From efb91b31ed26f1c9588d8fd071d2515876856c3d Mon Sep 17 00:00:00 2001 From: Shiv Ram Dubey <36983242+shivram1987@users.noreply.github.com> Date: Wed, 12 Feb 2020 14:52:34 +0530 Subject: [PATCH 01/44] Update diffGrad.py --- diffGrad.py | 3 ++- 1 file changed, 2 insertions(+), 1 deletion(-) diff --git a/diffGrad.py b/diffGrad.py index f2649ad..5d8699f 100644 --- a/diffGrad.py +++ b/diffGrad.py @@ -96,7 +96,8 @@ def step(self, closure=None): # compute diffgrad coefficient (dfc) diff = abs(previous_grad - grad) dfc = 1. / (1. + torch.exp(-diff)) - state['previous_grad'] = grad + #state['previous_grad'] = grad %used in paper but has the bug that previous grad is overwritten with grad and diff becomes always zero. Fixed in the next line. + state['previous_grad'] = grad.clone() # update momentum with dfc exp_avg1 = exp_avg * dfc From 93fb7fcdf1ddefea04d4273b91f42f1c6e0da4b4 Mon Sep 17 00:00:00 2001 From: Shiv Ram Dubey <36983242+shivram1987@users.noreply.github.com> Date: Sun, 1 Mar 2020 10:49:43 +0530 Subject: [PATCH 02/44] Create diffGrad_v2.py --- diffGrad_v2.py | 106 +++++++++++++++++++++++++++++++++++++++++++++++++ 1 file changed, 106 insertions(+) create mode 100644 diffGrad_v2.py diff --git a/diffGrad_v2.py b/diffGrad_v2.py new file mode 100644 index 0000000..3268ef4 --- /dev/null +++ b/diffGrad_v2.py @@ -0,0 +1,106 @@ +# Fixes a bug in original diffGrad code +import math +import torch +from torch.optim.optimizer import Optimizer +import numpy as np +import torch.nn as nn +#import torch.optim as Optimizer + +class diffgrad(Optimizer): + r"""Implements diffGrad algorithm. It is modified from the pytorch implementation of Adam. + It has been proposed in `diffGrad: An Optimization Method for Convolutional Neural Networks`_. + Arguments: + params (iterable): iterable of parameters to optimize or dicts defining + parameter groups + lr (float, optional): learning rate (default: 1e-3) + betas (Tuple[float, float], optional): coefficients used for computing + running averages of gradient and its square (default: (0.9, 0.999)) + eps (float, optional): term added to the denominator to improve + numerical stability (default: 1e-8) + weight_decay (float, optional): weight decay (L2 penalty) (default: 0) + amsgrad (boolean, optional): whether to use the AMSGrad variant of this + algorithm from the paper `On the Convergence of Adam and Beyond`_ + (default: False) + .. _diffGrad: An Optimization Method for Convolutional Neural Networks: + https://arxiv.org/abs/1909.11015 + .. _Adam\: A Method for Stochastic Optimization: + https://arxiv.org/abs/1412.6980 + .. _On the Convergence of Adam and Beyond: + https://openreview.net/forum?id=ryQu7f-RZ + """ + + def __init__(self, params, lr=1e-3, betas=(0.9, 0.999), eps=1e-8, weight_decay=0): + if not 0.0 <= lr: + raise ValueError("Invalid learning rate: {}".format(lr)) + if not 0.0 <= eps: + raise ValueError("Invalid epsilon value: {}".format(eps)) + if not 0.0 <= betas[0] < 1.0: + raise ValueError("Invalid beta parameter at index 0: {}".format(betas[0])) + if not 0.0 <= betas[1] < 1.0: + raise ValueError("Invalid beta parameter at index 1: {}".format(betas[1])) + defaults = dict(lr=lr, betas=betas, eps=eps, weight_decay=weight_decay) + super(diffgrad, self).__init__(params, defaults) + + def __setstate__(self, state): + super(diffgrad, self).__setstate__(state) + + def step(self, closure=None): + """Performs a single optimization step. + Arguments: + closure (callable, optional): A closure that reevaluates the model + and returns the loss. + """ + loss = None + if closure is not None: + loss = closure() + + for group in self.param_groups: + for p in group['params']: + if p.grad is None: + continue + grad = p.grad.data + if grad.is_sparse: + raise RuntimeError('diffGrad does not support sparse gradients, please consider SparseAdam instead') + + state = self.state[p] + + # State initialization + if len(state) == 0: + state['step'] = 0 + # Exponential moving average of gradient values + state['exp_avg'] = torch.zeros_like(p.data) + # Exponential moving average of squared gradient values + state['exp_avg_sq'] = torch.zeros_like(p.data) + # Previous gradient + state['previous_grad'] = torch.zeros_like(p.data) + + exp_avg, exp_avg_sq, previous_grad = state['exp_avg'], state['exp_avg_sq'], state['previous_grad'] + beta1, beta2 = group['betas'] + + state['step'] += 1 + + if group['weight_decay'] != 0: + grad.add_(group['weight_decay'], p.data) + + # Decay the first and second moment running average coefficient + exp_avg.mul_(beta1).add_(1 - beta1, grad) + exp_avg_sq.mul_(beta2).addcmul_(1 - beta2, grad, grad) + denom = exp_avg_sq.sqrt().add_(group['eps']) + + bias_correction1 = 1 - beta1 ** state['step'] + bias_correction2 = 1 - beta2 ** state['step'] + + # compute diffgrad coefficient (dfc) + diff = abs(previous_grad - grad) + dfc = 1. / (1. + torch.exp(-diff)) + #state['previous_grad'] = grad %used in paper but has the bug that previous grad is overwritten with grad and diff becomes always zero. Fixed in the next line. + state['previous_grad'] = grad.clone() + + # update momentum with dfc + exp_avg1 = exp_avg * dfc + + step_size = group['lr'] * math.sqrt(bias_correction2) / bias_correction1 + + p.data.addcdiv_(-step_size, exp_avg1, denom) + + return loss From 9a834f5a3d9ba78855bf1b96873c7f5fcf35f01e Mon Sep 17 00:00:00 2001 From: Shiv Ram Dubey <36983242+shivram1987@users.noreply.github.com> Date: Sun, 1 Mar 2020 10:51:19 +0530 Subject: [PATCH 03/44] Update diffGrad.py --- diffGrad.py | 8 ++++---- 1 file changed, 4 insertions(+), 4 deletions(-) diff --git a/diffGrad.py b/diffGrad.py index 5d8699f..5a5bfa7 100644 --- a/diffGrad.py +++ b/diffGrad.py @@ -1,3 +1,4 @@ +# This diffGrad implementation has a bug. Use diffGrad_v2.py. import math import torch from torch.optim.optimizer import Optimizer @@ -96,10 +97,9 @@ def step(self, closure=None): # compute diffgrad coefficient (dfc) diff = abs(previous_grad - grad) dfc = 1. / (1. + torch.exp(-diff)) - #state['previous_grad'] = grad %used in paper but has the bug that previous grad is overwritten with grad and diff becomes always zero. Fixed in the next line. - state['previous_grad'] = grad.clone() - - # update momentum with dfc + state['previous_grad'] = grad %used in paper but has the bug that previous grad is overwritten with grad and diff becomes always zero. Fixed in the next line. + + # update momentum with dfc exp_avg1 = exp_avg * dfc step_size = group['lr'] * math.sqrt(bias_correction2) / bias_correction1 From 3642f5a4e20852112529b8d35f740b0d4a3a64c8 Mon Sep 17 00:00:00 2001 From: Shiv Ram Dubey <36983242+shivram1987@users.noreply.github.com> Date: Sun, 1 Mar 2020 10:54:55 +0530 Subject: [PATCH 04/44] Update README.md --- README.md | 7 +++++-- 1 file changed, 5 insertions(+), 2 deletions(-) diff --git a/README.md b/README.md index 9720d15..278c203 100644 --- a/README.md +++ b/README.md @@ -6,9 +6,12 @@ diffGrad: An Optimization Method for Convolutional Neural Networks Abstract—Stochastic Gradient Decent (SGD) is one of the core techniques behind the success of deep neural networks. The gradient provides information on the direction in which function has the steepest rate of change. The main problem with basic SGD is to change by equal sized steps for all parameters, irrespective of gradient behavior. Hence, an efficient way of deep network optimization is to make adaptive step sizes for each parameter. Recently, several attempts have been made to improve gradient descent methods such as AdaGrad, AdaDelta, RMSProp and Adam. These methods rely on the square roots of exponential moving averages of squared past gradients. Thus, these methods do not take the advantage of local change in gradients. In this paper, a novel optimizer is proposed based on the difference between the present and the immediate past gradient (i.e., diffGrad). In the proposed diffGrad optimization technique, the step size is adjusted for each parameter in such a way that it should have a larger step size for faster gradient changing parameters and lower step size for lower gradient changing parameters. The convergence analysis is done using the regret bound approach of online learning framework. Rigorous analysis is made in this paper over three synthetic complex non-convex functions. The image categorization experiments are also conducted over the CIFAR10 and CIFAR100 datasets to observe the performance of diffGrad with respect to the state-of-the-art optimizers such as SGDM, AdaGrad, AdaDelta, RMSProp, AMSGrad, and Adam. The residual unit (ResNet) based Convolutional Neural Networks (CNN) architecture is used in the experiments. The experiments show that diffGrad outperforms the other optimizers. Also, we showed that diffGrad performs uniformly well on network using different activation functions. -IEEE TNNLS version: https://ieeexplore.ieee.org/document/8939562 +IEEE TNNLS version: https://ieeexplore.ieee.org/document/8939562 (Uses diffGrad.py) -arXiv version: https://arxiv.org/abs/1909.11015 +arXiv version: https://arxiv.org/abs/1909.11015 (Uses diffGrad.py) + + +It is recommended to use diffGrad_v2.py which fixes a bug in diffGrad.py. All experiments are perfomed using following framework: https://github.com/kuangliu/pytorch-cifar From 03e3b08bf643dd9b18234d01f4150aed20ba2290 Mon Sep 17 00:00:00 2001 From: Shiv Ram Dubey <36983242+shivram1987@users.noreply.github.com> Date: Sun, 1 Mar 2020 11:49:35 +0530 Subject: [PATCH 05/44] Update README.md --- README.md | 9 +++------ 1 file changed, 3 insertions(+), 6 deletions(-) diff --git a/README.md b/README.md index 278c203..01c9b2f 100644 --- a/README.md +++ b/README.md @@ -2,16 +2,13 @@ diffGrad: An Optimization Method for Convolutional Neural Networks -IEEE Transactions on Neural Networks and Learning Systems, 2019 - -Abstract—Stochastic Gradient Decent (SGD) is one of the core techniques behind the success of deep neural networks. The gradient provides information on the direction in which function has the steepest rate of change. The main problem with basic SGD is to change by equal sized steps for all parameters, irrespective of gradient behavior. Hence, an efficient way of deep network optimization is to make adaptive step sizes for each parameter. Recently, several attempts have been made to improve gradient descent methods such as AdaGrad, AdaDelta, RMSProp and Adam. These methods rely on the square roots of exponential moving averages of squared past gradients. Thus, these methods do not take the advantage of local change in gradients. In this paper, a novel optimizer is proposed based on the difference between the present and the immediate past gradient (i.e., diffGrad). In the proposed diffGrad optimization technique, the step size is adjusted for each parameter in such a way that it should have a larger step size for faster gradient changing parameters and lower step size for lower gradient changing parameters. The convergence analysis is done using the regret bound approach of online learning framework. Rigorous analysis is made in this paper over three synthetic complex non-convex functions. The image categorization experiments are also conducted over the CIFAR10 and CIFAR100 datasets to observe the performance of diffGrad with respect to the state-of-the-art optimizers such as SGDM, AdaGrad, AdaDelta, RMSProp, AMSGrad, and Adam. The residual unit (ResNet) based Convolutional Neural Networks (CNN) architecture is used in the experiments. The experiments show that diffGrad outperforms the other optimizers. Also, we showed that diffGrad performs uniformly well on network using different activation functions. - -IEEE TNNLS version: https://ieeexplore.ieee.org/document/8939562 (Uses diffGrad.py) +It is recommended to use diffGrad_v2.py which fixes a bug in diffGrad.py. arXiv version: https://arxiv.org/abs/1909.11015 (Uses diffGrad.py) +IEEE TNNLS version: https://ieeexplore.ieee.org/document/8939562 (Uses diffGrad.py) -It is recommended to use diffGrad_v2.py which fixes a bug in diffGrad.py. +Abstract—Stochastic Gradient Decent (SGD) is one of the core techniques behind the success of deep neural networks. The gradient provides information on the direction in which function has the steepest rate of change. The main problem with basic SGD is to change by equal sized steps for all parameters, irrespective of gradient behavior. Hence, an efficient way of deep network optimization is to make adaptive step sizes for each parameter. Recently, several attempts have been made to improve gradient descent methods such as AdaGrad, AdaDelta, RMSProp and Adam. These methods rely on the square roots of exponential moving averages of squared past gradients. Thus, these methods do not take the advantage of local change in gradients. In this paper, a novel optimizer is proposed based on the difference between the present and the immediate past gradient (i.e., diffGrad). In the proposed diffGrad optimization technique, the step size is adjusted for each parameter in such a way that it should have a larger step size for faster gradient changing parameters and lower step size for lower gradient changing parameters. The convergence analysis is done using the regret bound approach of online learning framework. Rigorous analysis is made in this paper over three synthetic complex non-convex functions. The image categorization experiments are also conducted over the CIFAR10 and CIFAR100 datasets to observe the performance of diffGrad with respect to the state-of-the-art optimizers such as SGDM, AdaGrad, AdaDelta, RMSProp, AMSGrad, and Adam. The residual unit (ResNet) based Convolutional Neural Networks (CNN) architecture is used in the experiments. The experiments show that diffGrad outperforms the other optimizers. Also, we showed that diffGrad performs uniformly well on network using different activation functions. All experiments are perfomed using following framework: https://github.com/kuangliu/pytorch-cifar From f48985a9bd2afaf97e02d86385ef48c557a8b607 Mon Sep 17 00:00:00 2001 From: Shiv Ram Dubey <36983242+shivram1987@users.noreply.github.com> Date: Sun, 1 Mar 2020 12:07:37 +0530 Subject: [PATCH 06/44] Update README.md --- README.md | 4 ++-- 1 file changed, 2 insertions(+), 2 deletions(-) diff --git a/README.md b/README.md index 01c9b2f..a4a4823 100644 --- a/README.md +++ b/README.md @@ -4,9 +4,9 @@ diffGrad: An Optimization Method for Convolutional Neural Networks It is recommended to use diffGrad_v2.py which fixes a bug in diffGrad.py. -arXiv version: https://arxiv.org/abs/1909.11015 (Uses diffGrad.py) +arXiv version: https://arxiv.org/abs/1909.11015 -IEEE TNNLS version: https://ieeexplore.ieee.org/document/8939562 (Uses diffGrad.py) +IEEE TNNLS version: https://ieeexplore.ieee.org/document/8939562 Abstract—Stochastic Gradient Decent (SGD) is one of the core techniques behind the success of deep neural networks. The gradient provides information on the direction in which function has the steepest rate of change. The main problem with basic SGD is to change by equal sized steps for all parameters, irrespective of gradient behavior. Hence, an efficient way of deep network optimization is to make adaptive step sizes for each parameter. Recently, several attempts have been made to improve gradient descent methods such as AdaGrad, AdaDelta, RMSProp and Adam. These methods rely on the square roots of exponential moving averages of squared past gradients. Thus, these methods do not take the advantage of local change in gradients. In this paper, a novel optimizer is proposed based on the difference between the present and the immediate past gradient (i.e., diffGrad). In the proposed diffGrad optimization technique, the step size is adjusted for each parameter in such a way that it should have a larger step size for faster gradient changing parameters and lower step size for lower gradient changing parameters. The convergence analysis is done using the regret bound approach of online learning framework. Rigorous analysis is made in this paper over three synthetic complex non-convex functions. The image categorization experiments are also conducted over the CIFAR10 and CIFAR100 datasets to observe the performance of diffGrad with respect to the state-of-the-art optimizers such as SGDM, AdaGrad, AdaDelta, RMSProp, AMSGrad, and Adam. The residual unit (ResNet) based Convolutional Neural Networks (CNN) architecture is used in the experiments. The experiments show that diffGrad outperforms the other optimizers. Also, we showed that diffGrad performs uniformly well on network using different activation functions. From 9b847c3cc6eeb9e60399b4527e02179c33f3258f Mon Sep 17 00:00:00 2001 From: Swalpa Kumar Roy Date: Sun, 1 Mar 2020 12:36:47 +0530 Subject: [PATCH 07/44] Update README.md --- README.md | 3 ++- 1 file changed, 2 insertions(+), 1 deletion(-) diff --git a/README.md b/README.md index a4a4823..c1c5dd6 100644 --- a/README.md +++ b/README.md @@ -2,7 +2,8 @@ diffGrad: An Optimization Method for Convolutional Neural Networks -It is recommended to use diffGrad_v2.py which fixes a bug in diffGrad.py. + It is recommended to use diffGrad_v2.py which fixes a bug in diffGrad.py. arXiv version: https://arxiv.org/abs/1909.11015 From b1d5790c96332a6b6d0939fa829533677560b6bb Mon Sep 17 00:00:00 2001 From: Swalpa Kumar Roy Date: Sun, 1 Mar 2020 12:40:17 +0530 Subject: [PATCH 08/44] Update README.md --- README.md | 4 +--- 1 file changed, 1 insertion(+), 3 deletions(-) diff --git a/README.md b/README.md index c1c5dd6..764b4a2 100644 --- a/README.md +++ b/README.md @@ -1,6 +1,4 @@ -# diffGrad - -diffGrad: An Optimization Method for Convolutional Neural Networks +# diffGrad: An Optimization Method for Convolutional Neural Networks It is recommended to use diffGrad_v2.py which fixes a bug in diffGrad.py. From d82973291c4016beb9c71805fe043dfb00f77434 Mon Sep 17 00:00:00 2001 From: Swalpa Kumar Roy Date: Sun, 1 Mar 2020 12:42:33 +0530 Subject: [PATCH 09/44] Update README.md --- README.md | 3 ++- 1 file changed, 2 insertions(+), 1 deletion(-) diff --git a/README.md b/README.md index 764b4a2..985cb0a 100644 --- a/README.md +++ b/README.md @@ -15,5 +15,6 @@ All experiments are perfomed using following framework: https://github.com/kuang Please cite this work as: S.R. Dubey, S. Chakraborty, S.K. Roy, S. Mukherjee, S.K. Singh, and B.B. Chaudhuri. diffGrad: An Optimization Method for Convolutional Neural Networks. IEEE Transactions on Neural Networks and Learning Systems, 2019. +## License -Copyright (©2019): Shiv Ram Dubey, Indian Institute of Information Technology, Sri City, Chittoor, A.P., India +Copyright (©2019): Shiv Ram Dubey, Indian Institute of Information Technology, Sri City, Chittoor, A.P., India. Released under the MIT License. See [LICENSE](LICENSE) for details. From a139346cb032ce633b25723a5228db88b9052ee5 Mon Sep 17 00:00:00 2001 From: Swalpa Kumar Roy Date: Sun, 1 Mar 2020 12:46:23 +0530 Subject: [PATCH 10/44] Update README.md --- README.md | 18 ++++++++++++++++-- 1 file changed, 16 insertions(+), 2 deletions(-) diff --git a/README.md b/README.md index 985cb0a..e02b6a1 100644 --- a/README.md +++ b/README.md @@ -9,10 +9,24 @@ IEEE TNNLS version: https://ieeexplore.ieee.org/document/8939562 Abstract—Stochastic Gradient Decent (SGD) is one of the core techniques behind the success of deep neural networks. The gradient provides information on the direction in which function has the steepest rate of change. The main problem with basic SGD is to change by equal sized steps for all parameters, irrespective of gradient behavior. Hence, an efficient way of deep network optimization is to make adaptive step sizes for each parameter. Recently, several attempts have been made to improve gradient descent methods such as AdaGrad, AdaDelta, RMSProp and Adam. These methods rely on the square roots of exponential moving averages of squared past gradients. Thus, these methods do not take the advantage of local change in gradients. In this paper, a novel optimizer is proposed based on the difference between the present and the immediate past gradient (i.e., diffGrad). In the proposed diffGrad optimization technique, the step size is adjusted for each parameter in such a way that it should have a larger step size for faster gradient changing parameters and lower step size for lower gradient changing parameters. The convergence analysis is done using the regret bound approach of online learning framework. Rigorous analysis is made in this paper over three synthetic complex non-convex functions. The image categorization experiments are also conducted over the CIFAR10 and CIFAR100 datasets to observe the performance of diffGrad with respect to the state-of-the-art optimizers such as SGDM, AdaGrad, AdaDelta, RMSProp, AMSGrad, and Adam. The residual unit (ResNet) based Convolutional Neural Networks (CNN) architecture is used in the experiments. The experiments show that diffGrad outperforms the other optimizers. Also, we showed that diffGrad performs uniformly well on network using different activation functions. +## Citation + +If you use this code in your research, we would appreciate a citation to the original + @article{dubey2019diffgrad, + title={diffGrad: An Optimization Method for Convolutional Neural Networks}, + author={Dubey, Shiv Ram and Chakraborty, Soumendu and Roy, Swalpa Kumar and Mukherjee, Snehasis and Singh, Satish Kumar and Chaudhuri, Bidyut Baran}, + journal={IEEE Transactions on Neural Networks and Learning Systems}, + year={2019}, + publisher={IEEE} + } + + -All