634630552,0.5486635309945707,0.6063011403494588,0.5688055661744779 +KDR,0.2839529624274032,0.297882231158642,0.5772950670526018,0.0,0.3287322624812222,0.3466212151836624,0.31235243702199045,0.28619407705453626,0.34655582404619856 +BRAF,0.34497247960673305,0.34539978367739244,0.563540908147633,0.3287322624812222,0.0,0.35324546063925766,0.3270674806464644,0.3618419047625556,0.36208805042926506 +CDK2,0.3515532811454096,0.36969159991343414,0.5760058634630552,0.3466212151836624,0.35324546063925766,0.0,0.31874681698629526,0.34397506329411764,0.2769069645096425 +LCK,0.2886787123597768,0.31492453290530287,0.5486635309945707,0.31235243702199045,0.3270674806464644,0.31874681698629526,0.0,0.3091212110335312,0.33741879744441083 +MET,0.28874208716346716,0.3020325638294997,0.6063011403494588,0.28619407705453626,0.3618419047625556,0.34397506329411764,0.3091212110335312,0.0,0.3706450713064281 +p38a,0.3553555545508369,0.3648271324857587,0.5688055661744779,0.34655582404619856,0.36208805042926506,0.2769069645096425,0.33741879744441083,0.3706450713064281,0.0 diff --git a/teachopencadd/talktorials/T024_kinase_similarity_sequence/data/kinase_similarity_substitution_matrix_sequence.csv b/teachopencadd/talktorials/T024_kinase_similarity_sequence/data/kinase_similarity_substitution_matrix_sequence.csv index f4d0f086..c197d5c2 100644 --- a/teachopencadd/talktorials/T024_kinase_similarity_sequence/data/kinase_similarity_substitution_matrix_sequence.csv +++ b/teachopencadd/talktorials/T024_kinase_similarity_sequence/data/kinase_similarity_substitution_matrix_sequence.csv @@ -1,10 +1,10 @@ -,EGFR,ErbB2,BRAF,CDK2,LCK,MET,p38a,KDR,p110a -EGFR,1.0,0.9409627169059601,0.655027520393267,0.6484467188545904,0.7113212876402232,0.7112579128365328,0.6446444454491631,0.7160470375725968,0.42706171769783724 -ErbB2,0.9409627169059601,1.0,0.6546002163226076,0.6303084000865659,0.6850754670946971,0.6979674361705003,0.6351728675142413,0.702117768841358,0.413637652698922 -BRAF,0.655027520393267,0.6546002163226076,1.0,0.6467545393607423,0.6729325193535356,0.6381580952374444,0.6379119495707349,0.6712677375187778,0.43645909185236703 -CDK2,0.6484467188545904,0.6303084000865659,0.6467545393607423,1.0,0.6812531830137047,0.6560249367058824,0.7230930354903575,0.6533787848163376,0.4239941365369449 -LCK,0.7113212876402232,0.6850754670946971,0.6729325193535356,0.6812531830137047,1.0,0.6908787889664688,0.6625812025555892,0.6876475629780096,0.4513364690054293 -MET,0.7112579128365328,0.6979674361705003,0.6381580952374444,0.6560249367058824,0.6908787889664688,1.0,0.6293549286935719,0.7138059229454637,0.3936988596505412 -p38a,0.6446444454491631,0.6351728675142413,0.6379119495707349,0.7230930354903575,0.6625812025555892,0.6293549286935719,1.0,0.6534441759538014,0.43119443382552214 -KDR,0.7160470375725968,0.702117768841358,0.6712677375187778,0.6533787848163376,0.6876475629780096,0.7138059229454637,0.6534441759538014,1.0,0.4227049329473982 -p110a,0.42706171769783724,0.413637652698922,0.43645909185236703,0.4239941365369449,0.4513364690054293,0.3936988596505412,0.43119443382552214,0.4227049329473982,1.0 +kinase_klifs,EGFR,ErbB2,p110a,KDR,BRAF,CDK2,LCK,MET,p38a +EGFR,1.0,0.9409627169059601,0.42706171769783724,0.7160470375725968,0.655027520393267,0.6484467188545904,0.7113212876402232,0.7112579128365328,0.6446444454491631 +ErbB2,0.9409627169059601,1.0,0.413637652698922,0.702117768841358,0.6546002163226076,0.6303084000865659,0.6850754670946971,0.6979674361705003,0.6351728675142413 +p110a,0.42706171769783724,0.413637652698922,1.0,0.4227049329473982,0.43645909185236703,0.4239941365369449,0.4513364690054293,0.3936988596505412,0.43119443382552214 +KDR,0.7160470375725968,0.702117768841358,0.4227049329473982,1.0,0.6712677375187778,0.6533787848163376,0.6876475629780096,0.7138059229454637,0.6534441759538014 +BRAF,0.655027520393267,0.6546002163226076,0.43645909185236703,0.6712677375187778,1.0,0.6467545393607423,0.6729325193535356,0.6381580952374444,0.6379119495707349 +CDK2,0.6484467188545904,0.6303084000865659,0.4239941365369449,0.6533787848163376,0.6467545393607423,1.0,0.6812531830137047,0.6560249367058824,0.7230930354903575 +LCK,0.7113212876402232,0.6850754670946971,0.4513364690054293,0.6876475629780096,0.6729325193535356,0.6812531830137047,1.0,0.6908787889664688,0.6625812025555892 +MET,0.7112579128365328,0.6979674361705003,0.3936988596505412,0.7138059229454637,0.6381580952374444,0.6560249367058824,0.6908787889664688,1.0,0.6293549286935719 +p38a,0.6446444454491631,0.6351728675142413,0.43119443382552214,0.6534441759538014,0.6379119495707349,0.7230930354903575,0.6625812025555892,0.6293549286935719,1.0 diff --git a/teachopencadd/talktorials/T024_kinase_similarity_sequence/talktorial.ipynb b/teachopencadd/talktorials/T024_kinase_similarity_sequence/talktorial.ipynb index 38e7a505..41c4e279 100644 --- a/teachopencadd/talktorials/T024_kinase_similarity_sequence/talktorial.ipynb +++ b/teachopencadd/talktorials/T024_kinase_similarity_sequence/talktorial.ipynb @@ -22,7 +22,7 @@ "In this talktorial, we investigate sequence similarity for kinases of interest. KLIFS' API is used to retrieve the 85 residues pocket sequence for each kinase. \n", "\n", "Two similarity measures are implemented:\n", - " 1. Sequence identity, i.e., the similarity which is based on character-wise discrepancy\n", + " 1. Sequence identity, i.e., the similarity which is based on character-wise discrepancy.\n", " 2. Sequence similarity, i.e., the similarity which is based on a substitution matrix, thus, reflecting similarities between amino acids." ] }, @@ -65,7 +65,12 @@ "* KLIFS\n", " * KLIFS URL: https://klifs.net/\n", " * KLIFS database: [Nucleic Acid Res. (2020), 49(D1), D562-D569](https://doi.org/10.1093/nar/gkaa895)\n", - "* Substitution matrix: [PNAS (1992), 89(22), 10915-10919](https://doi.org/10.1073/pnas.89.22.10915)" + "* Sequence-based kinase clustering: Manning et al. [Science (2002), 298(5600), 1912-1934](https://doi.org/10.1126/science.1075762)\n", + "* Substitution matrix: [PNAS (1992), 89(22), 10915-10919](https://doi.org/10.1073/pnas.89.22.10915)\n", + "* Biotite\n", + " * documentation: https://www.biotite-python.org/index.html\n", + " * [Blosum matrix](https://www.biotite-python.org/examples/gallery/sequence/blosum_dendrogram.html?highlight=blosum)\n", + " " ] }, { @@ -95,37 +100,44 @@ "source": [ "### Kinase similarity descriptor: sequence\n", "\n", - "As mentioned in the previous talktorial, sequence is often used in kinase similarity." + "As mentioned in the previous talktorial, sequence is often used in kinase similarity (see the phylogenetic tree developped by Manning et al. [Science (2002), 298(5600), 1912-1934](https://doi.org/10.1126/science.1075762))." ] }, { "cell_type": "markdown", "metadata": {}, "source": [ - "**TODO**\n", - "Add figure here" + "In this talktorial, the KLIFS' pocket sequence is used for two main reasons:\n", + "\n", + "1. The sequence is of fixed length (it contains 85 residues), which makes computation for pairwise similarity between two sequences easy.\n", + "\n", + "2. The binding pocket is where the action takes place. Why consider the full kinase sequence when an 85 residues sequence contains most relevant information?" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ - "EGFR fasta:\n", - "- https://www.uniprot.org/uniprot/P00533.fasta\n", + "Missing residues in KLIFS are noted using the symbol \"-\"." + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "![sequence_logo](images/sequence_logo.png)\n", "\n", + "_Figure 1:_\n", + "The sequence logo shows amino acid binding motifs and sequence profiles such as amino acid depletion.\n", "\n", - "CDK2 fasta:\n", - "- https://www.uniprot.org/uniprot/P24941.fasta" + "**Note for reproducibility:**\n", + "The figure is generated using the Seq2Logo tool available at http://www.cbs.dtu.dk/biotools/Seq2Logo/. The input is the $85$ residues KLIFS binding pocket for the query kinases. All parameters are the the default ones. For the graphical layout, the entry _Stacks Per Line_ is set to 85 and _Page size_ to 1200 x 480." ] }, { "cell_type": "markdown", "metadata": {}, "source": [ - "In this talktorial, the KLIFS' pocket sequence is used for two main reasons:\n", - "1. The sequence is of fixed length (it contains 85 residues), which makes computation for pairwise similarity between two sequences easy.\n", - "2. The binding pocket is where the action takes place. Why consider the full kinase sequence when an 85 residues sequence contains most relevant information?\n", - "\n", "We now describe two ways to compare pocket sequences." ] }, @@ -268,6 +280,16 @@ "In order to apply some clustering algorithm to assess the similarity between kinases, it is necessary to start with a distance matrix. A similarity matrix is not, by definition, a distance matrix. For example, the diagonal elements are not zero. However, if all entries of the are between $0$ and $1$, the similarity matrix $SM$ can be converted to a distance matrix $DM$ using $$ DM = 1-SM.$$" ] }, + { + "cell_type": "code", + "execution_count": 1, + "metadata": {}, + "outputs": [], + "source": [ + "%load_ext pycodestyle_magic\n", + "%pycodestyle_on" + ] + }, { "cell_type": "markdown", "metadata": {}, @@ -277,7 +299,7 @@ }, { "cell_type": "code", - "execution_count": 1, + "execution_count": 2, "metadata": {}, "outputs": [], "source": [ @@ -293,7 +315,7 @@ }, { "cell_type": "code", - "execution_count": 2, + "execution_count": 3, "metadata": {}, "outputs": [], "source": [ @@ -312,24 +334,152 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "We start by listing the kinases of interest." + "Let's load the kinase selection as defined in __Talktorial T023__." ] }, { "cell_type": "code", - "execution_count": 3, + "execution_count": 5, "metadata": {}, - "outputs": [], + "outputs": [ + { + "data": { + "text/html": [ + "
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    kinasekinase_klifsuniprot_idgroupfull_kinase_name
    0EGFREGFRP00533TKEpidermal growth factor receptor
    1ErbB2ErbB2P04626TKErythroblastic leukemia viral oncogene homolog 2
    2PI3Kp110aP42336AtypicalPhosphatidylinositol-3-kinase
    3VEGFR2KDRP35968TKVascular endothelial growth factor receptor 2
    4BRAFBRAFP15056TKLRapidly accelerated fibrosarcoma isoform B
    5CDK2CDK2P24941CMGCCyclic-dependent kinase 2
    6LCKLCKP06239TKLymphocyte-specific protein tyrosine kinase
    7METMETP08581TKMesenchymal-epithelial transition factor
    8p38ap38aQ16539CMGCp38 mitogen activated protein kinase alpha
    \n", + "
    " + ], + "text/plain": [ + " kinase kinase_klifs uniprot_id group \\\n", + "0 EGFR EGFR P00533 TK \n", + "1 ErbB2 ErbB2 P04626 TK \n", + "2 PI3K p110a P42336 Atypical \n", + "3 VEGFR2 KDR P35968 TK \n", + "4 BRAF BRAF P15056 TKL \n", + "5 CDK2 CDK2 P24941 CMGC \n", + "6 LCK LCK P06239 TK \n", + "7 MET MET P08581 TK \n", + "8 p38a p38a Q16539 CMGC \n", + "\n", + " full_kinase_name \n", + "0 Epidermal growth factor receptor \n", + "1 Erythroblastic leukemia viral oncogene homolog 2 \n", + "2 Phosphatidylinositol-3-kinase \n", + "3 Vascular endothelial growth factor receptor 2 \n", + "4 Rapidly accelerated fibrosarcoma isoform B \n", + "5 Cyclic-dependent kinase 2 \n", + "6 Lymphocyte-specific protein tyrosine kinase \n", + "7 Mesenchymal-epithelial transition factor \n", + "8 p38 mitogen activated protein kinase alpha " + ] + }, + "execution_count": 5, + "metadata": {}, + "output_type": "execute_result" + } + ], "source": [ - "query_kinases = ['EGFR',\n", - " 'ErbB2',\n", - " 'BRAF',\n", - " 'CDK2',\n", - " 'LCK',\n", - " 'MET',\n", - " 'p38a',\n", - " 'KDR',\n", - " 'p110a']" + "kinase_selection_df = pd.read_csv(HERE / \"../T023_what_is_a_kinase/\\\n", + "data/kinase_selection.csv\")\n", + "kinase_selection_df" ] }, { @@ -348,18 +498,18 @@ }, { "cell_type": "code", - "execution_count": 4, + "execution_count": 6, "metadata": {}, "outputs": [], "source": [ - "def klifs_pocket_sequence(kinase_name):\n", + "def klifs_pocket_sequence(klifs_kinase_name):\n", " \"\"\"\n", " Retrieves the pocket sequence from KLIFS using the API.\n", "\n", " Parameters\n", " ----------\n", - " kinase_name : str\n", - " The name of the kinase of interest.\n", + " klifs_kinase_name : str\n", + " The KLIFS' name of the kinase of interest.\n", "\n", " Returns\n", " -------\n", @@ -368,13 +518,13 @@ " if the kinase name is valid, None otherwise.\n", " \"\"\"\n", " response = requests.get(f\"https://klifs.net/api/\"\n", - " f\"kinase_ID?kinase_name={kinase_name}\"\n", + " f\"kinase_ID?kinase_name={klifs_kinase_name}\"\n", " f\"&species=HUMAN\")\n", "\n", " if response.status_code == 200:\n", " return response.json()[0]['pocket']\n", " else:\n", - " print(f'KLIFS failed for kinase {kinase_name}')\n", + " print(f'KLIFS failed for kinase {klifs_kinase_name}')\n", " return None" ] }, @@ -387,7 +537,7 @@ }, { "cell_type": "code", - "execution_count": 5, + "execution_count": 8, "metadata": {}, "outputs": [ { @@ -395,27 +545,34 @@ "text/plain": [ "{'EGFR': 'KVLGSGAFGTVYKVAIKELEILDEAYVMASVDPHVCRLLGIQLITQLMPFGCLLDYVREYLEDRRLVHRDLAARNVLVITDFGLA',\n", " 'ErbB2': 'KVLGSGAFGTVYKVAIKVLEILDEAYVMAGVGPYVSRLLGIQLVTQLMPYGCLLDHVREYLEDVRLVHRDLAARNVLVITDFGLA',\n", + " 'p110a': 'CRIMSSAKRPLWLIIFKNGDLRQDMLTLQIIRLRMLPYGCLVGLIEVVRSHTIMQIQCKATFI--LGIGDRHNSNIMVHIDFGHF',\n", + " 'KDR': 'KPLGRGAFGQVIEVAVKMLALMSELKILIHIGLNVVNLLGAMVIVEFCKFGNLSTYLRSFLASRKCIHRDLAARNILLICDFGLA',\n", " 'BRAF': 'QRIGSGSFGTVYKVAVKMLAFKNEVGVLRKTRVNILLFMGYAIVTQWCEGSSLYHHLHIYLHAKSIIHRDLKSNNIFLIGDFGLA',\n", " 'CDK2': 'EKIGEGTYGVVYKVALKKITAIREISLLKELNPNIVKLLDVYLVFEFLH-QDLKKFMDAFCHSHRVLHRDLKPQNLLILADFGLA',\n", " 'LCK': 'ERLGAGQFGEVWMVAVKSLAFLAEANLMKQLQQRLVRLYAVYIITEYMENGSLVDFLKTFIEERNYIHRDLRAANILVIADFGLA',\n", " 'MET': 'EVIGRGHFGCVYHCAVKSLQFLTEGIIMKDFSPNVLSLLGILVVLPYMKHGDLRNFIRNYLASKKFVHRDLAARNCMLVADFGLA',\n", - " 'p38a': 'SPVGSGAYGSVCAVAVKKLRTYRELRLLKHMKENVIGLLDVYLVTHLMG-ADLNNIVKCYIHSADIIHRDLKPSNLAVILDFGLA',\n", - " 'KDR': 'KPLGRGAFGQVIEVAVKMLALMSELKILIHIGLNVVNLLGAMVIVEFCKFGNLSTYLRSFLASRKCIHRDLAARNILLICDFGLA',\n", - " 'p110a': 'CRIMSSAKRPLWLIIFKNGDLRQDMLTLQIIRLRMLPYGCLVGLIEVVRSHTIMQIQCKATFI--LGIGDRHNSNIMVHIDFGHF'}" + " 'p38a': 'SPVGSGAYGSVCAVAVKKLRTYRELRLLKHMKENVIGLLDVYLVTHLMG-ADLNNIVKCYIHSADIIHRDLKPSNLAVILDFGLA'}" ] }, - "execution_count": 5, + "execution_count": 8, "metadata": {}, "output_type": "execute_result" } ], "source": [ "kinase_sequences = {}\n", - "for kinase in query_kinases:\n", + "for kinase in kinase_selection_df.kinase_klifs:\n", " kinase_sequences[kinase] = klifs_pocket_sequence(kinase)\n", "kinase_sequences" ] }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "As shown in the cell above, some sequences have missing residues, denoted by \"-\"." + ] + }, { "cell_type": "markdown", "metadata": {}, @@ -440,7 +597,7 @@ }, { "cell_type": "code", - "execution_count": 6, + "execution_count": 9, "metadata": {}, "outputs": [], "source": [ @@ -486,7 +643,7 @@ }, { "cell_type": "code", - "execution_count": 7, + "execution_count": 10, "metadata": {}, "outputs": [ { @@ -535,7 +692,7 @@ }, { "cell_type": "code", - "execution_count": 8, + "execution_count": 11, "metadata": {}, "outputs": [ { @@ -544,7 +701,7 @@ "True" ] }, - "execution_count": 8, + "execution_count": 11, "metadata": {}, "output_type": "execute_result" } @@ -555,7 +712,7 @@ }, { "cell_type": "code", - "execution_count": 9, + "execution_count": 18, "metadata": {}, "outputs": [], "source": [ @@ -564,7 +721,7 @@ " substitution_matrix=align.\n", " SubstitutionMatrix.std_protein_matrix()):\n", " \"\"\"\n", - " Retrieve the match score given the substitution matrix\n", + " Retrieve the match score given the substitution matrix.\n", "\n", " Parameters\n", " ----------\n", @@ -585,7 +742,7 @@ " \"\"\"\n", " # Retrieve np.array from substitution matrix\n", " score_matrix = substitution_matrix.score_matrix()\n", - " \n", + "\n", " # Translation of substitution matrix\n", " translated_matrix = score_matrix-np.min(score_matrix)\n", "\n", @@ -593,8 +750,9 @@ " normalized_score_matrix = np.zeros(score_matrix.shape)\n", " for i in range(score_matrix.shape[0]):\n", " for j in range(score_matrix.shape[0]):\n", - " normalized_score_matrix[i, j] = (translated_matrix[i, j]/\n", - " np.sqrt(translated_matrix[i,i]*translated_matrix[j,j]))\n", + " normalized_score_matrix[i, j] = (translated_matrix[i, j] /\n", + " np.sqrt(translated_matrix[i, i] *\n", + " translated_matrix[j, j]))\n", "\n", " # Retrieve the letter (amino acid)\n", " letter_alphabet = substitution_matrix.get_alphabet1()\n", @@ -604,13 +762,13 @@ " for i, letter in enumerate(letter_alphabet.get_symbols()):\n", " dict_letters[letter] = i\n", "\n", - " match_score = np.zeros(len(sequence1))\n", + " match_score_array = np.zeros(len(sequence1))\n", " for i, (character_seq1, character_seq2) in enumerate(zip(sequence1,\n", " sequence2)):\n", " ind1 = dict_letters[character_seq1]\n", " ind2 = dict_letters[character_seq2]\n", - " match_score[i] = normalized_score_matrix[ind1, ind2]\n", - " return match_score" + " match_score_array[i] = normalized_score_matrix[ind1, ind2]\n", + " return match_score_array" ] }, { @@ -629,16 +787,18 @@ }, { "cell_type": "code", - "execution_count": 10, + "execution_count": 20, "metadata": {}, "outputs": [], "source": [ - "def sequence_similarity(kinase_name1, kinase_name2, type_=\"identity\"):\n", + "def sequence_similarity(klifs_kinase_name1,\n", + " klifs_kinase_name2,\n", + " type_=\"identity\"):\n", " \"\"\"\n", " Compares two sequences using a given metric.\n", "\n", - " kinase_name1, kinase_name2 : str\n", - " The two names of the kinases for comparison.\n", + " klifs_kinase_name1, klifs_kinase_name2 : str\n", + " The two KLIFS names of the kinases for comparison.\n", "\n", " type_ : str\n", " The type of metric to compute the similarity.\n", @@ -649,8 +809,8 @@ " float :\n", " The similarity between the pocket sequences of the two kinases.\n", " \"\"\"\n", - " sequence_1 = klifs_pocket_sequence(kinase_name1)\n", - " sequence_2 = klifs_pocket_sequence(kinase_name2)\n", + " sequence_1 = klifs_pocket_sequence(klifs_kinase_name1)\n", + " sequence_2 = klifs_pocket_sequence(klifs_kinase_name2)\n", "\n", " # Replace possible unavailable residue\n", " # noted in KLIFS with \"-\"\n", @@ -666,11 +826,11 @@ " seq_array2 = np.array(list(sequence_2))\n", "\n", " if type_ == \"identity\":\n", - " is_match = identity_score(seq_array1, seq_array2)\n", - " similarity_normed = sum(is_match)/len(sequence_1)\n", + " is_match_array = identity_score(seq_array1, seq_array2)\n", + " similarity_normed = sum(is_match_array)/len(sequence_1)\n", " elif type_ == \"substitution\":\n", - " match_score = substitution_score(seq_array1, seq_array2)\n", - " similarity_normed = sum(match_score)/len(sequence_1)\n", + " match_score_array = substitution_score(seq_array1, seq_array2)\n", + " similarity_normed = sum(match_score_array)/len(sequence_1)\n", " else:\n", " print(f\"Type {type_} not defined.\")\n", " return None\n", @@ -678,27 +838,6 @@ " return similarity_normed" ] }, - { - "cell_type": "code", - "execution_count": 11, - "metadata": {}, - "outputs": [ - { - "name": "stdout", - "output_type": "stream", - "text": [ - "Pocket sequence similarity between EGFR itself: 1.00 using substitution.\n" - ] - } - ], - "source": [ - "EGFR_seq_similarity = sequence_similarity(\"EGFR\", \n", - " \"EGFR\", \n", - " type_=\"substitution\")\n", - "print(f\"Pocket sequence similarity between EGFR itself: \"\n", - " f\"{EGFR_seq_similarity:.2f} using substitution.\")" - ] - }, { "cell_type": "markdown", "metadata": {}, @@ -708,26 +847,29 @@ }, { "cell_type": "code", - "execution_count": 12, + "execution_count": 22, "metadata": {}, "outputs": [ { "name": "stdout", "output_type": "stream", "text": [ + "The sequences are:\n", + "\n", "EGFR : KVLGSGAFGTVYKVAIKELEILDEAYVMASVDPHVCRLLGIQLITQLMPFGCLLDYVREYLEDRRLVHRDLAARNVLVITDFGLA\n", "MET : EVIGRGHFGCVYHCAVKSLQFLTEGIIMKDFSPNVLSLLGILVVLPYMKHGDLRNFIRNYLASKKFVHRDLAARNCMLVADFGLA\n" ] } ], "source": [ - "for key in ('EGFR','MET'):\n", + "print(\"The sequences are:\\n\")\n", + "for key in ('EGFR', 'MET'):\n", " print(f\"{key:5s}: {kinase_sequences[key]}\")" ] }, { "cell_type": "code", - "execution_count": 13, + "execution_count": 23, "metadata": {}, "outputs": [ { @@ -749,7 +891,7 @@ }, { "cell_type": "code", - "execution_count": 14, + "execution_count": 24, "metadata": {}, "outputs": [ { @@ -777,7 +919,7 @@ }, { "cell_type": "code", - "execution_count": 15, + "execution_count": 26, "metadata": {}, "outputs": [ { @@ -789,7 +931,7 @@ } ], "source": [ - "EGFR_seq_similarity = sequence_similarity(\"EGFR\", \n", + "EGFR_seq_similarity = sequence_similarity(\"EGFR\",\n", " \"EGFR\")\n", "print(f\"Pocket sequence similarity between EGFR itself: \"\n", " f\"{EGFR_seq_similarity:.2f} using identity.\")" @@ -797,7 +939,7 @@ }, { "cell_type": "code", - "execution_count": 16, + "execution_count": 28, "metadata": {}, "outputs": [ { @@ -809,8 +951,8 @@ } ], "source": [ - "EGFR_seq_similarity = sequence_similarity(\"EGFR\", \n", - " \"EGFR\", \n", + "EGFR_seq_similarity = sequence_similarity(\"EGFR\",\n", + " \"EGFR\",\n", " type_=\"substitution\")\n", "print(f\"Pocket sequence similarity between EGFR itself: \"\n", " f\"{EGFR_seq_similarity:.2f} using substitution.\")" @@ -839,30 +981,46 @@ }, { "cell_type": "code", - "execution_count": 17, + "execution_count": 30, "metadata": {}, "outputs": [], "source": [ - "similarity_measure=\"substitution\" " + "similarity_measure = \"substitution\"" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "_Note_: The cell below takes a few seconds to execute." ] }, { "cell_type": "code", - "execution_count": 18, + "execution_count": 33, "metadata": {}, - "outputs": [], + "outputs": [ + { + "name": "stderr", + "output_type": "stream", + "text": [ + "7:80: E501 line too long (80 > 79 characters)\n" + ] + } + ], "source": [ - "kinase_similarity_matrix = np.zeros((len(query_kinases), len(query_kinases)))\n", - "for i, kinase_name1 in enumerate(query_kinases):\n", - " for j, kinase_name2 in enumerate(query_kinases):\n", + "kinase_similarity_matrix = np.zeros((len(kinase_selection_df.kinase_klifs),\n", + " len(kinase_selection_df.kinase_klifs)))\n", + "for i, kinase_name1 in enumerate(kinase_selection_df.kinase_klifs):\n", + " for j, kinase_name2 in enumerate(kinase_selection_df.kinase_klifs):\n", " kinase_similarity_matrix[i, j] = sequence_similarity(kinase_name1,\n", " kinase_name2,\n", - " type_=similarity_measure)" + " similarity_measure)" ] }, { "cell_type": "code", - "execution_count": 19, + "execution_count": 35, "metadata": {}, "outputs": [ { @@ -885,16 +1043,28 @@ "\n", " \n", " \n", - 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    kinase_klifsEGFRErbB2p110aKDRBRAFCDK2LCKMETp38aKDRp110a
    kinase_klifs
    EGFR1.0000000.9409630.4270620.7160470.6550280.6484470.7113210.7112580.6446440.7160470.427062
    ErbB20.9409631.0000000.4136380.7021180.6546000.6303080.6850750.6979670.6351730.702118
    p110a0.4270620.4136381.0000000.4227050.4364590.4239940.4513360.3936990.431194
    KDR0.7160470.7021180.4227051.0000000.6712680.6533790.6876480.7138060.653444
    BRAF0.6550280.6546000.4364590.6712681.0000000.6467550.6729330.6381580.6379120.6712680.436459
    CDK20.6484470.6303080.4239940.6533790.6467551.0000000.6812530.6560250.7230930.6533790.423994
    LCK0.7113210.6850750.4513360.6876480.6729330.6812531.0000000.6908790.6625810.6876480.451336
    MET0.7112580.6979670.3936990.7138060.6381580.6560250.6908791.0000000.6293550.7138060.393699
    p38a0.6446440.6351730.4311940.6534440.6379120.7230930.6625810.6293551.0000000.6534440.431194
    KDR0.7160470.7021180.6712680.6533790.6876480.7138060.6534441.0000000.422705
    p110a0.4270620.4136380.4364590.4239940.4513360.3936990.4311940.4227051.000000
    \n", "" ], "text/plain": [ - " EGFR ErbB2 BRAF CDK2 LCK MET p38a \\\n", - "EGFR 1.000000 0.940963 0.655028 0.648447 0.711321 0.711258 0.644644 \n", - "ErbB2 0.940963 1.000000 0.654600 0.630308 0.685075 0.697967 0.635173 \n", - "BRAF 0.655028 0.654600 1.000000 0.646755 0.672933 0.638158 0.637912 \n", - "CDK2 0.648447 0.630308 0.646755 1.000000 0.681253 0.656025 0.723093 \n", - "LCK 0.711321 0.685075 0.672933 0.681253 1.000000 0.690879 0.662581 \n", - "MET 0.711258 0.697967 0.638158 0.656025 0.690879 1.000000 0.629355 \n", - "p38a 0.644644 0.635173 0.637912 0.723093 0.662581 0.629355 1.000000 \n", - "KDR 0.716047 0.702118 0.671268 0.653379 0.687648 0.713806 0.653444 \n", - "p110a 0.427062 0.413638 0.436459 0.423994 0.451336 0.393699 0.431194 \n", + "kinase_klifs EGFR ErbB2 p110a KDR BRAF CDK2 \\\n", + "kinase_klifs \n", + "EGFR 1.000000 0.940963 0.427062 0.716047 0.655028 0.648447 \n", + "ErbB2 0.940963 1.000000 0.413638 0.702118 0.654600 0.630308 \n", + "p110a 0.427062 0.413638 1.000000 0.422705 0.436459 0.423994 \n", + "KDR 0.716047 0.702118 0.422705 1.000000 0.671268 0.653379 \n", + "BRAF 0.655028 0.654600 0.436459 0.671268 1.000000 0.646755 \n", + "CDK2 0.648447 0.630308 0.423994 0.653379 0.646755 1.000000 \n", + "LCK 0.711321 0.685075 0.451336 0.687648 0.672933 0.681253 \n", + "MET 0.711258 0.697967 0.393699 0.713806 0.638158 0.656025 \n", + "p38a 0.644644 0.635173 0.431194 0.653444 0.637912 0.723093 \n", "\n", - " KDR p110a \n", - "EGFR 0.716047 0.427062 \n", - "ErbB2 0.702118 0.413638 \n", - "BRAF 0.671268 0.436459 \n", - "CDK2 0.653379 0.423994 \n", - "LCK 0.687648 0.451336 \n", - "MET 0.713806 0.393699 \n", - "p38a 0.653444 0.431194 \n", - "KDR 1.000000 0.422705 \n", - "p110a 0.422705 1.000000 " + "kinase_klifs LCK MET p38a \n", + "kinase_klifs \n", + "EGFR 0.711321 0.711258 0.644644 \n", + "ErbB2 0.685075 0.697967 0.635173 \n", + "p110a 0.451336 0.393699 0.431194 \n", + "KDR 0.687648 0.713806 0.653444 \n", + "BRAF 0.672933 0.638158 0.637912 \n", + "CDK2 0.681253 0.656025 0.723093 \n", + "LCK 1.000000 0.690879 0.662581 \n", + "MET 0.690879 1.000000 0.629355 \n", + "p38a 0.662581 0.629355 1.000000 " ] }, - "execution_count": 19, + "execution_count": 35, "metadata": {}, "output_type": "execute_result" + }, + { + "name": "stderr", + "output_type": "stream", + "text": [ + "2:80: E501 line too long (82 > 79 characters)\n", + "3:80: E501 line too long (84 > 79 characters)\n" + ] } ], "source": [ "kinase_similarity_matrix_df = pd.DataFrame(data=kinase_similarity_matrix,\n", - " index=query_kinases,\n", - " columns=query_kinases)\n", + " index=kinase_selection_df.kinase_klifs,\n", + " columns=kinase_selection_df.kinase_klifs)\n", "kinase_similarity_matrix_df" ] }, @@ -1055,7 +1235,7 @@ }, { "cell_type": "code", - "execution_count": 20, + "execution_count": 37, "metadata": {}, "outputs": [ { @@ -1064,337 +1244,350 @@ "True" ] }, - "execution_count": 20, + "execution_count": 37, "metadata": {}, "output_type": "execute_result" } ], "source": [ - "(kinase_similarity_matrix_df.values == kinase_similarity_matrix_df.values.transpose()).all()" + "(kinase_similarity_matrix_df.values ==\n", + " kinase_similarity_matrix_df.values.transpose()).all()" ] }, { "cell_type": "code", - "execution_count": 21, + "execution_count": 38, "metadata": {}, "outputs": [ { "data": { "text/html": [ "\n", - "\n", + "
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     kinase_klifsEGFRErbB2BRAFCDK2LCKMETp38aKDRp110ap110aKDRBRAFCDK2LCKMETp38a
    kinase_klifs         
    EGFR1.0000.9410.6550.6480.7110.7110.6450.7160.427EGFR1.0000.9410.4270.7160.6550.6480.7110.7110.645
    ErbB20.9411.0000.6550.6300.6850.6980.6350.7020.414ErbB20.9411.0000.4140.7020.6550.6300.6850.6980.635
    BRAF0.6550.6551.0000.6470.6730.6380.6380.6710.436p110a0.4270.4141.0000.4230.4360.4240.4510.3940.431
    CDK20.6480.6300.6471.0000.6810.6560.7230.6530.424KDR0.7160.7020.4231.0000.6710.6530.6880.7140.653
    LCK0.7110.6850.6730.6811.0000.6910.6630.6880.451BRAF0.6550.6550.4360.6711.0000.6470.6730.6380.638
    MET0.7110.6980.6380.6560.6911.0000.6290.7140.394CDK20.6480.6300.4240.6530.6471.0000.6810.6560.723
    p38a0.6450.6350.6380.7230.6630.6291.0000.6530.431LCK0.7110.6850.4510.6880.6730.6811.0000.6910.663
    KDR0.7160.7020.6710.6530.6880.7140.6531.0000.423MET0.7110.6980.3940.7140.6380.6560.6911.0000.629
    p110a0.4270.4140.4360.4240.4510.3940.4310.4231.000p38a0.6450.6350.4310.6530.6380.7230.6630.6291.000
    \n" ], "text/plain": [ - "" + "" ] }, - "execution_count": 21, + "execution_count": 38, "metadata": {}, "output_type": "execute_result" } @@ -1416,7 +1609,7 @@ }, { "cell_type": "code", - "execution_count": 22, + "execution_count": 39, "metadata": {}, "outputs": [], "source": [ @@ -1440,7 +1633,7 @@ }, { "cell_type": "code", - "execution_count": 23, + "execution_count": 40, "metadata": {}, "outputs": [ { @@ -1459,7 +1652,7 @@ }, { "cell_type": "code", - "execution_count": 24, + "execution_count": 41, "metadata": {}, "outputs": [], "source": [ @@ -1468,326 +1661,338 @@ }, { "cell_type": "code", - "execution_count": 25, + "execution_count": 42, "metadata": {}, "outputs": [ { "data": { "text/html": [ "\n", - "\n", + "
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     kinase_klifsEGFRErbB2BRAFCDK2LCKMETp38aKDRp110ap110aKDRBRAFCDK2LCKMETp38a
    kinase_klifs         
    EGFR0.0000.0590.3450.3520.2890.2890.3550.2840.573EGFR0.0000.0590.5730.2840.3450.3520.2890.2890.355
    ErbB20.0590.0000.3450.3700.3150.3020.3650.2980.586ErbB20.0590.0000.5860.2980.3450.3700.3150.3020.365
    BRAF0.3450.3450.0000.3530.3270.3620.3620.3290.564p110a0.5730.5860.0000.5770.5640.5760.5490.6060.569
    CDK20.3520.3700.3530.0000.3190.3440.2770.3470.576KDR0.2840.2980.5770.0000.3290.3470.3120.2860.347
    LCK0.2890.3150.3270.3190.0000.3090.3370.3120.549BRAF0.3450.3450.5640.3290.0000.3530.3270.3620.362
    MET0.2890.3020.3620.3440.3090.0000.3710.2860.606CDK20.3520.3700.5760.3470.3530.0000.3190.3440.277
    p38a0.3550.3650.3620.2770.3370.3710.0000.3470.569LCK0.2890.3150.5490.3120.3270.3190.0000.3090.337
    KDR0.2840.2980.3290.3470.3120.2860.3470.0000.577MET0.2890.3020.6060.2860.3620.3440.3090.0000.371
    p110a0.5730.5860.5640.5760.5490.6060.5690.5770.000p38a0.3550.3650.5690.3470.3620.2770.3370.3710.000
    \n" ], "text/plain": [ - "" + "" ] }, - "execution_count": 25, + "execution_count": 42, "metadata": {}, "output_type": "execute_result" } @@ -1807,7 +2012,7 @@ }, { "cell_type": "code", - "execution_count": 26, + "execution_count": 43, "metadata": {}, "outputs": [], "source": [ From 5a7e53c375012c8de56ef637161cce17fe309252 Mon Sep 17 00:00:00 2001 From: t-kimber Date: Mon, 27 Sep 2021 15:31:41 +0200 Subject: [PATCH 079/158] final checks. --- .../talktorial.ipynb | 651 +++++++++--------- 1 file changed, 313 insertions(+), 338 deletions(-) diff --git a/teachopencadd/talktorials/T024_kinase_similarity_sequence/talktorial.ipynb b/teachopencadd/talktorials/T024_kinase_similarity_sequence/talktorial.ipynb index 41c4e279..8ada386d 100644 --- a/teachopencadd/talktorials/T024_kinase_similarity_sequence/talktorial.ipynb +++ b/teachopencadd/talktorials/T024_kinase_similarity_sequence/talktorial.ipynb @@ -19,7 +19,7 @@ "source": [ "## Aim of this talktorial\n", "\n", - "In this talktorial, we investigate sequence similarity for kinases of interest. KLIFS' API is used to retrieve the 85 residues pocket sequence for each kinase. \n", + "In this talktorial, we investigate sequence similarity for kinases of interest. KLIFS' API is used to retrieve the $85$ residues pocket sequence for each kinase. \n", "\n", "Two similarity measures are implemented:\n", " 1. Sequence identity, i.e., the similarity which is based on character-wise discrepancy.\n", @@ -70,6 +70,7 @@ "* Biotite\n", " * documentation: https://www.biotite-python.org/index.html\n", " * [Blosum matrix](https://www.biotite-python.org/examples/gallery/sequence/blosum_dendrogram.html?highlight=blosum)\n", + "* Sequence logo: http://www.cbs.dtu.dk/biotools/Seq2Logo/\n", " " ] }, @@ -100,7 +101,7 @@ "source": [ "### Kinase similarity descriptor: sequence\n", "\n", - "As mentioned in the previous talktorial, sequence is often used in kinase similarity (see the phylogenetic tree developped by Manning et al. [Science (2002), 298(5600), 1912-1934](https://doi.org/10.1126/science.1075762))." + "As mentioned in the previous talktorial, sequence is often used in kinase similarity (see the phylogenetic tree developed by Manning et al. [Science (2002), 298(5600), 1912-1934](https://doi.org/10.1126/science.1075762))." ] }, { @@ -109,9 +110,9 @@ "source": [ "In this talktorial, the KLIFS' pocket sequence is used for two main reasons:\n", "\n", - "1. The sequence is of fixed length (it contains 85 residues), which makes computation for pairwise similarity between two sequences easy.\n", + "1. The sequence is of fixed length (it contains $85$ residues), which makes computation for pairwise similarity between two sequences easy.\n", "\n", - "2. The binding pocket is where the action takes place. Why consider the full kinase sequence when an 85 residues sequence contains most relevant information?" + "2. The binding pocket is where the action takes place. Why consider the full kinase sequence when an $85$ residues sequence contains most relevant information?" ] }, { @@ -131,7 +132,7 @@ "The sequence logo shows amino acid binding motifs and sequence profiles such as amino acid depletion.\n", "\n", "**Note for reproducibility:**\n", - "The figure is generated using the Seq2Logo tool available at http://www.cbs.dtu.dk/biotools/Seq2Logo/. The input is the $85$ residues KLIFS binding pocket for the query kinases. All parameters are the the default ones. For the graphical layout, the entry _Stacks Per Line_ is set to 85 and _Page size_ to 1200 x 480." + "The figure is generated using the Seq2Logo tool available at http://www.cbs.dtu.dk/biotools/Seq2Logo/. The input is the $85$ residues KLIFS binding pocket for the query kinases. All parameters are the the default ones. For the graphical layout, the entry _Stacks Per Line_ is set to $85$ and _Page size_ to $1200 \\times 480$." ] }, { @@ -280,16 +281,6 @@ "In order to apply some clustering algorithm to assess the similarity between kinases, it is necessary to start with a distance matrix. A similarity matrix is not, by definition, a distance matrix. For example, the diagonal elements are not zero. However, if all entries of the are between $0$ and $1$, the similarity matrix $SM$ can be converted to a distance matrix $DM$ using $$ DM = 1-SM.$$" ] }, - { - "cell_type": "code", - "execution_count": 1, - "metadata": {}, - "outputs": [], - "source": [ - "%load_ext pycodestyle_magic\n", - "%pycodestyle_on" - ] - }, { "cell_type": "markdown", "metadata": {}, @@ -299,7 +290,7 @@ }, { "cell_type": "code", - "execution_count": 2, + "execution_count": 1, "metadata": {}, "outputs": [], "source": [ @@ -315,7 +306,7 @@ }, { "cell_type": "code", - "execution_count": 3, + "execution_count": 2, "metadata": {}, "outputs": [], "source": [ @@ -339,7 +330,7 @@ }, { "cell_type": "code", - "execution_count": 5, + "execution_count": 3, "metadata": {}, "outputs": [ { @@ -471,7 +462,7 @@ "8 p38 mitogen activated protein kinase alpha " ] }, - "execution_count": 5, + "execution_count": 3, "metadata": {}, "output_type": "execute_result" } @@ -498,7 +489,7 @@ }, { "cell_type": "code", - "execution_count": 6, + "execution_count": 4, "metadata": {}, "outputs": [], "source": [ @@ -537,7 +528,7 @@ }, { "cell_type": "code", - "execution_count": 8, + "execution_count": 5, "metadata": {}, "outputs": [ { @@ -554,7 +545,7 @@ " 'p38a': 'SPVGSGAYGSVCAVAVKKLRTYRELRLLKHMKENVIGLLDVYLVTHLMG-ADLNNIVKCYIHSADIIHRDLKPSNLAVILDFGLA'}" ] }, - "execution_count": 8, + "execution_count": 5, "metadata": {}, "output_type": "execute_result" } @@ -597,7 +588,7 @@ }, { "cell_type": "code", - "execution_count": 9, + "execution_count": 6, "metadata": {}, "outputs": [], "source": [ @@ -643,7 +634,7 @@ }, { "cell_type": "code", - "execution_count": 10, + "execution_count": 7, "metadata": {}, "outputs": [ { @@ -692,7 +683,7 @@ }, { "cell_type": "code", - "execution_count": 11, + "execution_count": 8, "metadata": {}, "outputs": [ { @@ -701,7 +692,7 @@ "True" ] }, - "execution_count": 11, + "execution_count": 8, "metadata": {}, "output_type": "execute_result" } @@ -712,7 +703,7 @@ }, { "cell_type": "code", - "execution_count": 18, + "execution_count": 9, "metadata": {}, "outputs": [], "source": [ @@ -787,7 +778,7 @@ }, { "cell_type": "code", - "execution_count": 20, + "execution_count": 10, "metadata": {}, "outputs": [], "source": [ @@ -847,7 +838,7 @@ }, { "cell_type": "code", - "execution_count": 22, + "execution_count": 11, "metadata": {}, "outputs": [ { @@ -869,7 +860,7 @@ }, { "cell_type": "code", - "execution_count": 23, + "execution_count": 12, "metadata": {}, "outputs": [ { @@ -891,7 +882,7 @@ }, { "cell_type": "code", - "execution_count": 24, + "execution_count": 13, "metadata": {}, "outputs": [ { @@ -919,7 +910,7 @@ }, { "cell_type": "code", - "execution_count": 26, + "execution_count": 14, "metadata": {}, "outputs": [ { @@ -939,7 +930,7 @@ }, { "cell_type": "code", - "execution_count": 28, + "execution_count": 15, "metadata": {}, "outputs": [ { @@ -981,7 +972,7 @@ }, { "cell_type": "code", - "execution_count": 30, + "execution_count": 16, "metadata": {}, "outputs": [], "source": [ @@ -997,17 +988,9 @@ }, { "cell_type": "code", - "execution_count": 33, + "execution_count": 17, "metadata": {}, - "outputs": [ - { - "name": "stderr", - "output_type": "stream", - "text": [ - "7:80: E501 line too long (80 > 79 characters)\n" - ] - } - ], + "outputs": [], "source": [ "kinase_similarity_matrix = np.zeros((len(kinase_selection_df.kinase_klifs),\n", " len(kinase_selection_df.kinase_klifs)))\n", @@ -1020,7 +1003,7 @@ }, { "cell_type": "code", - "execution_count": 35, + "execution_count": 18, "metadata": {}, "outputs": [ { @@ -1206,17 +1189,9 @@ "p38a 0.662581 0.629355 1.000000 " ] }, - "execution_count": 35, + "execution_count": 18, "metadata": {}, "output_type": "execute_result" - }, - { - "name": "stderr", - "output_type": "stream", - "text": [ - "2:80: E501 line too long (82 > 79 characters)\n", - "3:80: E501 line too long (84 > 79 characters)\n" - ] } ], "source": [ @@ -1235,7 +1210,7 @@ }, { "cell_type": "code", - "execution_count": 37, + "execution_count": 19, "metadata": {}, "outputs": [ { @@ -1244,7 +1219,7 @@ "True" ] }, - "execution_count": 37, + "execution_count": 19, "metadata": {}, "output_type": "execute_result" } @@ -1256,195 +1231,195 @@ }, { "cell_type": "code", - "execution_count": 38, + "execution_count": 20, "metadata": {}, "outputs": [ { "data": { "text/html": [ "\n", - "\n", + "
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    kinase_klifs
    EGFR1.0000.9410.4270.7160.6550.6480.7110.7110.645EGFR1.0000.9410.4270.7160.6550.6480.7110.7110.645
    ErbB20.9411.0000.4140.7020.6550.6300.6850.6980.635ErbB20.9411.0000.4140.7020.6550.6300.6850.6980.635
    p110a0.4270.4141.0000.4230.4360.4240.4510.3940.431p110a0.4270.4141.0000.4230.4360.4240.4510.3940.431
    KDR0.7160.7020.4231.0000.6710.6530.6880.7140.653KDR0.7160.7020.4231.0000.6710.6530.6880.7140.653
    BRAF0.6550.6550.4360.6711.0000.6470.6730.6380.638BRAF0.6550.6550.4360.6711.0000.6470.6730.6380.638
    CDK20.6480.6300.4240.6530.6471.0000.6810.6560.723CDK20.6480.6300.4240.6530.6471.0000.6810.6560.723
    LCK0.7110.6850.4510.6880.6730.6811.0000.6910.663LCK0.7110.6850.4510.6880.6730.6811.0000.6910.663
    MET0.7110.6980.3940.7140.6380.6560.6911.0000.629MET0.7110.6980.3940.7140.6380.6560.6911.0000.629
    p38a0.6450.6350.4310.6530.6380.7230.6630.6291.000p38a0.6450.6350.4310.6530.6380.7230.6630.6291.000
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    kinase_klifs
    EGFR0.0000.0590.5730.2840.3450.3520.2890.2890.355EGFR0.0000.0590.5730.2840.3450.3520.2890.2890.355
    ErbB20.0590.0000.5860.2980.3450.3700.3150.3020.365ErbB20.0590.0000.5860.2980.3450.3700.3150.3020.365
    p110a0.5730.5860.0000.5770.5640.5760.5490.6060.569p110a0.5730.5860.0000.5770.5640.5760.5490.6060.569
    KDR0.2840.2980.5770.0000.3290.3470.3120.2860.347KDR0.2840.2980.5770.0000.3290.3470.3120.2860.347
    BRAF0.3450.3450.5640.3290.0000.3530.3270.3620.362BRAF0.3450.3450.5640.3290.0000.3530.3270.3620.362
    CDK20.3520.3700.5760.3470.3530.0000.3190.3440.277CDK20.3520.3700.5760.3470.3530.0000.3190.3440.277
    LCK0.2890.3150.5490.3120.3270.3190.0000.3090.337LCK0.2890.3150.5490.3120.3270.3190.0000.3090.337
    MET0.2890.3020.6060.2860.3620.3440.3090.0000.371MET0.2890.3020.6060.2860.3620.3440.3090.0000.371
    p38a0.3550.3650.5690.3470.3620.2770.3370.3710.000p38a0.3550.3650.5690.3470.3620.2770.3370.3710.000
    \n" ], "text/plain": [ - "" + "" ] }, - "execution_count": 42, + "execution_count": 24, "metadata": {}, "output_type": "execute_result" } @@ -2012,7 +1987,7 @@ }, { "cell_type": "code", - "execution_count": 43, + "execution_count": 25, "metadata": {}, "outputs": [], "source": [ From f7ad096760107e0366d1a18e5d4a7a93d1a05e4c Mon Sep 17 00:00:00 2001 From: Unknown Date: Mon, 27 Sep 2021 15:37:26 +0200 Subject: [PATCH 080/158] T023: Add KinMap trees (#bioactivities, #structures) --- .../data/kinmap_n_activities_per_kinase.csv | 385 +++++++++++ .../data/kinmap_n_structures_per_kinase.csv | 624 +++++++++--------- .../images/kinmap_n_activities_per_kinase.png | Bin 0 -> 157979 bytes .../images/kinmap_n_structures_per_kinase.png | Bin 0 -> 155668 bytes .../T023_what_is_a_kinase/talktorial.ipynb | 159 +++-- 5 files changed, 810 insertions(+), 358 deletions(-) create mode 100644 teachopencadd/talktorials/T023_what_is_a_kinase/data/kinmap_n_activities_per_kinase.csv create mode 100644 teachopencadd/talktorials/T023_what_is_a_kinase/images/kinmap_n_activities_per_kinase.png create mode 100644 teachopencadd/talktorials/T023_what_is_a_kinase/images/kinmap_n_structures_per_kinase.png diff --git a/teachopencadd/talktorials/T023_what_is_a_kinase/data/kinmap_n_activities_per_kinase.csv b/teachopencadd/talktorials/T023_what_is_a_kinase/data/kinmap_n_activities_per_kinase.csv new file mode 100644 index 00000000..20c3608b --- /dev/null +++ b/teachopencadd/talktorials/T023_what_is_a_kinase/data/kinmap_n_activities_per_kinase.csv @@ -0,0 +1,385 @@ +xName,size +AAK1,10.487934705464868 +ABL1,18.365862313697658 +ABL2,10.124201561391057 +ACK,11.197657913413769 +ACTR2,10.0 +ACTR2B,10.017743080198722 +AKT1,22.863733144073812 +AKT2,14.027679205110008 +AKT3,12.093683463449254 +ALK,19.412704045422284 +ALK1,10.248403122782115 +ALK2,11.091199432221433 +ALK4,10.221788502484031 +AMPKa1,10.026614620298083 +ANKRD3,10.008871540099362 +ANPa,10.044357700496807 +ARAF,10.221788502484031 +ATM,11.34847409510291 +ATR,11.99609652235628 +AXL,13.726046841731725 +AurA,24.48722498225692 +AurB,20.5305180979418 +AurC,10.275017743080198 +BARK1,11.792051100070973 +BARK2,10.062100780695529 +BCR,10.017743080198722 +BLK,10.585521646557842 +BMPR1A,10.159687721788503 +BMPR1B,10.07984386089425 +BMPR2,10.062100780695529 +BMX,11.011355571327183 +BRAF,27.414833215046134 +BRD2,11.658977998580554 +BRD3,11.366217175301632 +BRD4,25.773598296664304 +BRDT,10.523420865862313 +BRK,11.21540099361249 +BRSK1,10.0 +BRSK2,10.026614620298083 +BTK,21.21362668559262 +BUB1,10.044357700496807 +CDC2,17.851312987934705 +CDC7,12.48403122782115 +CDK11,10.026614620298083 +CDK2,21.240241305890702 +CDK3,10.026614620298083 +CDK4,12.439673527324343 +CDK5,11.286373314407381 +CDK6,10.585521646557842 +CDK7,10.78069552874379 +CDK8,11.729950319375444 +CDK9,10.718594748048261 +CDKL1,10.0 +CHED,10.008871540099362 +CHK1,24.380766501064585 +CHK2,12.84776437189496 +CK1a,10.523420865862313 +CK1d,12.120298083747338 +CK1e,10.913768630234209 +CK1g1,10.07984386089425 +CK1g2,10.230660042583393 +CK1g3,10.026614620298083 +CK2a1,11.48154719659333 +CK2a2,10.381476224272534 +CLK1,12.510645848119234 +CLK2,10.887154009936125 +CLK3,10.35486160397445 +CLK4,11.729950319375444 +COT,11.898509581263307 +CRK7,10.044357700496807 +CSK,10.505677785663591 +CTK,10.0 +CaMK1a,10.053229240596167 +CaMK1b,10.017743080198722 +CaMK1d,10.150816181689141 +CaMK1g,10.008871540099362 +CaMK2a,10.14194464158978 +CaMK2b,10.035486160397445 +CaMK2d,10.816181689141235 +CaMK2g,10.008871540099362 +CaMK4,10.035486160397445 +CaMKK1,10.0 +CaMKK2,10.576650106458482 +DAPK1,10.257274662881477 +DAPK2,10.07984386089425 +DAPK3,10.266146202980838 +DCLK1,10.266146202980838 +DDR1,11.446061036195884 +DDR2,11.454932576295246 +DLK,10.0 +DMPK1,10.017743080198722 +DRAK1,10.292760823278922 +DRAK2,10.541163946061037 +DYRK1A,15.60681334279631 +DYRK1B,12.315471965933286 +DYRK2,11.357345635202272 +DYRK3,10.56777856635912 +DYRK4,10.017743080198722 +EGFR,60.0 +EphA1,10.053229240596167 +EphA2,10.789567068843152 +EphA3,10.115330021291696 +EphA4,10.248403122782115 +EphA5,10.017743080198722 +EphA6,10.008871540099362 +EphA7,10.044357700496807 +EphA8,10.07984386089425 +EphB1,10.053229240596167 +EphB2,10.28388928317956 +EphB3,10.35486160397445 +EphB4,14.347054648687012 +EphB6,10.008871540099362 +ErbB2,23.537970191625263 +ErbB3,10.399219304471256 +ErbB4,11.437189496096522 +Erk1,11.037970191625266 +Erk2,14.6930447125621 +Erk5,10.674237047551454 +Erk7,10.035486160397445 +FAK,14.604329311568488 +FER,10.204045422285308 +FES,10.07097232079489 +FGFR1,20.317601135557133 +FGFR2,11.91625266146203 +FGFR3,11.295244854506743 +FGFR4,11.56139105748758 +FGR,10.337118523775727 +FLT1,16.511710432931157 +FLT3,24.726756564939677 +FLT4,12.244499645138395 +FMS,16.502838892831797 +FRAP,22.677430801987224 +FRK,10.088715400993612 +FYN,11.259758694109298 +GAK,10.275017743080198 +GCK,10.674237047551454 +GCN2,10.168559261887864 +GPRK4,10.053229240596167 +GPRK5,11.100070972320795 +GPRK6,10.035486160397445 +GPRK7,10.035486160397445 +GSK3A,12.661462029808375 +GSK3B,29.508516678495386 +HCK,13.016323633782825 +HGK,10.896025550035485 +HH498,11.330731014904188 +HIPK1,10.13307310149042 +HIPK2,10.07097232079489 +HIPK3,10.008871540099362 +HIPK4,10.008871540099362 +HPK1,10.0 +HRI,10.292760823278922 +Haspin,10.275017743080198 +IGF1R,20.01596877217885 +IKKa,12.892122072391768 +IKKb,18.481192334989352 +IKKe,11.304116394606103 +ILK,10.0 +INSR,15.660042583392478 +IRAK1,10.177430801987224 +IRAK3,10.0 +IRAK4,14.74627395315827 +IRE1,10.523420865862313 +IRE2,10.0 +IRR,10.008871540099362 +ITK,15.420511000709723 +JAK1,19.21753016323634 +JAK2,24.41625266146203 +JAK3,23.369410929737402 +JNK1,18.481192334989352 +JNK2,14.524485450674238 +JNK3,16.44960965223563 +KDR,59.272533711852375 +KHS1,10.035486160397445 +KHS2,10.017743080198722 +KIT,17.82469836763662 +KSR1,10.0 +KSR2,10.0 +LCK,23.520227111426543 +LIMK1,12.04932576295245 +LIMK2,11.623491838183108 +LMR3,10.062100780695529 +LRRK2,14.116394606103619 +LTK,10.13307310149042 +LYN,12.111426543647976 +MAP2K1,15.660042583392478 +MAP2K2,10.07984386089425 +MAP2K3,10.035486160397445 +MAP2K4,10.0 +MAP2K5,10.053229240596167 +MAP2K6,10.07097232079489 +MAP2K7,10.008871540099362 +MAP3K1,10.026614620298083 +MAP3K2,10.035486160397445 +MAP3K5,11.588005677785663 +MAP3K6,10.0 +MAPKAPK2,16.831085876508162 +MAPKAPK3,10.088715400993612 +MAPKAPK5,10.319375443577005 +MARK1,10.053229240596167 +MARK2,10.017743080198722 +MARK3,10.532292405961675 +MARK4,10.186302342086586 +MAST3,10.044357700496807 +MELK,10.78069552874379 +MER,12.226756564939674 +MET,32.17885024840312 +MINK,10.14194464158978 +MLK1,10.505677785663591 +MLK2,10.195173882185948 +MLK3,10.452448545067424 +MLK4,10.0 +MNK1,12.235628105039034 +MNK2,11.268630234208658 +MPSK1,10.017743080198722 +MRCKa,10.230660042583393 +MSK1,10.674237047551454 +MSK2,10.026614620298083 +MSSK1,10.0 +MST2,10.159687721788503 +MST3,10.0 +MST4,10.14194464158978 +MUSK,10.008871540099362 +MYT1,10.044357700496807 +Map4k2,10.408090844570618 +NEK1,10.088715400993612 +NEK2,11.082327892122072 +NEK3,10.008871540099362 +NEK4,10.053229240596167 +NEK5,10.0 +NEK6,10.159687721788503 +NEK7,10.0 +NEK8,10.0 +NIK,11.082327892122072 +NLK,10.0 +NuaK1,10.275017743080198 +PAK1,10.975869410929738 +PAK2,10.07097232079489 +PAK3,10.062100780695529 +PAK4,10.93151171043293 +PAK5,10.017743080198722 +PAK6,10.0 +PASK,10.044357700496807 +PBK,10.337118523775727 +PDGFRa,13.575230660042584 +PDGFRb,18.720723917672107 +PDHK1,11.037970191625266 +PDHK2,10.523420865862313 +PDHK3,10.195173882185948 +PDHK4,10.328246983676367 +PDK1,12.581618168914122 +PEK,10.860539389638042 +PFTAIRE1,10.062100780695529 +PHKg1,10.008871540099362 +PHKg2,10.008871540099362 +PI4K2A,10.0 +PI4KA,10.745209368346345 +PI4KB,12.510645848119234 +PIK3C2A,10.150816181689141 +PIK3C2B,10.42583392476934 +PIK3C2G,10.062100780695529 +PIK3C3,10.479063165365508 +PIK3R4,10.0 +PIM1,19.137686302342086 +PIM2,15.429382540809083 +PIM3,12.900993612491128 +PIP4K2A,10.345990063875089 +PIP4K2B,10.28388928317956 +PIP4K2C,10.017743080198722 +PIP5K1C,10.13307310149042 +PITSLRE,10.0 +PKACa,10.452448545067424 +PKACb,10.008871540099362 +PKACg,10.0 +PKCa,14.33818310858765 +PKCb,13.105039034776437 +PKCd,14.098651525904897 +PKCe,12.421930447125622 +PKCg,11.4194464158978 +PKCh,11.70333569907736 +PKCi,10.629879347054649 +PKCt,14.817246273953158 +PKCz,11.641234918381832 +PKD1,10.904897090134847 +PKD2,10.399219304471256 +PKD3,10.026614620298083 +PKG1,10.035486160397445 +PKG2,10.0 +PKN1,10.177430801987224 +PKN2,10.186302342086586 +PKN3,10.0 +PKR,10.621007806955287 +PLK1,16.289921930447125 +PLK2,11.446061036195884 +PLK3,11.4194464158978 +PLK4,11.13555713271824 +PRKX,10.008871540099362 +PYK2,10.798438608942513 +QIK,10.026614620298083 +QSK,10.0 +RAF1,15.003548616039744 +RET,14.524485450674238 +RHOK,10.124201561391057 +RIPK1,11.783179559971611 +RIPK2,10.93151171043293 +RIPK3,10.221788502484031 +RNAseL,10.088715400993612 +ROCK1,15.305180979418026 +ROCK2,18.286018452803404 +RON,10.674237047551454 +ROS,11.1444286728176 +RSK1,10.443577004968063 +RSK2,12.20901348474095 +RSK3,10.550035486160397 +RSK4,10.177430801987224 +SGK1,10.860539389638042 +SGK2,10.017743080198722 +SGK3,10.008871540099362 +SIK,10.026614620298083 +SLK,10.026614620298083 +SMG1,10.177430801987224 +SRC,31.80624556422995 +SRM,10.044357700496807 +SRPK1,10.062100780695529 +SSTK,10.0 +STK33,10.195173882185948 +SYK,15.988289567068843 +SgK085,10.0 +SgK269,10.0 +SgK496,10.0 +TAF1,10.913768630234209 +TAF1L,10.008871540099362 +TAK1,11.055713271823988 +TAO1,10.008871540099362 +TAO2,10.07097232079489 +TAO3,10.0 +TBK1,11.658977998580554 +TEC,10.443577004968063 +TESK1,10.035486160397445 +TESK2,10.044357700496807 +TGFbR1,16.662526614620297 +TGFbR2,10.718594748048261 +TIE1,10.026614620298083 +TIE2,16.431866572036906 +TIF1a,10.514549325762953 +TIF1g,10.0 +TNIK,10.275017743080198 +TRKA,15.429382540809083 +TRKB,11.960610361958835 +TRKC,10.771823988644428 +TSSK1,10.07984386089425 +TSSK2,10.026614620298083 +TSSK3,10.017743080198722 +TTBK1,10.008871540099362 +TTBK2,10.008871540099362 +TTK,13.575230660042584 +TXK,10.514549325762953 +TYK2,15.172107877927608 +TYRO3,12.48403122782115 +ULK1,10.372604684173172 +ULK2,10.044357700496807 +VRK1,10.044357700496807 +VRK2,10.0 +Wee1,12.359829666430091 +Wnk1,10.097586941092974 +Wnk2,10.008871540099362 +Wnk3,10.026614620298083 +YES,10.798438608942513 +YSK1,10.0 +ZAK,10.452448545067424 +ZAP70,11.863023420865863 +eEF2K,10.576650106458482 +p110a,36.69446415897799 +p110b,23.626685592618877 +p110d,29.082682753726047 +p110g,27.11320085166785 +p38a,40.642299503193755 +p38b,11.588005677785663 +p38d,10.408090844570618 +p38g,10.21291696238467 +p70S6K,11.1444286728176 +p70S6Kb,10.13307310149042 +skMLCK,10.035486160397445 +smMLCK,10.612136266855925 diff --git a/teachopencadd/talktorials/T023_what_is_a_kinase/data/kinmap_n_structures_per_kinase.csv b/teachopencadd/talktorials/T023_what_is_a_kinase/data/kinmap_n_structures_per_kinase.csv index 1b3f8da8..40110e4f 100644 --- a/teachopencadd/talktorials/T023_what_is_a_kinase/data/kinmap_n_structures_per_kinase.csv +++ b/teachopencadd/talktorials/T023_what_is_a_kinase/data/kinmap_n_structures_per_kinase.csv @@ -1,312 +1,312 @@ -xName,n_structures,shape,fill,stroke,size -AAK1,5,circle,LimeGreen,LightGray,10.470588235294118 -ABL1,58,circle,LimeGreen,LightGray,16.705882352941178 -ABL2,4,circle,LimeGreen,LightGray,10.352941176470589 -ACK,11,circle,LimeGreen,LightGray,11.176470588235293 -ACTR2,3,circle,LimeGreen,LightGray,10.235294117647058 -ACTR2B,1,circle,LimeGreen,LightGray,10.0 -ADCK3,2,circle,LimeGreen,LightGray,10.117647058823529 -AKT1,29,circle,LimeGreen,LightGray,13.294117647058824 -AKT2,16,circle,LimeGreen,LightGray,11.764705882352942 -ALK,61,circle,LimeGreen,LightGray,17.058823529411764 -ALK1,1,circle,LimeGreen,LightGray,10.0 -ALK2,73,circle,LimeGreen,LightGray,18.470588235294116 -AMPKa1,11,circle,LimeGreen,LightGray,11.176470588235293 -AMPKa2,11,circle,LimeGreen,LightGray,11.176470588235293 -ANKRD3,5,circle,LimeGreen,LightGray,10.470588235294118 -ATM,7,circle,LimeGreen,LightGray,10.705882352941176 -ATR,1,circle,LimeGreen,LightGray,10.0 -AXL,1,circle,LimeGreen,LightGray,10.0 -AurA,174,circle,LimeGreen,LightGray,30.352941176470587 -AurB,1,circle,LimeGreen,LightGray,10.0 -AurC,2,circle,LimeGreen,LightGray,10.117647058823529 -BARK1,18,circle,LimeGreen,LightGray,12.0 -BIKE,5,circle,LimeGreen,LightGray,10.470588235294118 -BMPR1B,1,circle,LimeGreen,LightGray,10.0 -BMPR2,2,circle,LimeGreen,LightGray,10.117647058823529 -BMX,3,circle,LimeGreen,LightGray,10.235294117647058 -BRAF,97,circle,LimeGreen,LightGray,21.294117647058826 -BRK,6,circle,LimeGreen,LightGray,10.588235294117647 -BRSK2,2,circle,LimeGreen,LightGray,10.117647058823529 -BTK,93,circle,LimeGreen,LightGray,20.823529411764703 -BUB1,4,circle,LimeGreen,LightGray,10.352941176470589 -BUBR1,1,circle,LimeGreen,LightGray,10.0 -CASK,13,circle,LimeGreen,LightGray,11.411764705882353 -CCK4,1,circle,LimeGreen,LightGray,10.0 -CDC2,11,circle,LimeGreen,LightGray,11.176470588235293 -CDC7,7,circle,LimeGreen,LightGray,10.705882352941176 -CDK2,426,circle,LimeGreen,LightGray,60.0 -CDK4,13,circle,LimeGreen,LightGray,11.411764705882353 -CDK5,6,circle,LimeGreen,LightGray,10.588235294117647 -CDK6,18,circle,LimeGreen,LightGray,12.0 -CDK7,7,circle,LimeGreen,LightGray,10.705882352941176 -CDK8,31,circle,LimeGreen,LightGray,13.529411764705882 -CDK9,25,circle,LimeGreen,LightGray,12.823529411764707 -CDKL1,1,circle,LimeGreen,LightGray,10.0 -CDKL2,2,circle,LimeGreen,LightGray,10.117647058823529 -CDKL3,1,circle,LimeGreen,LightGray,10.0 -CDKL5,1,circle,LimeGreen,LightGray,10.0 -CHED,2,circle,LimeGreen,LightGray,10.117647058823529 -CHK1,148,circle,LimeGreen,LightGray,27.294117647058822 -CHK2,36,circle,LimeGreen,LightGray,14.117647058823529 -CK1a,2,circle,LimeGreen,LightGray,10.117647058823529 -CK1d,33,circle,LimeGreen,LightGray,13.76470588235294 -CK1e,2,circle,LimeGreen,LightGray,10.117647058823529 -CK1g1,1,circle,LimeGreen,LightGray,10.0 -CK1g2,1,circle,LimeGreen,LightGray,10.0 -CK1g3,10,circle,LimeGreen,LightGray,11.058823529411764 -CK2a1,202,circle,LimeGreen,LightGray,33.64705882352941 -CK2a2,24,circle,LimeGreen,LightGray,12.705882352941176 -CLK1,34,circle,LimeGreen,LightGray,13.882352941176471 -CLK2,6,circle,LimeGreen,LightGray,10.588235294117647 -CLK3,19,circle,LimeGreen,LightGray,12.117647058823529 -CLK4,1,circle,LimeGreen,LightGray,10.0 -COT,3,circle,LimeGreen,LightGray,10.235294117647058 -CRK7,8,circle,LimeGreen,LightGray,10.823529411764707 -CSK,3,circle,LimeGreen,LightGray,10.235294117647058 -CaMK1a,4,circle,LimeGreen,LightGray,10.352941176470589 -CaMK1d,5,circle,LimeGreen,LightGray,10.470588235294118 -CaMK1g,1,circle,LimeGreen,LightGray,10.0 -CaMK2a,18,circle,LimeGreen,LightGray,12.0 -CaMK2b,1,circle,LimeGreen,LightGray,10.0 -CaMK2d,5,circle,LimeGreen,LightGray,10.470588235294118 -CaMK2g,1,circle,LimeGreen,LightGray,10.0 -CaMK4,1,circle,LimeGreen,LightGray,10.0 -CaMKK1,2,circle,LimeGreen,LightGray,10.117647058823529 -CaMKK2,16,circle,LimeGreen,LightGray,11.764705882352942 -DAPK1,58,circle,LimeGreen,LightGray,16.705882352941178 -DAPK2,10,circle,LimeGreen,LightGray,11.058823529411764 -DAPK3,7,circle,LimeGreen,LightGray,10.705882352941176 -DCLK1,5,circle,LimeGreen,LightGray,10.470588235294118 -DDR1,23,circle,LimeGreen,LightGray,12.588235294117647 -DDR2,2,circle,LimeGreen,LightGray,10.117647058823529 -DLK,6,circle,LimeGreen,LightGray,10.588235294117647 -DMPK1,1,circle,LimeGreen,LightGray,10.0 -DNAPK,22,circle,LimeGreen,LightGray,12.470588235294118 -DRAK2,7,circle,LimeGreen,LightGray,10.705882352941176 -DYRK1A,71,circle,LimeGreen,LightGray,18.235294117647058 -DYRK2,11,circle,LimeGreen,LightGray,11.176470588235293 -DYRK3,1,circle,LimeGreen,LightGray,10.0 -EGFR,199,circle,LimeGreen,LightGray,33.294117647058826 -EphA2,56,circle,LimeGreen,LightGray,16.47058823529412 -EphA3,27,circle,LimeGreen,LightGray,13.058823529411764 -EphA4,4,circle,LimeGreen,LightGray,10.352941176470589 -EphA5,1,circle,LimeGreen,LightGray,10.0 -EphA7,5,circle,LimeGreen,LightGray,10.470588235294118 -EphA8,1,circle,LimeGreen,LightGray,10.0 -EphB1,6,circle,LimeGreen,LightGray,10.588235294117647 -EphB2,3,circle,LimeGreen,LightGray,10.235294117647058 -EphB3,3,circle,LimeGreen,LightGray,10.235294117647058 -EphB4,19,circle,LimeGreen,LightGray,12.117647058823529 -ErbB2,3,circle,LimeGreen,LightGray,10.235294117647058 -ErbB3,7,circle,LimeGreen,LightGray,10.705882352941176 -ErbB4,4,circle,LimeGreen,LightGray,10.352941176470589 -Erk1,3,circle,LimeGreen,LightGray,10.235294117647058 -Erk2,111,circle,LimeGreen,LightGray,22.94117647058824 -Erk3,5,circle,LimeGreen,LightGray,10.470588235294118 -Erk5,11,circle,LimeGreen,LightGray,11.176470588235293 -FAK,24,circle,LimeGreen,LightGray,12.705882352941176 -FES,5,circle,LimeGreen,LightGray,10.470588235294118 -FGFR1,56,circle,LimeGreen,LightGray,16.47058823529412 -FGFR2,30,circle,LimeGreen,LightGray,13.411764705882353 -FGFR3,4,circle,LimeGreen,LightGray,10.352941176470589 -FGFR4,29,circle,LimeGreen,LightGray,13.294117647058824 -FLT1,1,circle,LimeGreen,LightGray,10.0 -FLT3,6,circle,LimeGreen,LightGray,10.588235294117647 -FMS,17,circle,LimeGreen,LightGray,11.882352941176471 -FRAP,22,circle,LimeGreen,LightGray,12.470588235294118 -FYN,1,circle,LimeGreen,LightGray,10.0 -GAK,7,circle,LimeGreen,LightGray,10.705882352941176 -GCN2,3,circle,LimeGreen,LightGray,10.235294117647058 -GPRK4,1,circle,LimeGreen,LightGray,10.0 -GPRK5,3,circle,LimeGreen,LightGray,10.235294117647058 -GPRK6,3,circle,LimeGreen,LightGray,10.235294117647058 -GSK3B,74,circle,LimeGreen,LightGray,18.588235294117645 -HCK,25,circle,LimeGreen,LightGray,12.823529411764707 -HGK,17,circle,LimeGreen,LightGray,11.882352941176471 -HH498,3,circle,LimeGreen,LightGray,10.235294117647058 -HIPK2,2,circle,LimeGreen,LightGray,10.117647058823529 -HPK1,13,circle,LimeGreen,LightGray,11.411764705882353 -Haspin,29,circle,LimeGreen,LightGray,13.294117647058824 -IGF1R,23,circle,LimeGreen,LightGray,12.588235294117647 -IKKa,4,circle,LimeGreen,LightGray,10.352941176470589 -IKKb,2,circle,LimeGreen,LightGray,10.117647058823529 -ILK,4,circle,LimeGreen,LightGray,10.352941176470589 -INSR,23,circle,LimeGreen,LightGray,12.588235294117647 -IRAK1,1,circle,LimeGreen,LightGray,10.0 -IRAK3,2,circle,LimeGreen,LightGray,10.117647058823529 -IRAK4,59,circle,LimeGreen,LightGray,16.823529411764707 -IRE1,23,circle,LimeGreen,LightGray,12.588235294117647 -ITK,33,circle,LimeGreen,LightGray,13.76470588235294 -JAK1,43,circle,LimeGreen,LightGray,14.941176470588236 -JAK1-b,2,circle,LimeGreen,LightGray,10.117647058823529 -JAK2,85,circle,LimeGreen,LightGray,19.88235294117647 -JAK2-b,28,circle,LimeGreen,LightGray,13.176470588235293 -JAK3,38,circle,LimeGreen,LightGray,14.352941176470587 -JNK1,34,circle,LimeGreen,LightGray,13.882352941176471 -JNK2,3,circle,LimeGreen,LightGray,10.235294117647058 -JNK3,57,circle,LimeGreen,LightGray,16.58823529411765 -KDR,42,circle,LimeGreen,LightGray,14.823529411764707 -KHS2,1,circle,LimeGreen,LightGray,10.0 -KIT,22,circle,LimeGreen,LightGray,12.470588235294118 -KSR1,6,circle,LimeGreen,LightGray,10.588235294117647 -KSR2,8,circle,LimeGreen,LightGray,10.823529411764707 -LCK,35,circle,LimeGreen,LightGray,14.0 -LIMK1,6,circle,LimeGreen,LightGray,10.588235294117647 -LIMK2,2,circle,LimeGreen,LightGray,10.117647058823529 -LKB1,1,circle,LimeGreen,LightGray,10.0 -LMR3,1,circle,LimeGreen,LightGray,10.0 -LOK,13,circle,LimeGreen,LightGray,11.411764705882353 -LRRK2,8,circle,LimeGreen,LightGray,10.823529411764707 -LYN,6,circle,LimeGreen,LightGray,10.588235294117647 -MAP2K1,65,circle,LimeGreen,LightGray,17.52941176470588 -MAP2K2,1,circle,LimeGreen,LightGray,10.0 -MAP2K4,3,circle,LimeGreen,LightGray,10.235294117647058 -MAP2K6,3,circle,LimeGreen,LightGray,10.235294117647058 -MAP2K7,29,circle,LimeGreen,LightGray,13.294117647058824 -MAP3K5,22,circle,LimeGreen,LightGray,12.470588235294118 -MAPKAPK2,26,circle,LimeGreen,LightGray,12.941176470588236 -MAPKAPK3,4,circle,LimeGreen,LightGray,10.352941176470589 -MARK1,2,circle,LimeGreen,LightGray,10.117647058823529 -MARK2,4,circle,LimeGreen,LightGray,10.352941176470589 -MARK3,4,circle,LimeGreen,LightGray,10.352941176470589 -MARK4,1,circle,LimeGreen,LightGray,10.0 -MASTL,1,circle,LimeGreen,LightGray,10.0 -MELK,33,circle,LimeGreen,LightGray,13.76470588235294 -MER,32,circle,LimeGreen,LightGray,13.647058823529411 -MET,83,circle,LimeGreen,LightGray,19.647058823529413 -MLK1,2,circle,LimeGreen,LightGray,10.117647058823529 -MLK4,1,circle,LimeGreen,LightGray,10.0 -MLKL,13,circle,LimeGreen,LightGray,11.411764705882353 -MNK1,2,circle,LimeGreen,LightGray,10.117647058823529 -MNK2,12,circle,LimeGreen,LightGray,11.294117647058824 -MPSK1,1,circle,LimeGreen,LightGray,10.0 -MRCKb,6,circle,LimeGreen,LightGray,10.588235294117647 -MSK1,1,circle,LimeGreen,LightGray,10.0 -MSK1-b,2,circle,LimeGreen,LightGray,10.117647058823529 -MST1,2,circle,LimeGreen,LightGray,10.117647058823529 -MST2,4,circle,LimeGreen,LightGray,10.352941176470589 -MST3,34,circle,LimeGreen,LightGray,13.882352941176471 -MST4,5,circle,LimeGreen,LightGray,10.470588235294118 -MYT1,9,circle,LimeGreen,LightGray,10.941176470588236 -NDR1,1,circle,LimeGreen,LightGray,10.0 -NEK1,2,circle,LimeGreen,LightGray,10.117647058823529 -NEK2,30,circle,LimeGreen,LightGray,13.411764705882353 -NEK7,8,circle,LimeGreen,LightGray,10.823529411764707 -NIK,17,circle,LimeGreen,LightGray,11.882352941176471 -OSR1,2,circle,LimeGreen,LightGray,10.117647058823529 -PAK1,27,circle,LimeGreen,LightGray,13.058823529411764 -PAK3,1,circle,LimeGreen,LightGray,10.0 -PAK4,39,circle,LimeGreen,LightGray,14.470588235294118 -PAK5,1,circle,LimeGreen,LightGray,10.0 -PAK6,3,circle,LimeGreen,LightGray,10.235294117647058 -PASK,1,circle,LimeGreen,LightGray,10.0 -PBK,1,circle,LimeGreen,LightGray,10.0 -PCTAIRE1,2,circle,LimeGreen,LightGray,10.117647058823529 -PDGFRa,7,circle,LimeGreen,LightGray,10.705882352941176 -PDK1,64,circle,LimeGreen,LightGray,17.41176470588235 -PEK,11,circle,LimeGreen,LightGray,11.176470588235293 -PHKg2,1,circle,LimeGreen,LightGray,10.0 -PI4K2A,6,circle,LimeGreen,LightGray,10.588235294117647 -PI4K2B,1,circle,LimeGreen,LightGray,10.0 -PI4KA,1,circle,LimeGreen,LightGray,10.0 -PI4KB,13,circle,LimeGreen,LightGray,11.411764705882353 -PIK3C3,14,circle,LimeGreen,LightGray,11.529411764705882 -PIK3R4,1,circle,LimeGreen,LightGray,10.0 -PIM1,171,circle,LimeGreen,LightGray,30.0 -PIM2,2,circle,LimeGreen,LightGray,10.117647058823529 -PKACa,118,circle,LimeGreen,LightGray,23.764705882352942 -PKCa,2,circle,LimeGreen,LightGray,10.117647058823529 -PKCb,1,circle,LimeGreen,LightGray,10.0 -PKCh,1,circle,LimeGreen,LightGray,10.0 -PKCi,9,circle,LimeGreen,LightGray,10.941176470588236 -PKCt,5,circle,LimeGreen,LightGray,10.470588235294118 -PKG1,3,circle,LimeGreen,LightGray,10.235294117647058 -PKN1,4,circle,LimeGreen,LightGray,10.352941176470589 -PKN2,1,circle,LimeGreen,LightGray,10.0 -PKR,5,circle,LimeGreen,LightGray,10.470588235294118 -PLK1,14,circle,LimeGreen,LightGray,11.529411764705882 -PLK2,5,circle,LimeGreen,LightGray,10.470588235294118 -PLK3,1,circle,LimeGreen,LightGray,10.0 -PLK4,3,circle,LimeGreen,LightGray,10.235294117647058 -PRP4,7,circle,LimeGreen,LightGray,10.705882352941176 -PRPK,1,circle,LimeGreen,LightGray,10.0 -PYK2,12,circle,LimeGreen,LightGray,11.294117647058824 -RAF1,1,circle,LimeGreen,LightGray,10.0 -RET,21,circle,LimeGreen,LightGray,12.352941176470589 -RIOK1,8,circle,LimeGreen,LightGray,10.823529411764707 -RIOK2,6,circle,LimeGreen,LightGray,10.588235294117647 -RIPK1,14,circle,LimeGreen,LightGray,11.529411764705882 -RIPK2,23,circle,LimeGreen,LightGray,12.588235294117647 -RIPK3,3,circle,LimeGreen,LightGray,10.235294117647058 -RNAseL,2,circle,LimeGreen,LightGray,10.117647058823529 -ROCK1,24,circle,LimeGreen,LightGray,12.705882352941176 -ROCK2,9,circle,LimeGreen,LightGray,10.941176470588236 -RON,1,circle,LimeGreen,LightGray,10.0 -ROR1,1,circle,LimeGreen,LightGray,10.0 -ROR2,2,circle,LimeGreen,LightGray,10.117647058823529 -ROS,2,circle,LimeGreen,LightGray,10.117647058823529 -RSK2,9,circle,LimeGreen,LightGray,10.941176470588236 -RSK2-b,10,circle,LimeGreen,LightGray,11.058823529411764 -RSK3,3,circle,LimeGreen,LightGray,10.235294117647058 -RSK3-b,3,circle,LimeGreen,LightGray,10.235294117647058 -RSK4,3,circle,LimeGreen,LightGray,10.235294117647058 -RYK,1,circle,LimeGreen,LightGray,10.0 -SGK1,3,circle,LimeGreen,LightGray,10.235294117647058 -SGK196,2,circle,LimeGreen,LightGray,10.117647058823529 -SLK,6,circle,LimeGreen,LightGray,10.588235294117647 -SMG1,4,circle,LimeGreen,LightGray,10.352941176470589 -SNRK,1,circle,LimeGreen,LightGray,10.0 -SRC,20,circle,LimeGreen,LightGray,12.235294117647058 -SRPK1,9,circle,LimeGreen,LightGray,10.941176470588236 -SRPK2,2,circle,LimeGreen,LightGray,10.117647058823529 -STLK3,2,circle,LimeGreen,LightGray,10.117647058823529 -STLK5,2,circle,LimeGreen,LightGray,10.117647058823529 -SYK,77,circle,LimeGreen,LightGray,18.941176470588236 -SgK085,1,circle,LimeGreen,LightGray,10.0 -SgK223,1,circle,LimeGreen,LightGray,10.0 -SgK269,1,circle,LimeGreen,LightGray,10.0 -SgK495,1,circle,LimeGreen,LightGray,10.0 -TAK1,22,circle,LimeGreen,LightGray,12.470588235294118 -TAO3,1,circle,LimeGreen,LightGray,10.0 -TBK1,24,circle,LimeGreen,LightGray,12.705882352941176 -TGFbR1,34,circle,LimeGreen,LightGray,13.882352941176471 -TGFbR2,6,circle,LimeGreen,LightGray,10.588235294117647 -TIE2,8,circle,LimeGreen,LightGray,10.823529411764707 -TLK2,1,circle,LimeGreen,LightGray,10.0 -TNIK,6,circle,LimeGreen,LightGray,10.588235294117647 -TRKA,45,circle,LimeGreen,LightGray,15.176470588235293 -TRKB,4,circle,LimeGreen,LightGray,10.352941176470589 -TRKC,4,circle,LimeGreen,LightGray,10.352941176470589 -TTBK1,7,circle,LimeGreen,LightGray,10.705882352941176 -TTBK2,2,circle,LimeGreen,LightGray,10.117647058823529 -TTK,74,circle,LimeGreen,LightGray,18.588235294117645 -TTN,3,circle,LimeGreen,LightGray,10.235294117647058 -TYK2,26,circle,LimeGreen,LightGray,12.941176470588236 -TYK2-b,16,circle,LimeGreen,LightGray,11.764705882352942 -TYRO3,3,circle,LimeGreen,LightGray,10.235294117647058 -Trb1,3,circle,LimeGreen,LightGray,10.235294117647058 -ULK1,5,circle,LimeGreen,LightGray,10.470588235294118 -ULK2,4,circle,LimeGreen,LightGray,10.352941176470589 -ULK3,2,circle,LimeGreen,LightGray,10.117647058823529 -ULK4,2,circle,LimeGreen,LightGray,10.117647058823529 -VRK1,23,circle,LimeGreen,LightGray,12.588235294117647 -VRK2,4,circle,LimeGreen,LightGray,10.352941176470589 -VRK3,1,circle,LimeGreen,LightGray,10.0 -Wee1,21,circle,LimeGreen,LightGray,12.352941176470589 -Wee1B,1,circle,LimeGreen,LightGray,10.0 -Wnk1,4,circle,LimeGreen,LightGray,10.352941176470589 -Wnk3,6,circle,LimeGreen,LightGray,10.588235294117647 -YANK1,1,circle,LimeGreen,LightGray,10.0 -YSK1,2,circle,LimeGreen,LightGray,10.117647058823529 -ZAK,4,circle,LimeGreen,LightGray,10.352941176470589 -ZAP70,3,circle,LimeGreen,LightGray,10.235294117647058 -p110a,56,circle,LimeGreen,LightGray,16.47058823529412 -p110b,2,circle,LimeGreen,LightGray,10.117647058823529 -p110d,71,circle,LimeGreen,LightGray,18.235294117647058 -p110g,102,circle,LimeGreen,LightGray,21.88235294117647 -p38a,360,circle,LimeGreen,LightGray,52.23529411764706 -p38b,3,circle,LimeGreen,LightGray,10.235294117647058 -p38d,7,circle,LimeGreen,LightGray,10.705882352941176 -p38g,3,circle,LimeGreen,LightGray,10.235294117647058 -p70S6K,18,circle,LimeGreen,LightGray,12.0 +xName,size +AAK1,10.470588235294118 +ABL1,16.705882352941178 +ABL2,10.352941176470589 +ACK,11.176470588235293 +ACTR2,10.235294117647058 +ACTR2B,10.0 +ADCK3,10.117647058823529 +AKT1,13.294117647058824 +AKT2,11.764705882352942 +ALK,17.058823529411764 +ALK1,10.0 +ALK2,18.470588235294116 +AMPKa1,11.176470588235293 +AMPKa2,11.176470588235293 +ANKRD3,10.470588235294118 +ATM,10.705882352941176 +ATR,10.0 +AXL,10.0 +AurA,30.352941176470587 +AurB,10.0 +AurC,10.117647058823529 +BARK1,12.0 +BIKE,10.470588235294118 +BMPR1B,10.0 +BMPR2,10.117647058823529 +BMX,10.235294117647058 +BRAF,21.294117647058826 +BRK,10.588235294117647 +BRSK2,10.117647058823529 +BTK,20.823529411764703 +BUB1,10.352941176470589 +BUBR1,10.0 +CASK,11.411764705882353 +CCK4,10.0 +CDC2,11.176470588235293 +CDC7,10.705882352941176 +CDK2,60.0 +CDK4,11.411764705882353 +CDK5,10.588235294117647 +CDK6,12.0 +CDK7,10.705882352941176 +CDK8,13.529411764705882 +CDK9,12.823529411764707 +CDKL1,10.0 +CDKL2,10.117647058823529 +CDKL3,10.0 +CDKL5,10.0 +CHED,10.117647058823529 +CHK1,27.294117647058822 +CHK2,14.117647058823529 +CK1a,10.117647058823529 +CK1d,13.76470588235294 +CK1e,10.117647058823529 +CK1g1,10.0 +CK1g2,10.0 +CK1g3,11.058823529411764 +CK2a1,33.64705882352941 +CK2a2,12.705882352941176 +CLK1,13.882352941176471 +CLK2,10.588235294117647 +CLK3,12.117647058823529 +CLK4,10.0 +COT,10.235294117647058 +CRK7,10.823529411764707 +CSK,10.235294117647058 +CaMK1a,10.352941176470589 +CaMK1d,10.470588235294118 +CaMK1g,10.0 +CaMK2a,12.0 +CaMK2b,10.0 +CaMK2d,10.470588235294118 +CaMK2g,10.0 +CaMK4,10.0 +CaMKK1,10.117647058823529 +CaMKK2,11.764705882352942 +DAPK1,16.705882352941178 +DAPK2,11.058823529411764 +DAPK3,10.705882352941176 +DCLK1,10.470588235294118 +DDR1,12.588235294117647 +DDR2,10.117647058823529 +DLK,10.588235294117647 +DMPK1,10.0 +DNAPK,12.470588235294118 +DRAK2,10.705882352941176 +DYRK1A,18.235294117647058 +DYRK2,11.176470588235293 +DYRK3,10.0 +EGFR,33.294117647058826 +EphA2,16.47058823529412 +EphA3,13.058823529411764 +EphA4,10.352941176470589 +EphA5,10.0 +EphA7,10.470588235294118 +EphA8,10.0 +EphB1,10.588235294117647 +EphB2,10.235294117647058 +EphB3,10.235294117647058 +EphB4,12.117647058823529 +ErbB2,10.235294117647058 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    kinasekinase_klifsuniprot_idgroupfull_kinase_name
