From 312021484e275849e87469607098db234173e214 Mon Sep 17 00:00:00 2001 From: monoid Date: Mon, 28 Nov 2022 20:34:02 +0900 Subject: [PATCH] init --- .gitignore | 11 + defaultAccuracyGraph.png | Bin 0 -> 44036 bytes defaultLossGraph.png | Bin 0 -> 47050 bytes experiments.json | 530 ++ experiments_hidden.json | 691 +++ layer of nn.png | Bin 0 -> 27071 bytes llr_lbs_m0_v_acc.png | Bin 0 -> 49790 bytes llr_lbs_m5_v_acc.png | Bin 0 -> 53640 bytes llr_lbs_m9_v_acc.png | Bin 0 -> 53568 bytes lr0.5plot.png | Bin 0 -> 62495 bytes lr1plot.png | Bin 0 -> 49866 bytes ml_hw3.ipynb | 11896 +++++++++++++++++++++++++++++++++++++ requirement.txt | Bin 0 -> 1070 bytes toronto_face.npz | Bin 0 -> 12375556 bytes 14 files changed, 13128 insertions(+) create mode 100644 .gitignore create mode 100644 defaultAccuracyGraph.png create mode 100644 defaultLossGraph.png create mode 100644 experiments.json create mode 100644 experiments_hidden.json create mode 100644 layer of nn.png create mode 100644 llr_lbs_m0_v_acc.png create mode 100644 llr_lbs_m5_v_acc.png create mode 100644 llr_lbs_m9_v_acc.png create mode 100644 lr0.5plot.png create mode 100644 lr1plot.png create mode 100644 ml_hw3.ipynb create mode 100644 requirement.txt create mode 100644 toronto_face.npz diff --git a/.gitignore b/.gitignore new file mode 100644 index 0000000..20499b8 --- /dev/null +++ b/.gitignore @@ -0,0 +1,11 @@ +results/ +results_hidden/ +test_mlp/ + +22ML_hw3.zip +hw3/ + +# Byte-compiled / optimized / DLL files +__pycache__/ +*.py[cod] +*$py.class diff --git a/defaultAccuracyGraph.png b/defaultAccuracyGraph.png new file mode 100644 index 0000000000000000000000000000000000000000..9f6b46ab6b56cef252565f79dc4dba22870e02ff GIT binary patch literal 44036 zcmZU4byQS;^erVRAgvA|ASGqN(5Q67&>$@h14DNyUD7HgB_Pr@Lw5>D*H8mPcQ^0y zeed_yTkHJ+3^RA#`-$^8XP>?IgsUpc5EDKn#K6EHmXno)U|?W@F)%R8@Nt26G+iat zfj@#SQaUc`4i+x%CQjxUN+vFjb`CCf)~3(g%$=OA9iVS`_<3G)J+pFgadZ~q<+cC6 z7w|YZS@N>4KQ;w!Lf|N?>x_XxYI6UBSs)sSQ9xv; 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" + ] + }, + "metadata": {}, + "output_type": "display_data" + } + ], + "source": [ + "data = LoadData('./toronto_face.npz')\n", + "inputs = data[:3]\n", + "targets = data[3:]\n", + "inputs = {k:v for k, v in zip(['train', 'valid', 'test'], inputs)}\n", + "targets = {k:v for k, v in zip(['train', 'valid', 'test'], targets)}\n", + "\n", + "print('training dataset')\n", + "print('inputs:', inputs['train'].shape, 'targets:', targets['train'].shape)\n", + "print('validation dataset')\n", + "print('inputs:', inputs['valid'].shape, 'targets:', targets['valid'].shape)\n", + "print('test dataset')\n", + "print('inputs:', inputs['test'].shape, 'targets:', targets['test'].shape)\n", + "\n", + "classes = ['anger', 'disgust', 'fear', 'happy', 'sad', 'suprise', 'neutral']\n", + "_, labels = np.nonzero(targets['train'])\n", + "\n", + "figs, axes = plt.subplots(nrows=1, ncols=7, figsize=(14,7))\n", + "for idx in range(7):\n", + " axis = axes[idx]\n", + " rnd_idx = np.random.choice(np.nonzero(labels == idx)[0])\n", + " axis.axis('off')\n", + " axis.imshow(inputs['train'][rnd_idx].reshape(48, 48), cmap='gray')\n", + " axis.set_title('{}: {}'.format(rnd_idx, classes[idx]))\n", + "plt.show()" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "### Training Multi-layer Neural Networks" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "\n", + "1. 기본적인 일반화 (basic generalization): 코드에 주어진 hyperparameter 들을 이용하여 신경망을 학습시킨다. 학습 오차(training error)와 일반화를 위한 검증 오차(validation error) 결과가 어떻게 다른지 설명한다. 두 가지 경우(학습과 일반화 검증)에 대해 오차 커브(error curve)를 그래프로 제시하시오." + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "2. 최적화 (optimization): Learning rate, momentum, mini-batch size 세 가지 종류의 parameter 들을 아래와 같이 변화시키면서 다양한 조합들에 대해 신경망이 cross-entropy 관점에서 어떻게 수렴하는지 살펴본다. 가장 우수한 성능을 나타내는 hyperparameter 들의 조합이 어떤 것인지 제시하시오. (모든 경우의 수를 다 따지면 75 가지 신경망 모델을 테스트해야 하나 시간이 너무 많이 결릴 수 있으므로 이 중에서 일부분의 경우들만 테스트해도 된다. 그러나 어떤 근거로 해당 조합들만 테스트했는지 적당한 설명이 있어야 함.)\n", + " - Learning rate ( $\\epsilon$ ): 0.001 에서 1.0 사이의 5 가지 경우\n", + " - Momentum: 0.0 에서 0.9 사이의 3 가지 경우\n", + " - Mini-batch size: 1 에서 1000 까지의 5 가지 경우" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "3. 신경망 모델 구조 변경: Momentum 을 0.9로 고정시킨 상태에서 신경망의 hidden unit 들의 갯수를 2 에서 100 사이의 3 가지 다른 경우에 대해 성능을 비교한다. 필요한 경우 learning rate 와 학습 기간(epochs)은 신경망 구조에 따라 적당하게 변경할 수 있다. Hidden unit 의 갯수들이 학습에서의 수렴과 신경망의 일반화 성는에 미치는 영향에 대한 데이터(표나 그래프)를 제시하고 경향을 분석하시오." + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "## Method and Class Definitions for Neural Networks" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "### Utility methods" + ] + }, + { + "cell_type": "code", + "execution_count": 4, + "metadata": {}, + "outputs": [], + "source": [ + "def Save(fname: str, data):\n", + " \"\"\"Saves the model to a numpy file.\"\"\"\n", + " print('Writing to ' + fname)\n", + " np.savez_compressed(fname, **data)\n", + "\n", + "\n", + "def Load(fname: str):\n", + " \"\"\"Loads model from numpy file.\"\"\"\n", + " print('Loading from ' + fname)\n", + " return dict(np.load(fname))" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "### Utility Classes" + ] + }, + { + "cell_type": "code", + "execution_count": 5, + "metadata": {}, + "outputs": [], + "source": [ + "from dataclasses import dataclass, fields, asdict\n", + "from os import PathLike\n", + "from typing import List, Tuple, Dict, Any, Union, Optional, TextIO\n", + "import json\n", + "\n", + "\n", + "class BaseDataclass:\n", + " def to_dict(self):\n", + " return asdict(self)\n", + "\n", + " def to_json(self, fp: Union[str, PathLike, TextIO]):\n", + " json.dump(self.to_dict(), fp, indent=2)\n", + "\n", + " @classmethod\n", + " def from_dict(cls, d: Dict[str, Any]):\n", + " return cls(**d)\n", + "\n", + " @classmethod\n", + " def from_json_stream(cls, fp: TextIO):\n", + " return cls.from_dict(json.load(fp))\n", + " \n", + " @classmethod\n", + " def load_from_json(cls, fp_or_name: Union[str, PathLike, TextIO]):\n", + " if isinstance(fp_or_name, str) or isinstance(fp_or_name, PathLike):\n", + " with open(fp_or_name, 'r') as fp:\n", + " return cls.from_json_stream(fp)\n", + " else:\n", + " return cls.from_json_stream(fp_or_name)\n", + " \n", + " def save_json(self, fp_or_name: Union[str, PathLike, TextIO]):\n", + " if isinstance(fp_or_name, str) or isinstance(fp_or_name, PathLike):\n", + " with open(fp_or_name, 'w') as fp:\n", + " self.to_json(fp)\n", + " else:\n", + " self.to_json(fp_or_name)\n", + " \n", + " def keys(self):\n", + " return [f.name for f in fields(self)]\n", + " \n", + " def values(self):\n", + " return [getattr(self, f.name) for f in fields(self)]\n", + " \n", + " def items(self):\n", + " return [(f.name, getattr(self, f.name)) for f in fields(self)]\n", + " \n", + " def copy(self):\n", + " return self.from_dict(self.to_dict())\n", + "\n", + " def __getitem__(self, key):\n", + " return getattr(self, key)\n", + "\n", + " def __setitem__(self, key, value):\n", + " return setattr(self, key, value)\n", + "\n", + " def __iter__(self):\n", + " return iter(self.keys())\n", + "\n", + "@dataclass\n", + "class Config(BaseDataclass):\n", + " \"\"\"Configuration for the neural network.\"\"\"\n", + " num_inputs: int = 2304\n", + " num_hiddens: Tuple[int,int] = (16, 8)\n", + " num_outputs: int = 7\n", + " eps: float = 1e-3\n", + " momentum: float = 0.9\n", + " num_epochs: int = 100\n", + " batch_size: int = 128\n", + " early_stopping: bool = True\n", + " patience: int = 10\n", + "\n", + "@dataclass\n", + "class ModelWeights(BaseDataclass):\n", + " \"\"\"Model for the neural network.\"\"\"\n", + " W1: np.ndarray\n", + " b1: np.ndarray\n", + " W2: np.ndarray\n", + " b2: np.ndarray\n", + " W3: np.ndarray\n", + " b3: np.ndarray\n", + "\n", + " \n", + " def to_json(cls, fp: Union[str, PathLike, TextIO]):\n", + " raise NotImplementedError('Cannot save model weights to JSON.')\n", + " \n", + " def save_json(cls, fp_or_name: Union[str, PathLike, TextIO]):\n", + " raise NotImplementedError('Cannot save model weights to JSON.')\n", + "\n", + " @classmethod\n", + " def from_json_stream(cls, fp: TextIO):\n", + " raise NotImplementedError('Cannot load model weights from JSON.')\n", + "\n", + " @classmethod\n", + " def load_from_json(cls, fp_or_name: Union[str, PathLike, TextIO]):\n", + " raise NotImplementedError('Cannot load model weights from JSON.')\n", + " \n", + " def copy(self):\n", + " return ModelWeights(\n", + " W1=self.W1.copy(),\n", + " b1=self.b1.copy(),\n", + " W2=self.W2.copy(),\n", + " b2=self.b2.copy(),\n", + " W3=self.W3.copy(),\n", + " b3=self.b3.copy(),\n", + " )\n", + "\n", + " def save(self, fp: Union[str, PathLike, TextIO]):\n", + " \"\"\"Saves the model to a numpy file.\"\"\"\n", + " np.savez_compressed(fp, **asdict(self))\n", + "\n", + " @classmethod\n", + " def load(cls, fp: Union[str, PathLike, TextIO]):\n", + " \"\"\"Loads model from numpy file.\"\"\"\n", + " # Since the numpy version after 1.16.2, In response to CVE-2019-6446(https://nvd.nist.gov/vuln/detail/CVE-2019-6446),\n", + " # np.savez_compressed allow_pickle=False by default.\n", + " # In 1.16.2 and earlier, Arbitrary code execution can be performed by loading a maliciously crafted .npy file.\n", + " # So, I set allow_pickle=False to prevent this vulnerability.\n", + " data = dict(np.load(fp, allow_pickle=False))\n", + " \n", + " return cls(**data)\n", + "\n", + "@dataclass\n", + "class Statistic(BaseDataclass):\n", + " \"\"\"Statistics for the neural network.\"\"\"\n", + " train_ce: List[Tuple[int, float]]\n", + " valid_ce: List[Tuple[int, float]]\n", + " train_acc: List[Tuple[int, float]]\n", + " valid_acc: List[Tuple[int, float]]\n", + " test_ce: float\n", + " test_acc: float\n", + "\n", + " def keys(self):\n", + " return [f.name for f in fields(self)]\n", + " \n", + " def __getitem__(self, key):\n", + " return getattr(self, key)\n", + "\n", + " def best_valid_acc(self):\n", + " return max(self.valid_acc, key=lambda x: x[1])" + ] + }, + { + "cell_type": "code", + "execution_count": 6, + "metadata": {}, + "outputs": [], + "source": [ + "if False:\n", + " import io\n", + " # Test the dataclass\n", + " # Config\n", + " config = Config(2304, (100, 50), 7, 0.01, 0.9, 100, 100)\n", + " fp = io.StringIO()\n", + " config.save_json(fp)\n", + " fp.seek(0)\n", + " config = Config.load_from_json(fp)\n", + " print(config)\n", + "\n", + " # ModelWeights\n", + " model = ModelWeights(np.random.randn(2304, 100), np.random.randn(100), np.random.randn(100, 50), np.random.randn(50), np.random.randn(50, 7), np.random.randn(7))\n", + " fp = io.BytesIO()\n", + " model.save(fp)\n", + " fp.seek(0)\n", + " model = ModelWeights.load(fp)\n", + " print(model.keys())\n", + " \n", + " # Statistic\n", + " stat = Statistic([(1, 0.1), (2, 0.2)], [(1, 0.3), (2, 0.4)], [(1, 0.5), (2, 0.6)], [(1, 0.7), (2, 0.8)], 0.9, 1.0)\n", + " fp = io.StringIO()\n", + " stat.save_json(fp)\n", + " fp.seek(0)\n", + " stat = Statistic.load_from_json(fp)\n", + " print(stat.keys())\n", + " print(stat.best_valid_acc())\n" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "### Neural Networks\n", + "아래는 neural networks 의 초기화 및 forward pass를 구현한 코드 입니다." + ] + }, + { + "cell_type": "code", + "execution_count": 7, + "metadata": {}, + "outputs": [], + "source": [ + "def Affine(x: np.ndarray, w: np.ndarray, b: np.ndarray) -> np.ndarray:\n", + " \"\"\"Computes the affine transformation.\n", + "\n", + " Args:\n", + " x: Inputs\n", + " w: Weights\n", + " b: Bias\n", + "\n", + " Returns:\n", + " y: Outputs\n", + " \"\"\"\n", + " # y = np.dot(w.T, x) + b\n", + " y = x.dot(w) + b\n", + " return y\n", + "\n", + "def ReLU(x: np.ndarray) -> np.ndarray:\n", + " \"\"\"Computes the ReLU activation function.\n", + "\n", + " Args:\n", + " x: Inputs\n", + "\n", + " Returns:\n", + " y: Activation\n", + " \"\"\"\n", + " return np.maximum(x, 0.0)\n", + "\n", + "def Softmax(x: np.ndarray) -> np.ndarray:\n", + " \"\"\"Computes the softmax activation function.