experiments are perfomed using following framework: https://github.com/kuangliu/pytorch-cifar -Please cite this work as: S.R. Dubey, S. Chakraborty, S.K. Roy, S. Mukherjee, S.K. Singh, and B.B. Chaudhuri. diffGrad: An Optimization Method for Convolutional Neural Networks. IEEE Transactions on Neural Networks and Learning Systems, 2019. + +## Acknowledgement + +All experiments are perfomed using following framework: https://github.com/kuangliu/pytorch-cifar ## License From e6602ef4c55974681f8df31bdaa827042e93189e Mon Sep 17 00:00:00 2001 From: Swalpa Kumar Roy Date: Sun, 1 Mar 2020 12:47:26 +0530 Subject: [PATCH 11/44] Update README.md --- README.md | 5 +---- 1 file changed, 1 insertion(+), 4 deletions(-) diff --git a/README.md b/README.md index e02b6a1..5096fba 100644 --- a/README.md +++ b/README.md @@ -12,6 +12,7 @@ IEEE TNNLS version: https://ieeexplore.ieee.org/document/8939562 ## Citation If you use this code in your research, we would appreciate a citation to the original + @article{dubey2019diffgrad, title={diffGrad: An Optimization Method for Convolutional Neural Networks}, author={Dubey, Shiv Ram and Chakraborty, Soumendu and Roy, Swalpa Kumar and Mukherjee, Snehasis and Singh, Satish Kumar and Chaudhuri, Bidyut Baran}, @@ -20,10 +21,6 @@ If you use this code in your research, we would appreciate a citation to the ori publisher={IEEE} } - - - - ## Acknowledgement All experiments are perfomed using following framework: https://github.com/kuangliu/pytorch-cifar From 0cb8110bd32c51f8dfcd79189706ca3cdc03d9fd Mon Sep 17 00:00:00 2001 From: Swalpa Kumar Roy Date: Sun, 1 Mar 2020 12:51:17 +0530 Subject: [PATCH 12/44] Update README.md --- README.md | 1 + 1 file changed, 1 insertion(+) diff --git a/README.md b/README.md index 5096fba..0a2a397 100644 --- a/README.md +++ b/README.md @@ -11,6 +11,7 @@ IEEE TNNLS version: https://ieeexplore.ieee.org/document/8939562 ## Citation + If you use this code in your research, we would appreciate a citation to the original @article{dubey2019diffgrad, From 4da5b9e656bbd0819c41b3e156434f21899eb3c7 Mon Sep 17 00:00:00 2001 From: Swalpa Kumar Roy Date: Sun, 1 Mar 2020 12:52:12 +0530 Subject: [PATCH 13/44] Add files via upload --- paper.pdf | Bin 0 -> 2948551 bytes 1 file changed, 0 insertions(+), 0 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--- README.md | 2 +- 1 file changed, 1 insertion(+), 1 deletion(-) diff --git a/README.md b/README.md index 0a2a397..e61ec1b 100644 --- a/README.md +++ b/README.md @@ -12,7 +12,7 @@ IEEE TNNLS version: https://ieeexplore.ieee.org/document/8939562 ## Citation -If you use this code in your research, we would appreciate a citation to the original +If you use this code in your research, we would appreciate a citation to the original [paper](paper.pdf) @article{dubey2019diffgrad, title={diffGrad: An Optimization Method for Convolutional Neural Networks}, From 41880bc23cd9475d6b01a82d5b1ba80bcb76bbbe Mon Sep 17 00:00:00 2001 From: Swalpa Kumar Roy Date: Sun, 1 Mar 2020 12:55:05 +0530 Subject: [PATCH 15/44] Update README.md --- README.md | 3 +-- 1 file changed, 1 insertion(+), 2 deletions(-) diff --git a/README.md b/README.md index e61ec1b..0cee16a 100644 --- a/README.md +++ b/README.md @@ -1,11 +1,10 @@ -# diffGrad: An Optimization Method for Convolutional Neural Networks +# [diffGrad: An Optimization Method for Convolutional Neural Networks](https://ieeexplore.ieee.org/document/8939562) It is recommended to use diffGrad_v2.py which fixes a bug in diffGrad.py. arXiv version: https://arxiv.org/abs/1909.11015 -IEEE TNNLS version: https://ieeexplore.ieee.org/document/8939562 Abstract—Stochastic Gradient Decent (SGD) is one of the core techniques behind the success of deep neural networks. The gradient provides information on the direction in which function has the steepest rate of change. The main problem with basic SGD is to change by equal sized steps for all parameters, irrespective of gradient behavior. Hence, an efficient way of deep network optimization is to make adaptive step sizes for each parameter. Recently, several attempts have been made to improve gradient descent methods such as AdaGrad, AdaDelta, RMSProp and Adam. These methods rely on the square roots of exponential moving averages of squared past gradients. Thus, these methods do not take the advantage of local change in gradients. In this paper, a novel optimizer is proposed based on the difference between the present and the immediate past gradient (i.e., diffGrad). In the proposed diffGrad optimization technique, the step size is adjusted for each parameter in such a way that it should have a larger step size for faster gradient changing parameters and lower step size for lower gradient changing parameters. The convergence analysis is done using the regret bound approach of online learning framework. Rigorous analysis is made in this paper over three synthetic complex non-convex functions. The image categorization experiments are also conducted over the CIFAR10 and CIFAR100 datasets to observe the performance of diffGrad with respect to the state-of-the-art optimizers such as SGDM, AdaGrad, AdaDelta, RMSProp, AMSGrad, and Adam. The residual unit (ResNet) based Convolutional Neural Networks (CNN) architecture is used in the experiments. The experiments show that diffGrad outperforms the other optimizers. Also, we showed that diffGrad performs uniformly well on network using different activation functions. From b680fe61ea3b34792123ce96319ad7189b013282 Mon Sep 17 00:00:00 2001 From: Swalpa Kumar Roy Date: Sun, 1 Mar 2020 12:56:23 +0530 Subject: [PATCH 16/44] Update README.md --- README.md | 3 ++- 1 file changed, 2 insertions(+), 1 deletion(-) diff --git a/README.md b/README.md index 0cee16a..4bb3d3f 100644 --- a/README.md +++ b/README.md @@ -5,8 +5,9 @@ arXiv version: https://arxiv.org/abs/1909.11015 +## Abstract -Abstract—Stochastic Gradient Decent (SGD) is one of the core techniques behind the success of deep neural networks. The gradient provides information on the direction in which function has the steepest rate of change. The main problem with basic SGD is to change by equal sized steps for all parameters, irrespective of gradient behavior. Hence, an efficient way of deep network optimization is to make adaptive step sizes for each parameter. Recently, several attempts have been made to improve gradient descent methods such as AdaGrad, AdaDelta, RMSProp and Adam. These methods rely on the square roots of exponential moving averages of squared past gradients. Thus, these methods do not take the advantage of local change in gradients. In this paper, a novel optimizer is proposed based on the difference between the present and the immediate past gradient (i.e., diffGrad). In the proposed diffGrad optimization technique, the step size is adjusted for each parameter in such a way that it should have a larger step size for faster gradient changing parameters and lower step size for lower gradient changing parameters. The convergence analysis is done using the regret bound approach of online learning framework. Rigorous analysis is made in this paper over three synthetic complex non-convex functions. The image categorization experiments are also conducted over the CIFAR10 and CIFAR100 datasets to observe the performance of diffGrad with respect to the state-of-the-art optimizers such as SGDM, AdaGrad, AdaDelta, RMSProp, AMSGrad, and Adam. The residual unit (ResNet) based Convolutional Neural Networks (CNN) architecture is used in the experiments. The experiments show that diffGrad outperforms the other optimizers. Also, we showed that diffGrad performs uniformly well on network using different activation functions. +Stochastic Gradient Decent (SGD) is one of the core techniques behind the success of deep neural networks. The gradient provides information on the direction in which function has the steepest rate of change. The main problem with basic SGD is to change by equal sized steps for all parameters, irrespective of gradient behavior. Hence, an efficient way of deep network optimization is to make adaptive step sizes for each parameter. Recently, several attempts have been made to improve gradient descent methods such as AdaGrad, AdaDelta, RMSProp and Adam. These methods rely on the square roots of exponential moving averages of squared past gradients. Thus, these methods do not take the advantage of local change in gradients. In this paper, a novel optimizer is proposed based on the difference between the present and the immediate past gradient (i.e., diffGrad). In the proposed diffGrad optimization technique, the step size is adjusted for each parameter in such a way that it should have a larger step size for faster gradient changing parameters and lower step size for lower gradient changing parameters. The convergence analysis is done using the regret bound approach of online learning framework. Rigorous analysis is made in this paper over three synthetic complex non-convex functions. The image categorization experiments are also conducted over the CIFAR10 and CIFAR100 datasets to observe the performance of diffGrad with respect to the state-of-the-art optimizers such as SGDM, AdaGrad, AdaDelta, RMSProp, AMSGrad, and Adam. The residual unit (ResNet) based Convolutional Neural Networks (CNN) architecture is used in the experiments. The experiments show that diffGrad outperforms the other optimizers. Also, we showed that diffGrad performs uniformly well on network using different activation functions. ## Citation From 4d229d6f2a451715439d90873d4c517ddeb8d966 Mon Sep 17 00:00:00 2001 From: Shiv Ram Dubey <36983242+shivram1987@users.noreply.github.com> Date: Sun, 1 Mar 2020 12:58:28 +0530 Subject: [PATCH 17/44] Update README.md --- README.md | 2 +- 1 file changed, 1 insertion(+), 1 deletion(-) diff --git a/README.md b/README.md index 4bb3d3f..7d44aee 100644 --- a/README.md +++ b/README.md @@ -12,7 +12,7 @@ Stochastic Gradient Decent (SGD) is one of the core techniques behind the succes ## Citation -If you use this code in your research, we would appreciate a citation to the original [paper](paper.pdf) +If you use this code in your research, please cite as: @article{dubey2019diffgrad, title={diffGrad: An Optimization Method for Convolutional Neural Networks}, From 4711eb1ba88005332ef7d8d75716e0ffed0fc639 Mon Sep 17 00:00:00 2001 From: Shiv Ram Dubey <36983242+shivram1987@users.noreply.github.com> Date: Sun, 1 Mar 2020 12:59:28 +0530 Subject: [PATCH 18/44] Update README.md --- README.md | 2 +- 1 file changed, 1 insertion(+), 1 deletion(-) diff --git a/README.md b/README.md index 7d44aee..3a8e225 100644 --- a/README.md +++ b/README.md @@ -3,7 +3,7 @@ It is recommended to use diffGrad_v2.py which fixes a bug in diffGrad.py. -arXiv version: https://arxiv.org/abs/1909.11015 +arXiv version: https://arxiv.org/abs/1909.11015 (Will be updates soon with diffGrad_v2) ## Abstract From feef68f8d4fb18d3ff85ecdd0d1cf32f68b7aed7 Mon Sep 17 00:00:00 2001 From: Shiv Ram Dubey <36983242+shivram1987@users.noreply.github.com> Date: Sun, 1 Mar 2020 12:59:44 +0530 Subject: [PATCH 19/44] Update README.md --- README.md | 2 +- 1 file changed, 1 insertion(+), 1 deletion(-) diff --git a/README.md b/README.md index 3a8e225..e3b2e63 100644 --- a/README.md +++ b/README.md @@ -3,7 +3,7 @@ It is recommended to use diffGrad_v2.py which fixes a bug in diffGrad.py. -arXiv version: https://arxiv.org/abs/1909.11015 (Will be updates soon with diffGrad_v2) +arXiv version: https://arxiv.org/abs/1909.11015 (Will be updated soon with diffGrad_v2) ## Abstract From 04ffc1c1975d2ba74549a1df4f4023d6f378f346 Mon Sep 17 00:00:00 2001 From: Shiv Ram Dubey <36983242+shivram1987@users.noreply.github.com> Date: Sun, 1 Mar 2020 13:00:20 +0530 Subject: [PATCH 20/44] Delete paper.pdf --- paper.pdf | Bin 2948551 -> 0 bytes 1 file changed, 0 insertions(+), 0 deletions(-) delete mode 100644 paper.pdf diff --git a/paper.pdf b/paper.pdf deleted file mode 100644 index 0b5a08d403da4a742256e5078849cb0a6e3316d4..0000000000000000000000000000000000000000 GIT binary patch literal 0 HcmV?d00001 literal 2948551 zcmeFac|4Te`v)#kqC{D>Mh0pU=!1poVu=`M3=so0_ID(L4=i+bpgLG@SE3sPfs~MxlOquQ zuoy2&8Tpew7$*-b5#oq-#d*tezN>BEgy5WIIn5<>#dLj?v2HkxAU~{eke-QCkcSi6 znNwblQs$)8NiQESU=qklFHdiR)Ja)Rj5FR5D+ScS$52jy$j{kD%1A|RhXlBj<#Zzw zeWak!6DLlHoF20E{(hcYV>&xQv7T5jtT&MWg^9udW@Mb5q+IZRUKpYr#>dAK 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z;r}-b0@%-np@BaCV~``$95)C^&B58-3#5w0Ib)qbP*EfZ3Ab{FWNLx4}Vi-4g|%AsH<>I35GM7v19sKjj`QDESCoa61Hz=#w5 zMZr)fY=uH%PSl46A3fxHygoDnOk5uXgN71gP%sinTo!`C9No}QgqhL@Z zv3@9k_Cz*-K+s?$5f1C^jF^8A2nI^53j_v?Ekr!Uz+g}`kqrP0$d^9Op(6}Q zWP1z%5yut=j)D>Q7Xt@$KHd*N6)>78-u_}lu?1iN@sHaDusa$}#J?j9L&U$o7?F?u zVrU{=;7AM#ay&jDM=B$a`y9XkV;#2@1W2fYAdbfZfT5to`XL|?Byk%EI0{M>TaY6R zeViLd7+|hr{s1sE8cL)yFslI5?r}LZFk%z=7hnbkN^AoR28kx(5EKmX1%BLCPzVYI zhaTs_UyQgcAcr90-;o>wb=;;$7!rD1=f4>0xSfwM;<5NI20zY?zZen6k1)WS$L#VK zL!M{@VCr$+19Ctd9gi94QCOa^0U8WO5ZeU}h7yf+Kv@Wwh%ZMN@w^2E3Igka<2pkD zY7pxTgP@UMqJA7qKnq|ZodK@_rY0&21EY!NMkoe`1QX2*Pz)RnB_4-> zHV{PP^N}0|_-*jdS_+S|ba2Ars3auBv|L>9z;6dINJ~sb9%L+mvPB}TuxMM14G^JL zV7L_m3x!+TVy&P^B-RRTDJg-4gRy8N%o1*GWer1t;Rs6`YZL|xL0iJXC=A#}(o{^v s+13SEyaO!))oMH3#~!WZfz`bm-V%rZyS4{ZLICWfx^hK9Ly_wL0LfN6NdN!< From 8b8e1d1ede10206ee227586e89bc8ad43103c278 Mon Sep 17 00:00:00 2001 From: Swalpa Kumar Roy Date: Sun, 1 Mar 2020 13:17:58 +0530 Subject: [PATCH 21/44] Update README.md --- README.md | 3 ++- 1 file changed, 2 insertions(+), 1 deletion(-) diff --git a/README.md b/README.md index e3b2e63..d51a724 100644 --- a/README.md +++ b/README.md @@ -3,7 +3,8 @@ It is recommended to use diffGrad_v2.py which fixes a bug in diffGrad.py. -arXiv version: https://arxiv.org/abs/1909.11015 (Will be updated soon with diffGrad_v2) + It is also recommended to read [arXiv version] (https://arxiv.org/abs/1909.11015) (Will be updated soon with diffGrad_v2) ## Abstract From a8d9c63505b7549470cc80b7cab4326714b91770 Mon Sep 17 00:00:00 2001 From: Swalpa Kumar Roy Date: Sun, 1 Mar 2020 13:18:28 +0530 Subject: [PATCH 22/44] Update README.md --- README.md | 2 +- 1 file changed, 1 insertion(+), 1 deletion(-) diff --git a/README.md b/README.md index d51a724..a97c8fa 100644 --- a/README.md +++ b/README.md @@ -4,7 +4,7 @@ src="https://josaa.nic.in/webinfocms/Images/newicon.gif" alt="" /> It is recommended to use diffGrad_v2.py which fixes a bug in diffGrad.py. It is also recommended to read [arXiv version] (https://arxiv.org/abs/1909.11015) (Will be updated soon with diffGrad_v2) + src="https://josaa.nic.in/webinfocms/Images/newicon.gif" alt="" /> It is also recommended to read [arXiv version](https://arxiv.org/abs/1909.11015) (Will be updated soon with diffGrad_v2) ## Abstract From 28ce049e61fb31941103e2c3918dac0d612aa168 Mon Sep 17 00:00:00 2001 From: Shiv Ram Dubey <36983242+shivram1987@users.noreply.github.com> Date: Mon, 9 Mar 2020 07:53:26 +0530 Subject: [PATCH 23/44] Update README.md --- README.md | 2 +- 1 file changed, 1 insertion(+), 1 deletion(-) diff --git a/README.md b/README.md index a97c8fa..9d1a522 100644 --- a/README.md +++ b/README.md @@ -4,7 +4,7 @@ src="https://josaa.nic.in/webinfocms/Images/newicon.gif" alt="" /> It is recommended to use diffGrad_v2.py which fixes a bug in diffGrad.py. It is also recommended to read [arXiv version](https://arxiv.org/abs/1909.11015) (Will be updated soon with diffGrad_v2) + src="https://josaa.nic.in/webinfocms/Images/newicon.gif" alt="" /> It is also recommended to read [arXiv version](https://arxiv.org/abs/1909.11015) (It is updated with new results) ## Abstract From d488956fbc941ba1d708957b26f50a61942876d9 Mon Sep 17 00:00:00 2001 From: Swalpa Kumar Roy Date: Mon, 9 Mar 2020 15:46:36 +0530 Subject: [PATCH 24/44] Update README.md --- README.md | 2 +- 1 file changed, 1 insertion(+), 1 deletion(-) diff --git a/README.md b/README.md index 9d1a522..1cbe7e3 100644 --- a/README.md +++ b/README.md @@ -1,7 +1,7 @@ # [diffGrad: An Optimization Method for Convolutional Neural Networks](https://ieeexplore.ieee.org/document/8939562) It is recommended to use diffGrad_v2.py which fixes a bug in diffGrad.py. + src="https://josaa.nic.in/webinfocms/Images/newicon.gif" alt="" /> It is recommended to use diffGrad_v2.py which fixes [a issue](https://github.com/shivram1987/diffGrad/issues/2) in diffGrad.py. It is also recommended to read [arXiv version](https://arxiv.org/abs/1909.11015) (It is updated with new results) From a48101f7e6e39bdca86967b33cfb238fd60e8cd2 Mon Sep 17 00:00:00 2001 From: Swalpa Kumar Roy Date: Mon, 9 Mar 2020 17:01:46 +0530 Subject: [PATCH 25/44] Update README.md --- README.md | 2 +- 1 file changed, 1 insertion(+), 1 deletion(-) diff --git a/README.md b/README.md index 1cbe7e3..d7732d0 100644 --- a/README.md +++ b/README.md @@ -1,7 +1,7 @@ # [diffGrad: An Optimization Method for Convolutional Neural Networks](https://ieeexplore.ieee.org/document/8939562) It is recommended to use diffGrad_v2.py which fixes [a issue](https://github.com/shivram1987/diffGrad/issues/2) in diffGrad.py. + src="https://josaa.nic.in/webinfocms/Images/newicon.gif" alt="" /> It is recommended to use diffGrad_v2.py which fixes [an issue](https://github.com/shivram1987/diffGrad/issues/2) in diffGrad.py. It is also recommended to read [arXiv version](https://arxiv.org/abs/1909.11015) (It is updated with new results) From f8797c0e94ee0864fc047d3f9b4a951d8c723d0e Mon Sep 17 00:00:00 2001 From: Suvojit Manna <10397574+suvojit-0x55aa@users.noreply.github.com> Date: Fri, 17 Apr 2020 12:27:52 +0530 Subject: [PATCH 26/44] Update diffGrad.py --- diffGrad.py | 2 +- 1 file changed, 1 insertion(+), 1 deletion(-) diff --git a/diffGrad.py b/diffGrad.py index 5a5bfa7..4408b4a 100644 --- a/diffGrad.py +++ b/diffGrad.py @@ -97,7 +97,7 @@ def step(self, closure=None): # compute diffgrad coefficient (dfc) diff = abs(previous_grad - grad) dfc = 1. / (1. + torch.exp(-diff)) - state['previous_grad'] = grad %used in paper but has the bug that previous grad is overwritten with grad and diff becomes always zero. Fixed in the next line. + state['previous_grad'] = grad # used in paper but has the bug that previous grad is overwritten with grad and diff becomes always zero. Fixed in the next line. # update momentum with dfc exp_avg1 = exp_avg * dfc From de8d634446fbacd8c57b39aa114e8de181bb2d20 Mon Sep 17 00:00:00 2001 From: Swalpa Kumar Roy Date: Fri, 17 Apr 2020 12:49:56 +0530 Subject: [PATCH 27/44] Update README.md --- README.md | 2 +- 1 file changed, 1 insertion(+), 1 deletion(-) diff --git a/README.md b/README.md index d7732d0..14a3687 100644 --- a/README.md +++ b/README.md @@ -1,6 +1,6 @@ # [diffGrad: An Optimization Method for Convolutional Neural Networks](https://ieeexplore.ieee.org/document/8939562) - It is recommended to use diffGrad_v2.py which fixes [an issue](https://github.com/shivram1987/diffGrad/issues/2) in diffGrad.py. Date: Fri, 17 Apr 2020 12:50:20 +0530 Subject: [PATCH 28/44] Update README.md --- README.md | 2 +- 1 file changed, 1 insertion(+), 1 deletion(-) diff --git a/README.md b/README.md index 14a3687..e9eab22 100644 --- a/README.md +++ b/README.md @@ -3,7 +3,7 @@ It is recommended to use diffGrad_v2.py which fixes [an issue](https://github.com/shivram1987/diffGrad/issues/2) in diffGrad.py. - It is also recommended to read [arXiv version](https://arxiv.org/abs/1909.11015) (It is updated with new results) ## Abstract From 6c41db95f7a3f98b300d5defbc58a32978e327a2 Mon Sep 17 00:00:00 2001 From: Swalpa Kumar Roy Date: Sun, 3 May 2020 14:18:38 +0530 Subject: [PATCH 29/44] Update README.md --- README.md | 4 ++++ 1 file changed, 4 insertions(+) diff --git a/README.md b/README.md index e9eab22..40448b7 100644 --- a/README.md +++ b/README.md @@ -1,5 +1,9 @@ # [diffGrad: An Optimization Method for Convolutional Neural Networks](https://ieeexplore.ieee.org/document/8939562) +[24/03/2020] The PyTorch implementation of diffGrad optimization can be found in [torch-optimizer](https://pypi.org/project/torch-optimizer/#diffgrad) + + It is recommended to use diffGrad_v2.py which fixes [an issue](https://github.com/shivram1987/diffGrad/issues/2) in diffGrad.py. From 4dc28d184c4e11bd6ae69133ce86cb17c0381a7f Mon Sep 17 00:00:00 2001 From: Swalpa Kumar Roy Date: Sun, 3 May 2020 14:21:22 +0530 Subject: [PATCH 30/44] Update README.md --- README.md | 17 ++++++++++++++++- 1 file changed, 16 insertions(+), 1 deletion(-) diff --git a/README.md b/README.md index 40448b7..3eadccb 100644 --- a/README.md +++ b/README.md @@ -1,7 +1,22 @@ # [diffGrad: An Optimization Method for Convolutional Neural Networks](https://ieeexplore.ieee.org/document/8939562) -[24/03/2020] The PyTorch implementation of diffGrad optimization can be found in [torch-optimizer](https://pypi.org/project/torch-optimizer/#diffgrad) + +##Uses + +
import torch_optimizer as optim
+
+# model = ...
+optimizer = optim.DiffGrad(
+    m.parameters(),
+    lr= 1e-3,
+    betas=(0.9, 0.999),
+    eps=1e-8,
+    weight_decay=0,
+)
+optimizer.step()
+
Date: Sun, 3 May 2020 14:24:11 +0530 Subject: [PATCH 31/44] Update README.md --- README.md | 9 ++++++--- 1 file changed, 6 insertions(+), 3 deletions(-) diff --git a/README.md b/README.md index 3eadccb..56788db 100644 --- a/README.md +++ b/README.md @@ -3,12 +3,15 @@ The PyTorch implementation of diffGrad optimization can be found in [torch-optimizer](https://pypi.org/project/torch-optimizer/#diffgrad) -##Uses +## Uses -
import torch_optimizer as optim
+
+pip install torch-optimizer
+
+import torch_optimizer as optimizer
 