    0EGFREGFRP00533TKEpidermal growth factor receptor
    1ErbB2ErbB2P04626TKErythroblastic leukemia viral oncogene homolog 2
    2PI3Kp110aP42336AtypicalPhosphatidylinositol-3-kinase
    3VEGFR2KDRP35968TKVascular endothelial growth factor receptor 2
    4BRAFBRAFP15056TKLRapidly accelerated fibrosarcoma isoform B
    5CDK2CDK2P24941CMGCCyclic-dependent kinase 2
    6LCKLCKP06239TKLymphocyte-specific protein tyrosine kinase
    7METMETP08581TKMesenchymal-epithelial transition factor
    8p38ap38aQ16539CMGCp38 mitogen activated protein kinase alpha
    \n", + "
    " + ], + "text/plain": [ + " kinase kinase_klifs uniprot_id group \\\n", + "0 EGFR EGFR P00533 TK \n", + "1 ErbB2 ErbB2 P04626 TK \n", + "2 PI3K p110a P42336 Atypical \n", + "3 VEGFR2 KDR P35968 TK \n", + "4 BRAF BRAF P15056 TKL \n", + "5 CDK2 CDK2 P24941 CMGC \n", + "6 LCK LCK P06239 TK \n", + "7 MET MET P08581 TK \n", + "8 p38a p38a Q16539 CMGC \n", + "\n", + " full_kinase_name \n", + "0 Epidermal growth factor receptor \n", + "1 Erythroblastic leukemia viral oncogene homolog 2 \n", + "2 Phosphatidylinositol-3-kinase \n", + "3 Vascular endothelial growth factor receptor 2 \n", + "4 Rapidly accelerated fibrosarcoma isoform B \n", + "5 Cyclic-dependent kinase 2 \n", + "6 Lymphocyte-specific protein tyrosine kinase \n", + "7 Mesenchymal-epithelial transition factor \n", + "8 p38 mitogen activated protein kinase alpha " + ] + }, + "execution_count": 3, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "kinase_selection_df = pd.read_csv(HERE / \"../T023_what_is_a_kinase/\\\n", + "data/kinase_selection.csv\")\n", + "kinase_selection_df" + ] + }, + { + "cell_type": "markdown", "metadata": {}, - "outputs": [], + "source": [ + "### Retrieve the data" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "We retrieve a pre-curated version of a kinase subset of ChEMBL v.29 freely available at openkinome, see https://github.com/openkinome/kinodata/releases/tag/v0.3." + ] + }, + { + "cell_type": "code", + "execution_count": 4, + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "Current shape of data: (190634, 17)\n" + ] + }, + { + "data": { + "text/html": [ + "
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    Unnamed: 0activities.activity_idassays.chembl_idtarget_dictionary.chembl_idmolecule_dictionary.chembl_idmolecule_dictionary.max_phaseactivities.standard_typeactivities.standard_valueactivities.standard_unitscompound_structures.canonical_smilescompound_structures.standard_inchicomponent_sequences.sequenceassays.confidence_scoredocs.chembl_iddocs.yeardocs.authorsUniprotID
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    19432616264754CHEMBL3705523CHEMBL2973CHEMBL36667280pIC5014.000000nMCCCC(=O)Nc1cccc(-c2nc(Nc3ccc4[nH]ncc4c3)c3cc(O...InChI=1S/C34H40N8O3/c1-5-7-32(43)36-24-9-6-8-2...MSRPPPTGKMPGAPETAPGDGAGASRQRKLEALIRDPRSPINVESL...9CHEMBL36390772014.0NaNO75116
    29811916306943CHEMBL3705523CHEMBL2973CHEMBL19687050pIC5014.000000nMCCCC(=O)Nc1cccc(-c2nc(Nc3ccc4[nH]ncc4c3)c3cc(O...InChI=1S/C31H33N7O2/c1-2-6-29(39)33-23-8-5-7-2...MSRPPPTGKMPGAPETAPGDGAGASRQRKLEALIRDPRSPINVESL...9CHEMBL36390772014.0NaNO75116
    310116116340050CHEMBL3705523CHEMBL2973CHEMBL19974330pIC5013.958607nMCCCC(=O)Nc1cccc(-c2nc(Nc3ccc4[nH]ncc4c3)c3cc(O...InChI=1S/C28H28N6O3/c1-3-5-26(35)30-20-7-4-6-1...MSRPPPTGKMPGAPETAPGDGAGASRQRKLEALIRDPRSPINVESL...9CHEMBL36390772014.0NaNO75116
    49632416287186CHEMBL3705523CHEMBL2973CHEMBL36667210pIC5013.920819nMCCCC(=O)Nc1cccc(-c2nc(Nc3ccc4[nH]ncc4c3)c3cc(O...InChI=1S/C32H35N7O2/c1-2-7-30(40)34-24-9-6-8-2...MSRPPPTGKMPGAPETAPGDGAGASRQRKLEALIRDPRSPINVESL...9CHEMBL36390772014.0NaNO75116
    \n", + "
    " + ], + "text/plain": [ + " Unnamed: 0 activities.activity_id assays.chembl_id \\\n", + "0 96698 16291323 CHEMBL3705523 \n", + "1 94326 16264754 CHEMBL3705523 \n", + "2 98119 16306943 CHEMBL3705523 \n", + "3 101161 16340050 CHEMBL3705523 \n", + "4 96324 16287186 CHEMBL3705523 \n", + "\n", + " target_dictionary.chembl_id molecule_dictionary.chembl_id \\\n", + "0 CHEMBL2973 CHEMBL3666724 \n", + "1 CHEMBL2973 CHEMBL3666728 \n", + "2 CHEMBL2973 CHEMBL1968705 \n", + "3 CHEMBL2973 CHEMBL1997433 \n", + "4 CHEMBL2973 CHEMBL3666721 \n", + "\n", + " molecule_dictionary.max_phase activities.standard_type \\\n", + "0 0 pIC50 \n", + "1 0 pIC50 \n", + "2 0 pIC50 \n", + "3 0 pIC50 \n", + "4 0 pIC50 \n", + "\n", + " activities.standard_value activities.standard_units \\\n", + "0 14.096910 nM \n", + "1 14.000000 nM \n", + "2 14.000000 nM \n", + "3 13.958607 nM \n", + "4 13.920819 nM \n", + "\n", + " compound_structures.canonical_smiles \\\n", + "0 CCCC(=O)Nc1cccc(-c2nc(Nc3ccc4[nH]ncc4c3)c3cc(O... \n", + "1 CCCC(=O)Nc1cccc(-c2nc(Nc3ccc4[nH]ncc4c3)c3cc(O... \n", + "2 CCCC(=O)Nc1cccc(-c2nc(Nc3ccc4[nH]ncc4c3)c3cc(O... \n", + "3 CCCC(=O)Nc1cccc(-c2nc(Nc3ccc4[nH]ncc4c3)c3cc(O... \n", + "4 CCCC(=O)Nc1cccc(-c2nc(Nc3ccc4[nH]ncc4c3)c3cc(O... \n", + "\n", + " compound_structures.standard_inchi \\\n", + "0 InChI=1S/C31H33N7O3/c1-2-4-29(40)33-22-6-3-5-2... \n", + "1 InChI=1S/C34H40N8O3/c1-5-7-32(43)36-24-9-6-8-2... \n", + "2 InChI=1S/C31H33N7O2/c1-2-6-29(39)33-23-8-5-7-2... \n", + "3 InChI=1S/C28H28N6O3/c1-3-5-26(35)30-20-7-4-6-1... \n", + "4 InChI=1S/C32H35N7O2/c1-2-7-30(40)34-24-9-6-8-2... \n", + "\n", + " component_sequences.sequence assays.confidence_score \\\n", + "0 MSRPPPTGKMPGAPETAPGDGAGASRQRKLEALIRDPRSPINVESL... 9 \n", + "1 MSRPPPTGKMPGAPETAPGDGAGASRQRKLEALIRDPRSPINVESL... 9 \n", + "2 MSRPPPTGKMPGAPETAPGDGAGASRQRKLEALIRDPRSPINVESL... 9 \n", + "3 MSRPPPTGKMPGAPETAPGDGAGASRQRKLEALIRDPRSPINVESL... 9 \n", + "4 MSRPPPTGKMPGAPETAPGDGAGASRQRKLEALIRDPRSPINVESL... 9 \n", + "\n", + " docs.chembl_id docs.year docs.authors UniprotID \n", + "0 CHEMBL3639077 2014.0 NaN O75116 \n", + "1 CHEMBL3639077 2014.0 NaN O75116 \n", + "2 CHEMBL3639077 2014.0 NaN O75116 \n", + "3 CHEMBL3639077 2014.0 NaN O75116 \n", + "4 CHEMBL3639077 2014.0 NaN O75116 " + ] + }, + "execution_count": 4, + "metadata": {}, + "output_type": "execute_result" + } + ], "source": [ "path = \"https://github.com/openkinome/kinodata/releases/download/\\\n", - "v0.2/activities-chembl28_v0.2.zip\"\n", + "v0.3/activities-chembl29_v0.3.zip\"\n", "data = pd.read_csv(path, index_col=None)\n", "print(f\"Current shape of data: {data.shape}\")\n", "data.head()" @@ -244,9 +605,18 @@ }, { "cell_type": "code", - "execution_count": null, - "metadata": {}, - "outputs": [], + "execution_count": 5, + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "Activities: {'pKi', 'pKd', 'pIC50'}\n", + "Units: {'nM'}\n" + ] + } + ], "source": [ "print(f\"Activities: {set(data['activities.standard_type'])}\\n\"\n", " f\"Units: {set(data['activities.standard_units'])}\")" @@ -261,7 +631,7 @@ }, { "cell_type": "code", - "execution_count": null, + "execution_count": 6, "metadata": {}, "outputs": [], "source": [ @@ -270,9 +640,28 @@ }, { "cell_type": "code", - "execution_count": null, - "metadata": {}, - "outputs": [], + "execution_count": 7, + "metadata": {}, + "outputs": [ + { + "data": { + "text/plain": [ + "Index(['Unnamed: 0', 'activities.activity_id', 'assays.chembl_id',\n", + " 'target_dictionary.chembl_id', 'molecule_dictionary.chembl_id',\n", + " 'molecule_dictionary.max_phase', 'activities.standard_type',\n", + " 'activities.standard_value', 'activities.standard_units',\n", + " 'compound_structures.canonical_smiles',\n", + " 'compound_structures.standard_inchi', 'component_sequences.sequence',\n", + " 'assays.confidence_score', 'docs.chembl_id', 'docs.year',\n", + " 'docs.authors', 'UniprotID'],\n", + " dtype='object')" + ] + }, + "execution_count": 7, + "metadata": {}, + "output_type": "execute_result" + } + ], "source": [ "data.columns" ] @@ -287,7 +676,7 @@ }, { "cell_type": "code", - "execution_count": null, + "execution_count": 8, "metadata": {}, "outputs": [], "source": [ @@ -295,14 +684,96 @@ " \"activities.standard_value\",\n", " \"UniprotID\"]]\n", "data = data.rename(columns={\"compound_structures.canonical_smiles\": \"smiles\",\n", - " \"activities.standard_value\": \"activity_value\"})" + " \"activities.standard_value\": \"pIC50\"})" ] }, { "cell_type": "code", - "execution_count": null, - "metadata": {}, - "outputs": [], + "execution_count": 9, + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "Current shape of data: (160857, 3)\n" + ] + }, + { + "data": { + "text/html": [ + "
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    " + ], + "text/plain": [ + " smiles pIC50 UniprotID\n", + "0 CCCC(=O)Nc1cccc(-c2nc(Nc3ccc4[nH]ncc4c3)c3cc(O... 14.096910 O75116\n", + "1 CCCC(=O)Nc1cccc(-c2nc(Nc3ccc4[nH]ncc4c3)c3cc(O... 14.000000 O75116\n", + "2 CCCC(=O)Nc1cccc(-c2nc(Nc3ccc4[nH]ncc4c3)c3cc(O... 14.000000 O75116\n", + "3 CCCC(=O)Nc1cccc(-c2nc(Nc3ccc4[nH]ncc4c3)c3cc(O... 13.958607 O75116\n", + "4 CCCC(=O)Nc1cccc(-c2nc(Nc3ccc4[nH]ncc4c3)c3cc(O... 13.920819 O75116" + ] + }, + "execution_count": 9, + "metadata": {}, + "output_type": "execute_result" + } + ], "source": [ "print(f\"Current shape of data: {data.shape}\")\n", "data.head()" @@ -317,9 +788,17 @@ }, { "cell_type": "code", - "execution_count": null, - "metadata": {}, - "outputs": [], + "execution_count": 10, + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "Current shape of data: (160703, 3)\n" + ] + } + ], "source": [ "data = data.dropna()\n", "print(f\"Current shape of data: {data.shape}\")" @@ -329,50 +808,107 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "#### Kinases of interest\n", - "\n", - "We focus on the kinases of interest and map them to their [UniProt](https://www.uniprot.org/) IDs, using Table 1 from the theory." + "We keep the data for the query kinases only:" ] }, { "cell_type": "code", - "execution_count": null, - "metadata": {}, - "outputs": [], - "source": [ - "name_to_uniprot = {'EGFR': 'P00533',\n", - " 'ErbB2': 'P04626',\n", - " 'BRAF': 'P15056',\n", - " 'CDK2': 'P24941',\n", - " 'LCK': 'P06239',\n", - " 'MET': 'P08581',\n", - " 'p38a': 'Q16539',\n", - " 'KDR': 'P35968',\n", - " 'p110a': 'P42336'}" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "We keep data for these kinases only:" - ] - }, - { - "cell_type": "code", - "execution_count": null, - "metadata": {}, - "outputs": [], - "source": [ - "data = data[data[\"UniprotID\"].isin(name_to_uniprot.values())]\n", + "execution_count": 11, + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "Current shape of data: (33427, 3)\n" + ] + } + ], + "source": [ + "data = data[data[\"UniprotID\"].isin(kinase_selection_df.uniprot_id)]\n", "print(f\"Current shape of data: {data.shape}\")" ] }, { "cell_type": "code", - "execution_count": null, - "metadata": {}, - "outputs": [], + "execution_count": 12, + "metadata": {}, + "outputs": [ + { + "data": { + "text/html": [ + "
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    smilespIC50UniprotID
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    " + ], + "text/plain": [ + " smiles pIC50 UniprotID\n", + "58 Brc1cccc(Nc2ncnc3cc4ccccc4cc23)c1 11.522879 P00533\n", + "98 CN(C)c1cc2c(Nc3cccc(Br)c3)ncnc2cn1 11.221849 P00533\n", + "99 CCOc1cc2ncnc(Nc3cccc(Br)c3)c2cc1OCC 11.221849 P00533\n", + "140 CNc1cc2c(Nc3cccc(Br)c3)ncnc2cn1 11.096910 P00533\n", + "141 Brc1cccc(Nc2ncnc3cc4[nH]cnc4cc23)c1 11.096910 P00533" + ] + }, + "execution_count": 12, + "metadata": {}, + "output_type": "execute_result" + } + ], "source": [ "data.head()" ] @@ -386,11 +922,11 @@ }, { "cell_type": "code", - "execution_count": null, + "execution_count": 13, "metadata": {}, "outputs": [], "source": [ - "EGFR_data = data[data[\"UniprotID\"] == \"P00533\"]" + "EGFR_data = data[data[\"UniprotID\"] == kinase_selection_df.uniprot_id[0]]" ] }, { @@ -402,9 +938,24 @@ }, { "cell_type": "code", - "execution_count": null, - "metadata": {}, - "outputs": [], + "execution_count": 14, + "metadata": {}, + "outputs": [ + { + "data": { + "text/plain": [ + "[('COc1cc2ncnc(Nc3ccc(F)c(Cl)c3)c2cc1OCCCN1CCOCC1', 39),\n", + " ('C#Cc1cccc(Nc2ncnc3cc(OCCOC)c(OCCOC)cc23)c1', 27),\n", + " ('C=CC(=O)Nc1cc(Nc2nccc(-c3cn(C)c4ccccc34)n2)c(OC)cc1N(C)CCN(C)C', 15),\n", + " ('C=CC(=O)Nc1cccc(Oc2nc(Nc3ccc(N4CCN(C)CC4)cc3OC)ncc2Cl)c1', 11),\n", + " ('CS(=O)(=O)CCNCc1ccc(-c2ccc3ncnc(Nc4ccc(OCc5cccc(F)c5)c(Cl)c4)c3c2)o1', 8)]" + ] + }, + "execution_count": 14, + "metadata": {}, + "output_type": "execute_result" + } + ], "source": [ "measured_compounds = Counter(EGFR_data[\"smiles\"])\n", "measured_compounds.most_common()[0:5]" @@ -419,12 +970,87 @@ }, { "cell_type": "code", - "execution_count": null, - "metadata": {}, - "outputs": [], + "execution_count": 15, + "metadata": {}, + "outputs": [ + { + "data": { + "text/html": [ + "
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    \n", + "
    " + ], + "text/plain": [ + " UniprotID smiles pIC50\n", + "0 P00533 Br.CC(Nc1ncnc2[nH]c(-c3ccc(O)cc3)cc12)c1ccc(C(... 5.336488\n", + "1 P00533 Br.CC(Nc1ncnc2[nH]c(-c3ccc(O)cc3)cc12)c1cccc2c... 5.996539\n", + "2 P00533 Br.CC[C@@H](Nc1ncnc2[nH]c(-c3ccc(O)cc3)cc12)c1... 8.397940\n", + "3 P00533 Br.C[C@@H](Nc1ncnc2[nH]c(-c3ccc(O)cc3)cc12)c1c... 7.207608\n", + "4 P00533 Br.C[C@@H](Nc1ncnc2[nH]c(-c3ccc(O)cc3)cc12)c1c... 8.420216" + ] + }, + "execution_count": 15, + "metadata": {}, + "output_type": "execute_result" + } + ], "source": [ "data = data.groupby([\"UniprotID\",\n", - " \"smiles\"])['activity_value'].max().reset_index()\n", + " \"smiles\"])[\"pIC50\"].max().reset_index()\n", "data.head()" ] }, @@ -444,7 +1070,7 @@ }, { "cell_type": "code", - "execution_count": null, + "execution_count": 16, "metadata": {}, "outputs": [], "source": [ @@ -453,7 +1079,7 @@ }, { "cell_type": "code", - "execution_count": null, + "execution_count": 17, "metadata": {}, "outputs": [], "source": [ @@ -481,19 +1107,114 @@ }, { "cell_type": "code", - "execution_count": null, + "execution_count": 18, "metadata": {}, "outputs": [], "source": [ - "data[\"activity_binary\"] = data[\"activity_value\"].apply(binarize_pic50,\n", + "data[\"activity_binary\"] = data[\"pIC50\"].apply(binarize_pic50,\n", " args=(cutoff, ))" ] }, { "cell_type": "code", - "execution_count": null, - "metadata": {}, - "outputs": [], + "execution_count": 19, + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "Current shape of data: (32916, 4)\n" + ] + }, + { + "data": { + "text/html": [ + "
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    UniprotIDsmilespIC50activity_binary
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    " + ], + "text/plain": [ + " UniprotID smiles pIC50 \\\n", + "0 P00533 Br.CC(Nc1ncnc2[nH]c(-c3ccc(O)cc3)cc12)c1ccc(C(... 5.336488 \n", + "1 P00533 Br.CC(Nc1ncnc2[nH]c(-c3ccc(O)cc3)cc12)c1cccc2c... 5.996539 \n", + "2 P00533 Br.CC[C@@H](Nc1ncnc2[nH]c(-c3ccc(O)cc3)cc12)c1... 8.397940 \n", + "3 P00533 Br.C[C@@H](Nc1ncnc2[nH]c(-c3ccc(O)cc3)cc12)c1c... 7.207608 \n", + "4 P00533 Br.C[C@@H](Nc1ncnc2[nH]c(-c3ccc(O)cc3)cc12)c1c... 8.420216 \n", + "\n", + " activity_binary \n", + "0 0 \n", + "1 0 \n", + "2 1 \n", + "3 1 \n", + "4 1 " + ] + }, + "execution_count": 19, + "metadata": {}, + "output_type": "execute_result" + } + ], "source": [ "print(f\"Current shape of data: {data.shape}\")\n", "data.head()" @@ -521,7 +1242,7 @@ }, { "cell_type": "code", - "execution_count": null, + "execution_count": 20, "metadata": {}, "outputs": [], "source": [ @@ -566,11 +1287,22 @@ }, { "cell_type": "code", - "execution_count": null, - "metadata": {}, - "outputs": [], - "source": [ - "uniprot_id = name_to_uniprot[\"EGFR\"]\n", + "execution_count": 21, + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "Total number of measured compounds: \t5965 \n", + "Number of active compounds: \t\t3635 \n", + "Fraction of active compounds: \t\t0.61 \n", + "\n" + ] + } + ], + "source": [ + "uniprot_id = kinase_selection_df.uniprot_id[0]\n", "EGFR_metrics = kinase_to_activity_numbers(uniprot_id, data)\n", "print(f\"Total number of measured compounds: \\t\"\n", " f\"{EGFR_metrics[0]} \\n\"\n", @@ -589,11 +1321,11 @@ }, { "cell_type": "code", - "execution_count": null, + "execution_count": 22, "metadata": {}, "outputs": [], "source": [ - "def from_numbers_to_table(activity_dataframe):\n", + "def promiscuity_table(activity_dataframe):\n", " \"\"\"\n", " Create a table with all three values for all kinases.\n", "\n", @@ -607,9 +1339,10 @@ " promiscuity_table : pd.DataFrame\n", " A dataframe with the kinases as rows and values as columns.\n", " \"\"\"\n", - " promiscuity_table = pd.DataFrame(index=name_to_uniprot.keys(),\n", + " promiscuity_table = pd.DataFrame(index=kinase_selection_df.kinase_klifs,\n", " columns=[\"total\", \"actives\", \"fraction\"])\n", - " for name, uniprot_id in name_to_uniprot.items():\n", + " for name, uniprot_id in zip(kinase_selection_df.kinase_klifs,\n", + " kinase_selection_df.uniprot_id):\n", " values = kinase_to_activity_numbers(uniprot_id, activity_dataframe)\n", " promiscuity_table.loc[name] = values\n", " return promiscuity_table" @@ -617,12 +1350,122 @@ }, { "cell_type": "code", - "execution_count": null, - "metadata": {}, - "outputs": [], - "source": [ - "kinase_promiscuity_table = from_numbers_to_table(data)\n", - "kinase_promiscuity_table" + "execution_count": 23, + "metadata": {}, + "outputs": [ + { + "data": { + "text/html": [ + "
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    totalactivesfraction
    kinase_klifs
    EGFR596536350.609388
    ErbB2170010310.606471
    p110a439328270.643524
    KDR764153280.697291
    BRAF368829920.81128
    CDK215008150.543333
    LCK15609350.599359
    MET283222480.793785
    p38a363727780.763816
    \n", + "
    " + ], + "text/plain": [ + " total actives fraction\n", + "kinase_klifs \n", + "EGFR 5965 3635 0.609388\n", + "ErbB2 1700 1031 0.606471\n", + "p110a 4393 2827 0.643524\n", + "KDR 7641 5328 0.697291\n", + "BRAF 3688 2992 0.81128\n", + "CDK2 1500 815 0.543333\n", + "LCK 1560 935 0.599359\n", + "MET 2832 2248 0.793785\n", + "p38a 3637 2778 0.763816" + ] + }, + "execution_count": 23, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "kinase_promiscuity_df = promiscuity_table(data)\n", + "kinase_promiscuity_df" ] }, { @@ -634,11 +1477,136 @@ }, { "cell_type": "code", - "execution_count": null, - "metadata": {}, - "outputs": [], - "source": [ - "kinase_promiscuity_table.style.\\\n", + "execution_count": 24, + "metadata": {}, + "outputs": [ + { + "data": { + "text/html": [ + "\n", + "\n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + "
     totalactivesfraction
    kinase_klifs   
    EGFR596536350.609
    ErbB2170010310.606
    p110a439328270.644
    KDR764153280.697
    BRAF368829920.811
    CDK215008150.543
    LCK15609350.599
    MET283222480.794
    p38a363727780.764
    \n" + ], + "text/plain": [ + "" + ] + }, + "execution_count": 24, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "kinase_promiscuity_df.style.\\\n", " format(\"{:.3f}\", subset=[\"fraction\"]).\\\n", " background_gradient(cmap='Purples', subset=[\"fraction\"]).\\\n", " highlight_min(color=\"yellow\", axis=None, subset=[\"fraction\"]).\\\n", @@ -649,7 +1617,7 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "From the table, we notice that CDK2 and BRAF are the least and most promiscuous kinases, respectively." + "From the table, we notice that CDK2 and BRAF are the least (in yellow) and most (in red) promiscuous kinases, respectively." ] }, { @@ -668,7 +1636,7 @@ }, { "cell_type": "code", - "execution_count": null, + "execution_count": 25, "metadata": {}, "outputs": [], "source": [ @@ -736,13 +1704,21 @@ }, { "cell_type": "code", - "execution_count": null, - "metadata": {}, - "outputs": [], - "source": [ - "uniprot_id1=name_to_uniprot[\"EGFR\"]\n", - "uniprot_id2=name_to_uniprot[\"MET\"]\n", - "similarity_EGFR_MET = similarity_ligand_profile(uniprot_id1, uniprot_id2, data)\n", + "execution_count": 26, + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "Ligand profile similarity between EGFR and MET: 0.23.\n" + ] + } + ], + "source": [ + "similarity_EGFR_MET = similarity_ligand_profile(kinase_selection_df.uniprot_id[0],\n", + " kinase_selection_df.uniprot_id[7],\n", + " data)\n", "print(f\"Ligand profile similarity between EGFR and MET: \"\n", " f\"{similarity_EGFR_MET:.2f}.\")" ] @@ -756,16 +1732,23 @@ }, { "cell_type": "code", - "execution_count": null, - "metadata": {}, - "outputs": [], - "source": [ - "kinase_similarity_matrix = np.zeros((len(name_to_uniprot),\n", - " len(name_to_uniprot)))\n", - "for i, kinase_name1 in enumerate(name_to_uniprot):\n", - " for j, kinase_name2 in enumerate(name_to_uniprot):\n", - " uniprot_id1=name_to_uniprot[kinase_name1]\n", - " uniprot_id2=name_to_uniprot[kinase_name2]\n", + "execution_count": 27, + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "No compounds were measured on both kinases, namely P04626 and P42336.\n", + "No compounds were measured on both kinases, namely P42336 and P04626.\n" + ] + } + ], + "source": [ + "kinase_similarity_matrix = np.zeros((len(kinase_selection_df),\n", + " len(kinase_selection_df)))\n", + "for i, uniprot_id1 in enumerate(kinase_selection_df.uniprot_id):\n", + " for j, uniprot_id2 in enumerate(kinase_selection_df.uniprot_id):\n", " kinase_similarity_matrix[i, j] = similarity_ligand_profile(\n", " uniprot_id1,\n", " uniprot_id2,\n", @@ -774,21 +1757,562 @@ }, { "cell_type": "code", - "execution_count": null, - "metadata": {}, - "outputs": [], + "execution_count": 28, + "metadata": {}, + "outputs": [ + { + "data": { + "text/html": [ + "
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    kinase_klifs
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    ErbB20.5658120.606471NaN0.4000000.2500000.1481480.1515150.0357140.125000
    p110a0.072626NaN0.6435240.1839080.3333330.3333330.0000000.0000000.000000
    KDR0.3505040.4000000.1839080.6972910.7595420.6173910.4334140.5411760.516393
    BRAF0.4576270.2500000.3333330.7595420.8112800.0769230.5500000.1153850.707317
    CDK20.1250000.1481480.3333330.6173910.0769230.5433330.1111110.0909090.111111
    LCK0.2460320.1515150.0000000.4334140.5500000.1111110.5993590.2698410.500000
    MET0.2282610.0357140.0000000.5411760.1153850.0909090.2698410.7937850.050000
    p38a0.3461540.1250000.0000000.5163930.7073170.1111110.5000000.0500000.763816
    \n", + "
    " + ], + "text/plain": [ + "kinase_klifs EGFR ErbB2 p110a KDR BRAF CDK2 \\\n", + "kinase_klifs \n", + "EGFR 0.609388 0.565812 0.072626 0.350504 0.457627 0.125000 \n", + "ErbB2 0.565812 0.606471 NaN 0.400000 0.250000 0.148148 \n", + "p110a 0.072626 NaN 0.643524 0.183908 0.333333 0.333333 \n", + "KDR 0.350504 0.400000 0.183908 0.697291 0.759542 0.617391 \n", + "BRAF 0.457627 0.250000 0.333333 0.759542 0.811280 0.076923 \n", + "CDK2 0.125000 0.148148 0.333333 0.617391 0.076923 0.543333 \n", + "LCK 0.246032 0.151515 0.000000 0.433414 0.550000 0.111111 \n", + "MET 0.228261 0.035714 0.000000 0.541176 0.115385 0.090909 \n", + "p38a 0.346154 0.125000 0.000000 0.516393 0.707317 0.111111 \n", + "\n", + "kinase_klifs LCK MET p38a \n", + "kinase_klifs \n", + "EGFR 0.246032 0.228261 0.346154 \n", + "ErbB2 0.151515 0.035714 0.125000 \n", + "p110a 0.000000 0.000000 0.000000 \n", + "KDR 0.433414 0.541176 0.516393 \n", + "BRAF 0.550000 0.115385 0.707317 \n", + "CDK2 0.111111 0.090909 0.111111 \n", + "LCK 0.599359 0.269841 0.500000 \n", + "MET 0.269841 0.793785 0.050000 \n", + "p38a 0.500000 0.050000 0.763816 " + ] + }, + "execution_count": 28, + "metadata": {}, + "output_type": "execute_result" + } + ], "source": [ "kinase_similarity_matrix = pd.DataFrame(data=kinase_similarity_matrix,\n", - " index=name_to_uniprot.keys(),\n", - " columns=name_to_uniprot.keys())\n", + " index=kinase_selection_df.kinase_klifs,\n", + " columns=kinase_selection_df.kinase_klifs)\n", "kinase_similarity_matrix" ] }, { "cell_type": "code", - "execution_count": null, - "metadata": {}, - "outputs": [], + "execution_count": 29, + "metadata": {}, + "outputs": [ + { + "data": { + "text/html": [ + "\n", + "\n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + "
    kinase_klifsEGFRErbB2p110aKDRBRAFCDK2LCKMETp38a
    kinase_klifs         
    EGFR0.6090.5660.0730.3510.4580.1250.2460.2280.346
    ErbB20.5660.606nan0.4000.2500.1480.1520.0360.125
    p110a0.073nan0.6440.1840.3330.3330.0000.0000.000
    KDR0.3510.4000.1840.6970.7600.6170.4330.5410.516
    BRAF0.4580.2500.3330.7600.8110.0770.5500.1150.707
    CDK20.1250.1480.3330.6170.0770.5430.1110.0910.111
    LCK0.2460.1520.0000.4330.5500.1110.5990.2700.500
    MET0.2280.0360.0000.5410.1150.0910.2700.7940.050
    p38a0.3460.1250.0000.5160.7070.1110.5000.0500.764
    \n" + ], + "text/plain": [ + "" + ] + }, + "execution_count": 29, + "metadata": {}, + "output_type": "execute_result" + } + ], "source": [ "# Show matrix with background gradient\n", "cm = sns.light_palette(\"green\", as_cmap=True)\n", @@ -810,9 +2334,366 @@ }, { "cell_type": "code", - "execution_count": null, - "metadata": {}, - "outputs": [], + "execution_count": 30, + "metadata": {}, + "outputs": [ + { + "data": { + "text/html": [ + "\n", + "\n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + "
    kinase_klifsEGFRErbB2p110aKDRBRAFCDK2LCKMETp38a
    kinase_klifs         
    EGFR0.6090.5660.0730.3510.4580.1250.2460.2280.346
    ErbB20.5660.6060.0000.4000.2500.1480.1520.0360.125
    p110a0.0730.0000.6440.1840.3330.3330.0000.0000.000
    KDR0.3510.4000.1840.6970.7600.6170.4330.5410.516
    BRAF0.4580.2500.3330.7600.8110.0770.5500.1150.707
    CDK20.1250.1480.3330.6170.0770.5430.1110.0910.111
    LCK0.2460.1520.0000.4330.5500.1110.5990.2700.500
    MET0.2280.0360.0000.5410.1150.0910.2700.7940.050
    p38a0.3460.1250.0000.5160.7070.1110.5000.0500.764
    \n" + ], + "text/plain": [ + "" + ] + }, + "execution_count": 30, + "metadata": {}, + "output_type": "execute_result" + } + ], "source": [ "kinase_similarity_matrix = kinase_similarity_matrix.fillna(0)\n", "\n", @@ -830,7 +2711,7 @@ }, { "cell_type": "code", - "execution_count": null, + "execution_count": 31, "metadata": {}, "outputs": [], "source": [ @@ -849,16 +2730,22 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "In order to apply some clustering algorithm to assess the similarity between kinases, it is necessary to start with a distance matrix. In the case of the similarity matrix above, this matrix is not a distance matrix. For example, the diagonal elements are not zero.\n", - "\n", - "Since all entries are between $0$ and $1$, the similarity matrix $SM$ can be converted to a distance matrix $DM$ using $$ DM = 1-SM.$$" + "Since all entries are between $0$ and $1$, the similarity matrix $SM$ can be converted to a distance matrix:" ] }, { "cell_type": "code", - "execution_count": null, - "metadata": {}, - "outputs": [], + "execution_count": 32, + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "The values of the similarity matrix lie between: 0.00 and 0.81\n" + ] + } + ], "source": [ "print(f\"The values of the similarity matrix lie between: \"\n", " f\"{kinase_similarity_matrix.min().min():.2f}\"\n", @@ -867,7 +2754,7 @@ }, { "cell_type": "code", - "execution_count": null, + "execution_count": 33, "metadata": {}, "outputs": [], "source": [ @@ -883,7 +2770,7 @@ }, { "cell_type": "code", - "execution_count": null, + "execution_count": 34, "metadata": {}, "outputs": [], "source": [ @@ -892,9 +2779,358 @@ }, { "cell_type": "code", - "execution_count": null, - "metadata": {}, - "outputs": [], + "execution_count": 35, + "metadata": {}, + "outputs": [ + { + "data": { + "text/html": [ + "\n", + "\n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + "
    kinase_klifsEGFRErbB2p110aKDRBRAFCDK2LCKMETp38a
    kinase_klifs         
    EGFR0.0000.4340.9270.6490.5420.8750.7540.7720.654
    ErbB20.4340.0001.0000.6000.7500.8520.8480.9640.875
    p110a0.9271.0000.0000.8160.6670.6671.0001.0001.000
    KDR0.6490.6000.8160.0000.2400.3830.5670.4590.484
    BRAF0.5420.7500.6670.2400.0000.9230.4500.8850.293
    CDK20.8750.8520.6670.3830.9230.0000.8890.9090.889
    LCK0.7540.8481.0000.5670.4500.8890.0000.7300.500
    MET0.7720.9641.0000.4590.8850.9090.7300.0000.950
    p38a0.6540.8751.0000.4840.2930.8890.5000.9500.000
    \n" + ], + "text/plain": [ + "" + ] + }, + "execution_count": 35, + "metadata": {}, + "output_type": "execute_result" + } + ], "source": [ "kinase_distance_matrix.style.\\\n", " background_gradient(cmap=cm).\\\n", @@ -910,7 +3146,7 @@ }, { "cell_type": "code", - "execution_count": null, + "execution_count": 36, "metadata": {}, "outputs": [], "source": [ @@ -939,18 +3175,11 @@ "2. Can promiscuity be fairly compared between two kinases if one has been tested against many compounds whereas the other only against very few? \n", "3. Using the similarity described in this talktorial, what does it mean that two kinases have a similarity of $0$, as is the case for p110a and LCK?" ] - }, - { - "cell_type": "code", - "execution_count": null, - "metadata": {}, - "outputs": [], - "source": [] } ], "metadata": { "kernelspec": { - "display_name": "Python 3", + "display_name": "Python 3 (ipykernel)", "language": "python", "name": "python3" }, @@ -964,7 +3193,7 @@ "name": "python", "nbconvert_exporter": "python", "pygments_lexer": "ipython3", - "version": "3.8.5" + "version": "3.8.10" }, "toc-autonumbering": true, "widgets": { From 90267f76dffe4bfc7c48fa1e8be192dc8583b821 Mon Sep 17 00:00:00 2001 From: Unknown Date: Mon, 27 Sep 2021 16:25:22 +0200 Subject: [PATCH 085/158] T023: Add KinMap-Erlotinib figure --- .../images/kinmap_erlotinib_karaman.png | Bin 0 -> 216956 bytes 1 file changed, 0 insertions(+), 0 deletions(-) create mode 100644 teachopencadd/talktorials/T023_what_is_a_kinase/images/kinmap_erlotinib_karaman.png diff 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z?6A-ZJ_v6u7_;42T{RCWNJ$~u5!L9$Ez57;cM|5rc=V_|U3+GBb`${qX;y02-1@){ zVMI(gwdT3Fx!&Og3=Hzo#VW}({tLxo%5cM)$ic~J%vZ>6cxeX}UV z7qFjrC&fKF^59dpwbJVRdu64_%;j`*?BrVtvjdN>AsklSL9@Oh`?F{RS@#@vbn7|Bc8`w}?y z@x!fqqRE!mc$6*&3-@R$h$o{z)YPPO`5tD5{?iZ5cu-fm$Qrf=Tj=5D#urNaI+I1G zMmHqDs|bLE!Vj98F6Qii!(2koI?e!cs4ktDheEHJACD~^ot>6EkCIN_l9_!!q zky7rrU0ek%dW>>M4qAkqHy61Bt;c6IgbRcfL{k)8W!)tu$c$)HRhmWH@-og>rXg1w zK^ot044F4C8^1a>^qdDTRQ<0Ejr9M{%lwztF|Pc-$)1e|jFoI;kJb>fbR;As7B9uu zUe*>~HsV$uHsBAE0G|LqH=h`{fQT-?u($xfxPS;JpMW?Y-;29l_y6Yu&aT!Dw*LSB z4~Q3QkAV+7M*M<~tF4!>g@+B2udgqUgNvi5m4%xPkE@4W-hm_)coUL}qJ~1foO$^F E0VBiL=Kufz literal 0 HcmV?d00001 From 2d7721ec55e455bf6491021fd45922b7c0fbb104 Mon Sep 17 00:00:00 2001 From: Unknown Date: Mon, 27 Sep 2021 16:26:09 +0200 Subject: [PATCH 086/158] T023: Add kinase similarity section --- .../T023_what_is_a_kinase/talktorial.ipynb | 172 +++++++++++++----- 1 file changed, 131 insertions(+), 41 deletions(-) diff --git a/teachopencadd/talktorials/T023_what_is_a_kinase/talktorial.ipynb b/teachopencadd/talktorials/T023_what_is_a_kinase/talktorial.ipynb index 5d73256b..133a9241 100644 --- a/teachopencadd/talktorials/T023_what_is_a_kinase/talktorial.ipynb +++ b/teachopencadd/talktorials/T023_what_is_a_kinase/talktorial.ipynb @@ -34,7 +34,7 @@ "- Kinase resources\n", " - Kinase structures and related information\n", " - Bioactivity data\n", - "- Kinase-similarity: off-target, promiscuous binding\n", + "- Kinase similarity: Off-targets and promiscuous binding\n", "- Kinase dataset compilation" ] }, @@ -55,6 +55,9 @@ "\n", "- Kinases as drug targets: [Nat. Rev. Drug Discov. (2021), 20(7), 551-569](https://doi.org/10.1038/s41573-021-00195-4)\n", "- Sequence-based kinase clustering: Manning et al. [Science (2002), 298(5600), 1912-1934](https://doi.org/10.1126/science.1075762)\n", + "- KinMap: \n", + " - Paper: [BMC Bioinformatics (2017), 18, 16](https://dx.doi.org/10.1186%2Fs12859-016-1433-7)\n", + " - Website: http://www.kinhub.org/kinmap/\n", "- KLIFS\n", " - KLIFS URL: https://klifs.net/\n", " - KLIFS database: [Nucleic Acid Res. (2020), 49(D1), D562-D569](https://doi.org/10.1093/nar/gkaa895)\n", @@ -85,7 +88,7 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "Kinases are established drug targets to combat cancer and inflammatory diseases ([Nat. Rev. Drug Discov. (2021), 20(7), 551-569](https://doi.org/10.1038/s41573-021-00195-4)). They are involved in most aspects of cell life by phosphorylating and thereby activating themselves or other proteins and are most frequently mutated proteins in tumors.\n", + "Kinases are established drug targets to combat cancer and inflammatory diseases ([Nat. Rev. Drug Discov. (2021), 20(7), 551-569](https://doi.org/10.1038/s41573-021-00195-4)). They are involved in most aspects of cell life by phosphorylating and thereby activating themselves or other proteins and are the most frequently mutated proteins in tumors.\n", "\n", "As of Sep 2021, 5782 X-ray structures of human kinases have been resolved (see [KLIFS](https://klifs.net/) database) and 67 FDA approved small molecule protein kinase inhibitors are on the market (see [this list](http://www.brimr.org/PKI/PKIs.htm)). Most of the approved drugs bind in the ATP-binding pocket and intermediate surroundings.\n", "\n", @@ -104,12 +107,12 @@ "\n", "Human kinome consists of over 500 protein kinases (number varies depending on the data resource, see [overview on kinodata](https://github.com/openkinome/kinodata/blob/master/human-kinases/human_kinases.ipynb)).\n", "\n", - "Manning et al. clustered the human protein kinases based on their sequence into [Science (2002), 298(5600), 1912-1934](https://doi.org/10.1126/science.1075762) into eight major groups (AGC, CAMK, CK1, CMGC, RGC, STE, TK, TKL) and one \"Other\" group for unassigned kinases. The kinase clustering is visualized as Manning kinome tree. The kinase resource KinMap enables mapping of kinase data onto that tree, e.g. the number of of X-ray structures per kinase as shown in Figure 1.\n", + "Manning _et al._ clustered the human protein kinases based on their sequence into eight major groups (AGC, CAMK, CK1, CMGC, RGC, STE, TK, TKL) and one \"Other\" group for unassigned kinases ([Science (2002), 298(5600), 1912-1934](https://doi.org/10.1126/science.1075762)). The kinase clustering is visualized as Manning kinome tree. The kinase resource [KinMap](http://www.kinhub.org/kinmap/) enables mapping of kinase data onto that tree ([BMC Bioinformatics (2017), 18, 16](https://dx.doi.org/10.1186%2Fs12859-016-1433-7)), e.g. the number of of X-ray structures per kinase as shown in Figure 1.\n", "\n", "![Manning tree with number of structures per kinase (KinMap)](images/kinmap_n_structures_per_kinase.png)\n", "\n", "*Figure 1:* \n", - "Number of PDB structures per kinase mapped onto the Manning kinome tree using KinMap.\n", + "Number of PDB structures per kinase mapped onto the Manning kinome tree using [KinMap](http://www.kinhub.org/kinmap/). Check the appendix of this notebook on how to generate this figure.\n", "" @@ -133,19 +136,7 @@ "![Kinase structure with key motifs](images/T023_kinase_structure.png)\n", "\n", "*Figure 2:* \n", - "Kinase structure with important key motifs: Hinge region, DFG motif, αC-helix, and G-rich loop (example: CDK2, PDB ID: 1FIN)\n", - "\n", - "" + "Kinase structure with important key motifs: Hinge region, DFG motif, αC-helix, and G-rich loop. The example structure shown here represents CDK2, PDB ID: 1FIN. Check the appendix on how to generate this visualization with `opencadd`." ] }, { @@ -182,27 +173,43 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "Each structure, kinase, and ligand in KLIFS is associated with an identifier:\n", + "Each structure, kinase, and ligand in KLIFS is associated with an identifier (we will use those at times in the downstream talktorials):\n", "\n", "- Structure KLIFS ID\n", "- Kinase KLIFS ID\n", "- Ligand KLIFS ID" ] }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "KLIFS contains not only kinase structures and their pocket definitions (used in __Talktorials T024 and T025__) but also a lot of structure-, kinase-, and/or ligand-associated data:\n", + "\n", + "- Interaction fingerprints (used in __Talktorial T026__)\n", + "- Structure conformations\n", + "- Bioactivity data from ChEMBL\n", + "- Approved drugs\n", + "- Subpocket coverage by co-crystallized ligands" + ] + }, { "cell_type": "markdown", "metadata": {}, "source": [ "#### Bioactivity data\n", "\n", - "TODO - short !\n", - "* maybe an overview of data points per kinase on Chembl (from kinodata)\n", - "* other profiling data (as available in karaman, xxx)\n", + "There are many resources for bioactivity data, the ChEMBL database being on the most popular resource. The `kinodata` project collects all bioactivities measured on kinases in a GitHub repository and will be used in __Talktorial T027__:\n", + "\n", + "- `kinodata` GitHub repository: https://github.com/openkinome/kinodata\n", + "- `kinodata` ChEMBL 29 release: https://github.com/openkinome/kinodata/releases/tag/v0.3 (`activities-chembl29_v0.3.zip`)\n", + "\n", + "As with other data types, the coverage of bioactivity data is highly unbalanced among the human kinases, depending on how much research is spend on certain kinases (Figure 3).\n", "\n", "![Manning tree with number of ChEMBL activities per kinase (KinMap)](images/kinmap_n_activities_per_kinase.png)\n", "\n", "*Figure 3:* \n", - "Number of ChEMBL 29 bioactivities per kinase mapped onto the Manning kinome tree using KinMap.\n", + "Number of ChEMBL 29 bioactivities per kinase mapped onto the Manning kinome tree using [KinMap](http://www.kinhub.org/kinmap/). Check the appendix of this notebook on how to generate this figure.\n", "" @@ -212,16 +219,18 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "- Karaman et al. dataset: TODO\n", + "Other kinase-specific resources for kinase bioactivity data are:\n", + "\n", + "- Karaman _et al._ dataset\n", " - Paper: [Nature Biotechnology (2008), 26, 127-132](https://doi.org/10.1038/nbt1358)\n", " - Data: [KinMap data (JSON)](http://kinhub.org/js/Davis_profiling.js)\n", - "- Davis et al. dataset: TODO\n", + "- Davis _et al._ dataset\n", " - Paper: [Nature Biotechnology (2011), 29, 1046-1051](https://doi.org/10.1038/nbt.1990)\n", " - Data: [KinMap data (JSON)](http://kinhub.org/js/Karaman_profiling.js)\n", - "- KIBA dataset: TODO\n", + "- KIBA dataset\n", " - Paper: [J. Chem. Inf. Model. (2014), 54(3), 753-743](https://doi.org/10.1021/ci400709d)\n", " - Data: [SI data (XLSX)](https://ndownloader.figstatic.com/files/3950161)\n", - "- PKIS dataset: \n", + "- PKIS dataset\n", " - Paper: [PLOS ONE (2017), 12, 1-20](https://doi.org/10.1371/journal.pone.0181585)\n", " - Data: [SI data (XLSX)](https://doi.org/10.1371/journal.pone.0181585.s004)" ] @@ -230,12 +239,29 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "### Kinase-similarity: off-target, promiscuous binding\n", + "### Kinase similarity: Off-targets and promiscuous binding\n", + "\n", + "As described before, kinases are highly conserved, especially in their binding site. This high similarity is a challenge in drug design because ligands may form similar binding modes not only with their designated target (on-target) but also other targets (off-targets). This promiscuous binding can cause mild to severe side effects.\n", + "\n", + "Predicting such side effects is a non-trivial task because some off-targets are not obvious: For example, the EGFR inhibitor Erlotinib shows side effects in the sequentially highly similar TK kinase group, however also shows the off-targets GAK, LOK, and SLK in more remote kinase groups (Figure 4). \n", + "\n", + "![Erlotinib profiling data from Karaman dataset (KinMap)](images/kinmap_erlotinib_karaman.png)\n", "\n", - "TODO Problem statement. Introduce\n", - "* problem of promiscuous binding (e.g. by profiling results for known inhibitors, (kinhub figure), example from molecules paper?)\n", - "* different perspectives: sequence, structure and ligand-profiling data\n", - "* that's why we investigate in similarity from the different perspectives\n" + "*Figure 4:* \n", + "Profiling data for EGFR inhibitor Erlobinib from the Karaman _et al._ dataset ([Nature Biotechnology (2008), 26, 127-132](https://doi.org/10.1038/nbt1358)) mapped onto the Manning kinome tree using [KinMap](http://www.kinhub.org/kinmap/). Check the appendix of this notebook on how to generate this figure." + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "In the following __Talktorials T024-027__, we will assess kinase similarity from different perspectives, which we compare with each other in __Talktorial T028__:\n", + "\n", + "- __Talktorial T024__: Kinase similarity based on KLIFS pocket sequence\n", + "- __Talktorial T025__: Kinase similarity based on KiSSim pocket structure\n", + "- __Talktorial T026__: Kinase similarity based on KLIFS interaction fingerprint\n", + "- __Talktorial T027__: Kinase similarity based on ligand promiscuity (ChEMBL bioactivity data)\n", + "- __Talktorial T028__: Compare kinase similarity measures from __Talktorials T024-T027__" ] }, { @@ -249,7 +275,7 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "In the course of the kinase similarity talktorials (**Talktorials T024-T028**), we will use nine kinases from [Molecules (2021), 26(3), 629](https://www.mdpi.com/1420-3049/26/3/629), which were selected for the following reasons:\n", + "In the course of the kinase similarity talktorials (__Talktorials T024-T028__), we will use nine kinases from [Molecules (2021), 26(3), 629](https://www.mdpi.com/1420-3049/26/3/629), which were selected for the following reasons:\n", "\n", "> - Profile 1 combined __EGFR__ and __ErbB2__ as targets and __BRAF__ as a (general) anti-target. \n", "> - Out of similar considerations, Profile 2 consisted of EGFR and __PI3K__ as targets and BRAF as anti-target. This profile is expected to be more challenging as PI3K is an atypical kinase and thus less similar to EGFR than for example ErbB2 used in Profile 1. \n", @@ -301,7 +327,7 @@ "- `kinase`: Kinase name as used in [Molecules (2021), 26(3), 629](https://www.mdpi.com/1420-3049/26/3/629)\n", "- `kinase_klifs`: Kinase name as used in the KLIFS database\n", "- `uniprot_id`: Kinase UniProt ID\n", - "- `group`: Kinase group as defined by Manning et al. [Science (2002), 298(5600), 1912-1934](https://doi.org/10.1126/science.1075762)\n", + "- `group`: Kinase group as defined by Manning _et al._ [Science (2002), 298(5600), 1912-1934](https://doi.org/10.1126/science.1075762)\n", "- `full_kinase_name`: Full kinase name as used in [Molecules (2021), 26(3), 629](https://www.mdpi.com/1420-3049/26/3/629)" ] }, @@ -309,7 +335,7 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "Note: You can run the kinase similarity **Talktorials T024-T028** with your own set of kinases. Please update the CSV file with your kinases; the only mandatory columns are `kinase_klifs` and `uniprot_id`." + "Note: You can run the kinase similarity __Talktorials T024-T028__ with your own set of kinases. Please update the CSV file with your kinases; the only mandatory columns are `kinase_klifs` and `uniprot_id`." ] }, { @@ -460,13 +486,7 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "We will load this dataset in all downstream talktorials to assess kinase similarity from different perspectives:\n", - "\n", - "- **Talktorial T024**: Kinase similarity based on KLIFS pocket sequence\n", - "- **Talktorial T025**: Kinase similarity based on KiSSim pocket structure\n", - "- **Talktorial T026**: Kinase similarity based on KLIFS interaction fingerprint\n", - "- **Talktorial T027**: Kinase similarity based on ligand promiscuity (ChEMBL bioactivity data)\n", - "- **Talktorial T028**: Compare kinase similarity measures from **Talktorials T024-T027**" + "We will load this dataset in all downstream talktorials to assess kinase similarity from different perspectives." ] }, { @@ -605,6 +625,76 @@ "kinmap_n_activities_per_kinase.to_csv(DATA / \"kinmap_n_activities_per_kinase.csv\", index=None)\n", "# Some kinases will not be resolved in KinMap and will be simply dropped" ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "#### Erlotinib profiling data from Karaman _et al._ dataset\n", + "\n", + "- Go to http://www.kinhub.org/kinmap/\n", + "- Select \"Data Source\": Profiling\n", + "- Select \"Data type\": Karaman et al., 2018\n", + "- Select \"Karaman et al., 2018\": Erlotinib\n", + "- Click \"Add source\"\n", + "- Click \"Apply\"" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "### Kinase structure visualization with `opencadd`" + ] + }, + { + "cell_type": "code", + "execution_count": 7, + "metadata": {}, + "outputs": [ + { + "data": { + "application/vnd.jupyter.widget-view+json": { + "model_id": "73a1e0c53d74415ab788e27e8822fea4", + "version_major": 2, + "version_minor": 0 + }, + "text/plain": [] + }, + "metadata": {}, + "output_type": "display_data" + }, + { + "data": { + "application/vnd.jupyter.widget-view+json": { + "model_id": "e2c15064772547ee8f358ec9b3972436", + "version_major": 2, + "version_minor": 0 + }, + "text/plain": [ + "NGLWidget()" + ] + }, + "metadata": {}, + "output_type": "display_data" + } + ], + "source": [ + "from opencadd.structure.pocket import PocketKlifs, PocketViewer\n", + "\n", + "# Get structure and pocket\n", + "pocket = PocketKlifs.from_structure_klifs_id(4367)\n", + "\n", + "# Show pocket\n", + "viewer = PocketViewer()\n", + "viewer.add_pocket(\n", + " pocket,\n", + " ligand_expo_id=\"ATP\",\n", + " show_pocket_center=False\n", + ")\n", + "viewer.viewer.add_ball_and_stick(selection=\"ATP\")\n", + "viewer.viewer" + ] } ], "metadata": { From 6d05309137efa0bcb83da06fb5de616e8304722a Mon Sep 17 00:00:00 2001 From: t-kimber Date: Mon, 27 Sep 2021 21:08:16 +0200 Subject: [PATCH 087/158] address some comments of AV. --- .../talktorial.ipynb | 1283 ++++++++--------- 1 file changed, 622 insertions(+), 661 deletions(-) diff --git a/teachopencadd/talktorials/T027_kinase_similarity_ligand_profile/talktorial.ipynb b/teachopencadd/talktorials/T027_kinase_similarity_ligand_profile/talktorial.ipynb index 5a7579d1..b1699854 100644 --- a/teachopencadd/talktorials/T027_kinase_similarity_ligand_profile/talktorial.ipynb +++ b/teachopencadd/talktorials/T027_kinase_similarity_ligand_profile/talktorial.ipynb @@ -105,7 +105,13 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "In drug design, it is common to binarize the activity of a compound against a target of interest as a \"hit\" or \"non-hit\". Practically speaking, this is done using a cutoff value for measured activity. If the activity is greater than the cutoff, the compound is labeled as active (hit), and inactive (non-hit) otherwise." + "In drug design, it is common to binarize the activity of a compound against a target of interest as a \"hit\" or \"non-hit\". Practically speaking, this is done using a cutoff value for measured activity. If the activity is greater than the cutoff, the compound is labeled as active (hit), and inactive (non-hit) otherwise.\n", + "\n", + "![Manning tree with number of ChEMBL activities per kinase (KinMap)](images/kinmap_n_activities_per_kinase.png)\n", + "\n", + "\n", + "*Figure 3:* \n", + "Number of ChEMBL 29 bioactivities per kinase mapped onto the Manning kinome tree using KinMap. The figure is generated in __Talktorial T023__." ] }, { @@ -134,7 +140,7 @@ "We use the following metric as similarity between kinases $K_i$ and $K_j$:\n", "\n", "$$\n", - "\\text{similarity}(K_i, K_j) = \\frac{\\#\\text{ of compounds that were tested as actives on } K_i \\text{ and } K_j}\n", + "\\text{similarity}(K_i, K_j) = \\frac{\\#\\text{ of compounds that were tested as actives on both } K_i \\text{ and } K_j}\n", "{\\#\\text{ of compounds that were tested on both } K_i \\text{ and } K_j}.\n", "$$\n", "\n", @@ -358,7 +364,7 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "We retrieve a pre-curated version of a kinase subset of ChEMBL v.29 freely available at openkinome, see https://github.com/openkinome/kinodata/releases/tag/v0.3." + "We retrieve a pre-curated version of a kinase subset of ChEMBL v.29 freely available at Openkinome, see https://github.com/openkinome/kinodata/releases/tag/v0.3." ] }, { @@ -612,7 +618,7 @@ "name": "stdout", "output_type": "stream", "text": [ - "Activities: {'pKi', 'pKd', 'pIC50'}\n", + "Activities: {'pIC50', 'pKi', 'pKd'}\n", "Units: {'nM'}\n" ] } @@ -783,7 +789,7 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "We also drop NA values." + "NA values are dropped." ] }, { @@ -808,7 +814,7 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "We keep the data for the query kinases only:" + "We only keep the data for the query kinases:" ] }, { @@ -917,7 +923,7 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "Let's look at EGFR data:" + "Let's look at EGFR data (which corresponds to the first row in the kinase selection dataframe):" ] }, { @@ -965,7 +971,7 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "As a simple workaround, we keep the value for which the compound has the best activity value, i.e., highest pIC50 value here." + "As a simple workaround, we keep the value for which the compound has the best activity value, i.e., highest pIC50 value." ] }, { @@ -1282,7 +1288,7 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "Let's see what information we get for EGFR." + "Let's see what information we get for EGFR (which corresponds to the first row in the dataframe):" ] }, { @@ -1325,12 +1331,14 @@ "metadata": {}, "outputs": [], "source": [ - "def promiscuity_table(activity_dataframe):\n", + "def promiscuity_table(kinase_selection, activity_dataframe):\n", " \"\"\"\n", " Create a table with all three values for all kinases.\n", "\n", " Parameters\n", " ----------\n", + " kinase_selection : pd.DataFrame\n", + " The dataframe for the chosen kinases.\n", " activity_dataframe : pd.DataFrame\n", " The dataframe with activity values for kinases.\n", "\n", @@ -1339,10 +1347,13 @@ " promiscuity_table : pd.DataFrame\n", " A dataframe with the kinases as rows and values as columns.\n", " \"\"\"\n", - " promiscuity_table = pd.DataFrame(index=kinase_selection_df.kinase_klifs,\n", + " promiscuity_table = pd.DataFrame(index=kinase_selection.kinase_klifs,\n", " columns=[\"total\", \"actives\", \"fraction\"])\n", - " for name, uniprot_id in zip(kinase_selection_df.kinase_klifs,\n", - " kinase_selection_df.uniprot_id):\n", + " promiscuity_table.index.name = None\n", + " promiscuity_table.columns.name = None\n", + "\n", + " for name, uniprot_id in zip(kinase_selection.kinase_klifs,\n", + " kinase_selection.uniprot_id):\n", " values = kinase_to_activity_numbers(uniprot_id, activity_dataframe)\n", " promiscuity_table.loc[name] = values\n", " return promiscuity_table" @@ -1378,12 +1389,6 @@ " actives\n", " fraction\n", " \n", - " \n", - " kinase_klifs\n", - " \n", - " \n", - " \n", - " \n", " \n", " \n", " \n", @@ -1445,17 +1450,16 @@ "" ], "text/plain": [ - " total actives fraction\n", - "kinase_klifs \n", - "EGFR 5965 3635 0.609388\n", - "ErbB2 1700 1031 0.606471\n", - "p110a 4393 2827 0.643524\n", - "KDR 7641 5328 0.697291\n", - "BRAF 3688 2992 0.81128\n", - "CDK2 1500 815 0.543333\n", - "LCK 1560 935 0.599359\n", - "MET 2832 2248 0.793785\n", - "p38a 3637 2778 0.763816" + " total actives fraction\n", + "EGFR 5965 3635 0.609388\n", + "ErbB2 1700 1031 0.606471\n", + "p110a 4393 2827 0.643524\n", + "KDR 7641 5328 0.697291\n", + "BRAF 3688 2992 0.81128\n", + "CDK2 1500 815 0.543333\n", + "LCK 1560 935 0.599359\n", + "MET 2832 2248 0.793785\n", + "p38a 3637 2778 0.763816" ] }, "execution_count": 23, @@ -1464,7 +1468,7 @@ } ], "source": [ - "kinase_promiscuity_df = promiscuity_table(data)\n", + "kinase_promiscuity_df = promiscuity_table(kinase_selection_df, data)\n", "kinase_promiscuity_df" ] }, @@ -1484,46 +1488,46 @@ "data": { "text/html": [ "\n", - "\n", + "
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    \n" ], "text/plain": [ - "" + "" ] }, "execution_count": 24, @@ -1650,23 +1648,22 @@ " Uniprot id of first kinase of interest.\n", " uniprot_id2 : str\n", " Uniprot id of second kinase of interest.\n", - "\n", " activity_dataframe : pd.DataFrame\n", " The dataframe with activity values for kinases.\n", "\n", " Returns\n", " -------\n", - " fraction : float\n", - " The metric for kinase similariy,\n", - " i.e. number of active compounds on both kinases\n", - " over number of measured compounds on both kinases.\n", + " tuple : (int, int, float)\n", + " The three metrics:\n", + " 1. The total number of measured compounds against both kinases\n", + " 2. The number of active compounds against both kinases.\n", + " 3. The metric for kinase similarity,\n", + " i.e. number of active compounds on both kinases\n", + " over number of measured compounds on both kinases.\n", " \"\"\"\n", " if uniprot_id1 == uniprot_id2:\n", - " (total_compounds,\n", - " active_compounds,\n", - " fraction) = kinase_to_activity_numbers(uniprot_id1,\n", - " activity_dataframe)\n", - " return fraction\n", + " return kinase_to_activity_numbers(uniprot_id1,\n", + " activity_dataframe)\n", " else:\n", " # Data for the two kinases only\n", " reduced_data = activity_dataframe[activity_dataframe\n", @@ -1692,14 +1689,14 @@ " print(f\"No compounds were measured on both kinases, \"\n", " f\"namely {uniprot_id1} and {uniprot_id2}.\")\n", " fraction = np.nan\n", - " return fraction" + " return (measured_compounds_on_both[0], active_compounds_on_both[0], fraction)" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ - "Let's look at the similarity between EGFR and MET:" + "Let's look at the values and similarity between EGFR and MET (which corresponds to the first and 7th row in the dataframe)" ] }, { @@ -1711,7 +1708,13 @@ "name": "stdout", "output_type": "stream", "text": [ - "Ligand profile similarity between EGFR and MET: 0.23.\n" + "Values for EGFR and MET: \n", + "\n", + "Total number of measured compounds: \t92 \n", + "Number of active compounds: \t\t21 \n", + "Fraction of active compounds or \n", + "ligand profile similarity between EGFR and MET: \t\t0.23 \n", + "\n" ] } ], @@ -1719,8 +1722,14 @@ "similarity_EGFR_MET = similarity_ligand_profile(kinase_selection_df.uniprot_id[0],\n", " kinase_selection_df.uniprot_id[7],\n", " data)\n", - "print(f\"Ligand profile similarity between EGFR and MET: \"\n", - " f\"{similarity_EGFR_MET:.2f}.\")" + "print(f\"Values for EGFR and MET: \\n\\n\"\n", + " f\"Total number of measured compounds: \\t\"\n", + " f\"{similarity_EGFR_MET[0]} \\n\"\n", + " f\"Number of active compounds: \\t\\t\"\n", + " f\"{similarity_EGFR_MET[1]} \\n\"\n", + " f\"Fraction of active compounds or \\n\"\n", + " f\"ligand profile similarity between EGFR and MET: \\t\\t\"\n", + " f\"{similarity_EGFR_MET[2]:.2f} \\n\")" ] }, { @@ -1752,7 +1761,7 @@ " kinase_similarity_matrix[i, j] = similarity_ligand_profile(\n", " uniprot_id1,\n", " uniprot_id2,\n", - " data)" + " data)[2]" ] }, { @@ -1780,7 +1789,7 @@ "\n", " \n", " \n", - " \n", + " \n", " \n", " \n", " \n", @@ -1791,18 +1800,6 @@ " \n", " \n", " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", " \n", " \n", " \n", @@ -1918,29 +1915,27 @@ "" ], "text/plain": [ - "kinase_klifs EGFR ErbB2 p110a KDR BRAF CDK2 \\\n", - "kinase_klifs \n", - "EGFR 0.609388 0.565812 0.072626 0.350504 0.457627 0.125000 \n", - "ErbB2 0.565812 0.606471 NaN 0.400000 0.250000 0.148148 \n", - "p110a 0.072626 NaN 0.643524 0.183908 0.333333 0.333333 \n", - "KDR 0.350504 0.400000 0.183908 0.697291 0.759542 0.617391 \n", - "BRAF 0.457627 0.250000 0.333333 0.759542 0.811280 0.076923 \n", - "CDK2 0.125000 0.148148 0.333333 0.617391 0.076923 0.543333 \n", - "LCK 0.246032 0.151515 0.000000 0.433414 0.550000 0.111111 \n", - "MET 0.228261 0.035714 0.000000 0.541176 0.115385 0.090909 \n", - "p38a 0.346154 0.125000 0.000000 0.516393 0.707317 0.111111 \n", + " EGFR ErbB2 p110a KDR BRAF CDK2 LCK \\\n", + "EGFR 0.609388 0.565812 0.072626 0.350504 0.457627 0.125000 0.246032 \n", + "ErbB2 0.565812 0.606471 NaN 0.400000 0.250000 0.148148 0.151515 \n", + "p110a 0.072626 NaN 0.643524 0.183908 0.333333 0.333333 0.000000 \n", + "KDR 0.350504 0.400000 0.183908 0.697291 0.759542 0.617391 0.433414 \n", + "BRAF 0.457627 0.250000 0.333333 0.759542 0.811280 0.076923 0.550000 \n", + "CDK2 0.125000 0.148148 0.333333 0.617391 0.076923 0.543333 0.111111 \n", + "LCK 0.246032 0.151515 0.000000 0.433414 0.550000 0.111111 0.599359 \n", + "MET 0.228261 0.035714 0.000000 0.541176 0.115385 0.090909 0.269841 \n", + "p38a 0.346154 0.125000 0.000000 0.516393 0.707317 0.111111 0.500000 \n", "\n", - "kinase_klifs LCK MET p38a \n", - "kinase_klifs \n", - "EGFR 0.246032 0.228261 0.346154 \n", - "ErbB2 0.151515 0.035714 0.125000 \n", - "p110a 0.000000 0.000000 0.000000 \n", - "KDR 0.433414 0.541176 0.516393 \n", - "BRAF 0.550000 0.115385 0.707317 \n", - "CDK2 0.111111 0.090909 0.111111 \n", - "LCK 0.599359 0.269841 0.500000 \n", - "MET 0.269841 0.793785 0.050000 \n", - "p38a 0.500000 0.050000 0.763816 " + " MET p38a \n", + "EGFR 0.228261 0.346154 \n", + "ErbB2 0.035714 0.125000 \n", + "p110a 0.000000 0.000000 \n", + "KDR 0.541176 0.516393 \n", + "BRAF 0.115385 0.707317 \n", + "CDK2 0.090909 0.111111 \n", + "LCK 0.269841 0.500000 \n", + "MET 0.793785 0.050000 \n", + "p38a 0.050000 0.763816 " ] }, "execution_count": 28, @@ -1949,10 +1944,12 @@ } ], "source": [ - "kinase_similarity_matrix = pd.DataFrame(data=kinase_similarity_matrix,\n", + "kinase_similarity_matrix_df = pd.DataFrame(data=kinase_similarity_matrix,\n", " index=kinase_selection_df.kinase_klifs,\n", " columns=kinase_selection_df.kinase_klifs)\n", - "kinase_similarity_matrix" + "kinase_similarity_matrix_df.index.name = None\n", + "kinase_similarity_matrix_df.columns.name = None\n", + "kinase_similarity_matrix_df" ] }, { @@ -1964,211 +1961,211 @@ "data": { "text/html": [ "\n", - "
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    kinase_klifs EGFRErbB2p110aMETp38a
    kinase_klifs         
    EGFR0.6090.5660.0730.3510.4580.1250.2460.2280.346
    ErbB20.5660.606nan0.4000.2500.1480.1520.0360.125
    p110a0.073nan0.6440.1840.3330.3330.0000.0000.000
    KDR0.3510.4000.1840.6970.7600.6170.4330.5410.516
    BRAF0.4580.2500.3330.7600.8110.0770.5500.1150.707
    CDK20.1250.1480.3330.6170.0770.5430.1110.0910.111
    LCK0.2460.1520.0000.4330.5500.1110.5990.2700.500
    MET0.2280.0360.0000.5410.1150.0910.2700.7940.050
    p38a0.3460.1250.0000.5160.7070.1110.5000.0500.764EGFR0.6090.5660.0730.3510.4580.1250.2460.2280.346
    ErbB20.5660.606nan0.4000.2500.1480.1520.0360.125
    p110a0.073nan0.6440.1840.3330.3330.0000.0000.000
    KDR0.3510.4000.1840.6970.7600.6170.4330.5410.516
    BRAF0.4580.2500.3330.7600.8110.0770.5500.1150.707
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    LCK0.2460.1520.0000.4330.5500.1110.5990.2700.500
    MET0.2280.0360.0000.5410.1150.0910.2700.7940.050
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    \n" ], "text/plain": [ - "" + "" ] }, "execution_count": 29, @@ -2316,7 +2301,7 @@ "source": [ "# Show matrix with background gradient\n", "cm = sns.light_palette(\"green\", as_cmap=True)\n", - "kinase_similarity_matrix.style.\\\n", + "kinase_similarity_matrix_df.style.\\\n", " background_gradient(cmap=cm).\\\n", " format(\"{:.3f}\")" ] @@ -2327,7 +2312,7 @@ "source": [ "Note that the diagonal contains the previously discussed promiscuity values.\n", "\n", - "As mentioned above, no compounds were measured on both ErbB2 and p110a and therefore create a `np.nan` entry which can be problematic for algorithmic reason.\n", + "As mentioned above, no compounds were measured on both ErbB2 and p110a and therefore creates a `np.nan` entry which can be problematic for algorithmic reason.\n", "\n", "As a simple workaround, we will fill the NA values with zero." ] @@ -2341,215 +2326,215 @@ "data": { "text/html": [ "\n", - "\n", + "
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    kinase_klifs EGFRErbB2p110aMETp38a
    kinase_klifs         
    EGFR0.6090.5660.0730.3510.4580.1250.2460.2280.346
    ErbB20.5660.6060.0000.4000.2500.1480.1520.0360.125
    p110a0.0730.0000.6440.1840.3330.3330.0000.0000.000
    KDR0.3510.4000.1840.6970.7600.6170.4330.5410.516
    BRAF0.4580.2500.3330.7600.8110.0770.5500.1150.707
    CDK20.1250.1480.3330.6170.0770.5430.1110.0910.111
    LCK0.2460.1520.0000.4330.5500.1110.5990.2700.500
    MET0.2280.0360.0000.5410.1150.0910.2700.7940.050
    p38a0.3460.1250.0000.5160.7070.1110.5000.0500.764EGFR0.6090.5660.0730.3510.4580.1250.2460.2280.346
    ErbB20.5660.6060.0000.4000.2500.1480.1520.0360.125
    p110a0.0730.0000.6440.1840.3330.3330.0000.0000.000
    KDR0.3510.4000.1840.6970.7600.6170.4330.5410.516
    BRAF0.4580.2500.3330.7600.8110.0770.5500.1150.707
    CDK20.1250.1480.3330.6170.0770.5430.1110.0910.111
    LCK0.2460.1520.0000.4330.5500.1110.5990.2700.500
    MET0.2280.0360.0000.5410.1150.0910.2700.7940.050
    p38a0.3460.1250.0000.5160.7070.1110.5000.0500.764
    \n" ], "text/plain": [ - "" + "" ] }, "execution_count": 30, @@ -2695,9 +2668,9 @@ } ], "source": [ - "kinase_similarity_matrix = kinase_similarity_matrix.fillna(0)\n", + "kinase_similarity_matrix_df = kinase_similarity_matrix_df.fillna(0)\n", "\n", - "kinase_similarity_matrix.style.\\\n", + "kinase_similarity_matrix_df.style.\\\n", " background_gradient(cmap=cm).\\\n", " format(\"{:.3f}\")" ] @@ -2715,7 +2688,7 @@ "metadata": {}, "outputs": [], "source": [ - "kinase_similarity_matrix.to_csv(DATA /\n", + "kinase_similarity_matrix_df.to_csv(DATA /\n", " \"kinase_similarity_matrix_ligand_profile.csv\")" ] }, @@ -2748,8 +2721,8 @@ ], "source": [ "print(f\"The values of the similarity matrix lie between: \"\n", - " f\"{kinase_similarity_matrix.min().min():.2f}\"\n", - " f\" and {kinase_similarity_matrix.max().max():.2f}\")" + " f\"{kinase_similarity_matrix_df.min().min():.2f}\"\n", + " f\" and {kinase_similarity_matrix_df.max().max():.2f}\")" ] }, { @@ -2758,7 +2731,7 @@ "metadata": {}, "outputs": [], "source": [ - "kinase_distance_matrix = 1 - kinase_similarity_matrix" + "kinase_distance_matrix_df = 1 - kinase_similarity_matrix_df" ] }, { @@ -2774,7 +2747,7 @@ "metadata": {}, "outputs": [], "source": [ - "np.fill_diagonal(kinase_distance_matrix.values, 0)" + "np.fill_diagonal(kinase_distance_matrix_df.values, 0)" ] }, { @@ -2786,207 +2759,207 @@ "data": { "text/html": [ "\n", - "\n", + "
