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+{
+ "cells": [
+ {
+ "cell_type": "markdown",
+ "metadata": {},
+ "source": [
+ "# HiC link size empirical distributions for datasets in ALLHiC paper\n",
+ "\n",
+ "We plot the link size (x-axis) vs link density (y-axis) for each of the four datasets used in the ALLHiC paper. We then try to infer the coeffiencients in the power law model.\n",
+ "\n",
+ "$$Y=A \\times X^B$$\n",
+ "\n",
+ "Based on `allhic extract`, the coefficients for the four datasets are:\n",
+ "- Ler0 (AAGCTT): $Y=0.00162 \\times X^{-0.8135}$\n",
+ "- Rice (GATC): $Y=0.000347 \\times X^{-0.8042}$\n",
+ "- AP85 Chr1A (AAGCTT): $Y=1.62e^{-5} \\times X^{-0.8164}$\n",
+ "- Molokai Chr01A (AAGCTT): $Y=0.000325 \\times X^{-0.8844}$"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "metadata": {},
+ "source": [
+ "## Dependencies"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 1,
+ "metadata": {},
+ "outputs": [],
+ "source": [
+ "%matplotlib inline\n",
+ "import matplotlib.pyplot as plt\n",
+ "import seaborn as sns\n",
+ "sns.set_style(\"darkgrid\")\n",
+ "\n",
+ "import pandas as pd"
+ ]
+ },
+ {
+ "cell_type": "markdown",
+ "metadata": {},
+ "source": [
+ "## Load data"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 7,
+ "metadata": {},
+ "outputs": [
+ {
+ "data": {
+ "text/html": [
+ "
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+ "\n",
+ "
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+ " \n",
+ " \n",
+ " | \n",
+ " #Bin | \n",
+ " BinStart | \n",
+ " BinSize | \n",
+ " NumLinks | \n",
+ " TotalSize | \n",
+ " LinkDensity | \n",
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+ "text/plain": [
+ " #Bin BinStart BinSize NumLinks TotalSize LinkDensity\n",
+ "0 0 2048 90 45072 119653414 0.000004\n",
+ "1 1 2138 95 49670 119652784 0.000004\n",
+ "2 2 2233 99 44248 119652119 0.000004\n",
+ "3 3 2332 103 44274 119651426 0.000004\n",
+ "4 4 2435 108 45417 119650705 0.000004"
+ ]
+ },
+ "execution_count": 7,
+ "metadata": {},
+ "output_type": "execute_result"
+ }
+ ],
+ "source": [
+ "def load_hic_data(filename):\n",
+ " \"\"\" Load tabular datasets on `distribution.txt`\n",
+ " File can be loaded directly into dataframe as first line contains header.\n",
+ " \"\"\"\n",
+ " df = pd.read_csv(filename, sep=\"\\t\")\n",
+ " xf = df[df[\"NumLinks\"] != 0]\n",
+ " return xf\n",
+ "\n",
+ "df = load_hic_data(\"ArabidopsisLer_RE_AAGCTT.distribution.txt\")\n",
+ "df.head()"
+ ]
+ },
+ {
+ "cell_type": "code",
+ "execution_count": 42,
+ "metadata": {},
+ "outputs": [
+ {
+ "data": {
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\n",
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+ "