\n", + "\n", + " Args:\n", + " x: Inputs\n", + "\n", + " Returns:\n", + " y: Activation\n", + " \"\"\"\n", + " x -= np.max(x, axis=1, keepdims=True)\n", + " return np.exp(x) / np.exp(x).sum(axis=1, keepdims=True)\n", + "\n", + "def InitMLP(num_inputs: int, num_hiddens: Tuple[int, int], num_outputs: int):\n", + " \"\"\"Initializes NN parameters.\n", + "\n", + " Args:\n", + " num_inputs: Number of input units.\n", + " num_hiddens: List of two elements, hidden size for each layer.\n", + " num_outputs: Number of output units.\n", + "\n", + " Returns:\n", + " model: Randomly initialized network weights.\n", + " \"\"\"\n", + " W1 = 0.1 * np.random.randn(num_inputs, num_hiddens[0])\n", + " W2 = 0.1 * np.random.randn(num_hiddens[0], num_hiddens[1])\n", + " W3 = 0.01 * np.random.randn(num_hiddens[1], num_outputs)\n", + " b1 = np.zeros((num_hiddens[0]))\n", + " b2 = np.zeros((num_hiddens[1]))\n", + " b3 = np.zeros((num_outputs))\n", + " model = ModelWeights(W1, b1, W2, b2, W3, b3)\n", + " return model\n", + "\n", + "def NNForward(model: ModelWeights, x: np.ndarray) -> Dict[str, np.ndarray]:\n", + " \"\"\"Runs the forward pass.\n", + "\n", + " Args:\n", + " model: Dictionary of all the weights.\n", + " x: Input to the network.\n", + "\n", + " Returns:\n", + " var: Dictionary of all intermediate variables.\n", + " \"\"\"\n", + " h1 = Affine(x, model.W1, model.b1)\n", + " h1r = ReLU(h1)\n", + " h2 = Affine(h1r, model.W2, model.b2)\n", + " h2r = ReLU(h2)\n", + " y = Affine(h2r, model.W3, model.b3)\n", + " var = {\n", + " 'x': x,\n", + " 'h1': h1,\n", + " 'h1r': h1r,\n", + " 'h2': h2,\n", + " 'h2r': h2r,\n", + " 'y': y\n", + " }\n", + " return var" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "아래는 neural networks 의 backward 구현하기 위한 코드들입니다.\n", + "아래 세 부분을 채워 코드를 완성시키기 바랍니다.\n", + "\n", + "1. Affine layer 의 backward pass equations (linear trainsformation + bias).\n", + "2. RELU activation function 의 backward pass equations.\n", + "3. Momentum 이 포함된 weight update equations." + ] + }, + { + "cell_type": "code", + "execution_count": 8, + "metadata": {}, + "outputs": [], + "source": [ + "def AffineBackward(grad_y: np.ndarray, x: np.ndarray, w: np.ndarray) -> Tuple[np.ndarray, np.ndarray, np.ndarray]:\n", + " \"\"\"Computes gradients of affine transformation.\n", + "\n", + " Args:\n", + " grad_y: gradient from last layer\n", + " x: inputs\n", + " w: weights\n", + "\n", + " Returns:\n", + " grad_x: Gradients wrt. the inputs.\n", + " grad_w: Gradients wrt. the weights.\n", + " grad_b: Gradients wrt. the biases.\n", + " \"\"\"\n", + " grad_x = grad_y.dot(w.T)\n", + " grad_w = x.T.dot(grad_y)\n", + " grad_b = np.sum(grad_y, axis=0)\n", + " return grad_x, grad_w, grad_b" + ] + }, + { + "cell_type": "code", + "execution_count": 9, + "metadata": {}, + "outputs": [], + "source": [ + "def ReLUBackward(grad_y: np.ndarray, x: np.ndarray, y: np.ndarray) -> np.ndarray:\n", + " \"\"\"Computes gradients of the ReLU activation function.\n", + "\n", + " Returns:\n", + " grad_x: Gradients wrt. the inputs.\n", + " \"\"\"\n", + " grad_x = grad_y * (x > 0)\n", + " return grad_x" + ] + }, + { + "cell_type": "code", + "execution_count": 10, + "metadata": {}, + "outputs": [], + "source": [ + "def NNBackward(model: ModelWeights, err: np.ndarray, var: Dict[str, np.ndarray]) -> Dict[str, np.ndarray]:\n", + " \"\"\"Runs the backward pass.\n", + "\n", + " Args:\n", + " model: Dictionary of all the weights.\n", + " err: Gradients to the output of the network.\n", + " var: Intermediate variables from the forward pass.\n", + " Returns:\n", + " grads: Gradients to all the weights.\n", + " \"\"\"\n", + " dE_dh2r, dE_dW3, dE_db3 = AffineBackward(err, var['h2r'], model['W3'])\n", + " dE_dh2 = ReLUBackward(dE_dh2r, var['h2'], var['h2r'])\n", + " dE_dh1r, dE_dW2, dE_db2 = AffineBackward(dE_dh2, var['h1r'], model['W2'])\n", + " dE_dh1 = ReLUBackward(dE_dh1r, var['h1'], var['h1r'])\n", + " _, dE_dW1, dE_db1 = AffineBackward(dE_dh1, var['x'], model['W1'])\n", + "\n", + " grads = {}\n", + " grads['W1'] = dE_dW1\n", + " grads['W2'] = dE_dW2\n", + " grads['W3'] = dE_dW3\n", + " grads['b1'] = dE_db1\n", + " grads['b2'] = dE_db2\n", + " grads['b3'] = dE_db3\n", + " return grads" + ] + }, + { + "cell_type": "code", + "execution_count": 11, + "metadata": {}, + "outputs": [], + "source": [ + "def InitMomentumState(model: ModelWeights) -> Dict[str, np.ndarray]:\n", + " \"\"\"Initializes momentums for all the weights.\n", + "\n", + " Args:\n", + " model: Dictionary of all the weights.\n", + "\n", + " Returns:\n", + " momentums: Dictionary of all the momentums.\n", + " \"\"\"\n", + " momentums = {}\n", + " for key in model.keys():\n", + " momentums[key] = np.zeros_like(model[key])\n", + " return momentums\n", + "\n", + "def NNUpdate(model: ModelWeights, eps: float, momentum: float, optimizer_state: Dict[str, np.ndarray], grads: Dict[str, np.ndarray]):\n", + " \"\"\"Update NN weights.\n", + "\n", + " Args:\n", + " model: Dictionary of all the weights.\n", + " eps: Learning rate.\n", + " momentum: Momentum.\n", + " optimizer_state: State of the optimizer.\n", + " tape: Gradients to all the weights.\n", + " \"\"\"\n", + " for key in model:\n", + " # Momentum update\n", + " # optimizer state is the velocity\n", + " optimizer_state[key] = momentum * optimizer_state[key] - eps * grads[key]\n", + " model[key] += optimizer_state[key]" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "### 훈련" + ] + }, + { + "cell_type": "code", + "execution_count": 12, + "metadata": {}, + "outputs": [], + "source": [ + "def Train(model, forward, backward, update, eps, momentum, num_epochs,\n", + " batch_size):\n", + " \"\"\"Trains a simple MLP.\n", + "\n", + " Args:\n", + " model: Dictionary of model weights.\n", + " forward: Forward prop function.\n", + " backward: Backward prop function.\n", + " update: Update weights function.\n", + " eps: Learning rate.\n", + " momentum: Momentum.\n", + " num_epochs: Number of epochs to run training for.\n", + " batch_size: Mini-batch size, -1 for full batch.\n", + "\n", + " Returns:\n", + " stats: Dictionary of training statistics.\n", + " - train_ce: Training cross entropy.\n", + " - valid_ce: Validation cross entropy.\n", + " - train_acc: Training accuracy.\n", + " - valid_acc: Validation accuracy.\n", + " \"\"\"\n", + " inputs_train, inputs_valid, inputs_test, target_train, target_valid, \\\n", + " target_test = LoadData('./toronto_face.npz')\n", + " rnd_idx = np.arange(inputs_train.shape[0])\n", + " train_ce_list = []\n", + " valid_ce_list = []\n", + " train_acc_list = []\n", + " valid_acc_list = []\n", + " \n", + " num_train_cases = inputs_train.shape[0]\n", + " if batch_size == -1:\n", + " batch_size = num_train_cases\n", + " num_steps = int(np.ceil(num_train_cases / batch_size))\n", + "\n", + " pp = ProgressPlot(\n", + " plot_names=['Cross entropy', 'Accuracy'],\n", + " line_names=['Train', 'Validation'],\n", + " x_label='Iteration',\n", + " x_lim=[0, num_epochs*num_steps]\n", + " )\n", + " optimizer_state = InitMomentumState(model)\n", + "\n", + " valid_ce = 0\n", + " valid_acc = 0\n", + " for epoch in range(num_epochs):\n", + " np.random.shuffle(rnd_idx)\n", + " inputs_train = inputs_train[rnd_idx]\n", + " target_train = target_train[rnd_idx]\n", + " for step in range(num_steps):\n", + " # Forward prop.\n", + " start = step * batch_size\n", + " end = min(num_train_cases, (step + 1) * batch_size)\n", + " x = inputs_train[start: end]\n", + " t = target_train[start: end]\n", + "\n", + " var = forward(model, x)\n", + " prediction = Softmax(var['y'])\n", + "\n", + " train_ce = -np.sum(t * np.log(prediction)) / x.shape[0]\n", + " train_acc = (np.argmax(prediction, axis=1) ==\n", + " np.argmax(t, axis=1)).astype('float').mean()\n", + " pp.update([[train_ce, valid_ce], [train_acc, valid_acc]])\n", + "\n", + " # Compute error.\n", + " error = (prediction - t) / x.shape[0]\n", + "\n", + " # Backward prop.\n", + " grads = backward(model, error, var)\n", + "\n", + " # Update weights.\n", + " update(model, eps, momentum, optimizer_state, grads)\n", + "\n", + " valid_ce, valid_acc = Evaluate(\n", + " inputs_valid, target_valid, model, forward, batch_size=batch_size)\n", + " \n", + " pp.update([[train_ce, valid_ce], [train_acc, valid_acc]])\n", + " train_ce_list.append((epoch, train_ce))\n", + " train_acc_list.append((epoch, train_acc))\n", + " valid_ce_list.append((epoch, valid_ce))\n", + " valid_acc_list.append((epoch, valid_acc))\n", + "\n", + " # print()\n", + " train_ce, train_acc = Evaluate(\n", + " inputs_train, target_train, model, forward, batch_size=batch_size)\n", + " valid_ce, valid_acc = Evaluate(\n", + " inputs_valid, target_valid, model, forward, batch_size=batch_size)\n", + " test_ce, test_acc = Evaluate(\n", + " inputs_test, target_test, model, forward, batch_size=batch_size)\n", + " print('CE: Train %.5f Validation %.5f Test %.5f' %\n", + " (train_ce, valid_ce, test_ce))\n", + " print('Acc: Train {:.5f} Validation {:.5f} Test {:.5f}'.format(\n", + " train_acc, valid_acc, test_acc))\n", + " pp.finalize()\n", + " stats = {\n", + " 'train_ce': train_ce_list,\n", + " 'valid_ce': valid_ce_list,\n", + " 'train_acc': train_acc_list,\n", + " 'valid_acc': valid_acc_list\n", + " }\n", + "\n", + " return model, stats\n", + "\n", + "def Evaluate(inputs, target, model, forward, batch_size=-1):\n", + " \"\"\"Evaluates the model on inputs and target.\n", + "\n", + " Args:\n", + " inputs: Inputs to the network.\n", + " target: Target of the inputs.\n", + " model: Dictionary of network weights.\n", + " \"\"\"\n", + " num_cases = inputs.shape[0]\n", + " if batch_size == -1:\n", + " batch_size = num_cases\n", + " num_steps = int(np.ceil(num_cases / batch_size))\n", + " ce = 0.0\n", + " acc = 0.0\n", + " for step in range(num_steps):\n", + " start = step * batch_size\n", + " end = min(num_cases, (step + 1) * batch_size)\n", + " x = inputs[start: end]\n", + " t = target[start: end]\n", + " prediction = Softmax(forward(model, x)['y'])\n", + " ce += -np.sum(t * np.log(prediction))\n", + " acc += (np.argmax(prediction, axis=1) == np.argmax(\n", + " t, axis=1)).astype('float').sum()\n", + " ce /= num_cases\n", + " acc /= num_cases\n", + " return ce, acc" + ] + }, + { + "cell_type": "code", + "execution_count": 13, + "metadata": {}, + "outputs": [], + "source": [ + "def CheckGrad(model, forward, backward, name, x):\n", + " \"\"\"Check the gradients\n", + "\n", + " Args:\n", + " model: Dictionary of network weights.\n", + " name: Weights name to check.\n", + " x: Fake input.\n", + " \"\"\"\n", + " np.random.seed(0)\n", + " var = forward(model, x)\n", + " loss = lambda y: 0.5 * (y ** 2).sum()\n", + " grad_y = var['y']\n", + " grads = backward(model, grad_y, var)\n", + " grad_w = grads[name].ravel()\n", + " w_ = model[name].ravel()\n", + " eps = 1e-7\n", + " grad_w_2 = np.zeros(w_.shape)\n", + " check_elem = np.arange(w_.size)\n", + " np.random.shuffle(check_elem)\n", + " # Randomly check 20 elements.\n", + " check_elem = check_elem[:20]\n", + " for ii in check_elem:\n", + " w_[ii] += eps\n", + " err_plus = loss(forward(model, x)['y'])\n", + " w_[ii] -= 2 * eps\n", + " err_minus = loss(forward(model, x)['y'])\n", + " w_[ii] += eps\n", + " grad_w_2[ii] = (err_plus - err_minus) / 2 / eps\n", + " np.testing.assert_almost_equal(grad_w[check_elem], grad_w_2[check_elem],\n", + " decimal=3)\n", + "\n", + "\n", + "def main():\n", + " \"\"\"Trains a NN.\"\"\"\n", + " model_fname = 'nn_model.npz'\n", + " stats_fname = 'nn_stats.npz'\n", + "\n", + " # Hyper-parameters. Modify them if needed.\n", + " num_hiddens = [16, 32]\n", + " eps = 0.01\n", + " momentum = 0.0\n", + " num_epochs = 1000\n", + " batch_size = 100\n", + "\n", + " # Input-output dimensions.\n", + " num_inputs = 2304\n", + " num_outputs = 7\n", + "\n", + " # Initialize model.