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    kinase_klifs EGFRErbB2p110aMETp38a
    kinase_klifs         
    EGFR0.0000.4340.9270.6490.5420.8750.7540.7720.654
    ErbB20.4340.0001.0000.6000.7500.8520.8480.9640.875
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    \n" ], "text/plain": [ - "" + "" ] }, "execution_count": 35, @@ -3132,7 +3093,7 @@ } ], "source": [ - "kinase_distance_matrix.style.\\\n", + "kinase_distance_matrix_df.style.\\\n", " background_gradient(cmap=cm).\\\n", " format(\"{:.3f}\")" ] @@ -3150,7 +3111,7 @@ "metadata": {}, "outputs": [], "source": [ - "kinase_distance_matrix.to_csv(DATA /\n", + "kinase_distance_matrix_df.to_csv(DATA /\n", " \"kinase_distance_matrix_ligand_profile.csv\")" ] }, From 6e3eec0815af6ebabcfa844fa01e9c9ee918c6f6 Mon Sep 17 00:00:00 2001 From: t-kimber Date: Mon, 27 Sep 2021 22:15:15 +0200 Subject: [PATCH 088/158] Add dataframe for non reduced fraction --- .../talktorial.ipynb | 1301 ++++++++++------- 1 file changed, 761 insertions(+), 540 deletions(-) diff --git a/teachopencadd/talktorials/T027_kinase_similarity_ligand_profile/talktorial.ipynb b/teachopencadd/talktorials/T027_kinase_similarity_ligand_profile/talktorial.ipynb index b1699854..9915a25a 100644 --- a/teachopencadd/talktorials/T027_kinase_similarity_ligand_profile/talktorial.ipynb +++ b/teachopencadd/talktorials/T027_kinase_similarity_ligand_profile/talktorial.ipynb @@ -1488,46 +1488,46 @@ "data": { "text/html": [ "\n", - "\n", + "
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    \n" ], "text/plain": [ - "" + "" ] }, "execution_count": 24, @@ -1675,21 +1675,23 @@ " # Group by compounds\n", " compounds = active_entries.groupby(\"smiles\").size()\n", " # Look at the number of active compounds measured on both kinases\n", - " active_compounds_on_both = compounds[compounds == 2].shape\n", + " active_compounds_on_both = compounds[compounds == 2].shape[0]\n", "\n", " # Look at all tested compounds\n", " compounds = reduced_data.groupby(\"smiles\").size()\n", " # Look at the number of compounds measured on both kinases\n", - " measured_compounds_on_both = compounds[compounds == 2].shape\n", + " measured_compounds_on_both = compounds[compounds == 2].shape[0]\n", "\n", - " if measured_compounds_on_both[0] > 0:\n", - " fraction = (active_compounds_on_both[0] /\n", - " measured_compounds_on_both[0])\n", + " if measured_compounds_on_both > 0:\n", + " fraction = (active_compounds_on_both /\n", + " measured_compounds_on_both)\n", " else:\n", " print(f\"No compounds were measured on both kinases, \"\n", " f\"namely {uniprot_id1} and {uniprot_id2}.\")\n", " fraction = np.nan\n", - " return (measured_compounds_on_both[0], active_compounds_on_both[0], fraction)" + " measured_compounds_on_both = np.nan\n", + " active_compounds_on_both = np.nan\n", + " return (measured_compounds_on_both, active_compounds_on_both, fraction)" ] }, { @@ -1739,10 +1741,229 @@ "### Visualize similarity as kinase matrix" ] }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "Let's first look at the non-reduced fraction of number of active compound against total number of compounds to have an idea of the counts." + ] + }, { "cell_type": "code", "execution_count": 27, "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "No compounds were measured on both kinases, namely P04626 and P42336.\n", + "No compounds were measured on both kinases, namely P42336 and P04626.\n" + ] + }, + { + "data": { + "text/html": [ + "
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    " + ], + "text/plain": [ + " EGFR ErbB2 p110a KDR BRAF CDK2 \\\n", + "EGFR 3635/5965 662/1170 13/179 313/893 27/59 5/40 \n", + "ErbB2 662/1170 1031/1700 nan/nan 72/180 4/16 4/27 \n", + "p110a 13/179 nan/nan 2827/4393 32/174 1/3 4/12 \n", + "KDR 313/893 72/180 32/174 5328/7641 199/262 71/115 \n", + "BRAF 27/59 4/16 1/3 199/262 2992/3688 1/13 \n", + "CDK2 5/40 4/27 4/12 71/115 1/13 815/1500 \n", + "LCK 31/126 5/33 0/3 179/413 22/40 2/18 \n", + "MET 21/92 1/28 0/1 184/340 3/26 2/22 \n", + "p38a 18/52 2/16 0/5 63/122 29/41 1/9 \n", + "\n", + " LCK MET p38a \n", + "EGFR 31/126 21/92 18/52 \n", + "ErbB2 5/33 1/28 2/16 \n", + "p110a 0/3 0/1 0/5 \n", + "KDR 179/413 184/340 63/122 \n", + "BRAF 22/40 3/26 29/41 \n", + "CDK2 2/18 2/22 1/9 \n", + "LCK 935/1560 17/63 69/138 \n", + "MET 17/63 2248/2832 1/20 \n", + "p38a 69/138 1/20 2778/3637 " + ] + }, + "execution_count": 27, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "kinase_counts_matrix = pd.DataFrame(index=kinase_selection_df.kinase_klifs,\n", + " columns=kinase_selection_df.kinase_klifs)\n", + "kinase_counts_matrix.index.name = None\n", + "kinase_counts_matrix.columns.name = None\n", + "\n", + "for i, (uniprot_id1, klifs_name1) in enumerate(\n", + " zip(kinase_selection_df.uniprot_id, kinase_selection_df.kinase_klifs)):\n", + " for j, (uniprot_id2, klifs_name2) in enumerate(\n", + " zip(kinase_selection_df.uniprot_id, kinase_selection_df.kinase_klifs)):\n", + " total, actives, _ = similarity_ligand_profile(uniprot_id1,\n", + " uniprot_id2,\n", + " data)\n", + " integer_ratio = f\"{str(actives)}/{str(total)}\"\n", + " kinase_counts_matrix[klifs_name1][klifs_name2] = integer_ratio\n", + "kinase_counts_matrix" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "Now let's look at the similarity, in this case, the reduced fraction:" + ] + }, + { + "cell_type": "code", + "execution_count": 28, + "metadata": {}, "outputs": [ { "name": "stdout", @@ -1766,7 +1987,7 @@ }, { "cell_type": "code", - "execution_count": 28, + "execution_count": 29, "metadata": {}, "outputs": [ { @@ -1938,7 +2159,7 @@ "p38a 0.050000 0.763816 " ] }, - "execution_count": 28, + "execution_count": 29, "metadata": {}, "output_type": "execute_result" } @@ -1954,215 +2175,215 @@ }, { "cell_type": "code", - "execution_count": 29, + "execution_count": 30, "metadata": {}, "outputs": [ { "data": { "text/html": [ "\n", - "\n", + "
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    \n" ], "text/plain": [ - "" + "" ] }, - "execution_count": 29, + "execution_count": 30, "metadata": {}, "output_type": "execute_result" } @@ -2319,219 +2540,219 @@ }, { "cell_type": "code", - "execution_count": 30, + "execution_count": 31, "metadata": {}, "outputs": [ { "data": { "text/html": [ "\n", - "\n", + "
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    CDK20.1250.1480.3330.6170.0770.5430.1110.0910.111
    LCK0.2460.1520.0000.4330.5500.1110.5990.2700.500
    MET0.2280.0360.0000.5410.1150.0910.2700.7940.050
    p38a0.3460.1250.0000.5160.7070.1110.5000.0500.764EGFR0.6090.5660.0730.3510.4580.1250.2460.2280.346
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    LCK0.2460.1520.0000.4330.5500.1110.5990.2700.500
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    EGFR0.0000.4340.9270.6490.5420.8750.7540.7720.654
    ErbB20.4340.0001.0000.6000.7500.8520.8480.9640.875
    p110a0.9271.0000.0000.8160.6670.6671.0001.0001.000
    KDR0.6490.6000.8160.0000.2400.3830.5670.4590.484
    BRAF0.5420.7500.6670.2400.0000.9230.4500.8850.293
    CDK20.8750.8520.6670.3830.9230.0000.8890.9090.889
    LCK0.7540.8481.0000.5670.4500.8890.0000.7300.500
    MET0.7720.9641.0000.4590.8850.9090.7300.0000.950
    p38a0.6540.8751.0000.4840.2930.8890.5000.9500.000EGFR0.0000.4340.9270.6490.5420.8750.7540.7720.654
    ErbB20.4340.0001.0000.6000.7500.8520.8480.9640.875
    p110a0.9271.0000.0000.8160.6670.6671.0001.0001.000
    KDR0.6490.6000.8160.0000.2400.3830.5670.4590.484
    BRAF0.5420.7500.6670.2400.0000.9230.4500.8850.293
    CDK20.8750.8520.6670.3830.9230.0000.8890.9090.889
    LCK0.7540.8481.0000.5670.4500.8890.0000.7300.500
    MET0.7720.9641.0000.4590.8850.9090.7300.0000.950
    p38a0.6540.8751.0000.4840.2930.8890.5000.9500.000
    \n" ], "text/plain": [ - "" + "" ] }, - "execution_count": 35, + "execution_count": 36, "metadata": {}, "output_type": "execute_result" } @@ -3107,7 +3328,7 @@ }, { "cell_type": "code", - "execution_count": 36, + "execution_count": 37, "metadata": {}, "outputs": [], "source": [ From 195c405e90cfdbc65b3bc101c6a01cc8e880589e Mon Sep 17 00:00:00 2001 From: t-kimber Date: Mon, 27 Sep 2021 22:18:59 +0200 Subject: [PATCH 089/158] add kinmap figure from T023 in T027. --- .../images/kinmap_n_activities_per_kinase.png | Bin 0 -> 157979 bytes 1 file changed, 0 insertions(+), 0 deletions(-) create mode 100644 teachopencadd/talktorials/T027_kinase_similarity_ligand_profile/images/kinmap_n_activities_per_kinase.png diff --git a/teachopencadd/talktorials/T027_kinase_similarity_ligand_profile/images/kinmap_n_activities_per_kinase.png b/teachopencadd/talktorials/T027_kinase_similarity_ligand_profile/images/kinmap_n_activities_per_kinase.png new file mode 100644 index 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zQ4Bdlq9K3&*aAYqE~e6!p(80U$0j~03BV#wP#p(vfF*5=Ivs&~;%(XlNCWn+z#yPG zqK34FhF#@|1Hj~VO5RY#6H$Z`!Nh*vmg1KF@77rVfA+u78OpXNr;Px$%sf?e;|HM_UcvHtKyf%BxJ?JQl% Date: Mon, 27 Sep 2021 22:24:42 +0200 Subject: [PATCH 090/158] Run of notebook for pipeline. --- ..._distance_substitution_matrix_sequence.csv | 2 +- ...imilarity_substitution_matrix_sequence.csv | 2 +- .../talktorial.ipynb | 634 +++++----- .../kinase_distance_matrix_ligand_profile.csv | 20 +- ...inase_similarity_matrix_ligand_profile.csv | 20 +- .../talktorial.ipynb | 1044 ++++++++--------- .../talktorial.ipynb | 110 +- 7 files changed, 899 insertions(+), 933 deletions(-) diff --git a/teachopencadd/talktorials/T024_kinase_similarity_sequence/data/kinase_distance_substitution_matrix_sequence.csv b/teachopencadd/talktorials/T024_kinase_similarity_sequence/data/kinase_distance_substitution_matrix_sequence.csv index 4205a1a5..3acff1d6 100644 --- a/teachopencadd/talktorials/T024_kinase_similarity_sequence/data/kinase_distance_substitution_matrix_sequence.csv +++ b/teachopencadd/talktorials/T024_kinase_similarity_sequence/data/kinase_distance_substitution_matrix_sequence.csv @@ -1,4 +1,4 @@ -kinase_klifs,EGFR,ErbB2,p110a,KDR,BRAF,CDK2,LCK,MET,p38a +,EGFR,ErbB2,p110a,KDR,BRAF,CDK2,LCK,MET,p38a EGFR,0.0,0.05903728309403988,0.5729382823021627,0.2839529624274032,0.34497247960673305,0.3515532811454096,0.2886787123597768,0.28874208716346716,0.3553555545508369 ErbB2,0.05903728309403988,0.0,0.586362347301078,0.297882231158642,0.34539978367739244,0.36969159991343414,0.31492453290530287,0.3020325638294997,0.3648271324857587 p110a,0.5729382823021627,0.586362347301078,0.0,0.5772950670526018,0.563540908147633,0.5760058634630552,0.5486635309945707,0.6063011403494588,0.5688055661744779 diff --git a/teachopencadd/talktorials/T024_kinase_similarity_sequence/data/kinase_similarity_substitution_matrix_sequence.csv b/teachopencadd/talktorials/T024_kinase_similarity_sequence/data/kinase_similarity_substitution_matrix_sequence.csv index c197d5c2..59da49d6 100644 --- a/teachopencadd/talktorials/T024_kinase_similarity_sequence/data/kinase_similarity_substitution_matrix_sequence.csv +++ b/teachopencadd/talktorials/T024_kinase_similarity_sequence/data/kinase_similarity_substitution_matrix_sequence.csv @@ -1,4 +1,4 @@ -kinase_klifs,EGFR,ErbB2,p110a,KDR,BRAF,CDK2,LCK,MET,p38a +,EGFR,ErbB2,p110a,KDR,BRAF,CDK2,LCK,MET,p38a EGFR,1.0,0.9409627169059601,0.42706171769783724,0.7160470375725968,0.655027520393267,0.6484467188545904,0.7113212876402232,0.7112579128365328,0.6446444454491631 ErbB2,0.9409627169059601,1.0,0.413637652698922,0.702117768841358,0.6546002163226076,0.6303084000865659,0.6850754670946971,0.6979674361705003,0.6351728675142413 p110a,0.42706171769783724,0.413637652698922,1.0,0.4227049329473982,0.43645909185236703,0.4239941365369449,0.4513364690054293,0.3936988596505412,0.43119443382552214 diff --git a/teachopencadd/talktorials/T024_kinase_similarity_sequence/talktorial.ipynb b/teachopencadd/talktorials/T024_kinase_similarity_sequence/talktorial.ipynb index 8ada386d..02e1cc45 100644 --- a/teachopencadd/talktorials/T024_kinase_similarity_sequence/talktorial.ipynb +++ b/teachopencadd/talktorials/T024_kinase_similarity_sequence/talktorial.ipynb @@ -1026,7 +1026,7 @@ "\n", " \n", " \n", - " \n", + " \n", " \n", " \n", " \n", @@ -1037,18 +1037,6 @@ " \n", " \n", " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", " \n", " \n", " \n", @@ -1164,29 +1152,27 @@ "" ], "text/plain": [ - "kinase_klifs EGFR ErbB2 p110a KDR BRAF CDK2 \\\n", - "kinase_klifs \n", - "EGFR 1.000000 0.940963 0.427062 0.716047 0.655028 0.648447 \n", - "ErbB2 0.940963 1.000000 0.413638 0.702118 0.654600 0.630308 \n", - "p110a 0.427062 0.413638 1.000000 0.422705 0.436459 0.423994 \n", - "KDR 0.716047 0.702118 0.422705 1.000000 0.671268 0.653379 \n", - "BRAF 0.655028 0.654600 0.436459 0.671268 1.000000 0.646755 \n", - "CDK2 0.648447 0.630308 0.423994 0.653379 0.646755 1.000000 \n", - "LCK 0.711321 0.685075 0.451336 0.687648 0.672933 0.681253 \n", - "MET 0.711258 0.697967 0.393699 0.713806 0.638158 0.656025 \n", - "p38a 0.644644 0.635173 0.431194 0.653444 0.637912 0.723093 \n", + " EGFR ErbB2 p110a KDR BRAF CDK2 LCK \\\n", + "EGFR 1.000000 0.940963 0.427062 0.716047 0.655028 0.648447 0.711321 \n", + "ErbB2 0.940963 1.000000 0.413638 0.702118 0.654600 0.630308 0.685075 \n", + "p110a 0.427062 0.413638 1.000000 0.422705 0.436459 0.423994 0.451336 \n", + "KDR 0.716047 0.702118 0.422705 1.000000 0.671268 0.653379 0.687648 \n", + "BRAF 0.655028 0.654600 0.436459 0.671268 1.000000 0.646755 0.672933 \n", + "CDK2 0.648447 0.630308 0.423994 0.653379 0.646755 1.000000 0.681253 \n", + "LCK 0.711321 0.685075 0.451336 0.687648 0.672933 0.681253 1.000000 \n", + "MET 0.711258 0.697967 0.393699 0.713806 0.638158 0.656025 0.690879 \n", + "p38a 0.644644 0.635173 0.431194 0.653444 0.637912 0.723093 0.662581 \n", "\n", - "kinase_klifs LCK MET p38a \n", - "kinase_klifs \n", - "EGFR 0.711321 0.711258 0.644644 \n", - "ErbB2 0.685075 0.697967 0.635173 \n", - "p110a 0.451336 0.393699 0.431194 \n", - "KDR 0.687648 0.713806 0.653444 \n", - "BRAF 0.672933 0.638158 0.637912 \n", - "CDK2 0.681253 0.656025 0.723093 \n", - "LCK 1.000000 0.690879 0.662581 \n", - "MET 0.690879 1.000000 0.629355 \n", - "p38a 0.662581 0.629355 1.000000 " + " MET p38a \n", + "EGFR 0.711258 0.644644 \n", + "ErbB2 0.697967 0.635173 \n", + "p110a 0.393699 0.431194 \n", + "KDR 0.713806 0.653444 \n", + "BRAF 0.638158 0.637912 \n", + "CDK2 0.656025 0.723093 \n", + "LCK 0.690879 0.662581 \n", + "MET 1.000000 0.629355 \n", + "p38a 0.629355 1.000000 " ] }, "execution_count": 18, @@ -1198,6 +1184,8 @@ "kinase_similarity_matrix_df = pd.DataFrame(data=kinase_similarity_matrix,\n", " index=kinase_selection_df.kinase_klifs,\n", " columns=kinase_selection_df.kinase_klifs)\n", + "kinase_similarity_matrix_df.index.name = None\n", + "kinase_similarity_matrix_df.columns.name = None\n", "kinase_similarity_matrix_df" ] }, @@ -1238,191 +1226,191 @@ "data": { "text/html": [ "\n", - "
    kinase_klifsEGFRErbB2p110aMETp38a
    kinase_klifs
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    kinase_klifs EGFRErbB2p110aMETp38a
    kinase_klifs         
    EGFR1.0000.9410.4270.7160.6550.6480.7110.7110.645EGFR1.0000.9410.4270.7160.6550.6480.7110.7110.645
    ErbB20.9411.0000.4140.7020.6550.6300.6850.6980.635ErbB20.9411.0000.4140.7020.6550.6300.6850.6980.635
    p110a0.4270.4141.0000.4230.4360.4240.4510.3940.431p110a0.4270.4141.0000.4230.4360.4240.4510.3940.431
    KDR0.7160.7020.4231.0000.6710.6530.6880.7140.653KDR0.7160.7020.4231.0000.6710.6530.6880.7140.653
    BRAF0.6550.6550.4360.6711.0000.6470.6730.6380.638BRAF0.6550.6550.4360.6711.0000.6470.6730.6380.638
    CDK20.6480.6300.4240.6530.6471.0000.6810.6560.723CDK20.6480.6300.4240.6530.6471.0000.6810.6560.723
    LCK0.7110.6850.4510.6880.6730.6811.0000.6910.663LCK0.7110.6850.4510.6880.6730.6811.0000.6910.663
    MET0.7110.6980.3940.7140.6380.6560.6911.0000.629MET0.7110.6980.3940.7140.6380.6560.6911.0000.629
    p38a0.6450.6350.4310.6530.6380.7230.6630.6291.000p38a0.6450.6350.4310.6530.6380.7230.6630.6291.000
    \n" ], "text/plain": [ - "" + "" ] }, "execution_count": 20, @@ -1643,191 +1619,191 @@ "data": { "text/html": [ "\n", - "\n", + "
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    kinase_klifs EGFRErbB2p110aMETp38a
    kinase_klifs         
    EGFR0.0000.0590.5730.2840.3450.3520.2890.2890.355EGFR0.0000.0590.5730.2840.3450.3520.2890.2890.355
    ErbB20.0590.0000.5860.2980.3450.3700.3150.3020.365ErbB20.0590.0000.5860.2980.3450.3700.3150.3020.365
    p110a0.5730.5860.0000.5770.5640.5760.5490.6060.569p110a0.5730.5860.0000.5770.5640.5760.5490.6060.569
    KDR0.2840.2980.5770.0000.3290.3470.3120.2860.347KDR0.2840.2980.5770.0000.3290.3470.3120.2860.347
    BRAF0.3450.3450.5640.3290.0000.3530.3270.3620.362BRAF0.3450.3450.5640.3290.0000.3530.3270.3620.362
    CDK20.3520.3700.5760.3470.3530.0000.3190.3440.277CDK20.3520.3700.5760.3470.3530.0000.3190.3440.277
    LCK0.2890.3150.5490.3120.3270.3190.0000.3090.337LCK0.2890.3150.5490.3120.3270.3190.0000.3090.337
    MET0.2890.3020.6060.2860.3620.3440.3090.0000.371MET0.2890.3020.6060.2860.3620.3440.3090.0000.371
    p38a0.3550.3650.5690.3470.3620.2770.3370.3710.000p38a0.3550.3650.5690.3470.3620.2770.3370.3710.000
    \n" ], "text/plain": [ - "" + "" ] }, "execution_count": 24, diff --git a/teachopencadd/talktorials/T027_kinase_similarity_ligand_profile/data/kinase_distance_matrix_ligand_profile.csv b/teachopencadd/talktorials/T027_kinase_similarity_ligand_profile/data/kinase_distance_matrix_ligand_profile.csv index dbba4d8f..1e333212 100644 --- a/teachopencadd/talktorials/T027_kinase_similarity_ligand_profile/data/kinase_distance_matrix_ligand_profile.csv +++ b/teachopencadd/talktorials/T027_kinase_similarity_ligand_profile/data/kinase_distance_matrix_ligand_profile.csv @@ -1,10 +1,10 @@ -,EGFR,ErbB2,BRAF,CDK2,LCK,MET,p38a,KDR,p110a -EGFR,0.0,0.4430823117338003,0.5806451612903225,0.8837209302325582,0.7615384615384615,0.7741935483870968,0.6842105263157895,0.6517857142857143,0.9285714285714286 -ErbB2,0.4430823117338003,0.0,0.75,0.8461538461538461,0.8235294117647058,0.9642857142857143,0.875,0.6022099447513812,1.0 -BRAF,0.5806451612903225,0.75,0.0,0.9333333333333333,0.4883720930232558,0.8888888888888888,0.3555555555555555,0.25187969924812026,0.8333333333333334 -CDK2,0.8837209302325582,0.8461538461538461,0.9333333333333333,0.0,0.8333333333333334,0.9130434782608696,0.9166666666666666,0.39830508474576276,0.7333333333333334 -LCK,0.7615384615384615,0.8235294117647058,0.4883720930232558,0.8333333333333334,0.0,0.7121212121212122,0.5106382978723405,0.5673076923076923,1.0 -MET,0.7741935483870968,0.9642857142857143,0.8888888888888888,0.9130434782608696,0.7121212121212122,0.0,0.9523809523809523,0.4606413994169096,1.0 -p38a,0.6842105263157895,0.875,0.3555555555555555,0.9166666666666666,0.5106382978723405,0.9523809523809523,0.0,0.5,1.0 -KDR,0.6517857142857143,0.6022099447513812,0.25187969924812026,0.39830508474576276,0.5673076923076923,0.4606413994169096,0.5,0.0,0.8192090395480226 -p110a,0.9285714285714286,1.0,0.8333333333333334,0.7333333333333334,1.0,1.0,1.0,0.8192090395480226,0.0 +,EGFR,ErbB2,p110a,KDR,BRAF,CDK2,LCK,MET,p38a +EGFR,0.0,0.4341880341880342,0.9273743016759777,0.6494960806270997,0.5423728813559322,0.875,0.753968253968254,0.7717391304347826,0.6538461538461539 +ErbB2,0.4341880341880342,0.0,1.0,0.6,0.75,0.8518518518518519,0.8484848484848485,0.9642857142857143,0.875 +p110a,0.9273743016759777,1.0,0.0,0.8160919540229885,0.6666666666666667,0.6666666666666667,1.0,1.0,1.0 +KDR,0.6494960806270997,0.6,0.8160919540229885,0.0,0.24045801526717558,0.3826086956521739,0.5665859564164648,0.45882352941176474,0.48360655737704916 +BRAF,0.5423728813559322,0.75,0.6666666666666667,0.24045801526717558,0.0,0.9230769230769231,0.44999999999999996,0.8846153846153846,0.29268292682926833 +CDK2,0.875,0.8518518518518519,0.6666666666666667,0.3826086956521739,0.9230769230769231,0.0,0.8888888888888888,0.9090909090909091,0.8888888888888888 +LCK,0.753968253968254,0.8484848484848485,1.0,0.5665859564164648,0.44999999999999996,0.8888888888888888,0.0,0.7301587301587302,0.5 +MET,0.7717391304347826,0.9642857142857143,1.0,0.45882352941176474,0.8846153846153846,0.9090909090909091,0.7301587301587302,0.0,0.95 +p38a,0.6538461538461539,0.875,1.0,0.48360655737704916,0.29268292682926833,0.8888888888888888,0.5,0.95,0.0 diff --git a/teachopencadd/talktorials/T027_kinase_similarity_ligand_profile/data/kinase_similarity_matrix_ligand_profile.csv b/teachopencadd/talktorials/T027_kinase_similarity_ligand_profile/data/kinase_similarity_matrix_ligand_profile.csv index ba4d62d2..c92c959a 100644 --- a/teachopencadd/talktorials/T027_kinase_similarity_ligand_profile/data/kinase_similarity_matrix_ligand_profile.csv +++ b/teachopencadd/talktorials/T027_kinase_similarity_ligand_profile/data/kinase_similarity_matrix_ligand_profile.csv @@ -1,10 +1,10 @@ -,EGFR,ErbB2,BRAF,CDK2,LCK,MET,p38a,KDR,p110a -EGFR,0.6089623445220651,0.5569176882661997,0.41935483870967744,0.11627906976744186,0.23846153846153847,0.22580645161290322,0.3157894736842105,0.3482142857142857,0.07142857142857142 -ErbB2,0.5569176882661997,0.6050767414403778,0.25,0.15384615384615385,0.17647058823529413,0.03571428571428571,0.125,0.39779005524861877,0.0 -BRAF,0.41935483870967744,0.25,0.8115154807170016,0.06666666666666667,0.5116279069767442,0.1111111111111111,0.6444444444444445,0.7481203007518797,0.16666666666666666 -CDK2,0.11627906976744186,0.15384615384615385,0.06666666666666667,0.5441860465116279,0.16666666666666666,0.08695652173913043,0.08333333333333333,0.6016949152542372,0.26666666666666666 -LCK,0.23846153846153847,0.17647058823529413,0.5116279069767442,0.16666666666666666,0.605074821080026,0.2878787878787879,0.48936170212765956,0.4326923076923077,0.0 -MET,0.22580645161290322,0.03571428571428571,0.1111111111111111,0.08695652173913043,0.2878787878787879,0.7922722438851472,0.047619047619047616,0.5393586005830904,0.0 -p38a,0.3157894736842105,0.125,0.6444444444444445,0.08333333333333333,0.48936170212765956,0.047619047619047616,0.7647547797173733,0.5,0.0 -KDR,0.3482142857142857,0.39779005524861877,0.7481203007518797,0.6016949152542372,0.4326923076923077,0.5393586005830904,0.5,0.6967471143756558,0.1807909604519774 -p110a,0.07142857142857142,0.0,0.16666666666666666,0.26666666666666666,0.0,0.0,0.0,0.1807909604519774,0.6395215090867264 +,EGFR,ErbB2,p110a,KDR,BRAF,CDK2,LCK,MET,p38a +EGFR,0.6093880972338642,0.5658119658119658,0.07262569832402235,0.3505039193729003,0.4576271186440678,0.125,0.24603174603174602,0.22826086956521738,0.34615384615384615 +ErbB2,0.5658119658119658,0.6064705882352941,0.0,0.4,0.25,0.14814814814814814,0.15151515151515152,0.03571428571428571,0.125 +p110a,0.07262569832402235,0.0,0.6435237878442978,0.1839080459770115,0.3333333333333333,0.3333333333333333,0.0,0.0,0.0 +KDR,0.3505039193729003,0.4,0.1839080459770115,0.6972909305064782,0.7595419847328244,0.6173913043478261,0.43341404358353514,0.5411764705882353,0.5163934426229508 +BRAF,0.4576271186440678,0.25,0.3333333333333333,0.7595419847328244,0.8112798264642083,0.07692307692307693,0.55,0.11538461538461539,0.7073170731707317 +CDK2,0.125,0.14814814814814814,0.3333333333333333,0.6173913043478261,0.07692307692307693,0.5433333333333333,0.1111111111111111,0.09090909090909091,0.1111111111111111 +LCK,0.24603174603174602,0.15151515151515152,0.0,0.43341404358353514,0.55,0.1111111111111111,0.5993589743589743,0.2698412698412698,0.5 +MET,0.22826086956521738,0.03571428571428571,0.0,0.5411764705882353,0.11538461538461539,0.09090909090909091,0.2698412698412698,0.7937853107344632,0.05 +p38a,0.34615384615384615,0.125,0.0,0.5163934426229508,0.7073170731707317,0.1111111111111111,0.5,0.05,0.7638163321418752 diff --git a/teachopencadd/talktorials/T027_kinase_similarity_ligand_profile/talktorial.ipynb b/teachopencadd/talktorials/T027_kinase_similarity_ligand_profile/talktorial.ipynb index 9915a25a..3d54cbf6 100644 --- a/teachopencadd/talktorials/T027_kinase_similarity_ligand_profile/talktorial.ipynb +++ b/teachopencadd/talktorials/T027_kinase_similarity_ligand_profile/talktorial.ipynb @@ -618,7 +618,7 @@ "name": "stdout", "output_type": "stream", "text": [ - "Activities: {'pIC50', 'pKi', 'pKd'}\n", + "Activities: {'pKi', 'pKd', 'pIC50'}\n", "Units: {'nM'}\n" ] } @@ -1488,46 +1488,46 @@ "data": { "text/html": [ "\n", - "\n", + "
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    LCK0.7540.8481.0000.5670.4500.8890.0000.7300.500
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    ErbB20.4340.0001.0000.6000.7500.8520.8480.9640.875
    p110a0.9271.0000.0000.8160.6670.6671.0001.0001.000
    KDR0.6490.6000.8160.0000.2400.3830.5670.4590.484
    BRAF0.5420.7500.6670.2400.0000.9230.4500.8850.293
    CDK20.8750.8520.6670.3830.9230.0000.8890.9090.889
    LCK0.7540.8481.0000.5670.4500.8890.0000.7300.500
    MET0.7720.9641.0000.4590.8850.9090.7300.0000.950
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    \n" ], "text/plain": [ - "" + "" ] }, "execution_count": 36, diff --git a/teachopencadd/talktorials/T028_kinase_similarity_compare_perspectives/talktorial.ipynb b/teachopencadd/talktorials/T028_kinase_similarity_compare_perspectives/talktorial.ipynb index 41a79e76..4f9826a7 100644 --- a/teachopencadd/talktorials/T028_kinase_similarity_compare_perspectives/talktorial.ipynb +++ b/teachopencadd/talktorials/T028_kinase_similarity_compare_perspectives/talktorial.ipynb @@ -159,8 +159,8 @@ "outputs": [], "source": [ "kinase_distance_matrix_paths = {\n", - " #\"sequence\": HERE / \"../T024_kinase_similarity_sequence/data/kinase_distance_substitution_matrix_sequence.csv\",\n", - " \"sequence\": HERE / \"../T024_kinase_similarity_sequence/data/kinase_distance_identity_matrix_sequence.csv\",\n", + " \"sequence\": HERE / \"../T024_kinase_similarity_sequence/data/kinase_distance_substitution_matrix_sequence.csv\",\n", + " # \"sequence\": HERE / \"../T024_kinase_similarity_sequence/data/kinase_distance_identity_matrix_sequence.csv\",\n", " #\"sequence\": HERE / \"../T024_kinase_similarity_sequence/data/kinase_distance_matrix_sequence.csv\",\n", " \"kissim\": HERE / \"../T025_kinase_similarity_kissim/data/kinase_distance_matrix_kissim.csv\",\n", " \"ifp\": HERE / \"../T026_kinase_similarity_ifp/data/kinase_distance_matrix_ifp.csv\",\n", @@ -215,27 +215,29 @@ { "data": { "text/plain": [ - "{'sequence': EGFR ErbB2 BRAF CDK2 LCK MET p38a \\\n", - " EGFR 0.000000 0.105882 0.623529 0.682353 0.552941 0.541176 0.611765 \n", - " ErbB2 0.105882 0.000000 0.600000 0.670588 0.576471 0.529412 0.600000 \n", - " BRAF 0.623529 0.600000 0.000000 0.670588 0.611765 0.623529 0.623529 \n", - " CDK2 0.682353 0.670588 0.670588 0.000000 0.623529 0.635294 0.529412 \n", - " LCK 0.552941 0.576471 0.611765 0.623529 0.000000 0.600000 0.611765 \n", - " MET 0.541176 0.529412 0.623529 0.635294 0.600000 0.000000 0.635294 \n", - " p38a 0.611765 0.600000 0.623529 0.529412 0.611765 0.635294 0.000000 \n", - " KDR 0.529412 0.564706 0.600000 0.658824 0.564706 0.529412 0.611765 \n", - " p110a 0.882353 0.882353 0.847059 0.894118 0.858824 0.894118 0.858824 \n", + "{'sequence': EGFR ErbB2 p110a KDR BRAF CDK2 \\\n", + " kinase_klifs \n", + " EGFR 0.000000 0.059037 0.572938 0.283953 0.344972 0.351553 \n", + " ErbB2 0.059037 0.000000 0.586362 0.297882 0.345400 0.369692 \n", + " p110a 0.572938 0.586362 0.000000 0.577295 0.563541 0.576006 \n", + " KDR 0.283953 0.297882 0.577295 0.000000 0.328732 0.346621 \n", + " BRAF 0.344972 0.345400 0.563541 0.328732 0.000000 0.353245 \n", + " CDK2 0.351553 0.369692 0.576006 0.346621 0.353245 0.000000 \n", + " LCK 0.288679 0.314925 0.548664 0.312352 0.327067 0.318747 \n", + " MET 0.288742 0.302033 0.606301 0.286194 0.361842 0.343975 \n", + " p38a 0.355356 0.364827 0.568806 0.346556 0.362088 0.276907 \n", " \n", - " KDR p110a \n", - " EGFR 0.529412 0.882353 \n", - " ErbB2 0.564706 0.882353 \n", - " BRAF 0.600000 0.847059 \n", - " CDK2 0.658824 0.894118 \n", - " LCK 0.564706 0.858824 \n", - " MET 0.529412 0.894118 \n", - " p38a 0.611765 0.858824 \n", - " KDR 0.000000 0.847059 \n", - " p110a 0.847059 0.000000 ,\n", + " LCK MET p38a \n", + " kinase_klifs \n", + " EGFR 0.288679 0.288742 0.355356 \n", + " ErbB2 0.314925 0.302033 0.364827 \n", + " p110a 0.548664 0.606301 0.568806 \n", + " KDR 0.312352 0.286194 0.346556 \n", + " BRAF 0.327067 0.361842 0.362088 \n", + " CDK2 0.318747 0.343975 0.276907 \n", + " LCK 0.000000 0.309121 0.337419 \n", + " MET 0.309121 0.000000 0.370645 \n", + " p38a 0.337419 0.370645 0.000000 ,\n", " 'kissim': BRAF CDK2 EGFR ErbB2 KDR LCK \\\n", " BRAF 0.000000 17.156339 19.515299 21.382788 21.089165 21.582682 \n", " CDK2 17.156339 0.000000 18.146634 21.106349 19.880467 17.972925 \n", @@ -278,27 +280,27 @@ " MET 0.428571 0.352941 \n", " p110a 0.000000 0.473684 \n", " p38a 0.473684 0.000000 ,\n", - " 'ligand-profile': EGFR ErbB2 BRAF CDK2 LCK MET p38a \\\n", - " EGFR 0.000000 0.443082 0.580645 0.883721 0.761538 0.774194 0.684211 \n", - " ErbB2 0.443082 0.000000 0.750000 0.846154 0.823529 0.964286 0.875000 \n", - " BRAF 0.580645 0.750000 0.000000 0.933333 0.488372 0.888889 0.355556 \n", - " CDK2 0.883721 0.846154 0.933333 0.000000 0.833333 0.913043 0.916667 \n", - " LCK 0.761538 0.823529 0.488372 0.833333 0.000000 0.712121 0.510638 \n", - " MET 0.774194 0.964286 0.888889 0.913043 0.712121 0.000000 0.952381 \n", - " p38a 0.684211 0.875000 0.355556 0.916667 0.510638 0.952381 0.000000 \n", - " KDR 0.651786 0.602210 0.251880 0.398305 0.567308 0.460641 0.500000 \n", - " p110a 0.928571 1.000000 0.833333 0.733333 1.000000 1.000000 1.000000 \n", + " 'ligand-profile': EGFR ErbB2 p110a KDR BRAF CDK2 LCK \\\n", + " EGFR 0.000000 0.434188 0.927374 0.649496 0.542373 0.875000 0.753968 \n", + " ErbB2 0.434188 0.000000 1.000000 0.600000 0.750000 0.851852 0.848485 \n", + " p110a 0.927374 1.000000 0.000000 0.816092 0.666667 0.666667 1.000000 \n", + " KDR 0.649496 0.600000 0.816092 0.000000 0.240458 0.382609 0.566586 \n", + " BRAF 0.542373 0.750000 0.666667 0.240458 0.000000 0.923077 0.450000 \n", + " CDK2 0.875000 0.851852 0.666667 0.382609 0.923077 0.000000 0.888889 \n", + " LCK 0.753968 0.848485 1.000000 0.566586 0.450000 0.888889 0.000000 \n", + " MET 0.771739 0.964286 1.000000 0.458824 0.884615 0.909091 0.730159 \n", + " p38a 0.653846 0.875000 1.000000 0.483607 0.292683 0.888889 0.500000 \n", " \n", - " KDR p110a \n", - " EGFR 0.651786 0.928571 \n", - " ErbB2 0.602210 1.000000 \n", - " BRAF 0.251880 0.833333 \n", - " CDK2 0.398305 0.733333 \n", - " LCK 0.567308 1.000000 \n", - " MET 0.460641 1.000000 \n", - " p38a 0.500000 1.000000 \n", - " KDR 0.000000 0.819209 \n", - " p110a 0.819209 0.000000 }" + " MET p38a \n", + " EGFR 0.771739 0.653846 \n", + " ErbB2 0.964286 0.875000 \n", + " p110a 1.000000 1.000000 \n", + " KDR 0.458824 0.483607 \n", + " BRAF 0.884615 0.292683 \n", + " CDK2 0.909091 0.888889 \n", + " LCK 0.730159 0.500000 \n", + " MET 0.000000 0.950000 \n", + " p38a 0.950000 0.000000 }" ] }, "execution_count": 6, @@ -364,7 +366,7 @@ "outputs": [ { "data": { - "image/png": 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y5uVV77/EQnWo7jhOT9Fq3mQa8uiqr04I4XRJouu9cjSq7xIyVk6O53cBbjezj4CrgT1igNISya76fEYTyvKqDxtYh+qO4/QEeQUybjZy6aqb2X3AcGDxeKo0xrkKMFJSKdXvPsB2kl4BHgYWA7bOQwfHcZoTN5xdIGl1wsb7+bxEM3sD+CHwI0lDgVHA8mY2IqYV/ibBmDqO04aEQMa9Uh2tRB5jnBCCjB5kZh0LTpRzLfAzwjjnP8wsGXn1L8DJkvrXoYfjOM2KtecYZ82G06xyPHwzewVYO1E2YN0u2r7Hp937rWrVxXGc5qQ0xtlu+M4hx3EKxQ2n4zhOBtp1r3prjcg6jtNydFivVEc1JI2O27JfkPTDLtpsFbdsPyXpn1Xk7SKpJhvohtNxnMIwy2c5UlzvfQ4wBlgT2EfSmmVtFgbOBXYzs7WAPauotzfwvKSTJa2R5bnccDqOUyhmSnVUYSPgBTN7ycw+ASYBY8va7AtcY2ZTw33t7e71sv2B9YEXgYsk3SfpMElVtyW64XQcp0ByC/KxDPBaojyN+WNgAKwGLBIjrT0s6cBqQs1sJmEX4yTC1vE9gEckfau761p2cqh/77mstND0wuTP6uhbvVE93De0WPnAW5vMLFR+39uGFSu/V0eh8p97fYlC5QNsMOLVQuWv2HdIYbL7a4G4PTWRwpssMVzSQ4nyBDObEF9XEmJl5T7AlwjxMAYC90m638yeq3SzuKPxYGBl4A/ARmb2tqRBwNPAWV0p2rKG03Gc5ifjOs7pZrZBF3XTgOUS5WWB1yu0mR5TA/9H0p2ENeQVDSfwVeB0M7tzPp3NPpJ0SHeKelfdcZziiMna0hxVeBBYVdKKkvoRJnauK2vzF2DzGCx9ECEy29PdyHyj3GhK+hWAmd3WnTJuOB3HKQwjn8khM5sLHAXcQjCGV5nZU5KOkHREbPM0cDMwmRAH+AIze7IbsdtXODcmzXN5V91xnALJbwG8md0I3Fh27ryy8inAKd1qJH0DOJIQ/nJyomoh4J40urjhdBynUKx8CqfxXA7cREj3k1xI/0GMn1EVN5yO4xRKhln1nsLM7BVJ3yyvkLRoGuPphtNxnMIwa0rDeTkhG8XDhGHYpIIGrFRNgBtOx3EKpaOzuQynme0S0/xsWdpllJWaZtUlLSlpkqQXY+70GyWtFvOpPyrpaUkPSDoocc14SWfH170kXSzpQkmDJf1V0jNxY/5JtejkOE5zktOWy5x1MgP+XOv1mT3OaKn/DFxsZnvHc+sBSxByDa0fz60EXCOpl5ldVHb9eUBfwqr9AcCpZnZ7XJ91m6QxZnZTrQ/lOE5zYPS8UczA/ZI2NLMHs15Yi8e5NTAnuQzAzB5j/n2kmNlLwDHA0WXX/4aQpO1AM+s0s4/M7PZ4zSfAI4RdAY7jtAGW8mgAWxO2Zb4oabKkJ8qWJ3VJLWOcaxMGVdPwCLB6orwvYfHqVnFB63zEsFC7Eoyr4zitTnNODpVItdi9EkXvHCp/xx4BViCEiJq/odQHuAI4M3qrCwoLIZ8ekvTQ7BkfV2riOE6TYZ1KdfS4XmavmtmrwCwyOr+1GM6nCBFI0rA+8+8VfQbYC7hS0lplbScAz5vZGV0JM7MJZraBmW0wYBFPjOk4rUBYklT96Gkk7SbpeeBl4J/AK4SF8VWpxXD+A+gv6esJBTYkeJJJpUYAp1IWmsnM7gWOAP4qafnY9kRgGPCdGvRxHKdJyWuvekGcAIwEnjOzFQnh6FJtucxsOOM0/h7A9nFQ9SlC3vTXCXs/H5X0NHAVcFZyRj0h4wbg58DNklYAfkIIh/9IzBdyaFa9HMdpQgwwpTt6njlm9i7QK67+uR1YL82FNS2AN7PXCV3ucgZ2c81EYGKifBFQMqpNO3rsOE59NOFe9RL/ljQEuBO4TNLbwAKT1pXwsHKO4xRL865HGkuYGPouIRzdi4RVPVXxLZeO4xRIY2bM0xAjxZe4OMu17nE6jlMclt/kULW86jGn+vtxnuQxScd3IecDSTMrHB9ISpWoyz1Ox3GKJYdueCKv+vaE3EIPSrrOzKaUNb3LzHbpVh2zqul/q+GG03Gcgsmlqz4vrzqApFJe9XLDWV0baaiZzZS0aKV6j8fpOE7jyWfip1Je9Y0rtNtE0uOE5ZHHmtlTFdp8duNxfvDxAO58dZXC5A/oN6cw2QDDBs4uVD4Un/e817avVW9UBzNuWrlQ+csunk/e8O548q2lCpX/xnIfFiZ7juWQ196A9JND9eZVfwRYwcw+lLQTcC2w6gIXxa58XPReEy1rOB3HaQ0yrOOsK6+6mc1MvL5R0rmShpvZ9K5uKGkdYAQJW2hm11RT1A2n4zjFkk9XfV5edeBfhLzq+yYbSFoSeMvMTNJGhFVD73YlUNKFwDqE+BudCW3dcDqO02By2E5pZnMllfKq9wYuLOVVj/XnAV8FviFpLmFh+95xi3hXjDSzNWvRxw2n4ziFopx2BVXLq25mZwNnZxB5n6Q1KyxpqoobTsdxiqOB4d1TcDHBeL4JfEyYgDIzW6fahW44HccpEGWZVe9pLgQOAJ7g0zHOVLjhdBynWJrX45xqZtfVcqEbTsdxiqV5Deczki4Hrid01YF0y5EKCfIhqeKqXEkHSnoy5k+fIunYeH6ipK/G14vGYMgHF6Gb4zg9SHMHMh5IMJg7EMLJ7UrYUVSVHvM4JY0hpMbYwcxelzSAML6QbDOMsNxgQqXI8Y7jtB55zarnjZnV7Jz1ZFf9R4S9o68DmNls4PxE/RBCoqTLzey3PaiX4zhF0mSGU9J/mdnJks6ignZmdnQ1GT1pOKvlY/81cIGZnd5D+jiO0wM0ocdZyrz7ULetuqGZJof+AYyVdKqZvV2pgaTDgMMA+gwvNoCF4zg50Zjxyy4xs+vj33lR3yX1AoYk97t3R09GgK+Wj30S8FvgRkkVA40m86r3Hjq4CB0dx8mTtPmGGpNX/XJJQyUNJsT1fFbS99Nc25OG85fAyXEjPpL6S5pvLMHMzgBuA/4sqV8P6uY4TlE0qeEE1owe5u6ErZzLUzZh3RVFGc5BkqYljmPiPtNzgL/HXOwPU2GowMx+QAhY+ofoPjuO08LI0h0NoK+kvgTD+Rczm0NKE17IGKeZVTR4ZbnUk+fHl5V9DafjtAuZNjP2KL8DXgEeB+6UtALgydocx2ksDfQmq2JmZwJnlsqSpgJbp7nWDafjOMXSZLPqXRFjd85N09bHEB3HKZacJoeq5VVPtNtQUkdpG3cRuOF0HKdQ8pgcSuRVHwOsCewjaYHo7bHdrwhbtwvDDafjOMWSj8c5L6+6mX1CWPc9tkK7bwFXAxU30SSRNEjSTyWdH8urSkoV5MMNp+M4xWGgznRHFSrlVV8m2UDSMsAewHmk4yJCdKRNEjJPTHNhS08Odcwtzu5/8MnAwmQDDB/yn0LlA/TtlUNe7G4oOu/50DEvFiq/9+1LFyofYPasRQqVv1SfIYXJ7quc8s6nn1WvN6/6GcAPzKxDSjUhtbKZjZO0D4CZzVLKC1vacDqO0/xkWI5UV151YANgUrR9w4GdJM01s2u7kPmJpIFEAyxpZRIBjbvDDafjOK1A1bzqZrZi6bWkicAN3RhNgP8GbgaWk3QZsBkwPo0ybjgdxymWHBbAp8yrnlXm3yQ9AowkDAV828ymp7nWDafjOMWR486hannVy86PryZP0mbAY2b2V0n7Az+W9Bsze7XatT6r7jhOsXSmPHqe3wIfSVoX+D7wKnBJmgvdcDqOUxiiqaMjzY3bLMcCZ5rZb4CKsYDL8a664zjF0qRBPoAPJP0I2B/YIu466pvmQvc4HccpjpTeZoM8znGE5UdfM7M3CQvqT0lzYa6GU5JJ+kOi3EfSO5JuiOXxsfxY4lg38fo9SS/H13/PUzfHcRpEk0aAN7M3zezXZnZXLE81s1RjnHl31f8DrC1poJnNArYnrLlKcqWZHVV2bj2Yb+3Vn3LWy3GcBpFiO2VDkDQSOAtYA+hHWOb0oZlVzQRZRFf9JmDn+Hof4IoC7uE4TqvQpB4ncDbBRj0PDAQOJURgqkoRhnMSsLekAcA6wP+V1Y8r66oXuynccZzG0cRZLgHM7AWgt5l1xNQ+W6W5LvdZdTObLGkEwZLfWKFJpa56KjyvuuO0Hs2aOoOwhrMf8Jikk4E3gFR5x4uaVb8OOJWcu+meV91xWpDm9TgPINjAowjzM8sBX0lzYVHrOC8E3jezJyRtVdA9HMdpAZrV40xsrZwN/DzLtUWlB54G/KaL6nGSRiXKR5rZvUXo4ThOgzGaNj1w3Kv+M2AFErbQzFaqdm2uhtPMFoiqamZ3AHfE1xOBid1cPz5PfRzHaSyicgTiJuH3wHeBh4FMUb99y6XjOMXSpF11wnDiTbVc6IbTcZxCadYxTuB2SacA15CI/G5mj1S70A2n4zjF0ryGc+P4N5muw4Btql3ohtNxnGLJyXBKGk2YdO4NXGBmJ5XVjwVOIExHzQW+Y2Z3d6mW2da16uKG03Gc4rB89qrHkG/nEOJfTAMelHSdmU1JNLsNuM7MTNI6wFXA6hVk7W9ml0o6pqLKZr+upo8bTsdxCiWnMc6NgBfM7CUASZMIAYjnGU4z+zDRfjBd+7ql3TOVghan0rZlDWff3h0svdj7hcn/uKN3YbJ7iudeX6JQ+csunlPe7S4oOu95x9bl2WXzZ9lb+xUq/425H1ZvVCNzLNMKna7JJ6/6MsBribppfDpGOQ9JewC/BD7Hp8GGyvkrgJktsOhd0q5pFPVAxo7jFEqGQMbTS1uq4zEhKaaC6AVMspn92cxWB3YnjHdW4rYYT2N+PaWDgTPSPJMbTsdxiiO/6EjTCHvJSywLdNllMLM7gZUlDa9Q/V3gb5JWLZ2IKTSOAbasqgkt3FV3HKf5EbkFMn4QWFXSioTg6HsD+853L2kV4MU4OfRFQnDid8sFmdmNkj4GbpK0OyEO54bAFmaWavzJDafjOMWSw+SQmc2VdBRwC2E50oVm9pSkI2L9eYTIRgdKmgPMAsbFLJaV5N0maTxhO/i9wLZmNjutPm44HccpFFW2XZkxsxspi/EbDWbp9a+AX1XVR/qAYM4F9Ae2Bd6WpCDGhlaT4YbTcZziaGB0964ws1S507vDDafjOIXSxHvVa8YNp+M4xdKGhjP35UiSfi/pcUmTJf1J0pB4fpik62PdU3HNlOM4bY460x2tRBHrOL9rZuua2TrAVEI+D4BvAlPMbF1CJrnTYqIkx3HalZSL31utO1+z4ZQ0QtIzki5OeJeDzGxmrBchV3HpLTFgoXh+CPAeIYIJkq6V9HD0RA+r64kcx2kumjdZW83U63F+nrCfdB1gJnAkgKSLgDcJkUnOim3PBtYgrPZ/Avi2mZUc9EPM7EuEuHhHS1qsTr0cx2kChHuclXjNzO6Jry8FRgGY2cHA0sDTwLhYvyPwWDy/HnC2pNJ6qaMlPQ7cT9hWNW8rVBJJh0l6SNJDc97/qE7VHcfpEczSHS1EvYaz/Gnnlc2sA7iST/MUHwxcY4EXgJeB1WP64O2ATeL456PAgIo3S+RV7ztsUJ2qO45TOOaTQ5VYXtIm8fU+wN1xv2hpjHNX4JlYP5WwQh9JSxC6+S8Bw4AZZvaRpNWBkXXq5DhOE9GOhrPedZxPAwdJ+h3wPPBbQtSRoYThjceBb8S2JwATJT0R635gZtMl3QwcIWky8Cyhu+44TrvQWr3wVNRrODvN7Iiyc5tVamhmrwM7VDj/MTCmTj0cx2lSWm3iJw2+c8hxnOIwWm7iJw01G04zewVYOz9VHMdpR9zjdBzHyUCOgYybCk+d4ThOcaRdw5miOy9ptKRnJb0g6YcV6veLuxgnS7pX0rqFPBPucTqOUzB5dNVT5lV/GdjSzGZIGgNMoEImzDxwj9NxnGLJZ6/6vLzqZvYJUMqr/ultzO5N5Ay6n5DQrRDccDqOUyg57VWvlFd9mW7afw24qT7Nu6Zlu+qfzO3NtHcWKUz+gIGfFCa7p9hgxKuFyn/yraUKlT97VnGfL8CytxYf1bD/Dq8UKn92gR9xLnM6BnSm7qsPl/RQojwhkVs9VV51AElbEwznqLQ3zkrLGk7HcVqDDLPq081sgy7qUuVVl7QOcAEwxswWSA2cF95VdxynWPKZVZ+XVz0GQN8buC7ZQNLywDXAAWb2XCHPEnGP03GcQsljVj1lXvXjgcWAc0OMIeZ248HWhRtOx3GKI8fo7inyqh8KHJrP3brHDafjOIURIsC3355LN5yO4xSKOtxwOo7jpKcFE7GlIddZdUkfJl7vJOl5SctL+pmkf0l6LJ67RtKaibZ3xD2oj0t6UNJ6eerlOE6jyG+vejNRyHIkSdsSsluONrOp8fTpZraema1KyEX0D0mLJy7bL+YcOhc4pQi9HMfpeTzLZQokbQ6cD+xsZi9WamNmVwK3AvtWqL6P7rdSOY7TSrShx5n3GGd/4C/AVmb2TJW2jxDyrpczGrg2Z70cx2kE1p7xOPM2nHOAewn7RL9dpW353tPLJA0mLG79YsULpMOAwwB6Dx9Wn6aO4/QM6feqtwx5d9U7gb2ADSX9uErb9QlZMkvsB6wIXE6Iu7cAybzqvRcanIe+juMUjMxSHa1E7mOcZvYRsAuwn6SvVWoj6SuEjJdXlF07BzgOGClpjbx1cxynAfgYZzrM7D1Jo4E7JU2Pp78raX9gMPAksI2ZvVPh2lmSTgOOJXT5HcdpVYyc4tM1F7kaTjMbknj9GqHrDWHC6GfdXLdVWfm0PPVyHKcxiNbrhqfBdw45jlMsbjgdx3EyYIDvVXccx8lGO3bVPQK84zjF0nN51VeXdJ+kjyUdW8izRNzjdBynQPJZapQyr/p7wNHA7nXfsArucTqOUxxGXh5nmrzqb5vZg4QdjIXiHqfjOIWSUyDjSnnVN85DcC20rOFca6Hp3LPVhOoNm5TX535c+D1W7DukeqM6eGO5D6s3qoOl+hSs/9xi9Ydi854DHLFCYanDedVuy0dQ+q56LnnVe4KWNZyO47QARpYgH3XnVe8pfIzTcZwCyS0CfNW86j2Je5yO4xRLDrPqafKqS1oSeAgYCnRK+g6wppnNrFuBMtxwOo5TLDktgE+RV/1NQhe+cNxwOo5THGbQ0dFoLXLHDafjOMXShlsu3XA6jlMc2WbVWwY3nI7jFEsbepw1L0eSdFTcbG+ShifOd7nRvtomfcdx2pA2TJ1RzzrOe4DtgPK9EaWN9qcmTyY26Y8B1gT2kbRmHfd3HKfpyW0dZ1NR1XBKGiHpGUkXS5os6U+SBpnZo2b2Snn7bjbad7lJX9LXJT0o6XFJV0saVP+jOY7TcIwwq57maCHSepyfJ+wbXQeYCRxZw70qbdJfJr6+xsw2NLN1CSmDu8qOeZikhyQ9NP3d1nqjHeczy2fR44y8Zmb3xNeXArVEFuhuk/7aku6S9AQhv/palQQk86oPX6x3DSo4jtOzWJhVT3O0EGln1cufqpan7G6T/kRgdzN7XNJ4YKsa5DuO02wYmLVffuC0HufykjaJr/cB7q7hXt1t0l8IeENSX4LH6ThOu9CGHmdaw/k0cJCkycCiwG8lHS1pGsFznCzpAgBJS8bzxwDHSZomaaiZzQVKm/SfBq4ys6ei/J8C/wf8DXgmr4dzHKfBlLZcttnkUNqueqeZHVF27sx4zEd3G+0rbdKP538L/DalLo7jtBItNvGTBt855DhOoVhn+41xVjWcca3m2sWr4jhO+9F6S43S4B6n4zjF0aZBPjx1huM4xWKd6Y4qVIt1ocCZsX6ypC8W8jy4x+k4ToGYGZbDjHki1sX2hDXhD0q6zsymJJqNAVaNx8aECedCUgi7x+k4TqFYp6U6qtBlrIsEY4FLLHA/sLCkpfJ/ohb2OB+d/Mn0QUu/miVr9XBgelH6uPyGy++JezSh/D8VKX+FbLosyAfMuOXvnVcNr94SgAHd5FWvFOui3JvsKh7GGxlUTkXLGk4zWzxLe0kPdZOzuW5cfmPl98Q9XH52zGx0TqK6i3WRpU0ueFfdcZxWoLtYF1na5IIbTsdxWoHuYl2UuA44MM6ujwTeN7Pcu+nQwl31GphQvYnLb2H5PXEPl98gzGyupFKsi97AhWb2lKQjYv15hO3cOwEvAB8BBxelj6wNV/U7juMUiXfVHcdxMuKG03EcJyOfScMpqdKyBadNkPSFRuvgtDefScMJ9Cv6BpJWlrSEpEzrTTPI/6KkHl2TlweSNpO0fXyd+w+YpB2BSZJWz1t2TyFpQMyG4DQpnznDKWkH4HxJJ0pat6B7jAauAX4JXCVptQLkXwp8nKfchPyNJB0qaWRehj9hJH8EfA7Acp6ZjEbzLOCbZvaMpEL+v0vPImmYpAE5yy7975wf828Vive+auMzZTgljSEYs1sJMUYPzvuXXdKmhMj4RwLfBf4OHBDr6v4njYb/JOBIM3tC0sL1yiyTvzNwMbAh8ANgt3i+Xt37x7+zKcDgR6N5MWEpyluS+lkBWcIkycxM0u7xfldK2i4PAxqf4X+BywlpZL4taYt65XZzv9KzjJK0b/xbeG+sHfjMGE5JKwFXAr83s0sJa7zWpSzVca0GIi667QWsBPzczO4xs/cJ+ZVWh/o9LElDgOOAO83sDknLAXdK2qgeuQn5qwGnAOPN7HDgCuAwSUPq0T2OOX41Fv9F3AYnqX/JK6zHO5S0HvA7YF/gduCbwCYxok6uREOzPfAT4HDgQ0IUnj0k9e/24m6QtCJwLnCmmV1qZpcRehWF5cGOz7Ir4Yd+JeD7wLGSBhV1z3bhM2E4JQ0D3iN4aptLWt/MZgAzgCMlnSNpnKThdRiIkoczCfhH4vwDhCyeJV2G1CgfM/sQ+DGwRoxHeBVwvpk9UKvMhF6rELas/Q/wcLzfVcBb1B/sYRVgz/glXY7ofZrZxwmvsNYfrE0IhngXM/sHoav+PsFQb5aH8Yxd8uRWvlWBo4GRwAjgN8AJwAHxfy0zZvYy8FdgG0mfj6e3BU6RdJ2k7+nTTLO5IGkF4FBgF+A5YGVgReC/JA3M815th5m19QHsSviHHAwsAXwHuJrwa34nsCPhF/dqQtrj/jXcYwfgj8CxwHpldSsCz8TXBwOXAH0zyh9cVt4MuAO4LHFOdbxHqxA8taEl3YDe8e/fga3i6y8Ai2eQOyo+cx/gK8BFwCuEL+mf4/t/BaFreirQq4b3/TVgg1juFf/2A04kGNFRQJ863ps1CRlY/wlckTi/SHyGtWL5asIQ0BIZ5fcBhiTKJxJ+EH8P3AZsDewRZZ+fVX7ZvVYA9gLWAgbFe69OCNn2aPw/OAR4kuBkZPo8PktHwxUo9OGCUbwX2DlxbgBh7O5NYON4rvSFy/xPCYwmeGhHRGN8VFn9IoTYX4fEL+BaGeVvRzD8h8dyn/h302jsDgcWqvN9WiYahsEJ+f3i3yuAzxNiHd6S1nASgso+F/VbP57bORqA0wge4RhgT+BbwEoZdd6ZsH95s1heElg4Ud8P+DnBWG9a4/uyNHA/sFcsPwCsnKi/APhFNM7XlP6fMv5/XhzvcQmwezz/fcIQzzqJtkOAQXV8xqsThknOJ/xg/RLYItbtApwUX+9AGHpYu57/qXY/Gq5AYQ8Wxi87gU1ieRXgZMKv7HDCxM2VwKjENZm8NuCLwL+BXWN5z2iADgT2TLR7lfArvmYNz7EX8A7BUzuL4DEvGutGEiYRjqnlSxUN4ghg4fhlWsAzi4bhVuA+4AsZ3pfnS1/MsrpxwIXRcA6o8bNdCngMOCOWlwSeBfaO5aTneRywZI33WRW4jOgRAk8QopCfDyxP6EpfFD/bnTPK3hF4iuBNbgr8NBrR78f6E4E/xPeybs+P8AP248Tnc1R8jlHxOTvi9+MVYOt679fuR8MVKPThQtf7CmBxQtf2u4m6xQlLYy6nhu55lLElMBH4OqH780g0bscRunHfJIzdTQA+n0Gu+DSOwND4pRpN6O7+nGCI9wIWA9YgRIVZOKPuwwgzuOcSuv5XkhhCSNz/d8AcYJUMsncDflMmp3eifixwA+GHpg8ZfrCAYfHvIQTP9RiC0T+8rF2/HP5/lorG7HxCb+Fignc+iRBkt9Ru2YxyNyOEO9s8ca4P8GWC57ljPDeB8COTx7N8C7gtUV4hGs/TYnmDaFy3rPden4Wj4Qrk/kChS7JxonwLwfM8LJaTX+DhRO8t4z1KxkCErvQ5hEmUkrcwJBrTX5Tfs8ZnOhG4Nr5eE/gkfpmfigY005hpQu5GwH8TvKbngB8C+8Qv9mjCD8NyZO9Gb08Yp+vFp95fr/h+bR+NxM7A0hnl7kgYFtk8lg+I5Ull7cYCW2UxyIlrVwQOis/enzCuuxVwLTAi0e4BYI0a5PcFvkH4odqChDdJmEE/Cbgoce5zdfzfqKx8IfCTRPkL8fuxaaX2fnR9tNWselw8fAmwX1yigpntSAg3tVssd5TWbprZdDN7L+M9ZPG/zAJ/J/xD3hLrh1iY/V4UWCWui0u9nlDS1pLOknRQ4hmOA/4j6TyCd7mHmX0dGA9MNrM5GeQvJWm1OKP6EMHjngMMJEykbUJYg/oj4HhC9/2lKjLLZ8SnEzyatcysU1IvM+uM79tI4Mtm9lczyxpkdjWCZ3+8pNFm9gfgDGCGpNJa2T0JXc5/lT6ntMTdRn8kdF+/ARxgZk+Y2R2E92oNSX0krUEwgB9mlL81wcufRBj6+DKhqw6E/03C0MvnJPWJ597Oco/EvVYGxktaLJZ7E8bgl5b0oyj7CcKQxxdjOdP79VmmbeJxStoJ+BXBs7wvWWdmu0j6u6RbzWyHLIam7B5LEJY1zVGIA7g0wUs4jtCt2pOw7vFDwhfiEAuJpdLK35HgcVxPiCu4kqSXgZmEJU4/J4zj3S2pr5k9mFH/nQkTY50EY9kR9fw58DZhpvWXZvZO4sclzXvVG5gbdZpjZo9Kug64OW46eB6YFY3bPgQDXQtXENYbvgYcHu/3h2i3N4rv3yqEH5bnswhWSOo1gTDE8AdJ3yYYsKGERftPAt+L+q8P/NTMXutS4PyySz+2ixLs0wxJFxGGG0ZJwsyujs3XiM9Xc2rIuCb0UcLwwiBJV8XP9H7CZzVO0k2EoYfxhCEgJwuNdnnrPQjdvyGErs/osrrTgdMT5QeJXd4a7rEEYeJnD0JX8AFgd8JynWsIs/UbEzyWaWSfPV+HYNBKM50bESZlRsTyUsAzhPWKkH0iq9TN3Zowe74kwQN5juBtrkrwhiYAy2eQO5wwoVCasOqfqPsxYZz5JsLymqdrfF/Wia97EX4cLyDM/l4P7BTrDgXuosbZYMIE2ehE+f+i7r8jjGMPjrpsDmyY5TPg0yVehwIXJM4PJUxSnk7otu8HTM76HlW43zbxvR9LWGP6LeJqCIKzNAD4WWyzSz33+qweDVcgtwcJ/9wbJcqHxC/SXcw/kL9CDbJLY5p7RWM2keDVlOqvAa6KrzcBlqvhHkOinOTazJsJ44/fAtYjeDsTyDgbTRj3TRrl5DjvpfG+irofR/a1iLsSjPoisZw0nisRflC2IoNBjtcuFvWeSpiF3zB+8c8h/BCU0ifsHtsPrfF/p09ZeTvgf0r/L/E937dG2aUflmHxfbqyrH6R+PleD7xEDSsvKtxzIDAwvv5KwnhWXF2Aj21mPlp6jFPSlyRtGseDFiN8OUs8bWabm9nmwGqSSuM4WVIKE8fnSmM/zxIM5xrAxoldIvsBveP+6PssZRcuyh8uaVEL46J7Aybpj5JOJnypniWM7V1JGKc93sxmZ5C/PqHbdx1hb35vC+O8pe2BPyMY7eEWhjhONbO30soHMLPrCZ7TQ5IWMbOPE/JXAD4wszvMbGpGue8SjNiyBG+vNIb9EcGDmkRYvbCPpMFmNjOL/MR95ipEbTpY0ijgHjM7Pta9SlhyNqw7Gd3Ink7YZXQ3YQfZI5KWlbSwpMUs7GC7kbDKYDszm1LLfZI70sxsFmF4AQtDAHcRehTbSNpL0s/KdPSxzaw02nLXehAWTz9M3KlDGHd6jLDPOtnuy4Tu9PA677cF8Lf4emfC4vMDCNvUxgGPk9HjIYxjPkCYgS7NwA8hTNh8QGIZCuGLm3XZy87AFMLY64oET/naRL2i3FuBZXL6TF7kU8/zSELQjUyeZgW52xKWYC1GWDLzT8L6yn4EY1Srp1nqSYwkdJEnEgzzpaX/l/h/NZnE0qEa77UDwXueFXV/lLAu9HbCj+KQOmSvDbwLHFR2PjljP4rw4zmTuN7Vjzo+z0YrUJPSwfO4B9ghlocTFnLvGg3FT2Kbw6NBq2Xh+ZeAkfH1uPgPvl+i/iuEX/JbCWs3M42tRf3uJoxDrUdY7FzqXvWLX97LqX2p0ZbRaCWXZg2JhuHahNEYT5jJHZbTZzMmGppjCGOa6+Ukd6doaEqL0VfMSe5GhK2NpV1kIwjLv04gDA+8RE7jgITx0Znx/7U3oeeyRD3PQhgnnUTYnTYl+T8a60uf8ybAXOJCfbx7Xt9n2WgFavhHWTT+cu8ey6tEAzYqlteJBuc8wvhg5skCPvVmS5MSI6IxuLCs3R6Eblbq/dtlz7BHLG8EvEFYjD4hnutH8BD+UOP7dAzw7fg6ubB9MGE29SJgf4LHm2pHUIZ77xyfb92c5e4UjfGiiXN1GQDCutIOPt1V0yfe5yxC3NCatmtWeYYnqWPPeZm8AQljuC3wcsl4Mr/HuQ0wtvSeueGs831vtAI1KR2+mI9EI/k34FhL/KMkfmUz77hgQW/2c4RlOssSFpwfV9a+pi5WfIZHCVtD/0ZYErQcYTZ3UmwzmOyLxEvPfhZwYvJcos3ngb8QxgrrnozoQo+a91VXkTs2fva98vryR5kvAPvE8haEH86FC3yGR6lzKyUVNlYQhgReIqxBLX3WwxP1bjTz+AwbrUDNigcD1wn8MJZL0XzGEAbZM3sjLOjNrkzoTm8byysSxlFPKuIZ4rkhhK7jYnXK3oYwtvulWE7u4vkGwYvOxetpwGdf83hgNzJ3JXSjryR444Uu08nrGQi7vA4mLDMrLQkbTei2n0zoKa3f6M+s3Y6GK1CX8qGb9UzJMyCM1z1AfWNG5d7s9+L5kmEeQRgaqGuyqewZnk08w8GEiE71RjwaTJgxP7lkPOP5cdHbyTTR9Fk4CKsWHgGOieWm9M6oPKk1kTDptGSs+3HSCfAj58+g0QrU/QDBw3wielF3Uefi4SizK292F8Je8VzjFMZneJIwC30nOYX0IgSkOJ4wC30qYdLjmbzkt+NB6OpOI2wLbbg+3ejZ3aTWCMIW4K/EuqYz/q1+lH65WhpJuxAWca9vZk/lJHN7wjjhSDP7t0LirCMJSzm63btd4/1yf4YodyBhhcB2hAmo283subzktyPxs3+xiM85L6KONxO2fv5vXMu8A2E329GE4CBTS3EErB2+6E1EWxhOAEmDzOyjnGWOIXR1zyXkszkiT6NW4X65P4PTvkgaSwit91Mzu0IhsdtphK2j7zZWu/ambQxnURTlCTpOHsQ8TpcR4gF8BFxtZjc0Vqv2xw1nCtwTdJoZSbsRJgIvNbNfe/e8eNomrFyRuNF0mhkzu07SbOBCSa+Y2TWN1qndcY/TcdqEVpjUahfccDqO42SkpcPKOY7jNAI3nI7jOBlxw+k4jpMRN5yO4zgZccPpOI6TETecjuM4Gfl/3hvl/qGIY9AAAAAASUVORK5CYII=\n", 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\n", 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    " ] @@ -409,12 +411,12 @@ { "data": { "text/plain": [ - "array([0.105882, 0.623529, 0.682353, 0.552941, 0.541176, 0.611765,\n", - " 0.529412, 0.882353, 0.6 , 0.670588, 0.576471, 0.529412,\n", - " 0.6 , 0.564706, 0.882353, 0.670588, 0.611765, 0.623529,\n", - " 0.623529, 0.6 , 0.847059, 0.623529, 0.635294, 0.529412,\n", - " 0.658824, 0.894118, 0.6 , 0.611765, 0.564706, 0.858824,\n", - " 0.635294, 0.529412, 0.894118, 0.611765, 0.858824, 0.847059])" + "array([0.059037, 0.572938, 0.283953, 0.344972, 0.351553, 0.288679,\n", + " 0.288742, 0.355356, 0.586362, 0.297882, 0.3454 , 0.369692,\n", + " 0.314925, 0.302033, 0.364827, 0.577295, 0.563541, 0.576006,\n", + " 0.548664, 0.606301, 0.568806, 0.328732, 0.346621, 0.312352,\n", + " 0.286194, 0.346556, 0.353245, 0.327067, 0.361842, 0.362088,\n", + " 0.318747, 0.343975, 0.276907, 0.309121, 0.337419, 0.370645])" ] }, "execution_count": 10, @@ -474,7 +476,7 @@ "outputs": [ { "data": { - "image/png": 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\n", 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\n", 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    " ] @@ -750,19 +752,19 @@ "name": "stdout", "output_type": "stream", "text": [ - "46.564710000000005\n", + "27.09695\n", "sequence\n", "1751.566954\n", "kissim\n", "22.258792\n", "ifp\n", - "53.27453800000001\n", + "52.39304\n", "ligand-profile\n" ] }, { "data": { - "image/png": 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\n", 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\n", 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    " ] @@ -807,7 +809,7 @@ ], "metadata": { "kernelspec": { - "display_name": "Python 3", + "display_name": "Python 3 (ipykernel)", "language": "python", "name": "python3" }, From e48f7a2b13e31d702ed511acb3a023870c18d9b7 Mon Sep 17 00:00:00 2001 From: t-kimber Date: Tue, 28 Sep 2021 09:09:49 +0200 Subject: [PATCH 091/158] review of theory (minor adjustements) --- .../T023_what_is_a_kinase/talktorial.ipynb | 92 ++++++++++++++----- 1 file changed, 68 insertions(+), 24 deletions(-) diff --git a/teachopencadd/talktorials/T023_what_is_a_kinase/talktorial.ipynb b/teachopencadd/talktorials/T023_what_is_a_kinase/talktorial.ipynb index 5d73256b..7a82031d 100644 --- a/teachopencadd/talktorials/T023_what_is_a_kinase/talktorial.ipynb +++ b/teachopencadd/talktorials/T023_what_is_a_kinase/talktorial.ipynb @@ -8,8 +8,8 @@ "\n", "Authors:\n", "\n", - "- Talia B. Kimber, 2021, [Volkamer lab, Charité](https://volkamerlab.org/)\n", "- Dominique Sydow, 2021, [Volkamer lab, Charité](https://volkamerlab.org/)\n", + "- Talia B. Kimber, 2021, [Volkamer lab, Charité](https://volkamerlab.org/)\n", "- Andrea Volkamer, 2021, [Volkamer lab, Charité](https://volkamerlab.org/)" ] }, @@ -64,7 +64,10 @@ " - Davis et al. dataset: [Nature Biotechnology (2011), 29, 1046-1051](https://doi.org/10.1038/nbt.1990)\n", " - KIBA dataset: [J. Chem. Inf. Model. (2014), 54(3), 753-743](https://doi.org/10.1021/ci400709d)\n", " - PKIS dataset: [PLOS ONE (2017), 12, 1-20](https://doi.org/10.1371/journal.pone.0181585)\n", - "- Kinase dataset: [Molecules (2021), 26(3), 629](https://www.mdpi.com/1420-3049/26/3/629) " + "- Kinase selection: [Molecules (2021), 26(3), 629](https://www.mdpi.com/1420-3049/26/3/629)\n", + "- Kinmap\n", + " - http://www.kinhub.org/kinmap/\n", + " - KinMap: a web-based tool for interactive navigation through human kinome data. [BMC Bioinformatics (2017), 18, 16](https://doi.org/10.1186/s12859-016-1433-7)" ] }, { @@ -87,13 +90,13 @@ "source": [ "Kinases are established drug targets to combat cancer and inflammatory diseases ([Nat. Rev. Drug Discov. (2021), 20(7), 551-569](https://doi.org/10.1038/s41573-021-00195-4)). They are involved in most aspects of cell life by phosphorylating and thereby activating themselves or other proteins and are most frequently mutated proteins in tumors.\n", "\n", - "As of Sep 2021, 5782 X-ray structures of human kinases have been resolved (see [KLIFS](https://klifs.net/) database) and 67 FDA approved small molecule protein kinase inhibitors are on the market (see [this list](http://www.brimr.org/PKI/PKIs.htm)). Most of the approved drugs bind in the ATP-binding pocket and intermediate surroundings.\n", + "As of September 2021, $5782$ X-ray structures of human kinases have been resolved (see [KLIFS](https://klifs.net/) database) and $67$ FDA approved small molecule protein kinase inhibitors are on the market (see [this list](http://www.brimr.org/PKI/PKIs.htm)). Most of the approved drugs bind in the ATP-binding pocket and intermediate surroundings.\n", "\n", "Despite of decades of kinase research, there are still many open challenges:\n", "\n", - "- A large fraction of the kinome is un-/underexplored\n", - "- Many kinase inhibitors are promiscous binders causing off-target effects or enabling polypharmacology\n", - "- Occurence of drug resistances due to mutations" + "- A large fraction of the kinome is un-/underexplored.\n", + "- Many kinase inhibitors are promiscous binders causing off-target effects or enabling polypharmacology.\n", + "- There are occurences of drug resistances due to mutations." ] }, { @@ -102,14 +105,14 @@ "source": [ "#### The human kinome \n", "\n", - "Human kinome consists of over 500 protein kinases (number varies depending on the data resource, see [overview on kinodata](https://github.com/openkinome/kinodata/blob/master/human-kinases/human_kinases.ipynb)).\n", + "The human kinome consists of over $500$ protein kinases (this number may vary depending on the data resource, see [overview on kinodata](https://github.com/openkinome/kinodata/blob/master/human-kinases/human_kinases.ipynb)).\n", "\n", - "Manning et al. clustered the human protein kinases based on their sequence into [Science (2002), 298(5600), 1912-1934](https://doi.org/10.1126/science.1075762) into eight major groups (AGC, CAMK, CK1, CMGC, RGC, STE, TK, TKL) and one \"Other\" group for unassigned kinases. The kinase clustering is visualized as Manning kinome tree. The kinase resource KinMap enables mapping of kinase data onto that tree, e.g. the number of of X-ray structures per kinase as shown in Figure 1.\n", + "In [Science (2002), 298(5600), 1912-1934](https://doi.org/10.1126/science.1075762), Manning et al. clustered the human protein kinases based on their sequence into eight major groups (AGC, CAMK, CK1, CMGC, RGC, STE, TK, TKL) and one \"Other\" group for unassigned kinases. The kinase clustering is visualized as the Manning kinome tree. The kinase resource [KinMap](http://www.kinhub.org/kinmap/) enables mapping of kinase data onto that tree, e.g. the number of X-ray structures per kinase as shown in Figure 1.\n", "\n", "![Manning tree with number of structures per kinase (KinMap)](images/kinmap_n_structures_per_kinase.png)\n", "\n", "*Figure 1:* \n", - "Number of PDB structures per kinase mapped onto the Manning kinome tree using KinMap.\n", + "Number of PDB structures per kinase mapped onto the Manning kinome tree using [KinMap](http://www.kinhub.org/kinmap/).\n", "" @@ -123,7 +126,7 @@ "source": [ "#### Kinase structures and important motifs\n", "\n", - "Kinases sequences and structures are highly conserved. Important regions in the kinase pocket include (Figure 2):\n", + "Kinase sequences and structures are highly conserved. Important regions in the kinase pocket include (see Figure 2):\n", "\n", "- Hinge region: Forms key hydrogen bonds to ligands \n", "- DFG motif: Flips between phenylalanine (F) and aspartate (D), driving the active and inactive state\n", @@ -154,8 +157,7 @@ "source": [ "### Kinase resources\n", "\n", - "Nevertheless the focus on this protein family has led to a plethora of freely available data on compounds, bioactivity, and structures that are being used for computational drug development. \n", - "[TODO cite Kooistra, Volkamer, ARMC V.50, Elsevier, 2017, 153-192]" + "Nevertheless the focus on this protein family has led to a plethora of freely available data on compounds, bioactivity, and structures that are being used for computational drug development ([Annual Reports in Medicinal Chemistry 50 (2017): 197-236](https://doi.org/10.1016/bs.armc.2017.08.001))." ] }, { @@ -169,7 +171,7 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "The KLIFS database ([Nucleic Acid Res. (2020), 49(D1), D562-D569](https://doi.org/10.1093/nar/gkaa895), [J. Med. Chem. (2014), 57(2), 249-277](https://doi.org/10.1021/jm400378w)) fetches all kinase structures deposited in the structural database PDB ([Acta Cryst. (2002), D58, 899-907](https://doi.org/10.1107/S0907444902003451), [Structure (2012), 20(3), 391-396](https://doi.org/10.1016/j.str.2012.01.010)) and processes them as follows: All multi-chain structures in the PDB are split into monomers and aligned to each other with a special focus on a pre-defined binding site of 85 residues (Figure 1). For example, this means that the conserved gatekeeper (GK) residue at KLIFS position 45 can be easily and quickly looked up in any of the over 10,000 monomeric kinase structures in KLIFS. \n", + "The KLIFS database ([Nucleic Acid Res. (2020), 49(D1), D562-D569](https://doi.org/10.1093/nar/gkaa895), [J. Med. Chem. (2014), 57(2), 249-277](https://doi.org/10.1021/jm400378w)) fetches all kinase structures deposited in the structural database PDB ([Acta Cryst. (2002), D58, 899-907](https://doi.org/10.1107/S0907444902003451), [Structure (2012), 20(3), 391-396](https://doi.org/10.1016/j.str.2012.01.010)) and processes them as follows: All multi-chain structures in the PDB are split into monomers and aligned to each other with a special focus on a pre-defined binding site of $85$ residues (Figure 1). For example, this means that the conserved gatekeeper (GK) residue at KLIFS position $45$ can be easily and quickly looked up in any of the over $10,000$ monomeric kinase structures in KLIFS. \n", "\n", "![KLIFS binding site](https://klifs.net/images/faq/xcolors.png.pagespeed.ic.dprMuoZGzn.webp)\n", "\n", @@ -195,14 +197,13 @@ "source": [ "#### Bioactivity data\n", "\n", - "TODO - short !\n", - "* maybe an overview of data points per kinase on Chembl (from kinodata)\n", - "* other profiling data (as available in karaman, xxx)\n", + "[ChEMBL](https://www.ebi.ac.uk/chembl/) is a well-known bioactivity database, which releases updated versions every now and then.\n", + "In September 2021, there are over two million compounds and $14,000$ targets that are stored. In ChEMBL29, there are over $160,000$ measurements on kinases (see Figure 3).\n", "\n", "![Manning tree with number of ChEMBL activities per kinase (KinMap)](images/kinmap_n_activities_per_kinase.png)\n", "\n", "*Figure 3:* \n", - "Number of ChEMBL 29 bioactivities per kinase mapped onto the Manning kinome tree using KinMap.\n", + "Number of ChEMBL29 bioactivities per kinase mapped onto the Manning kinome tree using KinMap.\n", "" @@ -212,13 +213,16 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "- Karaman et al. dataset: TODO\n", + "However, ChEMBL is not the only available database. Below is an non-exhaustive list of available kinase data sets.\n", + "\n", + "\n", + "- Karaman et al. dataset:\n", " - Paper: [Nature Biotechnology (2008), 26, 127-132](https://doi.org/10.1038/nbt1358)\n", " - Data: [KinMap data (JSON)](http://kinhub.org/js/Davis_profiling.js)\n", - "- Davis et al. dataset: TODO\n", + "- Davis et al. dataset:\n", " - Paper: [Nature Biotechnology (2011), 29, 1046-1051](https://doi.org/10.1038/nbt.1990)\n", " - Data: [KinMap data (JSON)](http://kinhub.org/js/Karaman_profiling.js)\n", - "- KIBA dataset: TODO\n", + "- KIBA dataset:\n", " - Paper: [J. Chem. Inf. Model. (2014), 54(3), 753-743](https://doi.org/10.1021/ci400709d)\n", " - Data: [SI data (XLSX)](https://ndownloader.figstatic.com/files/3950161)\n", "- PKIS dataset: \n", @@ -309,7 +313,7 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "Note: You can run the kinase similarity **Talktorials T024-T028** with your own set of kinases. Please update the CSV file with your kinases; the only mandatory columns are `kinase_klifs` and `uniprot_id`." + "_Note_: You can run the kinase similarity **Talktorials T024-T028** with your own set of kinases. Please update the CSV file with your kinases; the only mandatory columns are `kinase_klifs` and `uniprot_id`." ] }, { @@ -538,7 +542,17 @@ "cell_type": "code", "execution_count": 5, "metadata": {}, - "outputs": [], + "outputs": [ + { + "name": "stderr", + "output_type": "stream", + "text": [ + "INFO:opencadd.databases.klifs.api:If you want to see an non-truncated version of the DataFrames in this module, use `pd.set_option('display.max_columns', 50)` in your notebook.\n", + "INFO:opencadd.databases.klifs.api:Set up remote session...\n", + "INFO:opencadd.databases.klifs.api:Remote session is ready!\n" + ] + } + ], "source": [ "from opencadd.databases.klifs import setup_remote\n", "\n", @@ -575,7 +589,37 @@ "cell_type": "code", "execution_count": 6, "metadata": {}, - "outputs": [], + "outputs": [ + { + "name": "stderr", + "output_type": "stream", + "text": [ + "INFO:opencadd.databases.klifs.api:Set up remote session...\n", + "INFO:opencadd.databases.klifs.api:Remote session is ready!\n" + ] + }, + { + "ename": "KeyError", + "evalue": "'kinase.uniprot'", + "output_type": "error", + "traceback": [ + "\u001b[0;31m---------------------------------------------------------------------------\u001b[0m", + "\u001b[0;31mKeyError\u001b[0m Traceback (most recent call last)", + "\u001b[0;32m/opt/miniconda3/envs/teachopencadd/lib/python3.8/site-packages/pandas/core/indexes/base.py\u001b[0m in \u001b[0;36mget_loc\u001b[0;34m(self, key, method, tolerance)\u001b[0m\n\u001b[1;32m 3360\u001b[0m \u001b[0;32mtry\u001b[0m\u001b[0;34m:\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n\u001b[0;32m-> 3361\u001b[0;31m \u001b[0;32mreturn\u001b[0m \u001b[0mself\u001b[0m\u001b[0;34m.\u001b[0m\u001b[0m_engine\u001b[0m\u001b[0;34m.\u001b[0m\u001b[0mget_loc\u001b[0m\u001b[0;34m(\u001b[0m\u001b[0mcasted_key\u001b[0m\u001b[0;34m)\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n\u001b[0m\u001b[1;32m 3362\u001b[0m \u001b[0;32mexcept\u001b[0m \u001b[0mKeyError\u001b[0m \u001b[0;32mas\u001b[0m \u001b[0merr\u001b[0m\u001b[0;34m:\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n", + "\u001b[0;32m/opt/miniconda3/envs/teachopencadd/lib/python3.8/site-packages/pandas/_libs/index.pyx\u001b[0m in \u001b[0;36mpandas._libs.index.IndexEngine.get_loc\u001b[0;34m()\u001b[0m\n", + "\u001b[0;32m/opt/miniconda3/envs/teachopencadd/lib/python3.8/site-packages/pandas/_libs/index.pyx\u001b[0m in \u001b[0;36mpandas._libs.index.IndexEngine.get_loc\u001b[0;34m()\u001b[0m\n", + "\u001b[0;32mpandas/_libs/hashtable_class_helper.pxi\u001b[0m in \u001b[0;36mpandas._libs.hashtable.PyObjectHashTable.get_item\u001b[0;34m()\u001b[0m\n", + "\u001b[0;32mpandas/_libs/hashtable_class_helper.pxi\u001b[0m in \u001b[0;36mpandas._libs.hashtable.PyObjectHashTable.get_item\u001b[0;34m()\u001b[0m\n", + "\u001b[0;31mKeyError\u001b[0m: 'kinase.uniprot'", + "\nThe above exception was the direct cause of the following exception:\n", + "\u001b[0;31mKeyError\u001b[0m Traceback (most recent call last)", + "\u001b[0;32m/var/folders/h4/b6vj1lm52pv9p2mw4q7kltr80000gn/T/ipykernel_7586/2395927186.py\u001b[0m in \u001b[0;36m\u001b[0;34m\u001b[0m\n\u001b[1;32m 10\u001b[0m \u001b[0mklifs\u001b[0m \u001b[0;34m=\u001b[0m \u001b[0msetup_remote\u001b[0m\u001b[0;34m(\u001b[0m\u001b[0;34m)\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n\u001b[1;32m 11\u001b[0m \u001b[0mkinases_df\u001b[0m \u001b[0;34m=\u001b[0m \u001b[0mklifs\u001b[0m\u001b[0;34m.\u001b[0m\u001b[0mkinases\u001b[0m\u001b[0;34m.\u001b[0m\u001b[0mall_kinases\u001b[0m\u001b[0;34m(\u001b[0m\u001b[0;34m)\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n\u001b[0;32m---> 12\u001b[0;31m \u001b[0mkinases_df\u001b[0m \u001b[0;34m=\u001b[0m \u001b[0mkinases_df\u001b[0m\u001b[0;34m[\u001b[0m\u001b[0mkinases_df\u001b[0m\u001b[0;34m[\u001b[0m\u001b[0;34m\"kinase.uniprot\"\u001b[0m\u001b[0;34m]\u001b[0m \u001b[0;34m!=\u001b[0m \u001b[0;34m\"0\"\u001b[0m\u001b[0;34m]\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n\u001b[0m\u001b[1;32m 13\u001b[0m \u001b[0;31m# Some UniProt IDs have several names in KLIFS, keep only first\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n\u001b[1;32m 14\u001b[0m \u001b[0mkinases_df\u001b[0m \u001b[0;34m=\u001b[0m \u001b[0mkinases_df\u001b[0m\u001b[0;34m.\u001b[0m\u001b[0mgroupby\u001b[0m\u001b[0;34m(\u001b[0m\u001b[0;34m\"kinase.uniprot\"\u001b[0m\u001b[0;34m)\u001b[0m\u001b[0;34m.\u001b[0m\u001b[0mfirst\u001b[0m\u001b[0;34m(\u001b[0m\u001b[0;34m)\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n", + "\u001b[0;32m/opt/miniconda3/envs/teachopencadd/lib/python3.8/site-packages/pandas/core/frame.py\u001b[0m in \u001b[0;36m__getitem__\u001b[0;34m(self, key)\u001b[0m\n\u001b[1;32m 3453\u001b[0m \u001b[0;32mif\u001b[0m \u001b[0mself\u001b[0m\u001b[0;34m.\u001b[0m\u001b[0mcolumns\u001b[0m\u001b[0;34m.\u001b[0m\u001b[0mnlevels\u001b[0m \u001b[0;34m>\u001b[0m \u001b[0;36m1\u001b[0m\u001b[0;34m:\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n\u001b[1;32m 3454\u001b[0m \u001b[0;32mreturn\u001b[0m \u001b[0mself\u001b[0m\u001b[0;34m.\u001b[0m\u001b[0m_getitem_multilevel\u001b[0m\u001b[0;34m(\u001b[0m\u001b[0mkey\u001b[0m\u001b[0;34m)\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n\u001b[0;32m-> 3455\u001b[0;31m \u001b[0mindexer\u001b[0m \u001b[0;34m=\u001b[0m \u001b[0mself\u001b[0m\u001b[0;34m.\u001b[0m\u001b[0mcolumns\u001b[0m\u001b[0;34m.\u001b[0m\u001b[0mget_loc\u001b[0m\u001b[0;34m(\u001b[0m\u001b[0mkey\u001b[0m\u001b[0;34m)\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n\u001b[0m\u001b[1;32m 3456\u001b[0m \u001b[0;32mif\u001b[0m \u001b[0mis_integer\u001b[0m\u001b[0;34m(\u001b[0m\u001b[0mindexer\u001b[0m\u001b[0;34m)\u001b[0m\u001b[0;34m:\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n\u001b[1;32m 3457\u001b[0m \u001b[0mindexer\u001b[0m \u001b[0;34m=\u001b[0m \u001b[0;34m[\u001b[0m\u001b[0mindexer\u001b[0m\u001b[0;34m]\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n", + "\u001b[0;32m/opt/miniconda3/envs/teachopencadd/lib/python3.8/site-packages/pandas/core/indexes/base.py\u001b[0m in \u001b[0;36mget_loc\u001b[0;34m(self, key, method, tolerance)\u001b[0m\n\u001b[1;32m 3361\u001b[0m \u001b[0;32mreturn\u001b[0m \u001b[0mself\u001b[0m\u001b[0;34m.\u001b[0m\u001b[0m_engine\u001b[0m\u001b[0;34m.\u001b[0m\u001b[0mget_loc\u001b[0m\u001b[0;34m(\u001b[0m\u001b[0mcasted_key\u001b[0m\u001b[0;34m)\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n\u001b[1;32m 3362\u001b[0m \u001b[0;32mexcept\u001b[0m \u001b[0mKeyError\u001b[0m \u001b[0;32mas\u001b[0m \u001b[0merr\u001b[0m\u001b[0;34m:\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n\u001b[0;32m-> 3363\u001b[0;31m \u001b[0;32mraise\u001b[0m \u001b[0mKeyError\u001b[0m\u001b[0;34m(\u001b[0m\u001b[0mkey\u001b[0m\u001b[0;34m)\u001b[0m \u001b[0;32mfrom\u001b[0m \u001b[0merr\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n\u001b[0m\u001b[1;32m 3364\u001b[0m \u001b[0;34m\u001b[0m\u001b[0m\n\u001b[1;32m 3365\u001b[0m \u001b[0;32mif\u001b[0m \u001b[0mis_scalar\u001b[0m\u001b[0;34m(\u001b[0m\u001b[0mkey\u001b[0m\u001b[0;34m)\u001b[0m \u001b[0;32mand\u001b[0m \u001b[0misna\u001b[0m\u001b[0;34m(\u001b[0m\u001b[0mkey\u001b[0m\u001b[0;34m)\u001b[0m \u001b[0;32mand\u001b[0m \u001b[0;32mnot\u001b[0m \u001b[0mself\u001b[0m\u001b[0;34m.\u001b[0m\u001b[0mhasnans\u001b[0m\u001b[0;34m:\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n", + "\u001b[0;31mKeyError\u001b[0m: 'kinase.uniprot'" + ] + } + ], "source": [ "from opencadd.databases.klifs import setup_remote\n", "\n", @@ -623,7 +667,7 @@ "name": "python", "nbconvert_exporter": "python", "pygments_lexer": "ipython3", - "version": "3.9.7" + "version": "3.8.10" }, "toc-autonumbering": true, "widgets": { From feb91c0e9f5509d15500cced498f30ba9cd437c0 Mon Sep 17 00:00:00 2001 From: Unknown Date: Tue, 28 Sep 2021 09:49:52 +0200 Subject: [PATCH 092/158] T023: Post-revolve conflicts --- .../T023_what_is_a_kinase/talktorial.ipynb | 67 ++++--------------- 1 file changed, 12 insertions(+), 55 deletions(-) diff --git a/teachopencadd/talktorials/T023_what_is_a_kinase/talktorial.ipynb b/teachopencadd/talktorials/T023_what_is_a_kinase/talktorial.ipynb index 44f2209c..865a3ccf 100644 --- a/teachopencadd/talktorials/T023_what_is_a_kinase/talktorial.ipynb +++ b/teachopencadd/talktorials/T023_what_is_a_kinase/talktorial.ipynb @@ -67,10 +67,7 @@ " - Davis et al. dataset: [Nature Biotechnology (2011), 29, 1046-1051](https://doi.org/10.1038/nbt.1990)\n", " - KIBA dataset: [J. Chem. Inf. Model. (2014), 54(3), 753-743](https://doi.org/10.1021/ci400709d)\n", " - PKIS dataset: [PLOS ONE (2017), 12, 1-20](https://doi.org/10.1371/journal.pone.0181585)\n", - "- Kinase selection: [Molecules (2021), 26(3), 629](https://www.mdpi.com/1420-3049/26/3/629)\n", - "- Kinmap\n", - " - http://www.kinhub.org/kinmap/\n", - " - KinMap: a web-based tool for interactive navigation through human kinome data. [BMC Bioinformatics (2017), 18, 16](https://doi.org/10.1186/s12859-016-1433-7)" + "- Kinase selection: [Molecules (2021), 26(3), 629](https://www.mdpi.com/1420-3049/26/3/629)" ] }, { @@ -110,12 +107,12 @@ "\n", "The human kinome consists of over $500$ protein kinases (this number may vary depending on the data resource, see [overview on kinodata](https://github.com/openkinome/kinodata/blob/master/human-kinases/human_kinases.ipynb)).