 # model = ...
-optimizer = optim.DiffGrad(
+optimizer = optimzer.DiffGrad(
     m.parameters(),
     lr= 1e-3,
     betas=(0.9, 0.999),

From 4ce100d95443924935abaa346ac4022336d42ced Mon Sep 17 00:00:00 2001
From: Swalpa Kumar Roy 
Date: Sun, 3 May 2020 14:25:31 +0530
Subject: [PATCH 32/44] Update README.md

---
 README.md | 1 +
 1 file changed, 1 insertion(+)

diff --git a/README.md b/README.md
index 56788db..7f4e883 100644
--- a/README.md
+++ b/README.md
@@ -21,6 +21,7 @@ src="http://personal.strath.ac.uk/jinchang.ren/index_files/new.gif" alt="" />optimizer.step()
 
+## Issues It is recommended to use diffGrad_v2.py which fixes [an issue](https://github.com/shivram1987/diffGrad/issues/2) in diffGrad.py. From 093722382aa19eaab6a93bd13fae8915dab0a84b Mon Sep 17 00:00:00 2001 From: Swalpa Kumar Roy Date: Sun, 3 May 2020 14:27:32 +0530 Subject: [PATCH 33/44] Update README.md --- README.md | 5 ++--- 1 file changed, 2 insertions(+), 3 deletions(-) diff --git a/README.md b/README.md index 7f4e883..62a5c80 100644 --- a/README.md +++ b/README.md @@ -1,12 +1,11 @@ # [diffGrad: An Optimization Method for Convolutional Neural Networks](https://ieeexplore.ieee.org/document/8939562) The PyTorch implementation of diffGrad optimization can be found in [torch-optimizer](https://pypi.org/project/torch-optimizer/#diffgrad) +src="http://personal.strath.ac.uk/jinchang.ren/index_files/new.gif" alt="" /> The PyTorch implementation of diffGrad optimization can be found in [torch-optimizer](https://pypi.org/project/torch-optimizer/#diffgrad) and easy to use. ## Uses -
-pip install torch-optimizer
+
 pip install torch-optimizer
 
 import torch_optimizer as optimizer
 

From 89f3e60c588528b510cdc95bd4e5cbcbb0032be4 Mon Sep 17 00:00:00 2001
From: Swalpa Kumar Roy 
Date: Sun, 3 May 2020 14:28:19 +0530
Subject: [PATCH 34/44] Update README.md

---
 README.md | 4 ++--
 1 file changed, 2 insertions(+), 2 deletions(-)

diff --git a/README.md b/README.md
index 62a5c80..d73183d 100644
--- a/README.md
+++ b/README.md
@@ -3,9 +3,9 @@
  The PyTorch implementation of diffGrad optimization can be found in [torch-optimizer](https://pypi.org/project/torch-optimizer/#diffgrad) and easy to use.
   
-## Uses
+## How to use
 
-
 pip install torch-optimizer
+
pip install torch-optimizer
 
 import torch_optimizer as optimizer
 

From b652078b69ea996e0140e8bea52000d6cd89e190 Mon Sep 17 00:00:00 2001
From: Swalpa Kumar Roy 
Date: Sun, 3 May 2020 14:33:53 +0530
Subject: [PATCH 35/44] Update README.md

---
 README.md | 2 +-
 1 file changed, 1 insertion(+), 1 deletion(-)

diff --git a/README.md b/README.md
index d73183d..7361c3d 100644
--- a/README.md
+++ b/README.md
@@ -11,7 +11,7 @@ src="http://personal.strath.ac.uk/jinchang.ren/index_files/new.gif" alt="" /># model = ...
 optimizer = optimzer.DiffGrad(
-    m.parameters(),
+    model.parameters(),
     lr= 1e-3,
     betas=(0.9, 0.999),
     eps=1e-8,

From 4ee7ed6937453871ef50fe698c3c82974b52fed2 Mon Sep 17 00:00:00 2001
From: Swalpa Kumar Roy 
Date: Sun, 3 May 2020 14:37:59 +0530
Subject: [PATCH 36/44] Update README.md

---
 README.md | 2 +-
 1 file changed, 1 insertion(+), 1 deletion(-)

diff --git a/README.md b/README.md
index 7361c3d..7567df4 100644
--- a/README.md
+++ b/README.md
@@ -1,7 +1,7 @@
 # [diffGrad: An Optimization Method for Convolutional Neural Networks](https://ieeexplore.ieee.org/document/8939562) 
 
  The PyTorch implementation of diffGrad optimization can be found in [torch-optimizer](https://pypi.org/project/torch-optimizer/#diffgrad) and easy to use.
+src="http://personal.strath.ac.uk/jinchang.ren/index_files/new.gif" alt="" /> The PyTorch implementation of diffGrad can be found in [torch-optimizer](https://pypi.org/project/torch-optimizer/#diffgrad) and can easily be used by following instructions.
   
 ## How to use
 

From 75988372e8fb252f94452b7b60f63c809b7f5f46 Mon Sep 17 00:00:00 2001
From: Swalpa Kumar Roy 
Date: Sun, 3 May 2020 14:38:18 +0530
Subject: [PATCH 37/44] Update README.md

---
 README.md | 2 +-
 1 file changed, 1 insertion(+), 1 deletion(-)

diff --git a/README.md b/README.md
index 7567df4..4ea6bbb 100644
--- a/README.md
+++ b/README.md
@@ -1,7 +1,7 @@
 # [diffGrad: An Optimization Method for Convolutional Neural Networks](https://ieeexplore.ieee.org/document/8939562) 
 
  The PyTorch implementation of diffGrad can be found in [torch-optimizer](https://pypi.org/project/torch-optimizer/#diffgrad) and can easily be used by following instructions.
+src="http://personal.strath.ac.uk/jinchang.ren/index_files/new.gif" alt="" /> The PyTorch implementation of diffGrad can be found in [torch-optimizer](https://pypi.org/project/torch-optimizer/#diffgrad) and can easily be used by following.
   
 ## How to use
 

From 1828a87973f2c8f46157dd27e95fc9b9dc55e6fe Mon Sep 17 00:00:00 2001
From: Swalpa Kumar Roy 
Date: Wed, 6 May 2020 10:32:24 +0530
Subject: [PATCH 38/44] Update README.md

---
 README.md | 2 +-
 1 file changed, 1 insertion(+), 1 deletion(-)

diff --git a/README.md b/README.md
index 4ea6bbb..305b9ad 100644
--- a/README.md
+++ b/README.md
@@ -26,7 +26,7 @@ src="http://personal.strath.ac.uk/jinchang.ren/index_files/new.gif" alt="" /> It is recommended to use diffGrad_v2.py which fixes [an issue](https://github.com/shivram1987/diffGrad/issues/2) in diffGrad.py.
 
   It is also recommended to read [arXiv version](https://arxiv.org/abs/1909.11015) (It is updated with new results)
+                      src="https://josaa.nic.in/webinfocms/Images/newicon.gif" alt="" />  It is also recommended to read [arXiv version](https://arxiv.org/abs/1909.11015v3) (It is updated with new results)
 
 ## Abstract
 

From fcebf037f5b044febae855d291cd297bbe169d43 Mon Sep 17 00:00:00 2001
From: Shiv Ram Dubey <36983242+shivram1987@users.noreply.github.com>
Date: Wed, 6 May 2020 11:34:13 +0530
Subject: [PATCH 39/44] Update README.md

---
 README.md | 2 +-
 1 file changed, 1 insertion(+), 1 deletion(-)

diff --git a/README.md b/README.md
index 305b9ad..27a0840 100644
--- a/README.md
+++ b/README.md
@@ -26,7 +26,7 @@ src="http://personal.strath.ac.uk/jinchang.ren/index_files/new.gif" alt="" /> It is recommended to use diffGrad_v2.py which fixes [an issue](https://github.com/shivram1987/diffGrad/issues/2) in diffGrad.py.
 
   It is also recommended to read [arXiv version](https://arxiv.org/abs/1909.11015v3) (It is updated with new results)
+                      src="https://josaa.nic.in/webinfocms/Images/newicon.gif" alt="" />  It is also recommended to refer [arXiv version](https://arxiv.org/abs/1909.11015v3) for the updated results.
 
 ## Abstract
 

From 0d64eff8b0addbadc2b8b87d1f78208cf4cf6c74 Mon Sep 17 00:00:00 2001
From: Swalpa Kumar Roy 
Date: Mon, 3 Aug 2020 19:42:10 +0530
Subject: [PATCH 40/44] Update README.md

---
 README.md | 2 +-
 1 file changed, 1 insertion(+), 1 deletion(-)

diff --git a/README.md b/README.md
index 27a0840..71190e2 100644
--- a/README.md
+++ b/README.md
@@ -10,7 +10,7 @@ src="http://personal.strath.ac.uk/jinchang.ren/index_files/new.gif" alt="" />import torch_optimizer as optimizer
 
 # model = ...
-optimizer = optimzer.DiffGrad(
+optimizer = optimizer.DiffGrad(
     model.parameters(),
     lr= 1e-3,
     betas=(0.9, 0.999),

From 2535d7810c8c0aa7da1ab0d25be8fe7913b2c064 Mon Sep 17 00:00:00 2001
From: Swalpa Kumar Roy 
Date: Fri, 9 Oct 2020 19:56:05 +0530
Subject: [PATCH 41/44] Add files via upload

---
 diffGrad_Regression_Loss.ipynb | 312 +++++++++++++++++++++++++++++++++
 1 file changed, 312 insertions(+)
 create mode 100644 diffGrad_Regression_Loss.ipynb