\n", + " model = InitMLP(num_inputs, num_hiddens, num_outputs)\n", + "\n", + " # Uncomment to reload trained model here.\n", + " # model = Load(model_fname)\n", + "\n", + " # Check gradient implementation.\n", + " print('Checking gradients...')\n", + " x = np.random.rand(10, 48 * 48) * 0.1\n", + " CheckGrad(model, NNForward, NNBackward, 'W3', x)\n", + " CheckGrad(model, NNForward, NNBackward, 'b3', x)\n", + " CheckGrad(model, NNForward, NNBackward, 'W2', x)\n", + " CheckGrad(model, NNForward, NNBackward, 'b2', x)\n", + " CheckGrad(model, NNForward, NNBackward, 'W1', x)\n", + " CheckGrad(model, NNForward, NNBackward, 'b1', x)\n", + " print('Done.')\n", + " # Train model.\n", + " print('training...')\n", + " trained_model, stats = Train(model, NNForward, NNBackward, NNUpdate, eps,\n", + " momentum, num_epochs, batch_size)\n", + "\n", + " plt.figure(0)\n", + " plt.plot(np.array(stats['train_ce'])[:, 0], np.array(stats['train_ce'])[:, 1], 'b', label='Train')\n", + " plt.plot(np.array(stats['valid_ce'])[:, 0], np.array(stats['valid_ce'])[:, 1], 'orange', label='Validation')\n", + " plt.xlabel('Epoch')\n", + " plt.ylabel('Cross Entropy')\n", + " plt.legend()\n", + "\n", + " plt.figure(1)\n", + " plt.plot(np.array(stats['train_acc'])[:, 0], np.array(stats['train_acc'])[:, 1], 'b', label='Train')\n", + " plt.plot(np.array(stats['valid_acc'])[:, 0], np.array(stats['valid_acc'])[:, 1], 'orange', label='Validation')\n", + " plt.xlabel('Epoch')\n", + " plt.ylabel('Accuracy')\n", + " plt.legend()\n", + " plt.show()\n", + " # Uncomment if you wish to save the model.\n", + " Save(model_fname, model)\n", + "\n", + " # Uncomment if you wish to save the training statistics.\n", + " Save(stats_fname, stats)" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "### Early Stopping 이 적용된 훈련" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "사양이 좋지 않은 컴퓨터에서 `ProgressPlot` 이 항목 수가 많아지면서(약 10000부터) 더 이상 그래프가 제대로 그리지 못하고 느려지는 있습니다. 이 문제는 `ProgressPlot`이 그래프를 그리는 것이 O(N)의 복잡도를 가져서 그렇습니다. 이를 해결하기 위해 `ProgressPlot`에서 `Tqdm` 으로 변경하였습니다. " + ] + }, + { + "cell_type": "code", + "execution_count": 14, + "metadata": {}, + "outputs": [], + "source": [ + "from tqdm import tqdm\n", + "\n", + "def TrainAdvanced(model: ModelWeights, \n", + " forward=NNForward,\n", + " backward=NNBackward,\n", + " update=NNUpdate,\n", + " eps = 0.01,\n", + " momentum = 0.0,\n", + " num_epochs = 1000,\n", + " batch_size = 100,\n", + " early_stopping: bool = True,\n", + " patience: int = 10,\n", + " verbose: bool = True,\n", + " tqdm_leave: bool = True,\n", + " pplot: bool = False,\n", + " ) -> Tuple[ModelWeights, Statistic]:\n", + " \"\"\"Trains a simple MLP.\n", + "\n", + " Args:\n", + " model: Dictionary of model weights.\n", + " forward: Forward prop function.\n", + " backward: Backward prop function.\n", + " update: Update weights function.\n", + " eps: Learning rate.\n", + " momentum: Momentum.\n", + " num_epochs: Number of epochs to run training for.\n", + " batch_size: Mini-batch size, -1 for full batch.\n", + " early_stopping: Whether to use early stopping.\n", + " patience: Number of epochs to wait before early stopping.\n", + " verbose: Whether to print training statistics.\n", + " tqdm_leave: Whether to leave tqdm progress bar.\n", + " pplot: Whether to plot training statistics.\n", + "\n", + " Returns:\n", + " model: Trained model.\n", + " stats: Dictionary of training statistics.\n", + " - train_ce: Training cross entropy.\n", + " - valid_ce: Validation cross entropy.\n", + " - train_acc: Training accuracy.\n", + " - valid_acc: Validation accuracy.\n", + " \"\"\"\n", + " # load data\n", + " inputs_train, inputs_valid, inputs_test, target_train, target_valid, \\\n", + " target_test = LoadData('./toronto_face.npz')\n", + " \n", + " rnd_idx = np.arange(inputs_train.shape[0])\n", + " train_ce_list = []\n", + " valid_ce_list = []\n", + " train_acc_list = []\n", + " valid_acc_list = []\n", + " \n", + " num_train_cases = inputs_train.shape[0]\n", + " if batch_size == -1 or batch_size > num_train_cases or batch_size == 0:\n", + " batch_size = num_train_cases\n", + " num_steps = int(np.ceil(num_train_cases / batch_size))\n", + "\n", + " try:\n", + " if pplot:\n", + " # initialize plot\n", + " pp = ProgressPlot(\n", + " plot_names=['Cross entropy', 'Accuracy'],\n", + " line_names=['Train', 'Validation'],\n", + " x_label='Iteration',\n", + " x_lim=[0, num_epochs]\n", + " )\n", + " pbar = range(num_epochs)\n", + " else:\n", + " # Tqdm progress bar.\n", + " pbar = tqdm(range(num_epochs), disable=not verbose or num_epochs == 1, leave=tqdm_leave)\n", + "\n", + " # Initialize optimizer state\n", + " optimizer_state = InitMomentumState(model)\n", + "\n", + " # Initialize stats.\n", + " valid_ce = 0\n", + " valid_acc = 0\n", + "\n", + " # Early stopping\n", + " best_valid_ce = np.inf\n", + " best_valid_acc = 0\n", + " best_epoch = 0\n", + " best_model = None\n", + "\n", + " epsilon = np.finfo(float).eps\n", + "\n", + " for epoch in pbar:\n", + " np.random.shuffle(rnd_idx)\n", + " inputs_train = inputs_train[rnd_idx]\n", + " target_train = target_train[rnd_idx]\n", + "\n", + " train_ce = 0\n", + " train_acc = 0\n", + " for step in range(num_steps):\n", + " # Get mini-batch.\n", + " start = step * batch_size\n", + " # min is used to handle the case when batch_size does not divide num_train_cases\n", + " end = min(num_train_cases, (step + 1) * batch_size)\n", + "\n", + " input_batch = inputs_train[start: end]\n", + " target_batch = target_train[start: end]\n", + "\n", + " # Forward prop.\n", + " var = forward(model, input_batch)\n", + " prediction = Softmax(var['y'])\n", + "\n", + " # Compute loss.\n", + " train_ce += -np.sum(target_batch * np.log(prediction + epsilon)) / input_batch.shape[0]\n", + " train_acc += (np.argmax(prediction, axis=1) ==\n", + " np.argmax(target_batch, axis=1)).astype('float').sum()\n", + "\n", + " # Compute error.\n", + " error = (prediction - target_batch) / input_batch.shape[0]\n", + "\n", + " # Backward prop.\n", + " grads = backward(model, error, var)\n", + "\n", + " # Update weights.\n", + " update(model, eps, momentum, optimizer_state, grads)\n", + "\n", + " train_ce /= num_steps\n", + " train_acc /= num_train_cases\n", + "\n", + " # Compute validation error.\n", + " valid_ce, valid_acc = Evaluate(\n", + " inputs_valid, target_valid, model, forward, batch_size=batch_size)\n", + "\n", + " train_ce_list.append((epoch, train_ce))\n", + " train_acc_list.append((epoch, train_acc))\n", + " valid_ce_list.append((epoch, valid_ce))\n", + " valid_acc_list.append((epoch, valid_acc))\n", + "\n", + " if pplot:\n", + " # Update plot.\n", + " pp.update([[train_ce, valid_ce], [train_acc, valid_acc]])\n", + " else:\n", + " # Tqdm progress bar.\n", + " pbar.set_description(f\"Train CE: {train_ce:.4f}, Valid CE: {valid_ce:.4f}, Train Acc: {train_acc:.4f}, Valid Acc: {valid_acc:.4f}\")\n", + "\n", + " # Early stopping.\n", + " if valid_ce < best_valid_ce:\n", + " best_valid_ce = valid_ce\n", + " best_valid_acc = valid_acc\n", + " best_epoch = epoch\n", + " best_model = model.copy()\n", + " elif early_stopping and epoch - best_epoch >= patience:\n", + " model = best_model\n", + " break\n", + " \n", + " test_ce, test_acc = Evaluate(\n", + " inputs_test, target_test, model, forward, batch_size=batch_size)\n", + "\n", + " stats = Statistic(train_ce_list, valid_ce_list, train_acc_list, valid_acc_list,\n", + " test_ce=test_ce, test_acc=test_acc)\n", + " finally:\n", + " if not pplot:\n", + " pbar.close()\n", + " else:\n", + " pp.finalize()\n", + " \n", + " return model, stats" + ] + }, + { + "cell_type": "code", + "execution_count": 15, + "metadata": {}, + "outputs": [], + "source": [ + "def TrainMLP(conf: Config, pplot: bool = False) -> Tuple[ModelWeights, Statistic]:\n", + " \"\"\"Trains a simple MLP.\n", + "\n", + " Args:\n", + " conf: Configuration.\n", + " pplot: Whether to plot training statistics.\n", + "\n", + " Returns:\n", + " model: Trained model.\n", + " stats: Dictionary of training statistics.\n", + " - train_ce: Training cross entropy list.\n", + " - valid_ce: Validation cross entropy list.\n", + " - train_acc: Training accuracy list.\n", + " - valid_acc: Validation accuracy list.\n", + " - test_ce: Test cross entropy.\n", + " - test_acc: Test accuracy.\n", + " \"\"\"\n", + " # Initialize model.\n", + " model = InitMLP(\n", + " conf.num_inputs, conf.num_hiddens, conf.num_outputs)\n", + "\n", + " # Train model.\n", + " model, stats = TrainAdvanced(\n", + " model,\n", + " eps=conf.eps,\n", + " momentum=conf.momentum,\n", + " num_epochs=conf.num_epochs,\n", + " batch_size=conf.batch_size,\n", + " early_stopping=conf.early_stopping,\n", + " patience=conf.patience,\n", + " verbose=True,\n", + " tqdm_leave=False,\n", + " pplot=pplot)\n", + "\n", + " return model, stats" + ] + }, + { + "cell_type": "code", + "execution_count": 16, + "metadata": {}, + "outputs": [], + "source": [ + "def PlotStats(stats: Statistic, title: str = '', save_path: Optional[str] = None, show: bool = True):\n", + " \"\"\"Plots training statistics.\n", + "\n", + " Args:\n", + " stats: Dictionary of training statistics.\n", + " - train_ce: Training cross entropy list.\n", + " - valid_ce: Validation cross entropy list.\n", + " - train_acc: Training accuracy list.\n", + " - valid_acc: Validation accuracy list.\n", + " - test_ce: Test cross entropy.\n", + " - test_acc: Test accuracy.\n", + " title: Plot title.\n", + " \"\"\"\n", + " fig, ax = plt.subplots(1, 2, figsize=(12, 4))\n", + " fig.suptitle(title)\n", + " ax[0].set_title('Cross Entropy')\n", + " ax[0].set_xlabel('Epoch')\n", + " ax[0].set_ylabel('Cross Entropy')\n", + " ax[0].plot(*zip(*stats.train_ce), label='Train')\n", + " ax[0].plot(*zip(*stats.valid_ce), label='Valid')\n", + " ax[0].legend()\n", + " ax[1].set_title('Accuracy')\n", + " ax[1].set_xlabel('Epoch')\n", + " ax[1].set_ylabel('Accuracy')\n", + " ax[1].plot(*zip(*stats.train_acc), label='Train')\n", + " ax[1].plot(*zip(*stats.valid_acc), label='Valid')\n", + " ax[1].legend()\n", + " if save_path is not None:\n", + " plt.savefig(save_path)\n", + " if show:\n", + " plt.show()\n", + " # close the plot\n", + " plt.close()" + ] + }, + { + "cell_type": "code", + "execution_count": 17, + "metadata": {}, + "outputs": [], + "source": [ + "# Test PlotStats.\n", + "if False:\n", + " mock_stats = Statistic(\n", + " train_ce=[(0, 0.5), (1, 0.4), (2, 0.3)],\n", + " valid_ce=[(0, 0.6), (1, 0.5), (2, 0.4)],\n", + " train_acc=[(0, 0.7), (1, 0.8), (2, 0.9)],\n", + " valid_acc=[(0, 0.6), (1, 0.5), (2, 0.4)],\n", + " test_ce=0.3,\n", + " test_acc=0.9,\n", + " )\n", + " PlotStats(mock_stats, title='MLP')" + ] + }, + { + "cell_type": "code", + "execution_count": 18, + "metadata": {}, + "outputs": [], + "source": [ + "import os\n", + "\n", + "def ExperimentMLP(conf: Config, title: Optional[str] = None, save_dir: Union[str, PathLike] = 'results', show: bool = True, pplot: bool = False):\n", + " \"\"\"Runs a simple MLP experiment.\n", + "\n", + " Args:\n", + " conf: Configuration.\n", + " save_dir: Directory to save results.\n", + " show: Whether to show plots.\n", + " \"\"\"\n", + " if title is None:\n", + " title = f'MLP [{\",\".join([str(s) for s in conf.num_hiddens])}] lr:{conf.eps} m:{conf.momentum} b:{conf.batch_size}'\n", + " # Create save directory.\n", + " os.makedirs(save_dir, exist_ok=True)\n", + "\n", + " # Train model.\n", + " model, stats = TrainMLP(conf, pplot=pplot)\n", + " conf.save_json(os.path.join(save_dir, 'conf.json'))\n", + " model.save(os.path.join(save_dir, 'model.npz'))\n", + " # Plot training statistics.\n", + " PlotStats(stats, title='MLP', save_path=os.path.join(save_dir, 'stats.png'), show=show)\n", + " stats.save_json(os.path.join(save_dir, 'stats.json'))\n", + "\n", + " return model, stats" + ] + }, + { + "cell_type": "code", + "execution_count": 24, + "metadata": {}, + "outputs": [], + "source": [ + "if False:\n", + " import traceback\n", + " import time\n", + " try:\n", + " begin = time.time()\n", + " # Test ExperimentMLP.