\n", "\n", - "In [Science (2002), 298(5600), 1912-1934](https://doi.org/10.1126/science.1075762), Manning et al. clustered the human protein kinases based on their sequence into eight major groups (AGC, CAMK, CK1, CMGC, RGC, STE, TK, TKL) and one \"Other\" group for unassigned kinases. The kinase clustering is visualized as the Manning kinome tree. The kinase resource [KinMap](http://www.kinhub.org/kinmap/) enables mapping of kinase data onto that tree, e.g. the number of X-ray structures per kinase as shown in Figure 1.\n", + "In [Science (2002), 298(5600), 1912-1934](https://doi.org/10.1126/science.1075762), Manning _et al._ clustered the human protein kinases based on their sequence into eight major groups (AGC, CAMK, CK1, CMGC, RGC, STE, TK, TKL) and one \"Other\" group for unassigned kinases. The kinase clustering is visualized as the Manning kinome tree. The kinase resource [KinMap](http://www.kinhub.org/kinmap/) enables mapping of kinase data onto that tree, e.g. the number of X-ray structures per kinase as shown in Figure 1.\n", "\n", "![Manning tree with number of structures per kinase (KinMap)](images/kinmap_n_structures_per_kinase.png)\n", "\n", "*Figure 1:* \n", - "Number of PDB structures per kinase mapped onto the Manning kinome tree using [KinMap](http://www.kinhub.org/kinmap/).\n", + "Number of PDB structures per kinase mapped onto the Manning kinome tree using [KinMap](http://www.kinhub.org/kinmap/). Check the appendix on how to generate this KinMap tree.\n", "" @@ -212,7 +209,7 @@ "![Manning tree with number of ChEMBL activities per kinase (KinMap)](images/kinmap_n_activities_per_kinase.png)\n", "\n", "*Figure 3:* \n", - "Number of ChEMBL29 bioactivities per kinase mapped onto the Manning kinome tree using KinMap.\n", + "Number of ChEMBL29 bioactivities per kinase mapped onto the Manning kinome tree using KinMap. Check the appendix on how to generate this KinMap tree.\n", "" @@ -225,13 +222,13 @@ "However, ChEMBL is not the only available database. Below is an non-exhaustive list of available kinase data sets.\n", "\n", "\n", - "- Karaman et al. dataset:\n", + "- Karaman _et al._ dataset\n", " - Paper: [Nature Biotechnology (2008), 26, 127-132](https://doi.org/10.1038/nbt1358)\n", " - Data: [KinMap data (JSON)](http://kinhub.org/js/Davis_profiling.js)\n", - "- Davis et al. dataset:\n", + "- Davis _et al._ dataset\n", " - Paper: [Nature Biotechnology (2011), 29, 1046-1051](https://doi.org/10.1038/nbt.1990)\n", " - Data: [KinMap data (JSON)](http://kinhub.org/js/Karaman_profiling.js)\n", - "- KIBA dataset:\n", + "- KIBA dataset\n", " - Paper: [J. Chem. Inf. Model. (2014), 54(3), 753-743](https://doi.org/10.1021/ci400709d)\n", " - Data: [SI data (XLSX)](https://ndownloader.figstatic.com/files/3950161)\n", "- PKIS dataset\n", @@ -562,17 +559,7 @@ "cell_type": "code", "execution_count": 5, "metadata": {}, - "outputs": [ - { - "name": "stderr", - "output_type": "stream", - "text": [ - "INFO:opencadd.databases.klifs.api:If you want to see an non-truncated version of the DataFrames in this module, use `pd.set_option('display.max_columns', 50)` in your notebook.\n", - "INFO:opencadd.databases.klifs.api:Set up remote session...\n", - "INFO:opencadd.databases.klifs.api:Remote session is ready!\n" - ] - } - ], + "outputs": [], "source": [ "from opencadd.databases.klifs import setup_remote\n", "\n", @@ -609,37 +596,7 @@ "cell_type": "code", "execution_count": 6, "metadata": {}, - "outputs": [ - { - "name": "stderr", - "output_type": "stream", - "text": [ - "INFO:opencadd.databases.klifs.api:Set up remote session...\n", - "INFO:opencadd.databases.klifs.api:Remote session is ready!\n" - ] - }, - { - "ename": "KeyError", - "evalue": "'kinase.uniprot'", - "output_type": "error", - "traceback": [ - "\u001b[0;31m---------------------------------------------------------------------------\u001b[0m", - "\u001b[0;31mKeyError\u001b[0m Traceback (most recent call last)", - "\u001b[0;32m/opt/miniconda3/envs/teachopencadd/lib/python3.8/site-packages/pandas/core/indexes/base.py\u001b[0m in \u001b[0;36mget_loc\u001b[0;34m(self, key, method, tolerance)\u001b[0m\n\u001b[1;32m 3360\u001b[0m \u001b[0;32mtry\u001b[0m\u001b[0;34m:\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n\u001b[0;32m-> 3361\u001b[0;31m \u001b[0;32mreturn\u001b[0m \u001b[0mself\u001b[0m\u001b[0;34m.\u001b[0m\u001b[0m_engine\u001b[0m\u001b[0;34m.\u001b[0m\u001b[0mget_loc\u001b[0m\u001b[0;34m(\u001b[0m\u001b[0mcasted_key\u001b[0m\u001b[0;34m)\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n\u001b[0m\u001b[1;32m 3362\u001b[0m \u001b[0;32mexcept\u001b[0m \u001b[0mKeyError\u001b[0m \u001b[0;32mas\u001b[0m \u001b[0merr\u001b[0m\u001b[0;34m:\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n", - "\u001b[0;32m/opt/miniconda3/envs/teachopencadd/lib/python3.8/site-packages/pandas/_libs/index.pyx\u001b[0m in \u001b[0;36mpandas._libs.index.IndexEngine.get_loc\u001b[0;34m()\u001b[0m\n", - "\u001b[0;32m/opt/miniconda3/envs/teachopencadd/lib/python3.8/site-packages/pandas/_libs/index.pyx\u001b[0m in \u001b[0;36mpandas._libs.index.IndexEngine.get_loc\u001b[0;34m()\u001b[0m\n", - "\u001b[0;32mpandas/_libs/hashtable_class_helper.pxi\u001b[0m in \u001b[0;36mpandas._libs.hashtable.PyObjectHashTable.get_item\u001b[0;34m()\u001b[0m\n", - "\u001b[0;32mpandas/_libs/hashtable_class_helper.pxi\u001b[0m in \u001b[0;36mpandas._libs.hashtable.PyObjectHashTable.get_item\u001b[0;34m()\u001b[0m\n", - "\u001b[0;31mKeyError\u001b[0m: 'kinase.uniprot'", - "\nThe above exception was the direct cause of the following exception:\n", - "\u001b[0;31mKeyError\u001b[0m Traceback (most recent call last)", - "\u001b[0;32m/var/folders/h4/b6vj1lm52pv9p2mw4q7kltr80000gn/T/ipykernel_7586/2395927186.py\u001b[0m in \u001b[0;36m\u001b[0;34m\u001b[0m\n\u001b[1;32m 10\u001b[0m \u001b[0mklifs\u001b[0m \u001b[0;34m=\u001b[0m \u001b[0msetup_remote\u001b[0m\u001b[0;34m(\u001b[0m\u001b[0;34m)\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n\u001b[1;32m 11\u001b[0m \u001b[0mkinases_df\u001b[0m \u001b[0;34m=\u001b[0m \u001b[0mklifs\u001b[0m\u001b[0;34m.\u001b[0m\u001b[0mkinases\u001b[0m\u001b[0;34m.\u001b[0m\u001b[0mall_kinases\u001b[0m\u001b[0;34m(\u001b[0m\u001b[0;34m)\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n\u001b[0;32m---> 12\u001b[0;31m \u001b[0mkinases_df\u001b[0m \u001b[0;34m=\u001b[0m \u001b[0mkinases_df\u001b[0m\u001b[0;34m[\u001b[0m\u001b[0mkinases_df\u001b[0m\u001b[0;34m[\u001b[0m\u001b[0;34m\"kinase.uniprot\"\u001b[0m\u001b[0;34m]\u001b[0m \u001b[0;34m!=\u001b[0m \u001b[0;34m\"0\"\u001b[0m\u001b[0;34m]\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n\u001b[0m\u001b[1;32m 13\u001b[0m \u001b[0;31m# Some UniProt IDs have several names in KLIFS, keep only first\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n\u001b[1;32m 14\u001b[0m \u001b[0mkinases_df\u001b[0m \u001b[0;34m=\u001b[0m \u001b[0mkinases_df\u001b[0m\u001b[0;34m.\u001b[0m\u001b[0mgroupby\u001b[0m\u001b[0;34m(\u001b[0m\u001b[0;34m\"kinase.uniprot\"\u001b[0m\u001b[0;34m)\u001b[0m\u001b[0;34m.\u001b[0m\u001b[0mfirst\u001b[0m\u001b[0;34m(\u001b[0m\u001b[0;34m)\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n", - "\u001b[0;32m/opt/miniconda3/envs/teachopencadd/lib/python3.8/site-packages/pandas/core/frame.py\u001b[0m in \u001b[0;36m__getitem__\u001b[0;34m(self, key)\u001b[0m\n\u001b[1;32m 3453\u001b[0m \u001b[0;32mif\u001b[0m \u001b[0mself\u001b[0m\u001b[0;34m.\u001b[0m\u001b[0mcolumns\u001b[0m\u001b[0;34m.\u001b[0m\u001b[0mnlevels\u001b[0m \u001b[0;34m>\u001b[0m \u001b[0;36m1\u001b[0m\u001b[0;34m:\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n\u001b[1;32m 3454\u001b[0m \u001b[0;32mreturn\u001b[0m \u001b[0mself\u001b[0m\u001b[0;34m.\u001b[0m\u001b[0m_getitem_multilevel\u001b[0m\u001b[0;34m(\u001b[0m\u001b[0mkey\u001b[0m\u001b[0;34m)\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n\u001b[0;32m-> 3455\u001b[0;31m \u001b[0mindexer\u001b[0m \u001b[0;34m=\u001b[0m \u001b[0mself\u001b[0m\u001b[0;34m.\u001b[0m\u001b[0mcolumns\u001b[0m\u001b[0;34m.\u001b[0m\u001b[0mget_loc\u001b[0m\u001b[0;34m(\u001b[0m\u001b[0mkey\u001b[0m\u001b[0;34m)\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n\u001b[0m\u001b[1;32m 3456\u001b[0m \u001b[0;32mif\u001b[0m \u001b[0mis_integer\u001b[0m\u001b[0;34m(\u001b[0m\u001b[0mindexer\u001b[0m\u001b[0;34m)\u001b[0m\u001b[0;34m:\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n\u001b[1;32m 3457\u001b[0m \u001b[0mindexer\u001b[0m \u001b[0;34m=\u001b[0m \u001b[0;34m[\u001b[0m\u001b[0mindexer\u001b[0m\u001b[0;34m]\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n", - "\u001b[0;32m/opt/miniconda3/envs/teachopencadd/lib/python3.8/site-packages/pandas/core/indexes/base.py\u001b[0m in \u001b[0;36mget_loc\u001b[0;34m(self, key, method, tolerance)\u001b[0m\n\u001b[1;32m 3361\u001b[0m \u001b[0;32mreturn\u001b[0m \u001b[0mself\u001b[0m\u001b[0;34m.\u001b[0m\u001b[0m_engine\u001b[0m\u001b[0;34m.\u001b[0m\u001b[0mget_loc\u001b[0m\u001b[0;34m(\u001b[0m\u001b[0mcasted_key\u001b[0m\u001b[0;34m)\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n\u001b[1;32m 3362\u001b[0m \u001b[0;32mexcept\u001b[0m \u001b[0mKeyError\u001b[0m \u001b[0;32mas\u001b[0m \u001b[0merr\u001b[0m\u001b[0;34m:\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n\u001b[0;32m-> 3363\u001b[0;31m \u001b[0;32mraise\u001b[0m \u001b[0mKeyError\u001b[0m\u001b[0;34m(\u001b[0m\u001b[0mkey\u001b[0m\u001b[0;34m)\u001b[0m \u001b[0;32mfrom\u001b[0m \u001b[0merr\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n\u001b[0m\u001b[1;32m 3364\u001b[0m \u001b[0;34m\u001b[0m\u001b[0m\n\u001b[1;32m 3365\u001b[0m \u001b[0;32mif\u001b[0m \u001b[0mis_scalar\u001b[0m\u001b[0;34m(\u001b[0m\u001b[0mkey\u001b[0m\u001b[0;34m)\u001b[0m \u001b[0;32mand\u001b[0m \u001b[0misna\u001b[0m\u001b[0;34m(\u001b[0m\u001b[0mkey\u001b[0m\u001b[0;34m)\u001b[0m \u001b[0;32mand\u001b[0m \u001b[0;32mnot\u001b[0m \u001b[0mself\u001b[0m\u001b[0;34m.\u001b[0m\u001b[0mhasnans\u001b[0m\u001b[0;34m:\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n", - "\u001b[0;31mKeyError\u001b[0m: 'kinase.uniprot'" - ] - } - ], + "outputs": [], "source": [ "from opencadd.databases.klifs import setup_remote\n", "\n", @@ -699,7 +656,7 @@ { "data": { "application/vnd.jupyter.widget-view+json": { - "model_id": "73a1e0c53d74415ab788e27e8822fea4", + "model_id": "73f5c6c754c54d38bfa3b9e5cbeb85f1", "version_major": 2, "version_minor": 0 }, @@ -711,7 +668,7 @@ { "data": { "application/vnd.jupyter.widget-view+json": { - "model_id": "e2c15064772547ee8f358ec9b3972436", + "model_id": "878d385221ed48a986af40273022b64e", "version_major": 2, "version_minor": 0 }, @@ -757,7 +714,7 @@ "name": "python", "nbconvert_exporter": "python", "pygments_lexer": "ipython3", - "version": "3.8.10" + "version": "3.9.7" }, "toc-autonumbering": true, "widgets": { From dcc164b6e8dc231b10c3a77fdc9181c0a45e2d2f Mon Sep 17 00:00:00 2001 From: t-kimber Date: Tue, 28 Sep 2021 10:15:52 +0200 Subject: [PATCH 093/158] minor edits in practical. --- .../T023_what_is_a_kinase/talktorial.ipynb | 27 ++++++++++++------- 1 file changed, 17 insertions(+), 10 deletions(-) diff --git a/teachopencadd/talktorials/T023_what_is_a_kinase/talktorial.ipynb b/teachopencadd/talktorials/T023_what_is_a_kinase/talktorial.ipynb index 865a3ccf..2dc39a8e 100644 --- a/teachopencadd/talktorials/T023_what_is_a_kinase/talktorial.ipynb +++ b/teachopencadd/talktorials/T023_what_is_a_kinase/talktorial.ipynb @@ -202,9 +202,9 @@ "In September 2021, there are over two million compounds and $14,000$ targets that are stored. In ChEMBL29, there are over $160,000$ measurements on kinases (see Figure 3).\n", "\n", "- `kinodata` GitHub repository: https://github.com/openkinome/kinodata\n", - "- `kinodata` ChEMBL 29 release: https://github.com/openkinome/kinodata/releases/tag/v0.3 (`activities-chembl29_v0.3.zip`)\n", + "- `kinodata` ChEMBL29 release: https://github.com/openkinome/kinodata/releases/tag/v0.3 (`activities-chembl29_v0.3.zip`)\n", "\n", - "As with other data types, the coverage of bioactivity data is highly unbalanced among the human kinases, depending on how much research is spend on certain kinases (Figure 3).\n", + "As with other data types, the coverage of bioactivity data is highly unbalanced among the human kinases, depending on how much research is spent on certain kinases (Figure 3).\n", "\n", "![Manning tree with number of ChEMBL activities per kinase (KinMap)](images/kinmap_n_activities_per_kinase.png)\n", "\n", @@ -244,7 +244,7 @@ "\n", "As described before, kinases are highly conserved, especially in their binding site. This high similarity is a challenge in drug design because ligands may form similar binding modes not only with their designated target (on-target) but also other targets (off-targets). This promiscuous binding can cause mild to severe side effects.\n", "\n", - "Predicting such side effects is a non-trivial task because some off-targets are not obvious: For example, the EGFR inhibitor Erlotinib shows side effects in the sequentially highly similar TK kinase group, however also shows the off-targets GAK, LOK, and SLK in more remote kinase groups (Figure 4). \n", + "Predicting such side effects is non-trivial since some off-targets are not obvious. For example, the EGFR inhibitor Erlotinib produces side effects in the highly sequentially-similar TK kinase group. However, it also affects the off-targets GAK, LOK, and SLK, which are in more remote kinase groups (Figure 4). \n", "\n", "![Erlotinib profiling data from Karaman dataset (KinMap)](images/kinmap_erlotinib_karaman.png)\n", "\n", @@ -504,9 +504,9 @@ "### KinMap data\n", "\n", "There are some KinMap trees shown in this notebook. Please find in the appendix the code to generate the KinMap CSV files to be uploaded to KinMap:\n", - "http://www.kinhub.org/kinmap\n", + "http://www.kinhub.org/kinmap.\n", "\n", - "Note: PNG downloads do not seem to work anymore, thus download as SVG and convert to PNG in your terminal (Linux) via `convert -density 25 xxx.svg xxx.png` (SVG cannot be included in Jupyter notebooks out-of-the-box)." + "_Note_: PNG downloads do not seem to work anymore, thus download as SVG and convert to PNG in your terminal (Linux) via `convert -density 25 xxx.svg xxx.png` (SVG cannot be included in Jupyter notebooks out-of-the-box)." ] }, { @@ -517,7 +517,7 @@ "source": [ "def format_for_kinmap(kinase_names, kinase_values, size_min=10, size_max=50):\n", " \"\"\"\n", - " Take kinase names and some associated values and generate a KinMap data file\n", + " Given kinase names and some associated values, generates a KinMap data file\n", " that will display values as circles of size [`size_min`, `size_max`].\n", "\n", " Parameters\n", @@ -525,7 +525,7 @@ " kinase_names : list of str\n", " Kinase names.\n", " kinase_values : list of float\n", - " Some associated values.\n", + " Some associated values, such as the number of bioactivites.\n", " size_min : int\n", " Minimum circle size on KinMap tree (minimum input value will be scaled to `size_min`).\n", " size_max : int\n", @@ -592,6 +592,13 @@ "Generate data for number of ChEMBL bioactivities per kinase in the KinMap format to be mapped onto the kinome tree." ] }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "_Note_: The cell below takes a few seconds to execute." + ] + }, { "cell_type": "code", "execution_count": 6, @@ -656,7 +663,7 @@ { "data": { "application/vnd.jupyter.widget-view+json": { - "model_id": "73f5c6c754c54d38bfa3b9e5cbeb85f1", + "model_id": "d078365468114954b9f1be5827716dcf", "version_major": 2, "version_minor": 0 }, @@ -668,7 +675,7 @@ { "data": { "application/vnd.jupyter.widget-view+json": { - "model_id": "878d385221ed48a986af40273022b64e", + "model_id": "f1165449daf74d59a36a30892bd018dc", "version_major": 2, "version_minor": 0 }, @@ -714,7 +721,7 @@ "name": "python", "nbconvert_exporter": "python", "pygments_lexer": "ipython3", - "version": "3.9.7" + "version": "3.8.10" }, "toc-autonumbering": true, "widgets": { From 7d61be234fc7bb938a47af3ae2ed4df66889727e Mon Sep 17 00:00:00 2001 From: Unknown Date: Tue, 28 Sep 2021 10:20:15 +0200 Subject: [PATCH 094/158] T027: DS review text/code --- .../talktorial.ipynb | 1273 ++++++++--------- 1 file changed, 636 insertions(+), 637 deletions(-) diff --git a/teachopencadd/talktorials/T027_kinase_similarity_ligand_profile/talktorial.ipynb b/teachopencadd/talktorials/T027_kinase_similarity_ligand_profile/talktorial.ipynb index 3d54cbf6..93cfc200 100644 --- a/teachopencadd/talktorials/T027_kinase_similarity_ligand_profile/talktorial.ipynb +++ b/teachopencadd/talktorials/T027_kinase_similarity_ligand_profile/talktorial.ipynb @@ -4,7 +4,7 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "# T027 · Kinase similarity: ligand-profile\n", + "# T027 · Kinase similarity: Ligand profile\n", "\n", "Authors:\n", "\n", @@ -30,7 +30,7 @@ "\n", "* Kinase dataset\n", "* Bioactivity data\n", - "* Kinase similarity descriptor: ligand-profile\n", + "* Kinase similarity descriptor: Ligand profile\n", " * Kinase similarity\n", " * Kinase promiscuity\n", "* From similarity matrix to distance matrix" @@ -42,9 +42,9 @@ "source": [ "### Contents in *Practical*\n", "\n", + "* Define the kinases of interest\n", "* Retrieve the data\n", "* Preprocess the data\n", - " * Kinases of interest\n", " * Hit or non-hit\n", "* Kinase promiscuity\n", "* Kinase similarity\n", @@ -61,8 +61,12 @@ "### References\n", "\n", "* Kinase dataset: [Molecules (2021), 26(3), 629](https://www.mdpi.com/1420-3049/26/3/629) \n", - "* [ChEMBL](https://www.ebi.ac.uk/chembl/) database\n", - "* Kinmap: http://www.kinhub.org/kinmap/" + "* ChEMBL database\n", + " * Website: https://www.ebi.ac.uk/chembl/\n", + " * Paper: [Nucleic Acid Research (2017), 45(D1), D945-D954](https://doi.org/10.1093/nar/gkw1074) \n", + "* KinMap\n", + " * Website: http://www.kinhub.org/kinmap/\n", + " * Paper: [BMC Bioinformatics (2017), 18(1), 16](https://doi.org/10.1186/s12859-016-1433-7) " ] }, { @@ -97,8 +101,8 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "In order to measure kinase similarity through ligand profiling data, bioactivity data is retrieved from the well-known [ChEMBL](https://www.ebi.ac.uk/chembl/) database and the query focuses on human-kinases. Luckily, a curated version of ChEMBL29 is already freely available in the openkinome organization, see https://github.com/openkinome/kinodata.\n", - "For more details on querying the ChEMBL database, please refer to [Talktorial T001](https://github.com/volkamerlab/teachopencadd/blob/master/teachopencadd/talktorials/T001_query_chembl/talktorial.ipynb)." + "In order to measure kinase similarity through ligand profiling data, bioactivity data is retrieved from the well-known [ChEMBL](https://www.ebi.ac.uk/chembl/) database and the query focuses on human kinases. Luckily, a curated version of ChEMBL29 is already freely available in the openkinome organization, see https://github.com/openkinome/kinodata.\n", + "For more details on querying the ChEMBL database, please refer to __Talktorial T001__." ] }, { @@ -111,14 +115,14 @@ "\n", "\n", "*Figure 3:* \n", - "Number of ChEMBL 29 bioactivities per kinase mapped onto the Manning kinome tree using KinMap. The figure is generated in __Talktorial T023__." + "Number of ChEMBL29 bioactivities per kinase mapped onto the Manning kinome tree using KinMap. The figure is generated in __Talktorial T023__." ] }, { "cell_type": "markdown", "metadata": {}, "source": [ - "### Kinase similarity descriptor: ligand-profile" + "### Kinase similarity descriptor: Ligand profile" ] }, { @@ -161,7 +165,7 @@ "source": [ "### From similarity matrix to distance matrix\n", "\n", - "As discussed in __Talktorial T024__, we use convert the similarity matrix to a distance matrix." + "As discussed in __Talktorial T024__, we convert the similarity matrix to a distance matrix." ] }, { @@ -178,10 +182,11 @@ "outputs": [], "source": [ "from pathlib import Path\n", + "from collections import Counter\n", + "\n", "import pandas as pd\n", "import numpy as np\n", - "import seaborn as sns\n", - "from collections import Counter" + "import seaborn as sns" ] }, { @@ -364,7 +369,7 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "We retrieve a pre-curated version of a kinase subset of ChEMBL v.29 freely available at Openkinome, see https://github.com/openkinome/kinodata/releases/tag/v0.3." + "We retrieve a pre-curated version of a kinase subset of ChEMBL29 freely available at openkinome, see https://github.com/openkinome/kinodata/releases/tag/v0.3." ] }, { @@ -376,7 +381,7 @@ "name": "stdout", "output_type": "stream", "text": [ - "Current shape of data: (190634, 17)\n" + "Current shape of data: (190634, 16)\n" ] }, { @@ -400,7 +405,6 @@ " \n", " \n", " \n", - " Unnamed: 0\n", " activities.activity_id\n", " assays.chembl_id\n", " target_dictionary.chembl_id\n", @@ -422,7 +426,6 @@ " \n", " \n", " 0\n", - " 96698\n", " 16291323\n", " CHEMBL3705523\n", " CHEMBL2973\n", @@ -442,7 +445,6 @@ " \n", " \n", " 1\n", - " 94326\n", " 16264754\n", " CHEMBL3705523\n", " CHEMBL2973\n", @@ -462,7 +464,6 @@ " \n", " \n", " 2\n", - " 98119\n", " 16306943\n", " CHEMBL3705523\n", " CHEMBL2973\n", @@ -482,7 +483,6 @@ " \n", " \n", " 3\n", - " 101161\n", " 16340050\n", " CHEMBL3705523\n", " CHEMBL2973\n", @@ -502,7 +502,6 @@ " \n", " \n", " 4\n", - " 96324\n", " 16287186\n", " CHEMBL3705523\n", " CHEMBL2973\n", @@ -525,33 +524,33 @@ "" ], "text/plain": [ - " Unnamed: 0 activities.activity_id assays.chembl_id \\\n", - "0 96698 16291323 CHEMBL3705523 \n", - "1 94326 16264754 CHEMBL3705523 \n", - "2 98119 16306943 CHEMBL3705523 \n", - "3 101161 16340050 CHEMBL3705523 \n", - "4 96324 16287186 CHEMBL3705523 \n", + " activities.activity_id assays.chembl_id target_dictionary.chembl_id \\\n", + "0 16291323 CHEMBL3705523 CHEMBL2973 \n", + "1 16264754 CHEMBL3705523 CHEMBL2973 \n", + "2 16306943 CHEMBL3705523 CHEMBL2973 \n", + "3 16340050 CHEMBL3705523 CHEMBL2973 \n", + "4 16287186 CHEMBL3705523 CHEMBL2973 \n", "\n", - " target_dictionary.chembl_id molecule_dictionary.chembl_id \\\n", - "0 CHEMBL2973 CHEMBL3666724 \n", - "1 CHEMBL2973 CHEMBL3666728 \n", - "2 CHEMBL2973 CHEMBL1968705 \n", - "3 CHEMBL2973 CHEMBL1997433 \n", - "4 CHEMBL2973 CHEMBL3666721 \n", + " molecule_dictionary.chembl_id molecule_dictionary.max_phase \\\n", + "0 CHEMBL3666724 0 \n", + "1 CHEMBL3666728 0 \n", + "2 CHEMBL1968705 0 \n", + "3 CHEMBL1997433 0 \n", + "4 CHEMBL3666721 0 \n", "\n", - " molecule_dictionary.max_phase activities.standard_type \\\n", - "0 0 pIC50 \n", - "1 0 pIC50 \n", - "2 0 pIC50 \n", - "3 0 pIC50 \n", - "4 0 pIC50 \n", + " activities.standard_type activities.standard_value \\\n", + "0 pIC50 14.096910 \n", + "1 pIC50 14.000000 \n", + "2 pIC50 14.000000 \n", + "3 pIC50 13.958607 \n", + "4 pIC50 13.920819 \n", "\n", - " activities.standard_value activities.standard_units \\\n", - "0 14.096910 nM \n", - "1 14.000000 nM \n", - "2 14.000000 nM \n", - "3 13.958607 nM \n", - "4 13.920819 nM \n", + " activities.standard_units \\\n", + "0 nM \n", + "1 nM \n", + "2 nM \n", + "3 nM \n", + "4 nM \n", "\n", " compound_structures.canonical_smiles \\\n", "0 CCCC(=O)Nc1cccc(-c2nc(Nc3ccc4[nH]ncc4c3)c3cc(O... \n", @@ -590,7 +589,8 @@ "source": [ "path = \"https://github.com/openkinome/kinodata/releases/download/\\\n", "v0.3/activities-chembl29_v0.3.zip\"\n", - "data = pd.read_csv(path, index_col=None)\n", + "# Load data and reset index so that it starts from 0\n", + "data = pd.read_csv(path, index_col=0).reset_index(drop=True)\n", "print(f\"Current shape of data: {data.shape}\")\n", "data.head()" ] @@ -618,7 +618,7 @@ "name": "stdout", "output_type": "stream", "text": [ - "Activities: {'pKi', 'pKd', 'pIC50'}\n", + "Activities: {'pIC50', 'pKd', 'pKi'}\n", "Units: {'nM'}\n" ] } @@ -652,7 +652,7 @@ { "data": { "text/plain": [ - "Index(['Unnamed: 0', 'activities.activity_id', 'assays.chembl_id',\n", + "Index(['activities.activity_id', 'assays.chembl_id',\n", " 'target_dictionary.chembl_id', 'molecule_dictionary.chembl_id',\n", " 'molecule_dictionary.max_phase', 'activities.standard_type',\n", " 'activities.standard_value', 'activities.standard_units',\n", @@ -676,7 +676,7 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "The dataframe contains many columns that won't be necessary for the rest of the notebook which are therefore removed. \n", + "The DataFrame contains many columns that won't be necessary for the rest of the notebook which are therefore removed. \n", "Only relevant information is kept, namely the canonical SMILES of the compound, the measured activity and the UniProt ID of the kinase. These columns are renamed for readability." ] }, @@ -831,7 +831,7 @@ } ], "source": [ - "data = data[data[\"UniprotID\"].isin(kinase_selection_df.uniprot_id)]\n", + "data = data[data[\"UniprotID\"].isin(kinase_selection_df[\"uniprot_id\"])]\n", "print(f\"Current shape of data: {data.shape}\")" ] }, @@ -923,7 +923,7 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "Let's look at EGFR data (which corresponds to the first row in the kinase selection dataframe):" + "Let's look at EGFR data (which corresponds to the first row in the kinase selection DataFrame):" ] }, { @@ -932,7 +932,7 @@ "metadata": {}, "outputs": [], "source": [ - "EGFR_data = data[data[\"UniprotID\"] == kinase_selection_df.uniprot_id[0]]" + "egfr_data = data[data[\"UniprotID\"] == kinase_selection_df[\"uniprot_id\"][0]]" ] }, { @@ -963,7 +963,7 @@ } ], "source": [ - "measured_compounds = Counter(EGFR_data[\"smiles\"])\n", + "measured_compounds = Counter(egfr_data[\"smiles\"])\n", "measured_compounds.most_common()[0:5]" ] }, @@ -971,7 +971,7 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "As a simple workaround, we keep the value for which the compound has the best activity value, i.e., highest pIC50 value." + "As a simple workaround, we keep the value for which the compound has the best activity value, i.e., the highest pIC50 value." ] }, { @@ -1071,7 +1071,7 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "Finally, we binarize the pIC50 values to obtain hit or non-hit using a cut-off. We use a pIC50 cut-off of $6.3$, similarly to the [Molecules (2021), 26(3), 629](https://www.mdpi.com/1420-3049/26/3/629)." + "Finally, we binarize the pIC50 values to obtain hit or non-hit using a cut-off. We use a pIC50 cut-off of $6.3$, similarly to the cutoff used in [Molecules (2021), 26(3), 629](https://www.mdpi.com/1420-3049/26/3/629)." ] }, { @@ -1102,8 +1102,9 @@ "\n", " Returns\n", " -------\n", - " 1 if the pIC50 value is above the threshold, which indicates activity.\n", - " 0 otherwise.\n", + " int\n", + " 1 if the pIC50 value is above the threshold, which indicates activity.\n", + " 0 otherwise.\n", " \"\"\"\n", " if pic50_value >= threshold:\n", " return 1\n", @@ -1243,7 +1244,7 @@ "\n", "1. the total number of measured compounds against the given kinase,\n", "2. the number of active compounds against the kinase, and\n", - "3. the fraction of active compounds, i.e. the ratio of active compounds over the total number of measured compounds." + "3. the fraction of active compounds, i.e., the ratio of active compounds over the total number of measured compounds." ] }, { @@ -1252,28 +1253,26 @@ "metadata": {}, "outputs": [], "source": [ - "def kinase_to_activity_numbers(uniprot_id, activity_dataframe):\n", + "def kinase_to_activity_numbers(uniprot_id, activity_df):\n", " \"\"\"\n", " Retrieve the three values for a given kinase.\n", "\n", " Parameters\n", " ----------\n", " uniprot_id : str\n", - " The uniprot id of the kinase of interest, e.g. \"P00533\" for \"EGFR\".\n", - "\n", - " activity_dataframe : pd.DataFrame\n", + " The UniProt ID of the kinase of interest, e.g. \"P00533\" for \"EGFR\".\n", + " activity_df : pd.DataFrame\n", " The dataframe with activity values for kinases.\n", "\n", " Returns\n", " -------\n", " tuple : (int, int, float)\n", " The three metrics:\n", - " 1. The total number of measured compounds against the kinase\n", + " 1. The total number of measured compounds against the kinase.\n", " 2. The number of active compounds against the kinase.\n", " 3. The fraction of active compounds against the kinase.\n", " \"\"\"\n", - " kinase_data = activity_dataframe[activity_dataframe[\"UniprotID\"]\n", - " == uniprot_id]\n", + " kinase_data = activity_df[activity_df[\"UniprotID\"] == uniprot_id]\n", " total_measured_compounds = len(kinase_data)\n", " active_compounds = len(kinase_data[kinase_data[\"activity_binary\"] == 1])\n", " if total_measured_compounds > 0:\n", @@ -1288,7 +1287,7 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "Let's see what information we get for EGFR (which corresponds to the first row in the dataframe):" + "Let's see what information we get for EGFR (which corresponds to the first row in the DataFrame):" ] }, { @@ -1300,22 +1299,22 @@ "name": "stdout", "output_type": "stream", "text": [ - "Total number of measured compounds: \t5965 \n", - "Number of active compounds: \t\t3635 \n", - "Fraction of active compounds: \t\t0.61 \n", + "Total number of measured compounds: 5965 \n", + "Number of active compounds: 3635 \n", + "Fraction of active compounds: 0.61 \n", "\n" ] } ], "source": [ - "uniprot_id = kinase_selection_df.uniprot_id[0]\n", - "EGFR_metrics = kinase_to_activity_numbers(uniprot_id, data)\n", - "print(f\"Total number of measured compounds: \\t\"\n", - " f\"{EGFR_metrics[0]} \\n\"\n", - " f\"Number of active compounds: \\t\\t\"\n", - " f\"{EGFR_metrics[1]} \\n\"\n", - " f\"Fraction of active compounds: \\t\\t\"\n", - " f\"{EGFR_metrics[2]:.2f} \\n\")" + "uniprot_id = kinase_selection_df[\"uniprot_id\"][0]\n", + "egfr_metrics = kinase_to_activity_numbers(uniprot_id, data)\n", + "print(f\"{'Total number of measured compounds:' : <40}\"\n", + " f\"{egfr_metrics[0]} \\n\"\n", + " f\"{'Number of active compounds:' : <40}\"\n", + " f\"{egfr_metrics[1]} \\n\"\n", + " f\"{'Fraction of active compounds:' : <40}\"\n", + " f\"{egfr_metrics[2]:.2f} \\n\")" ] }, { @@ -1331,30 +1330,30 @@ "metadata": {}, "outputs": [], "source": [ - "def promiscuity_table(kinase_selection, activity_dataframe):\n", + "def promiscuity_table(kinase_selection, activity_df):\n", " \"\"\"\n", " Create a table with all three values for all kinases.\n", "\n", " Parameters\n", " ----------\n", - " kinase_selection : pd.DataFrame\n", - " The dataframe for the chosen kinases.\n", - " activity_dataframe : pd.DataFrame\n", - " The dataframe with activity values for kinases.\n", + " kinase_selection : pd.DataFrame\n", + " The DataFrame for the chosen kinases.\n", + " activity_df : pd.DataFrame\n", + " The DataFrame with activity values for kinases.\n", "\n", " Returns\n", " -------\n", " promiscuity_table : pd.DataFrame\n", - " A dataframe with the kinases as rows and values as columns.\n", + " A DataFrame with the kinases as rows and values as columns.\n", " \"\"\"\n", - " promiscuity_table = pd.DataFrame(index=kinase_selection.kinase_klifs,\n", + " promiscuity_table = pd.DataFrame(index=kinase_selection[\"kinase_klifs\"],\n", " columns=[\"total\", \"actives\", \"fraction\"])\n", " promiscuity_table.index.name = None\n", " promiscuity_table.columns.name = None\n", "\n", - " for name, uniprot_id in zip(kinase_selection.kinase_klifs,\n", - " kinase_selection.uniprot_id):\n", - " values = kinase_to_activity_numbers(uniprot_id, activity_dataframe)\n", + " for name, uniprot_id in zip(kinase_selection[\"kinase_klifs\"],\n", + " kinase_selection[\"uniprot_id\"]):\n", + " values = kinase_to_activity_numbers(uniprot_id, activity_df)\n", " promiscuity_table.loc[name] = values\n", " return promiscuity_table" ] @@ -1488,46 +1487,46 @@ "data": { "text/html": [ "\n", - "\n", + "
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    \n" ], "text/plain": [ - "" + "" ] }, "execution_count": 24, @@ -1622,14 +1621,14 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "## Kinase similarity" + "### Kinase similarity" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ - "We now investigate how we can use the similarity measure discussed in the theory to compare kinases. " + "We now investigate how we can use the similarity measure discussed in the _Theory_ part to compare kinases. " ] }, { @@ -1638,24 +1637,24 @@ "metadata": {}, "outputs": [], "source": [ - "def similarity_ligand_profile(uniprot_id1, uniprot_id2, activity_dataframe):\n", + "def similarity_ligand_profile(uniprot_id1, uniprot_id2, activity_df):\n", " \"\"\"\n", - " Compute the similarity between two kinases using ligand profiling.\n", + " Compute the similarity between two kinases using ligand profiling data.\n", "\n", " Parameters\n", " ----------\n", " uniprot_id1 : str\n", - " Uniprot id of first kinase of interest.\n", + " UniProt ID of first kinase of interest.\n", " uniprot_id2 : str\n", - " Uniprot id of second kinase of interest.\n", - " activity_dataframe : pd.DataFrame\n", - " The dataframe with activity values for kinases.\n", + " UniProt ID of second kinase of interest.\n", + " activity_df : pd.DataFrame\n", + " The DataFrame with activity values for kinases.\n", "\n", " Returns\n", " -------\n", " tuple : (int, int, float)\n", " The three metrics:\n", - " 1. The total number of measured compounds against both kinases\n", + " 1. The total number of measured compounds against both kinases.\n", " 2. The number of active compounds against both kinases.\n", " 3. The metric for kinase similarity,\n", " i.e. number of active compounds on both kinases\n", @@ -1663,10 +1662,10 @@ " \"\"\"\n", " if uniprot_id1 == uniprot_id2:\n", " return kinase_to_activity_numbers(uniprot_id1,\n", - " activity_dataframe)\n", + " activity_df)\n", " else:\n", " # Data for the two kinases only\n", - " reduced_data = activity_dataframe[activity_dataframe\n", + " reduced_data = activity_df[activity_df\n", " [\"UniprotID\"].isin([uniprot_id1,\n", " uniprot_id2])]\n", "\n", @@ -1698,7 +1697,7 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "Let's look at the values and similarity between EGFR and MET (which corresponds to the first and 7th row in the dataframe)" + "Let's look at the values and similarity between EGFR and MET (which corresponds to the first and 7th row in the DataFrame)." ] }, { @@ -1712,33 +1711,33 @@ "text": [ "Values for EGFR and MET: \n", "\n", - "Total number of measured compounds: \t92 \n", - "Number of active compounds: \t\t21 \n", + "Total number of measured compounds: 92 \n", + "Number of active compounds: 21 \n", "Fraction of active compounds or \n", - "ligand profile similarity between EGFR and MET: \t\t0.23 \n", + "ligand profile similarity between EGFR and MET: 0.23 \n", "\n" ] } ], "source": [ - "similarity_EGFR_MET = similarity_ligand_profile(kinase_selection_df.uniprot_id[0],\n", - " kinase_selection_df.uniprot_id[7],\n", + "similarity_egfr_met = similarity_ligand_profile(kinase_selection_df[\"uniprot_id\"][0],\n", + " kinase_selection_df[\"uniprot_id\"][7],\n", " data)\n", "print(f\"Values for EGFR and MET: \\n\\n\"\n", - " f\"Total number of measured compounds: \\t\"\n", - " f\"{similarity_EGFR_MET[0]} \\n\"\n", - " f\"Number of active compounds: \\t\\t\"\n", - " f\"{similarity_EGFR_MET[1]} \\n\"\n", + " f\"{'Total number of measured compounds:' : <50}\"\n", + " f\"{similarity_egfr_met[0]} \\n\"\n", + " f\"{'Number of active compounds:' : <50}\"\n", + " f\"{similarity_egfr_met[1]} \\n\"\n", " f\"Fraction of active compounds or \\n\"\n", - " f\"ligand profile similarity between EGFR and MET: \\t\\t\"\n", - " f\"{similarity_EGFR_MET[2]:.2f} \\n\")" + " f\"{'ligand profile similarity between EGFR and MET:' : <50}\"\n", + " f\"{similarity_egfr_met[2]:.2f} \\n\")" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ - "### Visualize similarity as kinase matrix" + "#### Visualize similarity as kinase matrix" ] }, { @@ -1948,7 +1947,7 @@ " total, actives, _ = similarity_ligand_profile(uniprot_id1,\n", " uniprot_id2,\n", " data)\n", - " integer_ratio = f\"{str(actives)}/{str(total)}\"\n", + " integer_ratio = f\"{actives}/{total}\"\n", " kinase_counts_matrix[klifs_name1][klifs_name2] = integer_ratio\n", "kinase_counts_matrix" ] @@ -2182,208 +2181,208 @@ "data": { "text/html": [ "\n", - "\n", + "
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    p38a0.3460.1250.0000.5160.7070.1110.5000.0500.764
    \n" ], "text/plain": [ - "" + "" ] }, "execution_count": 31, @@ -2900,7 +2899,7 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "### Save kinase similarity matrix" + "#### Save kinase similarity matrix" ] }, { @@ -2917,7 +2916,7 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "## Kinase distance matrix" + "### Kinase distance matrix" ] }, { @@ -2980,204 +2979,204 @@ "data": { "text/html": [ "\n", - "\n", + "
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    EGFR0.0000.4340.9270.6490.5420.8750.7540.7720.654
    ErbB20.4340.0001.0000.6000.7500.8520.8480.9640.875
    p110a0.9271.0000.0000.8160.6670.6671.0001.0001.000
    KDR0.6490.6000.8160.0000.2400.3830.5670.4590.484
    BRAF0.5420.7500.6670.2400.0000.9230.4500.8850.293
    CDK20.8750.8520.6670.3830.9230.0000.8890.9090.889
    LCK0.7540.8481.0000.5670.4500.8890.0000.7300.500
    MET0.7720.9641.0000.4590.8850.9090.7300.0000.950
    p38a0.6540.8751.0000.4840.2930.8890.5000.9500.000EGFR0.0000.4340.9270.6490.5420.8750.7540.7720.654
    ErbB20.4340.0001.0000.6000.7500.8520.8480.9640.875
    p110a0.9271.0000.0000.8160.6670.6671.0001.0001.000
    KDR0.6490.6000.8160.0000.2400.3830.5670.4590.484
    BRAF0.5420.7500.6670.2400.0000.9230.4500.8850.293
    CDK20.8750.8520.6670.3830.9230.0000.8890.9090.889
    LCK0.7540.8481.0000.5670.4500.8890.0000.7300.500
    MET0.7720.9641.0000.4590.8850.9090.7300.0000.950
    p38a0.6540.8751.0000.4840.2930.8890.5000.9500.000
    \n" ], "text/plain": [ - "" + "" ] }, "execution_count": 36, @@ -3323,7 +3322,7 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "### Save kinase distance matrix" + "#### Save kinase distance matrix" ] }, { @@ -3344,7 +3343,7 @@ "\n", "In this talktorial, we investigate how activity data can be used as a measure of similarity between kinases. The fraction of compounds tested as actives over the total number of measured compounds is a way of accessing the similarity. Moreover, using the same rationale, the promiscuity of a kinase can quantified using the ratio of active compounds over measured compounds.\n", "\n", - "The kinase distance matrix above will be reloaded in Talktorial T028, where we compare kinase similarities from different perspectives, including the ligand profile perspective we have talked about in this talktorial." + "The kinase distance matrix above will be reloaded in __Talktorial T028__, where we compare kinase similarities from different perspectives, including the ligand profile perspective we have talked about in this talktorial." ] }, { @@ -3375,7 +3374,7 @@ "name": "python", "nbconvert_exporter": "python", "pygments_lexer": "ipython3", - "version": "3.8.10" + "version": "3.9.7" }, "toc-autonumbering": true, "widgets": { From 149135cf2191314e2619ae07f55532ef1e5eea02 Mon Sep 17 00:00:00 2001 From: t-kimber Date: Tue, 28 Sep 2021 10:23:46 +0200 Subject: [PATCH 095/158] :pencil2: fix typos. --- .../talktorials/T023_what_is_a_kinase/talktorial.ipynb | 8 ++++---- 1 file changed, 4 insertions(+), 4 deletions(-) diff --git a/teachopencadd/talktorials/T023_what_is_a_kinase/talktorial.ipynb b/teachopencadd/talktorials/T023_what_is_a_kinase/talktorial.ipynb index 2dc39a8e..0c4d9bbc 100644 --- a/teachopencadd/talktorials/T023_what_is_a_kinase/talktorial.ipynb +++ b/teachopencadd/talktorials/T023_what_is_a_kinase/talktorial.ipynb @@ -95,8 +95,8 @@ "Despite of decades of kinase research, there are still many open challenges:\n", "\n", "- A large fraction of the kinome is un-/underexplored.\n", - "- Many kinase inhibitors are promiscous binders causing off-target effects or enabling polypharmacology.\n", - "- There are occurences of drug resistances due to mutations." + "- Many kinase inhibitors are promiscuous binders causing off-target effects or enabling polypharmacology.\n", + "- There are occurrences of drug resistances due to mutations." ] }, { @@ -663,7 +663,7 @@ { "data": { "application/vnd.jupyter.widget-view+json": { - "model_id": "d078365468114954b9f1be5827716dcf", + "model_id": "96fdf93d03174ccfaab19641cdee6f65", "version_major": 2, "version_minor": 0 }, @@ -675,7 +675,7 @@ { "data": { "application/vnd.jupyter.widget-view+json": { - "model_id": "f1165449daf74d59a36a30892bd018dc", + "model_id": "2524da53259f468ab5069c83e7492d81", "version_major": 2, "version_minor": 0 }, From dbd94e859168fdc5cebcc23da9abbd8e5f0a2a2d Mon Sep 17 00:00:00 2001 From: Unknown Date: Tue, 28 Sep 2021 10:29:20 +0200 Subject: [PATCH 096/158] T027: Satisfy black-nb --- .../talktorial.ipynb | 164 +++++++++--------- 1 file changed, 83 insertions(+), 81 deletions(-) diff --git a/teachopencadd/talktorials/T027_kinase_similarity_ligand_profile/talktorial.ipynb b/teachopencadd/talktorials/T027_kinase_similarity_ligand_profile/talktorial.ipynb index 93cfc200..5c95dbb9 100644 --- a/teachopencadd/talktorials/T027_kinase_similarity_ligand_profile/talktorial.ipynb +++ b/teachopencadd/talktorials/T027_kinase_similarity_ligand_profile/talktorial.ipynb @@ -353,8 +353,11 @@ } ], "source": [ - "kinase_selection_df = pd.read_csv(HERE / \"../T023_what_is_a_kinase/\\\n", - "data/kinase_selection.csv\")\n", + "kinase_selection_df = pd.read_csv(\n", + " HERE\n", + " / \"../T023_what_is_a_kinase/\\\n", + "data/kinase_selection.csv\"\n", + ")\n", "kinase_selection_df" ] }, @@ -624,8 +627,10 @@ } ], "source": [ - "print(f\"Activities: {set(data['activities.standard_type'])}\\n\"\n", - " f\"Units: {set(data['activities.standard_units'])}\")" + "print(\n", + " f\"Activities: {set(data['activities.standard_type'])}\\n\"\n", + " f\"Units: {set(data['activities.standard_units'])}\"\n", + ")" ] }, { @@ -686,11 +691,13 @@ "metadata": {}, "outputs": [], "source": [ - "data = data[[\"compound_structures.canonical_smiles\",\n", - " \"activities.standard_value\",\n", - " \"UniprotID\"]]\n", - "data = data.rename(columns={\"compound_structures.canonical_smiles\": \"smiles\",\n", - " \"activities.standard_value\": \"pIC50\"})" + "data = data[[\"compound_structures.canonical_smiles\", \"activities.standard_value\", \"UniprotID\"]]\n", + "data = data.rename(\n", + " columns={\n", + " \"compound_structures.canonical_smiles\": \"smiles\",\n", + " \"activities.standard_value\": \"pIC50\",\n", + " }\n", + ")" ] }, { @@ -1055,8 +1062,7 @@ } ], "source": [ - "data = data.groupby([\"UniprotID\",\n", - " \"smiles\"])[\"pIC50\"].max().reset_index()\n", + "data = data.groupby([\"UniprotID\", \"smiles\"])[\"pIC50\"].max().reset_index()\n", "data.head()" ] }, @@ -1118,8 +1124,7 @@ "metadata": {}, "outputs": [], "source": [ - "data[\"activity_binary\"] = data[\"pIC50\"].apply(binarize_pic50,\n", - " args=(cutoff, ))" + "data[\"activity_binary\"] = data[\"pIC50\"].apply(binarize_pic50, args=(cutoff,))" ] }, { @@ -1276,7 +1281,7 @@ " total_measured_compounds = len(kinase_data)\n", " active_compounds = len(kinase_data[kinase_data[\"activity_binary\"] == 1])\n", " if total_measured_compounds > 0:\n", - " fraction = active_compounds/total_measured_compounds\n", + " fraction = active_compounds / total_measured_compounds\n", " else:\n", " print(\"No compounds were measured for this kinase.\")\n", " fraction = np.nan\n", @@ -1309,12 +1314,14 @@ "source": [ "uniprot_id = kinase_selection_df[\"uniprot_id\"][0]\n", "egfr_metrics = kinase_to_activity_numbers(uniprot_id, data)\n", - "print(f\"{'Total number of measured compounds:' : <40}\"\n", - " f\"{egfr_metrics[0]} \\n\"\n", - " f\"{'Number of active compounds:' : <40}\"\n", - " f\"{egfr_metrics[1]} \\n\"\n", - " f\"{'Fraction of active compounds:' : <40}\"\n", - " f\"{egfr_metrics[2]:.2f} \\n\")" + "print(\n", + " f\"{'Total number of measured compounds:' : <40}\"\n", + " f\"{egfr_metrics[0]} \\n\"\n", + " f\"{'Number of active compounds:' : <40}\"\n", + " f\"{egfr_metrics[1]} \\n\"\n", + " f\"{'Fraction of active compounds:' : <40}\"\n", + " f\"{egfr_metrics[2]:.2f} \\n\"\n", + ")" ] }, { @@ -1346,13 +1353,13 @@ " promiscuity_table : pd.DataFrame\n", " A DataFrame with the kinases as rows and values as columns.\n", " \"\"\"\n", - " promiscuity_table = pd.DataFrame(index=kinase_selection[\"kinase_klifs\"],\n", - " columns=[\"total\", \"actives\", \"fraction\"])\n", + " promiscuity_table = pd.DataFrame(\n", + " index=kinase_selection[\"kinase_klifs\"], columns=[\"total\", \"actives\", \"fraction\"]\n", + " )\n", " promiscuity_table.index.name = None\n", " promiscuity_table.columns.name = None\n", "\n", - " for name, uniprot_id in zip(kinase_selection[\"kinase_klifs\"],\n", - " kinase_selection[\"uniprot_id\"]):\n", + " for name, uniprot_id in zip(kinase_selection[\"kinase_klifs\"], kinase_selection[\"uniprot_id\"]):\n", " values = kinase_to_activity_numbers(uniprot_id, activity_df)\n", " promiscuity_table.loc[name] = values\n", " return promiscuity_table" @@ -1603,11 +1610,11 @@ } ], "source": [ - "kinase_promiscuity_df.style.\\\n", - " format(\"{:.3f}\", subset=[\"fraction\"]).\\\n", - " background_gradient(cmap='Purples', subset=[\"fraction\"]).\\\n", - " highlight_min(color=\"yellow\", axis=None, subset=[\"fraction\"]).\\\n", - " highlight_max(color=\"red\", subset=[\"fraction\"])" + "kinase_promiscuity_df.style.format(\"{:.3f}\", subset=[\"fraction\"]).background_gradient(\n", + " cmap=\"Purples\", subset=[\"fraction\"]\n", + ").highlight_min(color=\"yellow\", axis=None, subset=[\"fraction\"]).highlight_max(\n", + " color=\"red\", subset=[\"fraction\"]\n", + ")" ] }, { @@ -1661,13 +1668,10 @@ " over number of measured compounds on both kinases.\n", " \"\"\"\n", " if uniprot_id1 == uniprot_id2:\n", - " return kinase_to_activity_numbers(uniprot_id1,\n", - " activity_df)\n", + " return kinase_to_activity_numbers(uniprot_id1, activity_df)\n", " else:\n", " # Data for the two kinases only\n", - " reduced_data = activity_df[activity_df\n", - " [\"UniprotID\"].isin([uniprot_id1,\n", - " uniprot_id2])]\n", + " reduced_data = activity_df[activity_df[\"UniprotID\"].isin([uniprot_id1, uniprot_id2])]\n", "\n", " # Look at active compounds only\n", " active_entries = reduced_data[reduced_data[\"activity_binary\"] == 1]\n", @@ -1682,11 +1686,12 @@ " measured_compounds_on_both = compounds[compounds == 2].shape[0]\n", "\n", " if measured_compounds_on_both > 0:\n", - " fraction = (active_compounds_on_both /\n", - " measured_compounds_on_both)\n", + " fraction = active_compounds_on_both / measured_compounds_on_both\n", " else:\n", - " print(f\"No compounds were measured on both kinases, \"\n", - " f\"namely {uniprot_id1} and {uniprot_id2}.\")\n", + " print(\n", + " f\"No compounds were measured on both kinases, \"\n", + " f\"namely {uniprot_id1} and {uniprot_id2}.\"\n", + " )\n", " fraction = np.nan\n", " measured_compounds_on_both = np.nan\n", " active_compounds_on_both = np.nan\n", @@ -1720,17 +1725,19 @@ } ], "source": [ - "similarity_egfr_met = similarity_ligand_profile(kinase_selection_df[\"uniprot_id\"][0],\n", - " kinase_selection_df[\"uniprot_id\"][7],\n", - " data)\n", - "print(f\"Values for EGFR and MET: \\n\\n\"\n", - " f\"{'Total number of measured compounds:' : <50}\"\n", - " f\"{similarity_egfr_met[0]} \\n\"\n", - " f\"{'Number of active compounds:' : <50}\"\n", - " f\"{similarity_egfr_met[1]} \\n\"\n", - " f\"Fraction of active compounds or \\n\"\n", - " f\"{'ligand profile similarity between EGFR and MET:' : <50}\"\n", - " f\"{similarity_egfr_met[2]:.2f} \\n\")" + "similarity_egfr_met = similarity_ligand_profile(\n", + " kinase_selection_df[\"uniprot_id\"][0], kinase_selection_df[\"uniprot_id\"][7], data\n", + ")\n", + "print(\n", + " f\"Values for EGFR and MET: \\n\\n\"\n", + " f\"{'Total number of measured compounds:' : <50}\"\n", + " f\"{similarity_egfr_met[0]} \\n\"\n", + " f\"{'Number of active compounds:' : <50}\"\n", + " f\"{similarity_egfr_met[1]} \\n\"\n", + " f\"Fraction of active compounds or \\n\"\n", + " f\"{'ligand profile similarity between EGFR and MET:' : <50}\"\n", + " f\"{similarity_egfr_met[2]:.2f} \\n\"\n", + ")" ] }, { @@ -1935,18 +1942,19 @@ } ], "source": [ - "kinase_counts_matrix = pd.DataFrame(index=kinase_selection_df.kinase_klifs,\n", - " columns=kinase_selection_df.kinase_klifs)\n", + "kinase_counts_matrix = pd.DataFrame(\n", + " index=kinase_selection_df.kinase_klifs, columns=kinase_selection_df.kinase_klifs\n", + ")\n", "kinase_counts_matrix.index.name = None\n", "kinase_counts_matrix.columns.name = None\n", "\n", "for i, (uniprot_id1, klifs_name1) in enumerate(\n", - " zip(kinase_selection_df.uniprot_id, kinase_selection_df.kinase_klifs)):\n", + " zip(kinase_selection_df.uniprot_id, kinase_selection_df.kinase_klifs)\n", + "):\n", " for j, (uniprot_id2, klifs_name2) in enumerate(\n", - " zip(kinase_selection_df.uniprot_id, kinase_selection_df.kinase_klifs)):\n", - " total, actives, _ = similarity_ligand_profile(uniprot_id1,\n", - " uniprot_id2,\n", - " data)\n", + " zip(kinase_selection_df.uniprot_id, kinase_selection_df.kinase_klifs)\n", + " ):\n", + " total, actives, _ = similarity_ligand_profile(uniprot_id1, uniprot_id2, data)\n", " integer_ratio = f\"{actives}/{total}\"\n", " kinase_counts_matrix[klifs_name1][klifs_name2] = integer_ratio\n", "kinase_counts_matrix" @@ -1974,14 +1982,12 @@ } ], "source": [ - "kinase_similarity_matrix = np.zeros((len(kinase_selection_df),\n", - " len(kinase_selection_df)))\n", + "kinase_similarity_matrix = np.zeros((len(kinase_selection_df), len(kinase_selection_df)))\n", "for i, uniprot_id1 in enumerate(kinase_selection_df.uniprot_id):\n", " for j, uniprot_id2 in enumerate(kinase_selection_df.uniprot_id):\n", - " kinase_similarity_matrix[i, j] = similarity_ligand_profile(\n", - " uniprot_id1,\n", - " uniprot_id2,\n", - " data)[2]" + " kinase_similarity_matrix[i, j] = similarity_ligand_profile(uniprot_id1, uniprot_id2, data)[\n", + " 2\n", + " ]" ] }, { @@ -2164,9 +2170,11 @@ } ], "source": [ - "kinase_similarity_matrix_df = pd.DataFrame(data=kinase_similarity_matrix,\n", - " index=kinase_selection_df.kinase_klifs,\n", - " columns=kinase_selection_df.kinase_klifs)\n", + "kinase_similarity_matrix_df = pd.DataFrame(\n", + " data=kinase_similarity_matrix,\n", + " index=kinase_selection_df.kinase_klifs,\n", + " columns=kinase_selection_df.kinase_klifs,\n", + ")\n", "kinase_similarity_matrix_df.index.name = None\n", "kinase_similarity_matrix_df.columns.name = None\n", "kinase_similarity_matrix_df" @@ -2521,9 +2529,7 @@ "source": [ "# Show matrix with background gradient\n", "cm = sns.light_palette(\"green\", as_cmap=True)\n", - "kinase_similarity_matrix_df.style.\\\n", - " background_gradient(cmap=cm).\\\n", - " format(\"{:.3f}\")" + "kinase_similarity_matrix_df.style.background_gradient(cmap=cm).format(\"{:.3f}\")" ] }, { @@ -2890,9 +2896,7 @@ "source": [ "kinase_similarity_matrix_df = kinase_similarity_matrix_df.fillna(0)\n", "\n", - "kinase_similarity_matrix_df.style.\\\n", - " background_gradient(cmap=cm).\\\n", - " format(\"{:.3f}\")" + "kinase_similarity_matrix_df.style.background_gradient(cmap=cm).format(\"{:.3f}\")" ] }, { @@ -2908,8 +2912,7 @@ "metadata": {}, "outputs": [], "source": [ - "kinase_similarity_matrix_df.to_csv(DATA /\n", - " \"kinase_similarity_matrix_ligand_profile.csv\")" + "kinase_similarity_matrix_df.to_csv(DATA / \"kinase_similarity_matrix_ligand_profile.csv\")" ] }, { @@ -2940,9 +2943,11 @@ } ], "source": [ - "print(f\"The values of the similarity matrix lie between: \"\n", - " f\"{kinase_similarity_matrix_df.min().min():.2f}\"\n", - " f\" and {kinase_similarity_matrix_df.max().max():.2f}\")" + "print(\n", + " f\"The values of the similarity matrix lie between: \"\n", + " f\"{kinase_similarity_matrix_df.min().min():.2f}\"\n", + " f\" and {kinase_similarity_matrix_df.max().max():.2f}\"\n", + ")" ] }, { @@ -3313,9 +3318,7 @@ } ], "source": [ - "kinase_distance_matrix_df.style.\\\n", - " background_gradient(cmap=cm).\\\n", - " format(\"{:.3f}\")" + "kinase_distance_matrix_df.style.background_gradient(cmap=cm).format(\"{:.3f}\")" ] }, { @@ -3331,8 +3334,7 @@ "metadata": {}, "outputs": [], "source": [ - "kinase_distance_matrix_df.to_csv(DATA /\n", - " \"kinase_distance_matrix_ligand_profile.csv\")" + "kinase_distance_matrix_df.to_csv(DATA / \"kinase_distance_matrix_ligand_profile.csv\")" ] }, { From c333d490bfbbd1278e557c1e74c20a414ba144d6 Mon Sep 17 00:00:00 2001 From: t-kimber Date: Tue, 28 Sep 2021 10:32:52 +0200 Subject: [PATCH 097/158] change ** to __ for bold markdown. --- .../talktorials/T023_what_is_a_kinase/talktorial.ipynb | 2 +- 1 file changed, 1 insertion(+), 1 deletion(-) diff --git a/teachopencadd/talktorials/T023_what_is_a_kinase/talktorial.ipynb b/teachopencadd/talktorials/T023_what_is_a_kinase/talktorial.ipynb index 0c4d9bbc..32b1644b 100644 --- a/teachopencadd/talktorials/T023_what_is_a_kinase/talktorial.ipynb +++ b/teachopencadd/talktorials/T023_what_is_a_kinase/talktorial.ipynb @@ -336,7 +336,7 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "_Note_: You can run the kinase similarity **Talktorials T024-T028** with your own set of kinases. Please update the CSV file with your kinases; the only mandatory columns are `kinase_klifs` and `uniprot_id`." + "_Note_: You can run the kinase similarity __Talktorials T024-T028__ with your own set of kinases. Please update the CSV file with your kinases; the only mandatory columns are `kinase_klifs` and `uniprot_id`." ] }, { From 1e4f3af2606b1f28d3726012b789663fcdc6fb16 Mon Sep 17 00:00:00 2001 From: t-kimber Date: Tue, 28 Sep 2021 10:49:59 +0200 Subject: [PATCH 098/158] Minor edits in theory. --- .../talktorial.ipynb | 15 +++++++++------ 1 file changed, 9 insertions(+), 6 deletions(-) diff --git a/teachopencadd/talktorials/T025_kinase_similarity_kissim/talktorial.ipynb b/teachopencadd/talktorials/T025_kinase_similarity_kissim/talktorial.ipynb index 7af60c5a..1c1f8afa 100644 --- a/teachopencadd/talktorials/T025_kinase_similarity_kissim/talktorial.ipynb +++ b/teachopencadd/talktorials/T025_kinase_similarity_kissim/talktorial.ipynb @@ -10,8 +10,8 @@ "\n", "Authors:\n", "\n", - "- Talia B. Kimber, 2021, [Volkamer lab, Charité](https://volkamerlab.org/)\n", "- Dominique Sydow, 2021, [Volkamer lab, Charité](https://volkamerlab.org/)\n", + "- Talia B. Kimber, 2021, [Volkamer lab, Charité](https://volkamerlab.org/)\n", "- Andrea Volkamer, 2021, [Volkamer lab, Charité](https://volkamerlab.org/)" ] }, @@ -45,6 +45,9 @@ "\n", "* Define the kinases of interest\n", "* Retrieve and preprocess data\n", + " * Set up a remote KLIFS session\n", + " * Fetch all structures describing these kinases\n", + " * Filter structures\n", "* Show kinase coverage\n", "* Load KiSSim fingerprints\n", "* Compare structures\n", @@ -106,14 +109,14 @@ "\n", "Side effects often occur when a drug binds not only to its designated target (on-target) but also to other targets (off-targets) that share similar binding sites to form similar protein-ligand interaction patterns. Many binding site comparison tools have been proposed to predict similarities and potentially off-targets (see [Curr. Comput. Aided Drug Des. (2008), 4, 209-20](https://www.eurekaselect.com/67606/article/how-measure-similarity-between-protein-ligand-binding-sites) and [J. Med. Chem. (2016), 9, 4121-51](https://pubs.acs.org/doi/10.1021/acs.jmedchem.6b00078)). \n", "\n", - "We here use the novel [KiSSim](https://kissim.readthedocs.io/en/latest/) (*Ki*nase *S*tructure *Sim*ilarity) fingerprint, which is based on the KLIFS pocket definition and alignment of 85 pocket residues (see more details in __Talktorial T023__)." + "Here we use the novel [KiSSim](https://kissim.readthedocs.io/en/latest/) (*Ki*nase *S*tructure *Sim*ilarity) fingerprint, which is based on the KLIFS pocket definition and alignment of $85$ pocket residues (see more details in __Talktorial T023__)." ] }, { "cell_type": "markdown", "metadata": {}, "source": [ - "The KiSSim fingerprint encodes each of the 85 residues in the KLIFS binding site with respect to physicochemical and spatial properties (Figure 1). Since all KLIFS pockets are aligned across the structurally covered kinome, we can compare the KiSSim fingerprints bit by bit. Physicochemical properties include each residue's pharmacophoric features, size, side chain orientation, and solvent exposure. Spatial properties describe the distance of each residue to defined important regions in the kinase pocket, for example the hinge region, which forms crucial hydrogen bonds to ligands, or the DFG region, whose conformation determines the activity state of the kinase. See more details on structural motifs in kinases in __Talktorial T023__.\n", + "The KiSSim fingerprint encodes each of the $85$ residues in the KLIFS binding site with respect to physicochemical and spatial properties (Figure 1). Since all KLIFS pockets are aligned across the structurally covered kinome, we can compare the KiSSim fingerprints bit by bit. Physicochemical properties include each residue's pharmacophoric features, size, side chain orientation, and solvent exposure. Spatial properties describe the distance of each residue to defined important regions in the kinase pocket, for example the hinge region, which forms crucial hydrogen bonds to ligands, or the DFG region, whose conformation determines the activity state of the kinase. See more details on structural motifs in kinases in __Talktorial T023__.\n", "\n", "![KiSSim fingerprint](https://raw.githubusercontent.com/volkamerlab/kissim/main/docs/_static/kissim_toc.png)\n", "\n", @@ -128,8 +131,8 @@ "source": [ "### Fetching KLIFS data with `opencadd.databases.klifs`\n", "\n", - "`opencadd` is a Python library for structural cheminformatics developed by the Volkamer lab at the Charité in Berlin. \n", - "This library is a growing collection of modules that help facilitate and standardize common tasks in structural bioinformatics and cheminformatics. Today, we will use the module `opencadd.databases.klifs`, which allows us to fetch the KLIFS IFP as `pandas` DataFrame.\n", + "`opencadd` is a Python library for structural cheminformatics developed by the [Volkamer lab](https://volkamerlab.org/) at the Charité in Berlin. \n", + "This library is a growing collection of modules that help facilitate and standardize common tasks in structural bioinformatics and cheminformatics. Today, we will use the module `opencadd.databases.klifs`, which allows us to fetch the KLIFS interaction fingerprint (IFP) as a `pandas` DataFrame.\n", "\n", "- GitHub repository: https://github.com/volkamerlab/opencadd\n", "- Documentation: https://opencadd.readthedocs.io\n", @@ -1858,7 +1861,7 @@ "name": "python", "nbconvert_exporter": "python", "pygments_lexer": "ipython3", - "version": "3.9.7" + "version": "3.8.10" }, "toc-autonumbering": true, "widgets": { From 35da64c66bd27377156ea9c981a72b4a96a179f7 Mon Sep 17 00:00:00 2001 From: t-kimber Date: Tue, 28 Sep 2021 11:26:38 +0200 Subject: [PATCH 099/158] minor changes in practical. --- .../talktorial.ipynb | 335 +++++++++--------- 1 file changed, 169 insertions(+), 166 deletions(-) diff --git a/teachopencadd/talktorials/T025_kinase_similarity_kissim/talktorial.ipynb b/teachopencadd/talktorials/T025_kinase_similarity_kissim/talktorial.ipynb index 1c1f8afa..560cd24a 100644 --- a/teachopencadd/talktorials/T025_kinase_similarity_kissim/talktorial.ipynb +++ b/teachopencadd/talktorials/T025_kinase_similarity_kissim/talktorial.ipynb @@ -328,7 +328,8 @@ ], "source": [ "kinase_selection_df = pd.read_csv(HERE / \"../T023_what_is_a_kinase/data/kinase_selection.csv\")\n", - "kinase_selection_df" + "kinase_selection_df\n", + "# NBVAL_CHECK_OUTPUT" ] }, { @@ -398,7 +399,8 @@ "# Get all available structures for these kinases\n", "structures_df = klifs_session.structures.by_kinase_name(kinase_names=kinase_names)\n", "print(f\"Number of structures: {len(structures_df)}\")\n", - "print(\"Kinases:\", *structures_df[\"kinase.klifs_name\"].unique())" + "print(\"Kinases:\", *structures_df[\"kinase.klifs_name\"].unique())\n", + "# NBVAL_CHECK_OUTPUT" ] }, { @@ -441,7 +443,8 @@ } ], "source": [ - "structures_df.columns" + "structures_df.columns\n", + "# NBVAL_CHECK_OUTPUT" ] }, { @@ -671,7 +674,8 @@ } ], "source": [ - "structures_df.head()" + "structures_df.head()\n", + "# NBVAL_CHECK_OUTPUT" ] }, { @@ -712,7 +716,8 @@ " & (structures_df[\"structure.qualityscore\"] >= 6)\n", "]\n", "print(f\"Number of structures: {len(structures_df)}\")\n", - "print(\"Kinases:\", *structures_df[\"kinase.klifs_name\"].unique())" + "print(\"Kinases:\", *structures_df[\"kinase.klifs_name\"].unique())\n", + "# NBVAL_CHECK_OUTPUT" ] }, { @@ -737,14 +742,15 @@ ], "source": [ "structure_klifs_ids = structures_df[\"structure.klifs_id\"].to_list()\n", - "print(f\"Number of structures: {len(structure_klifs_ids)}\")" + "print(f\"Number of structures: {len(structure_klifs_ids)}\")\n", + "# NBVAL_CHECK_OUTPUT" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ - "To make it easier for us to maintain the talktorials, we will load now a set of frozen structure KLIFS IDs (2021-08-23) and continue to work with those. If you would like to work with the latest KLIFS data, please skip running the cell below (or change cell type from \"Code\" > \"Raw\")." + "To make it easier for us to maintain the talktorials, we will now load a set of frozen structure KLIFS IDs (2021-08-23) and continue to work with those. If you would like to work with the latest KLIFS data, please skip the cell below (or change cell type from \"Code\" > \"Raw\")." ] }, { @@ -827,7 +833,7 @@ "outputs": [ { "data": { - "image/png": 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\n", 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\n", 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    " ] @@ -844,7 +850,8 @@ "ax.set_xlabel(\"Number of structures\")\n", "ax.set_ylabel(\"Kinase name\")\n", "for i, value in enumerate(n_structures_per_kinase):\n", - " ax.text(value, i, str(value), va=\"center\")" + " ax.text(value, i, str(value), va=\"center\")\n", + "# NBVAL_CHECK_OUTPUT" ] }, { @@ -1138,7 +1145,8 @@ } ], "source": [ - "kissim_fingerprints_df.head()" + "kissim_fingerprints_df.head()\n", + "# NBVAL_CHECK_OUTPUT" ] }, { @@ -1147,15 +1155,13 @@ "source": [ "### Compare structures\n", "\n", - "Let's compare the KiSSim fingerprints pairwise. We use `sklearn`'s `nan_euclidean_distances` method, which calculates the Euclidean distance between all pairwise vectors of a matrix. \n", + "Let's make a pairwise comparison of the KiSSim fingerprints. We use `sklearn`'s `nan_euclidean_distances` method, which calculates the Euclidean distance between all pairwise vectors. \n", "\n", "If two vectors have NaN values (which can happen if residues are not resolved in a structure), the following procedure is applied:\n", "\n", "> When calculating the distance between a pair of samples, this formulation ignores feature coordinates with a missing value in either sample and scales up the weight of the remaining coordinates.\n", "\n", - "Please find more information in their documentation:\n", - "\n", - "https://scikit-learn.org/stable/modules/generated/sklearn.metrics.pairwise.nan_euclidean_distances.html" + "Please find more information in the [sklearn documentation](https://scikit-learn.org/stable/modules/generated/sklearn.metrics.pairwise.nan_euclidean_distances.html)." ] }, { @@ -1275,7 +1281,8 @@ ")\n", "print(f\"Structure distance matrix size: {structure_distance_matrix_df.shape}\")\n", "print(\"Show matrix subset:\")\n", - "structure_distance_matrix_df.iloc[:5, :5]" + "structure_distance_matrix_df.iloc[:5, :5]\n", + "# NBVAL_CHECK_OUTPUT" ] }, { @@ -1407,7 +1414,8 @@ "kinase_distance_matrix_df.index = kinase_names\n", "kinase_distance_matrix_df.columns = kinase_names\n", "print(\"Show matrix subset:\")\n", - "kinase_distance_matrix_df.iloc[:5, :5]" + "kinase_distance_matrix_df.iloc[:5, :5]\n", + "# NBVAL_CHECK_OUTPUT" ] }, { @@ -1444,14 +1452,16 @@ "name": "stdout", "output_type": "stream", "text": [ - "Structure matrix of shape (1611, 1611) reduced to kinase matrix of shape (9, 9).\n" + "Structure matrix of shape (1611, 1611)reduced to kinase matrix of shape (9, 9).\n" ] } ], "source": [ "print(\n", - " f\"Structure matrix of shape {structure_distance_matrix_df.shape} reduced to kinase matrix of shape {kinase_distance_matrix_df.shape}.\"\n", - ")" + " f\"Structure matrix of shape {structure_distance_matrix_df.shape}\"\n", + " f\"reduced to kinase matrix of shape {kinase_distance_matrix_df.shape}.\"\n", + ")\n", + "# NBVAL_CHECK_OUTPUT" ] }, { @@ -1463,188 +1473,188 @@ "data": { "text/html": [ "\n", - "\n", + "
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    BRAF0.00017.15619.51521.38321.08921.58320.29737.61121.731BRAF0.00017.15619.51521.38321.08921.58320.29737.61121.731
    CDK217.1560.00018.14721.10619.88017.97318.30436.78019.481CDK217.1560.00018.14721.10619.88017.97318.30436.78019.481
    EGFR19.51518.1470.00016.39217.28216.46717.49836.04622.128EGFR19.51518.1470.00016.39217.28216.46717.49836.04622.128
    ErbB221.38321.10616.3920.00023.85123.88122.56341.27724.682ErbB221.38321.10616.3920.00023.85123.88122.56341.27724.682
    KDR21.08919.88017.28223.8510.00019.25520.43141.10420.263KDR21.08919.88017.28223.8510.00019.25520.43141.10420.263
    LCK21.58317.97316.46723.88119.2550.00019.22139.02222.457LCK21.58317.97316.46723.88119.2550.00019.22139.02222.457