diff --git a/diffGrad_Regression_Loss.ipynb b/diffGrad_Regression_Loss.ipynb
new file mode 100644
index 0000000..9d4590f
--- /dev/null
+++ b/diffGrad_Regression_Loss.ipynb
@@ -0,0 +1,312 @@
+{
+  "nbformat": 4,
+  "nbformat_minor": 0,
+  "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": "3.6.5"
+    },
+    "colab": {
+      "name": "diffGrad.ipynb",
+      "provenance": []
+    }
+  },
+  "cells": [
+    {
+      "cell_type": "code",
+      "metadata": {
+        "id": "35b4rc5kNcOn"
+      },
+      "source": [
+        "import numpy as np\n",
+        "import matplotlib.pyplot as plt\n",
+        "import math as mt"
+      ],
+      "execution_count": 6,
+      "outputs": []
+    },
+    {
+      "cell_type": "code",
+      "metadata": {
+        "id": "HNU2Li63NcO5"
+      },
+      "source": [
+        "nb_iters = 300\n",
+        "lrn_rate = 0.1\n",
+        "beta1 = 0.95\n",
+        "beta2 = 0.999\n",
+        "eps = 0.00000001"
+      ],
+      "execution_count": 7,
+      "outputs": []
+    },
+    {
+      "cell_type": "code",
+      "metadata": {
+        "id": "o52tc0LpNcPI"
+      },
+      "source": [
+        "class Adam(object):\n",
+        "    def __init__(self, lrn_rate, beta1, beta2, eps):\n",
+        "        self.lrn_rate = lrn_rate\n",
+        "        self.beta1 = beta1\n",
+        "        self.beta2 = beta2\n",
+        "        self.eps = eps\n",
+        "        self.idx = 0\n",
+        "        self.m = 0.0 # 1st order\n",
+        "        self.v = 0.0 # 2nd order\n",
+        "\n",
+        "    def update(self, x, g):\n",
+        "        self.idx += 1\n",
+        "        self.m = self.beta1 * self.m + (1.0 - self.beta1) * g\n",
+        "        self.v = self.beta2 * self.v + (1.0 - self.beta2) * g ** 2\n",
+        "        m_adj = self.m / (1.0 - np.power(self.beta1, self.idx))\n",
+        "        v_adj = self.v / (1.0 - np.power(self.beta2, self.idx))\n",
+        "        x_new = x - self.lrn_rate * m_adj / np.sqrt(v_adj + self.eps)\n",
+        "        return x_new"
+      ],
+      "execution_count": 8,
+      "outputs": []
+    },
+    {
+      "cell_type": "code",
+      "metadata": {
+        "id": "wjpxTiVuNcPS"
+      },
+      "source": [
+        "class diffGrad(object):\n",
+        "    def __init__(self, lrn_rate, beta1, beta2, eps):\n",
+        "        self.lrn_rate = lrn_rate\n",
+        "        self.beta1 = beta1\n",
+        "        self.beta2 = beta2\n",
+        "        self.eps = eps\n",
+        "        self.idx = 0\n",
+        "        self.m = 0.0 # 1st order\n",
+        "        self.v = 0.0 # 2nd order\n",
+        "        self.g_prev = 0.0\n",
+        "\n",
+        "    def update(self, x, g):\n",
+        "        self.idx += 1\n",
+        "        self.m = self.beta1 * self.m + (1.0 - self.beta1) * g\n",
+        "        self.v = self.beta2 * self.v + (1.0 - self.beta2) * g ** 2\n",
+        "        m_adj = self.m / (1.0 - np.power(self.beta1, self.idx))\n",
+        "        v_adj = self.v / (1.0 - np.power(self.beta2, self.idx))\n",
+        "        dfc = 1.0 / (1.0 + np.exp(-np.abs(self.g_prev - g)))\n",
+        "        x_new = x - self.lrn_rate * m_adj * dfc / (np.sqrt(v_adj) + self.eps)\n",
+        "        self.g_prev = g\n",
+        "        return x_new"
+      ],
+      "execution_count": 9,
+      "outputs": []
+    },
+    {
+      "cell_type": "code",
+      "metadata": {
+        "id": "H0-CjFJXNcPY",
+        "outputId": "3ca07bfa-3f10-44fb-c5da-ad340cddc1e4",
+        "colab": {
+          "base_uri": "https://localhost:8080/",
+          "height": 880
+        }
+      },
+      "source": [
+        "def fun1(x):\n",
+        "    if x <= 0:\n",
+        "        return (x + 0.3)*(x + 0.3)\n",
+        "    else:\n",
+        "        return (x - 0.2)*(x - 0.2) + 0.05\n",
+        "\n",
+        "def calc_grad(x):\n",
+        "    if x <= 0:\n",
+        "        return 2*x + 0.6\n",
+        "    else:\n",
+        "        return 2*x - 0.4\n",
+        "\n",
+        "# optimize with the specified solver\n",
+        "def solve(x0, solver):\n",
+        "    x = np.zeros(nb_iters)\n",
+        "    y = np.zeros(nb_iters)\n",
+        "    x[0] = x0\n",
+        "    for idx_iter in range(1, nb_iters):\n",
+        "        g = calc_grad(x[idx_iter - 1])\n",
+        "        x[idx_iter] = solver.update(x[idx_iter - 1], g)\n",
+        "        y[idx_iter] = fun1(x[idx_iter])\n",
+        "    return x, y\n",
+        "\n",
+        "# Adam & diffGrad\n",
+        "x = {}\n",
+        "y = {}\n",
+        "x0 = -1.0\n",
+        "solver = Adam(lrn_rate, beta1, beta2, eps)\n",
+        "x['adam'], y['adam'] = solve(x0, solver)\n",
+        "solver = diffGrad(lrn_rate, beta1, beta2, eps)\n",
+        "x['diffGrad'], y['diffGrad'] = solve(x0, solver)\n",
+        "# visualization\n",
+        "plt.rcParams['figure.dpi']= 300\n",
+        "plt.rcParams['figure.figsize'] = [6.0, 4.0]\n",
+        "#plt.plot(np.arange(nb_iters) + 1, x['adam'], label='Adam')\n",
+        "#plt.plot(np.arange(nb_iters) + 1, x['diffGrad'], label='diffGrad')\n",
+        "plt.plot(np.arange(nb_iters) + 1, y['adam'], label='Adam')\n",
+        "plt.plot(np.arange(nb_iters) + 1, y['diffGrad'], label='diffGrad')\n",
+        "plt.legend()\n",
+        "plt.grid()\n",
+        "plt.show()"
+      ],
+      "execution_count": 10,
+      "outputs": [
+        {
+          "output_type": "display_data",
+          "data": {
+            "image/png": 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\n",
+            "text/plain": [
+              "
" + ] + }, + "metadata": { + "tags": [], + "needs_background": "light" + } + } + ] + }, + { + "cell_type": "code", + "metadata": { + "id": "T_0ZbkB2NcPf", + "outputId": "94a91728-9728-4ff8-8ee2-db6904c54cb7", + "colab": { + "base_uri": "https://localhost:8080/", + "height": 868 + } + }, + "source": [ + "def calc_grad(x):\n", + " if x <= -0.9:\n", + " return -40\n", + " else:\n", + " return x * mt.cos(8 * x) + mt.sin(8 * x) + 3 * x * x\n", + "\n", + "# optimize with the specified solver\n", + "def solve(x0, solver):\n", + " x = np.zeros(nb_iters)\n", + " x[0] = x0\n", + " for idx_iter in range(1, nb_iters):\n", + " g = calc_grad(x[idx_iter - 1])\n", + " x[idx_iter] = solver.update(x[idx_iter - 1], g)\n", + " return x\n", + "\n", + "# Adam & diffGrad\n", + "x = {}\n", + "x0 = -1.0\n", + "solver = Adam(lrn_rate, beta1, beta2, eps)\n", + "x['adam'] = solve(x0, solver)\n", + "solver = diffGrad(lrn_rate, beta1, beta2, eps)\n", + "x['diffGrad'] = solve(x0, solver)\n", + "# visualization\n", + "plt.rcParams['figure.dpi']= 300\n", + "plt.rcParams['figure.figsize'] = [6.0, 4.0]\n", + "plt.plot(np.arange(nb_iters) + 1, x['adam'], label='Adam')\n", + "plt.plot(np.arange(nb_iters) + 1, x['diffGrad'], label='diffGrad')\n", + "plt.legend()\n", + "plt.grid()\n", + "plt.show()" + ], + "execution_count": 11, + "outputs": [ + { + "output_type": "display_data", + "data": { + "image/png": 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EREREREQkBqmclAfHcTKA8cDzeCcwAFoAtwKzy09r+BHbXsAPwAuESGCUOwx4y3GcL8tPbUiU25nEyHCC5MW8StaISN1KSYMRd3qPf3kLlHqcsBIRERERERERkd0oiRGA4zj1sQTGiEpDRcAiYA5QeXW5GzDJcZweEY6tAzAJGBxgeB0wA5iFlbuqbAQwwXEcbeGPcpl5Vk7Ks6k3QP0Mn6IRkSrrcwJ0Hhp4bMsi+PklX8MREREREREREYlVSmIE9j9gUIXrZcC/gbau6/Z2Xbc/0BwrNbW9wrxWwDuO4yRHMLangb0q3fYi0Nt13Q6u6x7kuu4Bruu2xPpkjKs0tx9wXwTjkxoqKiljR1EpEKSpd1pjSE71MSoRqRLHgVH/8R7/5h7Iz/QvHhERERERERGRGKUkRiWO4+wNXFbp5vNc1/2X67q/Jyxc1y1yXfclrFRTxZWo/YHzIxTbQOC4Sjff6Lruxa7rLqo833XdGa7rHoOVxKrokvITHRKFdjb1hiAnMRroMI1I1OtwAPQ/K/BY3lb4/kF/4xERERERERERiUFKYuzpDqDiSYpXXdd902uy67pzgRsq3Xyb4ziR2CZ/UqXrvwH3h3G/a9m9vJTDnskQiRJZebtq5XuexFBTb5HYcPQ/IaV+4LEfn4JtAZp/i4iIiIiIiIjI75TEqKC8V8QpFW5ygdvDuOuLwMoK17sAw2svst/1rnT9Q9d13VB3cl03F+vxUVFEe3dI9WXmV0hieJ3EUBJDJDY07QhDrwk8VloEE273NRwRERERERERkVijJMbujgNSKlz/xnWyR1H9AAAgAElEQVTdZaHu5LpuGZbIqGhMbQZWrnml66urcN9Vla6rK3SU2r6jQjkpz5MYlZ8KIhK1DvkLNGoTeGzeh7Byqr/xiIiIiIiIiIjEECUxdle5xNKXVbjvV5WuH1/DWALJqnTdo0ZJQJXnbqlhLBIhu5/E2BF4kk5iiMSO9EZw1D+9x8f/A8rK/ItHRERERERERCSGKImxuwGVrk+pwn1/BgorXG/vOE6rmoe0m18qXT+oCvcdVOn69BrGIhFSsSdGMycn8CQlMURiy4BzoG2/wGPrZsJv7/obj4iIiIiIiIhIjFASo1x5I+7KfSLmhXt/13ULgaWVbu5T07gqeQfr07HTqY7jdA11J8dxDgeGVLhpA/B5LccmtSQzf1c5qaZ4nMRooHJSIjElKRlG/sd7fMLtUJTnWzgiIiIiIiIiIrFCSYxdurF7P4x813WrWnKpco+Kyo24a8R13UXAcxVuqgd85jhOT6/7OI4zBBhb6earXdctCjRf6t72PDX2FolL3Y6A3scGHsteC9Me9zceEREREREREZEYoCTGLq0rXV9bjceofJ/Kj1kb/gJMqnC9DzDHcZzXHce5zHGcYx3HOcFxnKsdx/kUmFwhjhLgT67rvheBuKSW7Con5dLMs7G3khgiMWnEnZCUEnjs+/+DnI3+xiMiIiIiIiIiEuU8VlISUqNK1z3q+ARV+T6VH7PGXNfNdxxnJHALcD3QGEgHzim/BFIGjAf+6bruz7Udk+M4rYGq9v/oXvFKbm4u2dnZtRdUlNmxY0fQ6xVtyckHoB5FpDvFAefsKEujNI5/XyLBVOX1FHXS2pC+3/mkz3phz7HiHRSNv42Ckff5H5ckrJh+PYlEGb2eRGqPXk8itUevJ5Hak8ivp9xcj43WPlESY5fKCYeCajxGfojHrBWu65YAdziOMxYrLzUkxF0+Bx6ORAKj3FXAbTV5gOnTp7Nhw4ZaCif6TZ/u3Vd97eZkwCHD6xQGMG32InIX1e0fD5FoEez1FI1SSwYyPPkt0kr37IGR+ttb/FDcl+wGnesgMpHYez2JRDO9nkRqj15PIrVHryeR2pNIr6dVq1bV6c9XOald6lW6Xp2eEYWVrtevZixBOY7T0nGcF4FfCZ3AADge+MpxnGmO4+wdiZik9uSX2P828+qHARQlRyQ/JiI+KE5pzMK2YwKOObjsu/YNcF2foxKRSEkqKyatOJv04kzSi7NIK84mrTiblNI8cMvqOjwREREREZGoFzUnMRzHeQjr9xBpd7iue3uA2yufvEirxmOnh3jMGnMcpy/wFdCuws0zgMeA74D1QDLQCTgK+532Kp93MDDdcZyRrutOq+3YpHYUlNr/ejb1BopTGvgUjYhEwvKWw+m6ZSKNCvfsgdEqdx5tsn9hY9P96yAyEamKpLIimuavpmHhBhoUbbFL4WbqFW8ntTSP1NI8kt3ApSEBXByKkxuUXxqSn9acvLSW5Ke1IC+tJbnp7cit1xbXiZqP7CIiIiIiIr7TN6JdKq8YVz6ZEY7KJy9qtd6P4zitgAlA2wo334ElZipv210ALHAc5zngaeDC8tsbAx87jrOv67qbaim0J4CxVbxPd+CjnVcGDRpEnz59aimc6LNjx47djpgNGjSIhg0b7jHPdV0Kf/wBcGnq0ZbFTWvMsKNGRCpUkagX7usp2iV1LoFPLg84dtD2j9lxwjWQnOpzVJJo4uX15Au3jKTN80lZM42kjXNI3jSHpG1LcGpwmsLBJa10B2mlO4DNZOSv2PPHJqVS1rw7ZS33prRVX0rbD6S0TT9Iqc5HVYkkvZ5Eao9eTyK1R68nkdqTyK+n+fPn1+nPVxJjl8oJh+o8Ayvfp7abFtzH7gmMlzxOlfzOdd0ix3EuBboCR5Tf3Aq4HetlUWPlyZAqJUQcx9nteqNGjWjSpElthBMTGjZsGPDfW1BcSkmZ5aOaOTkB7+s0aJZQvyuRULxeT1HvgDNg9iuwcvIeQ8nbl9Jk0XtwcOAkh0ikxOzrKVKy18HiL2HZt7D8W8jb6nsITlkxyVsWkLxlAakLPrQbk9Og3QDoPBi6HQFdDoHUiFQxlRrQ60mk9uj1JFJ7qvR6KiuD3I2QuRIyV0H+dijIhsIsKMyBkkJwkiEpCZwkSEqF+hnQoAXUbw4NmkOT9tBsL0hLjIVeSSyJ9P7UqFHdlraPpiTGZ8AWH37Odx63V16E71CNx658n9o66YDjOC2AcyvcVAbcGs59XdctdRznFqDiStn5juNc67pudXp/SITkFJT8/v8zPE5iUL+ZT9GISEQ5Doz6DzwzDAjQA+Obe6D/6XrNi/gtZyPM+wjmvg+rptZ1NIGVFsGa6XaZ8oidyuhyCPQYDr1GQYvudR2hiIiIxJqCLFj3C6ybZZdN82D7Siit3P61mhq1heZd7XNKuwHQbj9osy+kqVy2iIQWNUkM13W/wno91JVlQAm7fif1Hcdp5bru5io8RudK1xfUSmTmcKBiXZFZruuurcL9pwBbgRbl1xsCA4Eo/XaemHILdyUxmnr1xKjf3KdoRCTi2g+A/c6GX9/Ycyx/G3x7P4y+2/+4RBJNaTEs+AxmvAArvo+9htslBbB0ol3G3wxt+sE+J8E+J0Kr3nUdnYiIiESj4gJYNQWWTIQlE2BzbS5hBZC7wS6rpsKs1+w2Jwla9rbTpV0Pg70Og0atIxuHSFW5LhTnQWEuSds30DRvBSml+aSUFZCyMAcOOq+uI0wIUZPEqGuu6xY7jrMUqPhNbx/g23Du7zhOOtCt0s21+Q7QtdL15VW5s+u6ruM4K9mVxIDqnTaRCMop2NX8s5lXNTLtyhaJL0f/E+Z+ACX5e45NfxoOvAha9vQ/LpFEkL0eZr4MP78EOevrOpras3