\n", + " ExperimentMLP(Config(), save_dir='test_mlp', show=True)\n", + " end = time.time()\n", + " print(f\"Time: {end - begin:.2f} seconds\")\n", + " except TypeError as e:\n", + " print('TypeError: ', e)\n", + " traceback.print_exc()" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "### 테스트" + ] + }, + { + "cell_type": "code", + "execution_count": 21, + "metadata": {}, + "outputs": [], + "source": [ + "def load_experiment(path: Union[str, PathLike], load_model = False) -> Tuple[Config ,Statistic, Optional[ModelWeights]]:\n", + " \"\"\"Loads experiment result\n", + "\n", + " Args:\n", + " path: Path to experiment directory.\n", + " load_model: Whether to load model.\n", + "\n", + " Returns:\n", + " conf: Configuration.\n", + " stats: Dictionary of training statistics.\n", + " - train_ce: Training cross entropy list.\n", + " - valid_ce: Validation cross entropy list.\n", + " - train_acc: Training accuracy list.\n", + " - valid_acc: Validation accuracy list.\n", + " - test_ce: Test cross entropy.\n", + " - test_acc: Test accuracy.\n", + " model: Trained model.\n", + " \"\"\"\n", + " stat = Statistic.load_from_json(os.path.join(path, 'stats.json'))\n", + " conf = Config.load_from_json(os.path.join(path, 'conf.json'))\n", + " model = None\n", + " if load_model:\n", + " model = ModelWeights.load(os.path.join(path, 'model.npz'))\n", + " return conf, stat, model" + ] + }, + { + "cell_type": "code", + "execution_count": 26, + "metadata": {}, + "outputs": [], + "source": [ + "if False:\n", + " if not os.path.exists('test_mlp'):\n", + " ExperimentMLP(Config(), save_dir='test_mlp', show=True)\n", + " conf, stats, model = load_experiment('test_mlp', load_model=True)\n", + " print(conf)\n", + " print(stats)\n", + " print(model)\n" + ] + }, + { + "cell_type": "code", + "execution_count": 95, + "metadata": {}, + "outputs": [], + "source": [ + "def load_experiment_metafile(path: PathLike, init_task_if_not_exists: Optional[List[Any]] = None) -> Dict[str, List[Any]]:\n", + " \"\"\"Load meta data of all experiments\n", + " \n", + " Args:\n", + " path: Path to meta file.\n", + " init_task_if_not_exists: Initialize meta file if not exists.\n", + "\n", + " Returns:\n", + " meta: Dictionary of meta data.\n", + " \"\"\"\n", + " # load previous experiments if any exist\n", + " try:\n", + " with open(path, 'r') as f:\n", + " experiments = json.load(f)\n", + " except FileNotFoundError:\n", + " experiments = {\n", + " \"remain_experiments\": [],\n", + " \"completed_experiment_results\": [] # list of completed experiment\n", + " }\n", + " if init_task_if_not_exists is not None:\n", + " experiments[\"remain_experiments\"] = init_task_if_not_exists.copy() # list of remaining experiment\n", + " return experiments\n", + "\n", + "def save_experiment_metafile(path: PathLike, experiments: Dict[str, Any]):\n", + " \"\"\"Save meta data of all experiments\n", + " \n", + " Args:\n", + " path: Path to meta file.\n", + " experiments: Dictionary of meta data. \n", + " \"\"\"\n", + " with open(path, 'w') as f:\n", + " json.dump(experiments, f, indent=4)" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "## 문제" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "### 1. 기본적인 일반화 (basic generalization): 코드에 주어진 hyperparameter 들을 이용하여 신경망을 학습시킨다. 학습 오차(training error)와 일반화를 위한 검증 오차(validation error) 결과가 어떻게 다른지 설명한다. 두 가지 경우(학습과 일반화 검증)에 대해 오차 커브(error curve)를 그래프로 제시하시오." + ] + }, + { + "cell_type": "code", + "execution_count": 121, + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "Checking gradients...\n", + "Done.\n", + "training...\n" + ] + }, + { + "data": { + "text/html": [ + "" + ], + "text/plain": [ + "" + ] + }, + "metadata": {}, + "output_type": "display_data" + }, + { + "data": { + "application/javascript": "window.appendLearningCurve([{\"x\": 124.0, \"y\": {\"Cross entropy\": {\"Train\": 1.8584183756742794, \"Validation\": 1.8472406692662053}, \"Accuracy\": {\"Train\": 0.23, \"Validation\": 0.27923627684964203}}}]);", + "text/plain": [ + "" + ] + }, + "metadata": {}, + "output_type": "display_data" + }, + { + "ename": "KeyboardInterrupt", + "evalue": "", + "output_type": "error", + "traceback": [ + "\u001b[1;31m---------------------------------------------------------------------------\u001b[0m", + "\u001b[1;31mKeyboardInterrupt\u001b[0m Traceback (most recent call last)", + "Cell \u001b[1;32mIn [121], line 1\u001b[0m\n\u001b[1;32m----> 1\u001b[0m main()\n", + "Cell \u001b[1;32mIn [116], line 67\u001b[0m, in \u001b[0;36mmain\u001b[1;34m()\u001b[0m\n\u001b[0;32m 65\u001b[0m \u001b[39m# Train model.\u001b[39;00m\n\u001b[0;32m 66\u001b[0m \u001b[39mprint\u001b[39m(\u001b[39m'\u001b[39m\u001b[39mtraining...\u001b[39m\u001b[39m'\u001b[39m)\n\u001b[1;32m---> 67\u001b[0m trained_model, stats \u001b[39m=\u001b[39m Train(model, NNForward, NNBackward, NNUpdate, eps,\n\u001b[0;32m 68\u001b[0m momentum, num_epochs, batch_size)\n\u001b[0;32m 70\u001b[0m plt\u001b[39m.\u001b[39mfigure(\u001b[39m0\u001b[39m)\n\u001b[0;32m 71\u001b[0m plt\u001b[39m.\u001b[39mplot(np\u001b[39m.\u001b[39marray(stats[\u001b[39m'\u001b[39m\u001b[39mtrain_ce\u001b[39m\u001b[39m'\u001b[39m])[:, \u001b[39m0\u001b[39m], np\u001b[39m.\u001b[39marray(stats[\u001b[39m'\u001b[39m\u001b[39mtrain_ce\u001b[39m\u001b[39m'\u001b[39m])[:, \u001b[39m1\u001b[39m], \u001b[39m'\u001b[39m\u001b[39mb\u001b[39m\u001b[39m'\u001b[39m, label\u001b[39m=\u001b[39m\u001b[39m'\u001b[39m\u001b[39mTrain\u001b[39m\u001b[39m'\u001b[39m)\n", + "Cell \u001b[1;32mIn [53], line 68\u001b[0m, in \u001b[0;36mTrain\u001b[1;34m(model, forward, backward, update, eps, momentum, num_epochs, batch_size)\u001b[0m\n\u001b[0;32m 65\u001b[0m error \u001b[39m=\u001b[39m (prediction \u001b[39m-\u001b[39m t) \u001b[39m/\u001b[39m x\u001b[39m.\u001b[39mshape[\u001b[39m0\u001b[39m]\n\u001b[0;32m 67\u001b[0m \u001b[39m# Backward prop.\u001b[39;00m\n\u001b[1;32m---> 68\u001b[0m grads \u001b[39m=\u001b[39m backward(model, error, var)\n\u001b[0;32m 70\u001b[0m \u001b[39m# Update weights.\u001b[39;00m\n\u001b[0;32m 71\u001b[0m update(model, eps, momentum, optimizer_state, grads)\n", + "Cell \u001b[1;32mIn [51], line 15\u001b[0m, in \u001b[0;36mNNBackward\u001b[1;34m(model, err, var)\u001b[0m\n\u001b[0;32m 13\u001b[0m dE_dh1r, dE_dW2, dE_db2 \u001b[39m=\u001b[39m AffineBackward(dE_dh2, var[\u001b[39m'\u001b[39m\u001b[39mh1r\u001b[39m\u001b[39m'\u001b[39m], model[\u001b[39m'\u001b[39m\u001b[39mW2\u001b[39m\u001b[39m'\u001b[39m])\n\u001b[0;32m 14\u001b[0m dE_dh1 \u001b[39m=\u001b[39m ReLUBackward(dE_dh1r, var[\u001b[39m'\u001b[39m\u001b[39mh1\u001b[39m\u001b[39m'\u001b[39m], var[\u001b[39m'\u001b[39m\u001b[39mh1r\u001b[39m\u001b[39m'\u001b[39m])\n\u001b[1;32m---> 15\u001b[0m _, dE_dW1, dE_db1 \u001b[39m=\u001b[39m AffineBackward(dE_dh1, var[\u001b[39m'\u001b[39;49m\u001b[39mx\u001b[39;49m\u001b[39m'\u001b[39;49m], model[\u001b[39m'\u001b[39;49m\u001b[39mW1\u001b[39;49m\u001b[39m'\u001b[39;49m])\n\u001b[0;32m 17\u001b[0m grads \u001b[39m=\u001b[39m {}\n\u001b[0;32m 18\u001b[0m grads[\u001b[39m'\u001b[39m\u001b[39mW1\u001b[39m\u001b[39m'\u001b[39m] \u001b[39m=\u001b[39m dE_dW1\n", + "Cell \u001b[1;32mIn [49], line 14\u001b[0m, in \u001b[0;36mAffineBackward\u001b[1;34m(grad_y, x, w)\u001b[0m\n\u001b[0;32m 1\u001b[0m \u001b[39mdef\u001b[39;00m \u001b[39mAffineBackward\u001b[39m(grad_y: np\u001b[39m.\u001b[39mndarray, x: np\u001b[39m.\u001b[39mndarray, w: np\u001b[39m.\u001b[39mndarray) \u001b[39m-\u001b[39m\u001b[39m>\u001b[39m Tuple[np\u001b[39m.\u001b[39mndarray, np\u001b[39m.\u001b[39mndarray, np\u001b[39m.\u001b[39mndarray]:\n\u001b[0;32m 2\u001b[0m \u001b[39m\"\"\"Computes gradients of affine transformation.\u001b[39;00m\n\u001b[0;32m 3\u001b[0m \n\u001b[0;32m 4\u001b[0m \u001b[39m Args:\u001b[39;00m\n\u001b[1;32m (...)\u001b[0m\n\u001b[0;32m 12\u001b[0m \u001b[39m grad_b: Gradients wrt. the biases.\u001b[39;00m\n\u001b[0;32m 13\u001b[0m \u001b[39m \"\"\"\u001b[39;00m\n\u001b[1;32m---> 14\u001b[0m grad_x \u001b[39m=\u001b[39m grad_y\u001b[39m.\u001b[39;49mdot(w\u001b[39m.\u001b[39;49mT)\n\u001b[0;32m 15\u001b[0m grad_w \u001b[39m=\u001b[39m x\u001b[39m.\u001b[39mT\u001b[39m.\u001b[39mdot(grad_y)\n\u001b[0;32m 16\u001b[0m grad_b \u001b[39m=\u001b[39m np\u001b[39m.\u001b[39msum(grad_y, axis\u001b[39m=\u001b[39m\u001b[39m0\u001b[39m)\n", + "\u001b[1;31mKeyboardInterrupt\u001b[0m: " + ] + } + ], + "source": [ + "main()" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "학습 오차(training error)와 일반화를 위한 검증 오차(validation error) 결과는 다음과 같습니다.\n", + "\n", + "```\n", + "CE: Train 0.25610 Validation 0.97890 Test 0.78023\n", + "Acc: Train 0.90486 Validation 0.73986 Test 0.77143\n", + "```\n", + "\n", + "그래프는 다음과 같습니다.\n", + "\n", + "![loss_graph](./defaultLossGraph.png)\n", + "![accuracy_graph](./defaultAccuracyGraph.png)\n", + "\n", + "학습 오차가 크게 감소하고 일반화 검증 오차는 점점 증가하는 것을 확인할 수 있습니다." + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "### 2. 최적화 (optimization): Learning rate, momentum, mini-batch size 세 가지 종류의 parameter 들을 아래와 같이 변화시키면서 다양한 조합들에 대해 신경망이 cross-entropy 관점에서 어떻게 수렴하는지 살펴본다. 가장 우수한 성능을 나타내는 hyperparameter 들의 조합이 어떤 것인지 제시하시오. (모든 경우의 수를 다 따지면 75 가지 신경망 모델을 테스트해야 하나 시간이 너무 많이 결릴 수 있으므로 이 중에서 일부분의 경우들만 테스트해도 된다. 그러나 어떤 근거로 해당 조합들만 테스트했는지 적당한 설명이 있어야 함.)\n", + " - Learning rate ( $\\epsilon$ ): 0.001 에서 1.0 사이의 5 가지 경우\n", + " - Momentum: 0.0 에서 0.9 사이의 3 가지 경우\n", + " - Mini-batch size: 1 에서 1000 까지의 5 가지 경우\n" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "#### 실험 코드" + ] + }, + { + "cell_type": "code", + "execution_count": 19, + "metadata": {}, + "outputs": [ + { + "data": { + "text/plain": [ + "{1, 2, 7, 14, 241, 482, 1687, 3374}" + ] + }, + "execution_count": 19, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "import itertools\n", + "# 3374 can be factorized into 2 * 7 * 241\n", + "factor = set([1, 2, 7, 241])\n", + "# make all the multiplication of combinations of factors\n", + "combinations = [set(np.prod(x) for x in itertools.combinations(factor, i)) for i in range(1, len(factor)+1)]\n", + "combinations = set.union(*combinations)\n", + "combinations" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "\n", + "나머지가 없는 Mini-batch size는 1, 2, 7, 14, 241, 482, 1687, 3374 입니다." + ] + }, + { + "cell_type": "code", + "execution_count": 165, + "metadata": {}, + "outputs": [ + { + "data": { + "text/plain": [ + "[3.9810717055349727,\n", + " 15.848931924611136,\n", + " 63.095734448019314,\n", + " 251.1886431509581,\n", + " 1000.0]" + ] + }, + "execution_count": 165, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "[1000**(i/5) for i in range(1, 6)]" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "1000을 배수단위로 5등분을 하면 3.98, 15.84, 63.09, 251.18, 1000 이 됩니다." + ] + }, + { + "cell_type": "code", + "execution_count": 203, + "metadata": {}, + "outputs": [ + { + "data": { + "text/plain": [ + "[(65, 59, 0.09230769230769231),\n", + " (69, 62, 0.10144927536231885),\n", + " (64, 46, 0.28125),\n", + " (68, 42, 0.38235294117647056),\n", + " (63, 35, 0.4444444444444444),\n", + " (62, 26, 0.5806451612903226),\n", + " (67, 24, 0.6417910447761194),\n", + " (61, 19, 0.6885245901639344),\n", + " (56, 14, 0.75),\n", + " (60, 14, 0.7666666666666667)]" + ] + }, + "execution_count": 203, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "# pick top 10\n", + "center, width = 63, 15\n", + "cand = [(i,3374 % i, (i - 3374 % i) / i) for i in range(center-(width//2), center+(width//2))]\n", + "cand = sorted(cand, key=lambda x: x[2])\n", + "cand[:10]" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "그래서 2, 14, 65, 241, 844를 선택하였습니다." + ] + }, + { + "cell_type": "code", + "execution_count": 20, + "metadata": {}, + "outputs": [ + { + "ename": "TypeError", + "evalue": "ExperimentMLP() missing 1 required positional argument: 'title'", + "output_type": "error", + "traceback": [ + "\u001b[1;31m---------------------------------------------------------------------------\u001b[0m", + "\u001b[1;31mTypeError\u001b[0m Traceback (most recent call last)", + "Cell \u001b[1;32mIn [20], line 12\u001b[0m\n\u001b[0;32m 1\u001b[0m conf \u001b[39m=\u001b[39m Config(\n\u001b[0;32m 2\u001b[0m num_inputs\u001b[39m=\u001b[39m\u001b[39m2304\u001b[39m,\n\u001b[0;32m 3\u001b[0m num_hiddens\u001b[39m=\u001b[39m[\u001b[39m16\u001b[39m, \u001b[39m32\u001b[39m],\n\u001b[1;32m (...)