    MET20.29718.30417.49822.56320.43119.2210.00039.41421.983MET20.29718.30417.49822.56320.43119.2210.00039.41421.983
    p110a37.61136.78036.04641.27741.10439.02239.4140.00038.530p110a37.61136.78036.04641.27741.10439.02239.4140.00038.530
    p38a21.73119.48122.12824.68220.26322.45721.98338.5300.000p38a21.73119.48122.12824.68220.26322.45721.98338.5300.000
    \n" ], "text/plain": [ - "" + "" ] }, "execution_count": 21, @@ -1816,10 +1826,10 @@ "\n", "In this talktorial, we have assessed kinase similarity using the KiSSim fingerprints, which describe physicochemical and spatial properties of pockets in kinase structures. We have reduced a _structure_ distance matrix to a _kinase_ distance matrix by selecting for each _kinase pair_ the corresponding closest _structure pair_. \n", "\n", - "We have to keep two things in mind:\n", + "We have to keep two elements in mind:\n", "\n", - "- Pocket fingerprints like KiSSim encode the full pocket although some residues might be more important for ligand binding than others. As an alternative, one could instead use a subset of residues that have been shown to interact with co-crystallized ligands frequently.\n", - "- We only compare here the two closest structures per kinase pair, although we have — at least for kinases such as EGFR and CDK2 — much more structural data available. Aggregating multiple structures could be a strategy but has two disadvantages: \n", + "- Pocket fingerprints like KiSSim encode the full pocket although some residues might be more important for ligand binding than others. As an alternative, one could instead use a subset of residues that have been shown to frequently interact with co-crystallized ligands.\n", + "- We only compare here the two closest structures per kinase pair, although we have — at least for kinases such as EGFR and CDK2 — much more structural data available. Aggregating multiple structures is a reasonable strategy but has two disadvantages: \n", " - Some kinases have much higher coverage than others, leading to an imbalance in information content.\n", " - Aggregated kinase fingerprints may cause too much averaging, making pairwise kinase comparison noisier.\n", "\n", @@ -1836,13 +1846,6 @@ "2. Can you think of a reason why the side chain orientation and solvent exposure may be interesting features to consider in a fingerprint?\n", "2. Can you think of research questions for which you could make use of the structure distance matrix?" ] - }, - { - "cell_type": "code", - "execution_count": null, - "metadata": {}, - "outputs": [], - "source": [] } ], "metadata": { From 98140d5609f0185dcc64957056b6ef52ecc88757 Mon Sep 17 00:00:00 2001 From: Unknown Date: Tue, 28 Sep 2021 12:29:37 +0200 Subject: [PATCH 100/158] T024: DS review text/code; add nbval checks --- .../talktorial.ipynb | 1505 +++++++++++++---- 1 file changed, 1139 insertions(+), 366 deletions(-) diff --git a/teachopencadd/talktorials/T024_kinase_similarity_sequence/talktorial.ipynb b/teachopencadd/talktorials/T024_kinase_similarity_sequence/talktorial.ipynb index 02e1cc45..1fad10e3 100644 --- a/teachopencadd/talktorials/T024_kinase_similarity_sequence/talktorial.ipynb +++ b/teachopencadd/talktorials/T024_kinase_similarity_sequence/talktorial.ipynb @@ -4,7 +4,7 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "# T024 · Kinase similarity: sequence\n", + "# T024 · Kinase similarity: Sequence\n", "\n", "Authors:\n", "\n", @@ -33,7 +33,7 @@ "### Contents in *Theory*\n", "\n", "* Kinase dataset\n", - "* Kinase similarity descriptor: sequence\n", + "* Kinase similarity descriptor: Sequence\n", " * Identity score\n", " * Substitution score\n", "* From similarity matrix to distance matrix" @@ -50,9 +50,11 @@ "* Sequence similarity\n", " * Identity score\n", " * Substitution score\n", - "* Kinase comparison\n", - "* Visualize kinase similarity matrix\n", - "* Save kinase distance matrix" + "* Kinase similarity\n", + " * Visualize similarity as kinase matrix\n", + " * Save kinase similarity matrix\n", + "* Kinase distance matrix\n", + " * Save kinase distance matrix" ] }, { @@ -65,13 +67,12 @@ "* KLIFS\n", " * KLIFS URL: https://klifs.net/\n", " * KLIFS database: [Nucleic Acid Res. (2020), 49(D1), D562-D569](https://doi.org/10.1093/nar/gkaa895)\n", - "* Sequence-based kinase clustering: Manning et al. [Science (2002), 298(5600), 1912-1934](https://doi.org/10.1126/science.1075762)\n", + "* Sequence-based kinase clustering: Manning _et al._ [Science (2002), 298(5600), 1912-1934](https://doi.org/10.1126/science.1075762)\n", "* Substitution matrix: [PNAS (1992), 89(22), 10915-10919](https://doi.org/10.1073/pnas.89.22.10915)\n", "* Biotite\n", - " * documentation: https://www.biotite-python.org/index.html\n", + " * Documentation: https://www.biotite-python.org/index.html\n", " * [Blosum matrix](https://www.biotite-python.org/examples/gallery/sequence/blosum_dendrogram.html?highlight=blosum)\n", - "* Sequence logo: http://www.cbs.dtu.dk/biotools/Seq2Logo/\n", - " " + "* Sequence logo: http://www.cbs.dtu.dk/biotools/Seq2Logo/ " ] }, { @@ -101,7 +102,7 @@ "source": [ "### Kinase similarity descriptor: sequence\n", "\n", - "As mentioned in the previous talktorial, sequence is often used in kinase similarity (see the phylogenetic tree developed by Manning et al. [Science (2002), 298(5600), 1912-1934](https://doi.org/10.1126/science.1075762))." + "As mentioned in the previous talktorial, sequence is often used to assess kinase similarity (see the phylogenetic tree developed by Manning _et al._ [Science (2002), 298(5600), 1912-1934](https://doi.org/10.1126/science.1075762))." ] }, { @@ -115,13 +116,6 @@ "2. The binding pocket is where the action takes place. Why consider the full kinase sequence when an $85$ residues sequence contains most relevant information?" ] }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "Missing residues in KLIFS are noted using the symbol \"-\"." - ] - }, { "cell_type": "markdown", "metadata": {}, @@ -129,7 +123,7 @@ "![sequence_logo](images/sequence_logo.png)\n", "\n", "_Figure 1:_\n", - "The sequence logo shows amino acid binding motifs and sequence profiles such as amino acid depletion.\n", + "The sequence logo shows amino acid binding motifs and sequence profiles such as amino acid depletion. For example, the sequence logo easily visualizes the conserved G-rich loop (position 4-9) and the DFG motif (position 81-83), see more details in __Talktorial T023__.\n", "\n", "**Note for reproducibility:**\n", "The figure is generated using the Seq2Logo tool available at http://www.cbs.dtu.dk/biotools/Seq2Logo/. The input is the $85$ residues KLIFS binding pocket for the query kinases. All parameters are the the default ones. For the graphical layout, the entry _Stacks Per Line_ is set to $85$ and _Page size_ to $1200 \\times 480$." @@ -148,7 +142,7 @@ "source": [ "#### Identity score\n", "A simple way of assessing the similarity between two sequences is to use the so-called identity score.\n", - "First, a match vector is created: it checks whether for each position the characters from the two sequences are identical. If there are, the entry is set to $1$, and $0$ otherwise.\n", + "First, a match vector is created: it checks whether for each position the characters from the two sequences are identical. If they are, the entry is set to $1$, and $0$ otherwise.\n", "\n", "The identity score is computed by summing the elements in the match vector and normalizing the entry by the length of the sequence, which, in the case of KLIFS pocket sequence is $85$." ] @@ -229,6 +223,7 @@ "metadata": {}, "source": [ "The BLOSUM substitution matrix is symmetric, as shown in the practical part.\n", + "\n", "For convenience, we will translate and rescale the matrix using the following:\n", "\n", "$$\n", @@ -295,11 +290,11 @@ "outputs": [], "source": [ "from pathlib import Path\n", + "import requests\n", "\n", "import pandas as pd\n", "import numpy as np\n", "import seaborn as sns\n", - "import requests\n", "import matplotlib.pyplot as plt\n", "import biotite.sequence.align as align" ] @@ -470,7 +465,8 @@ "source": [ "kinase_selection_df = pd.read_csv(HERE / \"../T023_what_is_a_kinase/\\\n", "data/kinase_selection.csv\")\n", - "kinase_selection_df" + "kinase_selection_df\n", + "# NBVAL_CHECK_OUTPUT" ] }, { @@ -552,9 +548,10 @@ ], "source": [ "kinase_sequences = {}\n", - "for kinase in kinase_selection_df.kinase_klifs:\n", + "for kinase in kinase_selection_df[\"kinase_klifs\"]:\n", " kinase_sequences[kinase] = klifs_pocket_sequence(kinase)\n", - "kinase_sequences" + "kinase_sequences\n", + "# NBVAL_CHECK_OUTPUT" ] }, { @@ -599,13 +596,13 @@ " Parameters\n", " ----------\n", " sequence1 : np.array\n", - " An array of character describing the first sequence.\n", - " sequence2 :\n", - " An array of character describing the second sequence.\n", + " An array of characters describing the first sequence.\n", + " sequence2 : np.array\n", + " An array of characters describing the second sequence.\n", "\n", " Returns\n", " -------\n", - " np.array :\n", + " np.array\n", " The bool array for each character.\n", " 1 if the elements are identical,\n", " 0 otherwise.\n", @@ -671,7 +668,8 @@ ], "source": [ "substitution_matrix = align.SubstitutionMatrix.std_protein_matrix()\n", - "print(substitution_matrix)" + "print(substitution_matrix)\n", + "# NBVAL_CHECK_OUTPUT" ] }, { @@ -698,7 +696,15 @@ } ], "source": [ - "substitution_matrix.is_symmetric()" + "substitution_matrix.is_symmetric()\n", + "# NBVAL_CHECK_OUTPUT" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "Let's perform that translation-rescaling step we have discussed in the _Theory_ part of this talktorial." ] }, { @@ -707,35 +713,30 @@ "metadata": {}, "outputs": [], "source": [ - "def substitution_score(sequence1,\n", - " sequence2,\n", - " substitution_matrix=align.\n", - " SubstitutionMatrix.std_protein_matrix()):\n", + "def _translate_rescale_substitution_matrix(\n", + " substitution_matrix=align.SubstitutionMatrix.std_protein_matrix()\n", + "):\n", " \"\"\"\n", - " Retrieve the match score given the substitution matrix.\n", + " Translate and rescale substitution matrix.\n", "\n", " Parameters\n", " ----------\n", - " sequence1 : np.array\n", - " An array of character describing the first sequence.\n", - " sequence2 :\n", - " An array of character describing the second sequence.\n", - " substitution_matrix:\n", - " A substituition matrix specific to amino acids.\n", + " substitution_matrix : biotite.sequence.align.SubstitutionMatrix\n", + " A substitution matrix specific to amino acids.\n", " The default is align.SubstitutionMatrix.std_protein_matrix()\n", " from biotite, which represents BLOSUM62.\n", "\n", " Returns\n", " -------\n", - " np.array :\n", - " The vector of match score\n", - " using the normalized substitution matrix.\n", + " pd.DataFrame\n", + " Translated and rescaled substitution matrix as DataFrame\n", + " (index/columns contain letters).\n", " \"\"\"\n", " # Retrieve np.array from substitution matrix\n", " score_matrix = substitution_matrix.score_matrix()\n", "\n", " # Translation of substitution matrix\n", - " translated_matrix = score_matrix-np.min(score_matrix)\n", + " translated_matrix = score_matrix - np.min(score_matrix)\n", "\n", " # Rescaling\n", " normalized_score_matrix = np.zeros(score_matrix.shape)\n", @@ -745,28 +746,792 @@ " np.sqrt(translated_matrix[i, i] *\n", " translated_matrix[j, j]))\n", "\n", - " # Retrieve the letter (amino acid)\n", - " letter_alphabet = substitution_matrix.get_alphabet1()\n", + " # Create DataFrame from matrix with letters as index/column names\n", + " normalized_score_matrix = pd.DataFrame(\n", + " normalized_score_matrix,\n", + " columns=substitution_matrix.get_alphabet1(),\n", + " index=substitution_matrix.get_alphabet1()\n", + " )\n", + " \n", + " # Check for symmetry\n", + " symmetric = (normalized_score_matrix.values ==\n", + " normalized_score_matrix.values.transpose()).all()\n", + " if not symmetric:\n", + " raise ValueError(f\"Translated/rescaled matrix is not symmetric. \"\n", + " f\"Raise issue on GitHub.\")\n", + " \n", + " return normalized_score_matrix" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "Let's take a look at the translated and rescaled version of the substitution matrix." + ] + }, + { + "cell_type": "code", + "execution_count": 10, + "metadata": {}, + "outputs": [ + { + "data": { + "text/html": [ + "\n", + "\n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " 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    \n" + ], + "text/plain": [ + "" + ] + }, + "execution_count": 10, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "_translate_rescale_substitution_matrix().style.format(\"{:.2f}\")\n", + "# NBVAL_CHECK_OUTPUT" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "Let's define a function that calculates the substitution scores between two sequences (will make use of the previously defined function)." + ] + }, + { + "cell_type": "code", + "execution_count": 11, + "metadata": {}, + "outputs": [], + "source": [ + "def substitution_score(sequence1,\n", + " sequence2,\n", + " substitution_matrix=align.\n", + " SubstitutionMatrix.std_protein_matrix()):\n", + " \"\"\"\n", + " Retrieve the match score given the substitution matrix.\n", "\n", - " # Map letter to index\n", - " dict_letters = {}\n", - " for i, letter in enumerate(letter_alphabet.get_symbols()):\n", - " dict_letters[letter] = i\n", + " Parameters\n", + " ----------\n", + " sequence1 : np.array\n", + " An array of characters describing the first sequence.\n", + " sequence2 : np.array\n", + " An array of characters describing the second sequence.\n", + " substitution_matrix : biotite.sequence.align.SubstitutionMatrix\n", + " A substitution matrix specific to amino acids.\n", + " The default is align.SubstitutionMatrix.std_protein_matrix()\n", + " from biotite, which represents BLOSUM62.\n", + "\n", + " Returns\n", + " -------\n", + " np.array\n", + " The vector of match score\n", + " using the normalized substitution matrix.\n", + " \"\"\"\n", + " substitution_matrix_df = _translate_rescale_substitution_matrix(\n", + " substitution_matrix\n", + " )\n", "\n", " match_score_array = np.zeros(len(sequence1))\n", " for i, (character_seq1, character_seq2) in enumerate(zip(sequence1,\n", " sequence2)):\n", - " ind1 = dict_letters[character_seq1]\n", - " ind2 = dict_letters[character_seq2]\n", - " match_score_array[i] = normalized_score_matrix[ind1, ind2]\n", + " match_score_array[i] = substitution_matrix_df.loc[character_seq1,\n", + " character_seq2]\n", " return match_score_array" ] }, { "cell_type": "markdown", - "metadata": {}, + "metadata": { + "tags": [] + }, "source": [ - "## Kinase similarity" + "### Kinase similarity" ] }, { @@ -778,7 +1543,7 @@ }, { "cell_type": "code", - "execution_count": 10, + "execution_count": 12, "metadata": {}, "outputs": [], "source": [ @@ -838,7 +1603,7 @@ }, { "cell_type": "code", - "execution_count": 11, + "execution_count": 13, "metadata": {}, "outputs": [ { @@ -855,12 +1620,13 @@ "source": [ "print(\"The sequences are:\\n\")\n", "for key in ('EGFR', 'MET'):\n", - " print(f\"{key:5s}: {kinase_sequences[key]}\")" + " print(f\"{key:5s}: {kinase_sequences[key]}\")\n", + "# NBVAL_CHECK_OUTPUT" ] }, { "cell_type": "code", - "execution_count": 12, + "execution_count": 14, "metadata": {}, "outputs": [ { @@ -872,17 +1638,18 @@ } ], "source": [ - "EGFR_MET_seq_similarity = sequence_similarity(\"EGFR\",\n", + "egfr_met_seq_similarity = sequence_similarity(\"EGFR\",\n", " \"MET\",\n", " \"identity\")\n", "\n", "print(f\"Pocket sequence similarity between EGFR and MET kinases: \"\n", - " f\"{EGFR_MET_seq_similarity:.2f} using identity.\")" + " f\"{egfr_met_seq_similarity:.2f} using identity.\")\n", + "# NBVAL_CHECK_OUTPUT" ] }, { "cell_type": "code", - "execution_count": 13, + "execution_count": 15, "metadata": {}, "outputs": [ { @@ -894,11 +1661,12 @@ } ], "source": [ - "EGFR_MET_seq_similarity = sequence_similarity(\"EGFR\",\n", + "egfr_met_seq_similarity = sequence_similarity(\"EGFR\",\n", " \"MET\",\n", " \"substitution\")\n", "print(f\"Pocket sequence similarity between EGFR and MET kinases: \"\n", - " f\"{EGFR_MET_seq_similarity:.2f} using substitution.\")" + " f\"{egfr_met_seq_similarity:.2f} using substitution.\")\n", + "# NBVAL_CHECK_OUTPUT" ] }, { @@ -910,7 +1678,7 @@ }, { "cell_type": "code", - "execution_count": 14, + "execution_count": 16, "metadata": {}, "outputs": [ { @@ -922,15 +1690,16 @@ } ], "source": [ - "EGFR_seq_similarity = sequence_similarity(\"EGFR\",\n", + "egfr_seq_similarity = sequence_similarity(\"EGFR\",\n", " \"EGFR\")\n", "print(f\"Pocket sequence similarity between EGFR itself: \"\n", - " f\"{EGFR_seq_similarity:.2f} using identity.\")" + " f\"{egfr_seq_similarity:.2f} using identity.\")\n", + "# NBVAL_CHECK_OUTPUT" ] }, { "cell_type": "code", - "execution_count": 15, + "execution_count": 17, "metadata": {}, "outputs": [ { @@ -942,11 +1711,12 @@ } ], "source": [ - "EGFR_seq_similarity = sequence_similarity(\"EGFR\",\n", + "egfr_seq_similarity = sequence_similarity(\"EGFR\",\n", " \"EGFR\",\n", " type_=\"substitution\")\n", "print(f\"Pocket sequence similarity between EGFR itself: \"\n", - " f\"{EGFR_seq_similarity:.2f} using substitution.\")" + " f\"{egfr_seq_similarity:.2f} using substitution.\")\n", + "# NBVAL_CHECK_OUTPUT" ] }, { @@ -960,7 +1730,7 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "### Visualize similarity as kinase matrix" + "#### Visualize similarity as kinase matrix" ] }, { @@ -972,7 +1742,7 @@ }, { "cell_type": "code", - "execution_count": 16, + "execution_count": 18, "metadata": {}, "outputs": [], "source": [ @@ -988,7 +1758,7 @@ }, { "cell_type": "code", - "execution_count": 17, + "execution_count": 19, "metadata": {}, "outputs": [], "source": [ @@ -1003,7 +1773,7 @@ }, { "cell_type": "code", - "execution_count": 18, + "execution_count": 20, "metadata": {}, "outputs": [ { @@ -1175,7 +1945,7 @@ "p38a 0.629355 1.000000 " ] }, - "execution_count": 18, + "execution_count": 20, "metadata": {}, "output_type": "execute_result" } @@ -1186,7 +1956,8 @@ " columns=kinase_selection_df.kinase_klifs)\n", "kinase_similarity_matrix_df.index.name = None\n", "kinase_similarity_matrix_df.columns.name = None\n", - "kinase_similarity_matrix_df" + "kinase_similarity_matrix_df\n", + "# NBVAL_CHECK_OUTPUT" ] }, { @@ -1198,7 +1969,7 @@ }, { "cell_type": "code", - "execution_count": 19, + "execution_count": 21, "metadata": {}, "outputs": [ { @@ -1207,207 +1978,208 @@ "True" ] }, - "execution_count": 19, + "execution_count": 21, "metadata": {}, "output_type": "execute_result" } ], "source": [ "(kinase_similarity_matrix_df.values ==\n", - " kinase_similarity_matrix_df.values.transpose()).all()" + " kinase_similarity_matrix_df.values.transpose()).all()\n", + "# NBVAL_CHECK_OUTPUT" ] }, { "cell_type": "code", - "execution_count": 20, + "execution_count": 22, "metadata": {}, "outputs": [ { "data": { "text/html": [ "\n", - "\n", + "
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    EGFR1.0000.9410.4270.7160.6550.6480.7110.7110.645EGFR1.0000.9410.4270.7160.6550.6480.7110.7110.645
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    \n" ], "text/plain": [ - "" + "" ] }, - "execution_count": 20, + "execution_count": 22, "metadata": {}, "output_type": "execute_result" } @@ -1555,12 +2327,12 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "### Save kinase similarity matrix" + "#### Save kinase similarity matrix" ] }, { "cell_type": "code", - "execution_count": 21, + "execution_count": 23, "metadata": {}, "outputs": [], "source": [ @@ -1572,7 +2344,7 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "## Kinase distance matrix" + "### Kinase distance matrix" ] }, { @@ -1584,7 +2356,7 @@ }, { "cell_type": "code", - "execution_count": 22, + "execution_count": 24, "metadata": {}, "outputs": [ { @@ -1598,12 +2370,13 @@ "source": [ "print(f\"The values of the similarity matrix lie between: \"\n", " f\"{kinase_similarity_matrix_df.min().min():.2f}\"\n", - " f\" and {kinase_similarity_matrix_df.max().max():.2f}\")" + " f\" and {kinase_similarity_matrix_df.max().max():.2f}\")\n", + "# NBVAL_CHECK_OUTPUT" ] }, { "cell_type": "code", - "execution_count": 23, + "execution_count": 25, "metadata": {}, "outputs": [], "source": [ @@ -1612,195 +2385,195 @@ }, { "cell_type": "code", - "execution_count": 24, + "execution_count": 26, "metadata": {}, "outputs": [ { "data": { "text/html": [ "\n", - "\n", + "
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    \n" ], "text/plain": [ - "" + "" ] }, "execution_count": 10, @@ -1547,14 +1547,14 @@ "metadata": {}, "outputs": [], "source": [ - "def sequence_similarity(klifs_kinase_name1,\n", - " klifs_kinase_name2,\n", + "def sequence_similarity(sequence_1,\n", + " sequence_2,\n", " type_=\"identity\"):\n", " \"\"\"\n", " Compares two sequences using a given metric.\n", "\n", - " klifs_kinase_name1, klifs_kinase_name2 : str\n", - " The two KLIFS names of the kinases for comparison.\n", + " sequence_1, sequence_2 : str\n", + " The two sequence strings for comparison.\n", "\n", " type_ : str\n", " The type of metric to compute the similarity.\n", @@ -1565,8 +1565,6 @@ " float :\n", " The similarity between the pocket sequences of the two kinases.\n", " \"\"\"\n", - " sequence_1 = klifs_pocket_sequence(klifs_kinase_name1)\n", - " sequence_2 = klifs_pocket_sequence(klifs_kinase_name2)\n", "\n", " # Replace possible unavailable residue\n", " # noted in KLIFS with \"-\"\n", @@ -1638,8 +1636,8 @@ } ], "source": [ - "egfr_met_seq_similarity = sequence_similarity(\"EGFR\",\n", - " \"MET\",\n", + "egfr_met_seq_similarity = sequence_similarity(kinase_sequences[\"EGFR\"],\n", + " kinase_sequences[\"MET\"],\n", " \"identity\")\n", "\n", "print(f\"Pocket sequence similarity between EGFR and MET kinases: \"\n", @@ -1661,8 +1659,8 @@ } ], "source": [ - "egfr_met_seq_similarity = sequence_similarity(\"EGFR\",\n", - " \"MET\",\n", + "egfr_met_seq_similarity = sequence_similarity(kinase_sequences[\"EGFR\"],\n", + " kinase_sequences[\"MET\"],\n", " \"substitution\")\n", "print(f\"Pocket sequence similarity between EGFR and MET kinases: \"\n", " f\"{egfr_met_seq_similarity:.2f} using substitution.\")\n", @@ -1690,8 +1688,9 @@ } ], "source": [ - "egfr_seq_similarity = sequence_similarity(\"EGFR\",\n", - " \"EGFR\")\n", + "egfr_seq_similarity = sequence_similarity(kinase_sequences[\"EGFR\"],\n", + " kinase_sequences[\"EGFR\"],\n", + " type_=\"identity\")\n", "print(f\"Pocket sequence similarity between EGFR itself: \"\n", " f\"{egfr_seq_similarity:.2f} using identity.\")\n", "# NBVAL_CHECK_OUTPUT" @@ -1711,8 +1710,8 @@ } ], "source": [ - "egfr_seq_similarity = sequence_similarity(\"EGFR\",\n", - " \"EGFR\",\n", + "egfr_seq_similarity = sequence_similarity(kinase_sequences[\"EGFR\"],\n", + " kinase_sequences[\"EGFR\"],\n", " type_=\"substitution\")\n", "print(f\"Pocket sequence similarity between EGFR itself: \"\n", " f\"{egfr_seq_similarity:.2f} using substitution.\")\n", @@ -1766,8 +1765,8 @@ " len(kinase_selection_df.kinase_klifs)))\n", "for i, kinase_name1 in enumerate(kinase_selection_df.kinase_klifs):\n", " for j, kinase_name2 in enumerate(kinase_selection_df.kinase_klifs):\n", - " kinase_similarity_matrix[i, j] = sequence_similarity(kinase_name1,\n", - " kinase_name2,\n", + " kinase_similarity_matrix[i, j] = sequence_similarity(kinase_sequences[kinase_name1],\n", + " kinase_sequences[kinase_name2],\n", " similarity_measure)" ] }, @@ -1998,188 +1997,188 @@ "data": { "text/html": [ "\n", - "\n", + "
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    \n" ], "text/plain": [ - "" + "" ] }, "execution_count": 26, From 787d86ed51129a06d6dd3b5b7592f3537d0ca79e Mon Sep 17 00:00:00 2001 From: t-kimber Date: Tue, 28 Sep 2021 13:29:24 +0200 Subject: [PATCH 102/158] Minor edits in theory. --- .../talktorial.ipynb | 29 ++++++++++++------- 1 file changed, 18 insertions(+), 11 deletions(-) diff --git a/teachopencadd/talktorials/T026_kinase_similarity_ifp/talktorial.ipynb b/teachopencadd/talktorials/T026_kinase_similarity_ifp/talktorial.ipynb index e174f9ac..90756fba 100644 --- a/teachopencadd/talktorials/T026_kinase_similarity_ifp/talktorial.ipynb +++ b/teachopencadd/talktorials/T026_kinase_similarity_ifp/talktorial.ipynb @@ -10,8 +10,8 @@ "\n", "Authors:\n", "\n", - "- Talia B. Kimber, 2021, [Volkamer lab, Charité](https://volkamerlab.org/)\n", "- Dominique Sydow, 2021, [Volkamer lab, Charité](https://volkamerlab.org/)\n", + "- Talia B. Kimber, 2021, [Volkamer lab, Charité](https://volkamerlab.org/)\n", "- Andrea Volkamer, 2021, [Volkamer lab, Charité](https://volkamerlab.org/)" ] }, @@ -21,7 +21,7 @@ "source": [ "## Aim of this talktorial\n", "\n", - "We will assess the similarity between a set of kinases based on detected protein-ligand interactions in available complex structures. The [KLIFS](https://klifs.net/) interaction fingerprint (IFP), which describes the interactions seen in a structurally resolved kinase-ligand complex, will be used for this exercise. " + "We will assess the similarity between a set of kinases based on detected protein-ligand interactions in available complex structures. The [KLIFS](https://klifs.net/) interaction fingerprint (IFP), which describes the interactions seen in a structurally resolved kinase-ligand complex, will be used in this exercise. " ] }, { @@ -43,8 +43,15 @@ "\n", "* Define the kinases of interest\n", "* Retrieve and preprocess data\n", + " * Set up a remote KLIFS session\n", + " * Fetch all structures describing these kinases\n", + " * Filter structures\n", + " * Fetch the structures' IFPs (if available)\n", + " * Merge structural and IFP data\n", "* Show kinase coverage\n", "* Compare structures\n", + " * Prepare IFPs as `numpy` array\n", + " * Calculate pairwise Jaccard distances\n", "* Map structure to kinase distance matrix\n", "* Save kinase distance matrix" ] @@ -87,7 +94,7 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "We use the kinase selection as defined in **Talktorial T023**." + "We use the kinase selection as defined in __Talktorial T023__." ] }, { @@ -96,15 +103,15 @@ "source": [ "### Kinase similarity descriptor: KLIFS interaction fingerprints\n", "\n", - "Interaction fingerprints (IFPs) encode the binding mode of a ligand in a binding site, i.e., the protein-ligand interactions that are present in a structurally resolved complex. If a ligand can form similar interaction patterns in proteins other (off-targets) than its designated protein (on-target), it is possible that this ligand will cause unintended side effects. Knowledge about similarities between proteins can therefore help to avoid such off-target effects; or to exploit the found similarities for polypharmacology effects where one ligand could intentionally target multiple proteins at once." + "Interaction fingerprints (IFPs) encode the binding mode of a ligand in a binding site, i.e., the protein-ligand interactions that are present in a structurally resolved complex. If a ligand can form similar interaction patterns in proteins other (off-targets) than its designated protein (on-target), it is possible that this ligand will cause unintended side effects. Knowledge about similarities between proteins can therefore help to avoid such off-target effects; or to exploit the known similarities for polypharmacology effects where one ligand could intentionally target multiple proteins at once." ] }, { "cell_type": "markdown", "metadata": {}, "source": [ - "In this talktorial, we are interested in assessing the similarity between a set of kinases based on the similarity between their co-crystallized ligands' binding modes. \n", - "We will make use of the KLIFS IFP: For each kinase structure that is co-crystallized with a ligand, all interactions between the 85 KLIFS pocket residues (see more details in **Talktorial T023**) and the co-crystallized ligand are described using the IFP by Marcou and Rognan ([JCIM (2007), 71(1), 195-207](https://pubs.acs.org/doi/10.1021/ci600342e))." + "In this talktorial, we are interested in assessing the similarity between a set of kinases based on the similarity between the co-crystallized binding modes of the ligands. \n", + "We will make use of the KLIFS IFP: For each kinase structure that is co-crystallized with a ligand, all interactions between the $85$ KLIFS pocket residues (see more details in __Talktorial T023__) and the co-crystallized ligand are described using the IFP by Marcou and Rognan ([JCIM (2007), 71(1), 195-207](https://pubs.acs.org/doi/10.1021/ci600342e))." ] }, { @@ -113,14 +120,14 @@ "source": [ "This is how the IFP is explained in the respective KLIFS publication [J. Med. Chem. (2014), 57(2), 249-277](https://doi.org/10.1021/jm400378w):\n", "\n", - "> For each amino acid in the catalytic cleft, seven types of protein−ligand interactions are determined. The presence of a certain type of interaction results in the type-setting ofa “1” in the bit-string; otherwise a “0” is used to indicate the absence of the interaction. The following seven types of interactions are summarized in one bit-string; bit 1 = hydrophobic contact (HYD); bit 2 = face to face aromatic interactions (F−F); bit 3 = face to edge aromatic interactions (F−E); bit 4 = protein H-bond donor (DON); bit 5 = protein H- bond acceptor (ACC); bit 6 = protein cationic interactions (ION+), and bit 7 = protein anionic interactions (ION−)." + "> For each amino acid in the catalytic cleft, seven types of protein−ligand interactions are determined. The presence of a certain type of interaction results in the type-setting of a “1” in the bit-string; otherwise a “0” is used to indicate the absence of the interaction. The following seven types of interactions are summarized in one bit-string; bit 1 = hydrophobic contact (HYD); bit 2 = face to face aromatic interactions (F−F); bit 3 = face to edge aromatic interactions (F−E); bit 4 = protein H-bond donor (DON); bit 5 = protein H- bond acceptor (ACC); bit 6 = protein cationic interactions (ION+), and bit 7 = protein anionic interactions (ION−)." ] }, { "cell_type": "markdown", "metadata": {}, "source": [ - "This results in a $85 \\times 7 = 595$ bit vector. Since the binding site is aligned across all kinases, each bit position in this IFP can be directly compared across all IFPs in KLIFS. This is what we will do now in the practical part of this tutorial." + "This results in a $85 \\times 7 = 595$ bit vector. Since the binding site is aligned across all kinases, each bit position in this IFP can be directly compared across all IFPs in KLIFS. This is what we will now do in the practical part of this tutorial." ] }, { @@ -140,8 +147,8 @@ "source": [ "### Fetching KLIFS data with `opencadd.databases.klifs`\n", "\n", - "`opencadd` is a Python library for structural cheminformatics developed by the Volkamer lab at the Charité in Berlin. \n", - "This library is a growing collection of modules that help facilitate and standardize common tasks in structural bioinformatics and cheminformatics. Today, we will use the module `opencadd.databases.klifs`, which allows us to fetch the KLIFS IFP as `pandas` DataFrame.\n", + "`opencadd` is a Python library for structural cheminformatics developed by the [Volkamer lab](https://volkamerlab.org/) at the Charité in Berlin. \n", + "This library is a growing collection of modules that help facilitate and standardize common tasks in structural bioinformatics and cheminformatics. Today, we will use the module `opencadd.databases.klifs`, which allows us to fetch the KLIFS IFP as a `pandas` DataFrame.\n", "\n", "- GitHub repository: https://github.com/volkamerlab/opencadd\n", "- Documentation: https://opencadd.readthedocs.io\n", @@ -1841,7 +1848,7 @@ "name": "python", "nbconvert_exporter": "python", "pygments_lexer": "ipython3", - "version": "3.9.7" + "version": "3.8.10" }, "toc-autonumbering": true, "widgets": { From 24e24fe0e689c18f616f2e87320f81e13549e6c2 Mon Sep 17 00:00:00 2001 From: Unknown Date: Tue, 28 Sep 2021 13:32:51 +0200 Subject: [PATCH 103/158] T024: Compare identity+subsitution (save only substitution) --- .../talktorial.ipynb | 2516 ++++++++++------- 1 file changed, 1501 insertions(+), 1015 deletions(-) diff --git a/teachopencadd/talktorials/T024_kinase_similarity_sequence/talktorial.ipynb b/teachopencadd/talktorials/T024_kinase_similarity_sequence/talktorial.ipynb index 0859f821..de380b1a 100644 --- a/teachopencadd/talktorials/T024_kinase_similarity_sequence/talktorial.ipynb +++ b/teachopencadd/talktorials/T024_kinase_similarity_sequence/talktorial.ipynb @@ -757,8 +757,7 @@ " symmetric = (normalized_score_matrix.values ==\n", " normalized_score_matrix.values.transpose()).all()\n", " if not symmetric:\n", - " raise ValueError(f\"Translated/rescaled matrix is not symmetric. \"\n", - " f\"Raise issue on GitHub.\")\n", + " raise ValueError(f\"Translated/rescaled matrix is not symmetric.\")\n", " \n", " return normalized_score_matrix" ] @@ -780,7 +779,7 @@ "text/html": [ "\n", - "\n", + "
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    \n" ], "text/plain": [ - "" + "" ] }, "execution_count": 10, @@ -1732,47 +1731,550 @@ "#### Visualize similarity as kinase matrix" ] }, + { + "cell_type": "code", + "execution_count": 18, + "metadata": {}, + "outputs": [], + "source": [ + "def pairwise_kinase_similarities(kinase_names, similarity_measure):\n", + " \"\"\"\n", + " TODO\n", + " \"\"\"\n", + " # Initialize matrix with 0\n", + " kinase_similarity_matrix = np.zeros((len(kinase_names),\n", + " len(kinase_names)))\n", + " # Iterate over matrix and fill with similarity values\n", + " for i, kinase_name1 in enumerate(kinase_selection_df.kinase_klifs):\n", + " for j, kinase_name2 in enumerate(kinase_selection_df.kinase_klifs):\n", + " kinase_similarity_matrix[i, j] = sequence_similarity(kinase_sequences[kinase_name1],\n", + " kinase_sequences[kinase_name2],\n", + " similarity_measure)\n", + "\n", + " # Cast matrix to DataFrame\n", + " kinase_similarity_matrix_df = pd.DataFrame(data=kinase_similarity_matrix,\n", + " index=kinase_selection_df.kinase_klifs,\n", + " columns=kinase_selection_df.kinase_klifs)\n", + " kinase_similarity_matrix_df.index.name = None\n", + " kinase_similarity_matrix_df.columns.name = None\n", + "\n", + " # Check for symmetry\n", + " symmetric = (kinase_similarity_matrix_df.values ==\n", + " kinase_similarity_matrix_df.values.transpose()).all()\n", + " if not symmetric:\n", + " raise ValueError(f\"Matrix is not symmetric.\")\n", + " \n", + " return kinase_similarity_matrix_df" + ] + }, { "cell_type": "markdown", "metadata": {}, "source": [ - "We visualize the similarity matrix using substitution:" + "We visualize the similarity matrices using identity and substitution:" ] }, { "cell_type": "code", - "execution_count": 18, + "execution_count": 19, "metadata": {}, "outputs": [], "source": [ - "similarity_measure = \"substitution\"" + "kinase_names = kinase_selection_df[\"kinase_klifs\"]" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ - "_Note_: The cell below takes a few seconds to execute." + "##### Kinase similarity matrix: Identity" ] }, { "cell_type": "code", - "execution_count": 19, + "execution_count": 20, "metadata": {}, - "outputs": [], + "outputs": [ + { + "data": { + "text/html": [ + "
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    " + ], + "text/plain": [ + " EGFR ErbB2 p110a KDR BRAF CDK2 LCK \\\n", + "EGFR 1.000000 0.894118 0.117647 0.470588 0.376471 0.317647 0.447059 \n", + "ErbB2 0.894118 1.000000 0.117647 0.435294 0.400000 0.329412 0.423529 \n", + "p110a 0.117647 0.117647 1.000000 0.152941 0.152941 0.105882 0.141176 \n", + "KDR 0.470588 0.435294 0.152941 1.000000 0.400000 0.341176 0.435294 \n", + "BRAF 0.376471 0.400000 0.152941 0.400000 1.000000 0.329412 0.388235 \n", + "CDK2 0.317647 0.329412 0.105882 0.341176 0.329412 1.000000 0.376471 \n", + "LCK 0.447059 0.423529 0.141176 0.435294 0.388235 0.376471 1.000000 \n", + "MET 0.458824 0.470588 0.105882 0.470588 0.376471 0.364706 0.400000 \n", + "p38a 0.388235 0.400000 0.141176 0.388235 0.376471 0.470588 0.388235 \n", + "\n", + " MET p38a \n", + "EGFR 0.458824 0.388235 \n", + "ErbB2 0.470588 0.400000 \n", + "p110a 0.105882 0.141176 \n", + "KDR 0.470588 0.388235 \n", + "BRAF 0.376471 0.376471 \n", + "CDK2 0.364706 0.470588 \n", + "LCK 0.400000 0.388235 \n", + "MET 1.000000 0.364706 \n", + "p38a 0.364706 1.000000 " + ] + }, + "execution_count": 20, + "metadata": {}, + "output_type": "execute_result" + } + ], "source": [ - "kinase_similarity_matrix = np.zeros((len(kinase_selection_df.kinase_klifs),\n", - " len(kinase_selection_df.kinase_klifs)))\n", - "for i, kinase_name1 in enumerate(kinase_selection_df.kinase_klifs):\n", - " for j, kinase_name2 in enumerate(kinase_selection_df.kinase_klifs):\n", - " kinase_similarity_matrix[i, j] = sequence_similarity(kinase_sequences[kinase_name1],\n", - " kinase_sequences[kinase_name2],\n", - " similarity_measure)" + "kinase_similarity_matrix_identity_df = pairwise_kinase_similarities(kinase_names, similarity_measure=\"identity\")\n", + "kinase_similarity_matrix_identity_df\n", + "# NBVAL_CHECK_OUTPUT" ] }, { "cell_type": "code", - "execution_count": 20, + "execution_count": 21, + "metadata": {}, + "outputs": [ + { + "data": { + "text/html": [ + "\n", + "\n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + "
     EGFRErbB2p110aKDRBRAFCDK2LCKMETp38a
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    \n" + ], + "text/plain": [ + "" + ] + }, + "execution_count": 21, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "# Show matrix with background gradient\n", + "cm = sns.light_palette(\"green\", as_cmap=True)\n", + "kinase_similarity_matrix_identity_df.style.\\\n", + " background_gradient(cmap=cm).\\\n", + " format(\"{:.3f}\")" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "##### Kinase similarity matrix: Substitution" + ] + }, + { + "cell_type": "code", + "execution_count": 22, "metadata": {}, "outputs": [ { @@ -1944,241 +2446,208 @@ "p38a 0.629355 1.000000 " ] }, - "execution_count": 20, - "metadata": {}, - "output_type": "execute_result" - } - ], - "source": [ - "kinase_similarity_matrix_df = pd.DataFrame(data=kinase_similarity_matrix,\n", - " index=kinase_selection_df.kinase_klifs,\n", - " columns=kinase_selection_df.kinase_klifs)\n", - "kinase_similarity_matrix_df.index.name = None\n", - "kinase_similarity_matrix_df.columns.name = None\n", - "kinase_similarity_matrix_df\n", - "# NBVAL_CHECK_OUTPUT" - ] - }, - { - "cell_type": "markdown", - "metadata": {}, - "source": [ - "Let's check that the matrix is symmetric:" - ] - }, - { - "cell_type": "code", - "execution_count": 21, - "metadata": {}, - "outputs": [ - { - "data": { - "text/plain": [ - "True" - ] - }, - "execution_count": 21, + "execution_count": 22, "metadata": {}, "output_type": "execute_result" } ], "source": [ - "(kinase_similarity_matrix_df.values ==\n", - " kinase_similarity_matrix_df.values.transpose()).all()\n", + "kinase_similarity_matrix_substitution_df = pairwise_kinase_similarities(kinase_names, similarity_measure=\"substitution\")\n", + "kinase_similarity_matrix_substitution_df\n", "# NBVAL_CHECK_OUTPUT" ] }, { "cell_type": "code", - "execution_count": 22, + "execution_count": 23, "metadata": {}, "outputs": [ { "data": { "text/html": [ "\n", - "\n", + "
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    EGFR1.0000.9410.4270.7160.6550.6480.7110.7110.645
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    BRAF0.6550.6550.4360.6711.0000.6470.6730.6380.638
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    LCK0.7110.6850.4510.6880.6730.6811.0000.6910.663
    MET0.7110.6980.3940.7140.6380.6560.6911.0000.629
    p38a0.6450.6350.4310.6530.6380.7230.6630.6291.000EGFR1.0000.9410.4270.7160.6550.6480.7110.7110.645
    ErbB20.9411.0000.4140.7020.6550.6300.6850.6980.635
    p110a0.4270.4141.0000.4230.4360.4240.4510.3940.431
    KDR0.7160.7020.4231.0000.6710.6530.6880.7140.653
    BRAF0.6550.6550.4360.6711.0000.6470.6730.6380.638
    CDK20.6480.6300.4240.6530.6471.0000.6810.6560.723
    LCK0.7110.6850.4510.6880.6730.6811.0000.6910.663
    MET0.7110.6980.3940.7140.6380.6560.6911.0000.629
    p38a0.6450.6350.4310.6530.6380.7230.6630.6291.000
    \n" ], "text/plain": [ - "" + "" ] }, - "execution_count": 22, + "execution_count": 23, "metadata": {}, "output_type": "execute_result" } @@ -2317,11 +2786,28 @@ "source": [ "# Show matrix with background gradient\n", "cm = sns.light_palette(\"green\", as_cmap=True)\n", - "kinase_similarity_matrix_df.style.\\\n", + "kinase_similarity_matrix_substitution_df.style.\\\n", " background_gradient(cmap=cm).\\\n", " format(\"{:.3f}\")" ] }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "For all downstream analysis, we will consider only the kinase similarity matrix calculated based on the substitution matrix." + ] + }, + { + "cell_type": "code", + "execution_count": 24, + "metadata": {}, + "outputs": [], + "source": [ + "similarity_measure = \"substitution\"\n", + "kinase_similarity_matrix_df = kinase_similarity_matrix_substitution_df" + ] + }, { "cell_type": "markdown", "metadata": {}, @@ -2331,7 +2817,7 @@ }, { "cell_type": "code", - "execution_count": 23, + "execution_count": 25, "metadata": {}, "outputs": [], "source": [ @@ -2355,7 +2841,7 @@ }, { "cell_type": "code", - "execution_count": 24, + "execution_count": 26, "metadata": {}, "outputs": [ { @@ -2375,7 +2861,7 @@ }, { "cell_type": "code", - "execution_count": 25, + "execution_count": 27, "metadata": {}, "outputs": [], "source": [ @@ -2384,195 +2870,195 @@ }, { "cell_type": "code", - "execution_count": 26, + "execution_count": 28, "metadata": {}, "outputs": [ { "data": { "text/html": [ "\n", - "\n", + "
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    EGFR0.0000.0590.5730.2840.3450.3520.2890.2890.355
    ErbB20.0590.0000.5860.2980.3450.3700.3150.3020.365
    p110a0.5730.5860.0000.5770.5640.5760.5490.6060.569
    KDR0.2840.2980.5770.0000.3290.3470.3120.2860.347
    BRAF0.3450.3450.5640.3290.0000.3530.3270.3620.362
    CDK20.3520.3700.5760.3470.3530.0000.3190.3440.277
    LCK0.2890.3150.5490.3120.3270.3190.0000.3090.337
    MET0.2890.3020.6060.2860.3620.3440.3090.0000.371
    p38a0.3550.3650.5690.3470.3620.2770.3370.3710.000EGFR0.0000.0590.5730.2840.3450.3520.2890.2890.355
    ErbB20.0590.0000.5860.2980.3450.3700.3150.3020.365
    p110a0.5730.5860.0000.5770.5640.5760.5490.6060.569
    KDR0.2840.2980.5770.0000.3290.3470.3120.2860.347
    BRAF0.3450.3450.5640.3290.0000.3530.3270.3620.362
    CDK20.3520.3700.5760.3470.3530.0000.3190.3440.277
    LCK0.2890.3150.5490.3120.3270.3190.0000.3090.337
    MET0.2890.3020.6060.2860.3620.3440.3090.0000.371
    p38a0.3550.3650.5690.3470.3620.2770.3370.3710.000
    \n" ], "text/plain": [ - "" + "" ] }, - "execution_count": 26, + "execution_count": 28, "metadata": {}, "output_type": "execute_result" } @@ -2723,7 +3209,7 @@ }, { "cell_type": "code", - "execution_count": 27, + "execution_count": 29, "metadata": {}, "outputs": [], "source": [ From c02623a3801e9b2d5886f448c2a2759f4f4b83f4 Mon Sep 17 00:00:00 2001 From: t-kimber Date: Tue, 28 Sep 2021 13:45:33 +0200 Subject: [PATCH 104/158] Minor changes in the practical part. --- .../talktorial.ipynb | 842 +++--------------- 1 file changed, 111 insertions(+), 731 deletions(-) diff --git a/teachopencadd/talktorials/T026_kinase_similarity_ifp/talktorial.ipynb b/teachopencadd/talktorials/T026_kinase_similarity_ifp/talktorial.ipynb index 90756fba..cb7c8f2e 100644 --- a/teachopencadd/talktorials/T026_kinase_similarity_ifp/talktorial.ipynb +++ b/teachopencadd/talktorials/T026_kinase_similarity_ifp/talktorial.ipynb @@ -103,7 +103,7 @@ "source": [ "### Kinase similarity descriptor: KLIFS interaction fingerprints\n", "\n", - "Interaction fingerprints (IFPs) encode the binding mode of a ligand in a binding site, i.e., the protein-ligand interactions that are present in a structurally resolved complex. If a ligand can form similar interaction patterns in proteins other (off-targets) than its designated protein (on-target), it is possible that this ligand will cause unintended side effects. Knowledge about similarities between proteins can therefore help to avoid such off-target effects; or to exploit the known similarities for polypharmacology effects where one ligand could intentionally target multiple proteins at once." + "Interaction fingerprints (IFPs) encode the binding mode of a ligand in a binding site, i.e., the protein-ligand interactions that are present in a structurally resolved complex. If a ligand can form similar interaction patterns in proteins other than its designated protein (off- vs. on-target), it is possible that this ligand will cause unintended side effects. Knowledge about similarities between proteins can therefore help to avoid such off-target effects; or to exploit the known similarities for polypharmacology effects where one ligand could intentionally target multiple proteins at once." ] }, { @@ -167,15 +167,7 @@ "cell_type": "code", "execution_count": 1, "metadata": {}, - "outputs": [ - { - "name": "stderr", - "output_type": "stream", - "text": [ - "INFO:opencadd.databases.klifs.api:If you want to see an non-truncated version of the DataFrames in this module, use `pd.set_option('display.max_columns', 50)` in your notebook.\n" - ] - } - ], + "outputs": [], "source": [ "from pathlib import Path\n", "\n", @@ -209,7 +201,7 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "Let's load the kinase selection as defined in **Talktorial T023**." + "Let's load the kinase selection as defined in __Talktorial T023__." ] }, { @@ -353,7 +345,8 @@ ], "source": [ "kinase_selection_df = pd.read_csv(HERE / \"../T023_what_is_a_kinase/data/kinase_selection.csv\")\n", - "kinase_selection_df" + "kinase_selection_df\n", + "# NBVAL_CHECK_OUTPUT" ] }, { @@ -390,16 +383,7 @@ "cell_type": "code", "execution_count": 5, "metadata": {}, - "outputs": [ - { - "name": "stderr", - "output_type": "stream", - "text": [ - "INFO:opencadd.databases.klifs.api:Set up remote session...\n", - "INFO:opencadd.databases.klifs.api:Remote session is ready!\n" - ] - } - ], + "outputs": [], "source": [ "klifs_session = setup_remote()" ] @@ -420,7 +404,7 @@ "name": "stdout", "output_type": "stream", "text": [ - "Number of structures: 2486\n", + "Number of structures: 2484\n", "Kinases: CDK2 p38a EGFR ErbB2 MET LCK KDR BRAF p110a\n" ] } @@ -432,7 +416,8 @@ "# Get all available structures for these kinases\n", "structures_df = klifs_session.structures.by_kinase_name(kinase_names=kinase_names)\n", "print(f\"Number of structures: {len(structures_df)}\")\n", - "print(\"Kinases:\", *structures_df[\"kinase.klifs_name\"].unique())" + "print(\"Kinases:\", *structures_df[\"kinase.klifs_name\"].unique())\n", + "# NBVAL_CHECK_OUTPUT" ] }, { @@ -473,7 +458,8 @@ " & (structures_df[\"structure.qualityscore\"] >= 6)\n", "]\n", "print(f\"Number of structures: {len(structures_df)}\")\n", - "print(\"Kinases:\", *structures_df[\"kinase.klifs_name\"].unique())" + "print(\"Kinases:\", *structures_df[\"kinase.klifs_name\"].unique())\n", + "# NBVAL_CHECK_OUTPUT" ] }, { @@ -498,14 +484,15 @@ ], "source": [ "structure_klifs_ids = structures_df[\"structure.klifs_id\"].to_list()\n", - "print(f\"Number of structures: {len(structure_klifs_ids)}\")" + "print(f\"Number of structures: {len(structure_klifs_ids)}\")\n", + "# NBVAL_CHECK_OUTPUT" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ - "To make it easier for us to maintain the talktorials, we will load now a set of frozen structure KLIFS IDs (2021-08-23) and continue to work with those. If you would like to work with the latest KLIFS data, please uncomment the cell below." + "To make it easier for us to maintain the talktorials, we will now load a set of frozen structure KLIFS IDs (2021-08-23) and continue to work with those. If you would like to work with the latest KLIFS data, please uncomment the cell below." ] }, { @@ -625,7 +612,8 @@ "source": [ "ifps_df = klifs_session.interactions.by_structure_klifs_id(structure_klifs_ids)\n", "print(f\"Number of structures with IFPs: {len(ifps_df)}\")\n", - "ifps_df.head()" + "ifps_df.head()\n", + "# NBVAL_CHECK_OUTPUT" ] }, { @@ -669,17 +657,16 @@ " \n", " \n", " structure.klifs_id\n", - " interaction.fingerprint\n", + " interaction.fingerprint_x\n", " structure.pdb_id\n", " structure.alternate_model\n", " structure.chain\n", " species.klifs\n", " kinase.klifs_id\n", " kinase.klifs_name\n", + " kinase.names\n", " kinase.family\n", - " kinase.group\n", " ...\n", - " structure.bp_ii_b_in\n", " structure.bp_ii_out\n", " structure.bp_ii_b\n", " structure.bp_iii\n", @@ -689,6 +676,7 @@ " structure.grich_angle\n", " structure.grich_rotation\n", " structure.filepath\n", + " structure.curation_flag\n", " \n", " \n", " \n", @@ -710,11 +698,11 @@ " False\n", " False\n", " False\n", - " False\n", " 21.684799\n", " 71.330002\n", " 42.087002\n", " <NA>\n", + " False\n", " \n", " \n", " 1\n", @@ -734,11 +722,11 @@ " False\n", " False\n", " False\n", - " False\n", " 0.000000\n", " 0.000000\n", " 0.000000\n", " <NA>\n", + " False\n", " \n", " \n", " 2\n", @@ -758,11 +746,11 @@ " False\n", " False\n", " False\n", - " False\n", " 16.591600\n", " 53.096100\n", " 37.676601\n", " <NA>\n", + " False\n", " \n", " \n", " 3\n", @@ -782,11 +770,11 @@ " False\n", " False\n", " False\n", - " False\n", " 20.174601\n", " 65.518700\n", " 21.431101\n", " <NA>\n", + " False\n", " \n", " \n", " 4\n", @@ -806,19 +794,19 @@ " False\n", " False\n", " False\n", - " False\n", " 14.820200\n", " 48.159698\n", " 43.046001\n", " <NA>\n", + " False\n", " \n", " \n", "\n", - "

    5 rows × 42 columns

    \n", + "

    5 rows × 47 columns

    \n", "" ], "text/plain": [ - " structure.klifs_id interaction.fingerprint \\\n", + " structure.klifs_id interaction.fingerprint_x \\\n", "0 775 0000000000000010000000000000000000000000000000... \n", "1 777 0000000000000010000001000000000000000000000000... \n", "2 778 0000000000000010000000000000000000000000000000... \n", @@ -832,35 +820,35 @@ "3 2itu A A Human \n", "4 3w33 A A Human \n", "\n", - " kinase.klifs_id kinase.klifs_name kinase.family kinase.group ... \\\n", - "0 406 EGFR ... \n", - "1 406 EGFR ... \n", - "2 406 EGFR ... \n", - "3 406 EGFR ... \n", - "4 406 EGFR ... \n", + " kinase.klifs_id kinase.klifs_name kinase.names kinase.family ... \\\n", + "0 406 EGFR ... \n", + "1 406 EGFR ... \n", + "2 406 EGFR ... \n", + "3 406 EGFR ... \n", + "4 406 EGFR ... \n", "\n", - " structure.bp_ii_b_in structure.bp_ii_out structure.bp_ii_b structure.bp_iii \\\n", - "0 False False False False \n", - "1 False False False False \n", - "2 False False False False \n", - "3 False False False False \n", - "4 False False False False \n", + " structure.bp_ii_out structure.bp_ii_b structure.bp_iii structure.bp_iv \\\n", + "0 False False False False \n", + "1 False False False False \n", + "2 False False False False \n", + "3 False False False False \n", + "4 False False False False \n", "\n", - " structure.bp_iv structure.bp_v structure.grich_distance \\\n", - "0 False False 21.684799 \n", - "1 False False 0.000000 \n", - "2 False False 16.591600 \n", - "3 False False 20.174601 \n", - "4 False False 14.820200 \n", + " structure.bp_v structure.grich_distance structure.grich_angle \\\n", + "0 False 21.684799 71.330002 \n", + "1 False 0.000000 0.000000 \n", + "2 False 16.591600 53.096100 \n", + "3 False 20.174601 65.518700 \n", + "4 False 14.820200 48.159698 \n", "\n", - " structure.grich_angle structure.grich_rotation structure.filepath \n", - "0 71.330002 42.087002 \n", - "1 0.000000 0.000000 \n", - "2 53.096100 37.676601 \n", - "3 65.518700 21.431101 \n", - "4 48.159698 43.046001 \n", + " structure.grich_rotation structure.filepath structure.curation_flag \n", + "0 42.087002 False \n", + "1 0.000000 False \n", + "2 37.676601 False \n", + "3 21.431101 False \n", + "4 43.046001 False \n", "\n", - "[5 rows x 42 columns]" + "[5 rows x 47 columns]" ] }, "execution_count": 11, @@ -871,7 +859,8 @@ "source": [ "structures_with_ifps_df = ifps_df.merge(structures_df, on=\"structure.klifs_id\", how=\"inner\")\n", "print(f\"Number of structures with IFPs: {len(structures_with_ifps_df)}\")\n", - "structures_with_ifps_df.head()" + "structures_with_ifps_df.head()\n", + "# NBVAL_CHECK_OUTPUT" ] }, { @@ -932,7 +921,7 @@ "outputs": [ { "data": { - "image/png": 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\n", 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\n", 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    " ] @@ -949,7 +938,8 @@ "ax.set_xlabel(\"Number of structures\")\n", "ax.set_ylabel(\"Kinase name\")\n", "for i, value in enumerate(n_structures_per_kinase):\n", - " ax.text(value, i, str(value), va=\"center\")" + " ax.text(value, i, str(value), va=\"center\")\n", + "# NBVAL_CHECK_OUTPUT" ] }, { @@ -965,7 +955,7 @@ "source": [ "### Compare structures\n", "\n", - "We will compare the structures' IFP pairwise using the Tanimoto/Jaccard distance as implemented in `sklearn.metrics.pairwise_distances`, which uses under the hood the method `scipy.spatial.distance`." + "We will make a pairwise comparison of the structures' IFP using the Tanimoto/Jaccard distance as implemented in `sklearn.metrics.pairwise_distances`, which uses under the hood the method `scipy.spatial.distance`." ] }, { @@ -983,20 +973,25 @@ "metadata": {}, "outputs": [ { - "data": { - "text/plain": [ - "structure.klifs_id kinase.klifs_name\n", - "775 EGFR 0000000000000010000000000000000000000000000000...\n", - "777 EGFR 0000000000000010000001000000000000000000000000...\n", - "778 EGFR 0000000000000010000000000000000000000000000000...\n", - "779 EGFR 0000000000000010000001000000000000000000000000...\n", - "782 EGFR 0000000000000010000001000000000000000000000000...\n", - "Name: interaction.fingerprint, dtype: string" - ] - }, - "execution_count": 14, - "metadata": {}, - "output_type": "execute_result" + "ename": "KeyError", + "evalue": "'interaction.fingerprint'", + "output_type": "error", + "traceback": [ + "\u001b[0;31m---------------------------------------------------------------------------\u001b[0m", + "\u001b[0;31mKeyError\u001b[0m Traceback (most recent call last)", + "\u001b[0;32m/opt/miniconda3/envs/teachopencadd/lib/python3.8/site-packages/pandas/core/indexes/base.py\u001b[0m in \u001b[0;36mget_loc\u001b[0;34m(self, key, method, tolerance)\u001b[0m\n\u001b[1;32m 3360\u001b[0m \u001b[0;32mtry\u001b[0m\u001b[0;34m:\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n\u001b[0;32m-> 3361\u001b[0;31m \u001b[0;32mreturn\u001b[0m \u001b[0mself\u001b[0m\u001b[0;34m.\u001b[0m\u001b[0m_engine\u001b[0m\u001b[0;34m.\u001b[0m\u001b[0mget_loc\u001b[0m\u001b[0;34m(\u001b[0m\u001b[0mcasted_key\u001b[0m\u001b[0;34m)\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n\u001b[0m\u001b[1;32m 3362\u001b[0m \u001b[0;32mexcept\u001b[0m \u001b[0mKeyError\u001b[0m \u001b[0;32mas\u001b[0m \u001b[0merr\u001b[0m\u001b[0;34m:\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n", + "\u001b[0;32m/opt/miniconda3/envs/teachopencadd/lib/python3.8/site-packages/pandas/_libs/index.pyx\u001b[0m in \u001b[0;36mpandas._libs.index.IndexEngine.get_loc\u001b[0;34m()\u001b[0m\n", + "\u001b[0;32m/opt/miniconda3/envs/teachopencadd/lib/python3.8/site-packages/pandas/_libs/index.pyx\u001b[0m in \u001b[0;36mpandas._libs.index.IndexEngine.get_loc\u001b[0;34m()\u001b[0m\n", + "\u001b[0;32mpandas/_libs/hashtable_class_helper.pxi\u001b[0m in \u001b[0;36mpandas._libs.hashtable.PyObjectHashTable.get_item\u001b[0;34m()\u001b[0m\n", + "\u001b[0;32mpandas/_libs/hashtable_class_helper.pxi\u001b[0m in \u001b[0;36mpandas._libs.hashtable.PyObjectHashTable.get_item\u001b[0;34m()\u001b[0m\n", + "\u001b[0;31mKeyError\u001b[0m: 'interaction.fingerprint'", + "\nThe above exception was the direct cause of the following exception:\n", + "\u001b[0;31mKeyError\u001b[0m Traceback (most recent call last)", + "\u001b[0;32m/var/folders/h4/b6vj1lm52pv9p2mw4q7kltr80000gn/T/ipykernel_9005/868816743.py\u001b[0m in \u001b[0;36m\u001b[0;34m\u001b[0m\n\u001b[1;32m 1\u001b[0m \u001b[0;31m# This is the KLIFS format of the IFP (structure KLIFS ID and kinase name set as index)\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n\u001b[0;32m----> 2\u001b[0;31m ifp_series = structures_with_ifps_df.set_index([\"structure.klifs_id\", \"kinase.klifs_name\"])[\n\u001b[0m\u001b[1;32m 3\u001b[0m \u001b[0;34m\"interaction.fingerprint\"\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n\u001b[1;32m 4\u001b[0m ]\n\u001b[1;32m 5\u001b[0m \u001b[0mifp_series\u001b[0m\u001b[0;34m.\u001b[0m\u001b[0mhead\u001b[0m\u001b[0;34m(\u001b[0m\u001b[0;34m)\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n", + "\u001b[0;32m/opt/miniconda3/envs/teachopencadd/lib/python3.8/site-packages/pandas/core/frame.py\u001b[0m in \u001b[0;36m__getitem__\u001b[0;34m(self, key)\u001b[0m\n\u001b[1;32m 3453\u001b[0m \u001b[0;32mif\u001b[0m \u001b[0mself\u001b[0m\u001b[0;34m.\u001b[0m\u001b[0mcolumns\u001b[0m\u001b[0;34m.\u001b[0m\u001b[0mnlevels\u001b[0m \u001b[0;34m>\u001b[0m \u001b[0;36m1\u001b[0m\u001b[0;34m:\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n\u001b[1;32m 3454\u001b[0m \u001b[0;32mreturn\u001b[0m \u001b[0mself\u001b[0m\u001b[0;34m.\u001b[0m\u001b[0m_getitem_multilevel\u001b[0m\u001b[0;34m(\u001b[0m\u001b[0mkey\u001b[0m\u001b[0;34m)\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n\u001b[0;32m-> 3455\u001b[0;31m \u001b[0mindexer\u001b[0m \u001b[0;34m=\u001b[0m \u001b[0mself\u001b[0m\u001b[0;34m.\u001b[0m\u001b[0mcolumns\u001b[0m\u001b[0;34m.\u001b[0m\u001b[0mget_loc\u001b[0m\u001b[0;34m(\u001b[0m\u001b[0mkey\u001b[0m\u001b[0;34m)\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n\u001b[0m\u001b[1;32m 3456\u001b[0m \u001b[0;32mif\u001b[0m \u001b[0mis_integer\u001b[0m\u001b[0;34m(\u001b[0m\u001b[0mindexer\u001b[0m\u001b[0;34m)\u001b[0m\u001b[0;34m:\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n\u001b[1;32m 3457\u001b[0m \u001b[0mindexer\u001b[0m \u001b[0;34m=\u001b[0m \u001b[0;34m[\u001b[0m\u001b[0mindexer\u001b[0m\u001b[0;34m]\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n", + "\u001b[0;32m/opt/miniconda3/envs/teachopencadd/lib/python3.8/site-packages/pandas/core/indexes/base.py\u001b[0m in \u001b[0;36mget_loc\u001b[0;34m(self, key, method, tolerance)\u001b[0m\n\u001b[1;32m 3361\u001b[0m \u001b[0;32mreturn\u001b[0m \u001b[0mself\u001b[0m\u001b[0;34m.\u001b[0m\u001b[0m_engine\u001b[0m\u001b[0;34m.\u001b[0m\u001b[0mget_loc\u001b[0m\u001b[0;34m(\u001b[0m\u001b[0mcasted_key\u001b[0m\u001b[0;34m)\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n\u001b[1;32m 3362\u001b[0m \u001b[0;32mexcept\u001b[0m \u001b[0mKeyError\u001b[0m \u001b[0;32mas\u001b[0m \u001b[0merr\u001b[0m\u001b[0;34m:\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n\u001b[0;32m-> 3363\u001b[0;31m \u001b[0;32mraise\u001b[0m \u001b[0mKeyError\u001b[0m\u001b[0;34m(\u001b[0m\u001b[0mkey\u001b[0m\u001b[0;34m)\u001b[0m \u001b[0;32mfrom\u001b[0m \u001b[0merr\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n\u001b[0m\u001b[1;32m 3364\u001b[0m \u001b[0;34m\u001b[0m\u001b[0m\n\u001b[1;32m 3365\u001b[0m \u001b[0;32mif\u001b[0m \u001b[0mis_scalar\u001b[0m\u001b[0;34m(\u001b[0m\u001b[0mkey\u001b[0m\u001b[0;34m)\u001b[0m \u001b[0;32mand\u001b[0m \u001b[0misna\u001b[0m\u001b[0;34m(\u001b[0m\u001b[0mkey\u001b[0m\u001b[0;34m)\u001b[0m \u001b[0;32mand\u001b[0m \u001b[0;32mnot\u001b[0m \u001b[0mself\u001b[0m\u001b[0;34m.\u001b[0m\u001b[0mhasnans\u001b[0m\u001b[0;34m:\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n", + "\u001b[0;31mKeyError\u001b[0m: 'interaction.fingerprint'" + ] } ], "source": [ @@ -1004,63 +999,32 @@ "ifp_series = structures_with_ifps_df.set_index([\"structure.klifs_id\", \"kinase.klifs_name\"])[\n", " \"interaction.fingerprint\"\n", "]\n", - "ifp_series.head()" + "ifp_series.head()\n", + "# NBVAL_CHECK_OUTPUT" ] }, { "cell_type": "code", - "execution_count": 15, + "execution_count": null, "metadata": {}, - "outputs": [ - { - "data": { - "text/plain": [ - "structure.klifs_id kinase.klifs_name\n", - "775 EGFR [False, False, False, False, False, False, Fal...\n", - "777 EGFR [False, False, False, False, False, False, Fal...\n", - "778 EGFR [False, False, False, False, False, False, Fal...\n", - "779 EGFR [False, False, False, False, False, False, Fal...\n", - "782 EGFR [False, False, False, False, False, False, Fal...\n", - "Name: interaction.fingerprint, dtype: object" - ] - }, - "execution_count": 15, - "metadata": {}, - "output_type": "execute_result" - } - ], + "outputs": [], "source": [ "# Cast \"0\" and \"1\" to boolean False and True\n", "ifp_series = ifp_series.apply(lambda x: [True if i == \"1\" else False for i in x])\n", - "ifp_series.head()" + "ifp_series.head()\n", + "# NBVAL_CHECK_OUTPUT" ] }, { "cell_type": "code", - "execution_count": 16, + "execution_count": null, "metadata": {}, - "outputs": [ - { - "data": { - "text/plain": [ - "array([[False, False, False, ..., False, False, False],\n", - " [False, False, False, ..., False, False, False],\n", - " [False, False, False, ..., False, False, False],\n", - " ...,\n", - " [False, False, False, ..., False, False, False],\n", - " [False, False, False, ..., False, False, False],\n", - " [False, False, False, ..., False, False, False]])" - ] - }, - "execution_count": 16, - "metadata": {}, - "output_type": "execute_result" - } - ], + "outputs": [], "source": [ "# Convert to numpy array\n", "ifps_array = np.array(ifp_series.to_list())\n", - "ifps_array" + "ifps_array\n", + "# NBVAL_CHECK_OUTPUT" ] }, { @@ -1076,7 +1040,7 @@ }, { "cell_type": "code", - "execution_count": 17, + "execution_count": null, "metadata": {}, "outputs": [], "source": [ @@ -1085,113 +1049,9 @@ }, { "cell_type": "code", - "execution_count": 18, + "execution_count": null, "metadata": {}, - "outputs": [ - { - "name": "stdout", - "output_type": "stream", - "text": [ - "Structure distance matrix size: (1466, 1466)\n", - "Show matrix subset:\n" - ] - }, - { - "data": { - "text/html": [ - "
    \n", - "\n", - "\n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - "
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    " - ], - "text/plain": [ - "structure.klifs_id 775 777 778 779 782\n", - "structure.klifs_id \n", - "775 0.000000 0.720000 0.542857 0.500000 0.483871\n", - "777 0.720000 0.000000 0.741935 0.500000 0.703704\n", - "778 0.542857 0.741935 0.000000 0.696970 0.411765\n", - "779 0.500000 0.500000 0.696970 0.000000 0.655172\n", - "782 0.483871 0.703704 0.411765 0.655172 0.000000" - ] - }, - "execution_count": 18, - "metadata": {}, - "output_type": "execute_result" - } - ], + "outputs": [], "source": [ "# Create DataFrame with structure KLIFS IDs as index/columns\n", "structure_klifs_ids = ifp_series.index.get_level_values(0)\n", @@ -1200,7 +1060,8 @@ ")\n", "print(f\"Structure distance matrix size: {structure_distance_matrix_df.shape}\")\n", "print(\"Show matrix subset:\")\n", - "structure_distance_matrix_df.iloc[:5, :5]" + "structure_distance_matrix_df.iloc[:5, :5]\n", + "# NBVAL_CHECK_OUTPUT" ] }, { @@ -1216,112 +1077,9 @@ }, { "cell_type": "code", - "execution_count": 19, + "execution_count": null, "metadata": {}, - "outputs": [ - { - "name": "stdout", - "output_type": "stream", - "text": [ - "Show matrix subset:\n" - ] - }, - { - "data": { - "text/html": [ - "
    \n", - "\n", - "\n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - "
    kinase.klifs_nameEGFREGFREGFREGFREGFR
    kinase.klifs_name
    EGFR0.0000000.7200000.5428570.5000000.483871
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    " - ], - "text/plain": [ - "kinase.klifs_name EGFR EGFR EGFR EGFR EGFR\n", - "kinase.klifs_name \n", - "EGFR 0.000000 0.720000 0.542857 0.500000 0.483871\n", - "EGFR 0.720000 0.000000 0.741935 0.500000 0.703704\n", - "EGFR 0.542857 0.741935 0.000000 0.696970 0.411765\n", - "EGFR 0.500000 0.500000 0.696970 0.000000 0.655172\n", - "EGFR 0.483871 0.703704 0.411765 0.655172 0.000000" - ] - }, - "execution_count": 19, - "metadata": {}, - "output_type": "execute_result" - } - ], + "outputs": [], "source": [ "# Copy distance matrix to kinase matrix\n", "kinase_distance_matrix_df = structure_distance_matrix_df.copy()\n", @@ -1330,34 +1088,22 @@ "kinase_distance_matrix_df.index = kinase_names\n", "kinase_distance_matrix_df.columns = kinase_names\n", "print(\"Show matrix subset:\")\n", - "kinase_distance_matrix_df.iloc[:5, :5]" + "kinase_distance_matrix_df.iloc[:5, :5]\n", + "# NBVAL_CHECK_OUTPUT" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ - "A kinase pair can be represented by many different structure pairs which are associated with different distance values. For example, if we compare all EGFR structure to each other, the range of distance values is already quite high because we can observe quite different binding modes of the co-crystallized ligands." + "A kinase pair can be represented by many different structure pairs which are associated with different distance values. For example, if we compare all EGFR structure to each other, the range of distance values is already quite high because we can observe different binding modes of the co-crystallized ligands." ] }, { "cell_type": "code", - "execution_count": 20, + "execution_count": null, "metadata": {}, - "outputs": [ - { - "data": { - "image/png": "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\n", - "text/plain": [ - "
    " - ] - }, - "metadata": { - "needs_background": "light" - }, - "output_type": "display_data" - } - ], + "outputs": [], "source": [ "# Select EGFR-EGFR structure pairs only\n", "D = kinase_distance_matrix_df.loc[\"EGFR\", \"EGFR\"]\n", @@ -1365,7 +1111,8 @@ "# = lower triangular matrix without the diagonal\n", "D_condensed = distance.squareform(D)\n", "# Plot pairwise distances\n", - "plt.boxplot(D_condensed);" + "plt.boxplot(D_condensed);\n", + "# NBVAL_CHECK_OUTPUT" ] }, { @@ -1377,7 +1124,7 @@ }, { "cell_type": "code", - "execution_count": 21, + "execution_count": null, "metadata": {}, "outputs": [], "source": [ @@ -1394,381 +1141,21 @@ }, { "cell_type": "code", - "execution_count": 22, + "execution_count": null, "metadata": {}, - "outputs": [ - { - "name": "stdout", - "output_type": "stream", - "text": [ - "Structure matrix of shape (1466, 1466) reduced to kinase matrix of shape (9, 9).\n" - ] - } - ], + "outputs": [], "source": [ "print(\n", " f\"Structure matrix of shape {structure_distance_matrix_df.shape} reduced to kinase matrix of shape {kinase_distance_matrix_df.shape}.\"\n", - ")" + ")\n", + "# NBVAL_CHECK_OUTPUT" ] }, { "cell_type": "code", - "execution_count": 23, + "execution_count": null, "metadata": {}, - "outputs": [ - { - "data": { - "text/html": [ - "\n", - "\n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - " \n", - "
     BRAFCDK2EGFRErbB2KDRLCKMETp110ap38a
    BRAF0.0000.3000.2780.3940.3640.3200.3680.5000.333
    CDK20.3000.0000.1110.4520.2380.1900.1330.3480.278
    EGFR0.2780.1110.0000.2580.2380.1670.2270.3810.174
    ErbB20.3940.4520.2580.0000.4060.4190.3820.5710.258
    KDR0.3640.2380.2380.4060.0000.0590.3330.5330.043
    LCK0.3200.1900.1670.4190.0590.0000.2500.3750.190
    MET0.3680.1330.2270.3820.3330.2500.0000.4290.353
    p110a0.5000.3480.3810.5710.5330.3750.4290.0000.474
    p38a0.3330.2780.1740.2580.0430.1900.3530.4740.000
    \n" - ], - "text/plain": [ - "" - ] - }, - "execution_count": 23, - "metadata": {}, - "output_type": "execute_result" - } - ], + "outputs": [], "source": [ "# Show matrix with background gradient\n", "cm = sns.light_palette(\"green\", as_cmap=True)\n", @@ -1787,7 +1174,7 @@ }, { "cell_type": "code", - "execution_count": 24, + "execution_count": null, "metadata": {}, "outputs": [], "source": [ @@ -1805,12 +1192,12 @@ "\n", "In this talktorial, we have used the KLIFS interaction fingerprints, which describe binding modes of co-crystallized ligands in kinase structures, to assess kinase similarity.\n", "\n", - "We have to keep two things in mind:\n", + "We have to keep two elements in mind:\n", "\n", "- Interaction fingerprints may miss important key interactions if the co-crystallized ligand(s) simply do not form the interaction but other ligands might.\n", - "- We only compare here the two closest binding modes per kinase pair, although we have — at least for kinases such as EGFR and CDK2 — much more data available on binding modes. As an alternative, one could instead aggregate the information from multiple binding modes per kinase in a fingerprint that reports all interactions seen in any structure. However, this approach has its drawbacks itself: Some kinases have much higher coverage than others, leading to an imbalance in information content.\n", + "- We only compare here the two closest binding modes per kinase pair, although we have — for kinases such as EGFR and CDK2 — much more data available on binding modes. As an alternative, one could instead aggregate the information from multiple binding modes per kinase in a fingerprint that reports all interactions seen in any structure. However, this approach has its own drawbacks: Some kinases have much higher coverage than others, leading to an imbalance in information content.\n", "\n", - "The kinase distance matrix above will be reloaded in **Talktorial T028**, where we compare kinase similarities from different perspectives, including the interaction perspective we have talked about in this talktorial." + "The kinase distance matrix above will be reloaded in __Talktorial T028__, where we compare kinase similarities from different perspectives, including the interaction perspective we have talked about in this talktorial." ] }, { @@ -1823,13 +1210,6 @@ "2. At one point, we are mapping structure pairs to kinase pairs. We use here the minimum structure distance. What other mapping strategies can you think of? What advantages and disadvantages could they have?\n", "3. What is the difference between the distances that we show in the heatmap and the dendrogram? " ] - }, - { - "cell_type": "code", - "execution_count": null, - "metadata": {}, - "outputs": [], - "source": [] } ], "metadata": { From b9ccefdbe4b675b84bff7449613b60ef3bf27aa4 Mon Sep 17 00:00:00 2001 From: t-kimber Date: Tue, 28 Sep 2021 14:07:00 +0200 Subject: [PATCH 105/158] minor change --- .../talktorials/T026_kinase_similarity_ifp/talktorial.ipynb | 5 ++--- 1 file changed, 2 insertions(+), 3 deletions(-) diff --git a/teachopencadd/talktorials/T026_kinase_similarity_ifp/talktorial.ipynb b/teachopencadd/talktorials/T026_kinase_similarity_ifp/talktorial.ipynb index cb7c8f2e..40af31d9 100644 --- a/teachopencadd/talktorials/T026_kinase_similarity_ifp/talktorial.ipynb +++ b/teachopencadd/talktorials/T026_kinase_similarity_ifp/talktorial.ipynb @@ -987,7 +987,7 @@ "\u001b[0;31mKeyError\u001b[0m: 'interaction.fingerprint'", "\nThe above exception was the direct cause of the following exception:\n", "\u001b[0;31mKeyError\u001b[0m Traceback (most recent call last)", - "\u001b[0;32m/var/folders/h4/b6vj1lm52pv9p2mw4q7kltr80000gn/T/ipykernel_9005/868816743.py\u001b[0m in \u001b[0;36m\u001b[0;34m\u001b[0m\n\u001b[1;32m 1\u001b[0m \u001b[0;31m# This is the KLIFS format of the IFP (structure KLIFS ID and kinase name set as index)\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n\u001b[0;32m----> 2\u001b[0;31m ifp_series = structures_with_ifps_df.set_index([\"structure.klifs_id\", \"kinase.klifs_name\"])[\n\u001b[0m\u001b[1;32m 3\u001b[0m \u001b[0;34m\"interaction.fingerprint\"\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n\u001b[1;32m 4\u001b[0m ]\n\u001b[1;32m 5\u001b[0m \u001b[0mifp_series\u001b[0m\u001b[0;34m.\u001b[0m\u001b[0mhead\u001b[0m\u001b[0;34m(\u001b[0m\u001b[0;34m)\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n", + "\u001b[0;32m/var/folders/h4/b6vj1lm52pv9p2mw4q7kltr80000gn/T/ipykernel_9098/868816743.py\u001b[0m in \u001b[0;36m\u001b[0;34m\u001b[0m\n\u001b[1;32m 1\u001b[0m \u001b[0;31m# This is the KLIFS format of the IFP (structure KLIFS ID and kinase name set as index)\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n\u001b[0;32m----> 2\u001b[0;31m ifp_series = structures_with_ifps_df.set_index([\"structure.klifs_id\", \"kinase.klifs_name\"])[\n\u001b[0m\u001b[1;32m 3\u001b[0m \u001b[0;34m\"interaction.fingerprint\"\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n\u001b[1;32m 4\u001b[0m ]\n\u001b[1;32m 5\u001b[0m \u001b[0mifp_series\u001b[0m\u001b[0;34m.\u001b[0m\u001b[0mhead\u001b[0m\u001b[0;34m(\u001b[0m\u001b[0;34m)\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n", "\u001b[0;32m/opt/miniconda3/envs/teachopencadd/lib/python3.8/site-packages/pandas/core/frame.py\u001b[0m in \u001b[0;36m__getitem__\u001b[0;34m(self, key)\u001b[0m\n\u001b[1;32m 3453\u001b[0m \u001b[0;32mif\u001b[0m \u001b[0mself\u001b[0m\u001b[0;34m.\u001b[0m\u001b[0mcolumns\u001b[0m\u001b[0;34m.\u001b[0m\u001b[0mnlevels\u001b[0m \u001b[0;34m>\u001b[0m \u001b[0;36m1\u001b[0m\u001b[0;34m:\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n\u001b[1;32m 3454\u001b[0m \u001b[0;32mreturn\u001b[0m \u001b[0mself\u001b[0m\u001b[0;34m.\u001b[0m\u001b[0m_getitem_multilevel\u001b[0m\u001b[0;34m(\u001b[0m\u001b[0mkey\u001b[0m\u001b[0;34m)\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n\u001b[0;32m-> 3455\u001b[0;31m \u001b[0mindexer\u001b[0m \u001b[0;34m=\u001b[0m \u001b[0mself\u001b[0m\u001b[0;34m.\u001b[0m\u001b[0mcolumns\u001b[0m\u001b[0;34m.\u001b[0m\u001b[0mget_loc\u001b[0m\u001b[0;34m(\u001b[0m\u001b[0mkey\u001b[0m\u001b[0;34m)\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n\u001b[0m\u001b[1;32m 3456\u001b[0m \u001b[0;32mif\u001b[0m \u001b[0mis_integer\u001b[0m\u001b[0;34m(\u001b[0m\u001b[0mindexer\u001b[0m\u001b[0;34m)\u001b[0m\u001b[0;34m:\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n\u001b[1;32m 3457\u001b[0m \u001b[0mindexer\u001b[0m \u001b[0;34m=\u001b[0m \u001b[0;34m[\u001b[0m\u001b[0mindexer\u001b[0m\u001b[0;34m]\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n", "\u001b[0;32m/opt/miniconda3/envs/teachopencadd/lib/python3.8/site-packages/pandas/core/indexes/base.py\u001b[0m in \u001b[0;36mget_loc\u001b[0;34m(self, key, method, tolerance)\u001b[0m\n\u001b[1;32m 3361\u001b[0m \u001b[0;32mreturn\u001b[0m \u001b[0mself\u001b[0m\u001b[0;34m.\u001b[0m\u001b[0m_engine\u001b[0m\u001b[0;34m.\u001b[0m\u001b[0mget_loc\u001b[0m\u001b[0;34m(\u001b[0m\u001b[0mcasted_key\u001b[0m\u001b[0;34m)\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n\u001b[1;32m 3362\u001b[0m \u001b[0;32mexcept\u001b[0m \u001b[0mKeyError\u001b[0m \u001b[0;32mas\u001b[0m \u001b[0merr\u001b[0m\u001b[0;34m:\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n\u001b[0;32m-> 3363\u001b[0;31m \u001b[0;32mraise\u001b[0m \u001b[0mKeyError\u001b[0m\u001b[0;34m(\u001b[0m\u001b[0mkey\u001b[0m\u001b[0;34m)\u001b[0m \u001b[0;32mfrom\u001b[0m \u001b[0merr\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n\u001b[0m\u001b[1;32m 3364\u001b[0m \u001b[0;34m\u001b[0m\u001b[0m\n\u001b[1;32m 3365\u001b[0m \u001b[0;32mif\u001b[0m \u001b[0mis_scalar\u001b[0m\u001b[0;34m(\u001b[0m\u001b[0mkey\u001b[0m\u001b[0;34m)\u001b[0m \u001b[0;32mand\u001b[0m \u001b[0misna\u001b[0m\u001b[0;34m(\u001b[0m\u001b[0mkey\u001b[0m\u001b[0;34m)\u001b[0m \u001b[0;32mand\u001b[0m \u001b[0;32mnot\u001b[0m \u001b[0mself\u001b[0m\u001b[0;34m.\u001b[0m\u001b[0mhasnans\u001b[0m\u001b[0;34m:\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n", "\u001b[0;31mKeyError\u001b[0m: 'interaction.fingerprint'" @@ -1159,8 +1159,7 @@ "source": [ "# Show matrix with background gradient\n", "cm = sns.light_palette(\"green\", as_cmap=True)\n", - "kinase_distance_matrix_df.style.background_gradient(cmap=cm).format(\"{:.3f}\")\n", - "# NBVAL_CHECK_OUTPUT" + "kinase_distance_matrix_df.style.background_gradient(cmap=cm).format(\"{:.3f}\")" ] }, { From 67fa57158fd0b32b38756d536d08ee36b8e8d22d Mon Sep 17 00:00:00 2001 From: Unknown Date: Tue, 28 Sep 2021 14:09:18 +0200 Subject: [PATCH 106/158] T024: Comment on id/subst results; simplify output file names --- .../data/kinase_distance_matrix_sequence.csv | 20 +- ..._distance_substitution_matrix_sequence.csv | 10 - .../kinase_similarity_matrix_sequence.csv | 20 +- ...imilarity_substitution_matrix_sequence.csv | 10 - .../talktorial.ipynb | 2209 +++++++++-------- 5 files changed, 1127 insertions(+), 1142 deletions(-) delete mode 100644 teachopencadd/talktorials/T024_kinase_similarity_sequence/data/kinase_distance_substitution_matrix_sequence.csv delete mode 100644 teachopencadd/talktorials/T024_kinase_similarity_sequence/data/kinase_similarity_substitution_matrix_sequence.csv diff --git a/teachopencadd/talktorials/T024_kinase_similarity_sequence/data/kinase_distance_matrix_sequence.csv b/teachopencadd/talktorials/T024_kinase_similarity_sequence/data/kinase_distance_matrix_sequence.csv index e972d41d..3acff1d6 100644 --- a/teachopencadd/talktorials/T024_kinase_similarity_sequence/data/kinase_distance_matrix_sequence.csv +++ b/teachopencadd/talktorials/T024_kinase_similarity_sequence/data/kinase_distance_matrix_sequence.csv @@ -1,10 +1,10 @@ -,EGFR,ErbB2,BRAF,CDK2,LCK,MET,p38a,KDR,p110a -EGFR,0.0,0.10588235294117643,0.6235294117647059,0.6823529411764706,0.5529411764705883,0.5411764705882354,0.611764705882353,0.5294117647058824,0.8823529411764706 -ErbB2,0.10588235294117643,0.0,0.6,0.6705882352941177,0.5764705882352941,0.5294117647058824,0.6,0.5647058823529412,0.8823529411764706 -BRAF,0.6235294117647059,0.6,0.0,0.6705882352941177,0.611764705882353,0.6235294117647059,0.6235294117647059,0.6,0.8470588235294118 -CDK2,0.6823529411764706,0.6705882352941177,0.6705882352941177,0.0,0.6235294117647059,0.6352941176470588,0.5294117647058824,0.6588235294117647,0.8941176470588236 -LCK,0.5529411764705883,0.5764705882352941,0.611764705882353,0.6235294117647059,0.0,0.6,0.611764705882353,0.5647058823529412,0.8588235294117648 -MET,0.5411764705882354,0.5294117647058824,0.6235294117647059,0.6352941176470588,0.6,0.0,0.6352941176470588,0.5294117647058824,0.8941176470588236 -p38a,0.611764705882353,0.6,0.6235294117647059,0.5294117647058824,0.611764705882353,0.6352941176470588,0.0,0.611764705882353,0.8588235294117648 -KDR,0.5294117647058824,0.5647058823529412,0.6,0.6588235294117647,0.5647058823529412,0.5294117647058824,0.611764705882353,0.0,0.8470588235294118 -p110a,0.8823529411764706,0.8823529411764706,0.8470588235294118,0.8941176470588236,0.8588235294117648,0.8941176470588236,0.8588235294117648,0.8470588235294118,0.0 +,EGFR,ErbB2,p110a,KDR,BRAF,CDK2,LCK,MET,p38a +EGFR,0.0,0.05903728309403988,0.5729382823021627,0.2839529624274032,0.34497247960673305,0.3515532811454096,0.2886787123597768,0.28874208716346716,0.3553555545508369 +ErbB2,0.05903728309403988,0.0,0.586362347301078,0.297882231158642,0.34539978367739244,0.36969159991343414,0.31492453290530287,0.3020325638294997,0.3648271324857587 +p110a,0.5729382823021627,0.586362347301078,0.0,0.5772950670526018,0.563540908147633,0.5760058634630552,0.5486635309945707,0.6063011403494588,0.5688055661744779 +KDR,0.2839529624274032,0.297882231158642,0.5772950670526018,0.0,0.3287322624812222,0.3466212151836624,0.31235243702199045,0.28619407705453626,0.34655582404619856 +BRAF,0.34497247960673305,0.34539978367739244,0.563540908147633,0.3287322624812222,0.0,0.35324546063925766,0.3270674806464644,0.3618419047625556,0.36208805042926506 +CDK2,0.3515532811454096,0.36969159991343414,0.5760058634630552,0.3466212151836624,0.35324546063925766,0.0,0.31874681698629526,0.34397506329411764,0.2769069645096425 +LCK,0.2886787123597768,0.31492453290530287,0.5486635309945707,0.31235243702199045,0.3270674806464644,0.31874681698629526,0.0,0.3091212110335312,0.33741879744441083 +MET,0.28874208716346716,0.3020325638294997,0.6063011403494588,0.28619407705453626,0.3618419047625556,0.34397506329411764,0.3091212110335312,0.0,0.3706450713064281 +p38a,0.3553555545508369,0.3648271324857587,0.5688055661744779,0.34655582404619856,0.36208805042926506,0.2769069645096425,0.33741879744441083,0.3706450713064281,0.0 diff --git a/teachopencadd/talktorials/T024_kinase_similarity_sequence/data/kinase_distance_substitution_matrix_sequence.csv b/teachopencadd/talktorials/T024_kinase_similarity_sequence/data/kinase_distance_substitution_matrix_sequence.csv deleted file mode 100644 index 3acff1d6..00000000 --- a/teachopencadd/talktorials/T024_kinase_similarity_sequence/data/kinase_distance_substitution_matrix_sequence.csv +++ /dev/null @@ -1,10 +0,0 @@ -,EGFR,ErbB2,p110a,KDR,BRAF,CDK2,LCK,MET,p38a -EGFR,0.0,0.05903728309403988,0.5729382823021627,0.2839529624274032,0.34497247960673305,0.3515532811454096,0.2886787123597768,0.28874208716346716,0.3553555545508369 -ErbB2,0.05903728309403988,0.0,0.586362347301078,0.297882231158642,0.34539978367739244,0.36969159991343414,0.31492453290530287,0.3020325638294997,0.3648271324857587 -p110a,0.5729382823021627,0.586362347301078,0.0,0.5772950670526018,0.563540908147633,0.5760058634630552,0.5486635309945707,0.6063011403494588,0.5688055661744779 -KDR,0.2839529624274032,0.297882231158642,0.5772950670526018,0.0,0.3287322624812222,0.3466212151836624,0.31235243702199045,0.28619407705453626,0.34655582404619856 -BRAF,0.34497247960673305,0.34539978367739244,0.563540908147633,0.3287322624812222,0.0,0.35324546063925766,0.3270674806464644,0.3618419047625556,0.36208805042926506 -CDK2,0.3515532811454096,0.36969159991343414,0.5760058634630552,0.3466212151836624,0.35324546063925766,0.0,0.31874681698629526,0.34397506329411764,0.2769069645096425 -LCK,0.2886787123597768,0.31492453290530287,0.5486635309945707,0.31235243702199045,0.3270674806464644,0.31874681698629526,0.0,0.3091212110335312,0.33741879744441083 -MET,0.28874208716346716,0.3020325638294997,0.6063011403494588,0.28619407705453626,0.3618419047625556,0.34397506329411764,0.3091212110335312,0.0,0.3706450713064281 -p38a,0.3553555545508369,0.3648271324857587,0.5688055661744779,0.34655582404619856,0.36208805042926506,0.2769069645096425,0.33741879744441083,0.3706450713064281,0.0 diff --git a/teachopencadd/talktorials/T024_kinase_similarity_sequence/data/kinase_similarity_matrix_sequence.csv b/teachopencadd/talktorials/T024_kinase_similarity_sequence/data/kinase_similarity_matrix_sequence.csv index ce6a35bf..59da49d6 100644 --- a/teachopencadd/talktorials/T024_kinase_similarity_sequence/data/kinase_similarity_matrix_sequence.csv +++ b/teachopencadd/talktorials/T024_kinase_similarity_sequence/data/kinase_similarity_matrix_sequence.csv @@ -1,10 +1,10 @@ -,EGFR,ErbB2,BRAF,CDK2,LCK,MET,p38a,KDR,p110a -EGFR,1.0,0.8941176470588236,0.3764705882352941,0.3176470588235294,0.4470588235294118,0.4588235294117647,0.38823529411764707,0.47058823529411764,0.11764705882352941 -ErbB2,0.8941176470588236,1.0,0.4,0.32941176470588235,0.4235294117647059,0.47058823529411764,0.4,0.43529411764705883,0.11764705882352941 -BRAF,0.3764705882352941,0.4,1.0,0.32941176470588235,0.38823529411764707,0.3764705882352941,0.3764705882352941,0.4,0.15294117647058825 -CDK2,0.3176470588235294,0.32941176470588235,0.32941176470588235,1.0,0.3764705882352941,0.36470588235294116,0.47058823529411764,0.3411764705882353,0.10588235294117647 -LCK,0.4470588235294118,0.4235294117647059,0.38823529411764707,0.3764705882352941,1.0,0.4,0.38823529411764707,0.43529411764705883,0.1411764705882353 -MET,0.4588235294117647,0.47058823529411764,0.3764705882352941,0.36470588235294116,0.4,1.0,0.36470588235294116,0.47058823529411764,0.10588235294117647 -p38a,0.38823529411764707,0.4,0.3764705882352941,0.47058823529411764,0.38823529411764707,0.36470588235294116,1.0,0.38823529411764707,0.1411764705882353 -KDR,0.47058823529411764,0.43529411764705883,0.4,0.3411764705882353,0.43529411764705883,0.47058823529411764,0.38823529411764707,1.0,0.15294117647058825 -p110a,0.11764705882352941,0.11764705882352941,0.15294117647058825,0.10588235294117647,0.1411764705882353,0.10588235294117647,0.1411764705882353,0.15294117647058825,1.0 +,EGFR,ErbB2,p110a,KDR,BRAF,CDK2,LCK,MET,p38a +EGFR,1.0,0.9409627169059601,0.42706171769783724,0.7160470375725968,0.655027520393267,0.6484467188545904,0.7113212876402232,0.7112579128365328,0.6446444454491631 +ErbB2,0.9409627169059601,1.0,0.413637652698922,0.702117768841358,0.6546002163226076,0.6303084000865659,0.6850754670946971,0.6979674361705003,0.6351728675142413 +p110a,0.42706171769783724,0.413637652698922,1.0,0.4227049329473982,0.43645909185236703,0.4239941365369449,0.4513364690054293,0.3936988596505412,0.43119443382552214 +KDR,0.7160470375725968,0.702117768841358,0.4227049329473982,1.0,0.6712677375187778,0.6533787848163376,0.6876475629780096,0.7138059229454637,0.6534441759538014 +BRAF,0.655027520393267,0.6546002163226076,0.43645909185236703,0.6712677375187778,1.0,0.6467545393607423,0.6729325193535356,0.6381580952374444,0.6379119495707349 +CDK2,0.6484467188545904,0.6303084000865659,0.4239941365369449,0.6533787848163376,0.6467545393607423,1.0,0.6812531830137047,0.6560249367058824,0.7230930354903575 +LCK,0.7113212876402232,0.6850754670946971,0.4513364690054293,0.6876475629780096,0.6729325193535356,0.6812531830137047,1.0,0.6908787889664688,0.6625812025555892 +MET,0.7112579128365328,0.6979674361705003,0.3936988596505412,0.7138059229454637,0.6381580952374444,0.6560249367058824,0.6908787889664688,1.0,0.6293549286935719 +p38a,0.6446444454491631,0.6351728675142413,0.43119443382552214,0.6534441759538014,0.6379119495707349,0.7230930354903575,0.6625812025555892,0.6293549286935719,1.0 diff --git a/teachopencadd/talktorials/T024_kinase_similarity_sequence/data/kinase_similarity_substitution_matrix_sequence.csv b/teachopencadd/talktorials/T024_kinase_similarity_sequence/data/kinase_similarity_substitution_matrix_sequence.csv deleted file mode 100644 index 59da49d6..00000000 --- a/teachopencadd/talktorials/T024_kinase_similarity_sequence/data/kinase_similarity_substitution_matrix_sequence.csv +++ /dev/null @@ -1,10 +0,0 @@ -,EGFR,ErbB2,p110a,KDR,BRAF,CDK2,LCK,MET,p38a -EGFR,1.0,0.9409627169059601,0.42706171769783724,0.7160470375725968,0.655027520393267,0.6484467188545904,0.7113212876402232,0.7112579128365328,0.6446444454491631 -ErbB2,0.9409627169059601,1.0,0.413637652698922,0.702117768841358,0.6546002163226076,0.6303084000865659,0.6850754670946971,0.6979674361705003,0.6351728675142413 -p110a,0.42706171769783724,0.413637652698922,1.0,0.4227049329473982,0.43645909185236703,0.4239941365369449,0.4513364690054293,0.3936988596505412,0.43119443382552214 -KDR,0.7160470375725968,0.702117768841358,0.4227049329473982,1.0,0.6712677375187778,0.6533787848163376,0.6876475629780096,0.7138059229454637,0.6534441759538014 -BRAF,0.655027520393267,0.6546002163226076,0.43645909185236703,0.6712677375187778,1.0,0.6467545393607423,0.6729325193535356,0.6381580952374444,0.6379119495707349 -CDK2,0.6484467188545904,0.6303084000865659,0.4239941365369449,0.6533787848163376,0.6467545393607423,1.0,0.6812531830137047,0.6560249367058824,0.7230930354903575 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    \n" ], "text/plain": [ - "" + "" ] }, "execution_count": 21, @@ -2452,7 +2454,9 @@ } ], "source": [ - "kinase_similarity_matrix_substitution_df = pairwise_kinase_similarities(kinase_names, similarity_measure=\"substitution\")\n", + "kinase_similarity_matrix_substitution_df = pairwise_kinase_similarities(\n", + " kinase_names, similarity_measure=\"substitution\"\n", + ")\n", "kinase_similarity_matrix_substitution_df\n", "# NBVAL_CHECK_OUTPUT" ] @@ -2466,188 +2470,188 @@ "data": { "text/html": [ "\n", - "\n", + "
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    \n" ], "text/plain": [ - "" + "" ] }, "execution_count": 23, @@ -2795,7 +2799,9 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "For all downstream analysis, we will consider only the kinase similarity matrix calculated based on the substitution matrix." + "When we compare the matrices calculated based on the identity and substitution score, the overall pattern is similar, while the values are generally higher using the substitution score.\n", + "\n", + "_Note_: For all downstream analysis, we will consider only the kinase similarity matrix calculated based on the substitution matrix." ] }, { @@ -2804,7 +2810,6 @@ "metadata": {}, "outputs": [], "source": [ - "similarity_measure = \"substitution\"\n", "kinase_similarity_matrix_df = kinase_similarity_matrix_substitution_df" ] }, @@ -2821,7 +2826,7 @@ "metadata": {}, "outputs": [], "source": [ - "f_name = f\"kinase_similarity_{similarity_measure}_matrix_sequence.csv\"\n", + "f_name = f\"kinase_similarity_matrix_sequence.csv\"\n", "kinase_similarity_matrix_df.to_csv(DATA / f_name)" ] }, @@ -2877,188 +2882,188 @@ "data": { "text/html": [ "\n", - "\n", + "
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    MET0.2890.3020.6060.2860.3620.3440.3090.0000.371
    p38a0.3550.3650.5690.3470.3620.2770.3370.3710.000
    \n" ], "text/plain": [ - "" + "" ] }, "execution_count": 28, @@ -3213,7 +3218,7 @@ "metadata": {}, "outputs": [], "source": [ - "f_name = f\"kinase_distance_{similarity_measure}_matrix_sequence.csv\"\n", + "f_name = f\"kinase_distance_matrix_sequence.csv\"\n", "kinase_distance_matrix_df.to_csv(DATA / f_name)" ] }, From 242aae3d245f0862f2c605900730e64ae4f5360c Mon Sep 17 00:00:00 2001 From: t-kimber Date: Tue, 28 Sep 2021 14:16:46 +0200 Subject: [PATCH 107/158] add NBVAL_CHECK_OUTPUT --- .../talktorials/T023_what_is_a_kinase/talktorial.ipynb | 7 ++++--- 1 file changed, 4 insertions(+), 3 deletions(-) diff --git a/teachopencadd/talktorials/T023_what_is_a_kinase/talktorial.ipynb b/teachopencadd/talktorials/T023_what_is_a_kinase/talktorial.ipynb index 32b1644b..47d5bf34 100644 --- a/teachopencadd/talktorials/T023_what_is_a_kinase/talktorial.ipynb +++ b/teachopencadd/talktorials/T023_what_is_a_kinase/talktorial.ipynb @@ -480,7 +480,8 @@ ], "source": [ "kinase_selection_df = pd.read_csv(DATA / \"kinase_selection.csv\")\n", - "kinase_selection_df" + "kinase_selection_df\n", + "# NBVAL_CHECK_OUTPUT" ] }, { @@ -663,7 +664,7 @@ { "data": { "application/vnd.jupyter.widget-view+json": { - "model_id": "96fdf93d03174ccfaab19641cdee6f65", + "model_id": "51787e3622e445b2a4e6a934f21be93c", "version_major": 2, "version_minor": 0 }, @@ -675,7 +676,7 @@ { "data": { "application/vnd.jupyter.widget-view+json": { - "model_id": "2524da53259f468ab5069c83e7492d81", + "model_id": "f3ee7ef0e80c4b55ae90db00bd2f1b04", "version_major": 2, "version_minor": 0 }, From accb4dbb564123ebffa9b984c6da346f661778d6 Mon Sep 17 00:00:00 2001 From: t-kimber Date: Tue, 28 Sep 2021 14:23:31 +0200 Subject: [PATCH 108/158] Update csv name. --- .../data/kinase_distance_matrix.csv | 10 ++++++++++ .../data/kinase_similarity_matrix.csv | 10 ++++++++++ 2 files changed, 20 insertions(+) create mode 100644 teachopencadd/talktorials/T027_kinase_similarity_ligand_profile/data/kinase_distance_matrix.csv create mode 100644 teachopencadd/talktorials/T027_kinase_similarity_ligand_profile/data/kinase_similarity_matrix.csv diff --git a/teachopencadd/talktorials/T027_kinase_similarity_ligand_profile/data/kinase_distance_matrix.csv b/teachopencadd/talktorials/T027_kinase_similarity_ligand_profile/data/kinase_distance_matrix.csv new file mode 100644 index 00000000..1e333212 --- /dev/null +++ b/teachopencadd/talktorials/T027_kinase_similarity_ligand_profile/data/kinase_distance_matrix.csv @@ -0,0 +1,10 @@ +,EGFR,ErbB2,p110a,KDR,BRAF,CDK2,LCK,MET,p38a +EGFR,0.0,0.4341880341880342,0.9273743016759777,0.6494960806270997,0.5423728813559322,0.875,0.753968253968254,0.7717391304347826,0.6538461538461539 +ErbB2,0.4341880341880342,0.0,1.0,0.6,0.75,0.8518518518518519,0.8484848484848485,0.9642857142857143,0.875 +p110a,0.9273743016759777,1.0,0.0,0.8160919540229885,0.6666666666666667,0.6666666666666667,1.0,1.0,1.0 +KDR,0.6494960806270997,0.6,0.8160919540229885,0.0,0.24045801526717558,0.3826086956521739,0.5665859564164648,0.45882352941176474,0.48360655737704916 +BRAF,0.5423728813559322,0.75,0.6666666666666667,0.24045801526717558,0.0,0.9230769230769231,0.44999999999999996,0.8846153846153846,0.29268292682926833 +CDK2,0.875,0.8518518518518519,0.6666666666666667,0.3826086956521739,0.9230769230769231,0.0,0.8888888888888888,0.9090909090909091,0.8888888888888888 +LCK,0.753968253968254,0.8484848484848485,1.0,0.5665859564164648,0.44999999999999996,0.8888888888888888,0.0,0.7301587301587302,0.5 +MET,0.7717391304347826,0.9642857142857143,1.0,0.45882352941176474,0.8846153846153846,0.9090909090909091,0.7301587301587302,0.0,0.95 +p38a,0.6538461538461539,0.875,1.0,0.48360655737704916,0.29268292682926833,0.8888888888888888,0.5,0.95,0.0 diff --git a/teachopencadd/talktorials/T027_kinase_similarity_ligand_profile/data/kinase_similarity_matrix.csv b/teachopencadd/talktorials/T027_kinase_similarity_ligand_profile/data/kinase_similarity_matrix.csv new file mode 100644 index 00000000..c92c959a --- /dev/null +++ b/teachopencadd/talktorials/T027_kinase_similarity_ligand_profile/data/kinase_similarity_matrix.csv @@ -0,0 +1,10 @@ +,EGFR,ErbB2,p110a,KDR,BRAF,CDK2,LCK,MET,p38a +EGFR,0.6093880972338642,0.5658119658119658,0.07262569832402235,0.3505039193729003,0.4576271186440678,0.125,0.24603174603174602,0.22826086956521738,0.34615384615384615 +ErbB2,0.5658119658119658,0.6064705882352941,0.0,0.4,0.25,0.14814814814814814,0.15151515151515152,0.03571428571428571,0.125 +p110a,0.07262569832402235,0.0,0.6435237878442978,0.1839080459770115,0.3333333333333333,0.3333333333333333,0.0,0.0,0.0 +KDR,0.3505039193729003,0.4,0.1839080459770115,0.6972909305064782,0.7595419847328244,0.6173913043478261,0.43341404358353514,0.5411764705882353,0.5163934426229508 +BRAF,0.4576271186440678,0.25,0.3333333333333333,0.7595419847328244,0.8112798264642083,0.07692307692307693,0.55,0.11538461538461539,0.7073170731707317 +CDK2,0.125,0.14814814814814814,0.3333333333333333,0.6173913043478261,0.07692307692307693,0.5433333333333333,0.1111111111111111,0.09090909090909091,0.1111111111111111 +LCK,0.24603174603174602,0.15151515151515152,0.0,0.43341404358353514,0.55,0.1111111111111111,0.5993589743589743,0.2698412698412698,0.5 +MET,0.22826086956521738,0.03571428571428571,0.0,0.5411764705882353,0.11538461538461539,0.09090909090909091,0.2698412698412698,0.7937853107344632,0.05 +p38a,0.34615384615384615,0.125,0.0,0.5163934426229508,0.7073170731707317,0.1111111111111111,0.5,0.05,0.7638163321418752 From 46135000fbaa7e528e5a4f14358b4c1998f5d31d Mon Sep 17 00:00:00 2001 From: Unknown Date: Tue, 28 Sep 2021 14:23:36 +0200 Subject: [PATCH 109/158] T026: Fix df merge; rename output to "kinase_distance_matrix.csv" --- ...rix_ifp.csv => kinase_distance_matrix.csv} | 0 .../talktorial.ipynb | 874 ++++++++++++++---- 2 files changed, 689 insertions(+), 185 deletions(-) rename teachopencadd/talktorials/T026_kinase_similarity_ifp/data/{kinase_distance_matrix_ifp.csv => kinase_distance_matrix.csv} (100%) diff --git a/teachopencadd/talktorials/T026_kinase_similarity_ifp/data/kinase_distance_matrix_ifp.csv b/teachopencadd/talktorials/T026_kinase_similarity_ifp/data/kinase_distance_matrix.csv similarity index 100% rename from teachopencadd/talktorials/T026_kinase_similarity_ifp/data/kinase_distance_matrix_ifp.csv rename to teachopencadd/talktorials/T026_kinase_similarity_ifp/data/kinase_distance_matrix.csv diff --git a/teachopencadd/talktorials/T026_kinase_similarity_ifp/talktorial.ipynb b/teachopencadd/talktorials/T026_kinase_similarity_ifp/talktorial.ipynb index 40af31d9..b52355d7 100644 --- a/teachopencadd/talktorials/T026_kinase_similarity_ifp/talktorial.ipynb +++ b/teachopencadd/talktorials/T026_kinase_similarity_ifp/talktorial.ipynb @@ -415,6 +415,8 @@ "\n", "# Get all available structures for these kinases\n", "structures_df = klifs_session.structures.by_kinase_name(kinase_names=kinase_names)\n", + "# Keep only relevant columns\n", + "structures_df = structures_df[[\"structure.klifs_id\", \"kinase.klifs_name\", \"species.klifs\", \"structure.dfg\", \"structure.resolution\", \"structure.qualityscore\"]]\n", "print(f\"Number of structures: {len(structures_df)}\")\n", "print(\"Kinases:\", *structures_df[\"kinase.klifs_name\"].unique())\n", "# NBVAL_CHECK_OUTPUT" @@ -657,26 +659,12 @@ " \n", " \n", " structure.klifs_id\n", - " interaction.fingerprint_x\n", - " structure.pdb_id\n", - " structure.alternate_model\n", - " structure.chain\n", - " species.klifs\n", - " kinase.klifs_id\n", + " interaction.fingerprint\n", " kinase.klifs_name\n", - " kinase.names\n", - " kinase.family\n", - " ...\n", - " structure.bp_ii_out\n", - " structure.bp_ii_b\n", - " structure.bp_iii\n", - " structure.bp_iv\n", - " structure.bp_v\n", - " structure.grich_distance\n", - " structure.grich_angle\n", - " structure.grich_rotation\n", - " structure.filepath\n", - " structure.curation_flag\n", + " species.klifs\n", + " structure.dfg\n", + " structure.resolution\n", + " structure.qualityscore\n", " \n", " \n", " \n", @@ -684,171 +672,77 @@ " 0\n", " 775\n", " 0000000000000010000000000000000000000000000000...\n", - " 4r5s\n", - " -\n", - " A\n", - " Human\n", - " 406\n", " EGFR\n", - " <NA>\n", - " <NA>\n", - " ...\n", - " False\n", - " False\n", - " False\n", - " False\n", - " False\n", - " 21.684799\n", - " 71.330002\n", - " 42.087002\n", - " <NA>\n", - " False\n", + " Human\n", + " in\n", + " 3.00\n", + " 8.0\n", " \n", " \n", " 1\n", " 777\n", " 0000000000000010000001000000000000000000000000...\n", - " 3vjo\n", - " -\n", - " A\n", - " Human\n", - " 406\n", " EGFR\n", - " <NA>\n", - " <NA>\n", - " ...\n", - " False\n", - " False\n", - " False\n", - " False\n", - " False\n", - " 0.000000\n", - " 0.000000\n", - " 0.000000\n", - " <NA>\n", - " False\n", + " Human\n", + " in\n", + " 2.64\n", + " 6.8\n", " \n", " \n", " 2\n", " 778\n", " 0000000000000010000000000000000000000000000000...\n", - " 3w2s\n", - " A\n", - " A\n", - " Human\n", - " 406\n", " EGFR\n", - " <NA>\n", - " <NA>\n", - " ...\n", - " False\n", - " False\n", - " False\n", - " False\n", - " False\n", - " 16.591600\n", - " 53.096100\n", - " 37.676601\n", - " <NA>\n", - " False\n", + " Human\n", + " in\n", + " 1.90\n", + " 8.0\n", " \n", " \n", " 3\n", " 779\n", " 0000000000000010000001000000000000000000000000...\n", - " 2itu\n", - " A\n", - " A\n", - " Human\n", - " 406\n", " EGFR\n", - " <NA>\n", - " <NA>\n", - " ...\n", - " False\n", - " False\n", - " False\n", - " False\n", - " False\n", - " 20.174601\n", - " 65.518700\n", - " 21.431101\n", - " <NA>\n", - " False\n", + " Human\n", + " in\n", + " 2.80\n", + " 8.0\n", " \n", " \n", " 4\n", " 782\n", " 0000000000000010000001000000000000000000000000...\n", - " 3w33\n", - " A\n", - " A\n", - " Human\n", - " 406\n", " EGFR\n", - " <NA>\n", - " <NA>\n", - " ...\n", - " False\n", - " False\n", - " False\n", - " False\n", - " False\n", - " 14.820200\n", - " 48.159698\n", - " 43.046001\n", - " <NA>\n", - " False\n", + " Human\n", + " in\n", + " 1.70\n", + " 8.0\n", " \n", " \n", "\n", - "

    5 rows × 47 columns

    \n", "" ], "text/plain": [ - " structure.klifs_id interaction.fingerprint_x \\\n", + " structure.klifs_id interaction.fingerprint \\\n", "0 775 0000000000000010000000000000000000000000000000... \n", "1 777 0000000000000010000001000000000000000000000000... \n", "2 778 0000000000000010000000000000000000000000000000... \n", "3 779 0000000000000010000001000000000000000000000000... \n", "4 782 0000000000000010000001000000000000000000000000... \n", "\n", - " structure.pdb_id structure.alternate_model structure.chain species.klifs \\\n", - "0 4r5s - A Human \n", - "1 3vjo - A Human \n", - "2 3w2s A A Human \n", - "3 2itu A A Human \n", - "4 3w33 A A Human \n", + " kinase.klifs_name species.klifs structure.dfg structure.resolution \\\n", + "0 EGFR Human in 3.00 \n", + "1 EGFR Human in 2.64 \n", + "2 EGFR Human in 1.90 \n", + "3 EGFR Human in 2.80 \n", + "4 EGFR Human in 1.70 \n", "\n", - " kinase.klifs_id kinase.klifs_name kinase.names kinase.family ... \\\n", - "0 406 EGFR ... \n", - "1 406 EGFR ... \n", - "2 406 EGFR ... \n", - "3 406 EGFR ... \n", - "4 406 EGFR ... \n", - "\n", - " structure.bp_ii_out structure.bp_ii_b structure.bp_iii structure.bp_iv \\\n", - "0 False False False False \n", - "1 False False False False \n", - "2 False False False False \n", - "3 False False False False \n", - "4 False False False False \n", - "\n", - " structure.bp_v structure.grich_distance structure.grich_angle \\\n", - "0 False 21.684799 71.330002 \n", - "1 False 0.000000 0.000000 \n", - "2 False 16.591600 53.096100 \n", - "3 False 20.174601 65.518700 \n", - "4 False 14.820200 48.159698 \n", - "\n", - " structure.grich_rotation structure.filepath structure.curation_flag \n", - "0 42.087002 False \n", - "1 0.000000 False \n", - "2 37.676601 False \n", - "3 21.431101 False \n", - "4 43.046001 False \n", - "\n", - "[5 rows x 47 columns]" + " structure.qualityscore \n", + "0 8.0 \n", + "1 6.8 \n", + "2 8.0 \n", + "3 8.0 \n", + "4 8.0 " ] }, "execution_count": 11, @@ -921,7 +815,7 @@ "outputs": [ { "data": { - "image/png": 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\n", 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\n", 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    " ] @@ -973,25 +867,20 @@ "metadata": {}, "outputs": [ { - "ename": "KeyError", - "evalue": "'interaction.fingerprint'", - "output_type": "error", - "traceback": [ - "\u001b[0;31m---------------------------------------------------------------------------\u001b[0m", - "\u001b[0;31mKeyError\u001b[0m Traceback (most recent call last)", - "\u001b[0;32m/opt/miniconda3/envs/teachopencadd/lib/python3.8/site-packages/pandas/core/indexes/base.py\u001b[0m in \u001b[0;36mget_loc\u001b[0;34m(self, key, method, tolerance)\u001b[0m\n\u001b[1;32m 3360\u001b[0m \u001b[0;32mtry\u001b[0m\u001b[0;34m:\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n\u001b[0;32m-> 3361\u001b[0;31m \u001b[0;32mreturn\u001b[0m \u001b[0mself\u001b[0m\u001b[0;34m.\u001b[0m\u001b[0m_engine\u001b[0m\u001b[0;34m.\u001b[0m\u001b[0mget_loc\u001b[0m\u001b[0;34m(\u001b[0m\u001b[0mcasted_key\u001b[0m\u001b[0;34m)\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n\u001b[0m\u001b[1;32m 3362\u001b[0m \u001b[0;32mexcept\u001b[0m \u001b[0mKeyError\u001b[0m \u001b[0;32mas\u001b[0m \u001b[0merr\u001b[0m\u001b[0;34m:\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n", - "\u001b[0;32m/opt/miniconda3/envs/teachopencadd/lib/python3.8/site-packages/pandas/_libs/index.pyx\u001b[0m in \u001b[0;36mpandas._libs.index.IndexEngine.get_loc\u001b[0;34m()\u001b[0m\n", - "\u001b[0;32m/opt/miniconda3/envs/teachopencadd/lib/python3.8/site-packages/pandas/_libs/index.pyx\u001b[0m in \u001b[0;36mpandas._libs.index.IndexEngine.get_loc\u001b[0;34m()\u001b[0m\n", - "\u001b[0;32mpandas/_libs/hashtable_class_helper.pxi\u001b[0m in \u001b[0;36mpandas._libs.hashtable.PyObjectHashTable.get_item\u001b[0;34m()\u001b[0m\n", - "\u001b[0;32mpandas/_libs/hashtable_class_helper.pxi\u001b[0m in \u001b[0;36mpandas._libs.hashtable.PyObjectHashTable.get_item\u001b[0;34m()\u001b[0m\n", - "\u001b[0;31mKeyError\u001b[0m: 'interaction.fingerprint'", - "\nThe above exception was the direct cause of the following exception:\n", - "\u001b[0;31mKeyError\u001b[0m Traceback (most recent call last)", - "\u001b[0;32m/var/folders/h4/b6vj1lm52pv9p2mw4q7kltr80000gn/T/ipykernel_9098/868816743.py\u001b[0m in \u001b[0;36m\u001b[0;34m\u001b[0m\n\u001b[1;32m 1\u001b[0m \u001b[0;31m# This is the KLIFS format of the IFP (structure KLIFS ID and kinase name set as index)\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n\u001b[0;32m----> 2\u001b[0;31m ifp_series = structures_with_ifps_df.set_index([\"structure.klifs_id\", \"kinase.klifs_name\"])[\n\u001b[0m\u001b[1;32m 3\u001b[0m \u001b[0;34m\"interaction.fingerprint\"\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n\u001b[1;32m 4\u001b[0m ]\n\u001b[1;32m 5\u001b[0m \u001b[0mifp_series\u001b[0m\u001b[0;34m.\u001b[0m\u001b[0mhead\u001b[0m\u001b[0;34m(\u001b[0m\u001b[0;34m)\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n", - "\u001b[0;32m/opt/miniconda3/envs/teachopencadd/lib/python3.8/site-packages/pandas/core/frame.py\u001b[0m in \u001b[0;36m__getitem__\u001b[0;34m(self, key)\u001b[0m\n\u001b[1;32m 3453\u001b[0m \u001b[0;32mif\u001b[0m \u001b[0mself\u001b[0m\u001b[0;34m.\u001b[0m\u001b[0mcolumns\u001b[0m\u001b[0;34m.\u001b[0m\u001b[0mnlevels\u001b[0m \u001b[0;34m>\u001b[0m \u001b[0;36m1\u001b[0m\u001b[0;34m:\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n\u001b[1;32m 3454\u001b[0m \u001b[0;32mreturn\u001b[0m \u001b[0mself\u001b[0m\u001b[0;34m.\u001b[0m\u001b[0m_getitem_multilevel\u001b[0m\u001b[0;34m(\u001b[0m\u001b[0mkey\u001b[0m\u001b[0;34m)\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n\u001b[0;32m-> 3455\u001b[0;31m \u001b[0mindexer\u001b[0m \u001b[0;34m=\u001b[0m \u001b[0mself\u001b[0m\u001b[0;34m.\u001b[0m\u001b[0mcolumns\u001b[0m\u001b[0;34m.\u001b[0m\u001b[0mget_loc\u001b[0m\u001b[0;34m(\u001b[0m\u001b[0mkey\u001b[0m\u001b[0;34m)\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n\u001b[0m\u001b[1;32m 3456\u001b[0m \u001b[0;32mif\u001b[0m \u001b[0mis_integer\u001b[0m\u001b[0;34m(\u001b[0m\u001b[0mindexer\u001b[0m\u001b[0;34m)\u001b[0m\u001b[0;34m:\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n\u001b[1;32m 3457\u001b[0m \u001b[0mindexer\u001b[0m \u001b[0;34m=\u001b[0m \u001b[0;34m[\u001b[0m\u001b[0mindexer\u001b[0m\u001b[0;34m]\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n", - "\u001b[0;32m/opt/miniconda3/envs/teachopencadd/lib/python3.8/site-packages/pandas/core/indexes/base.py\u001b[0m in \u001b[0;36mget_loc\u001b[0;34m(self, key, method, tolerance)\u001b[0m\n\u001b[1;32m 3361\u001b[0m \u001b[0;32mreturn\u001b[0m \u001b[0mself\u001b[0m\u001b[0;34m.\u001b[0m\u001b[0m_engine\u001b[0m\u001b[0;34m.\u001b[0m\u001b[0mget_loc\u001b[0m\u001b[0;34m(\u001b[0m\u001b[0mcasted_key\u001b[0m\u001b[0;34m)\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n\u001b[1;32m 3362\u001b[0m \u001b[0;32mexcept\u001b[0m \u001b[0mKeyError\u001b[0m \u001b[0;32mas\u001b[0m \u001b[0merr\u001b[0m\u001b[0;34m:\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n\u001b[0;32m-> 3363\u001b[0;31m \u001b[0;32mraise\u001b[0m \u001b[0mKeyError\u001b[0m\u001b[0;34m(\u001b[0m\u001b[0mkey\u001b[0m\u001b[0;34m)\u001b[0m \u001b[0;32mfrom\u001b[0m \u001b[0merr\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n\u001b[0m\u001b[1;32m 3364\u001b[0m \u001b[0;34m\u001b[0m\u001b[0m\n\u001b[1;32m 3365\u001b[0m \u001b[0;32mif\u001b[0m \u001b[0mis_scalar\u001b[0m\u001b[0;34m(\u001b[0m\u001b[0mkey\u001b[0m\u001b[0;34m)\u001b[0m \u001b[0;32mand\u001b[0m \u001b[0misna\u001b[0m\u001b[0;34m(\u001b[0m\u001b[0mkey\u001b[0m\u001b[0;34m)\u001b[0m \u001b[0;32mand\u001b[0m \u001b[0;32mnot\u001b[0m \u001b[0mself\u001b[0m\u001b[0;34m.\u001b[0m\u001b[0mhasnans\u001b[0m\u001b[0;34m:\u001b[0m\u001b[0;34m\u001b[0m\u001b[0;34m\u001b[0m\u001b[0m\n", - "\u001b[0;31mKeyError\u001b[0m: 'interaction.fingerprint'" - ] + "data": { + "text/plain": [ + "structure.klifs_id kinase.klifs_name\n", + "775 EGFR 0000000000000010000000000000000000000000000000...\n", + "777 EGFR 0000000000000010000001000000000000000000000000...\n", + "778 EGFR 0000000000000010000000000000000000000000000000...\n", + "779 EGFR 0000000000000010000001000000000000000000000000...\n", + "782 EGFR 0000000000000010000001000000000000000000000000...\n", + "Name: interaction.fingerprint, dtype: string" + ] + }, + "execution_count": 14, + "metadata": {}, + "output_type": "execute_result" } ], "source": [ @@ -1005,9 +894,26 @@ }, { "cell_type": "code", - "execution_count": null, + "execution_count": 15, "metadata": {}, - "outputs": [], + "outputs": [ + { + "data": { + "text/plain": [ + "structure.klifs_id kinase.klifs_name\n", + "775 EGFR [False, False, False, False, False, False, Fal...\n", + "777 EGFR [False, False, False, False, False, False, Fal...\n", + "778 EGFR [False, False, False, False, False, False, Fal...\n", + "779 EGFR [False, False, False, False, False, False, Fal...\n", + "782 EGFR [False, False, False, False, False, False, Fal...\n", + "Name: interaction.fingerprint, dtype: object" + ] + }, + "execution_count": 15, + "metadata": {}, + "output_type": "execute_result" + } + ], "source": [ "# Cast \"0\" and \"1\" to boolean False and True\n", "ifp_series = ifp_series.apply(lambda x: [True if i == \"1\" else False for i in x])\n", @@ -1017,9 +923,26 @@ }, { "cell_type": "code", - "execution_count": null, + "execution_count": 16, "metadata": {}, - "outputs": [], + "outputs": [ + { + "data": { + "text/plain": [ + "array([[False, False, False, ..., False, False, False],\n", + " [False, False, False, ..., False, False, False],\n", + " [False, False, False, ..., False, False, False],\n", + " ...,\n", + " [False, False, False, ..., False, False, False],\n", + " [False, False, False, ..., False, False, False],\n", + " [False, False, False, ..., False, False, False]])" + ] + }, + "execution_count": 16, + "metadata": {}, + "output_type": "execute_result" + } + ], "source": [ "# Convert to numpy array\n", "ifps_array = np.array(ifp_series.to_list())\n", @@ -1040,7 +963,7 @@ }, { "cell_type": "code", - "execution_count": null, + "execution_count": 17, "metadata": {}, "outputs": [], "source": [ @@ -1049,9 +972,113 @@ }, { "cell_type": "code", - "execution_count": null, + "execution_count": 18, "metadata": {}, - "outputs": [], + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "Structure distance matrix size: (1466, 1466)\n", + "Show matrix subset:\n" + ] + }, + { + "data": { + "text/html": [ + "
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    " + ], + "text/plain": [ + "structure.klifs_id 775 777 778 779 782\n", + "structure.klifs_id \n", + "775 0.000000 0.720000 0.542857 0.500000 0.483871\n", + "777 0.720000 0.000000 0.741935 0.500000 0.703704\n", + "778 0.542857 0.741935 0.000000 0.696970 0.411765\n", + "779 0.500000 0.500000 0.696970 0.000000 0.655172\n", + "782 0.483871 0.703704 0.411765 0.655172 0.000000" + ] + }, + "execution_count": 18, + "metadata": {}, + "output_type": "execute_result" + } + ], "source": [ "# Create DataFrame with structure KLIFS IDs as index/columns\n", "structure_klifs_ids = ifp_series.index.get_level_values(0)\n", @@ -1077,9 +1104,112 @@ }, { "cell_type": "code", - "execution_count": null, + "execution_count": 19, "metadata": {}, - "outputs": [], + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "Show matrix subset:\n" + ] + }, + { + "data": { + "text/html": [ + "
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    EGFR0.4838710.7037040.4117650.6551720.000000
    \n", + "
    " + ], + "text/plain": [ + "kinase.klifs_name EGFR EGFR EGFR EGFR EGFR\n", + "kinase.klifs_name \n", + "EGFR 0.000000 0.720000 0.542857 0.500000 0.483871\n", + "EGFR 0.720000 0.000000 0.741935 0.500000 0.703704\n", + "EGFR 0.542857 0.741935 0.000000 0.696970 0.411765\n", + "EGFR 0.500000 0.500000 0.696970 0.000000 0.655172\n", + "EGFR 0.483871 0.703704 0.411765 0.655172 0.000000" + ] + }, + "execution_count": 19, + "metadata": {}, + "output_type": "execute_result" + } + ], "source": [ "# Copy distance matrix to kinase matrix\n", "kinase_distance_matrix_df = structure_distance_matrix_df.copy()\n", @@ -1101,9 +1231,22 @@ }, { "cell_type": "code", - "execution_count": null, + "execution_count": 20, "metadata": {}, - "outputs": [], + "outputs": [ + { + "data": { + "image/png": "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\n", + "text/plain": [ + "
    " + ] + }, + "metadata": { + "needs_background": "light" + }, + "output_type": "display_data" + } + ], "source": [ "# Select EGFR-EGFR structure pairs only\n", "D = kinase_distance_matrix_df.loc[\"EGFR\", \"EGFR\"]\n", @@ -1124,7 +1267,7 @@ }, { "cell_type": "code", - "execution_count": null, + "execution_count": 21, "metadata": {}, "outputs": [], "source": [ @@ -1141,9 +1284,17 @@ }, { "cell_type": "code", - "execution_count": null, + "execution_count": 22, "metadata": {}, - "outputs": [], + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "Structure matrix of shape (1466, 1466) reduced to kinase matrix of shape (9, 9).\n" + ] + } + ], "source": [ "print(\n", " f\"Structure matrix of shape {structure_distance_matrix_df.shape} reduced to kinase matrix of shape {kinase_distance_matrix_df.shape}.\"\n", @@ -1153,9 +1304,362 @@ }, { "cell_type": "code", - "execution_count": null, + "execution_count": 23, "metadata": {}, - "outputs": [], + "outputs": [ + { + "data": { + "text/html": [ + "\n", + "\n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + " \n", + "
     BRAFCDK2EGFRErbB2KDRLCKMETp110ap38a
    BRAF0.0000.3000.2780.3940.3640.3200.3680.5000.333
    CDK20.3000.0000.1110.4520.2380.1900.1330.3480.278
    EGFR0.2780.1110.0000.2580.2380.1670.2270.3810.174
    ErbB20.3940.4520.2580.0000.4060.4190.3820.5710.258
    KDR0.3640.2380.2380.4060.0000.0590.3330.5330.043
    LCK0.3200.1900.1670.4190.0590.0000.2500.3750.190
    MET0.3680.1330.2270.3820.3330.2500.0000.4290.353
    p110a0.5000.3480.3810.5710.5330.3750.4290.0000.474
    p38a0.3330.2780.1740.2580.0430.1900.3530.4740.000
    \n" + ], + "text/plain": [ + "" + ] + }, + "execution_count": 23, + "metadata": {}, + "output_type": "execute_result" + } + ], "source": [ "# Show matrix with background gradient\n", "cm = sns.light_palette(\"green\", as_cmap=True)\n", @@ -1173,11 +1677,11 @@ }, { "cell_type": "code", - "execution_count": null, + "execution_count": 24, "metadata": {}, "outputs": [], "source": [ - "kinase_distance_matrix_df.to_csv(DATA / \"kinase_distance_matrix_ifp.csv\")" + "kinase_distance_matrix_df.to_csv(DATA / \"kinase_distance_matrix.csv\")" ] }, { @@ -1227,7 +1731,7 @@ "name": "python", "nbconvert_exporter": "python", "pygments_lexer": "ipython3", - "version": "3.8.10" + "version": "3.9.7" }, "toc-autonumbering": true, "widgets": { From 9f9c8bf4e70ab855184b21d6fa94531b708b0154 Mon Sep 17 00:00:00 2001 From: t-kimber Date: Tue, 28 Sep 2021 14:23:48 +0200 Subject: [PATCH 110/158] Add # NBVAL_CHECK_OUTPUT --- .../kinase_distance_matrix_ligand_profile.csv | 10 - ...inase_similarity_matrix_ligand_profile.csv | 10 - .../talktorial.ipynb | 1211 +++++++++-------- 3 files changed, 609 insertions(+), 622 deletions(-) delete mode 100644 teachopencadd/talktorials/T027_kinase_similarity_ligand_profile/data/kinase_distance_matrix_ligand_profile.csv delete mode 100644 teachopencadd/talktorials/T027_kinase_similarity_ligand_profile/data/kinase_similarity_matrix_ligand_profile.csv diff --git a/teachopencadd/talktorials/T027_kinase_similarity_ligand_profile/data/kinase_distance_matrix_ligand_profile.csv b/teachopencadd/talktorials/T027_kinase_similarity_ligand_profile/data/kinase_distance_matrix_ligand_profile.csv deleted file mode 100644 index 1e333212..00000000 --- a/teachopencadd/talktorials/T027_kinase_similarity_ligand_profile/data/kinase_distance_matrix_ligand_profile.csv +++ /dev/null @@ -1,10 +0,0 @@ -,EGFR,ErbB2,p110a,KDR,BRAF,CDK2,LCK,MET,p38a -EGFR,0.0,0.4341880341880342,0.9273743016759777,0.6494960806270997,0.5423728813559322,0.875,0.753968253968254,0.7717391304347826,0.6538461538461539 -ErbB2,0.4341880341880342,0.0,1.0,0.6,0.75,0.8518518518518519,0.8484848484848485,0.9642857142857143,0.875 -p110a,0.9273743016759777,1.0,0.0,0.8160919540229885,0.6666666666666667,0.6666666666666667,1.0,1.0,1.0 -KDR,0.6494960806270997,0.6,0.8160919540229885,0.0,0.24045801526717558,0.3826086956521739,0.5665859564164648,0.45882352941176474,0.48360655737704916 -BRAF,0.5423728813559322,0.75,0.6666666666666667,0.24045801526717558,0.0,0.9230769230769231,0.44999999999999996,0.8846153846153846,0.29268292682926833 -CDK2,0.875,0.8518518518518519,0.6666666666666667,0.3826086956521739,0.9230769230769231,0.0,0.8888888888888888,0.9090909090909091,0.8888888888888888 -LCK,0.753968253968254,0.8484848484848485,1.0,0.5665859564164648,0.44999999999999996,0.8888888888888888,0.0,0.7301587301587302,0.5 -MET,0.7717391304347826,0.9642857142857143,1.0,0.45882352941176474,0.8846153846153846,0.9090909090909091,0.7301587301587302,0.0,0.95 -p38a,0.6538461538461539,0.875,1.0,0.48360655737704916,0.29268292682926833,0.8888888888888888,0.5,0.95,0.0 diff --git a/teachopencadd/talktorials/T027_kinase_similarity_ligand_profile/data/kinase_similarity_matrix_ligand_profile.csv b/teachopencadd/talktorials/T027_kinase_similarity_ligand_profile/data/kinase_similarity_matrix_ligand_profile.csv deleted file mode 100644 index c92c959a..00000000 --- a/teachopencadd/talktorials/T027_kinase_similarity_ligand_profile/data/kinase_similarity_matrix_ligand_profile.csv +++ /dev/null @@ -1,10 +0,0 @@ -,EGFR,ErbB2,p110a,KDR,BRAF,CDK2,LCK,MET,p38a -EGFR,0.6093880972338642,0.5658119658119658,0.07262569832402235,0.3505039193729003,0.4576271186440678,0.125,0.24603174603174602,0.22826086956521738,0.34615384615384615 -ErbB2,0.5658119658119658,0.6064705882352941,0.0,0.4,0.25,0.14814814814814814,0.15151515151515152,0.03571428571428571,0.125 -p110a,0.07262569832402235,0.0,0.6435237878442978,0.1839080459770115,0.3333333333333333,0.3333333333333333,0.0,0.0,0.0 -KDR,0.3505039193729003,0.4,0.1839080459770115,0.6972909305064782,0.7595419847328244,0.6173913043478261,0.43341404358353514,0.5411764705882353,0.5163934426229508 -BRAF,0.4576271186440678,0.25,0.3333333333333333,0.7595419847328244,0.8112798264642083,0.07692307692307693,0.55,0.11538461538461539,0.7073170731707317 -CDK2,0.125,0.14814814814814814,0.3333333333333333,0.6173913043478261,0.07692307692307693,0.5433333333333333,0.1111111111111111,0.09090909090909091,0.1111111111111111 -LCK,0.24603174603174602,0.15151515151515152,0.0,0.43341404358353514,0.55,0.1111111111111111,0.5993589743589743,0.2698412698412698,0.5 -MET,0.22826086956521738,0.03571428571428571,0.0,0.5411764705882353,0.11538461538461539,0.09090909090909091,0.2698412698412698,0.7937853107344632,0.05 -p38a,0.34615384615384615,0.125,0.0,0.5163934426229508,0.7073170731707317,0.1111111111111111,0.5,0.05,0.7638163321418752 diff --git a/teachopencadd/talktorials/T027_kinase_similarity_ligand_profile/talktorial.ipynb b/teachopencadd/talktorials/T027_kinase_similarity_ligand_profile/talktorial.ipynb index 5c95dbb9..eff6ec3f 100644 --- a/teachopencadd/talktorials/T027_kinase_similarity_ligand_profile/talktorial.ipynb +++ b/teachopencadd/talktorials/T027_kinase_similarity_ligand_profile/talktorial.ipynb @@ -215,7 +215,7 @@ }, { "cell_type": "code", - "execution_count": 3, + "execution_count": 4, "metadata": {}, "outputs": [ { @@ -347,7 +347,7 @@ "8 p38 mitogen activated protein kinase alpha " ] }, - "execution_count": 3, + "execution_count": 4, "metadata": {}, "output_type": "execute_result" } @@ -358,7 +358,8 @@ " / \"../T023_what_is_a_kinase/\\\n", "data/kinase_selection.csv\"\n", ")\n", - "kinase_selection_df" + "kinase_selection_df\n", + "# NBVAL_CHECK_OUTPUT" ] }, { @@ -377,7 +378,7 @@ }, { "cell_type": "code", - "execution_count": 4, + "execution_count": 5, "metadata": {}, "outputs": [ { @@ -584,7 +585,7 @@ "4 CHEMBL3639077 2014.0 NaN O75116 " ] }, - "execution_count": 4, + "execution_count": 5, "metadata": {}, "output_type": "execute_result" } @@ -595,7 +596,8 @@ "# Load data and reset index so that it starts from 0\n", "data = pd.read_csv(path, index_col=0).reset_index(drop=True)\n", "print(f\"Current shape of data: {data.shape}\")\n", - "data.head()" + "data.head()\n", + "# NBVAL_CHECK_OUTPUT" ] }, { @@ -614,14 +616,14 @@ }, { "cell_type": "code", - "execution_count": 5, + "execution_count": 6, "metadata": {}, "outputs": [ { "name": "stdout", "output_type": "stream", "text": [ - "Activities: {'pIC50', 'pKd', 'pKi'}\n", + "Activities: {'pKi', 'pIC50', 'pKd'}\n", "Units: {'nM'}\n" ] } @@ -630,7 +632,8 @@ "print(\n", " f\"Activities: {set(data['activities.standard_type'])}\\n\"\n", " f\"Units: {set(data['activities.standard_units'])}\"\n", - ")" + ")\n", + "# NBVAL_CHECK_OUTPUT" ] }, { @@ -642,7 +645,7 @@ }, { "cell_type": "code", - "execution_count": 6, + "execution_count": 8, "metadata": {}, "outputs": [], "source": [ @@ -651,7 +654,7 @@ }, { "cell_type": "code", - "execution_count": 7, + "execution_count": 9, "metadata": {}, "outputs": [ { @@ -668,13 +671,14 @@ " dtype='object')" ] }, - "execution_count": 7, + "execution_count": 9, "metadata": {}, "output_type": "execute_result" } ], "source": [ - "data.columns" + "data.columns\n", + "# NBVAL_CHECK_OUTPUT" ] }, { @@ -687,7 +691,7 @@ }, { "cell_type": "code", - "execution_count": 8, + "execution_count": 10, "metadata": {}, "outputs": [], "source": [ @@ -702,7 +706,7 @@ }, { "cell_type": "code", - "execution_count": 9, + "execution_count": 11, "metadata": {}, "outputs": [ { @@ -782,14 +786,15 @@ "4 CCCC(=O)Nc1cccc(-c2nc(Nc3ccc4[nH]ncc4c3)c3cc(O... 13.920819 O75116" ] }, - "execution_count": 9, + "execution_count": 11, "metadata": {}, "output_type": "execute_result" } ], "source": [ "print(f\"Current shape of data: {data.shape}\")\n", - "data.head()" + "data.head()\n", + "# NBVAL_CHECK_OUTPUT" ] }, { @@ -801,7 +806,7 @@ }, { "cell_type": "code", - "execution_count": 10, + "execution_count": 12, "metadata": {}, "outputs": [ { @@ -814,7 +819,8 @@ ], "source": [ "data = data.dropna()\n", - "print(f\"Current shape of data: {data.shape}\")" + "print(f\"Current shape of data: {data.shape}\")\n", + "# NBVAL_CHECK_OUTPUT" ] }, { @@ -826,7 +832,7 @@ }, { "cell_type": "code", - "execution_count": 11, + "execution_count": 13, "metadata": {}, "outputs": [ { @@ -835,18 +841,7 @@ "text": [ "Current shape of data: (33427, 3)\n" ] - } - ], - "source": [ - "data = data[data[\"UniprotID\"].isin(kinase_selection_df[\"uniprot_id\"])]\n", - "print(f\"Current shape of data: {data.shape}\")" - ] - }, - { - "cell_type": "code", - "execution_count": 12, - "metadata": {}, - "outputs": [ + }, { "data": { "text/html": [ @@ -917,13 +912,16 @@ "141 Brc1cccc(Nc2ncnc3cc4[nH]cnc4cc23)c1 11.096910 P00533" ] }, - "execution_count": 12, + "execution_count": 13, "metadata": {}, "output_type": "execute_result" } ], "source": [ - "data.head()" + "data = data[data[\"UniprotID\"].isin(kinase_selection_df[\"uniprot_id\"])]\n", + "print(f\"Current shape of data: {data.shape}\")\n", + "data.head()\n", + "# NBVAL_CHECK_OUTPUT" ] }, { @@ -935,7 +933,7 @@ }, { "cell_type": "code", - "execution_count": 13, + "execution_count": 14, "metadata": {}, "outputs": [], "source": [ @@ -951,7 +949,7 @@ }, { "cell_type": "code", - "execution_count": 14, + "execution_count": 16, "metadata": {}, "outputs": [ { @@ -964,14 +962,15 @@ " ('CS(=O)(=O)CCNCc1ccc(-c2ccc3ncnc(Nc4ccc(OCc5cccc(F)c5)c(Cl)c4)c3c2)o1', 8)]" ] }, - "execution_count": 14, + "execution_count": 16, "metadata": {}, "output_type": "execute_result" } ], "source": [ "measured_compounds = Counter(egfr_data[\"smiles\"])\n", - "measured_compounds.most_common()[0:5]" + "measured_compounds.most_common()[0:5]\n", + "# NBVAL_CHECK_OUTPUT" ] }, { @@ -983,7 +982,7 @@ }, { "cell_type": "code", - "execution_count": 15, + "execution_count": 17, "metadata": {}, "outputs": [ { @@ -1056,14 +1055,15 @@ "4 P00533 Br.C[C@@H](Nc1ncnc2[nH]c(-c3ccc(O)cc3)cc12)c1c... 8.420216" ] }, - "execution_count": 15, + "execution_count": 17, "metadata": {}, "output_type": "execute_result" } ], "source": [ "data = data.groupby([\"UniprotID\", \"smiles\"])[\"pIC50\"].max().reset_index()\n", - "data.head()" + "data.head()\n", + "# NBVAL_CHECK_OUTPUT" ] }, { @@ -1082,7 +1082,7 @@ }, { "cell_type": "code", - "execution_count": 16, + "execution_count": 18, "metadata": {}, "outputs": [], "source": [ @@ -1091,7 +1091,7 @@ }, { "cell_type": "code", - "execution_count": 17, + "execution_count": 19, "metadata": {}, "outputs": [], "source": [ @@ -1120,7 +1120,7 @@ }, { "cell_type": "code", - "execution_count": 18, + "execution_count": 20, "metadata": {}, "outputs": [], "source": [ @@ -1129,7 +1129,7 @@ }, { "cell_type": "code", - "execution_count": 19, + "execution_count": 21, "metadata": {}, "outputs": [ { @@ -1222,14 +1222,15 @@ "4 1 " ] }, - "execution_count": 19, + "execution_count": 21, "metadata": {}, "output_type": "execute_result" } ], "source": [ "print(f\"Current shape of data: {data.shape}\")\n", - "data.head()" + "data.head()\n", + "# NBVAL_CHECK_OUTPUT" ] }, { @@ -1254,7 +1255,7 @@ }, { "cell_type": "code", - "execution_count": 20, + "execution_count": 22, "metadata": {}, "outputs": [], "source": [ @@ -1297,7 +1298,7 @@ }, { "cell_type": "code", - "execution_count": 21, + "execution_count": 24, "metadata": {}, "outputs": [ { @@ -1321,7 +1322,8 @@ " f\"{egfr_metrics[1]} \\n\"\n", " f\"{'Fraction of active compounds:' : <40}\"\n", " f\"{egfr_metrics[2]:.2f} \\n\"\n", - ")" + ")\n", + "# NBVAL_CHECK_OUTPUT" ] }, { @@ -1333,7 +1335,7 @@ }, { "cell_type": "code", - "execution_count": 22, + "execution_count": 25, "metadata": {}, "outputs": [], "source": [ @@ -1367,7 +1369,7 @@ }, { "cell_type": "code", - "execution_count": 23, + "execution_count": 26, "metadata": {}, "outputs": [ { @@ -1468,14 +1470,15 @@ "p38a 3637 2778 0.763816" ] }, - "execution_count": 23, + "execution_count": 26, "metadata": {}, "output_type": "execute_result" } ], "source": [ "kinase_promiscuity_df = promiscuity_table(kinase_selection_df, data)\n", - "kinase_promiscuity_df" + "kinase_promiscuity_df\n", + "# NBVAL_CHECK_OUTPUT" ] }, { @@ -1487,53 +1490,53 @@ }, { "cell_type": "code", - "execution_count": 24, + "execution_count": 27, "metadata": {}, "outputs": [ { "data": { "text/html": [ "\n", - "\n", + "
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    EGFR596536350.609EGFR596536350.609
    ErbB2170010310.606ErbB2170010310.606
    p110a439328270.644p110a439328270.644
    KDR764153280.697KDR764153280.697
    BRAF368829920.811BRAF368829920.811
    CDK215008150.543CDK215008150.543
    LCK15609350.599LCK15609350.599
    MET283222480.794MET283222480.794
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    \n" ], "text/plain": [ - "" + "" ] }, - "execution_count": 24, + "execution_count": 27, "metadata": {}, "output_type": "execute_result" } @@ -1640,7 +1643,7 @@ }, { "cell_type": "code", - "execution_count": 25, + "execution_count": 28, "metadata": {}, "outputs": [], "source": [ @@ -1707,7 +1710,7 @@ }, { "cell_type": "code", - "execution_count": 26, + "execution_count": 30, "metadata": {}, "outputs": [ { @@ -1737,7 +1740,8 @@ " f\"Fraction of active compounds or \\n\"\n", " f\"{'ligand profile similarity between EGFR and MET:' : <50}\"\n", " f\"{similarity_egfr_met[2]:.2f} \\n\"\n", - ")" + ")\n", + "# NBVAL_CHECK_OUTPUT" ] }, { @@ -1756,7 +1760,7 @@ }, { "cell_type": "code", - "execution_count": 27, + "execution_count": 31, "metadata": {}, "outputs": [ { @@ -1936,7 +1940,7 @@ "p38a 69/138 1/20 2778/3637 " ] }, - "execution_count": 27, + "execution_count": 31, "metadata": {}, "output_type": "execute_result" } @@ -1957,7 +1961,8 @@ " total, actives, _ = similarity_ligand_profile(uniprot_id1, uniprot_id2, data)\n", " integer_ratio = f\"{actives}/{total}\"\n", " kinase_counts_matrix[klifs_name1][klifs_name2] = integer_ratio\n", - "kinase_counts_matrix" + "kinase_counts_matrix\n", + "# NBVAL_CHECK_OUTPUT" ] }, { @@ -1969,7 +1974,7 @@ }, { "cell_type": "code", - "execution_count": 28, + "execution_count": 32, "metadata": {}, "outputs": [ { @@ -1992,7 +1997,7 @@ }, { "cell_type": "code", - "execution_count": 29, + "execution_count": 33, "metadata": {}, "outputs": [ { @@ -2164,7 +2169,7 @@ "p38a 0.050000 0.763816 " ] }, - "execution_count": 29, + "execution_count": 33, "metadata": {}, "output_type": "execute_result" } @@ -2177,220 +2182,221 @@ ")\n", "kinase_similarity_matrix_df.index.name = None\n", "kinase_similarity_matrix_df.columns.name = None\n", - "kinase_similarity_matrix_df" + "kinase_similarity_matrix_df\n", + "# NBVAL_CHECK_OUTPUT" ] }, { "cell_type": "code", - "execution_count": 30, + "execution_count": 34, "metadata": {}, "outputs": [ { "data": { "text/html": [ "\n", - "\n", + "
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    LCK0.2460.1520.0000.4330.5500.1110.5990.2700.500
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    \n" ], "text/plain": [ - "" + "" ] }, - "execution_count": 30, + "execution_count": 34, "metadata": {}, "output_type": "execute_result" } @@ -2545,219 +2551,219 @@ }, { "cell_type": "code", - "execution_count": 31, + "execution_count": 35, "metadata": {}, "outputs": [ { "data": { "text/html": [ "\n", - "\n", + "
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    p110a0.0730.0000.6440.1840.3330.3330.0000.0000.000
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    BRAF0.4580.2500.3330.7600.8110.0770.5500.1150.707
    CDK20.1250.1480.3330.6170.0770.5430.1110.0910.111
    LCK0.2460.1520.0000.4330.5500.1110.5990.2700.500
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    p38a0.3460.1250.0000.5160.7070.1110.5000.0500.764
    \n" ], "text/plain": [ - "" + "" ] }, - "execution_count": 31, + "execution_count": 35, "metadata": {}, "output_type": "execute_result" } @@ -2908,11 +2914,11 @@ }, { "cell_type": "code", - "execution_count": 32, + "execution_count": 36, "metadata": {}, "outputs": [], "source": [ - "kinase_similarity_matrix_df.to_csv(DATA / \"kinase_similarity_matrix_ligand_profile.csv\")" + "kinase_similarity_matrix_df.to_csv(DATA / \"kinase_similarity_matrix.csv\")" ] }, { @@ -2931,7 +2937,7 @@ }, { "cell_type": "code", - "execution_count": 33, + "execution_count": 37, "metadata": {}, "outputs": [ { @@ -2947,12 +2953,13 @@ " f\"The values of the similarity matrix lie between: \"\n", " f\"{kinase_similarity_matrix_df.min().min():.2f}\"\n", " f\" and {kinase_similarity_matrix_df.max().max():.2f}\"\n", - ")" + ")\n", + "# NBVAL_CHECK_OUTPUT" ] }, { "cell_type": "code", - "execution_count": 34, + "execution_count": 38, "metadata": {}, "outputs": [], "source": [ @@ -2968,7 +2975,7 @@ }, { "cell_type": "code", - "execution_count": 35, + "execution_count": 39, "metadata": {}, "outputs": [], "source": [ @@ -2977,211 +2984,211 @@ }, { "cell_type": "code", - "execution_count": 36, + "execution_count": 40, "metadata": {}, "outputs": [ { "data": { "text/html": [ "\n", - "\n", + "
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    EGFR0.0000.4340.9270.6490.5420.8750.7540.7720.654
    ErbB20.4340.0001.0000.6000.7500.8520.8480.9640.875
    p110a0.9271.0000.0000.8160.6670.6671.0001.0001.000
    KDR0.6490.6000.8160.0000.2400.3830.5670.4590.484
    BRAF0.5420.7500.6670.2400.0000.9230.4500.8850.293
    CDK20.8750.8520.6670.3830.9230.0000.8890.9090.889
    LCK0.7540.8481.0000.5670.4500.8890.0000.7300.500
    MET0.7720.9641.0000.4590.8850.9090.7300.0000.950
    p38a0.6540.8751.0000.4840.2930.8890.5000.9500.000EGFR0.0000.4340.9270.6490.5420.8750.7540.7720.654
    ErbB20.4340.0001.0000.6000.7500.8520.8480.9640.875
    p110a0.9271.0000.0000.8160.6670.6671.0001.0001.000
    KDR0.6490.6000.8160.0000.2400.3830.5670.4590.484
    BRAF0.5420.7500.6670.2400.0000.9230.4500.8850.293
    CDK20.8750.8520.6670.3830.9230.0000.8890.9090.889
    LCK0.7540.8481.0000.5670.4500.8890.0000.7300.500
    MET0.7720.9641.0000.4590.8850.9090.7300.0000.950
    p38a0.6540.8751.0000.4840.2930.8890.5000.9500.000