GOXSbdBa36wH5nQf8zoUm7uo5MRCS+uC7s2AI7NpWX2Mm2/y3KtVO3TtKuS1pD+y6389KghUoBiu+SSwtInfceLP3CNm4U59VtQG4ZbJ5vl59ftNta9obuR0HvY6DLUPUJFH+4LmxbBut/gc2LrHxa1morpZa9Dsps03EjYFjF+y0DDjgLkrXEHmn6De/uF3ZPYgwlzCQGdqohvcL19bXYOJtKjw12aqSqiitdT65mLBIhuRXLSXmexFASQySuNGkPh/wFvr13z7GyEhj/Dzh3rP9xicSzrUvh+wdh9tu/fyGpkdSG0LwbZHQuv3SCBi2hXlOo1wTSm9gXcNcFXPvfknwr21CQBfmZkLsJslZB5uryL0yraie2zfNhwm0w8Q5bEBhwDux9PKRU/mgpIiKeykph80Jb3Fo/2xa6MlfZpdijDHA4GrWxXgE7L637QNv+0Kyr9RgQqQ1lpbTK/o1O2ybTLutnUmbXUnmoSNmy0C4/PmmfpXqOhN7HQq/RKj0ltae4wE4FLZsEa2fa3/bCrOo9VlGO1up8oCTG7j4FzqxwfQRwT5j3HVHp+ie1EtEulTtJtq/GY1Q+eVGVUlnig+xwkhgNVE5KJO4c8mfbDR5oJ/jiL2HRl9BrpP9xicSbrUvhu/th9jvgllbvMZJSodMg6DDQajm3288SGEm1vDekpBC2LLZ61BvnwvpfYc0M+5JUHW6ZlYpYMsESLAecbye9MipXQxWpJaUltju9MNd2pRfnQdEOey4mpdhrJinFerrsbP5aL0MLtxIdSsp7Dy2ZCCt/gA1zIrNjPXejXVb/uPvtaY2sV0CHA6znUZeh+h4oVVeYA7Neo9GUxxmavbquo6megiyYM9YuaY2gzwnQ/wzoekTtf/aS+Je5GhZ8an/bV0wOXA2hOgpzlcTwgZIYu/uc3ftiDHMcp5vrusuC3clxHAe4sNLNH9VybCsqXR/kOE5D13XD2vbhOE4voGOlm4P+u8R/u/XEUGNvkcSR1hCG3wEfXB54fPw/oNswSEnzMyqR+JGzASbeCb++Wb1+F632hp4j7HXYeYi9ZiMtJR3a7muXncpKLamxapotqi37BvK3V/2x87bA5P/BDw/ZrsZBl9u/zXFqKXhJGGVltiN94xxLtm1dAllrIXutJear+npzkiyhkdGpfGd6V2sC27IXtOkL6Y0j8s8QASBvG8z70DaPrPjekm91pSgXVk+zy7Qn7LbW+8Beh9qu9L0Og9R6dRefRLfsdfDjUzDjJSjMotZSw2mNrTRlepNdJ01T6gGufUZxS20TRv52ez3lbbU+f7XVa6wo1z7L/fqmnWIacA4ccIG9T4h4yc+EeR/ZJqaVkyPzM+ry/SKBKIlRgeu62xzH+RA4rfwmB7gdOD/EXS8G9qpwfSUwoZbDmwwUsqusVD3gauC/Yd7/5krXl7quu6J2QpPakluxJ4bjsdNSSQyR+NTvdPjpWVjz055jWxfb2JA/+R+XSCwrLrDFn+8frPqXixY9Yd9ToO/JVt4jGiQlQ9t+dhl0mS0YrJtlu8kWj4e1P1ft8dwyWPi5Xdr2t9J2+4xRTV/xVpRnO8aXfxeZ3elumSXZ8rbYc3s3jp16atffTkB1Hgrt91eCX2qmKA8WfQGzx8KSr2qnjF+kbJpnl+nPQGoD24neaxTsfZwaIYvZsQW+ewBmPA+lRdV/nPrN7RRQ+/0tebaz3Fn9ZlXf8FBabGUyty2Dbcst2b1+NmyYXbOF39yNMPn/YPJDVi7zwIttY4Y+w8hOa2bA1Mft5EVNXg/hKFQSww96de/pNuAU+D1Z/QfHcb5wXffNQJMdx9kHeKDSzf92XTfoK8RxnL3Yszl3V6/Eguu6eY7jfACcVeHmOx3H+dl13aAJE8dxrmTPkyIvB7uP1I2c38tJuWR4nsTQMWKRuJSUBKP/C88dFXj8m3uh3xnQqJW/cYnEIte1hfnx/4DtK8K/X0p96HeafRFuv3/0n0xISoaOB9pl2I2QtQbmf2K7zVZNA9zwH2vDbHjvEphwBwy92spNqeGsAGxfWb47fbwl2iO9EODJhW1L7TL3A7sppT50OsjK7XQ/ysq8qbyIhGPrUtup/sub1S/TV5eKy5Mvi76Az66zhMa+p1qpnfoZdR2d+K1oB0x9An54uHrP53pNoduRdup0r8Os1GRtfQZKTrUEdPNuu9++8yTfuplW1mfF93a9ylxYOtEuTTrC4CvtM0y9JrUSvsSY0hJLWkx7Ys8yfRFQ4qSRVL8pSdGcAI8jSmJU4rruPMdxngMq1vR4zXGcPsD/ua67HcBxnFTgXOB/QMVPCbOJXILgX1iCZed2ozRgnOM4DwOPua67W1LEcZz9gBuBsys9zgbgoQjFKDWws5xUPYpIdyr3YS+nkxgi8avjQBhwLvzy+p5jhdnw9b/hxEf8j0skluRutgWd+R+Hf59me1lJpQHnxPb7bNPyL++Dr7RSErPftgW6LQvDf4ysVfDF3+30yiHXWt8MJTMST+YqSxTM/dAWmKJVSb6dCln+HXxzDzRoAT2GW7mdHsO1mCu7c117rkx7EhaNo0qJ3nAlp9viaVojK4/mltmlrNT6E1S3aWwwbpk1pl02yd7/eo60Ejs9jlZSL965rpVWmnC7nUyoigYtbeNG35Ohw4H+n2BISoKWPezS/wy7LWsNLP/eknNLJlb9pEb2GvjyFvj2v5bIGHylfTaS+FdWCr++Zf/tM1fW8MEcK2PZqhdkdIGmnazMZcPWkN6InGKH76bNpDS5Hq6TzJFHHkmTJkqa+UFJjMD+ChwAHFh+PQn4J3Cj4zjLsbJO3YBGle63BTjddd2IpOBc113sOM4FwBtYqSuAZOA64DrHcdYC68tv6wS0DPAw+cBJruvG4HaT+LezsXczgrxZx/LiioiEdvS/bBd1oA/tM1+Bgy6xMhoisjvXhbnvw2c3WP3lcDTvDof/zcq5xVv5gSbt4dC/WiJi7Uz45TWrBRzugkDuRhh/s5VqOPRaO52iZEZ8KyuFxV9ZGZLFXxGRBd5Iy9tqybvZb0NSqiUy9j0Veh8D6ZW/uknCcF1Y+rVtBtmjTFkVJaVYicG2+1kd/mZ72SJXRif7npaSHvz+pSVQkGnP1aw1dlowc6WV2dk030rt1OS1V1pku5AXfGq70vc/zy4Znar/mBKdti6FT6+1xFyYypxk1jU9kObDrqRBv+PtlEQ0adoRBpxtl5JCS2gs+NS+G4X72Q5s89fUx+y01YBz4NDr1DcjXu08fT3xTti8oHqPUa/prr537QZY2dYgnxnc7GxKUqqwQUhqTZx9W6sd5aWbRgFjgYp1PdKA3h53WwGc6LruogjH9pbjOIXAs0CLSsMdyi9elgDnua47PVLxSc3sPImR4SiJIZKwGreFw2+wHVV7cOGLm+Ciz6O/zI2In3ZsgU//Gv7pi+bd4YgbbXEz3pIXlTmOnfLqOBCG32GLuz89F/4XvR2brCzX1Mdh2E2w3znx/ztLNPnbYcYL1gA2a1Vkf1ZKPVsELivZdYmUsuJd5XZS6lvvgP3Ps7JT2p2eOFb9aItb1W3mmtYYuh5uC1wdB0LrvjVrqJ2cAg1b2qVVgKWFoh2wcS6s/9XKt634wXaXV0f2Gvj2XvjuPtj7eBh8FXQerM+Qsa60GKY8At/eByUFYd3FTW/K4ozDWd5qOAWpzTiy25HRl8CoLCUdeg63y7H328mMOe/Ags/C/ndTVmKbwGa9DvudDYdfv2dZK4lda2bYZ9TqlI1qs6/9XexxNLQ/QJ9tY4T+K3kob/I9ArgE+DvQw2PqNuAp4B7XdX3p5OK67geO40wGriyPr3OIu8zDYnzBdV2PRgsSDXY29lYSQyTBDb4Kfn4ZtldunQSsmmIlPvY9xf+4RKLRih+sl0PO+tBz05ta74hBl0f/l/dIqNfEGoIfdKnVnp76eHlJlTBkr4WPr4Epj8JR/7S661oIi2152+w58OPTtdATwIEWPaBNX1sgatrRLk06WImntIZ2qZw8cF1btM3fZjvT87ZC9nrbnb59uf3vlsW2q7YmSvKtr8e8Dy2mAefC/ufaLnqJT9uWwbh/WBKrqjK62OesniOh40H+vl+kNYROg+wy6DK7bftKWPkDLJ1kzcfzt1ftMd0yS/LP/9h2GQ++yv59ifg+GOs2L4R3L4GNc8Kb37g9HHotOT1OYv7kyPcHiJjkVOg92i4F2TBnLMx4Mfzfg1tqJ1J/fdNOZgy7GZoG2/8rUa0gy5LTPz1PlU6uNelgp6/7n2GfVyTmKIkRhOu6ZdiJh2cdx+mHlZhqh5Vr2gr8Bvzouq5H84Kgj72CXSWhqhPbZuBOrLl3F2Ag0AZoir2KM4F1wHTXdatYHFHqys7G3hle5aTSmyhDLJIIUtJh1H/grXMCj3/1L+g1GtIa+BuXSDQpK4MpD8PEf9uX06AcGHgBHHkrNGrlS3hRzXFsZ3HXw2HTApj6KPz6tu1cD2XLInjnD9DpYBh1j+1MltiSt8128U5/tur1xneq3wz2OhT2OtyaabfuU733JMexkg3pjayRbCCua8mMDbNh/Wzr0bF6evVjz15rO9O/uw96jICDryg/nZFUvceT6FJSaM2Nv3sASgvDv1/95raw3+8MSyBEU5K2WRe7DDjHylGt+ckS0PM/sUb3VbH+F/jgciutdchf7HSSSgVGP9eFWa/CFzdaU/dQ0pvCYdfBwX+0/77ZNUwER5N6Tay87oEX2078GS/Ab+9aKbVQ3FL7Pc4ZaxtaDv0rNGge+ZildriuJWM//zvkbgj/fl0PhyFX23u+3utjmlZDw+S67hwgzDSvv1zXXQnUtHONRIGQ5aTUnFAkcfQ+1koXLPtmz7Gs1bYANewmn4MSiRJ52+CDP8LiL0PPbb0PnPQ4dDgg8nHFotZ72+/nyFvtlMWMF2zXeiirf4TnjoL+Z1kvH+1ojH6lxVZK7Jt7bBdjVbXbD/YZY30m2uzr30KA41gt8+ZdYZ+T7LbSEtjwK6ycsquxd7jlRSpa8pVdWvS0xb79zlbvjFi27FtrbL11Sfj3abNv+cmEU2tWJsovySnQZYhdht9uSYnf3oPf3rcEXbiyVsPnN1hJoiF/skXh9MaRilpqoiALPrnW+n6FkpRqf8sOuz7+F+cdBzodZJcRd1hi/qdnwzupVFJg36Vmvmy/q4OvCN3PRupW7mb45M/W/yIcSSl26mLwVdCuf2RjE98oiSESRXadxPCo+lU/zj+IiMgujgOj74UnDwm8y3zyQ1YOQ40aJdFsnAdvnBm6dr+TbLsQD/+bvpiGo0k7GH237cyd8ogd0Q8nmTH7LWu4eehf7b6xsAiYiJZMhHE3w5YqNqJs3Rf6n27Jg2iqI56cYidAOgyEoddAUZ6VSFs0DhaOg5x1VXu8rYttQffru2x37sFXQMPK7QclahXmwvibrfZ9uHqNtp25ex0aXacuqsJxoP3+dhl+p70GZr5iO5XD2ZUO1vdowm32d//Qv1q5QZ3MiB7rf4W3z4PMMPoVdR4KJzwUuNdKvGvUGo66xZ7Dv7xuz+dwfmcFWXbCfcaLMPIu2Pu42P17EM+Wfg3v/9H+XoVj39Ps+RBNn1ukViiJIRJFcn7vieFRl1j9MEQSS+s+9mVy+tN7jpXk25fO017wPy6RurJ4Aoy9MHT9/tb7wJgnbGFHqqZxGytnd8hf4Pv/wYznQy+GleTDN3fDr2/AMfdDr5H+xCqhZa+Dz64Pf+ciQHKanbg46BIrGxYLCzppDaxxd69RcOyDsGa67Uyf+0H4ix4ABZlWZmrqYzDwQlvk1imj6LbmZ3j/UuuBEY6uR8DRt8VfKbykJOh2hF3ytsHst+1k3ZZF4d0/byt8eav1yTn8b7D/HyAlLbIxS3DzPrZTp6HKR6U3hZF3wv7nq1ROWgPrJTPwQnsNfPdA4B6DlW1fDm+fa2WHRt+rfgnRoqQIJt1lJQLD0WO4/X3XyYu4leB/4USih+u6u8pJeZ7EUBJDJOEMu8n7tf/be7Bisr/xiNSV6c/CG6eHTmAMvAgum6QERk01ag3H3AtXz7ASO+G0ctu+wv4bvXVueDsgJXJcF355Ax4fHH4Co14GHHkLXDcfTn0WOg+OjQRGZUlJFvux98H1C+D8j6zPQXIVTmQV58G0J+Dh/SwJlF3Fkx0SeWWl8N398PyI8BIY7Q+w58IFH8dfAqOyBs1h8JXwp+lw3nu2sBeunPVWkuvxgywJ6Fahaa7UDteFb++3/lOhEhg9R8HVP9mifaInMCpKTrV+L1fPgDFPQbOu4d1v+Xfw1KF2crEgjvqIxKLtK+GFUeElMJp2hnPG2t87JTDimv7KiUSJvKJSyso/I3r2xIj3upYisqcGzW1Rycvnf7fa4CLxqqzUnuef3wBumfe81IZw6vNWSkEljWpPsy5w8lNw5Q/WEDEcCz6FxwbBlMfsv5/4K3u9lVz78EooDKP3Rf3mtnPxr7/BEX+Hhi0jH6NfkpKtv9Spz8INC+HYB6BNv/DvX1beR+ThATDuH1aTW+pe7mZ4+UQr/xWo5GZF9TLghEfg0on2XEgkjmMJjPPes4TGARfYSatwbF9hJx9fGAWrf4pklFJRcT68d4ntPg8mOc1ODJzztp2glMCSU2DA2fb8P/YBaNg69H3cMktiPz7ITvQpkee/lVPg2SNh3czg85xkKyn5p2k6BZwglMQQiRI7T2FAsMbeOokhkpAGXmTlcQLZNNfKBYjEo5IieM+jpFpFrfeBy7+Bfqf5EVViatMXznsXzn0PWoZRb7skH768BZ4fCZvmRz4+MfM+gicOhsXjQ89NbQhH3QrXzrH+MfHe1Ld+MyszcsX3cNE4K5nlJId339JCmPY4PNwfJv4bCkOcCJPIWTcLnjkCVoZxEnXAuXDNzzDwAu1Sb9UbTnwE/vKrNbpNCbPvxeof4fnhMPYiyFwd2RgTXX4mvDLGTloH06IHXDrBTtvE4mm5upCSZn///zzL3vfSwni/y1kP714Er54cfrk6qbmZr1iSOm9r8Hlt+sHlk6yXSVpDf2KTOpfg7+Qi0WNnU2+ADJTEEJEKklPgmP96j0+6S7tDJf4U51szy7nvB5+39/H2Zb5VL3/iSnQ9h9upjGMfCO9zydoZ8NRh8M1/LSklkVFSBF/cBO+cb41KQ+l/Flwzw2rfpzeKfHzRxHGgyxA442Vb0D3kWqspH47iPPj+ATuZMf1ZKC2ObKyyu9nvwAujIXtt8HlNO8MFn1pvpHg6WVQbmrSH0ffYyatDr7NkZjjmvg+PHWQlvEoKIxtjIsrdBC8dD6unBZ/X92S4/Ftot58/ccWb9Eb2vvfnWXYyKZxSmcsmwRNDYcqjOv0eSaUlVsbr42vsFGQwg6+CyybqdZCAlMQQiRI7m3pDsJMYKiclkrC6Hm5fXAIpyIKJd/gbj0gkFebA66eH3k0+9M9wxqvageW35FTb0XjNzPAWAcqKrfH3M8NgbYjSAFJ1mavhpWPhxydDz223H1zyFZzytC1mJrqMTjDiDlvQHX57eKVGAPK2WIm7JwbDgs9VbiTS3DLSv/03vH8ZlBQEn9v/TLhyMnQ9zJ/YYlXDljD8tl0nM8IpM1WSbyW8nhgMi7+KfIyJInOVJec2zgk+78hb4LQXEy/xHAmNWtnJpD9+B10ODT2/JN8a3z8/HDb8Fvn4Ek1RHrx1jpXxCqZBCzjnHUvEplShz5XEDSUxRKLErnJSrk5iiEhgI++C1AaBx2a9Cmt+9jcekUjI22blFFZ87z0nKcVqnI/8t0qE1KUGzW0R4NIJ4e2G2zQXnjsavvynnbSRmlsyEZ4+HNaEqFmflApH/wsu/Ro6DfIntlhSrwkc+le4djYc9yA07RTe/bYugbfOhtdOhc2LIhtjgkoqK+KgFY+T/vMzwSemN7W+SKc8A/XCPFkjtpg7+p7ynenngxPGe+q2ZfD6afDWuZAV4lSMBLd5kSUwti31npPaAM54xXoWqXxU7WrXHy78FE5/GRqHkdjfWc5u0j06iVdbCrLsPTTUxqUuh8KVU6DXKH/ikqikb/3v1ncAACAASURBVH0iUWJnOan6FJLueBxTVBJDJLE17QiH3+A9/vn1UBak8bFItCvIstrDa2d4z0lrBOe+azXOJTp0PBAum2QlptJC7BB1y2DKI/DkIbByqj/xxaufnrOFxPxtwee1G2C7TQ+73soTirfU+nDQpdZH4dgHoFHb8O63dCI8OQTG3xJeOS8JS0ppHoOXPkj7zBBJurb9rdeJ+iJVX9OOcOKjcMUP1gw8HAs+hccPhh+fhrIQDdZlT5sXwYvHBC+P1rgdXDwO9jnJv7gSjeNA3zFw9XQYcnXoXkllJfDtvdbza8tif2KMVzu2WBm1VVOCzxt4EZz/ITQO8z1Z4paSGCJRIrc8iZHBDu9JDVROSiThDbkamncLPLZulp3IEIlFRTvg9TNg/S/ec+plwPkfQ/cj/YtLwpOUbCWmrpoW3gLYtqW2eDPxTu1mrKqyUlss/+x6Swp5cuCIm+ykTJt9fAsvLqSk2/P5L7/AyP9YCYtQykpg6mPw6IEwe6xKTNWQs2MThyy+m1a584NP7Hc6XDwemnXxJ7B412YfOO89OO99aB3G342iHPji7/D8CJXZqYpty+GVE600nZfm3ey5rbr//khvDKP+YwnRToNDz18303p+TX9Wf++rI2uNnULaMNt7jpNsGwqO/z8rZSoJT0kMkSiRU15OqpmT4z1JJzFEJCUdRgdp8j3xDsjf7l88IrWhuMBq4QZraNmwNVz0OXQc6F9cUnUZneykzJinLOkUlAvfP2iLX1uDlNKQXYp2WPPuqY8Fn9ewle1aPPJmffGvidT6MPRqK7Vz6HWQUi/0fXZsgvcvtVNlel5Xz7ZlNHzrZDLyV3nPcZKszOYpz0KaR6lNqb4eR8MVk20BMZzyXGt/tjI7396nxHQoWWssgZGz3ntOm33honFKztWFNn3hoi/CO11akm/9kV47FbKD/PeU3WWugheOga1BTrLUa2oJ1UGXqYya/E5JDJEosbOxd1MnyEmMkIsBIpIQeo2EXscEHsvbCpPu9jcekZooKYKxF8Cyb7znNO1k5RTa9PUtLKkBx4EBZ8PVP4VXAmPdLHjqUPj5Ze1mDGbHViu7sODT4PM6D4U/fg/dhvkRVWKo19SaIF8zEwacS8hm9gDLJsETQ2xRt6Qo4iHGjW3L4aXjScoKksBIb2LJ0qHXaHErknaesLtmpvXLCPW8LyuBSf+xxPSmBb6EGHNyN8ErJ9kirpeOg6xPQ+M2/sUlu0tKsuf+n36EnmH0YFg60Rre//Z+5GOLddnr4eUTIdjf+EZtLYmnk9dSiZIYIlFiVzkpj6be6U1Ux1hEdhl9NySnBx776TnYMMffeESqo6wMPvgjLBrnPSeji+2Ia9Hdv7ikdjRqbc1Iz3gVGoVYjCnOg0/+DG+fZ83dZXc5G+GlY618RTBDr4ELPoEm7fyJK9E07QBjnoA/fhteuZHSQlvUffpwWPNz5OOLdZmr4OUTgvcIaNgaLvzMTgqIPxq2tH4Zl060/iOhrJtlz/kfHlGvjIryt8MrY2DrEu85XQ+HP3ygCgzRomlHOOdtOOW50BtKCzLh3YvgvcsgP9Of+GLNji3w6hjYvtx7TkaX8o1LKoMpe1ISQyRK7Gzs3czxSGLog4yIVNS8Gxzyl8Bjbhl8/jftaJboN+E2mBtk11rj9nDBx1aiSGLXPifabsYB54aeu+BT272+9OvIxxUrstZY/5DNQXY2O8lwwiNWXkebXiKv3X62yHLKc9Z4N5TN8+H54dbLpCgv8vHFoqw1dtIoa7X3nGZd4ZLx0C6MhXSpfR0HwmWTrE9MaogSXqWF8NU/4cVjVVYN7DTW23+ATXO953QeAme/BekhShiJvxwH+p8OV02F7mEkT+e8A08OhZVTIx9bLMnPtDKLwT7LtOpjfWCad/UvLokpSmKIRIncwhAnMZTEEJHKDv2rldkJZNVUmDPW33hEquKn52HKI97jDVtZAqPZXr6FJBFUv5ntYD/rDajfPPjc3A32RXfcP6Ck0J/4otX2FZbA2BZkETC9CZz3Lgy8wLewhF0LW1fPgEOuhaQQySO3zHqZPHUIrJziT4yxInudJTAyV3pOKW29L1zypW3ikLqTnGJ9Yq6aBj1Hhp6/epqVC5z+rJ2+TESuC5/8BVZ87z2n/f5wzjuQ1tC/uKRqmrS3Hg3HPgAp9YPPzV4LLx0Hkx9K3Od9RYW58PrpwZt4tz/Aet/pJKkEoSSGSJTY2di7qU5iiEi40hrAqCD9L768FQqy/YtHJFyLv7JGiF7qZcAfPoSWPf2LSfyx93HluxmPCj132uPwwijY7r2wGde2LrXGl8FqpzftZAu74fw+JTLSG8GIO6wPSTglprYts93pX92mJB1Y+bhXTgpaXmRbwx7sOP0dK1En0aFZF1t0D6fMTnGevee/OsZO3CSa7x6AX9/wHm/dF857H+o18S8mqR7HsV4ZV3xvi+7BuKV24vjNsxK7TGZpCbx7MayZ7j2nbT8ro9YgxCYXSXhKYohEiZ2NvTPwaOytP+giEkifE7ybt+ZuhG//62c0IqGtnw1jL7RdyYGkNYI/vA9t9/U1LPFR47Zw7nsw+l7v3j477aytvjBI35R4lLXWFnZz1nnPadkbLvkKWvfxLy7x1mYf699z4qOhF3Vx4YeH4NmjYdN8X8KLSsX5tsC3ZZHnlG0NujO1+98gvbGPgUlYfi+zMw16jAg9f/m3dipj4ReRjy1azHkXJt3lPd