\u001b[0m\n\u001b[0;32m 10\u001b[0m patience\u001b[39m=\u001b[39m\u001b[39m100\u001b[39m,\n\u001b[0;32m 11\u001b[0m )\n\u001b[1;32m---> 12\u001b[0m _, stat \u001b[39m=\u001b[39m ExperimentMLP(conf, save_dir\u001b[39m=\u001b[39;49m\u001b[39m'\u001b[39;49m\u001b[39mresults/example_lr=0.5\u001b[39;49m\u001b[39m'\u001b[39;49m, show\u001b[39m=\u001b[39;49m\u001b[39mTrue\u001b[39;49;00m, pplot\u001b[39m=\u001b[39;49m\u001b[39mTrue\u001b[39;49;00m)\n\u001b[0;32m 13\u001b[0m \u001b[39mprint\u001b[39m(\u001b[39mf\u001b[39m\u001b[39m\"\u001b[39m\u001b[39mTest accuracy: \u001b[39m\u001b[39m{\u001b[39;00mstat\u001b[39m.\u001b[39mtest_acc\u001b[39m:\u001b[39;00m\u001b[39m.4f\u001b[39m\u001b[39m}\u001b[39;00m\u001b[39m, Test cross entropy: \u001b[39m\u001b[39m{\u001b[39;00mstat\u001b[39m.\u001b[39mtest_ce\u001b[39m:\u001b[39;00m\u001b[39m.4f\u001b[39m\u001b[39m}\u001b[39;00m\u001b[39m\"\u001b[39m)\n\u001b[0;32m 14\u001b[0m \u001b[39mprint\u001b[39m(\u001b[39m\"\u001b[39m\u001b[39mDone\u001b[39m\u001b[39m\"\u001b[39m)\n", + "\u001b[1;31mTypeError\u001b[0m: ExperimentMLP() missing 1 required positional argument: 'title'" + ] + } + ], + "source": [ + "conf = Config(\n", + " num_inputs=2304,\n", + " num_hiddens=[16, 32],\n", + " num_outputs=7,\n", + " eps=0.5,\n", + " momentum=0.0,\n", + " num_epochs=1000,\n", + " batch_size=844,\n", + " early_stopping=True,\n", + " patience=100,\n", + ")\n", + "_, stat = ExperimentMLP(conf, save_dir='results/example_lr=0.5', show=True, pplot=True)\n", + "print(f\"Test accuracy: {stat.test_acc:.4f}, Test cross entropy: {stat.test_ce:.4f}\")\n", + "print(\"Done\")" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "위 셀에서 lr을 변경해서 나올 수 있는 결과는 다음과 같습니다.\n", + "\n", + "![lr1.0plot](./lr1plot.png)\n", + "\n", + "> lr 1.0 plot\n", + " \n", + "![lr0.5plot](./lr0.5plot.png)\n", + "\n", + "> lr 0.5 plot \n", + "\n", + "다음 그래프를 보면 알 수 있듯 배치를 아무리 높여도 lr = 0.5 일때 최적화가 잘 될 수 없다고 판단 하였습니다. 그래서 제외하였습니다. 1.0도 마찬가지이므로 제외하였습니다." + ] + }, + { + "cell_type": "code", + "execution_count": 29, + "metadata": {}, + "outputs": [], + "source": [ + "conf = Config(\n", + " num_inputs=2304,\n", + " num_hiddens=[16, 32],\n", + " num_outputs=7,\n", + " eps=0.01,\n", + " momentum=0.0,\n", + " num_epochs=1000,\n", + " batch_size=100,\n", + " early_stopping=True,\n", + " patience=50,\n", + ")\n", + "\n", + "# Grid search for hyperparameters.\n", + "lr_candidates = [0.1, 0.05, 0.01, 0.005, 0.001]\n", + "momentum_candidates = [0.0, 0.5, 0.9]\n", + "mini_batch_size_candidates = [2, 14, 65, 241, 844]\n", + "\n", + "# Make all combinations of hyperparameters.\n", + "import itertools\n", + "\n", + "experiments_list = [*itertools.product(lr_candidates, momentum_candidates, mini_batch_size_candidates)]" + ] + }, + { + "cell_type": "code", + "execution_count": 32, + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "All experiments completed\n" + ] + } + ], + "source": [ + "import time\n", + "\n", + "experiments = load_experiment_metafile('experiments.json', \n", + " init_task_if_not_exists=experiments_list)\n", + "\n", + "if len(experiments[\"remain_experiments\"]) == 0:\n", + " print(\"All experiments completed\")\n", + "\n", + "# Run experiments.\n", + "# tqdm nested progress bar is not working in my jupyter notebook\n", + "# so I just print the progress\n", + "while len(experiments['remain_experiments']) > 0:\n", + " # get next experiment\n", + " lr, momentum, mini_batch_size = experiments['remain_experiments'].pop(0)\n", + " # set experiment directory\n", + " save_dir = f\"results/lr={lr}_momentum={momentum}_batch_size={mini_batch_size}\"\n", + " # create experiment config\n", + " conf.eps = lr\n", + " conf.momentum = momentum\n", + " conf.batch_size = mini_batch_size\n", + " # print experiment parameters\n", + " print(f\"Experiment: lr={lr}, momentum={momentum}, batch_size={mini_batch_size}\")\n", + " \n", + " start = time.time()\n", + " # run experiment\n", + " ExperimentMLP(conf, save_dir=save_dir, show=False)\n", + " \n", + " end = time.time()\n", + " # add experiment to completed experiments\n", + " experiments['completed_experiment_results'].append({\n", + " \"lr\": lr,\n", + " \"momentum\": momentum,\n", + " \"mini_batch_size\": mini_batch_size,\n", + " \"save_dir\": save_dir,\n", + " \"time\": end - start\n", + " })\n", + " # print completed experiments , remaining experiments and time taken\n", + " print(\"\\n\".join([f\"Completed experiments: {len(experiments['completed_experiment_results'])}\",\n", + " f\"Remaining experiments: {len(experiments['remain_experiments'])}\",\n", + " f\"Time taken: {end - start:.2f} seconds\"]))\n", + " # save experiments\n", + " save_experiment_metafile('experiments.json', experiments)" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "위의 셀들를 실행하면 실험을 진행할 수 있습니다." + ] + }, + { + "cell_type": "code", + "execution_count": 96, + "metadata": {}, + "outputs": [], + "source": [ + "from tqdm import tqdm\n", + "def get_lbm_experiment_results(experiments: Dict[str, Any], use_tqdm: bool = False):\n", + " \"\"\"Get experiment results from meta data\"\"\"\n", + " experiments_results = experiments['completed_experiment_results']\n", + " if use_tqdm:\n", + " experiments_results = tqdm(experiments_results)\n", + " results = []\n", + " for experiment in experiments_results:\n", + " # load experiment statistics\n", + " _, stat, _ = load_experiment(experiment['save_dir'], load_model=False)\n", + " i, best_valid_acc = stat.best_valid_acc()\n", + " # add experiment parameters and statistics to results\n", + " results.append({\n", + " \"lr\": experiment['lr'],\n", + " \"momentum\": experiment['momentum'],\n", + " \"mini_batch_size\": experiment['mini_batch_size'],\n", + " \"test_acc\": stat.test_acc,\n", + " \"test_ce\": stat.test_ce,\n", + " \"train_acc\": stat.train_acc[i][1],\n", + " \"train_ce\": stat.train_ce[i][1],\n", + " \"valid_acc\": best_valid_acc,\n", + " \"valid_ce\": stat.valid_ce[i][1],\n", + " \"time\": experiment['time']\n", + " })\n", + " return results" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "#### 결과" + ] + }, + { + "cell_type": "code", + "execution_count": 97, + "metadata": {}, + "outputs": [ + { + "name": "stderr", + "output_type": "stream", + "text": [ + "100%|██████████| 75/75 [00:00<00:00, 612.94it/s]\n" + ] + } + ], + "source": [ + "# load experiments\n", + "experiments = load_experiment_metafile('experiments.json')\n", + "# get experiment results\n", + "results = get_lbm_experiment_results(experiments, use_tqdm=True)" + ] + }, + { + "cell_type": "code", + "execution_count": 88, + "metadata": {}, + "outputs": [ + { + "data": { + "text/markdown": [ + "#### Momentum = 0.0\n", + "| |0.1|0.05|0.01|0.005|0.001|\n", + "|---|---|---|---|---|---|\n", + "|2|28.16|44.87|75.18|76.37|75.42|\n", + "|14|71.12|74.22|77.57|76.37|72.32|\n", + "|65|74.46|76.61|74.46|74.70|66.11|\n", + "|241|65.16|73.27|73.51|66.83|47.26|\n", + "|844|50.60|68.97|63.48|55.61|28.16|" + ], + "text/plain": [ + "" + ] + }, + "metadata": {}, + "output_type": "display_data" + }, + { + "data": { + "text/markdown": [ + "#### Momentum = 0.5\n", + "| |0.1|0.05|0.01|0.005|0.001|\n", + "|---|---|---|---|---|---|\n", + "|2|27.92|35.08|72.55|76.61|75.66|\n", + "|14|47.26|70.41|74.46|77.33|74.22|\n", + "|65|53.22|67.78|75.42|74.94|69.69|\n", + "|241|47.97|67.54|72.55|71.12|59.43|\n", + "|844|50.12|64.20|70.64|63.96|27.92|" + ], + "text/plain": [ + "" + ] + }, + "metadata": {}, + "output_type": "display_data" + }, + { + "data": { + "text/markdown": [ + "#### Momentum = 0.9\n", + "| |0.1|0.05|0.01|0.005|0.001|\n", + "|---|---|---|---|---|---|\n", + "|2|27.92|27.92|27.92|47.73|73.51|\n", + "|14|27.92|27.92|69.45|72.32|76.37|\n", + "|65|27.92|47.73|74.46|75.89|73.27|\n", + "|241|32.70|58.47|75.66|73.51|71.84|\n", + "|844|35.80|53.46|72.79|71.36|60.86|" + ], + "text/plain": [ + "" + ] + }, + "metadata": {}, + "output_type": "display_data" + } + ], + "source": [ + "from IPython.display import display, HTML, Markdown\n", + "\n", + "for m in momentum_candidates:\n", + " markdown_table_content = []\n", + " markdown_table_content.append(\"| |\" + \"|\".join(map(str, lr_candidates)) + \"|\")\n", + " markdown_table_content.append(\"|\" + \"|\".join([\"---\"] * (len(lr_candidates) + 1)) + \"|\")\n", + " for batch in mini_batch_size_candidates:\n", + " inner_content = []\n", + " markdown_table_content.append(\"|\" + str(batch) + \"|\")\n", + " for lr in lr_candidates:\n", + " # filter results\n", + " filtered_results = [result for result in results if result['lr'] == lr and result['momentum'] == m and result['mini_batch_size'] == batch]\n", + " if len(filtered_results) == 1:\n", + " result = filtered_results[0]\n", + " inner_content.append(f\"{result['valid_acc'] * 100:.2f}\")\n", + " markdown_table_content[-1] += \"|\".join(inner_content) + \"|\"\n", + " display(Markdown(f\"#### Momentum = {m}\\n\" + \"\\n\".join(markdown_table_content)))\n", + " # print(f\"#### Momentum = {m}\\n\"+\"\\n\".join(markdown_table_content))\n", + " " + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "##### Momentum = 0.0\n", + "| |0.1|0.05|0.01|0.005|0.001|\n", + "|---|---|---|---|---|---|\n", + "|2|28.16|44.87|75.18|76.37|75.42|\n", + "|14|71.12|74.22|77.57|76.37|72.32|\n", + "|65|74.46|76.61|74.46|74.70|66.11|\n", + "|241|65.16|73.27|73.51|66.83|47.26|\n", + "|844|50.60|68.97|63.48|55.61|28.16|\n", + "\n", + "##### Momentum = 0.5\n", + "| |0.1|0.05|0.01|0.005|0.001|\n", + "|---|---|---|---|---|---|\n", + "|2|27.92|35.08|72.55|76.61|75.66|\n", + "|14|47.26|70.41|74.46|77.33|74.22|\n", + "|65|53.22|67.78|75.42|74.94|69.69|\n", + "|241|47.97|67.54|72.55|71.12|59.43|\n", + "|844|50.12|64.20|70.64|63.96|27.92|\n", + "\n", + "##### Momentum = 0.9\n", + "| |0.1|0.05|0.01|0.005|0.001|\n", + "|---|---|---|---|---|---|\n", + "|2|27.92|27.92|27.92|47.73|73.51|\n", + "|14|27.92|27.92|69.45|72.32|76.37|\n", + "|65|27.92|47.73|74.46|75.89|73.27|\n", + "|241|32.70|58.47|75.66|73.51|71.84|\n", + "|844|35.80|53.46|72.79|71.36|60.86|\n", + "\n", + "다음과 같은 결과가 나왔습니다." + ] + }, + { + "cell_type": "code", + "execution_count": 94, + "metadata": {}, + "outputs": [ + { + "data": { + "image/png": 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", 