    \n" ], "text/plain": [ - "" + "" ] }, - "execution_count": 36, + "execution_count": 40, "metadata": {}, "output_type": "execute_result" } @@ -3330,11 +3337,11 @@ }, { "cell_type": "code", - "execution_count": 37, + "execution_count": 41, "metadata": {}, "outputs": [], "source": [ - "kinase_distance_matrix_df.to_csv(DATA / \"kinase_distance_matrix_ligand_profile.csv\")" + "kinase_distance_matrix_df.to_csv(DATA / \"kinase_distance_matrix.csv\")" ] }, { @@ -3376,7 +3383,7 @@ "name": "python", "nbconvert_exporter": "python", "pygments_lexer": "ipython3", - "version": "3.9.7" + "version": "3.8.10" }, "toc-autonumbering": true, "widgets": { From 7b1723b3415433038f5a44be7ac6f46ca9bea01e Mon Sep 17 00:00:00 2001 From: Unknown Date: Tue, 28 Sep 2021 14:39:33 +0200 Subject: [PATCH 111/158] T025: Rename output to "kinase_distance_matrix.csv" --- ..._kissim.csv => kinase_distance_matrix.csv} | 0 .../talktorial.ipynb | 280 +++++++++--------- 2 files changed, 140 insertions(+), 140 deletions(-) rename teachopencadd/talktorials/T025_kinase_similarity_kissim/data/{kinase_distance_matrix_kissim.csv => kinase_distance_matrix.csv} (100%) diff --git a/teachopencadd/talktorials/T025_kinase_similarity_kissim/data/kinase_distance_matrix_kissim.csv b/teachopencadd/talktorials/T025_kinase_similarity_kissim/data/kinase_distance_matrix.csv similarity index 100% rename from teachopencadd/talktorials/T025_kinase_similarity_kissim/data/kinase_distance_matrix_kissim.csv rename to teachopencadd/talktorials/T025_kinase_similarity_kissim/data/kinase_distance_matrix.csv diff --git a/teachopencadd/talktorials/T025_kinase_similarity_kissim/talktorial.ipynb b/teachopencadd/talktorials/T025_kinase_similarity_kissim/talktorial.ipynb index 560cd24a..f76f2757 100644 --- a/teachopencadd/talktorials/T025_kinase_similarity_kissim/talktorial.ipynb +++ b/teachopencadd/talktorials/T025_kinase_similarity_kissim/talktorial.ipynb @@ -833,7 +833,7 @@ "outputs": [ { "data": { - "image/png": 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\n", 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zBuUzY+ODwG+A3wObChVIRLwkqYLk6mR6PVXuiYgLt/PY44HxAG06dY3tDrKARo4cyciRIwH48Y9/TJcuXejWrRuPPPIIAK+//jrTppXW485mZrnySSjrIuLmgkeSmAJcDwwCPtNEbZaEZcuW0bFjR959913uv/9+nn322c1lmzZt4qqrruL8888vdphmZg3KJ6HcJOkK4BHg49rCiHihAPFMAFZGxDxJgwpw/JL1jW98g+XLl7PLLrswbtw4PvWpT3HTTTcxbtw4AE4++WRGjBhR5CjNzBqWT0LpDXwLOJZ/dHlFup6piFgM3NTA5tMkHZWz/t2IeCbrGIrlqaee+kTZRRddxEUXXVSEaMzMtl0+CWUYcGBErC9UEBHRrp6yWcCsdPkO4I5G9j+7IIGZmVne8kkoc4EOwLLChtI0enduT5XHzjIzy1w+CWUf4DVJz7PlPZSvFiwqMzNrdvJJKFcUPAozM2v2tppQIuKPTRGImZk1b/m8KX+4pOcl/V3Sekk1kjzsrZmZbSGfwSFvJXl7/Q1gN2BUWmZmZrZZPvdQiIg3JZVFRA0wUdJO8/6HmZllI5+EskZSa6Ba0rXAUsDzy5uZ2Rby6fL6VlrvQpJ5S/YFvlHIoMzMrPnJ5ymvv6SL64CfFDYcMzNrrraaUCR9EbgS2D+3fkQcWLiwzMysucnnHspvgEuAOUBNYcMxM7PmKp+EsjIiHi54JE1k3pKVVIxumomqFnrMMDNrQfJJKE9Iug64n8LPh2JmZs1UPgllYPq1f05ZQeZD2RktWLCA0047bfP622+/zU9/+lOWLFnC73//e1q3bs1BBx3ExIkT6dChQ/ECNTPbQYpo2inWJdUA8wCR3JO5MCKeSeeTfxVYALQGqoCREbEh3a8c+Ctwe0RcnnO8WUAnYG1adFVE/K6h9tt06hqdzrox47OqX90ur5qaGjp37syf//xnFixYwLHHHkt5eTmXXXYZANdcc02TxGVmtq0kzYmI/o3Vyec9lKytjYjKiOgLXA6Mydn2VkRUkswS2QU4NWfb8STJ5lRJqnPMM9JjVjaWTIrt8ccf56CDDmL//ffn+OOPp7w8uUA8/PDDWbx4cZGjMzPbMcVIKLn2BFbULUyHeJkNdM4pHk4yPfC7wOFNEl3GJk+ezPDhwz9RPmHCBIYMGVKEiMzMspPXWF4Z201SNbArSVfVJ+7FSNqV5N7NRen6bsBxwHdIZo8cDjybs8tdkmq7vI6LiOV1jncecB5A2Z57Z3gq+Vu/fj1TpkxhzJgxW5RfffXVlJeXc8YZZxQlLjOzrOQzfH1bSf9X0u3peldJQ3egzdour27ACcB/5XRhHZQmm+XAuxHxUlo+FHgiItYA9wHDJJXlHDO3y2uLZAIQEeMjon9E9C9r234HQt9+Dz/8MIceeij77LPP5rI777yTqVOnctddd/HJXjwzs+Ylny6viSSPCx+Rri8Grsqi8Yh4FtgLqL1sqL2HcjBwuKTaaYaHA1+WtJDkBcvPAF/KIoamcvfdd2/R3TVjxgyuueYapkyZQtu2bYsYmZlZNvJJKAdFxLXABoCIWEvyhNYOk9QNKCO5ItksIpYCo4HLJe0JHAXsFxEVEVEB/CtJkmkW1qxZw6OPPsrJJ5+8uezCCy9k9erVDB48mMrKSs4///wiRmhmtuPyuYeyPr2HEQCSDiLnBcftUHsPBZLEdFZE1NTT5fMgyRhiFwEzIyK3zYeAayW12YE4mkzbtm1ZvnzLnrg333yzSNGYmRVGPgnlCmAGsK+ku4AvAmdvb4MRUdZA+UKgV856AH0bqPs3/tFNNmh7YzEzs+zk9WKjpM+QPKor4LmI+KDQgRVK//79o6qqqthhmJk1K5m82JgOX78uIqaRPLL7Y0n7ZxOimZntLPK5KX8byTTAfYEfAn8B/qugUZmZWbOTT0LZmN7P+Bpwc0TcBOxR2LDMzKy5yeem/GpJlwNnAkenLxTuUtiwzMysucnnCuU0kseER0bEX0nG17quoFGZmVmzs9UrlDSJ/CJn/V18D8XMzOrI5ymvwyU9L+nvktZLqpG0simCMzOz5iOfLq9bSYY5eQPYDRgFjCtkUGZm1vzkNXx9RLwpqSydp2SipGcKHJeZmTUz+SSUNZJaA9WSrgWWArsXNiwzM2tu8uny+lZa70LgI2Bf4BuFDMrMzJqfvMby2pm06dQ1Op114w4fZ+HYf97xYMzMmol8xvLaapdXOpbXlcD+ufUj4sAdDdDMzHYe+XR5/YbkPZSjgC/kfCxVU1NDv379GDo0mRl57ty5HHHEEfTu3ZuTTjqJVatWFTlCM7PCyyehrIyIhyNiWUQsr/1sb4OSLpT0pqSQtFdOeTdJz0r6WNKldfY5QdKCdL/R29t2odx0001079598/qoUaMYO3Ys8+bNY9iwYVx3nQcWMLOdXz4J5QlJ10k6QtKhtZ8daPNp4Mskoxbn+hvwPeD63MJ07LBxwBCgBzBcUo8daD9TixcvZtq0aYwaNWpz2YIFCzj66KMBGDx4MPfdd1+xwjMzazL5PDY8MP2aezMmgGMb20lSBclMj38G+gGvA9+OiBfT7VvUj4hlwDJJde92DwDejIi30/0mk4x8/Iqkc4HzgNbAm8C3ImJNHueUmYsvvphrr72W1atXby7r1asXU6ZM4Wtf+xr33nsvixYtasqQzMyKYqtXKBHxpXo+jSaTHIcA4yOiD7AK+O52xNgZyP2NvDgtA7g/Ir4QEX2BV4GR9R1A0nmSqiRV1azJbtSYqVOn0rFjRw477LAtyidMmMC4ceM47LDDWL16Na1bt86sTTOzUtXgFYqkMyNikqTv17c9In5RX3kdiyLi6XR5EvV0aeVB9ZTVPuvcS9JVJDNJtgP+UN8BImI8MB6Sx4a3sf0GPf3000yZMoXp06ezbt06Vq1axZlnnsmkSZN45JFHAHj99deZNm1aVk2amZWsxq5Qat+G36OeT7s8j1/3l/f2/DJfTPIyZa0uwHvp8h3AhRHRG/gJsOt2HH+7jRkzhsWLF7Nw4UImT57Msccey6RJk1i2bBkAmzZt4qqrruL8889vyrDMzIqisXso0wAi4id1N0g6Kc/j7yfpiIh4lmSAyT9te4g8D3SVdACwBDgd+Jd02x7AUkm7AGek24vu7rvvZty4ZPzMk08+mREjRhQ5IjOzwmvwTXlJC4CvRMTCOuUjgP8TEQc1euDkpvx04EngSJLRir9FMlrxj4DPAsuA6RExStJngSpgT2AT8HegR0SsknQicCNQBkyIiKvTNi5Ij/UXYB6wR0Sc3VhcflPezGzb7eib8pcAj0o6MSLeSA94OcnVwTF5xrApIur299ycfraQTuTVpb6DRMR0kuRUt/w24LY8YzEzswJqMKFExHRJHwMPS/o6yZXFF4CjI2JFE8WXud6d21Plqwszs8w1+thwRDwOnA3MAg4Ejss3mUTEwojotaMBmplZ89DYY8OrSZ7KEtAGOI7kxUMBERF7Nk2IZmbWHDTW5bVHUwZiZmbNWz5jeZmZmW2VE4qZmWXCCcXMzDLhhGJmZplwQjEzs0w4oZiZWSacUMzMLBNOKGZmlol8pgDeqcxbspKK0flPeOVRhc3M8uMrFDMzy4QTylasW7eOAQMG0LdvX3r27MkVV1wBwA9/+EO6detGnz59GDZsGB9++GFxAzUzK7KSSiiS/t5A+bclzZf0sqRXJF2alt8h6ZR0+dOSXkwnAMtMmzZtmDlzJnPnzqW6upoZM2bw3HPPMXjwYObPn89LL73E5z//ecaMGZNls2ZmzU5JJZT6SBoCXAwcHxE9gUOBlXXqtAf+AIyPiIkZt0+7du0A2LBhAxs2bEASxx9/POXlyS2oww8/nMWLF2fZrJlZs1PyCQW4HLg0It4DiIh1EXF7zvZ2wMPAf6czOGaupqaGyspKOnbsyODBgxk4cOAW2ydMmMCQIUMK0bSZWbPRHBJKL2BOI9t/AfwpIm5oqIKk8yRVSaqqWbOyoWoNKisro7q6msWLFzN79mzmz5+/edvVV19NeXk5Z5xxxjYf18xsZ9IcEsrWzAS+JqljQxUiYnxE9I+I/mVt2293Qx06dGDQoEHMmDEDgDvvvJOpU6dy1113kcw7ZmbWcjWHhPIycFgj2ycDtwHTJWU+Kdj777+/+QmutWvX8thjj9GtWzdmzJjBNddcw5QpU2jbtm3WzZqZNTvN4cXGMcC1koZGxF8ltQG+ExE311aIiBsldQIekHRiRKzPqvGlS5dy1llnUVNTw6ZNmzj11FMZOnQoBx98MB9//DGDBw8Gkhvzv/zlL7Nq1sys2Sm1hNJWUu7jUr+IiF9I2gd4rHY+e2BC3R0j4jJJE4HfShoeEZuyCKhPnz68+OKLnyh/8803szi8mdlOo6QSSkTU2wWXPgr8iceBI+LsOuuZvoNiZmb5K6mE0hR6d25PlcfnMjPLXHO4KW9mZs2AE4qZmWXCCcXMzDLhhGJmZplwQjEzs0w4oZiZWSacUMzMLBNOKGZmlgknFDMzy4QTipmZZcIJxczMMuGEYmZmmWhxCWXekpVUjJ5W7DDMzHY6LS6h1PXhhx9yyimn0K1bN7p3786zzz5b7JDMzJqlkkgokv6es3yipDck7SfpSklLJFWnZfdL6pFTd5akBZLmSnpeUuW2tn3RRRdxwgkn8NprrzF37ly6d++e0VmZmbUsJZFQakk6DrgFOCEi3k2Lb4iIyojoCtwDzJS0d85uZ0REX+A/geu2pb1Vq1bx5JNPMnLkSABat25Nhw4ddvQ0zMxapJJJKJL+Cbgd+OeIeKu+OhFxD/AI8C/1bH4W6Lwtbb799tvsvffejBgxgn79+jFq1Cg++uijbQ3dzMwonYTSBngI+HpEvLaVui8A3eopPwF4cFsa3bhxIy+88AIXXHABL774Irvvvjtjx47dlkOYmVmqVBLKBuAZYGQedVVn/S5Ji4HLSLrLPrmDdJ6kKklVNWtWbi7v0qULXbp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    CDK217.1560.00018.14721.10619.88017.97318.30436.78019.481CDK217.1560.00018.14721.10619.88017.97318.30436.78019.481
    EGFR19.51518.1470.00016.39217.28216.46717.49836.04622.128EGFR19.51518.1470.00016.39217.28216.46717.49836.04622.128
    ErbB221.38321.10616.3920.00023.85123.88122.56341.27724.682ErbB221.38321.10616.3920.00023.85123.88122.56341.27724.682
    KDR21.08919.88017.28223.8510.00019.25520.43141.10420.263KDR21.08919.88017.28223.8510.00019.25520.43141.10420.263
    LCK21.58317.97316.46723.88119.2550.00019.22139.02222.457LCK21.58317.97316.46723.88119.2550.00019.22139.02222.457
    MET20.29718.30417.49822.56320.43119.2210.00039.41421.983MET20.29718.30417.49822.56320.43119.2210.00039.41421.983
    p110a37.61136.78036.04641.27741.10439.02239.4140.00038.530p110a37.61136.78036.04641.27741.10439.02239.4140.00038.530
    p38a21.73119.48122.12824.68220.26322.45721.98338.5300.000p38a21.73119.48122.12824.68220.26322.45721.98338.5300.000
    \n" ], "text/plain": [ - "" + "" ] }, "execution_count": 21, @@ -1812,7 +1812,7 @@ "metadata": {}, "outputs": [], "source": [ - "kinase_distance_matrix_df.to_csv(DATA / \"kinase_distance_matrix_kissim.csv\")" + "kinase_distance_matrix_df.to_csv(DATA / \"kinase_distance_matrix.csv\")" ] }, { @@ -1864,7 +1864,7 @@ "name": "python", "nbconvert_exporter": "python", "pygments_lexer": "ipython3", - "version": "3.8.10" + "version": "3.9.7" }, "toc-autonumbering": true, "widgets": { From 7e73bf5dec4ae7817a6b7e8d03fe664fa68e20c8 Mon Sep 17 00:00:00 2001 From: Unknown Date: Tue, 28 Sep 2021 14:41:18 +0200 Subject: [PATCH 112/158] T024: Rename output to "kinase_distance/similarity_matrix.csv" --- ...istance_matrix_sequence.csv => kinase_distance_matrix.csv} | 0 ...arity_matrix_sequence.csv => kinase_similarity_matrix.csv} | 0 .../T024_kinase_similarity_sequence/talktorial.ipynb | 4 ++-- 3 files changed, 2 insertions(+), 2 deletions(-) rename teachopencadd/talktorials/T024_kinase_similarity_sequence/data/{kinase_distance_matrix_sequence.csv => kinase_distance_matrix.csv} (100%) rename teachopencadd/talktorials/T024_kinase_similarity_sequence/data/{kinase_similarity_matrix_sequence.csv => kinase_similarity_matrix.csv} (100%) diff --git a/teachopencadd/talktorials/T024_kinase_similarity_sequence/data/kinase_distance_matrix_sequence.csv b/teachopencadd/talktorials/T024_kinase_similarity_sequence/data/kinase_distance_matrix.csv similarity index 100% rename from teachopencadd/talktorials/T024_kinase_similarity_sequence/data/kinase_distance_matrix_sequence.csv rename to teachopencadd/talktorials/T024_kinase_similarity_sequence/data/kinase_distance_matrix.csv diff --git a/teachopencadd/talktorials/T024_kinase_similarity_sequence/data/kinase_similarity_matrix_sequence.csv b/teachopencadd/talktorials/T024_kinase_similarity_sequence/data/kinase_similarity_matrix.csv similarity index 100% rename from teachopencadd/talktorials/T024_kinase_similarity_sequence/data/kinase_similarity_matrix_sequence.csv rename to teachopencadd/talktorials/T024_kinase_similarity_sequence/data/kinase_similarity_matrix.csv diff --git a/teachopencadd/talktorials/T024_kinase_similarity_sequence/talktorial.ipynb b/teachopencadd/talktorials/T024_kinase_similarity_sequence/talktorial.ipynb index 27a99237..b5bb231d 100644 --- a/teachopencadd/talktorials/T024_kinase_similarity_sequence/talktorial.ipynb +++ b/teachopencadd/talktorials/T024_kinase_similarity_sequence/talktorial.ipynb @@ -2826,7 +2826,7 @@ "metadata": {}, "outputs": [], "source": [ - "f_name = f\"kinase_similarity_matrix_sequence.csv\"\n", + "f_name = f\"kinase_similarity_matrix.csv\"\n", "kinase_similarity_matrix_df.to_csv(DATA / f_name)" ] }, @@ -3218,7 +3218,7 @@ "metadata": {}, "outputs": [], "source": [ - "f_name = f\"kinase_distance_matrix_sequence.csv\"\n", + "f_name = f\"kinase_distance_matrix.csv\"\n", "kinase_distance_matrix_df.to_csv(DATA / f_name)" ] }, From f08b18ce84867aebd8134bf9c06580d1fa755ec7 Mon Sep 17 00:00:00 2001 From: t-kimber Date: Tue, 28 Sep 2021 14:55:21 +0200 Subject: [PATCH 113/158] :pencil2: fix typo --- .../talktorial.ipynb | 309 +++++++++--------- 1 file changed, 158 insertions(+), 151 deletions(-) diff --git a/teachopencadd/talktorials/T026_kinase_similarity_ifp/talktorial.ipynb b/teachopencadd/talktorials/T026_kinase_similarity_ifp/talktorial.ipynb index b52355d7..dff58ad1 100644 --- a/teachopencadd/talktorials/T026_kinase_similarity_ifp/talktorial.ipynb +++ b/teachopencadd/talktorials/T026_kinase_similarity_ifp/talktorial.ipynb @@ -416,7 +416,12 @@ "# Get all available structures for these kinases\n", "structures_df = klifs_session.structures.by_kinase_name(kinase_names=kinase_names)\n", "# Keep only relevant columns\n", - "structures_df = structures_df[[\"structure.klifs_id\", \"kinase.klifs_name\", \"species.klifs\", \"structure.dfg\", \"structure.resolution\", \"structure.qualityscore\"]]\n", + "structures_df = structures_df[[\"structure.klifs_id\",\n", + " \"kinase.klifs_name\",\n", + " \"species.klifs\",\n", + " \"structure.dfg\",\n", + " \"structure.resolution\",\n", + " \"structure.qualityscore\"]]\n", "print(f\"Number of structures: {len(structures_df)}\")\n", "print(\"Kinases:\", *structures_df[\"kinase.klifs_name\"].unique())\n", "# NBVAL_CHECK_OUTPUT" @@ -815,7 +820,7 @@ "outputs": [ { "data": { - "image/png": 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\n", 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\n", 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    " ] @@ -1236,7 +1241,7 @@ "outputs": [ { "data": { - "image/png": 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+ "image/png": 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"text/plain": [ "
    " ] @@ -1254,7 +1259,8 @@ "# = lower triangular matrix without the diagonal\n", "D_condensed = distance.squareform(D)\n", "# Plot pairwise distances\n", - "plt.boxplot(D_condensed);\n", + "plt.boxplot(D_condensed)\n", + "plt.show()\n", "# NBVAL_CHECK_OUTPUT" ] }, @@ -1297,7 +1303,8 @@ ], "source": [ "print(\n", - " f\"Structure matrix of shape {structure_distance_matrix_df.shape} reduced to kinase matrix of shape {kinase_distance_matrix_df.shape}.\"\n", + " f\"Structure matrix of shape {structure_distance_matrix_df.shape} \"\n", + " f\"reduced to kinase matrix of shape {kinase_distance_matrix_df.shape}.\"\n", ")\n", "# NBVAL_CHECK_OUTPUT" ] @@ -1311,220 +1318,220 @@ "data": { "text/html": [ "\n", - "\n", + "
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    BRAF0.0000.3000.2780.3940.3640.3200.3680.5000.333BRAF0.0000.3000.2780.3940.3640.3200.3680.5000.333
    CDK20.3000.0000.1110.4520.2380.1900.1330.3480.278CDK20.3000.0000.1110.4520.2380.1900.1330.3480.278
    EGFR0.2780.1110.0000.2580.2380.1670.2270.3810.174EGFR0.2780.1110.0000.2580.2380.1670.2270.3810.174
    ErbB20.3940.4520.2580.0000.4060.4190.3820.5710.258ErbB20.3940.4520.2580.0000.4060.4190.3820.5710.258
    KDR0.3640.2380.2380.4060.0000.0590.3330.5330.043KDR0.3640.2380.2380.4060.0000.0590.3330.5330.043
    LCK0.3200.1900.1670.4190.0590.0000.2500.3750.190LCK0.3200.1900.1670.4190.0590.0000.2500.3750.190
    MET0.3680.1330.2270.3820.3330.2500.0000.4290.353MET0.3680.1330.2270.3820.3330.2500.0000.4290.353
    p110a0.5000.3480.3810.5710.5330.3750.4290.0000.474p110a0.5000.3480.3810.5710.5330.3750.4290.0000.474
    p38a0.3330.2780.1740.2580.0430.1900.3530.4740.000p38a0.3330.2780.1740.2580.0430.1900.3530.4740.000
    \n" ], "text/plain": [ - "" + "" ] }, "execution_count": 23, @@ -1731,7 +1738,7 @@ "name": "python", "nbconvert_exporter": "python", "pygments_lexer": "ipython3", - "version": "3.9.7" + "version": "3.8.10" }, "toc-autonumbering": true, "widgets": { From fc1cb2882bc2c41f8100ba0ee080ea4ee48aa528 Mon Sep 17 00:00:00 2001 From: Unknown Date: Tue, 28 Sep 2021 14:56:03 +0200 Subject: [PATCH 114/158] T024: Add docstring! --- .../talktorial.ipynb | 14 +++++++++++++- 1 file changed, 13 insertions(+), 1 deletion(-) diff --git a/teachopencadd/talktorials/T024_kinase_similarity_sequence/talktorial.ipynb b/teachopencadd/talktorials/T024_kinase_similarity_sequence/talktorial.ipynb index b5bb231d..2afe8fe8 100644 --- a/teachopencadd/talktorials/T024_kinase_similarity_sequence/talktorial.ipynb +++ b/teachopencadd/talktorials/T024_kinase_similarity_sequence/talktorial.ipynb @@ -1739,7 +1739,19 @@ "source": [ "def pairwise_kinase_similarities(kinase_names, similarity_measure):\n", " \"\"\"\n", - " TODO\n", + " Calculate pairwise similarities between a set of kinases.\n", + " \n", + " Parameters\n", + " ----------\n", + " kinase_names : list of str\n", + " Kinase names.\n", + " similarity_measure : str\n", + " Select similarity measure: \"identity\" or \"substitution\".\n", + " \n", + " Returns\n", + " -------\n", + " pd.DataFrame\n", + " All-against-all similarities between input kinases.\n", " \"\"\"\n", " # Initialize matrix with 0\n", " kinase_similarity_matrix = np.zeros((len(kinase_names),\n", From 21fdbe8d5922da042530fce44094fc262821a36d Mon Sep 17 00:00:00 2001 From: Unknown Date: Tue, 28 Sep 2021 16:07:33 +0200 Subject: [PATCH 115/158] T028: Update filepaths+theory; normalize df; sort kinases --- .../talktorial.ipynb | 716 ++++++++++++------ 1 file changed, 475 insertions(+), 241 deletions(-) diff --git a/teachopencadd/talktorials/T028_kinase_similarity_compare_perspectives/talktorial.ipynb b/teachopencadd/talktorials/T028_kinase_similarity_compare_perspectives/talktorial.ipynb index 4f9826a7..ca4bf264 100644 --- a/teachopencadd/talktorials/T028_kinase_similarity_compare_perspectives/talktorial.ipynb +++ b/teachopencadd/talktorials/T028_kinase_similarity_compare_perspectives/talktorial.ipynb @@ -56,8 +56,7 @@ "source": [ "### References\n", "\n", - "* Kinase dataset: [Molecules (2021), 26(3), 629](https://www.mdpi.com/1420-3049/26/3/629) \n", - "* Kinase similarity descriptor: XXX" + "* Kinase dataset: [Molecules (2021), 26(3), 629](https://www.mdpi.com/1420-3049/26/3/629) " ] }, { @@ -78,25 +77,7 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "We will use nine kinases as investigated in [Molecules (2021), 26(3), 629](https://www.mdpi.com/1420-3049/26/3/629). In the study diverse kinase similarity measures were analyzed for different combinations of kinase on- and off-targets to explore the limits of multi-kinase screenings.\n", - "\n", - "> We aggregated the investigated kinases in “profiles”. Profile 1 combined **EGFR** and **ErbB2** as targets and **BRAF** as a (general) anti-target. Out of similar considerations, Profile 2 consisted of EGFR and **PI3K** as targets and BRAF as anti-target. This profile is expected to be more challenging as PI3K is an atypical kinase and thus less similar to EGFR than for example ErbB2 used in Profile 1. Profile 3, comprised of EGFR and **VEGFR2** as targets and BRAF as anti-target, was contrasted with the hit rate that we found with a standard docking against the single target VEGFR2 (Profile 4).\n", - "> To broaden the comparison and obtain an estimate for the promiscuity of each compound, the kinases **CDK2**, **LCK**, **MET** and **p38α** were included in the experimental assay panel and the structure-based bioinformatics comparison as commonly used anti-targets.\n", - "\n", - "*Table 1:*\n", - "Kinases used in this notebook, taken from [Molecules (2021), 26(3), 629](https://www.mdpi.com/1420-3049/26/3/629), with their synonyms, UniProt IDs, kinase groups, and full unabbreviated names.\n", - "\n", - "| Kinase | Synonyms | UniProt ID | Group | Full kinase name |\n", - "|----------------------------|------------------------|------------|----------|--------------------------------------------------|\n", - "| EGFR | ErbB1 | P00533 | TK | Epidermal growth factor receptor |\n", - "| ErbB2 | Her2 | P04626 | TK | Erythroblastic leukemia viral oncogene homolog 2 |\n", - "| PI3K | PI3KCA, p110a | P42336 | Atypical | Phosphatidylinositol-3-kinase |\n", - "| VEGFR2 | KDR | P35968 | TK | Vascular endothelial growth factor receptor 2 |\n", - "| BRAF | - | P15056 | TKL | Rapidly accelerated fibrosarcoma isoform B |\n", - "| CDK2 | - | P24941 | CMGC | Cyclic-dependent kinase 2 |\n", - "| LCK | - | P06239 | TK | Lymphocyte-specific protein tyrosine kinase |\n", - "| MET | - | P08581 | TK | Mesenchymal-epithelial transition factor |\n", - "| p38a | MAPK14 | Q16539 | CMGC | p38 mitogen activated protein kinase α |" + "We use the kinase selection as defined in __Talktorial T023__." ] }, { @@ -105,12 +86,10 @@ "source": [ "### Kinase similarity descriptor (considering 4 different aspects)\n", "\n", - "Describe the dataset describing kinase similarity and how we use it.\n", - "\n", - "- XXX = KLIFS pocket sequence\n", - "- XXX = KiSSim fingerprint\n", - "- XXX = KLIFS IFP\n", - "- XXX = Ligand promiscuity: ChEMBL28, bioactivity" + "- __Talktorial T024__ = KLIFS pocket sequence\n", + "- __Talktorial T025__ = KiSSim fingerprint\n", + "- __Talktorial T026__ = KLIFS interaction fingerprint\n", + "- __Talktorial T027__ = Ligand profile: ChEMBL29, bioactivity" ] }, { @@ -152,6 +131,13 @@ "### Load kinase matrices" ] }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "We define the paths to the kinase distance matrices." + ] + }, { "cell_type": "code", "execution_count": 3, @@ -159,15 +145,24 @@ "outputs": [], "source": [ "kinase_distance_matrix_paths = {\n", - " \"sequence\": HERE / \"../T024_kinase_similarity_sequence/data/kinase_distance_substitution_matrix_sequence.csv\",\n", - " # \"sequence\": HERE / \"../T024_kinase_similarity_sequence/data/kinase_distance_identity_matrix_sequence.csv\",\n", - " #\"sequence\": HERE / \"../T024_kinase_similarity_sequence/data/kinase_distance_matrix_sequence.csv\",\n", - " \"kissim\": HERE / \"../T025_kinase_similarity_kissim/data/kinase_distance_matrix_kissim.csv\",\n", - " \"ifp\": HERE / \"../T026_kinase_similarity_ifp/data/kinase_distance_matrix_ifp.csv\",\n", - " \"ligand-profile\": HERE / \"../T027_kinase_similarity_ligand_profile/data/kinase_distance_matrix_ligand_profile.csv\"\n", + " \"sequence\": \"T024_kinase_similarity_sequence\",\n", + " \"kissim\": \"T025_kinase_similarity_kissim\",\n", + " \"ifp\": \"T026_kinase_similarity_ifp\",\n", + " \"ligand-profile\": \"T027_kinase_similarity_ligand_profile\"\n", + "}\n", + "kinase_distance_matrix_paths = {\n", + " perspective: HERE / f\"../{folder_name}/data/kinase_distance_matrix.csv\" \n", + " for perspective, folder_name in kinase_distance_matrix_paths.items()\n", "}" ] }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "We load the distance matrices." + ] + }, { "cell_type": "code", "execution_count": 4, @@ -183,7 +178,7 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "Check if the matrices have the same dimensions" + "We check if the matrices have the same dimensions" ] }, { @@ -203,8 +198,15 @@ } ], "source": [ - "for key in kinase_distance_matrix_paths.keys():\n", - " print(f\"Shape of {key} matrix: {kinase_distance_matrices[key].shape}\")" + "for descriptor, similarity_df in kinase_distance_matrices.items():\n", + " print(f\"Shape of {descriptor} matrix: {similarity_df.shape}\")" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "We check the distances." ] }, { @@ -215,29 +217,27 @@ { "data": { "text/plain": [ - "{'sequence': EGFR ErbB2 p110a KDR BRAF CDK2 \\\n", - " kinase_klifs \n", - " EGFR 0.000000 0.059037 0.572938 0.283953 0.344972 0.351553 \n", - " ErbB2 0.059037 0.000000 0.586362 0.297882 0.345400 0.369692 \n", - " p110a 0.572938 0.586362 0.000000 0.577295 0.563541 0.576006 \n", - " KDR 0.283953 0.297882 0.577295 0.000000 0.328732 0.346621 \n", - " BRAF 0.344972 0.345400 0.563541 0.328732 0.000000 0.353245 \n", - " CDK2 0.351553 0.369692 0.576006 0.346621 0.353245 0.000000 \n", - " LCK 0.288679 0.314925 0.548664 0.312352 0.327067 0.318747 \n", - " MET 0.288742 0.302033 0.606301 0.286194 0.361842 0.343975 \n", - " p38a 0.355356 0.364827 0.568806 0.346556 0.362088 0.276907 \n", + "{'sequence': EGFR ErbB2 p110a KDR BRAF CDK2 LCK \\\n", + " EGFR 0.000000 0.059037 0.572938 0.283953 0.344972 0.351553 0.288679 \n", + " ErbB2 0.059037 0.000000 0.586362 0.297882 0.345400 0.369692 0.314925 \n", + " p110a 0.572938 0.586362 0.000000 0.577295 0.563541 0.576006 0.548664 \n", + " KDR 0.283953 0.297882 0.577295 0.000000 0.328732 0.346621 0.312352 \n", + " BRAF 0.344972 0.345400 0.563541 0.328732 0.000000 0.353245 0.327067 \n", + " CDK2 0.351553 0.369692 0.576006 0.346621 0.353245 0.000000 0.318747 \n", + " LCK 0.288679 0.314925 0.548664 0.312352 0.327067 0.318747 0.000000 \n", + " MET 0.288742 0.302033 0.606301 0.286194 0.361842 0.343975 0.309121 \n", + " p38a 0.355356 0.364827 0.568806 0.346556 0.362088 0.276907 0.337419 \n", " \n", - " LCK MET p38a \n", - " kinase_klifs \n", - " EGFR 0.288679 0.288742 0.355356 \n", - " ErbB2 0.314925 0.302033 0.364827 \n", - " p110a 0.548664 0.606301 0.568806 \n", - " KDR 0.312352 0.286194 0.346556 \n", - " BRAF 0.327067 0.361842 0.362088 \n", - " CDK2 0.318747 0.343975 0.276907 \n", - " LCK 0.000000 0.309121 0.337419 \n", - " MET 0.309121 0.000000 0.370645 \n", - " p38a 0.337419 0.370645 0.000000 ,\n", + " MET p38a \n", + " EGFR 0.288742 0.355356 \n", + " ErbB2 0.302033 0.364827 \n", + " p110a 0.606301 0.568806 \n", + " KDR 0.286194 0.346556 \n", + " BRAF 0.361842 0.362088 \n", + " CDK2 0.343975 0.276907 \n", + " LCK 0.309121 0.337419 \n", + " MET 0.000000 0.370645 \n", + " p38a 0.370645 0.000000 ,\n", " 'kissim': BRAF CDK2 EGFR ErbB2 KDR LCK \\\n", " BRAF 0.000000 17.156339 19.515299 21.382788 21.089165 21.582682 \n", " CDK2 17.156339 0.000000 18.146634 21.106349 19.880467 17.972925 \n", @@ -338,14 +338,204 @@ "print(f\"Choices of precalculated descriptors: {kinase_distance_matrix_paths.keys()}\")" ] }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "We look at an example matrix:" + ] + }, { "cell_type": "code", "execution_count": 8, "metadata": {}, "outputs": [], "source": [ - "descriptor_selection = \"sequence\"\n", - "kinase_distance_matrix = kinase_distance_matrices[descriptor_selection]" + "descriptor_selection = \"sequence\"" + ] + }, + { + "cell_type": "code", + "execution_count": 9, + "metadata": {}, + "outputs": [ + { + "data": { + "text/html": [ + "
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    EGFRErbB2p110aKDRBRAFCDK2LCKMETp38a
    EGFR0.0000000.0590370.5729380.2839530.3449720.3515530.2886790.2887420.355356
    ErbB20.0590370.0000000.5863620.2978820.3454000.3696920.3149250.3020330.364827
    p110a0.5729380.5863620.0000000.5772950.5635410.5760060.5486640.6063010.568806
    KDR0.2839530.2978820.5772950.0000000.3287320.3466210.3123520.2861940.346556
    BRAF0.3449720.3454000.5635410.3287320.0000000.3532450.3270670.3618420.362088
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    LCK0.2886790.3149250.5486640.3123520.3270670.3187470.0000000.3091210.337419
    MET0.2887420.3020330.6063010.2861940.3618420.3439750.3091210.0000000.370645
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    \n", + "
    " + ], + "text/plain": [ + " EGFR ErbB2 p110a KDR BRAF CDK2 LCK \\\n", + "EGFR 0.000000 0.059037 0.572938 0.283953 0.344972 0.351553 0.288679 \n", + "ErbB2 0.059037 0.000000 0.586362 0.297882 0.345400 0.369692 0.314925 \n", + "p110a 0.572938 0.586362 0.000000 0.577295 0.563541 0.576006 0.548664 \n", + "KDR 0.283953 0.297882 0.577295 0.000000 0.328732 0.346621 0.312352 \n", + "BRAF 0.344972 0.345400 0.563541 0.328732 0.000000 0.353245 0.327067 \n", + "CDK2 0.351553 0.369692 0.576006 0.346621 0.353245 0.000000 0.318747 \n", + "LCK 0.288679 0.314925 0.548664 0.312352 0.327067 0.318747 0.000000 \n", + "MET 0.288742 0.302033 0.606301 0.286194 0.361842 0.343975 0.309121 \n", + "p38a 0.355356 0.364827 0.568806 0.346556 0.362088 0.276907 0.337419 \n", + "\n", + " MET p38a \n", + "EGFR 0.288742 0.355356 \n", + "ErbB2 0.302033 0.364827 \n", + "p110a 0.606301 0.568806 \n", + "KDR 0.286194 0.346556 \n", + "BRAF 0.361842 0.362088 \n", + "CDK2 0.343975 0.276907 \n", + "LCK 0.309121 0.337419 \n", + "MET 0.000000 0.370645 \n", + "p38a 0.370645 0.000000 " + ] + }, + "execution_count": 9, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "kinase_distance_matrix = kinase_distance_matrices[descriptor_selection]\n", + "kinase_distance_matrix" ] }, { @@ -361,12 +551,12 @@ }, { "cell_type": "code", - "execution_count": 9, + "execution_count": 10, "metadata": {}, "outputs": [ { "data": { - "image/png": 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\n", 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\n", 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    " ] @@ -378,7 +568,6 @@ } ], "source": [ - "#plt.imshow(kinase_distance_matrix, vmin=0.0, vmax=1.0)\n", "plt.imshow(kinase_distance_matrix)\n", "plt.colorbar(label=\"Kinase similarity\")\n", "plt.title(\"Kinase distance matrix\")\n", @@ -405,7 +594,7 @@ }, { "cell_type": "code", - "execution_count": 10, + "execution_count": 11, "metadata": {}, "outputs": [ { @@ -419,7 +608,7 @@ " 0.318747, 0.343975, 0.276907, 0.309121, 0.337419, 0.370645])" ] }, - "execution_count": 10, + "execution_count": 11, "metadata": {}, "output_type": "execute_result" } @@ -439,7 +628,7 @@ }, { "cell_type": "code", - "execution_count": 11, + "execution_count": 12, "metadata": {}, "outputs": [], "source": [ @@ -455,7 +644,7 @@ }, { "cell_type": "code", - "execution_count": 12, + "execution_count": 13, "metadata": {}, "outputs": [], "source": [ @@ -471,12 +660,12 @@ }, { "cell_type": "code", - "execution_count": 13, + "execution_count": 14, "metadata": {}, "outputs": [ { "data": { - "image/png": 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\n", + "image/png": 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\n", 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    " ] @@ -505,26 +694,118 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "#### Normalize different matrices [0,1]" + "#### Normalize different matrices \n", + "\n", + "We normalize the different matrices to values in $[0, 1]$." + ] + }, + { + "cell_type": "code", + "execution_count": 15, + "metadata": {}, + "outputs": [], + "source": [ + "def _min_max_normalize(distance_matrix_df):\n", + " \"\"\"\n", + " Apply min-max normalization to input DataFrame.\n", + " \n", + " Parameters\n", + " ----------\n", + " kinase_distance_matrix_df : pd.DataFrame\n", + " Kinase distance matrix.\n", + "\n", + " Returns\n", + " -------\n", + " pd.DataFrame\n", + " Normalized kinase distance matrix.\n", + " \"\"\"\n", + " min_ = distance_matrix_df.min().min()\n", + " max_ = distance_matrix_df.max().max()\n", + " distance_matrix_normalized_df = (distance_matrix_df - min_) / (max_ - min_)\n", + " return distance_matrix_normalized_df" + ] + }, + { + "cell_type": "code", + "execution_count": 16, + "metadata": {}, + "outputs": [], + "source": [ + "kinase_distance_matrices_normalized = {}\n", + "for descriptor, similarity_df in kinase_distance_matrices.items():\n", + " similarity_normalized_df = _min_max_normalize(similarity_df)\n", + " kinase_distance_matrices_normalized[descriptor] = similarity_normalized_df" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "#### Define kinase order" ] }, { "cell_type": "code", - "execution_count": null, + "execution_count": 17, "metadata": {}, "outputs": [], - "source": [] + "source": [ + "kinases_names = kinase_distance_matrices_normalized[\"sequence\"].columns" + ] + }, + { + "cell_type": "code", + "execution_count": 18, + "metadata": {}, + "outputs": [], + "source": [ + "def _define_kinase_order(kinase_distance_matrix_df, kinase_names):\n", + " \"\"\"\n", + " Define the order in which kinases shall\n", + " appear in the input DataFrame.\n", + " \n", + " Parameters\n", + " ----------\n", + " kinase_distance_matrix_df : pd.DataFrame\n", + " Kinase distance matrix.\n", + " kinase_name : list of str\n", + " List of kinase names to be used for sorting.\n", + "\n", + " Returns\n", + " -------\n", + " pd.DataFrame\n", + " Kinase distance matrix with sorted columns/rows.\n", + " \"\"\"\n", + " kinase_distance_matrix_df = kinase_distance_matrix_df \\\n", + " .reindex(kinases_names, axis=1) \\\n", + " .reindex(kinases_names, axis=0)\n", + " return kinase_distance_matrix_df" + ] + }, + { + "cell_type": "code", + "execution_count": 19, + "metadata": { + "tags": [] + }, + "outputs": [], + "source": [ + "kinase_distance_matrices_normalized = {\n", + " descriptor: _define_kinase_order(similarity_df, kinase_names) \n", + " for descriptor, similarity_df in kinase_distance_matrices_normalized.items()\n", + "}" + ] }, { "cell_type": "markdown", "metadata": {}, "source": [ - "#### Visualize stuff" + "#### Visualize kinase similarities" ] }, { "cell_type": "code", - "execution_count": 14, + "execution_count": 20, "metadata": {}, "outputs": [], "source": [ @@ -543,14 +824,13 @@ }, { "cell_type": "code", - "execution_count": 15, + "execution_count": 21, "metadata": {}, "outputs": [], "source": [ "def dendrogram(distance_matrix, ax=None, title=\"\"):\n", " \"\"\"TODO\"\"\"\n", " D = distance_matrix.values\n", - " print(title)\n", " D_condensed = distance.squareform(D)\n", " hclust = hierarchy.linkage(D_condensed, method=\"average\")\n", " tree = hierarchy.to_tree(hclust)\n", @@ -562,7 +842,40 @@ }, { "cell_type": "code", - "execution_count": 16, + "execution_count": 22, + "metadata": {}, + "outputs": [ + { + "data": { + "image/png": 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\n", + "text/plain": [ + "
    " + ] + }, + "metadata": { + "needs_background": "light" + }, + "output_type": "display_data" + } + ], + "source": [ + "n_perspectives = len(kinase_distance_matrices_normalized)\n", + "fig, axes = plt.subplots(2, n_perspectives, figsize=(n_perspectives*3.5, 10))\n", + "for i, (perspective, matrix) in enumerate(kinase_distance_matrices_normalized.items()):\n", + " heatmap(matrix, ax=axes[0][i], title=perspective)\n", + " dendrogram(matrix, ax=axes[1][i], title=perspective)" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "We load here again the input kinase information that we defined in __Talktorial T023__." + ] + }, + { + "cell_type": "code", + "execution_count": 23, "metadata": {}, "outputs": [ { @@ -586,202 +899,122 @@ " \n", " \n", " \n", - " BRAF\n", - " CDK2\n", - " EGFR\n", - " ErbB2\n", - " KDR\n", - " LCK\n", - " MET\n", - " p110a\n", - " p38a\n", + " kinase\n", + " kinase_klifs\n", + " uniprot_id\n", + " group\n", + " full_kinase_name\n", " \n", " \n", " \n", " \n", - " BRAF\n", - " 0.000000\n", - " 17.156339\n", - " 19.515299\n", - " 21.382788\n", - " 21.089165\n", - " 21.582682\n", - " 20.297483\n", - " 37.610863\n", - " 21.731421\n", + " 0\n", + " EGFR\n", + " EGFR\n", + " P00533\n", + " TK\n", + " Epidermal growth factor receptor\n", " \n", " \n", - " CDK2\n", - " 17.156339\n", - " 0.000000\n", - " 18.146634\n", - " 21.106349\n", - " 19.880467\n", - " 17.972925\n", - " 18.304288\n", - " 36.780071\n", - " 19.480656\n", + " 1\n", + " ErbB2\n", + " ErbB2\n", + " P04626\n", + " TK\n", + " Erythroblastic leukemia viral oncogene homolog 2\n", " \n", " \n", - " EGFR\n", - " 19.515299\n", - " 18.146634\n", - " 0.000000\n", - " 16.391994\n", - " 17.281650\n", - " 16.467225\n", - " 17.498395\n", - " 36.046207\n", - " 22.127617\n", + " 2\n", + " PI3K\n", + " p110a\n", + " P42336\n", + " Atypical\n", + " Phosphatidylinositol-3-kinase\n", " \n", " \n", - " ErbB2\n", - " 21.382788\n", - " 21.106349\n", - " 16.391994\n", - " 0.000000\n", - " 23.850592\n", - " 23.880970\n", - " 22.563236\n", - " 41.277474\n", - " 24.681708\n", + " 3\n", + " VEGFR2\n", + " KDR\n", + " P35968\n", + " TK\n", + " Vascular endothelial growth factor receptor 2\n", " \n", " \n", - " KDR\n", - " 21.089165\n", - " 19.880467\n", - " 17.281650\n", - " 23.850592\n", - " 0.000000\n", - " 19.254898\n", - " 20.430532\n", - " 41.104455\n", - " 20.262541\n", + " 4\n", + " BRAF\n", + " BRAF\n", + " P15056\n", + " TKL\n", + " Rapidly accelerated fibrosarcoma isoform B\n", " \n", " \n", - " LCK\n", - " 21.582682\n", - " 17.972925\n", - " 16.467225\n", - " 23.880970\n", - " 19.254898\n", - " 0.000000\n", - " 19.221161\n", - " 39.022018\n", - " 22.456693\n", + " 5\n", + " CDK2\n", + " CDK2\n", + " P24941\n", + " CMGC\n", + " Cyclic-dependent kinase 2\n", " \n", " \n", - " MET\n", - " 20.297483\n", - " 18.304288\n", - " 17.498395\n", - " 22.563236\n", - " 20.430532\n", - " 19.221161\n", - " 0.000000\n", - " 39.414278\n", - " 21.982655\n", + " 6\n", + " LCK\n", + " LCK\n", + " P06239\n", + " TK\n", + " Lymphocyte-specific protein tyrosine kinase\n", " \n", " \n", - " p110a\n", - " 37.610863\n", - " 36.780071\n", - " 36.046207\n", - " 41.277474\n", - " 41.104455\n", - " 39.022018\n", - " 39.414278\n", - " 0.000000\n", - " 38.529748\n", + " 7\n", + " MET\n", + " MET\n", + " P08581\n", + " TK\n", + " Mesenchymal-epithelial transition factor\n", " \n", " \n", - " p38a\n", - " 21.731421\n", - " 19.480656\n", - " 22.127617\n", - " 24.681708\n", - " 20.262541\n", - " 22.456693\n", - " 21.982655\n", - " 38.529748\n", - " 0.000000\n", + " 8\n", + " p38a\n", + " p38a\n", + " Q16539\n", + " CMGC\n", + " p38 mitogen activated protein kinase alpha\n", " \n", " \n", "\n", "" ], "text/plain": [ - " BRAF CDK2 EGFR ErbB2 KDR LCK \\\n", - "BRAF 0.000000 17.156339 19.515299 21.382788 21.089165 21.582682 \n", - "CDK2 17.156339 0.000000 18.146634 21.106349 19.880467 17.972925 \n", - "EGFR 19.515299 18.146634 0.000000 16.391994 17.281650 16.467225 \n", - "ErbB2 21.382788 21.106349 16.391994 0.000000 23.850592 23.880970 \n", - "KDR 21.089165 19.880467 17.281650 23.850592 0.000000 19.254898 \n", - "LCK 21.582682 17.972925 16.467225 23.880970 19.254898 0.000000 \n", - "MET 20.297483 18.304288 17.498395 22.563236 20.430532 19.221161 \n", - "p110a 37.610863 36.780071 36.046207 41.277474 41.104455 39.022018 \n", - "p38a 21.731421 19.480656 22.127617 24.681708 20.262541 22.456693 \n", + " kinase kinase_klifs uniprot_id group \\\n", + "0 EGFR EGFR P00533 TK \n", + "1 ErbB2 ErbB2 P04626 TK \n", + "2 PI3K p110a P42336 Atypical \n", + "3 VEGFR2 KDR P35968 TK \n", + "4 BRAF BRAF P15056 TKL \n", + "5 CDK2 CDK2 P24941 CMGC \n", + "6 LCK LCK P06239 TK \n", + "7 MET MET P08581 TK \n", + "8 p38a p38a Q16539 CMGC \n", "\n", - " MET p110a p38a \n", - "BRAF 20.297483 37.610863 21.731421 \n", - "CDK2 18.304288 36.780071 19.480656 \n", - "EGFR 17.498395 36.046207 22.127617 \n", - "ErbB2 22.563236 41.277474 24.681708 \n", - "KDR 20.430532 41.104455 20.262541 \n", - "LCK 19.221161 39.022018 22.456693 \n", - "MET 0.000000 39.414278 21.982655 \n", - "p110a 39.414278 0.000000 38.529748 \n", - "p38a 21.982655 38.529748 0.000000 " + " full_kinase_name \n", + "0 Epidermal growth factor receptor \n", + "1 Erythroblastic leukemia viral oncogene homolog 2 \n", + "2 Phosphatidylinositol-3-kinase \n", + "3 Vascular endothelial growth factor receptor 2 \n", + "4 Rapidly accelerated fibrosarcoma isoform B \n", + "5 Cyclic-dependent kinase 2 \n", + "6 Lymphocyte-specific protein tyrosine kinase \n", + "7 Mesenchymal-epithelial transition factor \n", + "8 p38 mitogen activated protein kinase alpha " ] }, - "execution_count": 16, + "execution_count": 23, "metadata": {}, "output_type": "execute_result" } ], "source": [ - "kinase_distance_matrices[\"kissim\"]" - ] - }, - { - "cell_type": "code", - "execution_count": 17, - "metadata": {}, - "outputs": [ - { - "name": "stdout", - "output_type": "stream", - "text": [ - "27.09695\n", - "sequence\n", - "1751.566954\n", - "kissim\n", - "22.258792\n", - "ifp\n", - "52.39304\n", - "ligand-profile\n" - ] - }, - { - "data": { - "image/png": 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\n", - "text/plain": [ - "
    " - ] - }, - "metadata": { - "needs_background": "light" - }, - "output_type": "display_data" - } - ], - "source": [ - "n_perspectives = len(kinase_distance_matrices)\n", - "fig, axes = plt.subplots(2, n_perspectives, figsize=(n_perspectives*3.5, 10))\n", - "for i, (perspective, matrix) in enumerate(kinase_distance_matrices.items()):\n", - " print(matrix.sum().sum())\n", - " heatmap(matrix, ax=axes[0][i], title=perspective)\n", - " dendrogram(matrix, ax=axes[1][i], title=perspective)" + "kinase_selection_df = pd.read_csv(HERE / \"../T023_what_is_a_kinase/data/kinase_selection.csv\")\n", + "kinase_selection_df" ] }, { @@ -790,7 +1023,8 @@ "source": [ "## Discussion\n", "\n", - "Wrap up the talktorial's content here and discuss pros/cons and open questions/challenges." + "- Both \"sequence\" and \"kissim\" group members of the same family close together, while showing dissimilarity to Atypical kinase (PI3K)\n", + "- " ] }, { @@ -823,7 +1057,7 @@ "name": "python", "nbconvert_exporter": "python", "pygments_lexer": "ipython3", - "version": "3.8.10" + "version": "3.9.7" }, "toc-autonumbering": true, "widgets": { From 40d02eb392896e79358a0c7e9748efab94505309 Mon Sep 17 00:00:00 2001 From: Unknown Date: Tue, 28 Sep 2021 18:40:01 +0200 Subject: [PATCH 116/158] T028: Add discussion; finalize code+text --- .../talktorial.ipynb | 309 +++++++++--------- 1 file changed, 146 insertions(+), 163 deletions(-) diff --git a/teachopencadd/talktorials/T028_kinase_similarity_compare_perspectives/talktorial.ipynb b/teachopencadd/talktorials/T028_kinase_similarity_compare_perspectives/talktorial.ipynb index ca4bf264..103d61ae 100644 --- a/teachopencadd/talktorials/T028_kinase_similarity_compare_perspectives/talktorial.ipynb +++ b/teachopencadd/talktorials/T028_kinase_similarity_compare_perspectives/talktorial.ipynb @@ -43,11 +43,16 @@ "source": [ "### Contents in *Practical*\n", "\n", - "* Retrieve and preprocess data\n", - "* Show kinase coverage\n", - "* Compare kinases\n", - "* Visualize similarity as kinase matrix\n", - "* Visualize similarity as phylogenetic tree" + "* Load kinase matrices\n", + "* Visualize similarity for example perspective\n", + " * Visualize kinase matrix\n", + " * Visualize similarity as dendrograms\n", + "* Visualize similarities from different perspectives\n", + " * Preprocess distance matrices\n", + " * Normalize different matrices\n", + " * Define kinase order\n", + " * Visualize kinase similarities\n", + " * Analyze of results" ] }, { @@ -56,7 +61,8 @@ "source": [ "### References\n", "\n", - "* Kinase dataset: [Molecules (2021), 26(3), 629](https://www.mdpi.com/1420-3049/26/3/629) " + "* Kinase dataset: [Molecules (2021), 26(3), 629](https://www.mdpi.com/1420-3049/26/3/629) \n", + "* Clustering and dendrograms with `scipy`: https://docs.scipy.org/doc/scipy/reference/cluster.hierarchy.html" ] }, { @@ -107,9 +113,10 @@ "source": [ "from pathlib import Path\n", "\n", + "import numpy as np\n", "import pandas as pd\n", "import matplotlib.pyplot as plt\n", - "import numpy as np\n", + "import seaborn as sns\n", "from scipy.spatial import distance_matrix, distance\n", "from scipy.cluster import hierarchy" ] @@ -209,109 +216,6 @@ "We check the distances." ] }, - { - "cell_type": "code", - "execution_count": 6, - "metadata": {}, - "outputs": [ - { - "data": { - "text/plain": [ - "{'sequence': EGFR ErbB2 p110a KDR BRAF CDK2 LCK \\\n", - " EGFR 0.000000 0.059037 0.572938 0.283953 0.344972 0.351553 0.288679 \n", - " ErbB2 0.059037 0.000000 0.586362 0.297882 0.345400 0.369692 0.314925 \n", - " p110a 0.572938 0.586362 0.000000 0.577295 0.563541 0.576006 0.548664 \n", - " KDR 0.283953 0.297882 0.577295 0.000000 0.328732 0.346621 0.312352 \n", - " BRAF 0.344972 0.345400 0.563541 0.328732 0.000000 0.353245 0.327067 \n", - " CDK2 0.351553 0.369692 0.576006 0.346621 0.353245 0.000000 0.318747 \n", - " LCK 0.288679 0.314925 0.548664 0.312352 0.327067 0.318747 0.000000 \n", - " MET 0.288742 0.302033 0.606301 0.286194 0.361842 0.343975 0.309121 \n", - " p38a 0.355356 0.364827 0.568806 0.346556 0.362088 0.276907 0.337419 \n", - " \n", - " MET p38a \n", - " EGFR 0.288742 0.355356 \n", - " ErbB2 0.302033 0.364827 \n", - " p110a 0.606301 0.568806 \n", - " KDR 0.286194 0.346556 \n", - " BRAF 0.361842 0.362088 \n", - " CDK2 0.343975 0.276907 \n", - " LCK 0.309121 0.337419 \n", - " MET 0.000000 0.370645 \n", - " p38a 0.370645 0.000000 ,\n", - " 'kissim': BRAF CDK2 EGFR ErbB2 KDR LCK \\\n", - " BRAF 0.000000 17.156339 19.515299 21.382788 21.089165 21.582682 \n", - " CDK2 17.156339 0.000000 18.146634 21.106349 19.880467 17.972925 \n", - " EGFR 19.515299 18.146634 0.000000 16.391994 17.281650 16.467225 \n", - " ErbB2 21.382788 21.106349 16.391994 0.000000 23.850592 23.880970 \n", - " KDR 21.089165 19.880467 17.281650 23.850592 0.000000 19.254898 \n", - " LCK 21.582682 17.972925 16.467225 23.880970 19.254898 0.000000 \n", - " MET 20.297483 18.304288 17.498395 22.563236 20.430532 19.221161 \n", - " p110a 37.610863 36.780071 36.046207 41.277474 41.104455 39.022018 \n", - " p38a 21.731421 19.480656 22.127617 24.681708 20.262541 22.456693 \n", - " \n", - " MET p110a p38a \n", - " BRAF 20.297483 37.610863 21.731421 \n", - " CDK2 18.304288 36.780071 19.480656 \n", - " EGFR 17.498395 36.046207 22.127617 \n", - " ErbB2 22.563236 41.277474 24.681708 \n", - " KDR 20.430532 41.104455 20.262541 \n", - " LCK 19.221161 39.022018 22.456693 \n", - " MET 0.000000 39.414278 21.982655 \n", - " p110a 39.414278 0.000000 38.529748 \n", - " p38a 21.982655 38.529748 0.000000 ,\n", - " 'ifp': BRAF CDK2 EGFR ErbB2 KDR LCK MET \\\n", - " BRAF 0.000000 0.300000 0.277778 0.393939 0.363636 0.320000 0.368421 \n", - " CDK2 0.300000 0.000000 0.111111 0.451613 0.238095 0.190476 0.133333 \n", - " EGFR 0.277778 0.111111 0.000000 0.258065 0.238095 0.166667 0.227273 \n", - " ErbB2 0.393939 0.451613 0.258065 0.000000 0.406250 0.419355 0.382353 \n", - " KDR 0.363636 0.238095 0.238095 0.406250 0.000000 0.058824 0.333333 \n", - " LCK 0.320000 0.190476 0.166667 0.419355 0.058824 0.000000 0.250000 \n", - " MET 0.368421 0.133333 0.227273 0.382353 0.333333 0.250000 0.000000 \n", - " p110a 0.500000 0.347826 0.380952 0.571429 0.533333 0.375000 0.428571 \n", - " p38a 0.333333 0.277778 0.173913 0.258065 0.043478 0.190476 0.352941 \n", - " \n", - " p110a p38a \n", - " BRAF 0.500000 0.333333 \n", - " CDK2 0.347826 0.277778 \n", - " EGFR 0.380952 0.173913 \n", - " ErbB2 0.571429 0.258065 \n", - " KDR 0.533333 0.043478 \n", - " LCK 0.375000 0.190476 \n", - " MET 0.428571 0.352941 \n", - " p110a 0.000000 0.473684 \n", - " p38a 0.473684 0.000000 ,\n", - " 'ligand-profile': EGFR ErbB2 p110a KDR BRAF CDK2 LCK \\\n", - " EGFR 0.000000 0.434188 0.927374 0.649496 0.542373 0.875000 0.753968 \n", - " ErbB2 0.434188 0.000000 1.000000 0.600000 0.750000 0.851852 0.848485 \n", - " p110a 0.927374 1.000000 0.000000 0.816092 0.666667 0.666667 1.000000 \n", - " KDR 0.649496 0.600000 0.816092 0.000000 0.240458 0.382609 0.566586 \n", - " BRAF 0.542373 0.750000 0.666667 0.240458 0.000000 0.923077 0.450000 \n", - " CDK2 0.875000 0.851852 0.666667 0.382609 0.923077 0.000000 0.888889 \n", - " LCK 0.753968 0.848485 1.000000 0.566586 0.450000 0.888889 0.000000 \n", - " MET 0.771739 0.964286 1.000000 0.458824 0.884615 0.909091 0.730159 \n", - " p38a 0.653846 0.875000 1.000000 0.483607 0.292683 0.888889 0.500000 \n", - " \n", - " MET p38a \n", - " EGFR 0.771739 0.653846 \n", - " ErbB2 0.964286 0.875000 \n", - " p110a 1.000000 1.000000 \n", - " KDR 0.458824 0.483607 \n", - " BRAF 0.884615 0.292683 \n", - " CDK2 0.909091 0.888889 \n", - " LCK 0.730159 0.500000 \n", - " MET 0.000000 0.950000 \n", - " p38a 0.950000 0.000000 }" - ] - }, - "execution_count": 6, - "metadata": {}, - "output_type": "execute_result" - } - ], - "source": [ - "kinase_distance_matrices" - ] - }, { "cell_type": "markdown", "metadata": { @@ -323,7 +227,7 @@ }, { "cell_type": "code", - "execution_count": 7, + "execution_count": 6, "metadata": {}, "outputs": [ { @@ -347,7 +251,7 @@ }, { "cell_type": "code", - "execution_count": 8, + "execution_count": 7, "metadata": {}, "outputs": [], "source": [ @@ -356,7 +260,7 @@ }, { "cell_type": "code", - "execution_count": 9, + "execution_count": 8, "metadata": {}, "outputs": [ { @@ -528,7 +432,7 @@ "p38a 0.370645 0.000000 " ] }, - "execution_count": 9, + "execution_count": 8, "metadata": {}, "output_type": "execute_result" } @@ -551,12 +455,12 @@ }, { "cell_type": "code", - "execution_count": 10, + "execution_count": 9, "metadata": {}, "outputs": [ { "data": { - "image/png": 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\n", 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\n", 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    " ] @@ -568,12 +472,13 @@ } ], "source": [ - "plt.imshow(kinase_distance_matrix)\n", - "plt.colorbar(label=\"Kinase similarity\")\n", - "plt.title(\"Kinase distance matrix\")\n", - "kinase_names = kinase_distance_matrix.columns.to_list()\n", - "plt.xticks(ticks=range(0, len(kinase_names)), labels=kinase_names, rotation=45)\n", - "plt.yticks(ticks=range(0, len(kinase_names)), labels=kinase_names);" + "sns.heatmap(\n", + " kinase_distance_matrix, \n", + " linewidths=0, \n", + " annot=True, \n", + " square=True, cbar_kws={'label': 'Kinase distance'}, \n", + " cmap='viridis', \n", + ");" ] }, { @@ -594,7 +499,7 @@ }, { "cell_type": "code", - "execution_count": 11, + "execution_count": 10, "metadata": {}, "outputs": [ { @@ -608,7 +513,7 @@ " 0.318747, 0.343975, 0.276907, 0.309121, 0.337419, 0.370645])" ] }, - "execution_count": 11, + "execution_count": 10, "metadata": {}, "output_type": "execute_result" } @@ -628,7 +533,7 @@ }, { "cell_type": "code", - "execution_count": 12, + "execution_count": 11, "metadata": {}, "outputs": [], "source": [ @@ -644,7 +549,7 @@ }, { "cell_type": "code", - "execution_count": 13, + "execution_count": 12, "metadata": {}, "outputs": [], "source": [ @@ -660,7 +565,7 @@ }, { "cell_type": "code", - "execution_count": 14, + "execution_count": 13, "metadata": {}, "outputs": [ { @@ -694,14 +599,21 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "#### Normalize different matrices \n", + "#### Preprocess distance matrices" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "##### Normalize different matrices \n", "\n", "We normalize the different matrices to values in $[0, 1]$." ] }, { "cell_type": "code", - "execution_count": 15, + "execution_count": 14, "metadata": {}, "outputs": [], "source": [ @@ -727,7 +639,7 @@ }, { "cell_type": "code", - "execution_count": 16, + "execution_count": 15, "metadata": {}, "outputs": [], "source": [ @@ -741,21 +653,23 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "#### Define kinase order" + "##### Define kinase order\n", + "\n", + "Define in which order to display the kinases." ] }, { "cell_type": "code", - "execution_count": 17, + "execution_count": 16, "metadata": {}, "outputs": [], "source": [ - "kinases_names = kinase_distance_matrices_normalized[\"sequence\"].columns" + "kinase_names = kinase_distance_matrices_normalized[\"sequence\"].columns" ] }, { "cell_type": "code", - "execution_count": 18, + "execution_count": 17, "metadata": {}, "outputs": [], "source": [ @@ -777,14 +691,14 @@ " Kinase distance matrix with sorted columns/rows.\n", " \"\"\"\n", " kinase_distance_matrix_df = kinase_distance_matrix_df \\\n", - " .reindex(kinases_names, axis=1) \\\n", - " .reindex(kinases_names, axis=0)\n", + " .reindex(kinase_names, axis=1) \\\n", + " .reindex(kinase_names, axis=0)\n", " return kinase_distance_matrix_df" ] }, { "cell_type": "code", - "execution_count": 19, + "execution_count": 18, "metadata": { "tags": [] }, @@ -805,31 +719,52 @@ }, { "cell_type": "code", - "execution_count": 20, + "execution_count": 19, "metadata": {}, "outputs": [], "source": [ "def heatmap(distance_matrix, ax=None, title=\"\"):\n", - " \"\"\"TODO\"\"\"\n", - " #plt.imshow(kinase_distance_matrix, vmin=0.0, vmax=1.0)\n", - " ax.imshow(distance_matrix)\n", - " #ax.colorbar(label=\"Kinase similarity\")\n", - " ax.set_title(title)\n", - " kinase_names = distance_matrix.columns.to_list()\n", - " ax.set_xticks(ticks=range(0, len(kinase_names)))\n", - " ax.set_xticklabels(labels=kinase_names, rotation=45)\n", - " ax.set_yticks(ticks=range(0, len(kinase_names)))\n", - " ax.set_yticklabels(labels=kinase_names)" + " \"\"\"\n", + " Generate heatmap from distance matrix.\n", + " \n", + " Parameters\n", + " ----------\n", + " distance_matrix : pd.DataFrame\n", + " Distance matrix.\n", + " ax : matplotlib.axes\n", + " Plot axis to use!\n", + " title : str\n", + " Plot title.\n", + " \"\"\"\n", + " sns.heatmap(\n", + " distance_matrix, \n", + " linewidths=0, \n", + " annot=True, \n", + " square=True, \n", + " cmap='viridis', \n", + " ax=ax\n", + " )" ] }, { "cell_type": "code", - "execution_count": 21, + "execution_count": 20, "metadata": {}, "outputs": [], "source": [ "def dendrogram(distance_matrix, ax=None, title=\"\"):\n", - " \"\"\"TODO\"\"\"\n", + " \"\"\"\n", + " Generate dendrogram from distance matrix.\n", + " \n", + " Parameters\n", + " ----------\n", + " distance_matrix : pd.DataFrame\n", + " Distance matrix.\n", + " ax : matplotlib.axes\n", + " Plot axis to use!\n", + " title : str\n", + " Plot title.\n", + " \"\"\"\n", " D = distance_matrix.values\n", " D_condensed = distance.squareform(D)\n", " hclust = hierarchy.linkage(D_condensed, method=\"average\")\n", @@ -842,14 +777,14 @@ }, { "cell_type": "code", - "execution_count": 22, + "execution_count": 21, "metadata": {}, "outputs": [ { "data": { - "image/png": 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P+4ykuyXdIekvksq5jaRZizx08FeY+YUfAkxyvZh17eFDTuSxL54FrhWzHj144nHMOOt74HoxG7R6c+ZtYURsWXidXDuDpJ7uQX1hXvYNwMvAgXn8v4HJEbE5cDFwSi/yMms7Gj6Mdb/7cYC7XS9mXdPwYaxz8rHgWjHrkYYNY8KxnwXXi9mg1e9uk5KmS/qKpBuAA/Lo90u6UdL/k7RNJ8sMBUYCTwNExF8j4oU8+WZgnf7mZdaOXC9m9XGtmNXP9WI2ePSm8bZiTbfJAwvTXoyIHSLigjw8MiK2Bz4G/G9hvgMl3QbMAlYBrujkfT4E/KGzBCQdJWmapGkvL32hs1nM2kK8vKi222RT66VYK0teeL6ET2TWGPHyotpuky3dtix53vVi7SsWLartNtnaevH2xazp+tNt8sLCtAtr5j0fICL+BoyRNLZjvojYEhgP3Al8rriQpPcDk4H/6SyBiDg7IiZHxOThy5X3dHmzsnXSbbKp9VKslSEjRpbwicwao5Nuky3dtgwZ6Xqx9tVJt8nW1ou3L2ZNV9bdJmsPvUR3wxERpCM9b+0YJ2kX4MvAuyLipZLyMmtHrhez+rhWzOrnejEbBBr1qIADASTtADwTEc90Ms8OwEN5vq2An5JWFk80KCezduV6MauPa8Wsfq4XswFoaC/mXTH3ke7wx4jo9Ba1wNOSbgTGAB8sjD8wr0SWAx4Djsjj/wcYBfxGEsCMiHhXL3Izayu117zhejHrVO01b7hWzLpUe80brhezQafuxltEdHrr2YiYWDO8UxfzTQWmdjFtl3rzMKuC9c//OgAPHXTi3RHxyrN2XC9mr/X6874BwMMHn+BaMevBBt84FYAHT/is68VskGpUt0kzMzMzMzMrkRtvZmZmZmZmFeDGm5mZmZmZWQW48WZmZmZmZlYBSo/5qJ7NNh8Wl1w5rpRYKy2nUuIAHLruW0qLdc6MG0qJM39pb24q2r2xyy0uLdb0xaNKi/XWFUoLxf2Lah+V03ebTpjzz+JF5a2w/mYj4+RLNykl1ntHLSglDsDua21ZWqyrZv2rlDi3vlTe+nDB0vJ+lBsOe7q0WMPKW93xzNJO72PVJ5uvN6vltQIwcqM14w0/OKKUWDdveXEpcaDcejlt+k2lxLn35TVKiQPwpX/tV1qs0SNfLC3WG8bNLS3WG8fMKC3WZyf9uS3qZdLmw+O835fzO9h8eHnrzDLr5W13LCwlzu8e26yUOGUrcz3Vroas+WBb1EtZfObNzMzMzMysAtx4MzMzMzMzqwA33szMzMzMzCrAjTczMzMzM7MK6HPjTdKxkh6UFJLGFcZvIukmSS9JOq5mmT0k3ZeX+2J/EjerEteLWf1cL2b1ca2YDT79OfP2d2AX4NGa8fOATwCnFkdKGgL8ENgTmAQcLGlSP97frEpcL2b1c72Y1ce1YjbI9HgPeUkTgT8CtwBbAfcDh0XEv/P018wfEU8AT0jauybUNsCDEfFwXu4CYF/gbkkfAY4ChgMPAh+IiBf6/rHMWmPWzMV85LB5bL7lcO65axHA6yWNcL2YLWvWzMV89PCn2GzLYQCTJF2Mty9my5g3ayFnH/Vv1tt8JWbd8yx422I2aNV75m1j4OyI2BxYAHysD++1NjCzMPxYHgdwSUS8KSK2AO4BPtSH+GZt4ZGHlvC+Q0Zw+dWrASzF9WLWpekPLWb/g0cC3I23L2Zd+s8jL/DmA9bmuMveDN62mA1a9TbeZkbE3/PfvwJ26MN7dfZo2I4n4v6XpOsl3QkcCryh0wDSUZKmSZo2b97SPqRg1nhrrrUcb3zT8I7Bp2hBvRRrZcG88h6sbla28WsNYas3Ld8x2JLtS7FeFj/jEw3WnsaOX57XvXFsx2BLti3w2nqZ730xs6art/EWPQzX4zFg3cLwOsDs/PdU4NiI2Az4GrBCp0lEnB0RkyNi8iqr+EaZ1qa0zLax6fVSrJUxq/TYO9qsZZYtl9bWy9CVRvTh7c0ar7ZrJG2wLzbW+2JmTVdv1U2QtF3++2Dghj68163AhpJeJ2k4cBDwuzxtNDBH0jDS0R6zypozawn//ufLHYOr4Hox69KcWUu4/Z8vdQx6+2LWhafnvMj02+Z3DHrbYjZI1dt4uwc4XNIdpBXGjyV9QtJjpKM2d0j6GYCk8Xn8Z4ATJD0maUxELAaOBf6U410UEXfl+CeSbohyDXBvWR/OrBXW32Aol1+8kH13+w+kmwK5Xsy68PoNhvK7374A6c533r6YdWGN149k2mVzOHW/m8HbFrNBq97+VEsj4piacT/Ir9eIiLmklcgyIuIq4KpOxv8Y+HGduZi1NS0HJ31nJQA2nTDnoXy3LteLWSe0HJz47ZX5za9fuDsi3ptHu17Mamg52P+kTQH47KQ/e9tiNki5s7KZmZmZmVkF9HjmLSKmA//V+FTMqm/tdYdyxZ9Xa3UaZpWw9rpDufSaNVqdhlnbW2XtFfnc77breUYzG/B85s3MzMzMzKwC3HgzMzMzMzOrADfezMzMzMzMKqCyT+99YN549jzv06XEWjqsL8+57Nz/zTi1tFgfmbBDKXHu/8k2pcQB0ApLSovFgvJ+fkNfKO84xOLxL/c8U92+VGKsvpn11Cqc+Iv3lxLrcxu9WEocgAdm/ay0WHut/cZS4jxwxptLiQMw5KVlnz7dVyqx7JYOL29916dHBHfpuDKD9dnSZ4fy7A2rlxJrrxX3KiUOwGnTf1tarM9MLOfaqdmXTiolDsCwO0aVFmuNi54tLdbfv7p+abGe+mJ5nxH+XGKsvpu+cFWOuOPwUmI9+9yKpcQBOPKOm0qLdd3m5eS1/D6rlBIH4OkNy9t/et3jHyot1vDZw0uLtXRYaaGAz5YZrOV85s3MzMzMzKwC3HgzMzMzMzOrADfezMzMzMzMKsCNNzMzMzMzswootfEm6bnC33tJekDSBEknSZol6bY87hJJkwrzXivpPkm3S7pV0pZl5mXWblwrZvVzvZjVz/ViNrA15MybpJ2BM4E9ImJGHv39iNgyIjYELgT+T9JqhcUOjYgtgB8B/9OIvMzajWvFrH6uF7P6uV7MBqbSG2+SdgTOAfaOiIc6myciLgSuBg7pZPJNwNpl52XWblwrZvVzvZjVz/ViNnCV/Zy35YHLgZ0i4t4e5v0XsEkn4/cALis5L7N241oxq5/rxax+rhezAazsxtsi4EbgQ8Ane5i39gm2v5Y0EhgCdPrEXUlHAUcBDB27cv8yNWut5tXKGNeKVZ7rxax+TauXYauN6V+mZtZrZXebXAq8D3iTpON7mHcr4J7C8KHA64DzgB92tkBEnB0RkyNi8pCRI8vI16xVXCtm9WtavQwd4Xqxymtevaw0oox8zawXSr/mLSJeAN4JHCrpQ53NI+m9wG7A+TXLLgJOAN4sadOyczNrJ64Vs/q5Xszq53oxG7jK7jYJQETMk7QH8DdJT+bRn5b0fmAk8P+Ad0TEfzpZdqGk7wHHkU75mw1YrhWz+rlezOrnejEbmEptvEXEqMLfM0mn3iFdOHtSN8vtVDP8vTLzMms3rhWz+rlezOrnejEb2BrynDczMzMzMzMrlxtvZmZmZmZmFeDGm5mZmZmZWQW48WZmZmZmZlYBbryZmZmZmZlVQEMeFdAMMSxYNP7lVqexjPlLy/tK7//JNqXE2eiYf5QSB+DBc7cqLdbS4VFerHELS4s10I5oxHKwaHRJ3/WCYeXEAW59qbz//wfOeHMpcTb85M2lxAF47PjtS4u1cK0lpcVa7kWVFmvpiuX9H7aLpUPhpZXL+VwLF5dXL/e+vEZpsWZfOqmUOGu9++5S4gA88MNtS4t1z5dWLS3W2DHPlRbr3pPL+z/k/eWF6o8lLw/h6dkrlRJrpy3v6XmmOv3usc1Ki7X8PquUEmeFK8rbF/vlI7eUFuvAX32qtFinHTyltFjf+OoRpcV6uLRI7WGg7aeamZmZmZkNSG68mZmZmZmZVYAbb2ZmZmZmZhXgxpuZmZmZmVkF9LnxJmmJpNsk3S7pX5K2z+MnSlqYp90t6ZeShhWWGyrpSUnfqYl3raT78nK3Sdq/7x/LrH24Vszq53oxq5/rxWzw6c+Zt4URsWVEbAF8CSiuAB6KiC2BzYB1gPcVpu0G3Ae8T1Ltbc8OzTG3jIiL+5GbWTtxrZjVz/ViVj/Xi9kgU1a3yTHA07UjI2IJ8A9g7cLog4EzgBlAOff3NqsO14pZ/VwvZvVzvZgNAv15KNmKkm4DVgDWBN5RO4OkFYBtgU/m4RWBnYGjgbGklcdNhUV+LanjgV07R8RT/cjPrF24Vszq53oxq5/rxWyQKaPb5CbAHsAvC6fe188rk6eAGRFxRx7/TuCvEfEC8Fvg3ZKGFGIWT9Uvs7KQdJSkaZKmLXn2+X6kbtZULa2Vpc+7VqxSWrttcb1YtbS2Xp5zvZg1WyndJiPiJmAcsFoe1dHPegPgzZLelccfDOwiaTrwT2BV4O29eJ+zI2JyREweMnpkGambNVUramW5ka4Vq6aWbFtcL1ZRLamXUa4Xs2YrpfEmaRNgCOnozisiYg7wReBLksYAOwATImJiREwEPk5aiZgNCq4Vs/q5Xszq53oxGxz603hbseNWssCFwOH5othalwEjSH2t/y8iXipMuxx4l6Tl+5GHWbtzrZjVz/ViVj/Xi9kg0+cblkTEkC7GTwf+qzAcwBZdzDuPV0/v79TXXMzamWvFrH6uF7P6uV7MBp+yHhVgZmZmZmZmDeTGm5mZmZmZWQW48WZmZmZmZlYBbryZmZmZmZlVQJ9vWNJyAg2JUkINW35xKXEAxi5XXiyt0NkNo3rvwXO3KiUOwAYf+HdpsR744balxVryUqfXbPfJ8FnDS4vVDhQw9EX1PGMdlqxYThyABUtXKC3WkJfKyeux47cvJQ7AOt++sbRYM75aXl5R4iG7pYvLWQe3k+WfCSZe+VLPM9Zh610eLSUOwJf+tV9psYbdMaqUOGWuwzf8+C2lxXryqO1KizV61ujSYj27U3V3ubqy7ph5nLLzeaXEmr9kRClxAO6Zt0ZpsZ7esJz/t18+Ut5v/AuvK6/2znjwf0uLNXq5haXFOulrU0qLtfevSgvVFnzmzczMzMzMrALceDMzMzMzM6sAN97MzMzMzMwqwI03MzMzMzOzCnDjzczMzMzMrAL61HiTNF7SBZIeknS3pKskbSRpoaR/S7pH0j8kHV5Y5ghJZ+W/l5P0C0n/K2mkpCsl3SvpLkknl/XhzNrAUNeKWX28bTGrn+vFbHDq9f1PJQm4FPhFRByUx20JrAE8FBFb5XGvBy6RtFxETKlZ/ifAMOBIYAXg1Ij4q6ThwF8k7RkRf+jfRzNrrYgA2AD4iWvFrC7etpjVz/ViNgj15czb24FFEfGTjhERcRswszhTRDwMfAb4RM3yZwCrAodFxNKIeCEi/pqXeRn4F7BOH/IyaysLH34QIFwrZnUZjbctZvVyvZgNUn1pvP0X8M865/0XsElh+BBga+CgiFjmadaSxgL7AH/pQ15mbeXlx+cCvFDn7K4VG+xWxNsWs3q5XswGqUbfsEQ1w/8C1gO2WWZGaShwPvCDfKRo2WDSUZKmSZq2ZMHzpSdr1kKNq5XnXSs24DSsXl5+2fViA07D6uWZecu0/cyswfrSeLuLdMSmHlsB9xSG7wXeB1wo6Q01854NPBARp3cVLCLOjojJETF5yJiRvUjZrPmGr7EGwIg6Z29crYx0rVglLKQNti3Dh7terBLaol5WWqXXt04ws37qS+Pt/4DlJX2kY4SkN5GO4lAYNxE4FTizOD4ibgSOAa6UNCHP+01gJeBTfcjHrC2t+PoNIV0X7lox69mzeNtiVi/Xi9kg1etDJhERkt4NnC7pi8CLwHRSsa8v6d+kuxY9C5xZvLtRIcbvJa0G/FHSnsCXSUeC/pVugMRZEfGzvn0ks/aQf8sPAbu6Vszq4m2LWf1cL2aDUJ/Od0fEbNIp91ordrPMVGBqYXgK0LEyqe2PbTZQLIoI14pZHbxtMauf68VscGr0DUvMzMzMzMysBG68mZmZmZmZVYAbb2ZmZmZmZhXgxpuZmZmZmVkFVPcBHS+LIbOXLyXUopHDSokDMH3xqNJisaCc/56lw6OUOAAP/HDb0mJt+PFbSov1wBlvLi3Wy+MXlRarHWgpDFlYUrDXv1xSINhw2NOlxdKScuIsXKukQMCMr25fWqwJX7uxtFiPfGe70mItWnngPaB3yTDx3NrDS4n1yPOrlhIHYPTIF0uLtcZFz5YS554vlff5njyqvN/luLNvKi1WmXW80gPlbYvbxfzFI7jiqS1LibX9Sg+WEgfg5i0vLi3W6x7/UClxDvzVp0qJA3DGg/9bWqzvb7BpabFGXz+utFj/nrZBabHguBJjtZ7PvJmZmZmZmVWAG29mZmZmZmYV4MabmZmZmZlZBbjxZmZmZmZmVgFuvJmZmZmZmVVAQxpvkp7rYvxhkv6fpLsk3S3puDx+qqT989+rSPq3pCMbkZtZu3G9mNXHtWJWP9eL2cDUtDNvkvYEPgXsFhFvAN4IPFMzz0rAn4CzI2JKs3IzazeuF7P6uFbM6ud6Mau+Zj7n7UvAcRExGyAiXgTOKUwfBfwBOC8iftzEvMzakevFrD6uFbP6uV7MKq6Z17z9F/DPbqafBtwQEd/vagZJR0maJmna0uefLz1BszbSr3op1sriF1wrNqCVum1Z/JLrxQa0UuvlxfnlPTzezOrTTjcs+T9gX0mrdzVDRJwdEZMjYvJyI0c2MTWzttNtvRRrZegI14oNar3atgxd3vVig1qv6mWFsSs0MTUzg+Y23u4Ctu5m+gXAj4GrJI1uTkpmbcv1YlYf14pZ/VwvZhXXzMbbd4BTJI0HkLS8pE8UZ4iI04G/AJdKGt7E3MzajevFrD6uFbP6uV7MKq5RjbcRkh4rvD4TEVcBPwT+LOkuUp/rZW6YEhFfAGYC50pqp26dZo3iejGrj2vFrH6uF7MBqCF3m4yITgs933J2mdvORsQRNcN+rogNGq4Xs/q4Vszq53oxG5h8NMXMzMzMzKwC3HgzMzMzMzOrADfezMzMzMzMKsCNNzMzMzMzswpoyA1LqkaLVFqst5b4vMqhL5TTtl46bmEpcQCWvDSktFgPnPHm0mJt+MmbS4s1/cLNS4vVDkKwdFhJsRaW9/8/rLyyY+nwKCXOci+Wl1Tntwrom0e+s11psV73pZtKi3X/j7cpLVa7WDocnl+7nP+8mc+OLSUOwBvGzS0t1t+/un4pccaOea6UOACjZ5X3SLEZX92+tFgTvnZjabFm/Gaz0mLx0/JC9cdyClYcsqiUWPuMeqiUOMnI0iINn13O0xJOO3iZe8T02ejlytuvG339uNJiPbvjk6XF+uuMy0qL9bpPlRaqLfjMm5mZmZmZWQW48WZmZmZmZlYBbryZmZmZmZlVgBtvZmZmZmZmFeDGm5mZmZmZWQWU2niTFJLOLQwPlfQfSb/Pw0fk4dsKry0Kf8+T9Ej++89l5mbWblwvZvVxrZjVz/ViNrCV/aiA54H/krRiRCwEdgVm1cxzYUQcWzNuSwBJU4HfR8TFJedl1o5cL2b1ca2Y1c/1YjaANaLb5B+AvfPfBwPnN+A9zAYK14tZfVwrZvVzvZgNUI1ovF0AHCRpBWBz4Jaa6QfWnKpfsd7Ako6SNE3StKXPP19mzmat0pB6KdbKkhdcKzYgNGXb4nqxAaIp9bLw6RfLzNnM6lB2t0ki4g5JE0lHeq7qZJbOTtXXG/ts4GyA5ddZN/qcpFmbaFS9FGtlhbVcK1Z9zdq2rLim68Wqr1n1svqkVV0vZk1WeuMt+x1wKrATsGqD3sNsoHC9mNXHtWJWP9eL2QDUqMbb/wLPRMSdknZq0HuYDRSuF7P6uFbM6ud6MRuAGvKct4h4LCLO6GJybT/r7RuRg1lVuF7M6uNaMauf68VsYCr1zFtEjOpk3LXAtfnvqcDUbpY/osx8zNqZ68WsPq4Vs/q5XswGtoaceTMzMzMzM7NyufFmZmZmZmZWAW68mZmZmZmZVYAbb2ZmZmZmZhXQqEcFNN7wpSxd58VSQg0ZsrSUOAD3L3q+tFiLx79cSpwyW+jDZw0vLdbL4xeVFmv6hZuXFmvigXeUFuvB0iL1XQwLFq6zuJRYQ0eX93/2zNIhpcWipMfELl2xvOfNLl1cXqxFK5fz/wdw/4+3KS3WRh/9R2mxZpQWqX+WWwQj5pbzfzdv2uqlxAF443v+WVqsp764zP0s+uTek9coJQ7AszuVtzuy0gPl1d6M32xWWqwJB9xZWqz7S4vUP88tGs5Nc9crJdaNY8v7Pe038rnSYi0dVk6cb3z1iHICASd9bUppsf49bYPSYv11xmWlxfrIhB1KiwUXlxir9XzmzczMzMzMrALceDMzMzMzM6sAN97MzMzMzMwqwI03MzMzMzOzCnDjzczMzMzMrAJKb7xJ+rmk2yXdIeliSaPy+JUkXZGn3SXpyLLf26xqXC9m9XO9mNXP9WI2MDXizNunI2KLiNicdPfnY/P4jwN3R8QWwE7A9ySVd995s2pyvZjVz/ViVj/Xi9kA1OfGm6SJku6V9IvCUZ0REbEgTxewIq8+gSmA0Xn8KGAesDjPe5mkf+YjQEf16xOZtSHXi1n9XC9m9XO9mA0u/T3ztjFwdj6qswD4GICkKcBcYBPgzDzvWcCmwGzgTuCTEdHxdOwPRsTWwGTgE5JW7ezNJB0laZqkaUueLe9h2GZN0rR6eU2tPOdasUpqSb0sftH1YpXUmnp55oVGfiYz60R/G28zI+Lv+e9fATsARMSRwFrAPcCBefruwG15/JbAWZLG5GmfkHQ7cDOwLrBhZ28WEWdHxOSImDxk9Mh+pm7WdE2rl9fUyijXilVSS+pl6AquF6uk1tTLSiMa82nMrEv9bbxFV8MRsQS4EHhvHnUkcEkkDwKPAJtI2gnYBdgu97/+N7BCP/Mya0euF7P6uV7M6ud6MRsk+tt4myBpu/z3wcANkjaAV/pY7wPcm6fPAHbO09YgneJ/GFgJeDoiXpC0CfDmfuZk1q5cL2b1c72Y1c/1YjZIDO3n8vcAh0v6KfAA8GPgmnz6XcDtwEfzvN8Apkq6M0/7QkQ8KemPwDGS7gDuI52qNxuIXC9m9XO9mNXP9WI2SPS38bY0Io6pGfeWzmaMiNnAbp2MfwnYs595mFWB68Wsfq4Xs/q5XswGiUY8583MzMzMzMxK1uczbxExHfiv8lIxG7hcL2b1c72Y1c/1Yja4+MybmZmZmZlZBbjxZmZmZmZmVgGKqH00SDVI+g/waA+zjQOeLOktHav5cQZCrPUiYrWS3rNP6qwVqP533cxY7ZhT1WO1vFag8vXSjjk5VmNiDdZ6qfL/mWOVH6sy+2JlqmzjrR6SpkXEZMdqbqx2zKmdY7WLdv1+2jFWO+Y0WGK1i3b8ftoxJ8dqbax24d+4YzUi1kCslXq426SZmZmZmVkFuPFmZmZmZmZWAQO98Xa2Y7UkVjvm1M6x2kW7fj/tGKsdcxossdpFO34/7ZiTY7U2Vrvwb9yxGhFrINZKjwb0NW9mZmZmZmYDxUA/82ZmZmZmZjYguPFmg5KkzVqdg1lVuF7M6ud6MauPa6VvBlXjTZJanUOVSHqjpLa4Baukt0jaNf/dr/9HSbsDF0japJTkBijXS/3aqVbA9dJsrpXeaad6KbNWcgzXSw9cL70zUOvFtdJ3g6rxBgwvM5ik9SWtIanfD/7rTxFIWkHSsP7mUBNzD+BXwEv9jLONpA9LenNfvqfC9/IlYHWA6MeFmnllcSbw8Yi4V9Jgq4HeKK1eyqyVHK9t6qWsWsmxXC/V1LbblhzP9bLssqXWSo7peqmP66X+eAOyXlwr/TNovixJuwHnSPqmpC1KiLcHcAnwHeAiSRv1I5YiIiTtIOmQ/G9dK7dCHudIOqKvOdTE3A04GfhYRNwpaWwf4+wN/AJ4E/AF4F15fG9WjMvnf1+k/w3J3XM+DwKPSxoeEUv7EzPHVf53JUkr9DdeOyizXsqslRyvbeqlrFrJsQZ8vbhW6orneqkvVn/rpbRaye/reqmD66VXuQzIevG+WAkiYsC/gD2BfwLvBy4DTgeG9SPe9sD9wFuAlYAvA9/I09THmPsA/wJOAC4HjgdG9LDM7nmZ9wOHAv8G3trP72oU8DfgB3l4XeAOYJtextkIuBvYNg+/D7gFGNWLGJsB789/nwG8N/+9PLBc/nu5OmNtCUwH3gF8DjgLeBswpJ/fV8cdW/fLv63LgV2AFZr5Gy/zVWa9NKJW8rItr5eyaiUvO+DrxbVSVzzXS32x+lUvZdZKntf1Ut9ncr3Un8OArJdG1Erx/3sg1Uu3n7fVCTT8A8LrgQWkIxcAKwN/Bd7e2X98Tz8O0tnK9wOHFsa/B/hNP3JcL//Q1spF9f+Ac4CTgBW7WOZ1wEPAEYVxn639XH3MZwfgGuCLwE3Af/dy+Q2AEcBBwNDC+N8Bb+hFnHfn72Uf0tGsQzqZp8eCB7YDtgD+Kw+vAHyLdMr+rSWsNHYFbgXWAH4NPAAcDCzfrN95Wa+y6qVRtZJjtE299LdWcoxBUy+ulS5juV7qj9HveimrVvJ8rpf6Povrpfe5DKh6aWSt5HgDpl56/KytTqChHy4diRlLOmpyPrBVHn8J8Bvgh8CBwLg64y2f/x0KrFkYvw7wx8Jwt0cz8srhfcAbclENBTYBtiEdrdkA+GBeaZxMF0c0gB8AvwQ2zsNXAdNyUX4W2K4X39XImuG3ANcCvy6Mq2elukFeIY8hH1HrKEjgz8BO+e/NgNW6iLEDcGT+Xt4LTCEdqbkfuJR0NOp84Dzg1K6+nxxrN2AmMDkPdxwlGg58M680diiu1Or8Xa1bGP5YXintC/wdOJbUHeDDwEqtroNW1EtZtdKO9VJWrQyGenGtNHfb4nrpvl7KrBXXi+vF9eJ9sVa9Wp5Awz5YOkJwJTCS1Ar/FPBb0oWffyOd4v5BHncDPbTM8w/vN8BxwJY1014H3Jv/PjIXcKddAfJKYRbpSM7fSP2035qnvRM4ufB+PyYfoSgsP5TCCin/6C8Cfg78BXg76SjJ1fk91qjju9olf1dHd7xH/nf7XPhHA6Pr/N7XBq7L33tHnOH53/OBjXNh/amLlcWeecVwNK+u4PfOn+d7wP55ngOA/wZe300ue5OOwrwlD48HxhamDwe+RlohbV/n55tE6m5wHXB+YfzKpJXZG/Lwb3POPX7/7fAqs17KqpV2rJcya2Wg14trpbnbFtdL9/VSZq24Xlwvrhfvi7W0rlqdQEM+VFoZ3AjsXRi3Aukizbm82u+3o+XfU0HtQeqnfUxe4RxbM31l4GLS0Zlb6OZUdC6E4/PfbyQdGTiHdMRhQ2AJcArp6EZtd4KOizxvJq2U9svjPwfcA2xemHcUPfTRLsz7PuA/+T3PJK1cV8nT3kw6bf+Z7uLllcBE0tG1v9HJ0RPS6fGrSaf/N+tk+htJp7mX6SdOOir3v3mF0WMfZmBN4Dbg9Dw8HrgPOKjm/344qV/7+DpirpW/+/fl4X8A6xem/yx/xh1IRxS3bXUtNLteyqyVdqyXMmplMNSLa6X52xbXS9f1UmatuF5cL64X74u1+tXyBEr/QKk/7VLyKWrSaeNTSEdIxgGfBi4Edigs0+Up6Pwjng/sk4cPILX0DwMOKMz3KOm0+qQe8vtv4C+F4fXyCuN7eXhyXqG8rWa53YG7SEdxtgdOzCuOz+Xp3wTOzfn2eOEoqc94xwWeY3K8PUinxr+WP8/7gFWBTUmn/sd2EWsl4NvAj0in+C+kcLSr8D4/BRYBG3QR513AGTXLDClM3xf4ff4/GNrV/xv59DhpBf490srub+SjWYX5hvfyt7UhqR/1qDx8J6m7xznABGBn0pGj/0dhY9XOrzLrpexaaZd6KbNWBku9uFa6rxXXS3Prpaxacb24Xlwv3hdrh1fLE2jIh0qn3s8HViP1Ff50YdpqpOdUnEcdFzGS7oIzFfgIqU/0v0hHRE4gnZr9eC6+s8l9nTuJoZrh/wW+XBjejHTaevsu5n8LMBvYsTBuKOni3F8Cu+dxZ+fYvSqEvOw3gcvy35OAl3Mh3JVXHN3eEYrUP/yruWDuJ11ge3DOfY/8Pa5L96fWdyV1OViOwh2M8ve7a/7MewNrdRNjd9KRuR3z8Afy8AU18+0L7NTVSqeL2GuSVtDnkI7q/YLULeEC4OzCfOu0ugZaUS9l1EoV6qW/tTIY6sW10pxti+ulvnopo1ZcL64X10vrty0DuV569TtpdQKlfZDUd3nbwvCfSEd9jsrDxaMG48inoruJ13G0QaR+yD8EHufVIyuj8krkW7Xxa+KsT+p7vWrHfKRbpP4Q+FJhvu9S0wUgjx8GfJR09OStFI7i5FgnA1MK41av47t6O2mldziFPuOkIxk/IV3guXce9yZgky7irEm6Be16ubA3JK2wZpIuFv1Bjnkdqf/36zr7jgvDW+VC3CwPFz/rieRT5D18tv8mPYfkGmCPPO4DpP7qH8jDB5BO229YR7zX5e/pbaTb4m6WVzSXARML8/0D2LTVddCKeimrVtqxXsqqlcFQL66V5m5bXC9d10sjasX14npxvXhfrF1eQxkA8oMRvw7cLOmliLgtInaX9HvS6d+zI2KJpGERsSginuwhniL/CvK/f5b0NDA6Tx8VEc9JWgXYID/AcVEncV5HulvRLcAISRdFxH8k3Uwq9AMl/YF01OAI0mny4vJvB/YinQJfnnRkZzXSBZjkz3QN8BlJQyNicUQ80cNn2520grkix369pEdIt/D9P9Jp+oMi4ob8fd3aRZy9Sf3Wl+bPvoTUheBrwBOkuzZ9J3/eYTnf2u9oCLC48P/yb0m/A/4oaU9Sn+uFkj5AOmq0T3efLTufdEvimcDROfa5+dmN2+TPvwHw7oh4oIfvahNSv/p/ky7M3TAifpan7QBsKukx0kpyGPBcHfm1XJn1Ulat5Hnbql7KqpUca0DXi2uluduWPK/rpet6aUStgOulW64X10uB98UaqdWtx/6+SD/6O+niNqyk26Fe3Yt4a/DqLVWPIa2IvkU66rMD6QGFnwGOIl0w2WW/atIRneNJp4XPIB2JWC1PG0q6cPekPM87C8t1HGl6L3BK/nslUh/x75MfkJjHH0s6QlPPbfw3JxV3x92UtiFdsDoxD68J3NuRS1cxefV0+NtJdzEaTyqs+4EVSQX0bdJRnwldxBhHuii342Lc5QvTjid1t/gD6a5N99D9TWA2J18cTDri9F3SBau7kVeMedqHgeupuWNUFzHXJPXN7jhC9Mmc1xjShbX75d/WL/Pvb79W10Kz66XMWmm3eimrVgZDvbhW6o7nemlCvZRZK64X14vrxfti7fhqeQJ9TjwV8CjS6es9aqZ9H/h+YfhWch/iHuKtQTql/O5c4P8o/DAuycW9Lek2tY919yPOMVckP9QxF37HCqPTu+kUVhIdK6wPAz8rTB9TWGG8FTgUuKOnPArLj8qfo/i8kD+S+kX/N7Al6ajK2XRxFyFSl4jiSqfYBeJXOb5Iz9o4ge7vTLgPaQW1ch4urjRen7/rnehihzbPt2rOZwbp7kdvIq2If0haqR1EusB3v47vsM7vamzxd0U6WncD6SLfqaSV5ObAjsCbiv9/7fgqs14aUSvtVi9l1MpgqRfXSvO3La6X7uuljFpxvbheXC/eF2vXV8sT6PcHSP952xSGP0hq0V/Pay9cXK+HOB2F+j7SEZCppNO5HdMvAS7Kf29H4cGANXFGdRY3/70/qd/xIfl9Tupk+Y6jICvlgrqwZvrKubivAB6mvjsqvdKvnHSk4lekld4puRC+SOp3fR/pVHdXK7OtSEdxLiOtZDoe9tjxwMwN8nfXcTSrntvI7gk8VLvSIB1F6vGz5XnfkVcaXyf1xz4P+B/g/Xn6kaQNy8g64w2tGd4F+HrH74i0Qj2k1b/9VtVLWbXSjvVSVq0MlnpxrTRv2+J66V29lFErrhfXi+vF+2Lt+Gp5An1KGrYm3Z51aC6azxembVf4+1rgjXXEK16MuQXp4Y+3kPojr5THr0jq29zlnYOA/wKeAg7vJv4OpKMPC8jPuegkzrtIp38PIfVjXod09KHjItv1Sbev7fYhonnevUhHrS7i1Qt6R+Wierb4efIKqtO785DuLHQ36QLT15FWqJcVpisvfzWwdi//P2tXGh8jXajb7VHRmhg7k26pu2r+bq4jXZw7nNQ/vq6jPIV4b8krmh3IR+sK004BPtrqOujFZymtXsqqlWjDeimrVmKQ1YtrxfXSrvVSRq2E68X14nrxvlibvVqeQK8TTj+uf5LvzEM6+nAbcETNfO8hnWIf14vYbwWuyX/vTXqi/QdycR4I3N7VD490Cv0C0gMi7wYOrZnecTRpO2Axr95BqKvrynYjHcFYmH/4/84rkL+SjlyMquPz7EE6vbwv6TT8ubzabaDjqM959PwYgLflAi7eQWoUqY/xZYXPdgTpzkIr9fH/9Q5SH/Z7KNx5qRcxOvrcdzz743W9XL7jc7w55zI1f8ZfdfyO8u/tDgq3CW7nV6PqpT+1Em1YL2XVSgySenGtNG/bEq6XftVLGbUSrhfXi+ulKbVS8/8zYOql7FfLE+jlf+gepFue7paHx5GeIr9PLtAv53mOzsXd0ynsrYE3578PzIV4aGH6e0mn/K8mncru8uJKUh/sjhXAzsAjHbF47ZGedwD75r/V1coiT9+RdERoHOluQJuS+oL3WAjAKnll8+48vA0wh/TgxrPzuOGko07n9hDrM8An89/Fhz2OJN2ZaQrwftJRpc368f+7d855i37