6iB5z/ob7rx5qWPW0DwbCbrZxjMIvH2+eY1T/5E1u0Gf8P+x14abW3bVyqH+p9U0RJDJGokft7T4ycwBN0EkNEAnEcOOY+7zIW056EjfP8jUnES84GeONMKPI4degkw+kvQYeBvoYldSApCQZfCZdPgtYhmjcWZMKbZ8KEO2xHX7zbsbV8x3KQ3gBt+llzY5VdiC5JSXDA+VZiqu8poedvnANPH2Hv1YlWcqSsFN6/HFb/6Dlle4OuTO1+AyXJIUq3SN1q0g7OHWsJvLQQ/Rzyt1viatzN1icinq2aBh9e6T3eoKWVJ9IJo9iUnArDboJLv7JkVDBZq+HF0TD18cTqWfjj0zD9ae/xZl0tgdGwpX8xSUxTEkMkSuxs7N3U8TiJoSSGiHhp1dsWAwNxS+0IfyJ9YJboVFIE71wQfGf5cQ9AzzB2c0r8aNPXGsUeHGShZ6fJ/ys/nbAx8nHVlYJseO2UoDvTaX+A9Ytp1Mq/uKRqGrWC01+0HjCN2gafW1oI426C10623hCJ4stbYf7HnsOlrfdlave/UZKiHgExwXEsgXflFNjrsNDzpz0BL4y08mrxKGcDvHM+lHokalLqWRNv9f2KfR0GWjnBgRcGn1dWYqcS3j7PknnxbtF4e2/z0qSjfZbRZgypAiUxRKLEzsbeLckKPEFJDBEJ5ogbvRdKVv4As9/xNx6Ryr68xRp8ejnkL3Dgxf7FI9EjtR4cc6/VBG/UJvjclZPh6cNgxWR/YvNTcT68eTas/8V7TqfBKj0SS/Y+Dv70I+x/Xui5y76BJ4bAb+9HPKw6N/VxW8T20mpv8k59g+KUELv6Jfo06wLnf2ynhEM1P143y04ixdtzvrQYxl5kZV29nPw0dDrIv5gkstIawAkPW4+Y1BCJ1wWfWnmptTP9ia0urJ9trwGv0rH1mloPjIzO/sYlMU9JDJEoUFbmlicxXNo5Hk2fGofYxSUiiS29MYz6j/f4l7dCfqZ/8YhU9OtbMP0Z7/F9xsDRt/sWjkSpHkfbbsZQu3hzN8LLJ8D3D8ZPCZ6yUnjvUkvSeOkwEM571778S+yonwEnPW67rhuEKJlRkAnvXmRllgo9SszGuoVf2G5kL43bwbnv4moDV+xKSoKD/whXTIaOg4LPLcy25/wn11oiNx5MvANWTfEeH3479B3jVzTip/6nw+XfhC6TmbkKXhgNv7zpR1T+ytsGb50DxR4VRpJS4IxXoVUvf+OSuKAkhkgUyC0qLyXFDho4hYEnNenoY0QiEpP2PdV78W/HJph0t7/xiIDtxvrkL97jHQbCyU/ZoodI4zZWH/mw64PPc8tg4p32Rbkg25/YImnC7bY700urPnDuu2puHMt6H2MNkHsdE3ru7LfhmWGw4beIh+WrLYstQeMlrTGc8w5kdPIvJomclj2s2f1h1wNO8Lk/v2iN7jcv9CW0iJn3MUx51Ht8/z/AIdf6F4/4r1UvuHQiDAhxAq+0ED68AsbfEj/9vsrK4P3Lgvf0OuFh6HaEfzFJXNG3RZEosLOpt+cpDICmHXyKRkRiluPAcQ9CUmrg8Z+ehfW/+huTJLa8bVb7t6Qg8HiDlrYbK1VNW6WC5BQ4+l+2mFkvI/jcRV/Ac8Nh61J/YouEWa/BlEe8xzO6WNkFlZCKfY1awdlv2iJOaoPgc7cugeeOtudHPCjMgbfOtZ33gSSlwJmvQLv+/sYlkbXz7/kf3oeGIfr4bJprybtYLS+1ZQl8eJX3ePsD7HO6EyKhI7EvrQGMeRzGPBm6rNrUx+D10+wzc6z77n5YMsF7/NDrwiuvKOJBSQyRKLCzH0Y7Z2vgCU5S6KaAIiJgTb6H/CnwmFsGn10fP+VXJLq5Lnx8DWSuDDzuJMPpLylJL956jYIrvreFn2C2LIRnj4QlE/2JqzatmGxlVLw0amM9MNT4Mn44jjWAvWIydDgw+NySAvjoT7YwWpTnS3gRUVYGH1xhr1UvJz4K3Y/yLybxV/ej4IofoGuIHdjFeVZe6qvbrMxerCgusEbeRR5l4Oo3hzNegZR0f+OSujXgHLh8ErTsHXzeskn2OWbTfH/iioQlE+Gbe7zH9zkJjvqnf/FIXFISQyQK5BQUA9DeK4nRuJ3tYhERCccRf/cuQbfmJ/glTnZ11kRpCeRshI3zYPl3VqN73sfw23vw69vwyxu2E3DhOGu2unq67bAryLLFeQlt5ivBy+OMuBO6huh9IJLRGS4eB4OClKABe22+fhpMeSx2XqNbl9pJpbLiwOPpTewERvNu/sYl/mjRHS4eD8NutqRuML+8bqcyNi/yJ7baNvl/wd8PDrvBFvskvjVuY3/TjrrVNukF88NDsbU7fdJddpIkIAdOfVZl0hJV6z5w2dfQ74zg87avsJOl84P8rYxWWWusrxcen79a7wNjVDpWak6roiJRIKcgxEmMJu19jEZEYl5aQxh9D7zzh8DjX90Gex8f/6VJSktg8wLYOBe2LYVty2zRcPsKyK/Bl+KUetCwtf1tbt4NWnSD5t2hZU/baZWSVmv/hJi1ZQmMu8l7vO8p3ieGRCpLSYdj74fOg+HjP0NRbuB5bhl8eYu95o//P0it52+cVVGQDW+eBfnbA487SXDai9Cmr79xib+SU2DYTdBjBLx3CWxf7j130zzbqXvCw9DvNP9irKklE+Hru7zHe46EI4M0+pb4kpQMh/8NuhwC714COeu85y792p7zZ74Obff1L8aqWjHZEuheht0MPYb7F49En/RGcMoz0H5/+5ziepyKL8qFt8+FYf+w10ksLPqXFsPYC72/W6U1ttKxaSFKKIqEQUkMkSiQE6onRhOV2hCRKupzgn1hClSXNH8bTLzDFkLiSd42WP4trP4J1s20/h/FESi/UVIAWavssnra7mNJqdBmH2jbH9rtBx0Pgrb97Et7oigttqZ+Xr/7Vntb2RDVhJaq2vdUaLOvNfPeusR73q9vwJZFcOZr0VmGyXWt2f2WILvqR98LPbXolTA6DoQ/fgsfXQ3zP/aeV5RryY6VU2DU3dGdqAPI3WxlpLx25zbragt7ifQeKabLUCup9tFVsGic97ztK+D5EXDSY/YeEG0KsuGDK/F8jvcYYYvRIo4DQ66C1nvD2IugINN77jd3w4bZcPLTlgCJZt8/aCf9vZz0GLTs4V88EtdiIK0nEv9+74mBx0mMph5lYUREvDgOHHMfJHvU3v35ZVjzs78x1bayUlvI+foueOZIuK+b7QSa9jismhqZBEbImIoteTLrVfj8BnjmCPhvV3j9DPjhYVg7M/57knxzryWRAklOh9NeiP4vZBK9WvWGSydC96ODz1s7w3bwRuPfuRkvwNwgjWsPvCR0+SyJP/WaWs380f+1hHgwM56HF0dDdpBd7HXNdeHjq2HHpsDjqQ3hrDegfjN/45Lo0bAFnP2WNf4myMaG4jx492L48p/R1ydj3M22qSWQhq1tEToWdtOLf7ofZX0yWvUJPm/Bp/DSsZCzwZ+4qmPtTPj2Pu/xIVdD3zH+xSNxT39NRaJAbshyUjqJISLV0KI7HOrVMNaFz/4afV8GQ3FdO2nxxY3wvz7w4jHw3f3li+ZRWge/MAsWj4ev/mWLqg/2tiatcz+wOv7xZOUU25HlZfjtKo8jNVc/A84dC0OvCT4vZ739jZjzrj9xhWP9r7bo5aXbMDjmvzqplKgcBwZfYX1gmoaon79uFjwzzN4To9GM54PvsB/zuJ1clMTmOHDY9fY3vV7T4HOnPAKvnRo9fTIWfBa8z9xJj1miRqSy5t3g0q+svG8w63+1Phkb5/kTV1UU59tJO9fju2TnIfa5X6QWKYkhEgWssbcbpJyUemKISDUd+lfI6BJ4bP2vtiM4FmSvh0n3wMP7wfPD4cenIHdjXUdVPTs2WZPWsRfa6ZHXToVZr0N+kGPlsaCsDD79K57JpO5HwcFX+BqSxLGkZBh5l+1y9TpxBlBaaOV3vn+w7ht+F2Tb6760MPB4s65w+kuQHGIXvsS/jgfCH7+DnqOCz8vdaDt1Z73uT1zh2rwQxt/qPT74T9D3ZP/ikejXcwRcFsbu9GWTrMn9liAlBf2Qv916NHk54ALoFeL1K4ktvbxXxLAgGxsAslbDC6Ng6SR/4grX13fBloWBx+pl2MlrfZ6RWqYkhkgUyCksoRk51HOKA09QOSkRqa7U+tYQ18vX/7aa1dHIdWHFD7bo99C+8O29kLkyMj8rpT6kN4UGLaFxO2jcHuo3h9QIN6ErK7G+JR9dBff3gDfOtF3jxQWR/bmRsGqqNVIPpH5zGPOkSipI7dvvLLjoC3vdBjPxTvjkz9azpS7s7IOxbVng8eQ0OONlldaRXRo0t1I7w28HJ0jPiNIiew8ZdzOUlvgVnbeS8sRhSX7g8Tb9YPht/sYksaFFd7h0AuxzUvB525ZZImPFZH/iCmTGC5C3JfBYs72sZ41IKElJMOwm6+GV2tB7XmE2vH4azApy8sdPKybD1Me9x497UBtxJSLU2FskCuQUlNDe6xQGqJyUiNRMr1HQ+zhY+NmeYwVZMOE2GPOE/3F5KSuD+R/Bdw/Cxjk1f7ykVKuj37ybfUFu3g0yOlvCokELu6Sked/fda0e847NkLvJLjnrrdnk1qWwbSlsW279MGqirNhKbywaZyUV+p0B+59nDcJjobTMvA+9x058FBq39S8WSSwdB9oO3rfPs14YXma+Allr4PSXoV4T/+ID+O294H0wRt9jr3WRipKS7ERlx0HWEyA3SG30aU/Apvm2+7VBc/9irOybe2CDx3t3Sj049TlICXJ6ShJbeiP7G/3DQzDhDjxPdxZkwitj7PPFgLN9DRGA3z4IfLuTFBvNmCW69DkBLu0Ob54JmR49VspK4KM/2fePI2+pu+8GhTnwYZBm9n1PgX6n+RqSJA4lMUSiQG5BiXc/jKQUaNTa34BEJP4ccy8s/TrwzshfXocDzofOg/2Pq6KdyYtv/gub51f/cTI6Q5dDocMBdmmzb80WTBwH0hrapdlegeeUFsOWRVaia/2vsO4Xq1fuVTYmlIIs+OlZu7TtZ01++51uJ2uiUVkpzPso8Fiv0dAnRM1fkZpq0g4u/MxKmv36hve8pV/DC6Ot/npTHzeJTH7Ie6zvydbMW8TLXodYeam3z4M1073n7Sy1c9ab0Hpv/+LbKXdz8N25I++qm7gktjiOJe/a9rPknVf/sLJi+PAK20wy7B/+nfbctsx7k82Qq+v+87TEpjb7wCUT4M2zynv9efjufti+0nqu1EVC+MenvBMtjdrYKQyRCNGZfpEokFsYJInRuL3VfRYRqYmMznD4Dd7jn11fd2UoXBcWfgFPDrXSUVVNYKTUs4XyY+6Ha2bCX2bDyU/CoMugw0B/PuAnp1rD6gHnWFPeS8bDTavgws9tt1TXw61cTHVsmAMfX2ONzL/6l31xiTarpnn3KOl3ur+xSOJKrWenyobfHnzeprm20Lt+th9R2e54rwWvZl3hhEdi47SV1K3GbeDCT+2EXjDbllkj2IVf+BNXRfM/svJWgfQcCQdd6m88Ett6DIfLv4HWIRrAf3e/lTDzqxTn/E+8xwZd7k8MEp8at7ENGb2PCz5vzjvw6sn+N7l3Xfj1Le/xEx+r25OAEveUxBCJAjkFxbT3SmKolqCI1Jah10CLHoHHNv4G05/xNx6w5p+vnWq7jqqSvEhKsYanpzwLf1sC57wNB19u5aKiZTEwtZ7tnj3i73DBJ/D35XDWGzDwQktQV1X+dvjhYXhkAIy9yE58RAuvUlLJ6WpsKf7auYP3tBeCN/zOWQ8vHgOLv4p8THPe9R47/SX/S1tJ7EpJt0Wi0f8N3iejKAfePBumPOZvQ/u5Hu8FDVrCSY9Hz/uzxI7m3eDi8ZbQCGbu+/DyCbDDo09FbZr3ceDb2x8AGZ0i//MlvqU1gDNfhYOvDD5v5Q/W8DtrjT9xgfW+27ok8NgBF0Cvkf7FIglJSQyRKJBTWEJbr54YfpY6EJH4lpIOxz7gPT7pbshe708s+ZnWhPTJobB0Yvj3a94dRt8LNyyGc9+B/mdAeuPIxVmb0hvB3sfBCQ/DdfPg0olWdqCqfY/cMvuy/vTh8OopsPw7fxepKgtWSqrniNj57yPxZd9T4fyPgjfKLsqFN86EGS9GLg7Xhd88khidh0L7AZH72RKfHAcGXwHnvQf1MoJMdOHLW+CLv9vf6UjL3WyLaoEMvFDlcaX66jWBs98OfZJnzXR49ijbIBMpWWu9ey/tc2Lkfq4klqRkKwU8+l4gSPJ3yyJ4fhRsXuRPXJ6nkBw46lZ/YpCEpiSGSBSwxt5eJzGUxBCRWtT9SKu/HkhRDnzpwwfQBZ/BYwdZE9KycEpYOdDrGDjvfbh6Bgy+MvaPKjsOdDwQRv0Hrv0NLv7SauKnN63a4yydaDsPXxgFy76pm2RGsFJSXs81ET90GWLJwmZdvee4pfDptdaLJxKvn7U/WxPOQNT4Umqi+5Fw+SRoFaLHxPRnrJdG0Y7IxjP/Y0uyB9J3TGR/tsS/5BTbiDPqHoIu6mauhOdGwAqPhFpNLfjUe6yPkhhSywZfCWe9DilBeuJlr4EXR8PaIH00ast8j1NInYcoUS2+UBJDJArkFpTQDo8kRtOO/gYjIvFv1N2Q1ijw2G/vwrJvI/Nz87bB+5fDW+fAjk1h3MGBvqfAVVPhnLegx9H+NW30U1ISdD4Yjv8f3LAQTnkOug2r2mOs/hFeOQleOg5WTI5ElN5USkqiWYvucOkE6Dgo+Lxv7oYvboQyj0XY6pozNvDtSSmwjxZ2pYaad4NLvoLexwaft/BzeOl4yA3nvbeavN4LmneHNvtG7udK4nAcGHKVleZMbeA9rzDL+gXMD5JwqC6vUlKt+9r7jUht2/s4uOgzaNjKe07eVtvUFKnvcADbllufvkD6nBC5nytSQRyuBIjElpLSMgqKi73LSaknhojUtibtYdhN3uOf3wAlHo05q2vhF/DEYJj9dhiTKyQvTn8RWvep3ViiWWp96H+6lcG5ZiYMvgrSq1Avf+UPlsh4+URY90vk4txJpaQkFjRsCRd8HDppMP1p+ODy2vv7V1YCv70feKz70dCwRe38HEls9ZrAma/D4X8LPm/dTGv4vWVx7ceQu9k7gd53jHphSO3a+1i46Ato3M57TmkhvPMH+Pnl2vu5uZth1ZTAYyolJZHUYaCdLG3Z23tOUS68fpp3oq2mgjW0VxJDfKIkhkgdyy0soQU5pDketWpVTkpEIuHgK6CVR3JgyyKY9njt/JySIvj879a426vkUEWdBlt5jERLXgTSojuMvgeumw/HPQgte4V/3+XfwjNHwHuXwfaVkYtRpaQkVqTWh9NehKF/Dj5vzlh46+xaKb2TvHqK96kzlZKS2pSUZPXIxzxlp3y8ZK60RMZKj4XY6lrwiXcpKZ04kkhoP8AWddv0857jlsEnf4bvHqidcoELPvV+nquUlERasy5w8TjocKD3nNIiGHtB7SbvdvJKYrTfXw3txTdKYojUsZyCEtp59cMAlZMSkchITrWFcS/f3geZq2v2MzJXw4vH2O7mUBq3h1Oftw/n7fev2c+NN+mNrJnlVT/abttgX14qm/MOPHag9TopyKr92FRKSmJJUhKM/LfVVQ9WU33JBHhljJXAq4HUBR6vj5T6ocv/iFTHgLOtf1Sw/koFmVZ+cI5Hw/nqmPtB4Nubd4O2QRaZRWqiaQf73NhrdPB5X/8bxt1U83KBXou4LXpo4434o0FzO63d7UjvOTuTd5P/r/Z6fWWvhzXTA4/pFIb4SEkMkToWrKm3m5wGDVr6HJGIJIy9DoH+ZwUeK86D8TdX/7GXTICnD4e1M4LPc5Jg6DVwzQzbmaySE96SkqDP8Vbf/8LPrBxNOEqLYMqj8OhAmPlq7dX8VykpiVWDLoPTXoCkVO85a6b/f3v3HWZJVSZ+/Hs6zfRMT2DIeYjDkAwIiEiUoIAoShAQCa7xp66u2XUFV3HXXd3VDYZdEVAXREzogigqCIIPqCgokgTJQcIww8TumT6/P+r2erum6oa+t+vW7f5+nuc+u1V1quq01Dt1b7113gPnHwXLHpnQKXpGh+m/+wfZG3c5KklOSpNh+4Pg9T+EuTVehFo3DN96PVz/2dbPV6uU1K6WktIkmzGUvODxvNNqt7vxC/DtN0y8XOCqJcko1yyLj/U6V3FmdqE4VAAAIABJREFUDMEpl9Qf8fzjc5KXmNo1CimPo5BUIJMYUoctX1NjJMacLabmJLaSyuOIj+W/sXn79+HuHzd/zF99Gb52PKyq8xbzhjvBWT+CIz4OA7ObP890FQIsfDGc9u3kf7/tD25svxVPwPfeBl96CTxUJ7nUCEtJqZvt/io49RvQX+Pfniduh/OOhKfuafrwmy67hTC8PHvjHic0fTypKZssThLem+1Zu91VH0k+rTzkqlVKynuBitDbB8f+Oxzw7trtfv9NuPgkWJPzb3Mtd16ZzHOUxTfRVbS+GckI9hecVbvdL/4D/vedbRiFlDPPxsaLYaOdWju21ASfjkodtnxN/qTeYZ7zYUiaZEObJHW081zxHhhZ3fjxHv41XP5uoNYDkQD7vQ3efB1svXfjx9b6ttk3GVZ+xhWw7f6N7fPIzUki43tvT94snKg7Ls9ebykpdYsdDoXTvw+DG+S3WfoAnHcEPHpLU4fe6ulfZG+YOb/xUVRSK+ZuDmdeATseXrvd9Z9NSo+M5szPV89tOWXTLCWlIoUAL/kIvPSTtdvd81O48OWw4snmjp9XSmreNpZBVWf09MLR/wIHvq92u19fkHznn+i/8Suegvuuz95mAk8FM4khdVitclJO6i2pEC84K/9Bw5I/wQ3/1thxRkfhivfmv5EJMHvj5KH7kecmE+2qPRbun5SYOuUbsPEuje1z81cYuuAQtnr6hubfwo0R7rwie9uOh1lKSt1jq73grB/W/s618snkodfDv27okH3rVrHpspykx26vhL6BCXRUmoAZc+Dkr8NeZ9Rud/NX4Jtnwdo1zR1/xZNw33XZ2ywlpU544ZvhVV+qPcH9Izcn5QKffayxY46shnuvzt62+OVe5+qcEODQv62fvPvt1+C7b4F1OaOJarnrBxBzEiAmMVQwkxhSh9Wc2NuRGJKK0NuXvMmT57pPw5L76h/nlotqP+TbZj9403VJvW61XwjJCIg3Xw8v/zcY2qzuLj2rnmKv+7/Afvf8M7PW5JSGyvLEHUmCK8suRzd+HKkMNl6UJDI2rFESYfXSZLLvB26se7hNlt1KbxzJ3mgpKRWttw+O+Qy85Oza7f7wXbj4NTC8ovFj33F5jVJSr2z8OFI77XlCMmdArXKBT94J578Mlj5U/3j3/TyZKy7L4mMm1kepnV74ZnjVf9dO3t16CXznjbAu5/tJnrxRSPO3dbSdCmcSQ+qwZE6MnLrxjsSQVJSt98mfFHHtavjB+2vvv3ppMoFcnv3elpRtmbv5hLuoBvX2wV6nwztuhgPeA7313/re5Nnfc8jtf8vAzec1Vjc3bxRG6LGUlLrT/K3hrCtrlwVZswy+elz+JMYVWzzzy+wNQ5vCNi9qoZPSBIUAB/wNHPdfEHrz293z0yRZt7LOnFZj7syZvH6D7erPxyFNph0Pq5QLXJDf5ul7k0RGvRd17roye/3gBrDVPhPuotRWe54Ir7koKeua5/ffqoy6a3CC++EVcI+jkFQeJjGkDlu+ajWbklOT3CSGpCId9tH82vB3XQl35Dy4BrjmH5OJo7PsdGRSPqq3v/U+qnEDs+Elfwf/70ZYdFTd5n1xmJnXnAMXHF1/IuO8a2HrfWH2Rs33VSqD2RslD722qzFabGQFfO343B/1PaPD+aWkdjkGevz5pQ56zknwmv+Bvpn5bR66KbkP1Cu1M7zSEjsqt7FygfO2zm/zzANJaam87z0xwl0/zN624+HJiyNSWex8ZDIKqa9Gyd7bvweXnt5Y+cA/XQvrctotPnZifZRa4LdoqdOW/5n+kFNj0HJSkoo0e8Pa5SZ+8P7koUXan2+HG7+YvU/vALz0H9rTP03Mgu3h5Ivh1G8lb8fW88AN8Pn94Refyx6V8ezj8PCvsvdtIFkildqMOXDqpbCoRlm0tavgopPg7qvW27Txs7fRN5r3g9/a0SqBRS+D134LBmrMXfTnP8CXj4Snc8oGAtx7TTJSM4tlBVUWG+8Mr/9R7fnClj2cjMj48x3rb3viDlj6QPZ+jjxVGe1wSPI9plY5tTuvgK+fmsz3UkteAm/WhrDVCybeR2mCTGJIHda3/NH8jXO3Kq4jkgTw/NNhy72yty19IJkfo1qMlcm8c5KxL3o7bLhDe/uoidnpMHjrL+CAd9eumQvJQ9offhC++gpY+vD4bXfllA8BkxiaGvpmwIkXwq6vyG+zbg18/ZT1RiVt8UxOgm/mfFj44jZ2UmrBwhfDGf+bPIjKs+Q++PJLsx/sQv69YNaGsNXeLXdRapu5W8AZl8OmNer3L388GYH02O/Hr88rJRV6YYdD29dHqZ22O6CSrB7Kb/PHqyrzIOXM9xIj3P2j7G07Hg49NUoTSpPEJIbUYTNWZicxRsIAzKpRw1OSJkNPDxz9aSCnDMQN/wZP/vEvy7d/H+67Lrvt3C2TB+Yqj/5BeMlH4M0/T0o/1fOna+Hz+8Hvv/2XdXk10DfaGTbasT39lDqttx9e/eXaE3GvG4ZvnAa3fbeyPMJmS2/ObrvL0ZbUU7ls8Vw488raL00tfyx5sPv4H8avHx2FO3Me7u78Uh9uqXxmbwSnf6/2vEcrn4QLj4FHfvOXdXlvom+9r7/VVW7b7genfRdmzM1vc+/VcNGJ2YmMx29LRill2fmI9vRRapJJDKnDZq9+PHP9szM2tZaspM7Y4nmw9+uzt60bhivek7yds24t/OTv849zxMeSeRlUPpsshjOvZNWhH2NtT40JACGZtP2bZ8K335jUSL/3mux2i17W9m5KHdXbB8d9EZ57an6b0bXJJJm3XkrvwzcysG5FdjtLSamMNt45mdB+wxoJ6LEHu4/f9pd1j9wMK/6c3X7nl7a3j1K7zFoAr7us9mTcq5bAhcfCgzclE9w/eGN2O0tJqRtsvXdyzc+cl9/mvuvgklPXnyPj7pwEXuiFHV7Svj5KTTCJIXXYnOHsJMaqmZsW3BNJqnLoh2FWzgTN914Nf/gu3HIxPHV3dpuFB8Bur5q8/ql1PT2MPPcMrt7lXJ4YWly//a2XwKcX5ddArzWHgNStenrh2P+Avc7IbxPXwXfeyMyffTx7e/9s2P6QSeme1LL5WycjMjbbM7/NyqfggmPgsd8ly3dekd2ud8ASOyq3mfPgtG/DtjXK+61ZBl89Dq4+F2LG3GBgsk7dY8vnw+nfh8EaI4fu+SlcegasG/nLurtySkltsx8Mzm9rF6VGmcSQOmz+SPZbTGtmb15wTySpyuAGyUiKPFd+CK75x5yNAV72SUeTdYmVMzbhhh3fzy1bn0HsnzWxg8zayAn+NHX19MAxn4F93pjfJo7S+8Rt2dt2PgL6Z05O36R2GNo4mSNj2/3z26x6Gi58OTx6S34pqe0Oghk1arBLZTBjTjLxca3k8vBy+OWXsrfN3wY2XjQ5fZMmw+bPqcyDlPOCGiTJ6W/9VTLSfuXT8NBN2e0sJaUOMokhddiG657MXD8ye4uCeyJJKc85OXnbJsuzj8Cyh7K37XkSbLrb5PVL7Rd6uG+jQ1l+2g9rl1nIs8ga6JriQoCX/RPs97bm97WUlLrBzHnJRLC1HuyuWgIXvBz+nJOws6ygusXALDj56xMbUbHzS31RR91n092SCe5nb5Lf5g/fhcveCndflT8KaSdLqalzTGJIHbZJzE5iMHfLYjsiSWkhJJN8hyYeTvf0wyEfnLw+aVLF+QvhzB/AIX/b3H/3RUdNWp+k0ggBjvg4HPDuxvfpHYCdfGtRXaJ/EE6+uHZJqDVL87dZYkfdpH8mnPjV5hPNzoehbrXJLskE97M2zG9z6yVwec73HEchqcNMYkgdtGZ4DRuzJHNbmGcSQ1IJbLob7PvmxtvvdQZssHCyeqMi9PbBQe+D1/8IFmxfv33fTOv9a/oIAQ79Ozjo/Y213+HQpHSJ1C36B+E1F8OOhzW33+bPBX+/qNv0DcDxF8DuxzfWvn9W7fk0pLLbZDGc9t3ak30PP5u9fqcjHYWkjjKJIXXQimeepDfEzG39G/gjQFJJHPwBGNqsfrv+WXDgeye/PyrGVi+AN10Le5xQu932hyRlGaTpIgQ4+INwwHvqt7WUlLpR/0w46X+aG0VkKSl1q94+OO6LsPur67fd/hDnOFL323xPOO07MNDkSxaOQlKHmcSQOmjV8mdyt82cs6DAnkhSDTPnwpHn1m+375thzqaT3x8VZ8YceNV/w7H/AX2D2W2e85pi+ySVQQhw6Idh/3fmNomhF3b2wa66VP9MOOlrjV/DJjHUzXr74Lj/gl1fWbudkxprqthyr2SC+/4GX0TqG4SFjkJSZ5nEkDpo1bPZpaQAZpnEkFQmu78atjswf/vMebD/O4rrj4oTAjz/NHjj1bDx4vHbdn1F8pGmoxDgsHPgRW/P3Lx2h8Nhdo2601LZ9c2AE78Ci46u3W7ulrDZnsX0SZosvX3w6i/B4mOzt4deJzXW1LLtfskE930NjC7a/qCk3KDUQSYxpA5aszx/YryhufML7Ikk1RECHPXpZOLuLPu/EwY3KLZPKtYmi+HNP0/ezD3sHDj5EjjhQmvjanoLAQ7/GBzwbiJ/iYXVffNYffA5neuX1C59A3DCBbDLMfltFr3Me4Gmht5+OP7L2df7vm+GuZsX3ydpMm1/UFI+sHegdrtmygtKk6Sv0x2QprORldlJjJVxBrP6ch4USlKnbLxzMufFNZ8Yv36jnWHfN3WmTypWb581/qW0EOAlH2HFtodx30+/wrqeAR5csD8HznV+M00RY4mMb54Ft39v/LaePnjB6zvSLWlS9PYnL2n86jz41ZdhdB089xR44Vs73TNpcux0WPJv/DdeB6Nrc9qYxFDnmcSQOmhkZfacGCvCLJwiVVIpHfS+5P/e9F+waklSG/WVn4eB2Z3tlyR12Ogmu3PPps4LoClq7A31H58DN34hedA1MAeO+HvYdNdO905qr96+5AUdX9LRdLHL0ck8eN96PcTR8du2PwTmb92ZfklVTGJIHTS6elnm+lU9pjAklVQIcPD7k2TGyCoY8N8rSZKmhd5+OPJceOFbYMUTMG8b532RpKli91cBEb7/LlhTqRoyb2s46lMd7ZY0xiSG1EFxVXYSY3WPbzRLKrkQTGBIkjQdzdsq+UiSppbdXw0LD4R7r4GeHlh0NPQ3MPG3VACTGFIHxTXPZq4f7jWJIUmSJEmSpAINbQx7ntDpXkjr6el0B6TprGc4eyTGSN9QwT2RJEmSJEmSpPIxiSF1UO/I8sz1I/1zCu6JJEmSJEmSJJWPSQypg/pykhijA47EkCRJkiRJkiSTGFIHDazLTmLEGXML7okkSZIkSZIklY9JDKmDZqxbkbm+Z4blpCRJkiRJkiTJJIbUQYOjKzPXh5mOxJAkSZIkSZIkkxhSB82K2SMxemfNK7gnkiRJkiRJklQ+JjGkDomjo8yOqzK39ZvEkCRJkiRJkiSTGFKnrFm9kv6wLnPbwOz5BfdGkiRJkiRJksrHJIbUIcuXPZ27bXDIJIYkSZIkSZIkmcSQOmTVs0tyt82cYxJDkiRJkiRJkkxiSB2y6tlncrfNmrOgwJ5IkiRJkiRJUjmZxJA6ZHhFdhJjNAZmDzmxtyRJkiRJkiSZxJA6ZHjlssz1K5hJT29vwb2RJEmSJEmSpPIxiSF1yNqV2SMxVoZZBfdEkiRJkiRJksrJJIbUIaOrs0dirOoxiSFJkiRJkiRJYBJD6piYk8RY3TNUcE8kSZIkSZIkqZxMYkgdEtY8m7l+uG92wT2RJEmSJEmSpHIyiSF1SBjOTmKM9DkSQ5IkSZIkSZLAJIbUMX0j2UmMdf0mMSRJkiRJkiQJTGJIHdM3sjxz/ejAnIJ7IkmSJEmSJEnlZBJD6pAZ61Zkro8z5hbcE0mSJEmSJEkqJ5MYUofkJTHCTEdiSJIkSZIkSRKYxJA6ZnB0Zeb6nsF5BfdEkiRJkiRJksrJJIbUIbPIHonRN2g5KUmSJEmSJEkCkxhSR8TRUYbiqsxtA7PmF9wbSZIkSZIkSSonkxhSB6xe+Sw9IWZuGxgyiSFJkiRJkiRJYBJD6ogVy5/J3TbTJIYkSZIkSZIkASYxpI5Ys3xZ7rZZQxsU2BNJkiRJkiRJKi+TGFIHrFmRPxJj1lxHYkiSJEmSJEkSmMSQOmJkVfZIjLWxh8FZcwrujSRJkiRJkiSVk0kMqQPWrsxOYqwIg4Qew1KSJEmSJEmSwCSG1BGjq7OTGCuZVXBPJEmSJEmSJKm8TGJIHRDXPJu5flXP7IJ7IkmSJEmSJEnlZRJD6oSckRhrek1iSJIkSZIkSdIYkxhSB4SR5Znrh/tMYkiSJEmSJEnSGJMYUgf05iQxRvrmFNwTSZIkSZIkSSovkxhSB/TlJDHWDQwV3BNJkiRJkiRJKi+TGFIHDKxdkbl+dMCRGJIkSZIkSZI0xiSG1AED67KTGMwwiSFJkiRJkiRJY0xiSB0wczQ7idEzc27BPZEkSZIkSZKk8jKJIXXAYFyZub5n5ryCeyJJkiRJkiRJ5WUSQ+qAoZwkRt8skxiSJEmSJEmSNMYkhlSw0dFRZofVmdv6Z5vEkCRJkiRJkqQxJjGkgq0bWZW7bcbs+QX2RJIkSZIkSZLKzSSGVLDRGkmMwSGTGJIkSZIkSZI0xiSGVLA4kl1KCmBwzgYF9kSSJEmSJEmSys0khlS04exJvQFmzzWJIUmSJEmSJEljTGJIRVubPRJjOPYxc3B2wZ2RJEmSJEmSpPIyiSEVLKzLnhNjRZhVcE8kSZIkSZIkqdxMYkgF612bXU5qZRgsuCeSJEmSJEmSVG59ne6A2iOE0AfsC+wObAisAx4Ffh1jvK2TfdN4vTkjMVb1DBXcE0mSJEmSJEkqN5MYdYQQtgf2IUkQ7AM8D6h+Zf5nMcaDO9A1AEIIQ8AHgLcAC3La3Al8ErggxhgL7J4y9OUkMdb0Wk5KkiRJkiRJkqqZxMgQQjgWeBNJ0mKjDncnVwhhD+AyYLs6TRcBXwZOCiGcFGNcOumdU67+nCTGcN+cgnsiSZIkSZIkSeXmnBjZDgWOotwJjEXAT1k/gbEcuBW4GxhJbTsS+EEIYebk91B5Bkazkxjr+mYX3BNJkiRJkiRJKjeTGM1b0ekOVOa/uJTxSZangdOBBTHG58QYdwY2A84FRqva7Qf8U1F91fpmxpwkxoAjMSRJkiRJkiSpmkmM2p4Gfgh8HHgFsDnwto72KHEWsEfV8hLggBjjV2KM/zf6Isb4dIzxw8Bpqf3fEkLYqYB+KsOMnJEYoyYxJEmSJEmSJGkc58TI9t/Av8cY70lvCCF0oDvjzj8AfDi1+j0xxj/k7RNjvCiE8DLgtZVVfcA5wKmT0knVNJgzEoMZJjEkSZIkSZIkqZojMTLEGG/LSmCUxJHA1lXL9wHnN7DfOUCsWj4hhDCvfd1So2aRncToGfQ/hyRJkiRJkiRVM4nRfV6RWj4/xhgzW1apJGV+VrWqn2TychVsVs5IjN6ZcwvuiSRJkiRJkiSVm0mM7nN0avlHTex7VWr5mBb7ogkYYmXm+r5ZjsSQJEmSJEmSpGomMbpICGFTYLOqVWuAm5s4xPWp5ee23Ck1ZXTdWgbDcOa2gdnzC+6NJEmSJEmSJJWbSYzusji1/McYY/YT8Wzpyb93DCE4uXuB1g3nTOoNzJjtSAxJkiRJkiRJqmYSo7ssSi0/2MzOMcYngNVVqwaA7VrtlBo3OrI6d9vgnAUF9kSSJEmSJEmSys8kRnfZJLX80ASO8UidY2oSxbX5IzFmzbGclCRJkiRJkiRVs5RQdxlKLa+YwDHS+6SP2bQQwibAxk3utkP1wvLly1m2bFmrXSmtFSuS/9njSPak3gDr6J3S/xtI7TIWT3nLkhpnPEntYzxJ7WM8Se1jPEntM53jafny5R09v0mM7pJOOOTXJsqXHgrQchIDeCtwdisHuOmmm3jsscfa0JVyC2uz/5OtigP8/PobCu6NNDXcdNNNne6CNGUYT1L7GE9S+xhPUvsYT1L7TKd4euCBBzp6fstJdZeZqeVmJvUesya1PDjBvmgCetZmj8RY4X8GSZIkSZIkSVpPqZIYIYTPhBBiAZ9zOv23TlD6Nf6BCRxjRp1jahL15syJsTKYxJAkSZIkSZKkNMtJdZd08bH0yIxGpJ+Wt6Og2eeAS5vcZwfgsrGFffbZh8WLF7ehK+W0YsUKbrrpJkYGN+HaFfsxp2+EGetWMmN0JbNGV7B0YFMOOeSQTndT6gpj8TRmn332Yfbs2R3skdS9jCepfYwnqX2MJ6l9jCepfaZzPN1+++0dPb9JjO6STjhMJErS+7ScxIgx/hn4czP7hBDGLQ8NDTF37txWu1J6M7fYgyVb7MFzDzlk3N+7eQf7JHW72bNnT4t/P6QiGE9S+xhPUvsYT1L7GE9S+0yneBoaase0yhNXtiTG5cCTBZzn2gLOMRnSiYKtJnCMLeocU5IkSZIkSZKkUihVEiPGeBVwVaf7UWJ3ppa3aWbnEMImjC9BNQzc22qnJEmSJEmSJEmaDKWa2Ft13ZFa3iGE0Mzk3ulJJ+6JMa5tsU+SJEmSJEmSJE0KkxhdJMb4GPBY1aoZwF5NHGL/1PJvW+6UJEmSJEmSJEmTxCRG97k8tXx4E/um236/xb5IkiRJkiRJkjRpTGJ0n++lls8MIYR6O4UQdgAOqlo1AlzRzo5JkiRJkiRJktROJjG6zw+Bh6qWFwJnNrDfOUB1suNbMcal7euWJEmSJEmSJEntZRKjg0IIC0MIMfVZWGufGOMa4NzU6k+FEHatcZ5TgNdWrVoHnD3BbkuSJEmSJEmSVIi+TnegrEIIh+VsSicLNqjR9t4Y471t7NaY84C3AbuN9QG4LoTwLuCiGONagBDCAuBdwIdS+38xxnjXJPRLkiRJkiRJkqS2MYmR76oG2+1Zo+1HSco4tVWMcSSEcALwc2BBZfUC4ELgP0MI9wCDwHZAf2r3m4D3tLtPkiRJkiRJkiS1m+WkulSM8XbgUOD+1KYh4DnAzqyfwPgxcGSMcdXk91CSJEmSJEmSpNaYxOhiMcZbgD2AfwCW1Gh6N/AG4IgY4zNF9E2SJEmSJEmSpFZZTipHjDEUcI77gJbOE2N8FvhQCOFsYF9gd2BDksm7HwVujjH+rsWuSpIkSZIkSZJUOJMYU0SMcYRkjoyfd7ovkiRJkiRJkiS1g+WkJEmSJEmSJElSKZnEkCRJkiRJkiRJpWQSQ5IkSZIkSZIklZJJDEmSJEmSJEmSVEomMSRJkiRJkiRJUimZxJAkSZIkSZIkSaVkEkOSJEmSJEmSJJWSSQxJkiRJkiRJklRKJjEkSZIkSZIkSVIpmcSQJEmSJEmSJEmlZBJDkiRJkiRJkiSVkkkMSZIkSZIkSZJUSiYxJEmSJEmSJElSKZnEkCRJkiRJkiRJpWQSQ5IkSZIkSZIklZJJDEmSJEmSJEmSVEomMSRJkiRJkiRJUimZxJAkSZIkSZIkSaVkEkOSJEmSJEmSJJWSSQxJkiRJkiRJklRKJjEkSZIkSZIkSVIp9XW6A5q2BqoX/vjHP3aqH4VYvnw5DzzwwP8t33777QwNDXWwR1L3Mp6k9jGepPYxnqT2MZ6k9jGepPaZzvGU8ex2IKvdZAkxxiLPJwEQQjgWuKzT/ZAkSZIkSZIkNeUVMcbvFXUyy0lJkiRJkiRJkqRSMokhSZIkSZIkSZJKyXJS6ogQwjzgoKpVDwLDHepOEXZgfPmsVwD3dKgvUrcznqT2MZ6k9jGepPYxnqT2MZ6k9pnO8TQAbF21/LMY49KiTu7E3uqIykVeWN20TgshpFfdE2O8rRN9kbqd8SS1j/EktY/xJLWP8SS1j/EktY/xxG86dWLLSUmSJEmSJEmSpFIyiSFJkiRJkiRJkkrJJIYkSZIkSZIkSSolkxiSJEmSJEmSJKmUTGJIkiRJkiRJkqRSMokhSZIkSZIkSZJKySSGJEmSJEmSJEkqJZMYkiRJkiRJkiSplExiSJIkSZIkSZKkUjKJIUmSJEmSJEmSSskkhiRJkiRJkiRJKqW+TndAmiaeAD6aWpY0McaT1D7Gk9Q+xpPUPsaT1D7Gk9Q+xlOHhBhjp/sgSZIkSZIkSZK0HstJSZIkSZIkSZKkUjKJIUmSJEmSJEmSSskkhiRJkiRJkiRJKiWTGJIkSZIkSZIkqZRMYkiSJEmSJEmSpFIyiSFJkiRJkiRJkkrJJIYkSZIkSZIkSSolkxiSJEmSJEmSJKmUTGJIkiRJkiRJkqRSMokhSZIkSZIkSZJKySSGJEmSJEmSJEkqJZMYkiRJkiRJkiSplExiSJIkSZIkSZKkUurrdAekqS6EsAOwD7AVMAAsAe4Abogxru5k36SpLIQwE3gRsAuwATAMPATcGGO8t5N9kzqtyPjwPii1j/GkIoUQArAQ2IPkmpsPrCG57u4Gftnu6y6EMAfYH9gZmAusAu4nucYfafO5dgP2AjYHeoGngN+T3AvXtvNcUifiqUjGk4oUQhgg+R2zENgSmAP0A8tIrr1bgdtjjOvadL4+YF9gd2BDYB3wKPDrGONt7ThH1bm2BPYDtgUGSf6mu4CfxxiXt/Nc3SbEGDvdB2lKCiG8Evg74Pk5TZYDFwAfjTE+WVS/pCKFEM4Bzm7hEBfGGM9o8pwbV855BjA7p9mvgY/FGC9roW9S21S+rO5D8uV4H+AFJF/Gx9wfY1zYhvMUFh/eB9UpkxlPIYRWfzxtF2O8bwLnNZ5UiBDCBsArgZcChwIb1Wg+AlwOfCbG+LMWz7sd8PfAiSQJurQI/Aw4O8Z4bQvnCcCZwPtJEiVZngI+D/xjjHHFRM8lFRVPIYSFwJ8m1stEjDE0u4/xpCKFEI4HDiNJdO9C/RfzlwIXA5+NMd4xwXMOAR8A3gIsyGl2J/BJ4ILYwkP2EMJBwDnAwTlNhoFLgI9M5LvkVGBoODtIAAAatUlEQVQSQ2qzEMIM4Dzg1AZ3eQI4vpUv41JZFZ3ECCEcDFxK7R8I1b4CvCHGONx816TWhBD2B95N8qB1izrNW05iFBUf3gfVCUXFU9FJDONJRQoh/CfwV2QnEer5CvD2GOOyCZz3ROB8YFYDzSPwT8AHm31YFEKYD3wDOLzBXe4Fjm33W7aaHoqMp04kMYwnFS2E8BDJqItmjQCfIHnRo+H7RghhD+AyYLsGd/khcFKMcWkznaskAz8JvLfBXVYAp8cYv9XMeaYC58SQ2iiE0EOSGU3/0FxH8qXityTZ4GobAz8IIew3+T2Upq4QwouBK1j/Ae0zwG+A+0hisdrrgIsrXxykou0NHEf9B64tKyo+vA+qgwqLp6IYT+qAfcl+4LqOpOTgr0lKdGQ9oHkdcFXlrdWGhRBOIHlTNp3AeAK4uXLe6odOgeSt739p8jyDJA+Y0g9ch0nKdPyO5MFQte2Bq0MIOzZzLqmi8HgqivGkEllNcs39kiSm7mf8PQOSMlNnA19q9KAhhEXAT1k/gbGcJG7vJkmOVDuS5DvYzEbPU/FvrJ/AiMCDJPfB9Ajb2cAlIYTjmjxP13NODKm93gu8IrXuCyRlOR6B//tB+grgM8A2lTazgG+EEHZvNmsrdZn3ALc00b6h2seVodqXkNSMHHM/8NfA98beuAghbAV8GHhTVbtXAe+iyR/D0iRbDrTlh2vB8eF9UGXUtnhKuZVk9EczHmuirfGkTnoGuIikvM11McZnxzaEEHqBA0jKPx1Qtc8+JGXNjm/kBJU5Xs5n/MuVtwDvijFeXdVuEclbtK+qavfOEMJ1McZvN/j3/Eulf2NGgXOBf40xLqmcZwA4pdJ2g0q7jUniae921VbXtDTp8ZTyI+CfJ9rZBhhP6pRHSOLoWuAXwJ9ijKPVDSq/fY4HPkIy/8yYs0IIP48xnl/rBJX5L9Kj158m+U10cYxxpNJuAfA3wAf5y31sP5LRgu9o5I+pjER8W2r1t0hGG95d1e4lJLG0Z2VVL3BhCOE306q0VIzRjx8/bfiQTO6zjCRjOvb5QI32W5K8RVfd/qOd/jv8+Gnnh6SmY/U1fvAknecTqfPcC2xRo/2HUu2fATbo9P9efqbXB3hn5fpbBlxN8oX3eJJJ3A5OXaP3tXCeQuLD+6CfTn4KjKfq41wziX+P8eSn8A/wq8p19HpgsIH2vcAXU9ddBA5p8HwXpfa7CZib0zZknOuPQF8D59kFWJva9+Qa7XcjmWy5uv2Znf7v46e7PkXGE8nkxtX7XDCJf5fx5KcjH5IH+KGJ9huQjM6ovvYeAXrq7PfG1D5PA7vWaH9Kqv0IsFMD/RvI+O72+by/EZhHMuKkuv2Fnf7vUuTHclJS+7yP8ZNGXktS1y5TjPFhkhqZ1d4VQthwEvomTVmViYrfnlr9hlh5SzXHP5DE6Jh5JKNEpCJ9n+SH3fwY4yExxvfFGL8ZY7y/XScoOD68D6qTJj2eCmY8qRPOBhbFGM+LMa6q1zgmb1K/leRhbbX0tbieEMJuwElVq4ZJanxnzgEQkyc4f01SwmPMDiSTCtfzUZIHxGO+GmO8OK9xTGr2p+97Z4cQ+hs4lzSmsHgqmPGkjogx3lq5FzTafgnwWsaXl9qcZGLwTJURRB9OrX5PjPEPNc5zEfC1qlV9JC9z1vN6kgTkmLtJRiJm/o0xGV17Osn9csypIYRdGjjXlGASQ2qDylD+9Bfoc+r9Axtj/AlwXdWqOcCJbe6eNNW9hvFlQq6txFauSmx+NLX6LOfGUJFijPfEGP8QU0Og26yQ+PA+qE4rKJ4KYTypU2KMl8cYh+u3HLfPOpKRT9WObGDXsxj/POLrMcbb65xrNfCPqdU1H/BWyopUl6GKNPZw6XyS0otjtgUOa2A/CSg8ngphPKnbVO4rv06tXlxjlyOBrauW7yO5fus5h/HJkhNCCPPq7JO+f/1D5T6Xq5JMuaRqVS+NJfOnBJMYUnu8iKS+45h7gWsa3Pe81PIr29EhaRpJ1wtPx1Seq0mGb47ZDHhhW3oklUdR8eF9UGof40nd5rrU8oYhhPRE3WnHppYbvT9dwvgJg/cOIWxRo/3RjJ8L9JoY4731TlJJiKYfXBlPKsJE4qkoxpO60T2p5Y0yWyXSv53Ob2T0R4zxHuBnVav6gaPy2lfmInx+1arlwDfqnacifb9M93nKMokhtcfRqeWrmhjmdlVq+eAQwuw29Ema8kIIQ8CBqdU/amTfSoz+OLX6mHb0SyqDguPD+6DUPsaTus2SjHW5b6BWJuresWrVCuCGRk4UY0y3DawfM9XS2xq6D1ak48nviSpCU/FUMONJ3WhmavmZGm2LusbT57m+cn9rxPXAyqrlRSGEnRrct6uZxJDa47mp5Ya+hANU6pLfV7VqANi1DX2SpoPdSN5yGPOnGONjTex/fWo5HctSNysyPrwPSu1jPKnbbJmx7qka7dPX+E0xxrVNnK+Q+xNJCZI1VctbVOaakiZTs/FUJONJXaVSDnfv1Op0eamxtpuSjD4fswa4uYnTFfXbaS1wUxPnmjJMYkjtka6plzvpT450+1o1+qSuFkKYEUJYHEJ4cQhh3xDCji0MkTb2pHxFxoexqGkrhLB5CGGvEMKBIYQ9Qgibt3hI40nd5oDU8v115gIo5BqvTBy8Y2p1w+eKMa5h/TIkxpMmW7PxlCuEsHUIYe8QwgEhhN1aSRoYT+pSZwHVJQfvYP0EwJj09fjHJmMvHQ87hhD6Mlv6XW9C8v7HlNSgEMIgsE1q9YNNHibdftHEeySV2n8C27P+kM61IYRfAz8APhdjfKLB46VjpdXY2zaEMLPehFpSlygkPrwPahrbI4RwL7BdekMI4TGS2sgXxBivbPSAxpO61Fmp5SvqtG/3/SnvGt+e8c88VsUYn5zAuapHMy0Crm3yGFIzmo2nLEeEEB4B1kuqhxDuI5ln6b9ijL9o4pjGk7pKCOF04HNVq0aBt9Uo0dnSvSnG+EQIYTV/edYxQPId8e52nyuj/bT4rudIDKl1G5HUYh0zAvy5yWM8nFrepKUeSeW1K+snMCD5QrwvcA5wfwjh70MIvQ0cLx0rDzXZn8eB6vIFPcCGTR5DKqui4sP7oKarBWQkMCo2A04CfhBCuDmEsEeDxzSe1FVCCEex/vxLF9TZrdX7U/oaz3u7PH2e9H4TOZfxpEkzwXjKsjkZCYyKhcAZwA0hhJ+EENKJ8zzGk0olhLBzCOGwqs/LQginhBA+EUK4jSR2BirNh4GzYow/qXHIVu9NAI/UOeaY9H2r1fvgtIglR2JIrRtKLa9sYvLFMekJfNLHlKaTQeDvgANCCC+PMS6v0TYdK41OhgUkkxeHEFYBc2ocU+pWRcWH90GptucBN4YQTo8xXlqnrfGkrhFCWAB8MbX6uzHGvFIdY1q6P2W07w8hzKiUq2nnebL2MZ40KVqIp1YcCvwmhHBcjLHeiAjjSWXzVuCv67SJwJXAB2OMt9RpW8g1Xhl1m35hs9X74LSIJUdiSK1L/2MxkTI0q+ocU+pmkWSiqr8FDge2AmaRjMjYEng5yRf2dOwcDHy9zogM40/KV1R8GIeabp4kebvvtcCeJCMy+oENgOcAbwPSP5QHga+FENJv2KYZT+oKIYQe4Gsk3+vGLAXe0cDurV7n6Ws865jtOE/WuYwntV2L8VTtIeDzwAkkNfLnk9yfNiKZ3Ph9wL2pfRYAl4UQdqlzbONJ3ehS4NwGEhjQud9OEznXtIwlR2JIrUuXxpnIpFvpt4YGJ9gXqWx+BFwUY7wrZ/sjlc//hhA+Dnwd2L9q+9Ekb1j8e87+xp+Ur6j4MA41nbwWuDRnosdnKp9bgf8MIbwJ+Cwwo7J9ALgohLBjjbmXjCd1i38GXpZa96YYYyN1vVu9ztPXOHh/UndrJZ4gSXgcC1weYxzN2P5U5fOrEMK/kIx6/zv+8mLzfJJE+941Rv8ZT+pGJwInhhCuIykn9ccabTv122ki55qWseRIDKl16R+hA5mtapuRWnZSYU0JMcYbaiQw0m0fAg4D0hPMfTiEMCtnN+NPyldUfBiHmjZijP+Tk8DIavtF4BSSiSTHbAn8vxq7GU8qvRDCO4C/Sa3+pxjjJQ0eotXrPH2NZx2zHefJOpfxpLZqQzwRY1wSY/x+TgIj3XZdjPGcjHPuBbyqxq7Gk0olxvjOGGMY+5BUe9gaOAY4j/GjFQ4AfhlCeEGNQ3bqt9NEzjUtY8kkhtS6dL3+rKxqPemsaa05AKQpq/Jm6usYP5nwJsARObsYf1K+ouLDOJRyxBi/DXw1tfq0GrsYTyq1EMIpwGdSqy8APtDEYVq9zrPeOPX+pK7TpniakBjjZ4GfpVZ7f1LXijGuijE+FGO8PMb4VyQlP39b1WQ+8N0QwvycQ3Tqt9NEzjUtY8kkhtS69D8Ws0IIocljzK5zTGnaqAzx/F5qdaNJjHQs1VSJ1Wn5BUDTQlHx4X1Qqu3TqeU9Qwib5rQ1nlRaIYRjgAuB6mvy28BfNTkBfUv3p4z2a3NKtLV6nqx9jCe1RRvjqRXp+9OhIYS8svPGk7pK5bnC4UB1WbYtgffm7FLINR5jXAWsa/Fc0zKWTGJIrXuSZOLiMf0kb443Y8vU8p9b6pHU/X6SWl6U0y4dK1tltsq3KePnhxoliWlpKigqPrwPSjXEGH/H+Gs6ADvnNDeeVEohhENIJkitvi9cBZwcY0w/jKmn1ftT+hp/osHzpPebyLmMJ7WszfHUip8y/p4zB9g8p63xpK4TY3wSODu1+oyc5q3emwC2qHPMMen7Vqv3wWkRSyYxpBZVsqgPpFZv0+Rh0u3vmHiPpCkhPYndxjnt7kwttxp799eYbFXqNoXEh/dBqSEPpZYz72vGk8oohLAvySjZ6nIXNwDHNTpHTEq770951/i9jC9ROhhCyPtO2eq5pIZMQjxNWIxxBbAktTovRowndavvMD5Zt0UIYduMdi3dm0IImzA+rodJ4iZLUffBKcUkhtQe6X8wdm1y/8V1jidNNyOp5f6cdsaelK/I+DAWpdoava+B8aQSCSHsCfwAGKpa/RvgqMoD0Iko5BqPMY4A90z0XCGEGcD2jZxLasQkxVOrGro/GU/qVjHGZ4CnU6s3y2iavh53CCE0M+F2+t50T4xxbWZLv+tNiEkMqT1+m1p+UaM7hhA2BxZWrRoB/tCGPkndLP2lIq9MwG2M/+K9sBJTjdo/tZyOZambFRkf3gel2hq9r4HxpJIIISwiKXGzQdXq24EjY4xLWzh0+hrfu0Yd/iyF3J+AvYAZVcuPxhinRckOtd8kxlMrfeoDNkytnpT7E8aTyiWdvCPG+BjwWNWqGSTXbaOK+u3UB+zTxLmmDJMYUnv8b2r5sCYmYUxPWHx1jHFaTMoj1fDi1HK6vBQAMcZngWtTqw9v5ASVGD0stfr7DfVO6gIFx4f3QSlHCGErIF22IPO+VmE8qeMqpTZ+zPg5Wf4EHB5jrPWQs64Y4x2Mf6N7Ng0+wAkhzAb2qz4c68dMtfS2hu6DOW39nqgJmcx4atELGT8vx1rGP8RNM57UdUIIc4AFqdWP5zS/PLU8Wdd4+jwvqtzfGrE/MKtq+a4Y410N7tvVTGJI7XED4yc73R44uMF9X59avqwdHZK6VQhhPvDq1Or0RN/VvpdaTsdUnkOA7aqWHwdubHBfqVsUFR/eB6V86Wv8wRjj3TXaG0/qqMqInp8wfqLRh4GXxBgfbtNpJnp/OonxpXh+FWN8pEb7Kxhfx//gEEK6pM16KonDM1KrjSc1raB4mqh03P0ixriyRnvjSd3oaKD6ZZAngEdz2qbvTWc28iJJCGEH4KCqVSMk8ZIpxvggSSm5MUPAifXOUzFtv+uZxJDaIMY4ClyQWn12vX/sQggvAQ6oWvUs8I329k7qOp8C5lctD5PUjs3zdaC6huyBIYRDa52gEptnp1afX4llaSopJD68D0rZQgiLgXenVn+31j7GkzophLCApOTNDlWrnyB5Y/xPbTzVlxk/0eprKvFSq28zgQ+kVp9Xa58Y49OMj7kAnNNA/85ifGm2+0nepJcaVmA8NS2EcDBwWmp1vfuT8aSuEkIYBD6aWv2/NX7X/BB4qGp5IXBmA6c6h/GJkm81UCYuff/6QOU+l6tynzypalXWd8YpyySG1D6fBKqH6x8EvD+vcQhhS+BLqdWfjTE+mdVe6jYhhA+EEBquIRlC6AshfJr13yz4Qowx700JKrVU/yO1+kshhC1qnO6DwIFVy0uBf260r1K3KDg+vA9qygohPDeE8K4Qwqz6rf+yD3AlMKdq9SrgHxvY3XhS4SolN64Edqta/QxwRIzx9naeK8b4e8Yn2QaAC0MIc3P6FoDPADtVrb6XJBlSz9kkD3rGnBZCODmvcQhhV5KXaqp9LMY43MC5JKC4eAohHB5COLOZeWUqL7R8G+itWv0o8IUGdjeeVLgQwj+FEPZucp8FJCMrdq5avQ7417x9YoxrgHNTqz9VuY7zznMK8NrUOdIvhGX5b+CBquWdgX/Ne2mlcn/8Csn9csxFMcZpM/dZiDHWbyWpISGEDwKfSK3+PPDxsWHOIYQe4Fjgs8A2Ve0eAXaLMT5TRF+lyRZCuIbkocsNJD9SfwLcEWNcm2o3DzgKeB/w3NRh7gH2jTE+VedcC0gmMa6eOPV+4B3A92PlZlepS/5h4E2pQ7wvxmgSQ4ULIewPDGZseg7jf/A9zvgvx9UeqfXltcj48D6oTprMeKq8sXo18BTJg5/vAL9MJwkqPzx3B94AvJHxk5gCvDPG+Nm6fwzGk4oXQria9UuXfQT4xQQO9+sY45I659sRuIXxtb1vIYmTa6ra7Qz8A/Cq1CFOjDFe2khnQghfJInJMaMkD6r+dayfIYR+4FTgXxg/+fKtwF7p77BSLUXFUwjhDOB8khJVl5I8tL05/RZ4CKEXeAHwVpJ7YPVLzaPA8THG7zTSGeNJRQsh/Jbk+9xNwCXAT4HbYowjqXYBWAScQPJbZ6PUoT4VY3xvnXP1k5R6qk5APg28iyRpsLbSbkFl3YcYH0+fizH+vwb/rpOBi1Krvwl8qLr0aCXx+K/AnlXtlgN7dnpUV5FMYkhtVPkheRlwTGrTOpIHRktJaozPT21fRTKk9PpJ76RUkKokRrU1JMMzl5LExYYkQzSzRgY+BhxYp2549fkOJBn+mR6C+QzJxHnzSR7w9Ka2XwYcF70hqgNCCPex/oS/zbowxnhGnfMUEh/eB9VJkxlPVUmMtMdJ5q94lqSe8ZaMf1hT7dMxxvc02hHjSUULIbTzu9Ah1YmIGud8DckDnPSbp0+QvKG6CclcAunt/x5jfEejnamMovoZyUPcasMk98E1JPPPDKW2PwnsP10mTVX7FBVPVUmMtIdJHryuAOaSfM9LX9+QlHX76xjjvzfaGeNJRatKYlQbJrnOn6n8/3OArRk/ArbahcBZjZSQrpRt+jnrTwi+nORFy0GS72D9qe03AQfHGFfVO0fVuT4HvCW1OgIPktwLt2X9ZMwocFKM8ZuNnmcqaHi4maT6YoyjIYQTSL5EvKZqUy/JTTzLUyRvPfhDU9PBDMbXhM1zBXBmpRROQ2KM14YQjiZ5A6n6y8Z84Hk5u11E8kXGBIamtKLiw/ugpqFNK59algFvjTH+TzMHNp40HcQYv155c/Y8xo+k2rjyyfIpkhG8zZxnZQjhSJL7YPXcUAMkb+1muQ841geu6lJbVj61PAqcHmO8qpkDG08qiQGSREI9y0jmU/pCo79rYoy3V0Y/XMb4F2SGWD+ZMubHwAnNJDAq3gasJhnVMSaQJB63yWi/kuRZybRKYIBzYkhtF2NcHWM8GTge+G2NpiuAzwG7NvKWktSFziWpq3obyVuj9Swn+SJ8UIzx6GYSGGNijD8FdiUpt7GyRtPfAK+OMZ5aqXspTXlFxYf3QU1RvyOZk+JKkjdbG3EHyYPWhc0mMMYYT5oOYowXk5RhuwgYqdH0WpI3XN87kRdQKpMSH05SBuePNZo+TVLKbY8Y4++aPY9UsJ+S1N+/hmRUYD2jwM3Am4Edm01gjDGeVLCTSb6H/ZgkKVFPJCld9l6S6/zzzd43Yoy3AHuQlDOsVR7xbpIyokdMpIxnjHE0xvg3JAnB62o0HQb+B9g9xviNGu2mLMtJSZOsUut1X5K3IAZIhrrdDlwfY1zdyb5JRakMOd6VpHTU5iRvMPSQxMMS4A/A72KMjSQ7Gj3nIPAiYDHJ2+Zjw01vjDHW+qItTXlFxof3QU1FIYRtSSYY3oakfNQgyVt0S0jebL2x3nxOEzyv8aQprTJx6YtJ4msOSVw9QHKNP9zmc+0BPJ/ku2kvyUim35PEb61kilRKlVFNOwA7kpTVmU9SSnQFyf3pQeCmGGMjD4GbPbfxpEJUym3uRHKdb0NSLq2fJIm3lGTUz83tvM4r82TsS5Jw35DkJc1HK+dpa3KuMk/hi0j+tpkkf9fdwM8nI3a7iUkMSZIkSZIkSZJUSpaTkiRJkiRJkiRJpWQSQ5IkSZIkSZIklZJJDEmSJEmSJEmSVEomMSRJkiRJkiRJUimZxJAkSZIkSZIkSaVkEkOSJEmSJEmSJJWSSQxJkiRJkiRJklRKJjEkSZIkSZIkSVIpmcSQJEmSJEmSJEmlZBJDkiRJkiRJkiSVkkkMSZIkSZIkSZJUSiYxJEmSJEmSJElSKZnEkCRJkiRJkiRJpWQSQ5IkSZIkSZIklZJJDEmSJEmSJEmSVEomMSRJkiRJkiRJUimZxJAkSZIkSZIkSaVkEkOSJEmSJEmSJJWSSQxJkiRJkiRJklRKJjEkSZIkSZIkSVIpmcSQJEmSJEmSJEmlZBJDkiRJkiRJkiSVkkkMSZIkSZIkSZJUSiYxJEmSJEmSJElSKZnEkCRJkiRJkiRJpWQSQ5IkSZIkSZIklZJJDEmSJEmSJEmSVEomMSRJkiRJkiRJUimZxJAkSZIkSZIkSaVkEkOSJEmSJEmSJJWSSQxJkiRJkiRJklRKJjEkSZIkSZIkSVIpmcSQJEmSJEmSJEmlZBJDkiRJkiRJkiSVkkkMSZIkSZIkSZJUSiYxJEmSJEmSJElSKZnEkCRJkiRJkiRJpfT/Afe1NR6oTcp2AAAAAElFTkSuQmCC\n", + "text/plain": [ + "
" + ] + }, + "metadata": { + "tags": [], + "needs_background": "light" + } + } + ] + }, + { + "cell_type": "code", + "metadata": { + "id": "5s0WgNckNcPj", + "outputId": "820e033a-80c4-4989-b381-8dc6b0794d43", + "colab": { + "base_uri": "https://localhost:8080/", + "height": 868 + } + }, + "source": [ + "def calc_grad(x):\n", + " if x <= -0.5:\n", + " return 2 * x\n", + " elif x <= -0.4:\n", + " return 1.0\n", + " elif x <= 0.0:\n", + " return -7/8\n", + " elif x <= 0.4:\n", + " return 7/8\n", + " elif x <= 0.5:\n", + " return -1.0\n", + " else:\n", + " return 2 * x\n", + "\n", + "# optimize with the specified solver\n", + "def solve(x0, solver):\n", + " x = np.zeros(nb_iters)\n", + " x[0] = x0\n", + " for idx_iter in range(1, nb_iters):\n", + " g = calc_grad(x[idx_iter - 1])\n", + " x[idx_iter] = solver.update(x[idx_iter - 1], g)\n", + " return x\n", + "\n", + "# Adam & diffGrad\n", + "x = {}\n", + "x0 = -1.0\n", + "solver = Adam(lrn_rate, beta1, beta2, eps)\n", + "x['adam'] = solve(x0, solver)\n", + "solver = diffGrad(lrn_rate, beta1, beta2, eps)\n", + "x['diffGrad'] = solve(x0, solver)\n", + "# visualization\n", + "plt.rcParams['figure.dpi']= 300\n", + "plt.rcParams['figure.figsize'] = [6.0, 4.0]\n", + "plt.plot(np.arange(nb_iters) + 1, x['adam'], label='Adam')\n", + "plt.plot(np.arange(nb_iters) + 1, x['diffGrad'], label='diffGrad')\n", + "plt.legend()\n", + "plt.grid()\n", + "plt.show()" + ], + "execution_count": 12, + "outputs": [ + { + "output_type": "display_data", + "data": { + "image/png": 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\n", + "text/plain": [ + "
" + ] + }, + "metadata": { + "tags": [], + "needs_background": "light" + } + } + ] + } + ] +} \ No newline at end of file From 7b2e9d42df87e8ad932c562754f9e406b92cd6dd Mon Sep 17 00:00:00 2001 From: Swalpa Kumar Roy Date: Mon, 30 Nov 2020 20:38:43 +0530 Subject: [PATCH 42/44] Update README.md --- README.md | 5 ++++- 1 file changed, 4 insertions(+), 1 deletion(-) diff --git a/README.md b/README.md index 71190e2..f49d0c3 100644 --- a/README.md +++ b/README.md @@ -41,7 +41,10 @@ If you use this code in your research, please cite as: title={diffGrad: An Optimization Method for Convolutional Neural Networks}, author={Dubey, Shiv Ram and Chakraborty, Soumendu and Roy, Swalpa Kumar and Mukherjee, Snehasis and Singh, Satish Kumar and Chaudhuri, Bidyut Baran}, journal={IEEE Transactions on Neural Networks and Learning Systems}, - year={2019}, + volume={31}, + no={11}, + pp.={4500 - 4511} + year={2020}, publisher={IEEE} } From 3b41b1e775ebbf9412b254d3aa0e56145f52d03b Mon Sep 17 00:00:00 2001 From: Swalpa Kumar Roy Date: Mon, 30 Nov 2020 20:39:30 +0530 Subject: [PATCH 43/44] Update README.md --- README.md | 2 +- 1 file changed, 1 insertion(+), 1 deletion(-) diff --git a/README.md b/README.md index f49d0c3..ec0be7c 100644 --- a/README.md +++ b/README.md @@ -43,7 +43,7 @@ If you use this code in your research, please cite as: journal={IEEE Transactions on Neural Networks and Learning Systems}, volume={31}, no={11}, - pp.={4500 - 4511} + pp.={4500 - 4511}, year={2020}, publisher={IEEE} } From 73233ba4708701cf552bcecb1f065d46d2d77164 Mon Sep 17 00:00:00 2001 From: Shiv Ram Dubey <36983242+shivram1987@users.noreply.github.com> Date: Wed, 12 Oct 2022 21:13:34 +0530 Subject: [PATCH 44/44] Update README.md --- README.md | 2 +- 1 file changed, 1 insertion(+), 1 deletion(-) diff --git a/README.md b/README.md index ec0be7c..2b8cfe9 100644 --- a/README.md +++ b/README.md @@ -26,7 +26,7 @@ src="http://personal.strath.ac.uk/jinchang.ren/index_files/new.gif" alt="" /> It is recommended to use diffGrad_v2.py which fixes [an issue](https://github.com/shivram1987/diffGrad/issues/2) in diffGrad.py. It is also recommended to refer [arXiv version](https://arxiv.org/abs/1909.11015v3) for the updated results. + src="https://josaa.nic.in/webinfocms/Images/newicon.gif" alt="" /> It is also recommended to refer [arXiv version](https://arxiv.org/abs/1909.11015) for the updated results. ## Abstract

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