E2CuvcFYpjOvN80O2Id1Gd9s8PJH03JVvkLpZPEzhYuZ2fpVZL2XWSp6/beqlzFrJ8w6KenGtdBvP9dJG9VJGreQ4rpdwvbheGlsrhe9pQNRLI14tT6AX/5EdBbBfHt4gF/MOeXhz0pGLn+Qfb0/F3XHUqOPOOBNJrfj/rZnv3cBV5H7DXcRa5rkipCM1D/PqHXI2pnDkqacVRWG+vUhPie/yRgbdLLs36QjRFqQjMF8jPZjxFvKDEnPBd/qgRV49+nEm8M3iuMI8GwOXAy/Qi+sIusl5RAkx9iU9wHO53qws8rK7km6ze3weHpr/D84EVic/uLPdX2XWS5m1kudru3rpb6105Jj/HRT14lpxvVSpXsqolRzH9eJ6cb3UF2PQ74s16tXyBHr5n7l3/iFsngvguDy+4wnwHT/unvpC1x41Wp30HIx1SE+xP6Fm/nq6KHb0y307r16QugfpKNQpeWW0VR8/97658Jfrw7J75BXtF4ufh3REY9U6Y7yD1O1h647vu/CdfzSvbHvduGzwb6XH/7Mevu8HgYPz8FtJG5exrf5cvfwc/a6XRtRKnq/t6qWMWsnLDJp6ca10+htyvbheuvuuXS+v/Q25XgZwvfS1VgrfdeXrpSHfa6sT6MN/5msKgFfvsLMnsEv+u7tT37VHjdYn9UXeOQ+/jtRv++Q6cumsX+5UUp/o8Xna8cX368fn7k8B7Eq6e9HYPHwkcCMwus7lR5Kef3JKxwojjz8wr8S6vLC2qi9S948FpP7sU6jo6fn+1EuZtVJ8n3aul/7WSl5mUNWLa+WV5V0vrpd6Pq/rJVwvedj10vPnHRD1Uvr30uoE+vifuSvpmRRj8/ARpP69dV0UybJHjT6bx3esfCaSugH0eIEt3ffLnQj8ifwQx+5WZE34zvYkne7/GOmBhz0+HLFm+bWBr5DuHHRq/oz39jZOlV6ku0z9C/hMx/9fK/8P+/E5+lwvZdZKnr/t66W/tZJjDKp6ca28srzrxfVSz+d1vYTrxfVS9+cdEPVS6nfS6gT68Z+5J+luNh/NxV3Xg6oLy3d11OidwCTqPCVO1/1yzyZdNDshj2/5jy1/tpd7+10Vll+RdLvWk0gXIm/U6t9BE76z3UgPAX1Pq3Pp5+foc72UVSt5mUrUS39rJccYVPXiWnlleddL32K4Xir4cr306TtzvfT+8w6Ieint+2h1Av38z+xvY6Sro0Y9Pj+tJs6+LNsv91Z60Y+5id9ZKRdtD6ZX/p306jfRjq/+1EtZtZKXrUS9uFb69J0N+lopfA+uF7/q+Z24XlwvftX/O6l8vZTx6ugjXFmSRkTEC/1Yfk9S3+EfkR7CeExE3NWHOPuQ+lb/gXSnn99GxO/7mpdZI/SnXsqqlRzL9WJtrV22LTmW68XamuvFrHkq33grg6R3ApeQ7j7Up5VFjvMu0insX0XEaZIEEP6SbYAoq1ZyLNeLDWiuF7P6uV7M6uPGW9bfo0aFOLsB/wt8IiIu6X9mZu2lrFrJsVwvNqC5Xszq53ox65kbbw0gaVfgoYh4uNW5mLU714tZ/VwvZvVzvdhA5MabmZmZmZlZBSzX6gTMzMzMzMysZ268mZmZmZmZVYAbb2ZmZmZmZhXgxpuZmZmZmVkFuPFmZmZmZmZWAW68mZmZmZmZVYAbb2ZmZmZmZhXgxpuZmZmZmVkFuPFmZmZmZmZWAW68mZmZmZmZVYAbb2ZmZmZmZhXgxpuZmZmZmVkFuPFmZmZmZmZWAW68mZmZmZmZVYAbb2ZmZmZmZhXgxpuZmZmZmVkFuPFmZmZmZmZWAW68mZmZmZmZVYAbb2ZmZmZmZhXgxpuZmZmZmVkFuPFmZmZmZmZWAW68mZmZmZmZVYAbb2ZmZmZmZhXgxpuZmZmZmVkFuPFmZmZmZmZWAW68mZmZmZmZVYAbb2ZmZmZmZhXgxpuZmZmZmVkFuPFmZmZmZmZWAW68mZmZmZmZVYAbb2ZmZmZmZhXgxpuZmZmZmVkFuPFmZmZmZmZWAW68mZmZmZmZVYAbb2ZmZmZmZhXgxpuZDRqSpkvapZPxd0naqR9x/yDp8P7kZlZ1HXWkZIqkpyX9o9V5mdXq2BZIOl7Sz1rw/hMlhaShTXq/NST9TdKzkr5X/NzNzsX6z/9RZjboRcQb+rn8nmXlYlZVHXUkaUdgV2CdiHi+tVmZdS0ivt3qHJrkKOBJYExERKuTsf7xmTczMzMr03rAdDfczBovn+nuaX9+PeBuN9wGBjfe2pikL0ialU9z3ydpZ0nLSfqipIckPSXpIkmrFJb5gKRH87QvF7uJSZoq6ZuFeXeS9FhheC1Jv5X0H0mPSPpEYdpJ+b1+mfO5S9LkwvR1JV2Sl31K0lmFaR+UdE/uQvMnSes18nszq4ekTfLv/KCaOtlG0jRJCyQ9Lum0PH4FSb/Kv+/5km6VtEaedq2kD+e/j5D0d0nfz/M9LGn7PH6mpCfcxdIGolxHRwM/A7aT9Jykr3Vsa3JXrSfzfIe2Ol+zvG/zq8LwYYV9qBM72TbclNfrcySdJWl4YdmQdIykB/L+zg8lKU8bIunU/Pt/GNi7h7w6tiNnSnpG0r2Sdi5Mv1bStyT9HXgBeH3eztya579V0vZ53qnA4cDnc03uUvu5a957JUk/z59xlqRvShrS1+/YyufGW5uStDFwLPCmiBgN7A5MBz4B7Ae8DVgLeBr4YV5mEvBj4AN52qrAOnW+33LAFcDtwNrAzsCnJO1emO1dwAXAWOB3wFl52SHA74FHgYl5+QvytP2A44H3AKsB1wPn1/9NmJVP0huBq4H/jogLaiafAZwREWOA9YGL8vjDgZWAdUm1dQywsIu32Ba4I893Hqke3gRsALwfOEvSqNI+kFn7eIhUGzdFxKiI+GoePx4YR9o+HA6cnbdzZm0h70P9CDgUWJO0vl+7MMsS4NOk3/F2pP2kj9WEeSdpXb8F8D7SvhvAR/K0rYDJwP51pLQt8HB+v68Cl6hwsJ60r3cUMBp4FrgS+AFpu3MacKWkVSPiCODXwCm5Jv/cw/v+AlhM2l5tBewGfLiOfK1J3HhrX0uA5YFJkoZFxPSIeAg4GvhyRDwWES8BJwH7K11ouj/w+4j4W552IrC0zvd7E7BaRHw9Il6OiIeBc4CDCvPcEBFXRcQS4FzSyglgG1Jj8XMR8XxEvBgRN+RpRwPfiYh7ImIx8G1gS599sxbakXTw4fCI+H0n0xcBG0gaFxHPRcTNhfGrAhtExJKI+GdELOjiPR6JiCm5Vi4kNfi+HhEvRcTVwMukDaPZYHJiroHrSDua72t1QmYF+wNXRMQNEfEy8BXglW6GeZ1/c0QsjojpwE9JB9KLTo6I+RExA/grsGUe/z7g9IiYGRHzgO/Ukc8TeZlFEXEhcB+vPWM3NSLuyvtWuwEPRMS5Ob/zgXuBfXrzBeTeJHsCn8r7c08A3+e1+4LWYm68tamIeBD4FKlx9oSkCyStReq3fGk+bT8fuIfU0FuD1ICaWYjxPPBUnW+5HrBWR9wc+/gct8Pcwt8vACvkRuO6wKN5BdJZ3DMKMecB4rVHs8ya6Rjgxoj4axfTPwRsBNybu568M48/F/gTcIGk2ZJOkTSsixiPF/5eCBARteN85s0Gk6drroF7lLTNMmsXtftQL1DYh5K0kaTfS5oraQHpYPS4mhi1+0kd6/nXxCb9/jvi7pi7Mz4n6a7CPLNqrlGrrZlivLWKMQvz93Zfaz1gGDCnsN/2U2D1XsaxBnLjrY1FxHkRsQOpmAL4LqlY94yIsYXXChExC5hDakgBIGkE6UxBh+eBEYXh8YW/Z5LOFhTjjo6IvepIdSYwQZ3fZnYmcHRN3BUj4sY64po1wjGk3+v3O5sYEQ9ExMGkjdV3gYsljcxHP78WEZOA7UldYA5rWtZm1baypJGF4QnA7FYlY9aJORQuNZG0Iq/dh/ox6WzWhrlb/fGkg9H1xl63MDyh44+IuD53ZxxVc+fjtTuumSssU6yZYsNuNmlfsWgCMKvO/DrMBF4CxhX22cb0947MVi433tqUpI0lvUPS8sCLpCP1S4CfAN/q6HYoaTVJ++bFLgbeKWmHfBHt13nt//FtwF6SVpE0nnRmr8M/gAVKN0lZMV9c+1+S3lRHuv8grZhOljRS6cYOb8nTfgJ8SVLHLaRXknRAr78Qs/I8C+wBvFXSybUTJb1f0moRsRSYn0cvkfR2SZvlazwXkLpRLmlW0mYDwNckDVd6lMA7gd+0OiGzgouBffKNP4YDX+O1jbPRpHX/c5I2AT7ai9gXAZ+QtI6klYEv1rHM6nmZYXm/aVPgqi7mvQrYSNIhkoZKOhCYRLofQd0iYg7pevDvSRqjdJO89SXVdg+1FnLjrX0tD5xMei7HXFIRH0+6mcLvgKslPQvcTLqolYi4C/g46QYJc0g3M3msEPNc0g1JppOK88KOCfnanH1I/bMfye/7M9IFu90qLLsBMCO/54F52qWksxcX5G4G/4/Un9qsZSJiPuk5VHtK+kbN5D2AuyQ9R6q3gyLiRdKZ6otJG+97gOuATu/WZWbLmEvaJs0m3TzhmIi4t7Upmb0q70P9N+kGU3NIB/qeIJ2JAjgOOCSPP4fCPlQdziF1u78d+BdwSR3L3AJsSNof+xawf0R0eilMHv9O4LOkrp6fB94ZEU/2IscOhwHDgbtJNXsx6QYu1ibkRz4MbJKmAx+u4+5CZmZmpZO0E/CriKjr7sdm7SDfEXg+qZvkI01+7yNI+247NPN9rRp85s3MzMzMBj1J+0gaka/PPBW4k9RbyaxtuPFmZmZmZgb7krr2ziZ1WTwo3EXN2oy7TZqZmZmZmVWAz7yZmZmZmZlVgBtvZmZmZmZmFdDZQ5UrYdy4cTFx4sRWp2HWrX/+859PRsRqrczBtWJV0A61Aq4XqwbXi1n92qVeylLZxtvEiROZNm1aq9Mw65akR1udg2vFqqAdagVcL1YNrhez+rVLvZTF3SbNzMzMzMwqwI03MzMzMzOzCnDjzczMzMzMrALceDMzMzMzM6sAN97MzMzMzMwqwI03MzMzMzOzCnDjzczMzMzMrALceDMzMzMzM6sAN97MWkjSdEkvSxpXM/42SSFpoqSpeZ7nCq/bJe1YGH4+z1+cZ0KrPpdZs0iaJGmapKfz68+SJhWmLy/pJ5IelzRP0hWS1m5lzmbNIumQXB/PSZoj6Q+SdpB0kqRFkp7Nr/slnSVpzcKyO0l6rDA8XNIlkv4uaYykw1vzqczKlffFFuY6eVrSlZLWzdOK+2DzJF0jaZNOYlybl12+Znxn+3AH9idfN97MWu8R4OCOAUmbASvWzHNKRIwqvLaIiOs7hoE35PnGFuaZ0aT8zVppNrA/sAowDvgdcEFh+ieB7YDNgbWA+cCZzU3RrPkkfQY4Hfg2sAYwAfgRsG+e5cKIGE2qnXcD44F/FhtwhVjLA5cAY4HdImIBMKLBH8GsmfbJ+1NrAo/z2u3EKXna2sAs4OfFBSVNBHYEAnhXJ7Fr9+Eu7E+iQ/uzsA1g06bAnRe3OovB4lzgMF5dURwO/BL4Zssysu65PppO0nTgp8AHSBvXy4CPRsR8UoMMSQKWABsUFn0d8KeIeDzPcwFwWiHuGcB7gJWAB7beeuvGfhBrfwOgviWtBHwdODIiLilMugK4QtJJHSMiYhFwVz4b8C/gs8BxhVgjSPUWwN4RsTAv9+PJkyf/qMEfxdrIb+7/DVc9fFWr02ioiHhR0sWkAx+10xZKugj4Tc2kw4CbgVtI+3C100vlM2/WuTsvhrl3tjqLweJmYIykTSUNAQ4EftXinKw7ro9WORTYHVgf2Ag4oWOCpPnAi6SDIN8uLPNz4C2S1so7oYcCfyhMvxXYknT24bwG5m5VMTDqeztgBeDSeheIiCXA5aQzCB2WJ9XLi8C7OhpuNjhd9fBV3Dfvvlan0VB5O3Egad+sdtpIUk+pB2smHQb8Or92l7RGI3P0mTfr2vjN4MgrW51FtX1Q9c7ZcfbtOuBe0mn5ouMkHVsYvjwifL1BK7k+ylVfrZwVETMBJH2L1FA7ASAixuYN6+HAo4Vl7gdmkGpqCXAn8EotRUTxQMn3Jk+efGo/PoUNFO1e3z3Xy6rAkxGxuJeRZ5MOZHQYTWoIHhwRL/Uylg1AG6+yMVP2mNLqNHplKlPrme0ySYuBUcATpAOFHTr2wcaQti8dXY+RtAOwHnBRRDwp6SHgEOD7nSwPsDgiXnOfg97ymTez9nAuqdiPIHWZrHVqRIwtvNxws8FoZuHvR0nXsL0iIp4HfgL8UtLqefSPSWcgVgVGkq7beeXMm6TPSrpH0jP57J3ZQPAUME5Sbw/Srw3MKww/CRwE/ELS7p0vYjYg7BcRY0lnm48FrpM0Pk87NU+bCCwENi4sdzhwdUQ8mYfPy+OKivtw/Wq4gRtvZm0hIh4l3bhkL9LOpZkta93C3xNIZwlqLUe6kULHHSW3AKZGxLx85uBMYBtJ4yTtCHwBeB+wct44mw0EN5G6Ou5X7wKSlgP2Aa4vjs/XzH0EuFjS20vM0aztRMSS/JtfAuxQM20G6SZYZ0haUdKKpO3H2yTNlTQX+DSwhaQtGpWjG29m7eNDwDvy2QMzW9bHJa0jaRXgeOBCSbtK2krSEEljSDcjeRq4Jy9zK3CYpJUkDQM+BszOR0lHA4uB/wBDJX2l6Z/IrAEi4hngK8APJe0naYSkYZL2lHRKcd48flPgfNIdJ0/rJN75pLMRl0t6S17uHQ3/IGZNpmRfYGVe3Y68IiKuIR04PIp0cGQJMIl07fSWwKakAyCHNSpHN97M2kREPBQR07qY/PmaZ4Q82cV8ZgPZecDVwMP59U3SrcvPB54BHiLdaXKPiHgxL3Mc6QzEA6RG2l6k26ID/InUhfJ+UjfMjmXMKi8iTgM+Q7ou9D+kbsfHku4cCXCgpOdId2v9Hamr5dYR0dkZbSLiF6Q7UV4paRvgxEbmb9ZkV+R6WAB8Czg8Iu7qYt7/AT5PasBNiYgZETG34wWcBRzah27LdfENS8xaKCImdjF+MdBxRfoR+dVdnOmF+c0Gqlsj4js1435DN7dljoinSHeY7GzaEtIZ7w91jJs8efJ3S8jTrC1ERMcd8GrdCJzUw7LXAuvUjDsHOCcPvn3y5MnR/yzNWqurfbE87YhOxl0IdPmstoi4CLgoDy6zfH/5zJuZmZmZmVkFuPFmZmZmZmZWAe42aWZmba+7bi1mZmaDhc+8mZmZmZmZVYAbb2ZmZmZmZhXgxpuZmZmZmVkF+Jo3e61pU+DOi2HuHTB+81ZnY9YeOuqig+vDrDVqa7ERXN9WEb+5/zdc9fBVTXu/e+fdyyarbNK097PO+cybvdadF8PcO1udhVl7cV2YtQfXotkrrnr4Ku6bd1+r07Am85k3W9b4zVqdgVn7Gb8ZHHll+nvK3q3NxWwwK9ZiI7i+rUI2XmVjpuwxpSnvdeQfj2zK+1j3fObNzMzMzMysAtx4MzMzMzMzqwA33szMzMzMzCrAjTczMzMzM7MKcOPNzMzMzMysAtx4MzMzMzMzqwA33szMzMzMzCrAjTczMzMzM7MKcOPNrIUkTZe0S2H4IElPS3qbpJD0XH49Lun3knbtZPmFeZ65kqZKGtX8T2LWWK4Vs/rV/N47XmflaWtKOkfS7Dz+4VwPm+TpE2tq6jlJt+dpR0haksctaOVnNCtL1bYvbryZtQlJhwM/BPYGHs2jx0bEKGAL4BrgUklH1Cy6T55nS2Ar4EtNSdisRVwrZnXZJyJGFV7HSloVuBEYAewIjAbeCFwH7Fqz/NjCslsUxt+U62hsEz6DWVNVYfvixptZG5B0FPA9YPeIuLF2ekTMjYgzgJOA70papnYjYi7wJ9KKw2xAcq2Y9cungQXAByLioUjmR8SUiDizN4EiYmljUjRrjapsX4Y2KrANAHPvhCl7tzqLweCjwA7AzhFxew/zXgL8D7AxcE9xgqR1gD2B/2tEklbD9dEKrhVrjoFb37sAl5bR8JI0ZOutty4hJauS++bdx5F/PLLVaTRCZbYvbrxZ5zbbv9UZDCa7An8F7qxj3tn531UK4y6TFMAo0sriq+WmZ8twfbSKa8Uab+DU92WSFheGPweMA+Z2jJD0LuCXwBBSd8jdCvM/Kanj729GxKn57zdLmg+MbFTi1p72ev1erU6hkSqzfXHjzTo3+cj0sv75oHqeB44BTgR+JulDERHdzLt2/ndeYdx+EfFnSW8DziNtnOf3IVurl+ujfK4VaxdVqO/66mW/iPhzcYSkDwNrdgxHxO+AsXn8+2uWHxcRi1nWzRGxQ74hw7O9S9yq7ICNDuCAjQ5odRq9NpWp9cxWme2Lr3kza70ngJ1JF4//qId5353nv692QkRcB0wFTq2dZjZAuFbM+ucvwH6dXavTWxHxXAn5mLWLymxf3HgzawMRMRt4B7CHpO/XTpe0hqRjSafhv9TN9QqnA7tK2rJRuZq1kmvFrF9OA1YGzpW0vpLR+OY9ZpXZvrjbpFmbiIiZkt4B/A0Yn0fPV7ro4HlgGnBARPyxmxj/kfRL0qn/9zY6Z7NWcK2Y1eUKSUsKw9dExLslvRn4BnAD6VEBj+e/P9qCHM3aShW2L268mbVQREysGX4EWDcPHtzb5fM4b4BtwHGtmNWvs997Ydps4EPdTJ8OdHpRXURMhfouIDKriqptX9x4MzMzs/JMmwJ3XtyY2HPvgPGbNya2WQP95v7fcNXDV5Ua895597LJKpuUGtPan695MzMzs/LceXF6TpqZveKqh6/ivnnL3N/CrNd85s3MzMzKNX4zOPLK8uMOzAdn2yCx8SobM2WPKaXFG6APy7Ye+MybmZmZmZlZBbjxZmZmZmZmVgFuvJmZmZmZmVWAG29mZmZmZmYV4BuWDHa1t3T2bZjNzMzMzNqSz7wNdr6ls5mZmZlZJfjMm732ls6+DbOZmZmZWVvymTczMzMzM7MKcOPNzMzMzMysAtx4MzMzMzMzqwA33szMzMzMzCrAjTczMzMzM7MKcOPNzMzMzMysAtx4MzMzMzMzqwA33swqQtIRkm5odR5mZmZm1hpuvJm1kKTpkhZKeq7wOquPsa6V9GKO8Yykv0narOyczVoh18rLksbVjL9NUkiaKGlqnqdYT7dL2rEw/HyevzjPhFZ9LrNGcL2Y9Z+kSZKmSXo6v/4saVJh+vKSfiLpcUnzJF0hae1G5+XGm1nr7RMRowqvY2tnkDS0zljHRsQoYFXgWuDcEvM0a7VHgIM7BvLBiRVr5jmlpp62iIjrO4aBN+T5xhbmmdGk/M2ayfVi1j+zgf2BVYBxwO+ACwrTPwlsB2wOrAXMB85sdFL17hCaDS7TpsCdF7fs7SUdAXwE+AdwOPAj4ME0SWcChwFzgI9HxF9ql4+IxZIuAL7YtKQHsxb/XgaRc0m//Y6N4+HAL4Fvtiwja765d8KUvVudRRW4XgaB++bdx5F/PLLVaVSapOnAT4EPAGsClwEfjYj5pAYZkgQsATYoLPo64E8R8Xie5wLgtELcM4D3ACsBDwCfiojr+5uvz7yZdebOi9MOQmttCzwMrA58q2bcOOCrwCWSVqldUNJw4FDg5uakOsi1x+9lMLgZGCNpU0lDgAOBX7U4J2umzfaH8e4NXifXywC31+v3YuNVNm51GgPFocDuwPrARsAJHRMkzQdeJB0I+XZhmZ8Db5G0lqQROcYfCtNvBbYknbk7D/iNpBX6m6jPvJl1ZfxmcOSV/YvxQdUz12WSFheGPwcsAmZHRMcR08XpoA9PAKdHRAAXSvossDevdo/8gaRTgRHAQtIRnz/370NYXcr4vQxm9dUKvHo24TrgXmBWzfTjJBW7Hl8eEYf3P0FrC5OPTK/BzvViwAEbHcABGx3Q6jTa3lSm1jPbWRExE0DSt0gNtRMAImKspJGks9ePFpa5H5hBqqslwJ3AK/UUEcWDJd+TdAKwMXB7Xz8LuPFm1g72i4jXNLByt8mZncw7KzfcOjxK6mfd4RMR8TNJywFvIfXPNhtIzgX+Ruqu8stOpp8aESd0Mt5sMHK9mNWnuM9Vu29FRDwv6SfAfyRtGhFPAD8GViDdZ+B54POkM2/bAuQD7B/OsQIYQ+o51S9uvJm1r+hk3NqSVGjATaCTBlpELAWul/QgMLmBOZo1VUQ8KukRYC/gQ63Ox6ydDcZ6Oe+WGVx+W+0Jxta7b97b2Gqr61qdhnVt3cLfE0g3K6m1HKln09qknlBbAF+OiHkA+Z4EX893ed0U+AKwM3BXRCyV9DRQ92nzrviaN7NqWR34hKRhkg4grRyu6mxGSdsBkzqbZlZxHwLeERHPtzoRswoYVPVy+W2zuHvOglanYdXzcUnr5PsIHE+6NGVXSVtJGiJpDOlmJE8D9+RlbgUOk7SSpGHAx0iXvDwJjAYWA/8Bhkr6CunMW7/5zJtZ610haUlh+Brg8i7mvQXYEHgSeBzYPyKeKkw/S9Lp+e+5pP7ap2E2gETEQ91M/rykTxWGX4yIfndTMauqwVgvk9Ycw4VHb9fqNF7jyD+e3eoUrHvnAVeTujheTror696ka9/WId1H4FZgj4h4MS9zHPAD0p0khwP/D3h3nvYnUhfK+0ldKr9P55fD9Jobb2YtFBETu5k8tWbeqYVxyzwLLiJ26izI5MmT3XizyuuqViJiMa92Qzkiv7qLM50Suq2YtTPXi1mv3RoR36kZ95v86lQ+eH5oF9OWkM56F7srn9LfJMHdJs3MzMzMzCrBjTczMzMzM7MKcLdJMzMzMzMblHq4hKXt+MybmZmZmZlZBbjxZmZmZmZmVgFuvJmZmZmZmVWAr3mzZc29E6bs3eosWmvuHTB+81ZnYVUwbYp/L2ZmZtYUbrzZa222f6szMKuWOy+Glxa0OgszMzMbBNx4s9eafGR6DXaD/cyj9c7yY1qdgZmZmQ0CvubNzMzMzMysAtx4MzMzMzMzqwA33szMzMzMzCrAjTczMzMzM7MK8A1LBqppU9Jd8HriW5wPeufdMoPLb5vV6jTa29x9uXDC5a3OwqzXWlLfrhczs4bxmbeB6s6L0/PazHpw+W2zuHuOb3VvNhC5vs3MBhafeRvIxm8GR17Z/Ty+Jb4Bk9Ycw4VHb9fqNNrXlG+2OgOzPmt6fbtezMwaxmfezMzMzMzMKsCNN7MWkjRd0kJJzxVeZ+Vpa0o6R9LsPP5hSVMlbZKnT5QUNcvenqcdIWmJpOda+fnMypJrZZdOxo+RdLqkGbkGHszD4zpbTtJBkp6W9LZm5m/WDiRNkjQt18DTkv4saVJh+vKSfiLpcUnzJF0hae1W5mzWaFXbvrjxZtZ6+0TEqMLrWEmrAjcCI4AdgdHAG4HrgF1rlh9bWHaLwvibImJUUz6BWQtIGg78BXgDsAcwBtgeeArYppP5Dwd+COwdEdc1MVWzdjEb2B9YBRgH/A64oDD9k8B2wObAWsB84MzmpmjWeu28ffE1b2bt6dPAAuADEbE0j5sPTGlZRmbt5zBgAvD2iOg4y/wE8I3aGSUdBXwb2D0ipjUvRbPmkzQd+CnwAWBN4DLgoxExn7QtQZKAJcAGhUVfB/wpIh7P81wAnFaIewbwHmAl4IGtt966sR/ErHXadvvixptZV+be2cobuuwCXFpouFm7a+3vZbDaBfhjYcPalY8COwA7R8TtjU/LrAf1Ps6nfw4FdgeeB64ATsgvJM0HRpF6YH2lsMzPgTMkdZx1OxT4Q2H6rcDXgWdIZ+ne2MgPMNDcN+8+jvzjka1Ow+rTttsXd5s068xm+6e7dTbHZZLmF14fIXVnmdsxg6R35WnPSrq6ZvknC8seVxj/5ryBtkYbuVozfy/2qlWBOXXMtytwM+Dnp1h7aM7jfM6KiJkRMQ/4FnBwx4SIGEs6e3Ys8O/CMvcDM4BZpN4fm5Iaax3L/SoinoqIxRHxvUZ/gIFkr9fvxcarbNzqNKx+bbt98Zk3s85MPjK9+uuDqmeu/SLiz8URkj5M6uoCQET8Dhibx7+/ZvlxEbG4k7g3R8QOkydPjl5mbb01es2eH8th3auvVmo9RaFOunEMcCLwM0kfigjXhLVePY/z6Up99TKz8PejpGvYXhERz0v6CfAfSZtGxBPAj4EVSDuuzwOfJ5152xZA0meBD+dY4W6T9TtgowM4YKMDWp3GoDSVqX1ZrG23Lz7zZtae/gLsJ8k1ata1PwO7SxrZw3xPADuTbv7zo4ZnZdYe1i38PYF0s5Jay5FujNVxR8ktgKkRMS8iXiLdrGQbSeMk7Qh8AXgfsHI+e2c2ULXt9sU7hmbt6TRgZeBcSesrGQ1s2dq0zFpqmKQVOl7AuaSzC7+VtImk5SStKul4SXsVF4yI2cA7gD0kfb8FuZs128clrSNpFeB44EJJu0raStIQSWNI25qngXvyMrcCh0laSdIw4GPA7Ih4knTX48XAf4Chkr6yzDuaVVdlti9uvJm13hU1z2q7NG8o3wy8CNwAPAvcRtp4frR1qZq11FXAwsLrRNJF5fcC15Cu0fkH6ZrRW2oXjoiZpA3s/pK+06SczVrlPOBq4OH8+iYwFjifdMORh0h3mtwjIl7MyxxH2u48QGqk7QW8O0/7E6kL5f2kbpgdy5gNBJXZvviaN7MWioiJ3UybDXyom+nTgU4vfIiIqdC3Tt5m7ai7WgE+lV89LhcRj/Da7mRmA9WtEVG7E/mb/OpURDxFusNkZ9OWkLZJr2yXJk+e/N0S8jRrqaptX3zmzczMzMzMrAJ85s3MzMzM2sJ5t8zg8ttm9Xn5u+csYNKaY0rMyKy9+MybmZmZ2QASERNrH0FTFZffNou75yxodRpmbctn3szMzMysbUxacwwXHr1dn5Y98Kc3lZyNWXvxmTczMzMzM7MKcOPNzMzMzMysAtx4MzMzMzMzqwBf82Zm1lvTpsCdF6e/594B4zdvbT5m1jfFWm4mrzfMrI985s3MrLfuvBjm3tnqLMysv1zLZlYxPvNmZtYX4zeDI6+EKXu3OhMz64+OWm4mrzfMrI985s3MzMzMzKwC3HgzMzMzMzOrADfezMzMzMzMKsCNNzMzMzMzswpw483MzMzMzKwC3HgzMzMzMzOrADfezMzMzMzMKsCNt4Fm2pT0/Ji5d7Q6EzMzMzOzAUPSEZJuaGUObrwNNHdeDHPvbHUWVidJ0yXt0sn4MZJOlzRD0nOSHszD4zpbTtJBkp6W9LZm5m/WbJIOkTQt18UcSX+QtIOkkyQtkvRsft0v6SxJaxaW3UnSY4Xh4ZIukfT3XHOHt+ZTmZWru22EpMj185ykxyX9XtKunSy/MM8zV9JUSaOa/0nMGq/m997xOquPsa6V9GKO8Yykv0narDD9cEn/lLRA0mOSTpE0tDfv4cbbQDR+Mxi/eauzsD6SNBz4C/AGYA9gDLA98BSwTSfzHw78ENg7Iq5rYqpmTSXpM8DpwLeBNYAJwI+AffMsF0bEaGAV4N3AeOCfxQZcIdbywCXAWGC3iFgAjGjwRzBruuI2Ang0jx4bEaOALYBrgEslHVGz6D55ni2BrYAvNSVhs9bYJyJGFV7H1s7Qi0bWsbl2VgWuBc4tTBsBfAoYB2wL7Awc15tEe9XSswFq7p2pq6W1i8NIO6Vvj4jn8rgngG/UzijpKNKO7O4RMa15KVqvTZuSzoxbn0haCfg6cGREXFKYdAVwhaSTOkZExCLgLkkHAv8CPkth4yhpBHAZEKSDHgvzcj+ePHnyjxr8UcySJmx7a7cRkiYWp0fEXOAMScOA70r6ZUQsrZ1H0p9IjThrJm83Wiof0PgI8A/gcNLBwgfTJJ1J2l+bA3w8Iv5Su3xELJZ0AfDFwrgfF2aZJenXwNt7k5fPvA12m+2fztRZO9kF+GOh4daVj5IadDu74VYB7tLcX9sBKwCX1rtARCwBLgd2LIxeHvgD8CLwro6Gm1lTNWfb25ttxCXA6sDGtRMkrQPsSdpptWbydqMdbAs8TKqPb9WMGwd8FbhE0iq1C+aeVIcCN3cT/63AXb1JyGfeBrvJR6aXNcYH1ZelVgX+Wcd8uwJ/Bbxmr4rxm8GRV7Y6i/bUc62sCjwZEYt7GXk2qRtlh9GkhuDBEfFSL2OZlaO/2976ti292UbMzv8Wa+UySQGMAv6PtJNqzebtRv/VVy+XSSpuXz4HLAJmR8SZedxiSZB6Q50eEQFcKOmzpG7JHd0jfyDpVFIXyYXAezp7Q0lHApOBD/fm4/jMm1n7eQpY5hqdThwDbAT8THltYjaAPQWM6+2F3cDawLzC8JPAQcAvJO1eVnJmbag324i187/FWtkvX0O6E7AJ6SyD2UC1X0SMLbzOyeNndjLvrNxw6/AosFZh+BMRMZbUW+SdwMWSXnMzCkn7AScDe0bEk71J1I03s/bzZ2B3SSN7mO8J0oWuO5L6YZsNZDeRujruV+8CkpYD9gGuL47P18x9hLRB7dW1BmYV0pttxLvz/PfVTsg3wpoKnFpyfmZVEJ2MW7vmgMgEXj17/eqCEUsj4npSl+PdOsZL2gM4h3STlF73nnLjzaz1hklaoeNFOu0+E/itpE0kLSdpVUnHS9qruGBEzAbeAewh6fstyN2sKSLiGeArwA8l7SdphKRhkvaUdEpx3jx+U+B80h0nT+sk3vnAscDlkt6Sl3tHwz+IWRP1tI2QtIakY0ldIr9Ue7OSgtOBXSVt2ahczSpkdeATeVtzALApcFVnM0raDphEvq4tb2d+Dbw3Iv7Rlzf3NW9mrVdb8N8i3bTka6RbOK8MPE668cIttQtHxMy8MvibpBcjwrdztgEpIk6T9DhwAmnj9yzp+tBvkY5qHpi7ooh0FPQaYOu8A9tZvF/kC8qvlLQbcGLjP4VZcxW3EaSDGQDz85mD54FpwAER8cduYvxH0i9JNfLeRuds1gJXSFpSGL6GtN/VmVuADUnd8B8H9o+IpwrTz5J0ev57LnBCRPwhD58IrARcVTh5d31E7Flvom68mbVQREzsZvKn8qvH5SLiEWDdktIya1sR8WtSw63WjcBJPSx7LbBOzbhzSN1XAN4+efLkzrrIWG9V5RE0c+8YkM9F7WEbcXBvl8/jPlpGbmbtpod9sak1804tjFvmWXARsVMP79XvrvpuvJmZmVl5Ntu/1RmYmQ1YbryZmZlZear0CJoqnB00MyvwDUvMzMzMzMwqwGfezMzM2tx5t8zg8ttm9Xq5u+csYNKaYxqQkZmZtYLPvJmZmbW5y2+bxd1zFrQ6DTMzazGfeTMzM6uASWuO4cKjt+vVMgf+9KYGZWNmZq3gxpuZWX/Vc1v0AXpLcjOzdnP3nAUD48DF3H25cEJXjxqzwcqNNzOz/vBt0c3M2sa+W67d6hTMGsqNNzOz/qj3tui+JbmZWcMdsu0EDtl2QqvTKMeUb7Y6A2tDvmGJmZmZmZlZBfjMm5mZmZmVyo+3MGsMn3kzMzMzs1L58RZmjeEzb2ZmZmZWOj/ewqx8PvNmZmZmZmZWAW68mZmZmZmZVYAbb2ZmZmZmZhXgxpuZmZmZmVkFuPFm1kKSpktaKOk5SU9LulLSunnaVEkv52nzJF0jaZNOYlybl12+ZvxUSS8367OYNVIzakXSc836PGaNlOtll07Gj5F0uqQZuV4ezMPjOltO0kG5Zt7WzPzNmqlm+9LxOitPW1PSOZJm5/EP523GJnn6RElRs+ztedoRkpbkcQsk3S7pnf3N1403s9bbJyJGAWsCjwNnFqadkqetDcwCfl5cUNJEYEcggHd1EvuURiRs1iINrZW8vNmAJGk48BfgDcAewBhge+ApYJtO5j8c+CGwd0Rc18RUzVphn4gYVXgdK2lV4EZgBGn7MRp4I3AdsGvN8mMLy25RGH9T3raMBX4EXCBpbH8SdePNrE1ExIvAxcCkTqYtBC4CtqyZdBhwMzAVOLyxGZq1B9eKWZ8cBkwA3h0Rd0fE0oh4IiK+ERFXFWeUdBTwPWD3iLixFcmatYFPAwuAD0TEQ5HMj4gpEXFmTwsXRcRS4FxgJLBhf5Lyc94Gsrl3wpS9W52F1UnSCOBA0g5m7bSRwMHAgzWTDgNOA24Bbpa0RkQ83uhcB6ViPc29A8Zv3r8Y1meuFSvV4KnLXYA/RkRP3YM/CuwA7BwRtzc+LevW4Pl9tqNdgEtzw6tfJA0BjgQWAY/2J5bPvA1Um+0P4zdrdRZWn8skzScd3dkV+J/CtOPytGdJG9MPdEyQtAOwHnBRRPwTeAg4pCb2cY1LexApo55ck2VoaK3k5W0wGVx1uSowp475diUdGLmzselYjwbX77PVLpM0v/D6CDAOmNsxg6R35WnPSrq6ZvknC8sW973enLctLwKnAu+PiCf6k6jPvA1Uk49ML2utD6qeufaLiD/nozL7AtdJ6ugOdmpEnCBpAvBHYGPgjjztcODqiHgyD5+Xx32/EPtU4Mv9/BRWW099OQrqmuxeG9RKRJwwefLk6O9HsQqpal3WVy+1niJdL9qTY4ATgZ9J+lBEuCZapaq/z3bTi+1LcYSkD1OomYj4HTA2j39/zfLjImJxJ3FvjogdJI0iXYu9I6lrf5/5zJtZm4iIJRFxCbCEdOagOG0G8EngDEkrSloReB/wNklzJc0l9c3eQtIWtbHNBhLXilmf/BnYPXct7s4TwM6kncwfNTwrs/b1F2A/Sf1uL+Xuyh8DPiBpq/7EcuPNrE0o2RdYGbindnpEXAPMBo4C9iPtuE4i3ZhhS2BT4HrStT1mA5ZrxawuwySt0PEi3SxhJvBbSZtIWk7SqpKOl7RXccGImA28A9hD0vc7iW02GJxG2s6cK2n9vO0ZzbI3xKpLRDwF/Az4Sn+SGpDdJs+7ZQaX3zar1Wm0xtx9uXDC5a3OwnrnCklLSLcwfxQ4PCLukjo9zf8/pJXJ/cCUfJbhFfm5JD+Q9IUG52zWCq4Vs/pdVTP8LdINGL4GXEPaKX0cuJx0I5/XiIiZkt4B/E3SixHxpQbna9ZKHduXDtdExLslvRn4BnAD6VEBj+e/P9rH9zkdeEjS5hFxR08zd2ZANt4uv20Wd89ZwKQ1x7Q6FbNuRcTEbqYd0cm4C4ELu1nmIl7tS30EwOTJk33Nm1VeM2rFbKDorl6AT+VXj8tFxCPAuiWlZdaWeti+zAY+1M306UCnRxAjYirp8TTFcY8By/c+y1cNyMYbwKQ1x3Dh0du1Oo3mm/LNVmdgZmZmZmYN4GvezMzMzMzMKsCNNzMzMzMzswpw483MzMzMzKwC3HgzMzMzMzOrADfezMzMzMzMKsCNNzMzMzMzswpw483MzMzMzKwC3HgzMzMzMzOrADfezMzMzMzMKsCNNzMzMzMzswpw483MzMzMzKwChrY6ATMzsyo475YZXH7brJa8991zFjBpzTEteW8zM2sfPvNmZmZWh8tvm8Xdcxa0Og0zMxvEfObNzMysTpPWHMOFR2/X9Pc98Kc3Nf09zcys/fjMm5mZmZmZWQW48WZmZmZmZlYBbryZmdmAIukISTe0Og8zM7OyufFm1oYkTZI0TdLT+fVnSZMK05eX9BNJj0uaJ+kKSWu3MmezRpI0XdJCSc8VXmf1Mda1kl7MMZ6R9DdJm5Wds1mr1NTL05KulLRunjZV0st52jxJ10japJMY1+Zll68Z/8ryzfo8Zo2U6+VlSeNqxt8mKSRNrKmbjtftknYsDD+f5y/OM6HsfN14M2tPs4H9gVWAccDvgAsK0z8JbAdsDqwFzAfObG6KZk23T0SMKryOrZ1BUr034jo2IkYBqwLXAueWmKdZO9gn/8bXBB7ntduIU/K0tYFZwM+LC0qaCOwIBPCuTmJ3LG82UDwCHNwxkA/orVgzzyk126AtIuL6jmHgDXm+sYV5ZpSdqO82aT2bNgXuvLjVWQxIkqYDPwU+QNrAXgZ8NCLmkxpkSBKwBNigsOjrgD9FxON5nguA0wpxzwDeA6y09dZbN/hTWK+5pkoj6QjgI8A/gMOBHwEPpkk6EzgMmAN8PCL+Urt8RCzO9fPFpiXdZHfPWeC7VQ5iEfGipIuB0zuZtlDSRcBvaiYdBtwM3EKqq9rpDeXfrLXAuaTffcdBjsOBXwLfbFlGXfCZN+vZnRfD3DtbncVAdiiwO7A+sBFwQscESfOBF0krk28Xlvk58BZJa0kakWP8oTD9VmBL0pk7azeuqbJtCzwMrA58q2bcOOCrwCWSlqkHScNJ9XNzc1Jtrn23XNsP9x7k8jbiQDr5jUsaSTrb8GDNpMOAX+fX7pLWaHSeHfybtRa5GRgjaVNJQ0g186sW59Qpn3mz+ozfDI68stVZVM8HVc9cZ0XETABJ3yI11E4AiIixeeN6OPBoYZn7gRmk7i5LgDuBV7qQRcQrK5zJkyf37zNYY7imXqu+WrlM0uLC8OeARcDsiOg4Wro4nazmCeD0iAjgQkmfBfbm1e6RP5B0KjACWEg6Uz3gHLLtBA7ZtvRLLqzFLjqmrtk66mUUqR52L0w7TtKxwBjStmXfjgmSdgDWAy6KiCclPQQcAny/dvlG9Ozwb9bKVme9wKtn364D7iXtYxV11E2HyyPi8H4n2Es+82bWejMLfz9KuobtFRHxPPAT4JeSVs+jfwysQLpeZyRwCYUzb5I+K+keSc80MnGzJtsvIsYWXufk8TM7mXdWbrh1qK2tT0TEWFIdvRO4WNLmDcnarDX2y7/x5UkH966TND5POzVPm0g6eLFxYbnDgasj4sk8fF4eV9SxvNlAci7pQMURpC6TtU6t2QY1veEGbryZtYN1C39PIN2spNZypDMEHXeU3AKYGhHzIuIl0tm6bSSNk7Qj8AXgfcDKjUvbrG1EJ+PWzteLdui0tiJiaURcT+o2tluD8jNrmYhYEhGXkHpp7FAzbQbpBlhnSFpR0oqkbcfbJM2VNBf4NLCFpC2anbtZM0XEo6Qbl+xFOijeltx4M2u9j0taJ1+Pczypi9eukraSNETSGNLNSJ4G7snL3AocJmklScOAj5G6jj0JjAYWA//BXaNt8Fod+ISkYZIOADYFrupsRknbAZOAu5qYn1lTKNmXdDDvntrpEXEN6cDGUcB+pEbeJNJ101uSaud6Uncys4HuQ8A7cq+ntuTGm1nrnQdcTbq5wsOkOxuNBc4HngEeIt1pco+IeDEvcxzpRiYPkBppewHvztP+ROpCeT+vvU7OrOquqHl+zqXdzHsLsCHwJOkmJvtHxFOF6Wd1xCF1lTkhIv7QSRyzqroi/74XkGrg8Ijo6gDF/wCfJzXgpkTEjIiY2/ECzgIO7cWjOMwqKSIeiohpXUz+fM026Mku5msoF6FZ690aEd+pGfcburk1c94JPbSLaUtIR44+BDB58uTOupSZVUpETOxm8tSaeacWxi3zLLiI2KmcrMzaU3f1EhFHdDLuQuDCbpa5CLgoDy6zvFmVdVUvEbEY6Oh+fwQ9/PYjYnph/obxmTczMzMzM7MKcOPNzMzMzMysAtxt0qyFeugKZmZmZmb2Cp95MzMzMzMzqwA33szMzMzMzCrAjTczMzMzM7MK8DVvA9HcO2HK3iXGuwPGb15ePLOBoD915poyMzOzPnDjbaDZbP9WZ2A28LnOzMzMrAXceBtoJh+ZXmUq8yye2UDQ3zpzTZmZmVkf+Jo3MzMzMzOzCnDjzczMzMzMrALceDMzMzMzM6sAN97MzMzMzMwqwI03MzMzMzOzCnDjzczMzMzMrALceDMzMzMzM6sAN97MzMzMBilJR0i6odV5mFl93HgzazFJh0iaJuk5SXMk/UHSDpJOkrRI0rP5db+ksyStWVh2J0mPFYaHS7pE0t8ljZF0eGs+lVm5JE2XtDDXScfrrDxtTUnnSJqdxz8saaqkTfL0iZKiZtnb87QjJC3J4xa08jOalaW7eulDrGslvZhjPCPpb5I2Kztns1Zr9P6YpH9KWiDpMUmnSBralzzdeDNrIUmfAU4Hvg2sAUwAfgTsm2e5MCJGA6sA7wbGA/8srjAKsZYHLgHGArtFxAJgRIM/glkz7RMRowqvYyWtCtxI+q3vCIwG3ghcB+xas/zYwrJbFMbfFBGjSLVjNlAsUy+1M/Ri5/HYXCOrAtcC55aYp1nLNWl/7FPAOGBbYGfguL7k6sabWYtIWgn4OvDxiLgkIp6PiEURcUVEfK44bx5/F3Ag8B/gszWxRgBXAMOAvSPi+bzcj5vxWcxa6NPAAuADEfFQJPMjYkpEnNmbQBGxtDEpmrWHfKb575K+L2kecNKrk3RmPrN2r6SdO1s+IhYDFwCTmpSyWcM1a38sIq6PiJcjYhbwa+Atfcm3T6frbBCaeydM2bvVWQw02wErAJfWu0BELJF0ObB7YfTywB+AZ4ADIuKlUrO0xnBNlWUX4NIyGl6Shmy99dYlpNQYd89ZwIE/vanVaVj1bUtqgK1O2sE8MI+7mHRW4D3AJZJeFxHzigtKGg4cCtzc1IxLct4tM7j8tlmtTsPaTyv2x94K3NWHXH3mzeqw2f4w3t3bG2BV4Ml8JLM3ZpNO23cYTVrx/MINt4pwTfXVZZLmF14fIe1szu2YQdK78rRnJV1ds/yThWWL3VXeLGk+8GLjP0Lf7Lvl2kxac0yr07Bq6axeAGZHxJkRsTgiFuZxTwCn57MKFwL3AcWjSz/INfIccCzwtWZ9iDJdftss7p7jS1ttGU3dH5N0JDAZOLW3iYLPvFk9Jh+ZXtZ7H1R3U58Cxkka2ssVxtpA8Wjok8AngF9Kei4i/tT7RK2pXFPL6r5WOuwXEX8ujpD0YeCVaw4i4nfA2Dz+/TXLj+ui1m6OiB0kjQKe7V3izXHIthM4ZNsJrU7D2sRFx9Q1W2f1cgQws5N5Z0VEFIYfBdYqDH8iIn4maTlSV6/fSXpbO5+p7sqkNcdw4dHbtToNa6I66qVp+2OS9gNOBnaJiCd78V6v8Jk3s9a5iXSkf796F8gbzn2A64vjI+IS4CPAxZLeXmKOZu3uL8B+uTb6JSKeKyEfs3YXnYxbW1LxCMoE0lmF1y4YsTQirgceBHZrUH5mzdaU/TFJewDnkG4mdGdfk3XjzaxFIuIZ4CvADyXtJ2mEpGGS9pR0SnHePH5T4HzSHY5O6yTe+aTuLJdLekte7h0N/yBmrXUasDJwrqT1lYwGtmxtWmaVsjrwibytOQDYFLiqsxklbUe6YUmfrtcxazdN3B/7NfDeiPhHf/J1482shSLiNOAzwAmkuxbNJBX8ZXmWAyU9B8wHfkc6tb91RCxzRDTH+wXpzkdXStoGOLGR+Zs12RV67XOrLs3dTt5MOmp6A6nb422kaw8+2rpUzVpumXrpZt5bgA1J3b6+BewfEU8Vpp/VEYf0mIATIuIPjUvdrLmatD+2EnBVoSb7VEO+5s2sxSLi16SjMbVu5NXbOHe17LXAOjXjziGdlgd4++TJkzvrImNWKRExsZtps4EPdTN9OtDpRXURMRWY2q/kzNpMd/VCze+9pgaWeRZcROxUTlZm7a3R+2P9zzDxmTczMzMzM7MKcOPNzMzMzMysAtx4MzMzMzMzqwA33szMzMzMzCrAjTczMzMzM7MKcOPNzMzMzMysAvyoADMzMzMr3d1zFnDgT29qdRqvuHvOAiatOabVaZj1ixtvZmZmZlaqfbdcu9UpmA1IbryZmZmZWakO2XYCh2w7odVpvEY7nQU06ytf82ZmZmZmZlYBbryZmZmZmZlVgBtvZmZmZmZmFeDGm5mZmZmZWQW48WZmZmZmZlYBbryZmZmZmZlVgBtvZmZmZmZmFeDGm5mZmZmZWQW48WbWhiQNl3SxpOmSQtJONdPfLumvkp6RNL2T5Sfm6S80KWWzliizViTd26S0zVrC9WJWv7LrRdIuZeTlxptZ+7oBeD8wt5NpzwP/C3yui2XPB/4NrNqY1MzaSlm18uWGZGfWXlwvZvUrs14ulrRafxNy482shfLRnC9JulvS05KmSFohIl6OiNMj4gZgSe1yEfGPiDgXeLiTmBsBbwS+GhELG/8pzBqvGbUSEb9t/CcxazzXi1n9mlgvdwLvzdPXl/R/kp6S9KSkX0saW0++Q/vxWdva3XMWcOBPb2p1Gmb1OBTYnXQE5wrghPzqqzcAD0fEs/Uu4HqxinCtmNWv5fXSjlzD1oVm1MvteTyAgO8AfwPGAL8FTgI+1VPgAXnmbd8t12bSmmNanYZZvc6KiJkRMQ/4FnBwP+ONAp6pd2bXi1WIa8Wsfi2tl3bkGrZuNKNengFGA0TEgxFxTUS8FBH/AU4D3lZP4AF55u2QbSdwyLYTWp2GGRcdU9dsMwt/Pwqs1c+3fY50FKcurhdrB64Vs/pVoV7akWt4cGqjehkDPAsgaXXgB8COpAbdcsDT9QQekGfezCpm3cLfE4DZ/Yx3F/B6SaP7Gces3bhWzOrnejGrXzPqZYs8HlKXyQA2j4gxpJuiqJ7AbryZtd7HJa0jaRXgeOBCAEnLS1ohzzNc0gqSlKctl6cNS4NaQdJwgIi4H7gN+GphebOBoKG1Iundzf5AZg3kejGrXzPqZXPStW2QzrY9B8yXtDZd37FyGW68mbXeecDVpLsVPQx8M4+/D1gIrA38Kf+9Xp721jx8FekI0cIco8NBwGTqPAVvVhGNrpWTG5u+WVO5Xszq14x62T9f3wbwNdLdKJ8BrgQuqTfRAXnNm1nF3BoR36kdGRETu1ogIq6lm9PrETEd2Alg8uTJ0d8EzdpEQ2sFXC82oLhezOrX8HqpmXYXsHXN6O/1nKbPvJmZmZmZmVWCG29mZmZmZmYV4G6TZi3U3el4M3uVa8Wsfq4Xs/pVrV585s3MzMzMzKwC3HgzMzMzMzOrADfezMzMzMzMKsCNNzMzMzMzswpw483MzMzMzKwCFFHN5ytK+g/waIvTGAc82eIcwHnUapc8ADaOiNGtTKANaqWd/j/aJZd2yQPaJ5eW1wp0Wy/t8j11xzmWowo5tnu99Ec7fv/OqX7tmFdb1EtZKvuogIhYrdU5SJoWEZOdh/PoiqRprc6h1bXSbv8f7ZBLu+QB7ZNLO9QKdF0v7fI9dcc5lqMqObY6B2jM9qUdv3/nVL92zKtd6qUs7jZpZmZmZmZWAW68mZmZmZmZVYAbb/1zdqsTyJzHa7VLHtBeubRKO30H7ZJLu+QB7ZNLu+TRlXbPD5xjWZxja7XjZ3NO9WvHvNoxpz6r7A1LzMzMzMzMBhOfeTMzMzMzM6sAN97qIGkPSfdJelDSFzuZvpKkKyTdLukuSUe2Io88z06Sbst5XNeqPPJ8b5K0RNL+rchD0qGS7sivGyVt0aI8JOkHefodkt7YiDxazXXSt1zyfIOiVurMpaX10i6/4/7kmOdpym+8Pznm+Rr62+9OO9VFP3Ks5PalXeusHWurHWupXWtnoNbLMiLCr25ewBDgIeD1wHDgdmBSzTzHA9/Nf68GzAOGtyCPscDdwIQ8vHorvo/CfP8HXAXs36L/l+2BlfPfewK3tCiPvYA/AALe3Ig8Wv1ynfQtl8J8A75WepFLy+qlXX7HJeTYlN94f3IszNew334J32NT6qKfOVZu+9KuddaOtdWOtdSutTNQ66Wzl8+89Wwb4MGIeDgiXgYuAPatmSeA0ZIEjCKtZBa3II9DgEsiYgZARDxRcg715gHw38BvgUbkUFceEXFjRDydB28G1mlFHnn4l5HcDIyVtGYDcmkl10nfcoHBUyt15UJr66Vdfsf9zbFZv/H+5AiN/+13p53qos85Us3tS7vWWTvWVjvWUrvWzkCtl2W48daztYGZheHH8riis4BNgdnAncAnI2JpC/LYCFhZ0rWS/inpsJJzqCsPSWsD7wZ+0oD3rzuPGh8iHW1pRR69zbWKXCd9yGWQ1Uq9ubSyXtrld9yddvqNd6Vdfvvdaae66Eq710tftWudtWNttWMttWvtDNR6WcbQVidQAepkXO0tOncHbgPeAawPXCPp+ohY0OQ8hgJbAzsDKwI3Sbo5Iu5vch6nA1+IiCXpoFlD1JNHmlF6O2nlsUOL8qg71wpznfQtl9MZPLVSby6trJd2+R13p51+411pl99+d9qpLrrS7vXSV+1aZ+1YW+1YS+1aOwO1XpbhxlvPHgPWLQyvQzoSVHQkcHJEBPCgpEeATYB/NDmPx4AnI+J54HlJfwO2AMpcqdSTx2TggrwSGQfsJWnx/2/vTkLkKMMwjv8fk7gmenADEUkUxaCoB3OJiiOI4HLwoAiCVxdQUBG8iApeFMGDBvUQJCB6UhFccxAFiUoSYha3g+hFETdEjSuTvB66xHGcjJX0THdV5/+DD4papt5qvqeb76up7qp6ccR1kOQcYD1weVV9v4Dn3586WtXac+bkwGo5mLLStpZx5qUr/Xg+Xerj+9KVvj+fLuViX7qelwPV1Zx1MVtdzFJXszOpefmv/X1I7mBrDAa4nwGr+OcByLNm7fMEcH+zfCLwJXDcGOpYDbzR7Hsk8AFw9qjrmLX/BhbnSxjavB6nAJ8Ca8fcP67k3w/Ibh5HX17MZk4OrJZZ+090VvajlrHlpSv9eAFqHEkfH6bGWfsvSt9fgNdxJLkYssbefb50NWddzFYXs9TV7ExqXuZq3nn7H1U1neRWYCODb7J5qqo+THJzs/1J4AFgQ5JdDDrE3VX13ajrqKqPk7wO7AT2Auur6oNR17GQ5xuyjnuBY4HHmxmp6ao6fwx1vMrgG44+BX5lMKM4UczJgdWy0Occoo5Fz8p+1DK2vHSlHw9b46j6+DA1jqqWfelSLoassXefL13NWRez1cUsdTU7k5qXuaQZiUqSJEmSOsxvm5QkSZKkHnDwJkmSJEk94OBNkiRJknrAwZskSZIk9YCDN0mSJEnqAQdvPZVkT5LtST5MsiPJnUkOabadn+TReY5dmeT60VUrjY9ZkdozL1J75kXj4E8F9FSS3VW1vFk+AXgW2FRV97U4dgq4q6quWtQipQ4wK1J75kVqz7xoHLzzNgGq6hvgRuDWDEwleRkgycXNrND2JO8nWQE8CFzUrLujmf15O8m2pq1tjp1K8laS55J8kuSZNL+2mGRNkneamabNSVYkWZLk4SRbkuxMctO4XhNpLmZFas+8SO2ZF41MVdl62IDdc6z7ATgRmAJebta9BFzQLC8Hls7c3qw/Eji8WT4d2NosTwE/AiczGOi/C1wIHAp8Bqxp9ju6+bs3Avc06w4DtgKrxv1a2Q7uZlZstvbNvNhs7Zt5sY2jLUWTJHOs2wQ8kuQZ4IWq+qKZsJlpGbAuyXnAHuCMGds2V9UXAEm2AysZvIl8VVVbAKrqp2b7ZcA5Sa5pjj2GwRvQ50NfmbSwzIrUnnmR2jMvWlQO3iZEklMZhP0bYPXf66vqwSSvAFcA7yW5dI7D7wC+Bs5lMKvz+4xtf8xY3sOgzwSY62HJALdV1cYhLkVaVGZFas+8SO2ZF42Cz7xNgCTHA08C66qqZm07rap2VdVDDG6dnwn8DKyYsdsxDGZv9gI3AEv+55SfACclWdOcY0WSpcBG4JYky5r1ZyQ5avgrlBaGWZHaMy9Se+ZFo+Kdt/46orl1vgyYBp4GHpljv9uTXMJgpuYj4DVgLzCdZAewAXgceD7JtcCbwC/znbiq/kxyHfBYkiOA34BLgfUMbuVvax6m/Ra4eqirlIZnVqT2zIvUnnnRyPlTAZIkSZLUA/7bpCRJkiT1gIM3SZIkSeoBB2+SJEmS1AMO3iRJkiSpBxy8SZIkSVIPOHiTJEmSpB5w8CZJkiRJPeDgTZIkSZJ64C/jPKa1DyDrhQAAAABJRU5ErkJggg==\n", + "image/png": 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\n", "text/plain": [ - "
    " + "
    " ] }, "metadata": { @@ -860,7 +795,7 @@ ], "source": [ "n_perspectives = len(kinase_distance_matrices_normalized)\n", - "fig, axes = plt.subplots(2, n_perspectives, figsize=(n_perspectives*3.5, 10))\n", + "fig, axes = plt.subplots(2, n_perspectives, figsize=(n_perspectives*5, 10))\n", "for i, (perspective, matrix) in enumerate(kinase_distance_matrices_normalized.items()):\n", " heatmap(matrix, ax=axes[0][i], title=perspective)\n", " dendrogram(matrix, ax=axes[1][i], title=perspective)" @@ -875,7 +810,7 @@ }, { "cell_type": "code", - "execution_count": 23, + "execution_count": 22, "metadata": {}, "outputs": [ { @@ -1007,7 +942,7 @@ "8 p38 mitogen activated protein kinase alpha " ] }, - "execution_count": 23, + "execution_count": 22, "metadata": {}, "output_type": "execute_result" } @@ -1020,11 +955,61 @@ { "cell_type": "markdown", "metadata": {}, + "source": [ + "#### Analyze of results\n", + "\n", + "- The _sequence_ approach reproduces nicely the Manning _et al._ tree\n", + " - The TK kinases EGFR, ErbB2, MET, KDR are grouped together with highest similarities for EGFR and ErbB2\n", + " - The TKL kinase LCK groups next to the TK kinases\n", + " - The CMGC kinases p38a and CDK2 are grouped together\n", + " - The atypical kinase p110a is a singleton\n", + "- When taking into account the pocket structure (physicochemical and spatial properties) with the _kissim_ approach, similar observations can be made, the typical kinases are grouped together, while the atypical kinase p110a is a singleton. Within the typical kinase grouping, EGFR and ErbB2 are the most similar.\n", + "- The _ifp_ view:\n", + " - BRAF and the atypical kinase p110a form a singletons each\n", + " - Surprisingly, ErbB2 forms a singleton (=not grouped with EGFR), but we have to keep in mind that we have the least data points ($4$) for ErbB2.\n", + "- The _ligand-profile_ view:\n", + " - CDK2 and p110a create their own cluster early on (i.e. low similarity to the rest)\n", + " - BRAF, p38a, KDR, LCK (TKL, CMGC and TK group) as well as EGFR and ErbB2 (TK) form one cluster\n", + " - Surprisingly, MET (TK) forms a singleton \n", + "- Overall observations:\n", + " - Members of the same family (here: EGFR and ErbB2) are grouped together closely in the _sequence_ _kissim_, and _ligand-profile_ approaches.\n", + " - The atypical kinase p110a show high dissimilarity in the _sequence_, _kissim_, and _ifp_ approaches\n", + " - Unexpectedly, KDR (TK) and p38a (CMGC) cluster together in all views (minus _sequence_)\n", + "\n", + "" + ] + }, + { + "cell_type": "markdown", + "metadata": { + "tags": [] + }, "source": [ "## Discussion\n", "\n", - "- Both \"sequence\" and \"kissim\" group members of the same family close together, while showing dissimilarity to Atypical kinase (PI3K)\n", - "- " + "We have assessed kinase similarity from many different angles: the pocket sequence, the pocket structure, ligand binding modes (interaction fingerprints), and ligand bioactivities. We see from our results, that different conclusions can be drawn for each perspective, while some observations agree.\n", + "Thus, it is beneficial to consider different metrics to study kinase similarity.\n", + "\n", + "The different approaches have strengths and drawbacks:\n", + "\n", + "- The _sequence_ view: Sequence data is available for all kinases, however no information about structure or ligand binding is included.\n", + "- The _kissim_, _ifp_, and _ligand-profile_ views: Information about structure, ligand binding, or ligand bioactivity is included, however some kinases may not have any data, some kinases may have only few data, and most kinases may not be fully explored (even if a lot of data is available).\n", + "- All views rely on simplifications! \n", + " - Dealing with multiple measurements\n", + " - _ligand-profile_ view: Only one measurement per kinase-ligand is used here.\n", + " - _kissim_ and _ifp_ view: Only one structure/IFP pair represents one kinase pair here.\n", + " - Bioactivity cutoffs to define active/inactive compounds in case of the _ligand-profile_ view" ] }, { @@ -1033,11 +1018,9 @@ "source": [ "## Quiz\n", "\n", - "Ask three questions that the user should be able to answer after doing this talktorial. Choose important take-aways from this talktorial for your questions.\n", - "\n", - "1. Question\n", - "2. Question\n", - "3. Question" + "1. Can you think of another perspective to assess kinase similarity?\n", + "2. Are there another method to assess and visualize the similarities?\n", + "3. Can you name at least one advantage and one disadvantage per perspective discussed here?" ] } ], From 34b130d972e81a261d09f5eee915ea6515e1244b Mon Sep 17 00:00:00 2001 From: t-kimber Date: Wed, 29 Sep 2021 09:09:46 +0200 Subject: [PATCH 117/158] Add matrix checks. --- .../talktorial.ipynb | 238 ++++++++++++------ 1 file changed, 168 insertions(+), 70 deletions(-) diff --git a/teachopencadd/talktorials/T028_kinase_similarity_compare_perspectives/talktorial.ipynb b/teachopencadd/talktorials/T028_kinase_similarity_compare_perspectives/talktorial.ipynb index 103d61ae..f116469a 100644 --- a/teachopencadd/talktorials/T028_kinase_similarity_compare_perspectives/talktorial.ipynb +++ b/teachopencadd/talktorials/T028_kinase_similarity_compare_perspectives/talktorial.ipynb @@ -34,7 +34,7 @@ "### Contents in *Theory*\n", "\n", "* Kinase dataset\n", - "* Kinase similarity descriptor (considering 4 different aspects)" + "* Kinase similarity descriptor (considering 4 different methods)" ] }, { @@ -43,16 +43,16 @@ "source": [ "### Contents in *Practical*\n", "\n", - "* Load kinase matrices\n", + "* Load kinase distance matrices\n", "* Visualize similarity for example perspective\n", - " * Visualize kinase matrix\n", - " * Visualize similarity as dendrograms\n", + " * Visualize kinase distance matrix as heatmap\n", + " * Visualize similarity as dendrogram\n", "* Visualize similarities from different perspectives\n", " * Preprocess distance matrices\n", - " * Normalize different matrices\n", + " * Normalize matrices\n", " * Define kinase order\n", " * Visualize kinase similarities\n", - " * Analyze of results" + " * Analysis of results" ] }, { @@ -90,12 +90,14 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "### Kinase similarity descriptor (considering 4 different aspects)\n", + "### Kinase similarity descriptor (considering 4 different methods)\n", "\n", "- __Talktorial T024__ = KLIFS pocket sequence\n", "- __Talktorial T025__ = KiSSim fingerprint\n", "- __Talktorial T026__ = KLIFS interaction fingerprint\n", - "- __Talktorial T027__ = Ligand profile: ChEMBL29, bioactivity" + "- __Talktorial T027__ = Ligand profile: ChEMBL29, bioactivity\n", + "\n", + "Please refer to the talktorials for more details on each method." ] }, { @@ -135,7 +137,7 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "### Load kinase matrices" + "### Load kinase distance matrices" ] }, { @@ -147,7 +149,7 @@ }, { "cell_type": "code", - "execution_count": 3, + "execution_count": 4, "metadata": {}, "outputs": [], "source": [ @@ -167,12 +169,12 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "We load the distance matrices." + "We load the distance matrices which were generated in the previous notebooks." ] }, { "cell_type": "code", - "execution_count": 4, + "execution_count": 5, "metadata": {}, "outputs": [], "source": [ @@ -185,12 +187,19 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "We check if the matrices have the same dimensions" + "We now make a few checks to verify matrix distance conditions." + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "We check that the matrices have the same dimensions." ] }, { "cell_type": "code", - "execution_count": 5, + "execution_count": 20, "metadata": {}, "outputs": [ { @@ -213,7 +222,94 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "We check the distances." + "We check that the matrices are symmetric." + ] + }, + { + "cell_type": "code", + "execution_count": 21, + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "Symmetry of sequence matrix: True\n", + "Symmetry of kissim matrix: True\n", + "Symmetry of ifp matrix: True\n", + "Symmetry of ligand-profile matrix: True\n" + ] + } + ], + "source": [ + "for descriptor, similarity_df in kinase_distance_matrices.items():\n", + " print(f\"Symmetry of {descriptor} matrix: \"\n", + " f\"{(similarity_df.values == similarity_df.values.transpose()).all()}\")" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "We check that all values are positive." + ] + }, + { + "cell_type": "code", + "execution_count": 22, + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "Symmetry of sequence matrix: True\n", + "Symmetry of kissim matrix: True\n", + "Symmetry of ifp matrix: True\n", + "Symmetry of ligand-profile matrix: True\n" + ] + } + ], + "source": [ + "for descriptor, similarity_df in kinase_distance_matrices.items():\n", + " print(f\"Symmetry of {descriptor} matrix: \"\n", + " f\"{(similarity_df.values >= 0).all()}\")" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "Finally, we check that the diagonal values are zero." + ] + }, + { + "cell_type": "code", + "execution_count": 23, + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "Null diagonal of sequence matrix: True\n", + "Null diagonal of kissim matrix: True\n", + "Null diagonal of ifp matrix: True\n", + "Null diagonal of ligand-profile matrix: True\n" + ] + } + ], + "source": [ + "for descriptor, similarity_df in kinase_distance_matrices.items():\n", + " print(f\"Null diagonal of {descriptor} matrix: \"\n", + " f\"{(np.diagonal(similarity_df) == 0).all()}\")" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "If one of the checks (dimension, symmetry, positivity, diagonal) fails, the rest of the notebook will not run and the matrix generation from the previous notebooks should be investigated." ] }, { @@ -227,7 +323,7 @@ }, { "cell_type": "code", - "execution_count": 6, + "execution_count": 24, "metadata": {}, "outputs": [ { @@ -251,7 +347,7 @@ }, { "cell_type": "code", - "execution_count": 7, + "execution_count": 25, "metadata": {}, "outputs": [], "source": [ @@ -260,7 +356,7 @@ }, { "cell_type": "code", - "execution_count": 8, + "execution_count": 26, "metadata": {}, "outputs": [ { @@ -432,7 +528,7 @@ "p38a 0.370645 0.000000 " ] }, - "execution_count": 8, + "execution_count": 26, "metadata": {}, "output_type": "execute_result" } @@ -448,7 +544,7 @@ "tags": [] }, "source": [ - "#### Visualize kinase matrix\n", + "#### Visualize kinase distance matrix as heatmap\n", "\n", "We visualize the kinase matrix in the form of a heatmap." ] @@ -494,12 +590,12 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "We use the `scipy` function `squareform` to create a condensed vector of the distance matrix of shape $n*(n-1)/2$, where $n$ is the shape of the quadratic distance matrix. The values in this vector correspond to the values of the lower triangular matrix." + "Since distance matrices are symmetric, we use the `scipy` function `squareform` to create a condensed vector of the distance matrix of shape $n*(n-1)/2$, where $n$ is the shape of the distance matrix. The values in this vector correspond to the values of the lower triangular matrix." ] }, { "cell_type": "code", - "execution_count": 10, + "execution_count": 27, "metadata": {}, "outputs": [ { @@ -513,7 +609,7 @@ " 0.318747, 0.343975, 0.276907, 0.309121, 0.337419, 0.370645])" ] }, - "execution_count": 10, + "execution_count": 27, "metadata": {}, "output_type": "execute_result" } @@ -533,7 +629,7 @@ }, { "cell_type": "code", - "execution_count": 11, + "execution_count": 28, "metadata": {}, "outputs": [], "source": [ @@ -544,12 +640,12 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "We now generate a phylogenetic tree based on our clustering." + "We now generate a phylogenetic tree based on the clustering." ] }, { "cell_type": "code", - "execution_count": 12, + "execution_count": 29, "metadata": {}, "outputs": [], "source": [ @@ -560,17 +656,17 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "We visualize this tree as dendrogram." + "We visualize the tree as a dendrogram." ] }, { "cell_type": "code", - "execution_count": 13, + "execution_count": 31, "metadata": {}, "outputs": [ { "data": { - "image/png": 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\n", 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\n", "text/plain": [ "
    " ] @@ -585,7 +681,8 @@ "fig, ax = plt.subplots()\n", "labels = kinase_distance_matrix.columns.to_list()\n", "hierarchy.dendrogram(hclust, labels=labels, orientation=\"left\", ax=ax)\n", - "ax.set_xlabel(\"Distance\");" + "ax.set_xlabel(\"Distance\")\n", + "plt.show()" ] }, { @@ -606,14 +703,14 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "##### Normalize different matrices \n", + "##### Normalize matrices \n", "\n", "We normalize the different matrices to values in $[0, 1]$." ] }, { "cell_type": "code", - "execution_count": 14, + "execution_count": 32, "metadata": {}, "outputs": [], "source": [ @@ -639,7 +736,7 @@ }, { "cell_type": "code", - "execution_count": 15, + "execution_count": 33, "metadata": {}, "outputs": [], "source": [ @@ -660,7 +757,7 @@ }, { "cell_type": "code", - "execution_count": 16, + "execution_count": 35, "metadata": {}, "outputs": [], "source": [ @@ -669,7 +766,7 @@ }, { "cell_type": "code", - "execution_count": 17, + "execution_count": 36, "metadata": {}, "outputs": [], "source": [ @@ -698,7 +795,7 @@ }, { "cell_type": "code", - "execution_count": 18, + "execution_count": 37, "metadata": { "tags": [] }, @@ -719,13 +816,13 @@ }, { "cell_type": "code", - "execution_count": 19, + "execution_count": 38, "metadata": {}, "outputs": [], "source": [ "def heatmap(distance_matrix, ax=None, title=\"\"):\n", " \"\"\"\n", - " Generate heatmap from distance matrix.\n", + " Generate a heatmap from a distance matrix.\n", " \n", " Parameters\n", " ----------\n", @@ -748,13 +845,13 @@ }, { "cell_type": "code", - "execution_count": 20, + "execution_count": 39, "metadata": {}, "outputs": [], "source": [ "def dendrogram(distance_matrix, ax=None, title=\"\"):\n", " \"\"\"\n", - " Generate dendrogram from distance matrix.\n", + " Generate a dendrogram from a distance matrix.\n", " \n", " Parameters\n", " ----------\n", @@ -777,12 +874,12 @@ }, { "cell_type": "code", - "execution_count": 21, + "execution_count": 40, "metadata": {}, "outputs": [ { "data": { - "image/png": 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\n", + "image/png": 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\n", 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    " ] @@ -805,12 +902,12 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "We load here again the input kinase information that we defined in __Talktorial T023__." + "We load here again the input kinase information that we defined in __Talktorial T023__, to determine, among other, to which group each kinase belongs to." ] }, { "cell_type": "code", - "execution_count": 22, + "execution_count": 42, "metadata": {}, "outputs": [ { @@ -942,7 +1039,7 @@ "8 p38 mitogen activated protein kinase alpha " ] }, - "execution_count": 22, + "execution_count": 42, "metadata": {}, "output_type": "execute_result" } @@ -956,25 +1053,25 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "#### Analyze of results\n", + "#### Analysis of results\n", "\n", - "- The _sequence_ approach reproduces nicely the Manning _et al._ tree\n", - " - The TK kinases EGFR, ErbB2, MET, KDR are grouped together with highest similarities for EGFR and ErbB2\n", - " - The TKL kinase LCK groups next to the TK kinases\n", - " - The CMGC kinases p38a and CDK2 are grouped together\n", - " - The atypical kinase p110a is a singleton\n", - "- When taking into account the pocket structure (physicochemical and spatial properties) with the _kissim_ approach, similar observations can be made, the typical kinases are grouped together, while the atypical kinase p110a is a singleton. Within the typical kinase grouping, EGFR and ErbB2 are the most similar.\n", - "- The _ifp_ view:\n", - " - BRAF and the atypical kinase p110a form a singletons each\n", + "- The _sequence_ approach reproduces nicely the Manning tree.\n", + " - The TK kinases EGFR, ErbB2, MET, KDR are grouped together with highest similarities for EGFR and ErbB2.\n", + " - The TKL kinase LCK groups next to the TK kinases.\n", + " - The CMGC kinases p38a and CDK2 are grouped together.\n", + " - The atypical kinase p110a is a singleton, i.e., forms its own cluster.\n", + "- When taking into account the pocket structure (physicochemical and spatial properties) with the _kissim_ approach, similar observations can be made: the typical kinases are grouped together, while the atypical kinase p110a is a singleton. Within the typical kinase grouping, EGFR and ErbB2 are the most similar.\n", + "- The _ifp_ method:\n", + " - BRAF and the atypical kinase p110a form a singletons each.\n", " - Surprisingly, ErbB2 forms a singleton (=not grouped with EGFR), but we have to keep in mind that we have the least data points ($4$) for ErbB2.\n", - "- The _ligand-profile_ view:\n", - " - CDK2 and p110a create their own cluster early on (i.e. low similarity to the rest)\n", - " - BRAF, p38a, KDR, LCK (TKL, CMGC and TK group) as well as EGFR and ErbB2 (TK) form one cluster\n", - " - Surprisingly, MET (TK) forms a singleton \n", + "- The _ligand-profile_ method:\n", + " - CDK2 and p110a create their own cluster early on (i.e. low similarity to the rest).\n", + " - BRAF, p38a, KDR, LCK (TKL, CMGC and TK group) as well as EGFR and ErbB2 (TK) form one cluster.\n", + " - Surprisingly, MET (TK) forms a singleton.\n", "- Overall observations:\n", " - Members of the same family (here: EGFR and ErbB2) are grouped together closely in the _sequence_ _kissim_, and _ligand-profile_ approaches.\n", - " - The atypical kinase p110a show high dissimilarity in the _sequence_, _kissim_, and _ifp_ approaches\n", - " - Unexpectedly, KDR (TK) and p38a (CMGC) cluster together in all views (minus _sequence_)\n", + " - The atypical kinase p110a show high dissimilarity in the _sequence_, _kissim_, and _ifp_ approaches.\n", + " - Unexpectedly, KDR (TK) and p38a (CMGC) cluster together in all views (excpect for _sequence_).\n", "\n", "

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zRT#ojk~Rp$jymqhT7EdY^zI$b2V^7mxH?8QF|otw01=gB_};QIGBR7csZ}nV)N$=n zLkXwRn%deErxk(+iyni6cXxNieouKQ>dpqeiPsWM9tY|ulvh>lL*$W|xNS=1Zzi=# zU5Or^`DMJDVI_|2wJSid{~H)@|IwZ5<+-7z;!GeAzG6_^8G(L`Ad7&QAiNMrM3Rv{ z@oRmOxto!xg)zy(*z72gWI-f8_Science (2002), 298(5600), 1912-1934](https://doi.org/10.1126/science.1075762) into eight major groups (AGC, CAMK, CK1, CMGC, RGC, STE, TK, TKL) and one \"Other\" group for unassigned kinases. The kinase clustering is visualized as Manning kinome tree. The kinase resource KinMap enables mapping of kinase data onto that tree, e.g. the number of of X-ray structures per kinase as shown in Figure 1.\n", "\n", + "![Manning tree with number of structures per kinase (KinMap)](images/kinmap_n_structures_per_kinase.png)\n", "\n", - " Phylogenetic tree, clustered by overall sequence similarity\n", - " \n", - "[TODO add a kinome tree figure from kinhub]\n", - "\n", + "*Figure 1:* \n", + "Number of PDB structures per kinase mapped onto the Manning kinome tree using KinMap.\n", "" ] }, - { - "cell_type": "code", - "execution_count": null, - "metadata": {}, - "outputs": [], - "source": [] - }, - { - "cell_type": "code", - "execution_count": null, - "metadata": {}, - "outputs": [], - "source": [] - }, - { - "cell_type": "code", - "execution_count": null, - "metadata": {}, - "outputs": [], - "source": [] - }, { "cell_type": "markdown", "metadata": { @@ -145,7 +123,7 @@ "source": [ "#### Kinase structures and important motifs\n", "\n", - "Kinases sequences and structures are highly conserved. Important regions in the kinase pocket include:\n", + "Kinases sequences and structures are highly conserved. Important regions in the kinase pocket include (Figure 2):\n", "\n", "- Hinge region: Forms key hydrogen bonds to ligands \n", "- DFG motif: Flips between phenylalanine (F) and aspartate (D), driving the active and inactive state\n", @@ -154,7 +132,7 @@ "\n", "![Kinase structure with key motifs](images/T023_kinase_structure.png)\n", "\n", - "*Figure 1:* \n", + "*Figure 2:* \n", "Kinase structure with important key motifs: Hinge region, DFG motif, αC-helix, and G-rich loop (example: CDK2, PDB ID: 1FIN)\n", "\n", "" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ "- Karaman et al. dataset: TODO\n", " - Paper: [Nature Biotechnology (2008), 26, 127-132](https://doi.org/10.1038/nbt1358)\n", " - Data: [KinMap data (JSON)](http://kinhub.org/js/Davis_profiling.js)\n", @@ -489,7 +480,12 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "Generate data for number of structures per kinase in the KinMap format to be mapped onto the kinome tree." + "### KinMap data\n", + "\n", + "There are some KinMap trees shown in this notebook. Please find in the appendix the code to generate the KinMap CSV files to be uploaded to KinMap:\n", + "http://www.kinhub.org/kinmap\n", + "\n", + "Note: PNG downloads do not seem to work anymore, thus download as SVG and convert to PNG in your terminal (Linux) via `convert -density 25 xxx.svg xxx.png` (SVG cannot be included in Jupyter notebooks out-of-the-box)." ] }, { @@ -497,39 +493,110 @@ "execution_count": 4, "metadata": {}, "outputs": [], + "source": [ + "def format_for_kinmap(kinase_names, kinase_values, size_min=10, size_max=50):\n", + " \"\"\"\n", + " Take kinase names and some associated values and generate a KinMap data file\n", + " that will display values as circles of size [`size_min`, `size_max`].\n", + " \n", + " Parameters\n", + " ----------\n", + " kinase_names : list of str\n", + " Kinase names.\n", + " kinase_values : list of float\n", + " Some associated values.\n", + " size_min : int\n", + " Minimum circle size on KinMap tree (minimum input value will be scaled to `size_min`).\n", + " size_max : int\n", + " Maximum circle size on KinMap tree (maximum input value will be scaled to `size_min`).\n", + " \n", + " Returns\n", + " -------\n", + " pandas.DataFrame\n", + " KinMap data with columns `xName` (kinase name), `size` (circle size for KinMap tree).\n", + " \"\"\"\n", + " \n", + " data = pd.DataFrame({\"xName\": kinase_names, \"values\": kinase_values})\n", + " min_ = data[\"values\"].min()\n", + " max_ = data[\"values\"].max()\n", + " data[\"size\"] = data[\"values\"].apply(\n", + " lambda x: ((x - min_)/(max_ - min_) * size_max) + size_min\n", + " )\n", + " return data[[\"xName\", \"size\"]]" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "#### Number of PDB structures per kinase\n", + "\n", + "Generate data for number of structures per kinase in the KinMap format to be mapped onto the kinome tree." + ] + }, + { + "cell_type": "code", + "execution_count": 5, + "metadata": {}, + "outputs": [], "source": [ "from opencadd.databases.klifs import setup_remote\n", + "\n", "klifs = setup_remote()\n", "structures_df = klifs.structures.all_structures()\n", "\n", - "min_scaled = 10\n", - "max_scaled = 50\n", - "\n", + "# Get number of structures per kinase\n", "n_structures_per_kinase = structures_df.groupby(\n", " [\"structure.pdb_id\", \"kinase.klifs_name\"]\n", ").first().reset_index().groupby(\"kinase.klifs_name\").size()\n", - "n_structures_per_kinase.index.name = \"xName\"\n", - "n_structures_per_kinase.name = \"n_structures\"\n", - "n_structures_per_kinase = n_structures_per_kinase.reset_index()\n", - "n_structures_per_kinase[\"shape\"] = \"circle\"\n", - "n_structures_per_kinase[\"fill\"] = \"LimeGreen\"\n", - "n_structures_per_kinase[\"stroke\"] = \"LightGray\"\n", - "min_ = n_structures_per_kinase[\"n_structures\"].min()\n", - "max_ = n_structures_per_kinase[\"n_structures\"].max()\n", - "n_structures_per_kinase[\"size\"] = n_structures_per_kinase[\"n_structures\"].apply(\n", - " lambda x: ((x - min_)/(max_ - min_) * max_scaled) + min_scaled\n", - ")\n", "\n", - "n_structures_per_kinase.to_csv(DATA / \"kinmap_n_structures_per_kinase.csv\", index=None)\n", + "# Save in KinMap format\n", + "kinmap_n_structures_per_kinase = format_for_kinmap(n_structures_per_kinase.index, n_structures_per_kinase.values)\n", + "kinmap_n_structures_per_kinase.to_csv(DATA / \"kinmap_n_structures_per_kinase.csv\", index=None)\n", "# Some kinases will not be resolved in KinMap and will be simply dropped" ] }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "#### Number of ChEMBL bioactivities per kinase\n", + "\n", + "Generate data for number of ChEMBL bioactivities per kinase in the KinMap format to be mapped onto the kinome tree." + ] + }, { "cell_type": "code", - "execution_count": null, + "execution_count": 6, "metadata": {}, "outputs": [], - "source": [] + "source": [ + "from opencadd.databases.klifs import setup_remote\n", + "\n", + "# Get bioactivity data\n", + "path = \"https://github.com/openkinome/kinodata/releases/download/v0.3/activities-chembl29_v0.3.zip\"\n", + "data = pd.read_csv(path, index_col=None)\n", + "data = data[data[\"activities.standard_type\"] == \"pIC50\"]\n", + "data = data.dropna()\n", + "\n", + "# Get kinase data\n", + "klifs = setup_remote()\n", + "kinases_df = klifs.kinases.all_kinases()\n", + "kinases_df = kinases_df[kinases_df[\"kinase.uniprot\"] != \"0\"]\n", + "# Some UniProt IDs have several names in KLIFS, keep only first\n", + "kinases_df = kinases_df.groupby(\"kinase.uniprot\").first()\n", + "\n", + "# Map UniProt ID > kinase KLIFS name\n", + "data = pd.merge(data, kinases_df, left_on=\"UniprotID\", right_on=\"kinase.uniprot\", how=\"left\")\n", + "\n", + "# Get number of activities per kinase\n", + "n_activities_per_kinase = data.groupby(\"kinase.klifs_name\").size()\n", + "\n", + "# Save in KinMap format\n", + "kinmap_n_activities_per_kinase = format_for_kinmap(n_activities_per_kinase.index, n_activities_per_kinase.values)\n", + "kinmap_n_activities_per_kinase.to_csv(DATA / \"kinmap_n_activities_per_kinase.csv\", index=None)\n", + "# Some kinases will not be resolved in KinMap and will be simply dropped" + ] } ], "metadata": { From d6cdf6974ba88d4ace6066feaebe14899a602230 Mon Sep 17 00:00:00 2001 From: Unknown Date: Mon, 27 Sep 2021 15:43:51 +0200 Subject: [PATCH 081/158] T023/25/26: Satisfy black-nb --- .../T023_what_is_a_kinase/talktorial.ipynb | 28 ++++++++++++------- .../talktorial.ipynb | 4 ++- .../talktorial.ipynb | 14 +++++++--- 3 files changed, 31 insertions(+), 15 deletions(-) diff --git a/teachopencadd/talktorials/T023_what_is_a_kinase/talktorial.ipynb b/teachopencadd/talktorials/T023_what_is_a_kinase/talktorial.ipynb index 3c42b0d2..5d73256b 100644 --- a/teachopencadd/talktorials/T023_what_is_a_kinase/talktorial.ipynb +++ b/teachopencadd/talktorials/T023_what_is_a_kinase/talktorial.ipynb @@ -452,7 +452,7 @@ } ], "source": [ - "kinase_selection_df = pd.read_csv(DATA/\"kinase_selection.csv\")\n", + "kinase_selection_df = pd.read_csv(DATA / \"kinase_selection.csv\")\n", "kinase_selection_df" ] }, @@ -498,7 +498,7 @@ " \"\"\"\n", " Take kinase names and some associated values and generate a KinMap data file\n", " that will display values as circles of size [`size_min`, `size_max`].\n", - " \n", + "\n", " Parameters\n", " ----------\n", " kinase_names : list of str\n", @@ -509,18 +509,18 @@ " Minimum circle size on KinMap tree (minimum input value will be scaled to `size_min`).\n", " size_max : int\n", " Maximum circle size on KinMap tree (maximum input value will be scaled to `size_min`).\n", - " \n", + "\n", " Returns\n", " -------\n", " pandas.DataFrame\n", " KinMap data with columns `xName` (kinase name), `size` (circle size for KinMap tree).\n", " \"\"\"\n", - " \n", + "\n", " data = pd.DataFrame({\"xName\": kinase_names, \"values\": kinase_values})\n", " min_ = data[\"values\"].min()\n", " max_ = data[\"values\"].max()\n", " data[\"size\"] = data[\"values\"].apply(\n", - " lambda x: ((x - min_)/(max_ - min_) * size_max) + size_min\n", + " lambda x: ((x - min_) / (max_ - min_) * size_max) + size_min\n", " )\n", " return data[[\"xName\", \"size\"]]" ] @@ -546,12 +546,18 @@ "structures_df = klifs.structures.all_structures()\n", "\n", "# Get number of structures per kinase\n", - "n_structures_per_kinase = structures_df.groupby(\n", - " [\"structure.pdb_id\", \"kinase.klifs_name\"]\n", - ").first().reset_index().groupby(\"kinase.klifs_name\").size()\n", + "n_structures_per_kinase = (\n", + " structures_df.groupby([\"structure.pdb_id\", \"kinase.klifs_name\"])\n", + " .first()\n", + " .reset_index()\n", + " .groupby(\"kinase.klifs_name\")\n", + " .size()\n", + ")\n", "\n", "# Save in KinMap format\n", - "kinmap_n_structures_per_kinase = format_for_kinmap(n_structures_per_kinase.index, n_structures_per_kinase.values)\n", + "kinmap_n_structures_per_kinase = format_for_kinmap(\n", + " n_structures_per_kinase.index, n_structures_per_kinase.values\n", + ")\n", "kinmap_n_structures_per_kinase.to_csv(DATA / \"kinmap_n_structures_per_kinase.csv\", index=None)\n", "# Some kinases will not be resolved in KinMap and will be simply dropped" ] @@ -593,7 +599,9 @@ "n_activities_per_kinase = data.groupby(\"kinase.klifs_name\").size()\n", "\n", "# Save in KinMap format\n", - "kinmap_n_activities_per_kinase = format_for_kinmap(n_activities_per_kinase.index, n_activities_per_kinase.values)\n", + "kinmap_n_activities_per_kinase = format_for_kinmap(\n", + " n_activities_per_kinase.index, n_activities_per_kinase.values\n", + ")\n", "kinmap_n_activities_per_kinase.to_csv(DATA / \"kinmap_n_activities_per_kinase.csv\", index=None)\n", "# Some kinases will not be resolved in KinMap and will be simply dropped" ] diff --git a/teachopencadd/talktorials/T025_kinase_similarity_kissim/talktorial.ipynb b/teachopencadd/talktorials/T025_kinase_similarity_kissim/talktorial.ipynb index 871c2ae7..7af60c5a 100644 --- a/teachopencadd/talktorials/T025_kinase_similarity_kissim/talktorial.ipynb +++ b/teachopencadd/talktorials/T025_kinase_similarity_kissim/talktorial.ipynb @@ -1446,7 +1446,9 @@ } ], "source": [ - "print(f\"Structure matrix of shape {structure_distance_matrix_df.shape} reduced to kinase matrix of shape {kinase_distance_matrix_df.shape}.\")" + "print(\n", + " f\"Structure matrix of shape {structure_distance_matrix_df.shape} reduced to kinase matrix of shape {kinase_distance_matrix_df.shape}.\"\n", + ")" ] }, { diff --git a/teachopencadd/talktorials/T026_kinase_similarity_ifp/talktorial.ipynb b/teachopencadd/talktorials/T026_kinase_similarity_ifp/talktorial.ipynb index d389ca26..e174f9ac 100644 --- a/teachopencadd/talktorials/T026_kinase_similarity_ifp/talktorial.ipynb +++ b/teachopencadd/talktorials/T026_kinase_similarity_ifp/talktorial.ipynb @@ -516,7 +516,9 @@ ], "source": [ "# Load frozen dataset\n", - "structure_klifs_ids = pd.read_csv(DATA / \"frozen_structure_klifs_ids.csv\")[\"structure.klifs_id\"].to_list()\n", + "structure_klifs_ids = pd.read_csv(DATA / \"frozen_structure_klifs_ids.csv\")[\n", + " \"structure.klifs_id\"\n", + "].to_list()\n", "print(f\"Number of structures: {len(structure_klifs_ids)}\")\n", "# NBVAL_CHECK_OUTPUT" ] @@ -992,7 +994,9 @@ ], "source": [ "# This is the KLIFS format of the IFP (structure KLIFS ID and kinase name set as index)\n", - "ifp_series = structures_with_ifps_df.set_index([\"structure.klifs_id\", \"kinase.klifs_name\"])[\"interaction.fingerprint\"]\n", + "ifp_series = structures_with_ifps_df.set_index([\"structure.klifs_id\", \"kinase.klifs_name\"])[\n", + " \"interaction.fingerprint\"\n", + "]\n", "ifp_series.head()" ] }, @@ -1395,7 +1399,9 @@ } ], "source": [ - "print(f\"Structure matrix of shape {structure_distance_matrix_df.shape} reduced to kinase matrix of shape {kinase_distance_matrix_df.shape}.\")" + "print(\n", + " f\"Structure matrix of shape {structure_distance_matrix_df.shape} reduced to kinase matrix of shape {kinase_distance_matrix_df.shape}.\"\n", + ")" ] }, { @@ -1759,7 +1765,7 @@ "source": [ "# Show matrix with background gradient\n", "cm = sns.light_palette(\"green\", as_cmap=True)\n", - "kinase_distance_matrix_df.style.background_gradient(cmap=cm).format(\"{:.3f}\") \n", + "kinase_distance_matrix_df.style.background_gradient(cmap=cm).format(\"{:.3f}\")\n", "# NBVAL_CHECK_OUTPUT" ] }, From 462b8d4ed1ec8d31d8e0a34a3a18f1ebbc2d400f Mon Sep 17 00:00:00 2001 From: t-kimber Date: Mon, 27 Sep 2021 16:07:58 +0200 Subject: [PATCH 082/158] Update headers. --- .../T024_kinase_similarity_sequence/talktorial.ipynb | 4 ++-- 1 file changed, 2 insertions(+), 2 deletions(-) diff --git a/teachopencadd/talktorials/T024_kinase_similarity_sequence/talktorial.ipynb b/teachopencadd/talktorials/T024_kinase_similarity_sequence/talktorial.ipynb index 8ada386d..90cf6a9a 100644 --- a/teachopencadd/talktorials/T024_kinase_similarity_sequence/talktorial.ipynb +++ b/teachopencadd/talktorials/T024_kinase_similarity_sequence/talktorial.ipynb @@ -766,7 +766,7 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "## Kinase similarity" + "### Kinase similarity" ] }, { @@ -1596,7 +1596,7 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "## Kinase distance matrix" + "### Kinase distance matrix" ] }, { From 03847bc5f92e0769c8abd5d4b36235cd54644acf Mon Sep 17 00:00:00 2001 From: t-kimber Date: Mon, 27 Sep 2021 16:09:16 +0200 Subject: [PATCH 083/158] Revert "Update headers." This reverts commit 462b8d4ed1ec8d31d8e0a34a3a18f1ebbc2d400f. --- .../T024_kinase_similarity_sequence/talktorial.ipynb | 4 ++-- 1 file changed, 2 insertions(+), 2 deletions(-) diff --git a/teachopencadd/talktorials/T024_kinase_similarity_sequence/talktorial.ipynb b/teachopencadd/talktorials/T024_kinase_similarity_sequence/talktorial.ipynb index 90cf6a9a..8ada386d 100644 --- a/teachopencadd/talktorials/T024_kinase_similarity_sequence/talktorial.ipynb +++ b/teachopencadd/talktorials/T024_kinase_similarity_sequence/talktorial.ipynb @@ -766,7 +766,7 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "### Kinase similarity" + "## Kinase similarity" ] }, { @@ -1596,7 +1596,7 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "### Kinase distance matrix" + "## Kinase distance matrix" ] }, { From e6415fd961541f58ec8cbc87c8720567ea97548c Mon Sep 17 00:00:00 2001 From: t-kimber Date: Mon, 27 Sep 2021 16:15:49 +0200 Subject: [PATCH 084/158] address some comments of AV. --- .../talktorial.ipynb | 2573 +++++++++++++++-- 1 file changed, 2401 insertions(+), 172 deletions(-) diff --git a/teachopencadd/talktorials/T027_kinase_similarity_ligand_profile/talktorial.ipynb b/teachopencadd/talktorials/T027_kinase_similarity_ligand_profile/talktorial.ipynb index c41ef2d7..5a7579d1 100644 --- a/teachopencadd/talktorials/T027_kinase_similarity_ligand_profile/talktorial.ipynb +++ b/teachopencadd/talktorials/T027_kinase_similarity_ligand_profile/talktorial.ipynb @@ -32,7 +32,8 @@ "* Bioactivity data\n", "* Kinase similarity descriptor: ligand-profile\n", " * Kinase similarity\n", - " * Kinase promiscuity" + " * Kinase promiscuity\n", + "* From similarity matrix to distance matrix" ] }, { @@ -60,7 +61,8 @@ "### References\n", "\n", "* Kinase dataset: [Molecules (2021), 26(3), 629](https://www.mdpi.com/1420-3049/26/3/629) \n", - "* [ChEMBL](https://www.ebi.ac.uk/chembl/) database" + "* [ChEMBL](https://www.ebi.ac.uk/chembl/) database\n", + "* Kinmap: http://www.kinhub.org/kinmap/" ] }, { @@ -81,31 +83,7 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "We will use nine kinases as investigated in [Molecules (2021), 26(3), 629](https://www.mdpi.com/1420-3049/26/3/629). In the study diverse kinase similarity measures were analyzed for different combinations of kinase on- and off-targets to explore the limits of multi-kinase screenings.\n", - "\n", - " \n", - "\n", - "> We aggregated the investigated kinases in “profiles”. Profile 1 combined **EGFR** and **ErbB2** as targets and **BRAF** as a (general) anti-target. Out of similar considerations, Profile 2 consisted of EGFR and **PI3K** as targets and BRAF as anti-target. This profile is expected to be more challenging as PI3K is an atypical kinase and thus less similar to EGFR than for example ErbB2 used in Profile 1. Profile 3, comprised of EGFR and **VEGFR2** as targets and BRAF as anti-target, was contrasted with the hit rate that we found with a standard docking against the single target VEGFR2 (Profile 4).\n", - "> To broaden the comparison and obtain an estimate for the promiscuity of each compound, the kinases **CDK2**, **LCK**, **MET** and **p38α** were included in the experimental assay panel and the structure-based bioinformatics comparison as commonly used anti-targets.\n", - "\n", - " \n", - "\n", - "*Table 1:* \n", - "Kinases used in this notebook, taken from [Molecules (2021), 26(3), 629](https://www.mdpi.com/1420-3049/26/3/629), with their synonyms, UniProt IDs, kinase groups, and full unabbreviated names.\n", - "\n", - " \n", - "\n", - "| Kinase | Synonyms | UniProt ID | Group | Full kinase name |\n", - "|----------------------------|------------------------|------------|----------|--------------------------------------------------|\n", - "| EGFR | ErbB1 | P00533 | TK | Epidermal growth factor receptor |\n", - "| ErbB2 | Her2 | P04626 | TK | Erythroblastic leukemia viral oncogene homolog 2 |\n", - "| PI3K | PI3KCA, p110a | P42336 | Atypical | Phosphatidylinositol-3-kinase |\n", - "| VEGFR2 | KDR | P35968 | TK | Vascular endothelial growth factor receptor 2 |\n", - "| BRAF | - | P15056 | TKL | Rapidly accelerated fibrosarcoma isoform B |\n", - "| CDK2 | - | P24941 | CMGC | Cyclic-dependent kinase 2 |\n", - "| LCK | - | P06239 | TK | Lymphocyte-specific protein tyrosine kinase |\n", - "| MET | - | P08581 | TK | Mesenchymal-epithelial transition factor |\n", - "| p38a | MAPK14 | Q16539 | CMGC | p38 mitogen activated protein kinase α |" + "We use the kinase selection as defined in __Talktorial T023__." ] }, { @@ -119,7 +97,7 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "In order to measure kinase similarity through ligand profiling data, bioactivity data is retrieved from the well-known [ChEMBL](https://www.ebi.ac.uk/chembl/) database and the query focuses on human-kinases. Luckily, a curated version of ChEMBL28 is already freely available in the openkinome organization, see https://github.com/openkinome/kinodata.\n", + "In order to measure kinase similarity through ligand profiling data, bioactivity data is retrieved from the well-known [ChEMBL](https://www.ebi.ac.uk/chembl/) database and the query focuses on human-kinases. Luckily, a curated version of ChEMBL29 is already freely available in the openkinome organization, see https://github.com/openkinome/kinodata.\n", "For more details on querying the ChEMBL database, please refer to [Talktorial T001](https://github.com/volkamerlab/teachopencadd/blob/master/teachopencadd/talktorials/T001_query_chembl/talktorial.ipynb)." ] }, @@ -171,6 +149,15 @@ "Computing the similarity between a kinase and itself may be interpreted as kinase promiscuity, where the similarity described above would therefore represent the fraction of active compounds over all tested compounds." ] }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "### From similarity matrix to distance matrix\n", + "\n", + "As discussed in __Talktorial T024__, we use convert the similarity matrix to a distance matrix." + ] + }, { "cell_type": "markdown", "metadata": {}, @@ -205,24 +192,398 @@ "cell_type": "markdown", "metadata": {}, "source": [ - "### Retrieve the data" + "### Define the kinases of interest" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ - "We retrieve a pre-curated version of a kinase subset of ChEMBL v.28 freely available at openkinome, see https://github.com/openkinome/kinodata/releases/tag/v0.2." + "Let's load the kinase selection as defined in __Talktorial T023__." ] }, { "cell_type": "code", - "execution_count": null, + "execution_count": 3, + "metadata": {}, + "outputs": [ + { + "data": { + "text/html": [ + "

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