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yMzORnJyM27dv49NPP0VCQkKX2wqepnmf4bvvvouUlBTMnz8fJSUlKCwsbLPO2x7Jycn48MMPMXfuXCxZsgTV1dX45JNPEB8fj4sXL7aUi4+Pxx/+8Ae8/fbbmDJlCrKysiAUCnH27FlERUXh3XffhVwux0cffYSf/OQnGDNmDJYsWYLAwECUlpZCr9e37NH8yU9+gs2bN2Pu3LlYuHAhbt26hTVr1rSM+GwhJSUFb731FlatWoWJEyfi0qVLWLt2bZsR3/Lly/Htt9/i5ZdfxpkzZzBlyhTodDrs27cPv/jFL1r9TZOTkxEcHIxNmzZh3rx5CAsLs9keFi/DM2JM36dZ7l9TU9Pq/IoVK2ipVNqmfGJiIj1o0KBW5x4/fkyvWrWKDgkJoQUCAT1kyBD6q6++alWmWRb//vvvtzrfLIXetGlTq/PNcvCzZ8+2KT9nzhxaoVDQIpGI7tOnD71y5Ur63LlzXdre/Fmf5MSJE/SoUaNogUDQRpK+Zs0aOi4ujhYIBPTw4cPp3bt3dyj3d/RztUd9fT393HPP0cHBwbREIqETExPbrderV69WNjU0NNDLli2j4+PjaYlEQguFQnrQoEH06tWrabPZ3GW/zVAURcfExNAA6Hfeeafd91evXk336tWLFgqF9IgRI+iCgoI23xFNdy33p2maJkmSfvPNN+nIyEhaLBbTSUlJdFlZWYey+qf54osv6L59+9JCoZAeMGAA/dVXX7X7N6fpJvn8iBEjaKFQSAcGBtKJiYn03r17W5XJy8ujJ06cSIvFYloul9Njx46l161b16rMBx98QEdHR9NCoZCeNGkSfe7cuQ7l/k9fCzTdJPf/zW9+0/KZJ02aRJ88ebLd7SZ6vZ7+wx/+QPfu3Zvm8/l0REQEvWDBAvrWrVtt2v3FL35BA6C///77Lr83Fu+FoGkXrRCzsLCw+BgvvfQSvvjiC1RVVbVMubP4HuwaGwsLCwua1ljXrFmD7Oxs1qn5OOwaGwsLS7emuroa+/btw+bNm1FXV4cXX3zR0yaxOAjr2FhYWLo1V65cwdKlSxEWFoa///3vHW5nYPEd2DU2FhYWFha/gl1jY2FhYWHxK1jHxsLCwsLiV/j0GhtFUXj48CECAgLYCNwsLCx+AU3T0Gg0iIqKclqmcKPR2CZPoL0IBII22Ru8DZ92bA8fPmwTBZ6FhYXFH6isrESPHj0cbsdoNKJ3LxmqqtsPMs2UiIgI3L5926udm087tuawU1OEmeARfBjkgFWsw/Kfr4SQ3zYnV2ccOn8R1Y8rkJyZBqGQWWqTgxcu4HFlOZLTUyCUSJn1e+kCHldcx/y0ZIikMmb9Xr+AmmvXMT91HsQMQ3AdqbiA6tIrmJc6D1I5s7rFlefx4NxVpM6bDVmgvMNyVprCrkcHQdId/6C4HB6SI5LAJTjYl7cWSxbZFrbKlZAkiUP5/8GY2W3T3zyJUtAHUdJJ7b73/ZadGDN9AcQS7/3x+xKb8wsxasxcSBXtX6tWmkLho4MgaWuHbXA5PMyPmAYu0fEoyKgzYNeBQ5g9M9NuWwsK9yJx6AQEBCptKn+7rgF7rpe3vKaMRtxb/Y7TwuqZzWZUVZO4fb4X5AGOjQDVGgq9R92F2WxmHZuraJ5+5IIPXQAJC2XEipWroJTblocKaBr27zpyFDqdCrkrloPLZfaVFBw7DI2qtqluFzmfnmbnyaPQ1DzCohXPgNdJ5PH22HXuGBof3MeiFUvB+yFppa3sLj0GVcVdLFyxBAIRsweA45cPo/b6XSxdvghCcdcX9hAkoKzxRsfvK/pDJg+AyWCEWCGBJMDzG2NVtY0IiwxDoMIAE6UC0J5wmIOe8lEQcdt/CBowOgr3yvdixORF7b7PwozkaUk4UHwEU6cv7LDMEAzs4lobAFkXD3FmowliZQBEMmYPqE9CAJAHB0FoY+6//hIJSmrq0GAwgHpCpO7s5RV5AMdhx+Yr+MWnrJOoQHA5yF25FEHhtjs1iiKxZU8hSNKKzNwFjJwaRVHYvGcnzEYDshYtYOTUaJrG1n07YdKqkZWbw8ip0TSNbQcLoW+oR3ZuDiOnRtM08o4UQldVjZzFCxg5NZqmceDkLjTeq8KSxdk2OTUAGCjvg/4BTYkiCTT9WJt/rgPkcRgobwp8q6lTQRrEbMTqKmqqDkEeIkHvgHkQcYN/OEv8cAAcCBArmwsRt+NrbcqgCaiubHRZTrPuRlBEEHR1WpDWjkf/A+Tx6B8QB4Bo+o/ggPjh79Zf3gcD5F0HWTbqDOBJmD3sPY3VZIKAwWiGQxDIGDIQoVJpy2tXQNKUUw5fwKdHbM307tMHmcszweXZniTTbDFjc1E+QkJiMH3uFEb9WSxmbCrcAWVoFGbOYlbXarFgc+F2BISGY/bMqYzqklYrNhdthyQ4GKkzu06h8nTdbbu3QRykROrcVEZPgxRJomjvFgjlUizMSmNUlwCBYcqB6BsQi7u6BzCSJoi4IsRKoyHm/vjjv/XwDMbGdZyd2Z2o6/WYOHgseBwJ4uXp0FmroDFXggYJMTcECkFvEETnPx2CIBDWU4E75TvRu1+Kmyz3XwiCQFjfCJRcLMLokcntlwGBocqBiA+IxT3dAxhIE8RcEXo9da11xrkHt8FnOIvRkb1MkAgEWDhiMB42anCx7DLaZjR0HAo0qHZnH5i14Qv4hWNLXjyPkVPT6tTYtrcQPXsOwqRpoxj1pddpsGV3PiJ7J2DqlJGM6hr0Omwt3I6w+AFImsisX5NBj82F2xDSty9mjB/DsK4B2wq3ILhfH8wax6yu2WhC4a4NCOnXE3PHjmdU90kkXDEGyjtOPqmr00I5Sml3+85EXWdAUHDzlBUBKS8SUl4k43ZmjZ2CTQVF6M08tylLO8wZMxHfrtkCegTdqeOQcMUY0Mm11hkWgwkjejH7XbfB7ns/gSiFHNZABXY7ZkG3xy8cGxMOnruIB/evIT0nCxIJs6mv/RdK8eBWGVKz0yGVdSyaaI8DZaV4eO0SUjJSIVUomPV74yIeXSxFSnoKZEolo7rahgbk78tD5KhhSBoymFFdnaoRe/ZsRY+xCZieMIxRXaaY9SaIpd6xGG21UOALHP9pSGQiEBwCeq0BEhkzQRJLW7g8LpTRgbhcfgCD+81wSR9WgwkCif1/K2dMPZfevudwG+1BgYKjE4mOt+AeupVjKzp2EipVFRYszQWPx1CscfIEGmruI3vJIvD5zMQaRWdPov7BXWTm5kAgZDbNUXThFOorKpC1aAGjeXsA2Hv5JOqu3UTWwiwIGf5YT904jqrScixckA6RzLWCDqNWDw6X4xV7EUmSBIfrPDt6DwrD1eIdGDWVzcbsDOZNnop1G/OQ0IcEh2v7LI2tWI1mCGwUfbSHxWQGV8Ds3tLGBlPnalx7IWkapIOO19H67sIvxCNdQdM0tu3bA71BjazFCxk5NZqmsW3/bujUdcjOXcjIqdE0jR2H9kBTV41shk6NpmnsOLYX6ocPkb04h7FT23lqHxrvVCJnSQ5jp3b43B7UXr+LxUsWuNyp0TSNI/s3I3WWa57AmaJp0EKmdN7IcXLCeNQ+UIOifONJ19sRiYWIHhSNQ3s2uESYQ5os4AuZPbg+idlgAM9GYVVHuMqxdSf83rFZrRZs2LUDIpEMaQvSGO3kt1qtWL9zG3gCEdKz0xnVJUkrNu7aBoLLRXpWGqOnS4oksbloO0ADmQsyGCkuKYrC1j3bQJrNyM7JZFx3976tMGsNyF2YCR7ftQN6g0aH40e2QBokgzKE2fSsq6ipOgR5sPOmDQmCQHgvJe7c2Om0Nrs7s0dPREBIAI4d3uL0tml0vn7XFWaDEVyGszJPQ7rIsTWLRxw9fAG/dmwGgw7rd25DWFgsZiVPY1TXaNRjXf4mBEf0xJx5zOqajAas37ERyohozJs7g9EPxWwyYX3eBsgiIpA8dyajuhaTCZvz1kMSGoy0ebMZ1bWazdiZvw7iYDmy5s9x6bTghbIiFG35CscPb4M8XIGMmd4xWgOAxjo9hvd07nrizLFTcOdKjVPb7O6kTE0CwSFw+kyep01pxdnbt8ETO+bYXDW6p0CDdPDwFcfmt2tsh4sv4969MqRmpUMWwGw0cPBSGSpvlCI5IwUBCtv3xQGAprEBO/buRHTCMEweM4RRXV1jI7btzUPkkKFIHDmUUV29Wo0du7chfPggTGeYT8qg0WJ30WZEjuiHmUMdVIR1Ak3TOHZ4C2iKwtJFGS4fEdqDpv5JRaRzkEiF4PI40Kl1kMrt3/jL0pqs2bOwYftOlFwqwoghzLa/tAdN0/hxl6V9WI0mjI0e4LAtLI7hfXcWJ7D31FlUV99F9uJFEAiYPT3tPnsGNfcrkJWbA4GQ2Vz5nuKzqLlTjoyFWRCKma1N7Sk7h5rr15CxIBMiKbOb3/7rZ1F96SoystMhDmCm9DxTcQoPzl1FdmZKh+GKnIHVYsWhovVQRimRPDnRZf04irMUkU/Te3Aorl3Iw6ipi53edneFIAgsTJ+PtRt3oEy0H4P7OjbyNxtM4AodFH4YjIzXtN1Fd9rH5ldTkTRNI+/gQahU1chZmsvIqdE0jR2HD0BV8xDZSxYydmoFxw+i4eE9ZC9ZyNipFZw+jPrbFViwZBFjp1Z4/hDqrt1EzuIFjJ3a0dIDqCotx+LF2S51aqSVxL687xDRP9KrnZqzFZFPMmnAeNQ+0LAiEifD4XCwODsVlaX3cO3eEYfaMhmM4Ls56sjTkFar0yL6t2n7B1Wko4cv4DeOjSRJbCoqAIfgIGNhJjgcBmINisSmojzQFIWMnEzmobV258FiMiFzYRbjulv25cOs0yLbjrBcOw7mw6RSY0FuNuPQWnuP5EFXXY/Fi7MdUoHZ0tehPesRNagHZgwb67J+nIGzFZFPQhAEInorcft6gUva787w+DwsXpCKWyfLoVWp7W7HpDeC52DUEdJocmi7gNlgAI/hQzVLW/zCsZksJqzfuRVBgVGYm85MNGE2m7AubzPkQRGYn8qsrsVswob8TZAGBiMldS4zsYbFgo0FmyBSKJGWOp9x3c0FG8GXSpGRNp+ZWtNqxa5dG8ATCZCTnuKyp8NmTp/aAWmgFLNG2B+1xF04WxH5NDPHTMGdq6yIxBUIxULkZqfg8O5NMOoMdrVx9v4th4UfNEU79JsyGRx3rh1BOenwBfzCsW3bsxMxMYORNGcio3paTSPW529GZO+BmD5jAqO6Oq0aG/I2ISyuP2ZOaz91SUcYtFps2LEBwfF9MSdpMqO6Rp0Om3esR2B8LOZPYxZr0qTXI3/7WgT2iUZaUhKjuvZw8dpe6FV6pE2b7vK+nEFjnR4jeg53WftiiRA8Phc6tc5lfXRnJAESZKfNxYGC72ExMU+qaTWYkRAy0AWW2Y7ZoAeXYbYOW3FUEdl8+AJ+IR5JyUpHYGAoozr7iovx6E5TaC0xwxxq+y6WoKr8MtKyMyCWMVvX2nftAqrKLiEtMw0SObOwXAdvFaOq+BLSMlIgVTJTep69dxb3T5UhM3UeAoKVjOrag7pOhQdl9/HM4kyviChiC5p6AwKDXZthIG5QGK6W5GF0IisicQWKIDl6j+uD/Tu/x6y0ZxjFkLUYTTZnrXAVxbfuYmRkLxzwqBW+j1+M2ERChmKN40dR86AC2YsXMXZqu04dRc3tcmTlLmTs1AqLj6Pm2jVk5+Ywdmp7Lh5HdelVZOcuYOzUTlw5godnr2LRwky3ODWT3oijezcjNzuF0Y3F07hKEfkkEweMQ91DVkTiSpIGjkJE/0icOrmDUT2r3rH1MavFAo6DW1isJiMEDBMd2wpJO+fwBfzCsdlKcw41k15rXx60/YUwqFXIyl0APkOxxvbDRdDV1CJ7cQ74DENr5R8rguZhFXKWMM+hdvBUIRpuP8TixdkQuiGbM0WSOLBrHfpO7g+RD2WPdqUi8kkIgkBkXCArInEx04eMgV7FbMqXIkmHHsTMBiN4DkYdsRqNLhs1smtsfojVasH6nVshlimQmpnMaHqMtFqxoWAL+GIJ0jJT7QittQVcvgAZWcxCelEkia1FW0BwOMiyIyxX0Z7NoKwkFi1Id8vIiaZpHNq7AdGDemBK3+Eu78+ZuFIR+TSsiMT18IV8kGYrozocHheklVmdJzHpDQ6LT6wmk8tGbN0Jv1hj6wq9XostRXmIjB2IqVOZ5UEz6nXYUrgdYX0GIGkS0xxqBmwu3IqQ+L6YMYFpHjQjtu3agsC+sZg9fhzDuiYU7dqIoL49MG8cM1GMI5w+nQexXIxZI71fAfk01Y8OQhHs2oDPzYjEAvAFXGgbdZAp2EgkLoPh2i6Hz4PVYoW9rslsMIDroKKRIklwGcwkMWobBEgHI6tQDtZ3F37v2A6UXsT9m5eQmpUOaQDDHGqXL+Lh1YtIzkiBTKFkVrf8Eh6WXkByajICgpiF5dKqVMjfuwMRI4di2lCmYbnU2LN7C6LHJGDGINfmUHuSSzf2QVenxeLsVLf16UzU9QZMHsLsAcIRZoybhBPFOzBm2hK39dkdoWnbgxpzeTxQDozYzt++g9GRfe2u72oouulwtA1fwK8dW+Gpk6h/XInsxQvBZxhaq+jcKdRX3rYrh9ru0tOou3ULmQuzIWS4GL3vyinUXilH1sJMCCXMRhCnyo+j6kI5crLTIA5w30hAU6fC/dJ7eGZJls8oIJ/GHYrIJ4mIDkL9Pi1IkgTXBXnFWAC+iA+zwWTz2jJX2FTeXpqijjg4jegjkT28Hb9cY6NpGtsO7IVWVcvYqTWF1toLTU0VshcvZJxDLe/4fjTev4/sxTmMndrO0/vQcOvuDznUmDm1w+f3oubqHSxenO1Wp2YyGHFk3xYs8jEF5NNYra5XRD4JQRCIigtExTVWROIqhDIRjDq9zeV5YiGu1F21uz+rwTHhB0WSIAjX3ZLJH6YiHT18Ab9zbCRpxYZd28Hl8ZC+gFkONYoksalwOwiCaMq/xjSH2p4doEgrMu3Ig7Zt73ZYDSYsWJQFLgPJMEVR2H1gG0xqLRYvygLPwey9TKBIEgd3rUP8xL4QS313wZu0ukcR+TQzxkzBvWu1bu+3uyCSCmHQ2u7YxvaIg9WREZuj4bSMjqsqO4N1bD6KyWjAurzNCAqPwdz5zCJ9m01GrM/bCEV4FObNY5gHzWzC+vyNkIWGIcWOPGib8zZAHByI9GRmedCsFgt2FqyDWBmA7OR5bp0GpGkah/dtROSAKEztN8Jt/boCjUqLAKX7HbNILIBAyIOmQeP2vrsDI6L6obK2xObyQqkYZr3R7v5okmL0QPs0JieIT1ia8Js1NnVjA7bv24X56cmQK4MY1dWqVdi+pwBRA4dhyliGYg21Gtv27EDE4CFIGsVMrGHQaLC9aCvChw3C9BHDGdZtyqEWMbwfZg1zXQ61jjhzNh9CqRCzRzMLY+aNVD86CHmQZ0acM8ZPwrGSfIydzopInI04QAyT3vYRmEgqdmjE5uhgxmwwgu/CAMgUTYCiHVRFOljfXfiFYztQXIz6mvvIXLQAQoaLt3svnEN1xQ37cqhdPoeaq/blUDtw4xweX7yCjKw0iOXMUsacuX0KD85eRVZGMmRKZkpPZ1B2Yz801WosWZDm9r5dgbsVkU8SHhWIhr2siMQVSGRimLS2Oyq+UADSZHGhRZ1TfPM2RkfFuqx9Z0wl+spUpF84tobaB1iwZBGjlDEAUHDiMHT1NchevJDxFMLOM0egqapC9pKFjCKYAEBR8RGo7z1AzuIFjNLNAMCxSwdRX37f5elmOkJT34h7F+7imSW+EwOyK9R1BgSGuE8R+SQEQSCqTxAqrhag7+B0j9jgrwhEAlgYOCqCIEDbGeSXtFpBOJgpw2oyMRacsbSPXzi2lMw0xnnQtu3bCQ6Ph8yF2Yxu0E2Ky12gQSM7dwHjunmHd4GyWLBgcTYjYQtN09h/rAAWvRGLF2cxErY4C7PRhCN7NyN3QSp4DsbE8yZIKwW+Bz/PzDFTsHZLPvoO9pgJfglBEG6Tz5udkG7GajI6vl2gE0hwQDooqyCdZIur8Yu7EyOhh8WMzbu2QRERjVnTmaWMsVos2Fy4DbKIcMxlmDKGtFqxrWgrJKHBmJ88h3Hdot2bIQlWICMjxSMjpeYYkH0m9IVE5j9PlZ5SRD6JUMSHUMyHul4DeZDrMpl3SwiC0SZtDrcprBbTGRyT3uC4YzM2jdisFvs3iXcG7YQ1NtpH1tj8ShXZFXqtBhvyNiIsrh9jp2bQ6bBhxwYE9Ylj7NSMOh027VgHZVwvzJ+eyKiuSW9AwY7vERgXhbTp0zw2/XfkwCZE9ItAYn/fVkA+jbpBg4BAzzvqmRMm42pxnqfN8Dt4Ah6sZtunI/liIcx65olKm0Zsjgk/SIsZPL77lxf8Eb8YsdnC/ksX8OhGGVKz0iGRMXsq3nf9AqouXUJqRhqkCqY51EpQVXwRqenJkAUqGdXV1DVg3/7tiBk/GNMGMFNrOpOzZ/PBFwkwZwyzhKq+QE3VIY8pIp8kLEIJVa0epNWxCPMsrRHKRDBo9TavR/MlIhj1BsaCrnN3bmNUeB97TGyFKx9cWfGIn1F45jhUj+4jK3cho3QzAFBYfAIN9+4ia1EOo5QxALDn0nHUl99G9qJsCBhGJDhx7SiqyyqwaGGmW9LNdERZ+X40VjViSY5/KCCfprHOgClDPaOIfBKCINAjPgg3r+Sj/9AMT5vjN4ikQhg0OshtzEPIl4hgYhCtpBnSwc3Z7oCkOSBpB9fYfCTil19PRTYJPQqha6hHVm4O8xxqR3ZDW1ONBbnMnBpN0yg4sQea+4+wcEkOY6d28EwRGm49wJIlCzzq1LQNatwruYtFDNP8+BKaes8pIp9mxujJuHedjUTiTIZH9UVl/QWby4+JicPVWuZhtaxGx+JE0jTNOBsBS8f4rWMjrVZs3LkFfKEI6VnMc6htKtwGDpeHjEzmedC27d4GmqKQxTQsF0WhaM9mkCaz23KodYTFZMbhPZuwKCvZrxSQT0OSnlVEPolAyIdYKkBjvdrTpvgNkgAJTFrbo4mIZBJY7Ig+YjWaIJQ4GE6LYaB2plAgQIHj4OEbztcvHZvRoMf6HRsQGN0Lc2ZPY1TXZDBgw46NkEdHYf7s6YxGKmajCZt2rIcsMgypcxiG5TKZULBjLWQRwcicwywsl7OhKAoHdn6PPuPjIQlwT44yT+ANisinmTl+Mq6eZ0UkzkIsE8GkYxZ9xMIgWkkzlIW5kvJJnJF9uyu6U6xI73hUdSIHr1zCgyulmJ+ejAAlszxoGlUDduwrQOSwYUgczjQPWiPy9mxHxMghmDZ0KMO6zTnUBmLGoOGM6rqCowc2IaxvBBIHuD9UlztRN2g8EiOyM8IilVDXG1gRiZMQSUQwG8w2l+cLBbCabC//JI48jJoMeodVlSw/4leObff506i9ewuZixZAwPAi2X3xDOpu3rQvh9rV06i9fAOZOZkQSZnmUDuBqgs3sCA7DRI3ppvpiHPnC8AV8DB3rP8pIJ+m+tEhKIK9y7EBQHR8EG5ezkP/YZmeNsXnYbpJ21MzJcU377h+xOYU8YhvqEf8YiqSpmnkHdmPxqoHyF6ykLFTyz9xAKrKe3blUNt19gAabt5BzpIcxk7tSPE+1Fy5jcWLs73CqV2+dQAND+qRNXuWp01xC+p6A4b3dF+WcVuZOXoK7t2o87QZLDbSJPxwrA2ryYSxUb2dY1AHNK2xOX74An7h2Hbs2wmappCRk8k4tNbm3TtAWszIyslinENt+/48WLQ6xjnUaJrGnkPbYWhQI3dRpltzqHWEVqXG3XO3sSjTM5FNPIGm3gClG7Nm2wpfwINEJkBjXaOnTfELuAIeLAymF5ujj9iKxWQG18HfsNVoZONEOhG/cGyykDDMnz+LcQ61DXkbIQkJQcp8hnnQzGZszt8AoVKO9BRmedBIixU789dBGCDBgtT5jNSarsJiMuPw7k1YmJUMvhc4WXfhTYrIp5k5fjKuFOd72gy/QCgVwsgg4SjT6CMWkwlchvtjn8Zqcmy7gC1QP8SKdOSgfMRleNzKBw8eYNmyZQgODoZYLMaQIUNw7tw5Rm0kThrLqLxeo8aGvI0I7d8fs6cyyydm0GqxKW89ggfEY95UZmG5jDo98revQciAXkiZwiwsl6ugKAoHdq1D3Lg+kMo9Px3qLrxREfkkoRFKaOoNLosb2J0QykQw6mx3VM3RR2yFpijHI/ubTYyXUJjSvMbm6OELePRxtaGhAZMmTcK0adNQWFiI0NBQlJeXIzCQmZqRCXuvFKP6yhWkZ2dALGM2DXWg/BweX7iM9Kw0SBiG3Dl75zTun7mCrPRkyALdn0OtI44d3IzQuDAkDRzlaVPcijcqIp+mR99g3LycjwHDWRGJI4yI6otLNcUI7ZlsU3l7o484BINAzSxd41HH9pe//AUxMTH46quvWs717u26BdSdZ49C8+ghshfnMM6DVlRyBOq797Fg8QLwGaqXjpUdQv2NSuTmZjEOy+VKzhXvBMHlYN54ZiNPf8BbFZFPMmPUZHy7IQ8DhnvaEt9GIhPDeNv2vWmje/TG6TvXENEn1nVGeQDKCVOJlJ356tyNR8eVeXl5GD16NHJychAWFoYRI0bgP//5T4flTSYT1Gp1q8MWaJrG1gM7YWxUIWsRs+SeTYrLXdDX1Nnl1A6eLoS68jEWL/Yup3al4iDqK+uQPXe2p03xCN6qiHwSvoAHqUKIhhqVp03xacQBEph0DKOPMJi6JH5IjWMv7gqnRdKEUw5fwKOOraKiAv/617/Qt29f7N69Gz//+c/x61//Gt9880275d99910oFIqWIyYmpss+mkJrbYZAIkV6egqz0FpWK7bs2gSuQICsTGZhuSiSROHuTSDNVizMYhaWy9XoGjW4c7YCuVndRwH5NN6qiHyaWeOn4CorInEIkUQIi952VSTT6CN8oRCknZu6gSYxGpfXfURb7sCjU5EURWH06NFYvXo1AGDEiBEoKyvDp59+ihUrVrQp/+qrr+Lll19uea1Wqzt1bka9DlsKtyG0/wBMH8dsDcmk12Nb4RYED4jHrLFjGNU1G4woLNyI4H49MW/seEZ1XY3FZMahoo1YmNm9FJBP4+ms2bYSHCaHVmWE1WL165idroTD4TAaUQlEQpAm23O48YQCUBbbyz+NyeB4klJbcE4Gbd+YivToLyUyMhIJCQmtzg0cOBBbtmxpt7xQKITQxqnA/ddL8ejSRaRmpEKqUDCy69DtC3h0rhSpacmQBSkZ1dU2qLB37zb0GDcI0wcyC63laiiKwsHCdYgb2wcyRfdRQD4NaSXB4fnOSDWmfzDKy/IwcESWp03pFhAEAZrBDZyp43yapjiRrg+nRdEcUA6qGikfiTziUcc2adIkXL9+vdW5GzduoFevXg61W1RyEvV3btuVQ21v2UnU3biFrIVZjKN1n7x2FI8v3cLCnAyIpN4nTDh2aDOCY0ORlNC9FJBPo65XQ+4FWbNtZfrIyfhm3Q4M9K/k5W6FIAhQFOW6faMO3O/P36xg40Q6GY86tpdeegkTJ07E6tWrsXDhQpw5cwb//ve/8e9//9uu9miaRt6xfTBrtViweCGjdS2aprHz1D6YGhqRs3gB40jdh87shra6HouXLPDKKaPzF3YBAOZPmOJhSzxPddVhr8iabSt8Pg8BgSI0VDcgMMx1W2H8Gb5EALPeCJHMtrB3BIcD0upYxH5bsRpNGN+rn8v76U5TkR4Vj4wZMwbbtm3DunXrMHjwYLz99tv4+OOPsXTpUsZtUSSJTUXbQBAEMpjmQSNJbNuzDbTViqwF6YxDaxXt3QyLwYjcnAyvdGpXbh9E3Z0aZM+b42lTvAJfUEQ+zczxU3CluMDTZvgsQomQ0SZtgUTEKPoIh8+D1c51NovJPeG0KDiujKRcbqVz8Pg28pSUFFy6dAlGoxFXr17F888/z7gNi8mI9XkbII+Mwvw5M5jnUMtbD2lEGFLnMgvLZTWbUZD3PaRhgciaxywsl7vQq7W4c6YCuQyTrfozvqKIfJLgUDn0ahMsZvtFCt0ZoVQII4NN10yjj/BEQpj09m3qJo2ujzriST755BPExsZCJBJh3LhxOHPmTIdlk5KSQBBEmyM52bbN9c34xZ1ua9F2hA8ajJmTxjGqp2tUY0v+eoQNGYg5E5mpF60WC3YVbED44DjMn+CdKV6sZgsOFW5ATsZ88IXdVwH5JBaTxWcUkU8TNyQMxUc2etoMn2RYRDwq60ttLs80+ghPLLbbsVnNJgjcIR5xOHs28w3eGzZswMsvv4zXX38dxcXFGDZsGObMmYPq6up2y2/duhWPHj1qOcrKysDlcpGTk8OoX79wbCnpKUgcwSwx6P5rZ5C3dzsyF2Rg2jBm6kVtgwr529YgbEgfzBzqnck4aZrGgcJ1iB0TB5nSt0YnroCmady6mof9W7/CgDFRnjbHLqYNnwyaplFetsPTpvgcYpkYZgZ700b36I2rdddsLs+XiHCmqtwe00DTtFv2uXoiVuSHH36I559/HqtWrUJCQgI+/fRTSCQSfPnll+2WDwoKQkRERMuxd+9eSCQSxo7N9x5b20EkZSZdLzx3ENqHj5GzJAc8PrORzLFLB1F3oxILF6TbvBDtCY4d3oLgnsGYNmi0p03xKBRFofJ2IW4UP0JQuAyrlmb45Gitmex5c/H1uu0IjWiEMoTZNpbujFgmhomBYxPJJLDobY9WMqZ3HE5evWqPaT7J01Gf2tuKZTabcf78ebz66qst5zgcDmbOnImTJ0/a1M8XX3yB3NxcSBne4333F24HFEUh72ABQBBYkJvNaE2MpmnsO5IH0mLFkiXZXhVJ5GmKSwtBkSTmT/SODALuhqZp1Dysxa3LRVDXGxEaHYDc9PmQBvj+OgaXy8HizGSs2bQB0zNXQiByLF1Kd8Gu6CMMwnAJpWJYDbaX9wTOSBTaXP/pwBivv/463njjjVbnamtrQZIkwsPDW50PDw/HtWtdj4bPnDmDsrIyfPHFF4zt7DaOzWqxYFvhFsiiwjEvkZnknaZp7Nm/DQKZGFleriy8eucQaiqqsSw3w9OmuBWaplH/uAE3ywqhqtEhOCoAM8dPQXCo92RScBYSqRBDJ/fE4fxvMT1zFbg8733I8hZcHX1EKBHDwkBs0ozVYnHbQ7Iz0s4016+srIRc/uNvy9bAGUz44osvMGTIEIwdyywtGdBNHJtRp8O2wi0IGzwAM0YxWxOjaRp7Dm4HXypC2vRpLrLQOeg1OlScvoVluRndRgGpqm1Eedku1D/SQBkmRdKoCQgJV3ilQtWZjI8fC5PBiiMF3yIxbUW3+Xu7C6bRR3gCASg7cueZ9AbwXOAUXI1cLm/l2NojJCQEXC4Xjx8/bnX+8ePHiIiI6LSuTqfD+vXr8dZbb9lln987toM3i1FVcglpmamQKpg9vVstFuzeswWSEAXSpnm3U7OaLTi0az1y0uf5/fSUul6D8rKdqH2ogTxYjKSRExA2W+n3zuxpEodMhNlwGCf3rMXEOcu63edniiujj9j73ZuNBrdFHXHOBm3b6wsEAowaNQr79+9HRkYGgKbloP379+OFF17otO6mTZtgMpmwbNkyu+z0a8e2u/QYGm/fsyvdjE7ViD17tiJyRD/MGubdIahomsbBonXoNbo3AgKZJUD1FbSNOty8vBOP7zVCphBi6sjxiJwR1O1HKrPGJiL/0D4UH12PUVMXe9ocr8Ybo4+4K04kAFA0AcrBtDNM67/88stYsWIFRo8ejbFjx+Ljjz+GTqfDqlWrAADLly9HdHQ03n333Vb1vvjiC2RkZCA4ONguO/3SsdE0jfyjRbAaDFiQy1zoYTYYsWfPVuRkp0Ec4P3Bgo8f3YrA6CBMH8wsC4G3o9focfPKTjy+2wiRhI+Y/sFISZze7Z3Z06QmzcSmXYW4fH4LBo3K9rQ5Xktz9BFbHVtz9BGx3LaHxeboI0yU1sW3bmNsdJzN5X2NRYsWoaamBq+99hqqqqowfPhwFBUVtQhK7t271+b3fP36dRw7dgx79uyxu1+/c2yk1Yptu7dBFKRE5txUxlMEJ68dRdXFm+gxfrBPOLWSS0UgzVYkz/GPhKFGvRE3Lxfg0R0VBCIeYvoGY96SaeByWWfWGQvmzcXarfm4eSUP8QlpnjbHKxFIhMyiiYiFMDFwbE3RRwzgKWx3bKTJBKHYPduGKCdMRdqTgfuFF17ocOrx0KFDbc7179/foWwJgJ85NpPB0JRDrV8fzBrHbPRCWqzYe2g7QANLluZ4ZczHp7l29zCqy6uwbHGmp01xCJPBhIprO/GwogEcLgc9+gZh+aI0n95v5m4IgsDijBR8u3EHhKJdiImb72mTvI7hkfEorbqAiN49bCrPl4gYRRNpjj7CZC3f6sZwWs5JW+MbD5h+c+fQ1DegYH8eIkcPQ9LgwYzqmg1G7CpYj7DBcZgzirm01BMYNDrcOnXTZxWQFpMFFdcK8OBWAwAgOj4IS7NTIGBDf9kNl8vBsuxUfLN+B/jC3YiI9u6tKe5GLBPDpLN9k/aYmDicvnMN4XGxNpVvij5yA3MjO1f8PYnVZIJQ5DuZJnwFv3BsB66egfrufWQtzIRQwmxYT5Ekigo3IXpsgtclBu0Iq8WKg4UbsCDN9xSQpJXE6f3fw6A1IyouEIszkyEUsc7MWfAFPCxdkILvNuZj8nxdt04o+zTeGH2Eoki3pMYBABIESAc3aDta3134hWNT37uPnCU5dl0gew5sQ1B8D59xai0KyJGxkAf5lgLSaDDhaP536DM0HEnDvDNwtD8glgiRmzkf67etRVLGCojEvrdPyhXYE33EysARCiXeHX2kO01F+oaVXZCekcrYqdE0jf0ndoLL52Pe+Akussz5nDi6FcoIJaYP8S0FpKZBg0Pbv8HgiTGsU3MDcoUEw6f2wpG8b9lUNz9gT/QRq9F2R+gLYbW6C37h2JgqH61mM/K2fQcOl4PMeb6jJrxQVgSL0YKUqUmeNoUReo0ex4vWYUl2Msb18S2H7MuMjRuDgWOicST/W5Ak6WlzfA57oo+QTB8iHFT/MYHEj9OR9h++gV84NiZQFIXCwk2IGNYXadOm+Uy0hmv3jqDqRhUWpMz1tCmMsFqsOLpzLRalz4MsgF0kdzeTBo5Hr4GhOF74ncMSan+gOfqIq9r2ZpqnIh09fAHfsNJJ0DSNPQe2QRETjplDRnjaHJsxavW4dbIcuVkp4HpxVoGnoWkax3Z9hwFjoqAIZEUMnmL6iMkIjgjAmf3fe9oUj9McfcRWmqOPsPgW3caxWUwm5O9YC3FgAJInT/a0OTbTpIBcj+y0uRD6mAig+Oh6hEbLMSXBd9Yw/ZV5k6aBJ+Cg9GT3zsDdHH3EVpqjj9gKh8eF1WL7dCTB4YBy0zSxJxKNegrfsNJBTHo9CnZ8j4hh8UiZ4js5ymiaxqHd6xEzrBcUQb6VfqW8bAdMBivmTfLu4NHdiYyZs6FtNOF66TZPm+IxBBIhjDomm66ZRisRwcSgPFcggMVsu/LSEegf8rE5ctA+Ivf3C8emtXR8YZBWKwp3bUJm6jzMGDTcfUY5gZPHtyEgTI4Zw3xj03gzDyuLcPdaDXKS5z1xlobBWg2N5S4M1hqAwaK8p6FpCwzWezBYboOktJ42x24IgsCi1Hl4dEeF2zcKPG2OS1Fb6lFregiNpb7V+eGR8bjfUGpzO3yJCGY7oo/YXF4ohMn449SohSTxoKHR5vos7eMX+9jW3zmDPvpoJIb3h4T344ZlmqZRtHszwgb1RkCw0nMG2kHp5d0waU1YlDHT06YwQq814OKxe1i+KK0lvqPWcg9V+hMwUz+mkxdwFIiQTISMH9NRU14ABZXxDNSmC6Dp5uklAmJ+LILF08Dl+N66IYfDwZKsFHyzfgcEoiJE9/QtMVJX1JkfoVxTAgOpaTkn4Qagb8BIBAkivC76CE8kgsmgB6UIxNnb91Fa+YiRY2SCMxONeju+YaUN3NXWY+vdYhjJH+e3D5zYCXGQ3GfCZDVz/f5RPLr2EDlp87xeafUkVosVRwvWICd1DkTipgcMjeUu7mmLWjk1ADBTjbinLYLWUukJU22iVr8fjcZzTzg1AKBhsNxFlXYTKJp5xmRvgMfjYtmCVJQdv4fGenXXFXyEOtNDXFQdhYFsParWk1qUqo6g3vyIefQRqZhR9JHRvXvDarS9fb5IhDMPbuPg1Vs4f+cBrKRrFJvAj2lrHD18Ab9xbDRoaK0mXGy4DwA4deM4TI06r896/TQWkxk3j9/AouxUn1JAAsCpvd+j/6hIBAY3R0ShUaU/3kkNGo/0x+CN05Im8jF05mto3zYKVkoLtcn2KS1vQyjiY0l2Ck7uXu8Xe9xo0LihOd/y6ul3AeC65jzj6CNCCcPoI2Jmm7RHxfeGRqPB9apam+uwdI3fODag6eK+onoI0mLFows3kJXqWyMeADh+ZCtiR/X2uTBId2/tBIdLYOrgiS3n9NZHsHSxJmWhNNBbH3daxhPozFfR+c+DhsZU5i5zXII0QIReA0Jw7cJ2T5viMI3mGhgpPTp+SKJhJHXQkPWMHqP4QgFIi+1yf75QAIrBJm2eQACVWgN33KaaM2g7evgCvmElAwykBfuP5iN8cB/whb4VIPjq7UOgrJTPhcuyWqy4euYBsp7KCWehdLbVt7GcO7FSGgCdTws1TUV632iTCTPHTEXljTqQVt8etZko26aFTaSeUbQPLo8LmsH0IE/AB8lA7s/j82E2m90SgISdivRhRIZ6mPVGzBntW+tqFEni9plbyPKhEF/NFB/diH4jItuknOERtkUa4XLck4+KCVxCgq5+HhxCBPiI/LkjuFwOeg0MwdUS394CwOfYNsPBd/G1xuXzQTHY0M0TCMEhKbeM2LoTfuXYaIMZ1KVHyEz2PaXXueJdiOgf6XObsLWNOugaje0GNpbwo8AlOr+R8AgJpLxIV5lnN1LBAHQ+YuNAJhjoLnNcyqwxU/GwosHTZjhEoCC8S6cl4IihFIS61A6CIBgN4nl8HqQ8rntGbOA45fAFfMPKLqBpGrz6KlhKLmFJVhpEUt+KSUjTNGoqqjF77MSuC3sZV87vQN8R7TsmAhxESDqPOhIuGQ9vvAxFvCiI+bFof0TGAYcQQi4c7l6jXASHwwHB8e0hAwEC8bJhnZaJlw0HAQIuHx4xaZ4gIOLz0CtY6fLBP0kTTjl8Ae+7o9iB+cwFcBqN+NkzSxEW6tonMldQVr4fgdGBPqeCtFqsaKjWYUK/jqd9FYK+iJImgUu0HolyCSGipdOgEMS72kw7IRAqmffDqKz1z0TADUVEwAJwOTLPmMbSLhGiWAyUjwOfaL22zieEGCgfh3BRTw9Z1jHNGQTmDumHgRGh7JSkk/CLDdqrlixCr4goT5thN4+uPEBO+nxPm8GY8rI89Owf3KXyVCnoB4WgD7SW+7BSevA5Ekj5PUDAux05QfAQLJkBpWg8jNZK0CAh4IZBwPW9h6eu4HCaot5zOL79rBshikWYsCcazFUwUQYIOWIECSNAeOkzfPNvh8vlYFpCH4zrE4NbDx7hhgv6cob4w1fEI37h2MKkCk+bYDe6Rg24fB5EEu8TUHQGTdO4d70OK5ek21SeABcB/F4utso1cDnSH9bc/BeegAuzyeJz20zag0NwECzs5EHX1QtaTJt/wh6JUID48BDn2tPSjeNpZ2g28giLLZw/V4g5k3wvo/SDu0UIDJOCz/eLZ6Nuj0DIhdXUTTJte9MaG4tLYO9KHsRqtkBXr0VwZLCnTWHMrYuPkT7bt+JYsnQMX8iDubs4tm5KcxZsR9vwBVjH5kEuXNqN8L62BUv1JvRaAyiSglwh8bQpLE6CL+TCbLI91BSL8yAIjlvWNyna8TUyykfiEbBTkR6CpmlU33yM2WN8T+J/tXg74oaEe9oMFiciEPJgYUds7UIzXTRjWJwnFsGo8910SN4I69g8xNXbhyCPUIDL825l4NOQJInaBxpMThjvaVNYnEjfoP7Q6s542gyvhGA6/cawuEiugLZRxaySHVA/iEccPXwB37DSD3lQVol5k6Z42gzG3LqSj+j4IJ8LLs3SOQIhHxaTb8eL9FXGDRqAkxXXXN6Po9mzmw9fgHVsHsCgaQr6KwnwvTWqu1drMWvsVE+bweJkhEIezEbbYxyyOA9ZoBJGjf/kxfMGWPGIBzhfXIioQT08bQZj6h83QKYUgi9gLxt/Qyjiw2LuJiM2hvvYXL3GJhCJQLpBuOOMkFhsSC2WdiGtJNRVjZg2aLSnTWHM5XN5mDMp0dNmsLiApqnIbjJiIwjQDJybq9fYAIDgckAyyApgD+waG4vLKC3bjbD4cJ9bozIaTDAbrVAGsfER/ZEmVWT3GLF54y9PrFRCXV/naTP8BtaxuZnH5VU+GcX/avF29B4U5mkzWFwEh8MB5SublByFIEBTticPZTwVaQfjhiTg6E3XZmSn4IREo175WNAW1rG5kYaqWkiDZOAL+F0X9iIoisLje42YOqTzFDQsvo2PTSK4DcZTkXYgDwmBsUHl0j5oJygiadaxsTxN8fndmDtpsqfNYMzt6wWI7K30+cjvLCxAkwN3R2JPJgjFYlhNJk+b4Tewdyo3YdIbQVqsCAgM8LQpjLl9uZqV+LP4DwzFI+6Cw+PCanFd9BeHpyGdkPbGXbC6bTdxvngXIhOiPW0GYxrrGiGSCCASC7ouzOLz0DTtc8ImphAEXDtks7NpkaJJQCKWuebh1xmqRlYVydICRZJoeNCAGUM7zjTtrZSdzcOcSexorTvAF/BgNXcDyb+rR2x2PheMG5KAYzcvO9eWbgo7YnMDF6/tQ0jvUJ97EjYbzdBrTAgOk3vaFBY30Bzhny/0LXETU9whBrEHeUgwDKoGl7XfnTJosyM2N1B17SHmjfc90ci10h2ITQj1tBksbqLb5GTz0nuzUCx2aQQSNlYki9NorG2AKEDsc0/BNE3jYUUDpg33vezeLPYhEHJhNvp/TjaC4VSkq0NqPQmHxwPpQgFJd4GdinQx588VYv5U31ujulO+E+ExClbi343gd6OcbN4WUqsZkVIBdUO9/Q10AjsVyeIUTAYjLHozFMEKT5vCmIqyx5g13vccMov9xAf2g1bbDXKyEWA8qmIkNnFgxDZ+SAJOVVy1v4FO6E5yf486tjfeeAMEQbQ6BgwY4EmTnMr54kJEDfa9KP6aBg34Ai4kUqGnTWFxI0Ihr1sEQmY6FQmC4QiPQ4BiELLrSeQhITCoVHbVZfkRj09FDho0CPv27Wt5zeN53CSnoFWpobpfj4wZMzxtCmMun9uBWRN9Lwkqi2MIRHyYu0MgZKb72BiGKmleJ+MImT8YCkQil62xdaepSI97ER6Ph4iICJvKmkwmmJ4IO6NWe19yPpqmUVa+H5Uld7EoO8XnJP4WswXqegPCIwM9bQqLmxF2k9Q1TNfMmP6G+VIJDFot+HY4NqApAgmLY3h8ja28vBxRUVGIi4vD0qVLce/evQ7Lvvvuu1AoFC1HTEyMGy3tHJPBiFOndqBw45dQPVRh2ZJMn8yQfeNSHnoNCPG0GSweoCknW/cYsblyKlIgl+Fk5RU7DGtCrHDNmnx3WmPz6Iht3Lhx+Prrr9G/f388evQIb775JqZMmYKysjIEBLQNK/Pqq6/i5ZdfbnmtVqs96txomsaVWwfx6OpDUCSJiP5RSF2+wGeVhDRN4/6NOqxalulpU1g8gFDEh7kbRB4hCIKRvoMAwUgQMr5fPxwtKWVsVzPjhg7CIbtrdwwNOLwPzfsibLaPRx3bvHnzWv49dOhQjBs3Dr169cLGjRvx3HPPtSkvFAohtHN470yMOgNKSovQUFkPRVQgMufN8snR2dNU3t6FoMgA8NipkG4Jl8sBRfrKrctBGIbUYrKXTapUwKzWMLWoBWV4uN11WZrw+BrbkyiVSvTr1w83b970tCltoCgKl8sP4NG1hyAIIGJAFNKmTffZ0Vl73LpYjez5sz1tBguLa7FjKpKJIxSIhLCavW+jOyse6YKjR4/is88+w61bt7B582ZER0fju+++Q+/evTF5sv2ho7RaLW7duoVnnnnG7jacjV6jQ0lJERofqRAYE4wFqXMhloo9bZbT0al1IAhAFuB/n42F5UmYy/2ZB03mcJtS0PD43hNxqDs5NsbDjS1btmDOnDkQi8UoKSlpUSk2NjZi9erVjNp65ZVXcPjwYdy5cwcnTpxAZmYmuFwuFi9ezNQsp0KRJEov78bubd/gxOFtUEYHYuWKHGTMmOGXTg0ArpzfgT5D2CkQlm4Aww3aTY6QWReiQCU09a6JIMLSNYxHbO+88w4+/fRTLF++HOvXr285P2nSJLzzzjuM2rp//z4WL16Muro6hIaGYvLkyTh16hRCQz0TeFerUqOkZDc01WoEx4ZgUWYyhGLPr+m5GtJKor5Ki6w5czxtCouHIQj/z8lGwI60NQzLTxg0EMdvXERK+Cxm/biQ7jRiY+zYrl+/jqntxD5UKBRQMdwx/6Rj9BSklcTFK3vw+OZjCMQCzBo/EcGRQX79w36a8rI8xPQP6VafmaV9eHwurBYr+ALvmUJzOgzXzOz5XShCQ2A85V3hyVjH1gkRERG4efMmYmNjW50/duwY4uLinGWXy1HXqVBSshu6eh1C48KwZEGaz0XgdwY0TePutVqsXJLuaVNYvIDmQMj+7NgYOyqmYhMAArEIVhemoGHpHMaO7fnnn8eLL76IL7/8EgRB4OHDhzh58iReeeUV/OlPf3KFjU7Darag9MpeVN98DFGACLMnTEJQePeOsFH3qB7KEAn4fK8SyLJ4CIGQC7PJAknbbaT+A8N9bCDsiJoMgMvjeZWAhKYJ0A6OuByt7y4Y381+//vfg6IozJgxA3q9HlOnToVQKMQrr7yCX/3qV66w0WFU1XUoKd4Do9aIsPhwLF2U7tdPpEy4fD4f6TN9L54li2vgCZqyaPszBAHQDIIU2yMeAQBRoALq2joERdoWMtDVOCNRqK8kGmXs2AiCwB/+8Af89re/xc2bN6HVapGQkACZTOYK++zGYjLjwqU9qKmohjRYinlTp/hk+hhXYtAZQFooyJVST5vC4iUIhDxYjH6ek82etWQ7PNuEQQk4cf0SUrzEsXUnGDu2b7/9FmPGjMHAgQORkJDQct5oNGLjxo1Yvny5Uw1kAk3TaHhUg5ILe2ExWhDeNwLLl2aBy0bSaJcr53cgbkiYp81g8SL4Qi602tMA/DusGtM1M8YqSgDykGAYTzQwrucqWPFIJ6xcuRJSqRRff/01srOzW843NjZi1apVHnFsJqMJF6/sQ92dWgSEyZE6fRoCAv15kcBxSJJEzQM1MmZ6jxyZxfP0CxqASw/KPG2GSyEAxvvY7EEgFnlVBBJ2ja0L3nzzTTzzzDO4dOkS3njjDSebxJxj+7YiZmgMlj+TDS6XHZ3ZQsXVAkTHBbISf5ZWBIbIUHfO/jiHPoGLE40+CZfHg9VsBk8gsKs+i33YFehw2bJlOHDgAD777DMsWLAABoPB2XYxYnFOKmaPnsg6NQbcuVqDWePa7kdk6d4EyCXgcAk01ntfrkNnwfhZzoGHP1GQEuq6OrvrO5PulLaGsWNrfsIfP348Tp8+jZs3b2LixIm4c+eOs21jcREN1Q2QyoUQdMN9eyxdk5w0DRdPbPO0Ga6D4YjNrkglPzBhUAJO3L5kV11n0zwV6ejhCzB2bE/+gXv27IkTJ04gNjYWs2axazW+wuVz+Zg9kR2tsbRPYHAASJKCVqX1tCmuw8UhtZqRhwTDUOc9ApLuAmPH9vrrr7eS9kskEmzbtg0vvfRSu6G2WLwLk8EEk8GCoBBWXMPSMfMTk1B6cqunzXAJBLO8oeDwmsKM2YNAJARp8Y7tE7QTpiF9ZcTGWDzy+uuvt3v+zTffdNgYFtdz7cIOxCZ4Jsg0i+8QEq6AyWCFXqP3iyS6rSEYjcB4YgEsRqPdvXH5fFhMJvA9nCSZht0Dz1Zt+AI2Oba8vDzMmzcPfD4feXl5HZYjCAKpqalOM47FuVAUhUd3VPjJ8ixPm8LiA/QfHYXSk1swYbb35Ed0BgRDlSNPJMSV2quYGhNtV3+iwCYBSXBUlF31WZhjk2PLyMhAVVUVwsLCkJGR0WE5giBAkqSzbGNxMrevFyCil9Kvsn6zuI4Jfcfi2tltMOgM/pWHkGGIrHG94nG07KLd3U0clIATly8h1cOOjQIBwgMhtT755BO8//77qKqqwrBhw/CPf/wDY8eO7bC8SqXCH/7wB2zduhX19fXo1asXPv74Y8yfP9/mPm26w1EUhbCwsJZ/d3SwTs27uXOlBrPHs+ugLLbTb2QkLvrZWhvBMG2NTCmHsdF+IY08NAjGBpXd9Z2FJ1SRGzZswMsvv4zXX38dxcXFGDZsGObMmYPq6up2y5vNZsyaNQt37tzB5s2bcf36dfznP/9BdDSz0bJTHt2Z5mFjcT8N1Q0QSfgQidmNoiy2M2nAeKgbDDAaTJ42xXkw3JcmlIhgNdofQYQv9B4Bibv58MMP8fzzz2PVqlVISEjAp59+ColEgi+//LLd8l9++SXq6+uxfft2TJo0CbGxsUhMTMSwYcMY9cvYsf3lL3/Bhg0bWl7n5OQgKCgI0dHRKC0tZdoci5soObYNKdOne9oMFh+k38hIXDrtP6M2gmnkETQrI+13Tlw+H2ajZx8OnLlBW61WtzpMprafzWw24/z585g5c2bLOQ6Hg5kzZ+LkyZPt2piXl4cJEybgl7/8JcLDwzF48GCsXr2a8WwgY8f26aefIiYmBgCwd+9e7Nu3D0VFRZg3bx5++9vfMm2OxQ3cvp4PsYyPALm/qdtY3MHkgeOhqtbB7MCoxZtomolk5tgkwQqoa+yPICIODoS6rtbu+s6App1zAEBMTAwUCkXL8e6777bpr7a2FiRJIjw8vNX58PBwVFVVtWtjRUUFNm/eDJIksWvXLvzpT3/CBx98gHfeeYfRZ2Us96+qqmpxbAUFBVi4cCFmz56N2NhYjBs3jmlzLC7EarGi5NhGGPUWLEyZ52lzWHwUgiAQPywcl85sxaipuZ42x3HsCJE1sX8CTt0qwbQo+35HExMG4njZJaQyXCvyViorKyGXy1teC520laFZz/Hvf/8bXC4Xo0aNwoMHD/D+++93uNWsPRg7tsDAQFRWViImJgZFRUUtnpSmaVY84iU01KhwtTgfWpURcUPCMX3EZE+bxOLjTB0yEZ+XbIXFZAHfD0KxMR2xKcKCoDutsrs/eWgwjPX213cGzozuL5fLWzm29ggJCQGXy8Xjx49bnX/8+DEiItrPURcZGQk+n98q7u/AgQNRVVUFs9kMgY3BpBk7tqysLCxZsgR9+/ZFXV0d5s1reoIpKSlBfHw80+ZYnITFbEF5WT7ul9chIFCEWeOnIDis8wuPhcVWmkdtl89vw/CJCz1tjkMwVUUCgFAsAmmyf42NJxCAtNoXvcRZuDttjUAgwKhRo7B///6WbWIURWH//v144YUX2q0zadIkfP/996AoqmVb0o0bNxAZGWmzUwPsWGP76KOP8MILLyAhIQF79+5tCa/16NEj/OIXv2DaHIsD0DSNukd1OLbrWxza8Q24XAIrFqdjUWoy69RYnE7SsEl4fFdld3gpr8EO8QgAcPk8h/Kr8QQCmB2IYOKLvPzyy/jPf/6Db775BlevXsXPf/5z6HQ6rFq1CgCwfPlyvPrqqy3lf/7zn6O+vh4vvvgibty4gZ07d2L16tX45S9/yahfxiM2Pp+PV155pc35l156iWlTLHZiMphw41I+HlY0QBkiwbypiQgMZmM/srgWgiDQe3AYrhRvw9BxOZ42x24IZhG1WhAHy6GurUdQVPvTaF0hClJCXVuLkB497KrvKBRNgHBzBu1FixahpqYGr732GqqqqjB8+HAUFRW1CEru3bvXKmBETEwMdu/ejZdeeglDhw5FdHQ0XnzxRfzud79j1K9diUZZ3A9N07h/uxC3r1TDYiLRc0AInl2WCS6XjSLC4j6mj5yMz7/dikGjSHB5Ppr/0M78apP6D8KJ8mJMj7I9AsaTTByUgOMXLyHVQ47tSVWjI20w5YUXXuhw6vHQoUNtzk2YMAGnTp1i3tETsI7NyzHqjbhemoeqOyoERQYgbeZMyBWsbJ/FM3A4HMQODMXVkm0YPGaBp82xCwKw6w6tCAuC/qTK7n7locEwNjTaXZ/FdljH5oXQNI27N3fizpUaUCSNXgND8NzyLDbGI4tXMHPMFHz+7VYMHEn6ZtZ6O9fYBCIhSLP964s8Pt+jApKmEZuj4hEnGeNiWMfmRei1Blwr2YGa+2qE9pAja95syAL8KPgsi1/A4XAQ0y8YNy7uwMARvpcpYqAiBnUm++7QXD7PoRQ0PGGTgEQgEtlV3xHcrYr0JHY7NrPZjOrqalAU1ep8z549HTaqO0FRFO7c2Im7V2tAcAjEJoQifcYsEHauA7CwuIPZ4xLxxXdb0X8Y5XMzCQRBoNp4DT3Qm3FdcYgC6pp6BPeItKtvUVAgGmtqERrjmXW27gJjx1ZeXo5nn30WJ06caHWepmk2bQ0DtI06XLuQh7qHGkTEKpGTOg8SqWcTEbKw2AqXy0F0nyCUX9qB/sMyPW0OIwiOfVORQJOA5Pj1YszokWxf/UEJOFZ6EakecGw0HE8U6iMzkcwd28qVK8Hj8VBQUIDIyEh2ZMEAkiRRca0A967VgifgIm5QGDJnzWa/QxafZM6ERHy5Zhv6DaV96homOBzQlH23aGVYEAzH7ReABIQEweChCCTsVGQnXLhwAefPn8eAAQNcYY9foq7X4GpJHlTVOkTFBWJxZjKbPobF5+HxuIjsrcTNK3noOyjd0+bYDI/HBWm1b2aJLxSAdGCDOo/PB8XOarkcxo4tISEBtbWejVLtC5BWEjcv5+HejTqIpQLMGD8JYRFKn3qyZWHpirkTkvD1uh2IT/CdURuXzwVlp2MDAK6AB7PRBIHIXgGJECaDAUKxm4Vh3Wgu0ibHplarW/79l7/8Bf/zP/+D1atXY8iQIeDzWwdE7Sowpr/TUKPCtZJ8aBqMiI4PwjM5qRD4QdDY7kzz+jFLW/gCHsJi5Ki4lo8+A9M8bY5N8Pk8kBb7HZskRAl1bR1CekTZVV/8QwSS0B+ypLgNJ0xFwp+mIpXK1iMNmqYxY8aMVmW6s3ikOQDxg5v1kCqEmDluMkLCFZ42i8UBVPVaPLq+C/fvaaHXWTFsZDBih2d72iyvZN6kJHyzPg9xA3zjAYAvFMBitD+g8aT+CTh2tRgz7HRsEwcPwtGSC0hzt2PrRtjk2A4ePOhqO3wOmqZR/7gB10oKoNeYEdMvGMtz08Dns1sDfRGSpFD1oB6Pru9GbY0RykAhYuMCMHPiTHA4BLbs2gXNkfUYPGWRT9y83YlAyEdIlAx3yneid78UT5vTJZIAMUxa+4MRK0KDYDim7rpgB8iDg2Csd38EEk+F1PIENt2FExMTXW2Hz2A2mnHjUh4e3GoKQDx3ChuA2FcxGsyoulGAuxUamEwkIqMkmDI6EaGhsjbOKyclBUVHduPkrjWYMH8Z69yeYt7kaVi7uQCxfb1/1MbhcBy6QTsqIOHyeaAo989ssarITvjqq68gk8mQk9M6uvemTZug1+uxYsUKpxnnLdA0jZqHtbhWshNmoxW9BoRi1dIM8Hw1CGw3haZpNNQ1TTE+vK8DX8BFr1gZspPnQyrtWqU6d+oc7DxQiAeXt6PHYN/au+VqRGIBlKES3KvYhV597Nvj5U74Qr5DAhCug/X5IhGMOh1EUqld9Vk6h7Fje/fdd/HZZ5+1OR8WFoaf/vSnfuXYjAYTrpfuQNVtFYIiZEibMQNyJXsh+hIkSaH+dgEqbqrRUG9CYJAQcfFyzJky267MCLMmz8JX67YjepD3j0zczbwp07B++0706uNpS7pGGiyFurYBIT3sS0EjCVZAXVOLkJhou+qLgpRQ19W517HRhOPiD38dsd27dw+9e7cNRdOrVy/cu3fPKUZ5Epqmce/WLty+XM0GIPZR9DoTHt8owN07WljMJKJ6SDF9wjQEB0sddkYCAQ89YqSour4DkQMynGOwnyCRCiFTiHD/TiF6xM7ztDmdMj5+CE5XnEZID/v2300eMAhHr5Rghp2ObdKgBBwpLkGaG0MQsmtsnRAWFoaLFy8iNja21fnS0lIEBwc7yy63o9cacP1CHqorGxESzQYg9iVomkZ9jQYPr+3Co4d6iERc9OwdgIWpyRCLnb/VYsbEmfh2Yx4i+rOjtqdJTpyOjQWF6BHraUs6JzBMCc1p+wUgitAg6OsciEASHARjg/39s3QOY8e2ePFi/PrXv0ZAQACmTp0KADh8+DBefPFF5ObmOt1AW7ijPY6e4mGQ8cIY1aMoCnfLm9LDEBwCvQaGIm36TPZm5XSsMFuuwWwuA0VrwSFkEAiGQMDvD3vjcFutJGpvFeBOhQaqBhNCQkUYPWgi5iUpnZp8laI0sFhKYbXcBECCy40Enz8c4ZFi1NzMQ1hf34m44Q6kASKIpQLUVdUjOCLI7f1TNIVq0108MlTAROkh4kgQIY5DmLAXOMSP14VQLITV5EAEEQEflAN74doTkGjNJlysfozyhw/sbrdT2A3aHfP222/jzp07mDFjBni8puoURWH58uX485//7HQDbaHBfA+GxgeIEg9HpGR4l+V16qYAxLUPNAjvxQYgdiU0bYRWvwkkWY2mFI80KKhhNTyAyVwCmSQHBGHbd6/XmVB1vQB372hAWmlEx0gxa/J0BAW5Zp2CtFbCYNgKgETzL9pqVcNqvYqkMeOwqeAxZvV1Sdc+TXLSNGzdtR3TMp91a79W2ozShoPQWBtAgAANGiZSD5WlBg/45RimnAYe8eMInifgwmIygy+0L7wdTySA2WCEQGxfChq++EcByX1NI3ZcvwqSpkEa7d+K0BmsKrITBAIBNmzYgHfeeQcXLlyAWCzGkCFD0KtXL1fYZyMUAC4eGi5AwguGQtB24yNFUbh9vQB3r9aCy+Og9+BQZMxkAxC7Gr1xL0iy5odXdKv/k2Q1DMZ9kIjbV9HRNI36Wg0eXS/Ew/s6iERc9IoLwKK0FJdMMbbu2wiDYTuedGpNNKVp4nJPQxkYjfrb+QjqnepSW3yNALkEPAEXqtpGKEPcF6jghvostFYVAID+4W/W/H+tpQHlmnMYKJ/QUl4WEoDGmnrHBCS1dQ4JSI5WlGJqwljk3bgGkqZ9Zg3L22Hs2N566y288sor6Nu3L/r2/fFx1WAw4P3338drr73mVAOZQaDKcLmVY9M26nC1JA/1jzSI6K3EovR5EEvY0Zk7aJrGK0fH8xc0zJbrEIkSwSFkAJpUjI/u1+Phtd2orzMiKFiEMYMnYu5U504xdoXFcgWAuZMSBBJH0yg4UIfpzNN6+T3JSdOQf2AbElNXuqU/E6VHjel+iyN7Gho0qo330Ec2HAJO09r5uD6Dcea2/QKSSf0THBOQJCTgSMkFXK2tgZWk3DPL100cJ2PH9uabb+JnP/sZJBJJq/N6vR5vvvmmhx0bDa31MQDg9vV8VJRVgy/kondCGLJms6Mzd0OSD9H1L4kGST7Eo+uXcatcDaOxScWYNC4JISGOqxjthbTe76IEDbHkESTSvqipUiE0QukOs3wGZZAMoAGtSguZUuby/hottR06tWZo0Gi01CFU2JQLLTA8ENozGrv7lIcEOi4gqW/EA7V7RCTsVGQndBQQtrS0FEFB7l8sbo/L57ZAVaNj08N4HNsfD8tvqBHTU4rp42e50B4m2GZ7ZLQEuscHEBqR5WJ7fI+gCBnU9Rq3ODZ74BAEaJqyuz7B4Tg2AiKAJnfbTYZRbsTmuZ3AwEAEBQWBIAj069cPQUFBLYdCocCsWbOwcOFCV9pqAwSsFY1Q1eiQm846NU/D5Ubjh19vJxDgcqMwJe0Z3L2txbmrh91hWpdweV0FqCXA4URDrTJDHDrNLTb5GrpGI6RuCmig4IeA6OJaI0BAwf9xS1JDjQqyEPvD4alrGyAOsr++tqERQoUcPeRuWoeknXT4ADaP2D7++GPQNI1nn30Wb775JhSKH/8YAoEAsbGxmDBhQictuB7T7SoYHsmxIns+O+3oBXA4AeDz+3ayzkaAz+/XtL7GBaakL8Phbd+Byz2CEf2mutvcVvD5CTCbjgGwon3baQgEo9Couow+Ckk777PoNCbIFO5xbEKOBCHCHqjtYJ2NAIFQUUzL+hoAnLpZhj7R4+zu8/j1KxgaM8L++pcvQxykxMCQUJy4fw9WinKxeIRA1w+atrTh/djs2JpDZfXu3RsTJ05sk4fNs3BgvV+NxrsCPJ+bw0YJ8SIkolnQUg0/KCOb5P7N/+dyQyER/Tj1yOfzkJjxDA5s+RZc3jEMjZvsIasBghBBJM6E8Sm5f7PtfMEE8PjxMBhKIZawMwPtQZE0uFz3xVPtLx8DQ4MWWmsDmv9OzbJ/GU+JfgFjWpXX1migGGb/8om+VgX5IPuDUhjrVZg7YSaEXB7S+g7AjhtXQfrKkMjLYbzG9mSkf6PRCLO5tXLME4lGBTUm1N+R4Se5C1mn5mUQhAgScS6K938OoUiNoN4KKAOVEAiGgM8fAOKpS5Av4CEp8xkc3PItuNzjGNRrkocsB3i8GEikq2Axl8Jqbd6gHQE+fwS4vB+VcOzsQFtoD+jWeYQAIwNn4rHpLqoMFTBRBgg5YkS2bNBu7WQtRjOEdu5BAwCLwQSR1P7RulmnhzigaSqzh1yB5UNH4FJ1Fa4/fACXBCdkN2h3jF6vx//8z/9g48aNqKura/O+JxKNPr7KwfMrstwqB2exnXN7NiI0LBwSaTRuX1SjrEGPSalxEHSQu04o4mNqxjIc3r4GkWk6l23AtgUORw6haAqEmNLmPbPZCh6fvebaQ6c1QmxDxgRnwyG4iBTFIVIU12k5i9kCLt/+0SRpJUFw7H+goSgKBEG0eigKEAgxsUcvjAwMwUW7W+6EbuTYGP8qf/vb3+LAgQP417/+BaFQiM8//xxvvvkmoqKi8O2337rCxi5ZnDmPTfDppdw4swkiMRfTxs3EuMFJyE1PQ8a82bh0dEun9SRSIaamLcWGHbugUhncZC0zVCoDFAp2GrI9Ght0kCntHw25GlVNI6QO5FHU1KsgDrR/dkrX0AihnM3j6CoYO7b8/Hz885//RHZ2Nng8HqZMmYI//vGPWL16NdauXWu3Ie+99x4IgsB///d/M67LF7BOzRupur4Djx8ZkDqjdaT38HA5rBYKqnptp/WlASJMTl2CddsKoNG4JsyQIzQ06KFQso6tPcoelnm1Yzt1qwx9eoy1u/6x65chdiCqyrHLlyEKUtpd3y6a09Y4evgAjB1bfX094uKahvlyuRz19fUAgMmTJ+PIkSN2GXH27Fl89tlnGDp0qF31WbwP7cNduFhSh9yMlHbXoJLGJ+Lupfwu25ErJJg4PxdrtxRAp+ssEoj7qai6AGFIkqfN8Eq0KiOCQ9pO33oLmho1lGH2Cz/0tY0Y1XOU3fWN9SpMiRtmd317aE5b4+jhCzB2bHFxcbh9+zYAYMCAAdi4cSOAppGcUqlkbIBWq8XSpUvxn//8B4GBgYzrs3gfeq0RRw8+wpKs1A6zjPfoocSjB3qb2lMGyTB1eiTWbM6D0WhxpqkO0agyQRHISv3bQ6syeu3GbAAw680QSe1PS2XWGSAKsP/zmTU6SDwgtOsuMHZsq1atQmlpKQDg97//PT755BOIRCK89NJL+O1vf8vYgF/+8pdITk7GzJkzuyxrMpmgVqtbHSzehcVixZG8tchJnQdpJ+IBgiCgDBR2OR3ZjDRyPiZMicC3G/NgNtufbsSZaDUWNmdfB1itFPgCb9oS9COklQTHUeEHCLvVsM2KUberadkN2h3z0ksvtfx75syZuHr1KoqLixEfH894KnH9+vUoLi7G2bNnbSr/7rvv4s0332TUB4v7oGkaxwvWYtTYUAQHd61k7NNXjsqyAiin2pbHTxGTjDHj8/Htxh1YsSgDfAdUbc6Aplmpf3t4QurPhMY6NaTB9o+2tA1qiALtr69TNUIQ4AGlrzPWyPx1je1pYmNjkZWVxdipVVZW4sUXX8TatWshEtm2yPzqq6+isbGx5aisrLTHZBYXUXJgHXr2kmH0wMSuCwMY2X8K7lfqGN0Ig3qnYvioEKzZnAeStD/On6OQJAUu1zd+5O7GaDBDKPZeQZfFbAHPAcHZ0atlEAc5IBwpu+J+4Ug3wy7Htn//fqSkpKBPnz7o06cPUlJSsG/fPkZtnD9/HtXV1Rg5ciR4PB54PB4OHz6Mv//97+DxeO3uhxMKhZDL5a0OFu/g1vnNAIBp47qeUm6Gw+EguocUtbe6FpE8SWh8GgYMUmLNljxQlGecW2OjAQFyVhHZHmqVHlK59yoiaYp2aA+avk6FkbGj7a5vbFBhcm/3CkcAgKCdc/gCjB3bP//5T8ydOxcBAQF48cUX8eKLL0Iul2P+/Pn45JNPbG5nxowZuHTpEi5cuNByjB49GkuXLsWFCxfcGoqHxTFqbubh/j0dMubMZ1w3adw0XL7UwLhe1MAMxMUHYN22fI9MfakaDFAGso6tPS7ev+jVUn+6aQ7Z7vomjR4SB/agmdQaSJXuS8DaArvG1jGrV6/GRx99hBdeeKHl3K9//WtMmjQJq1evxi9/+Uub2gkICMDgwYNbnZNKpQgODm5znsV7aajT4PyZGjy7JNOu9aaAgKYboE5jhDSA2c2w55AskNYt2JhfgIWp7W8rcBW3qoohDPZsoGZvRdtoQmxfb0k/1BaapsHxkPCDpumm/tnQfy6F8berUqkwd+7cNudnz56Nxkb7k+6x+B56nQmnijZiaXaqQ0KOgYOUuF26w666vUdkIyhYiK2FO906clM1mKEI9FyoL29G2+jdUn8OhwPKzmtF26CGSG7/ZzNotBDIPHTdsBu0OyYtLQ3btm1rc37Hjh1ISUlxyJhDhw7h448/dqgNFvdgtZI4lr8WU6ZFQiYTOtTW6IFTUXlXa7dj6jc2B2IJD3n7Ch2ygwkatRkBbLqadjEbrRCKHbsmXAmHywFtp/Do6PUyiIPtX9s/WtaUqsYjsFORrfn73//e8u+EhAT8+c9/xqFDh1ryr506dQrHjx/Hb37zG9dYyeJV0DSNkzvXYuiIYKdE3+dwOIjqIUFtRT5C+6TZ1cagSYtw4dA67DpUhPlJbWcUnA1F0WzQbR+FIAhQlH13aH1tIyaNmG5338b6BkwbOtHu+iy2YZNj++ijj1q9DgwMxJUrV3DlypWWc0qlEl9++SX++Mc/OtdCFq/j4pH1CI8UY9zgJKe1mThmGvL27EZoH/vbGJaYi3N7v8feE3swa+Jsp9n2NDRNs/vXOsBitoLn4f2FXcHlcUHZOWIzNmohUdo/YjM1aiCzI0KTU+hG0f1tcmzNIbRYWO6UboXJSCFtpnMdh0IhhtVKw6A3QSyxbxqLIAiMnrUEp4vW4tCZfUgaa/vWAyao1UbIArwzqoan8fao/gDA4/NAWphHr6FpGqBht/CDpmlQJAmOpxTf3cixsXMpLDZTfzsfFTfVyJ7PXNZvC/0TlLhjp4ikGYIgMG7uUjyo1OFYyQEnWdaahgYD5Gy6mnYpfXARMoX3rq8BAF/IA2lmnjdSr9ZCGGD/uqpJpwdfwoZgcwesY2OxicYGHc6cqMaSzFSXSZXHD0nE3QqNw+pGgiAwMWUZbpWrcerSQSdZ9yMVVechDvXeyPWeRNdoQrCXfzd8AR9WO+KNHrlWBnGw/fvPjpSVeTbiCKuKZGH5EaPBjBO71iM3MxlCoetCJXE4HIRHSVB/u8ApbU1JewZXy1Q4d/WwE6z7kUaVGXIlK/VvD63KCJnCu78be9fY9HWNGNFrpN39GutVmNTbc6m52MgjLCw/QJIUjuWvxcSpEVAoXD+NkjR2Gq6WMY9E0h5cLgdT0pfhwvlaXCi3L1dgezQ2miFXslL/9jDozBDLvHu6zV7hj7FBA1mg0u5+jQ1qBAQF2V2fxXZYx8bSITRN43TRWgwcHIihcZPd0qdSKYbJRMJocE5SUT6fh8SMZ3DmZA0uVhxzSptWCwU+33uD/Hoaf1SM0jQNmqIdEn5QFAkuz4PXDbuPrTUXL17E4MGDweFwcPHixU7Lslmw/YcrJzZCGSjExGHT3NrvgAQl7l7cgf7jcpzSnkDIR2LGMhza+h14vONI6Gn/3jtvT8niSaxWEhw/zXhg1OrBl9qv9jTpDeAJvVtU40/Y5NiGDx+OqqoqhIWFYfjw4SAIotUPvPk1QRDtRuVn8T0eXN4GdaMZi9JS3d73uCFJ+Py7reg31nn7xURiAaZmLMPh7WsQkaZDUJB960B6vQViL07J4kk0jXpIA/zz5n34WhkkDghH1LV1bKoaN2LzPrbQ0NCWf7P4N433CnD1sgorczM8Mq3E5XIQHinG44cNiIh23pqERCrE1LSl2Ji3FrkZyVAqma8FNTTooVCyUv/2aGzQe/0etidhstFeX9eIMf0n2N3XqStXMbnvCLvrOwMCjos/fGU8bpNj69WrV7v/ZvE/NGo9Thx9jJW56R4NGZU0dhp2HixARPRyp7YrDRBhUspirN++DkuzU1qyC9jKrarzULDpatrl8sMyhIR7t9S/GS6PA9JKgmfjWqmhXo2A4EC7+zM2NCIgONju+k6hG2XQtmtOpby8HAcPHkR1dXWbRI+vvfaaUwxjcT9mkwXH89chN30+RCLPRtZQBkpgNJAwGS0QOtkWuUKC8XMXYu2WjVi+MA0Sie2OqlFlQmS/eU61x1/QNhrRu7/3RvV/Eq6AB6vZYrNjo0nKIeEHZSXB47PRatwF47/Uf/7zH/z85z9HSEgIIiIiWg3lCYJgHZuPQlFNsv5xk8KgDPQOKXv/BCXuXtyOfmOdIyJ5ksDgAEyZFonvNuVhxaJ0mx15fZ0JA9h0Ne1CEAQsZounzbAJLp8Li8kMkbTr6WijzgCeyP5RutloAscbVLRsSK2Oeeedd/DnP/8ZVVVVuHDhAkpKSlqO4uJiV9jI4mJomsbZPd8jvr8cw/t6T/LMCUOTUHFT7TIloixqPiZMicB3m/JgtiEShdVKwmqhnD6C9BcSR01AeZn7Ugc5ApN4kY019ZCE2C8c0dTWey5VzZN0I7k/Y8fW0NCAnBznP0GzeI7rpzdBIuFhysgZnjalFVwuB6FhYlRXqVzWhyImGaPHheK7TXmwWDpX9J69cgQ9YwNcZouvExahRMNj+/PquROugGfz6PLkzWsY1mO43X2dvHIFE3oPsbs+C3MYO7acnBzs2bPHFbaweIBH17ajttqI5Omuz2FmD0njknDzvOMhtjojqHcqho4IwprNeSA7CbVUUa5GdIJjyXT9GYIgEBUXiCvFWz1tSpfwBDxYzbYFATA1aiENtH/EZqhXISDIw8IRdK+QWownfuPj4/GnP/0Jp06dwpAhQ8B/akH017/+tdOMY3Etmgc7celCPVYt9oys3xaCgqQw6K0wmywQCF03BRjWNx0DrNuxdkseli1IaxPomSQp6PVWyAK8O1yUp5k3eRq++n47YnprIA/y3tHt4JDeuFJfhkj07LKs1WCGQGz/3520WCAQecH+vm60xsbYsf373/+GTCbD4cOHcfhw6+CyBEGwjs1H0GmMOHaoCssXpoHH8+7EkP0GKnDn4nb0G+PaKfCogRmwWrdi3fZ8LMlMa+Xsz187gugYVjTSFRwOBwvT5mL9tvWYmfMsuJ7KPdYFfAEP1i6mnp/E3gc/q9ns2TBa3RTGU5G3b9/u8KioqHCFjSxOxmK24mj+WixMm8dI6u4pJgxNQkW560QkT9JzSBaioqXYmF/Qqr9b5WrEDGKnIW0hQC5B3JAwnD+8wdOmdIi9qWuYoqlrgMiBaUynwopHWPwViqJwrGANRo8PtTuslLvh8bgICRWhpqrRLf3FjcxGULAQWwt3NmU9piioG9lUNUyYMXIKzEYr7t7a6WlT2oUv5IO0wbGRVhKEA4EKTly+gvGx3iEcYdfYnuLll1/G22+/DalUipdffrnTsh9++KFTDGNxDcX71yG2dwBG9U/0tCmMSBo3DXuO5iMs+Rm39NdvbA7Kjm1A/v5CDOs7HtE9WKfGlJzkufjq++0IjzJBJPaCNaYn4At4No3YmITdag9DvQry4Z4XjnQ3bHJsJSUlsFgsLf/uCG8VILA0cfPcZnB5HCSNnelpUxgTHCyFTmtxuYjkSQZPXoSSg+uwKW83ZixY6pY+/Qm+gIehk3vi5O7vkZS+0qvuD3wBH6QNa2xcHheU1f7A7laTCUIHhCdOhQ2p1ZqDBw+2+28W36HmZh4eVOrwTE66p02xm34Dlbh3aQfiRy9wW5/Dk3IRFrYdQSHeq/DzZsbHj0V15T5cKd6KQaOyPW1OCzwBz6apSEecMWmxgsPxIvFMN1JFsmts3YD6Wg2Kz9ZicWaqVz01M2XisCTcKle7tU+CIBA9KNOtffobqUkz8Oh2Axrr3LNGagscDsdmMRJt591cU98AUaDcrrosjsFYh2o0GvGPf/yjwyDIbFgt70KvM+H07o1YtiAVfL4XPT3aAY/HRWCQEDVVKoRGKD1tDouNEASBRWnz8f2WDZiZ8xy43rK9xMUPeScuX/GqHGzOEH/4lXjkSZ577jns2bMHCxYswNixY316BODvWK0kjuatRXbyXMhk3rV4by/Txidh3/F8hM53j4iExTlIA0SIHx6Bc4fWY9zM7rFeaWhQIXmwF0X06UZTkYwdW0FBAXbt2oVJkya5wh4WJ0HTNE4UrMHwUcEIDfWNVCK2EBIig0ZtgcVsBV/Abnz1JaYNn4x1d3fiTnkBYvv61p5Ae9SRFr0BQol3ZMrobjBeY4uOjkZAALuQ7u2UHl6PyGgpxg5K8rQpTqffAAUqy3Z42gwWO1gwfw6unXsIo97oaVNshsPjgrQy28xNkSQIgvCuGS1n7GGzY8T2ySefIDY2FiKRCOPGjcOZM2c6LPv111+3fG/Nh0jEPCs7Y8f2wQcf4He/+x3u3r3LuDMW93DnwhZYzBRmTpzlaVNcwsTh03DzhvcIEVhsh8/nYdjUXjhR9L3HswAQBNFGI9AeXD4PpIVZnjlNvQoipZcJRzwQeWTDhg14+eWX8frrr6O4uBjDhg3DnDlzUF1d3WEduVyOR48etRz2+BrGjm306NEwGo2Ii4tDQEAAgoKCWh0snqWuIh+3KzTImjff06a4DD6fC4VSgLpq9yokWZzDuLgxCIkOwOVzWzxqB5fPhdWG1DVcPt+mck9y/PJliIIC7TXNb/jwww/x/PPPY9WqVUhISMCnn34KiUSCL7/8ssM6BEEgIiKi5QgPD2fcL+NFisWLF+PBgwdYvXo1wsPDvWuo3c1R1Wtx9mQ1Vi3JaBOd3t9IGpeEQ6fzEDx3madNYbGD5CnT8fX67ejRuxFKB5J4OkJT6pquI+9zfijHBGNDI+aO9678hs4Uj6jVrR8qhUIhhMLW36PZbMb58+fx6quvtpzjcDiYOXMmTp482WEXWq0WvXr1AkVRGDlyJFavXo1BgwYxMpOxYztx4gROnjyJYcOGMa3K4kKMBjNOFm7AkqwUCLqBqCIsLACNKjMsFiv4fP//vP4GQRBYlDoPazd7bguArclGuXzmjs2s1UHsZVoEZ8r9Y2JiWp1//fXX8cYbb7Q6V1tbC5Ik24y4wsPDce3atXbb79+/P7788ksMHToUjY2N+Otf/4qJEyfi8uXL6NGjh812Mr4jDBgwAAaDgWk1FhdCkhSO5q3BpMQIyOXMF1p9lfh+Cjy4vAOxw70nogWL7UhkIvQdEYkzB77HhNnu377BE9g4FSngwWqxLSkp0BRo3OuEI06msrIScvmPa4hPj9bsZcKECZgwYULL64kTJ2LgwIH47LPP8Pbbb9vcDuP5qvfeew+/+c1vcOjQIdTV1UGtVrc6WNwLTdM4uWsNBg0NwpDekz1tjluZNCIJN66xIhJfJmlY07ahimv5bu+bZ+NIbER4T1xvvGlzu7qGRgjl9o/WbM3s7Unkcnmroz3HFhISAi6Xi8ePH7c6//jxY0RERNjUD5/Px4gRI3Dzpu3fP2CHY5s7dy5OnjyJGTNmICwsDIGBgQgMDIRSqURgILtY6m4uH9uA4BARJgyd5mlT3I5AwINcIUBdDftA5ctkz5uL8pJHMOjcOxPEtXHtjCfgg2KQu+3Y5csORRw5fLbjQPMO4WZVpEAgwKhRo7B///6WcxRFYf/+/a1GZZ1BkiQuXbqEyMhI2zuGHVORbBBk76GybBu0WisWpvrWZldnkjQuEYfPsCISX4bH4yIreTbydn+P6ZnPum0Kb0hIb5RWlSEasZ2W4wv4IBmssRnrVZg1Jsluu4yNKrvrehsvv/wyVqxYgdGjR2Ps2LH4+OOPodPpsGrVKgDA8uXLER0djXfffRcA8NZbb2H8+PGIj4+HSqXC+++/j7t37+InP/kJo34ZO7bERN/K4+WvqO4W4MZVFVYsyvDrufyuCA+XQ9XAikh8neBQOcJ6KHDpzGYMHZfjlj75QtuyaPOEAkYbtM0aHaQK+5WeJq3W7rqd4YlYkYsWLUJNTQ1ee+01VFVVYfjw4SgqKmoRlNy7d6+VgruhoQHPP/88qqqqEBgYiFGjRuHEiRNISEhg1C97J/BB1I16nDr2GCty08F1ILuvvxDfT44HV/IQOyzL06awOMD8ydPwzfodePRgNyKj57i8P1tzsjGZimzedG7vwyZN0wDlwo3rHtgT/8ILL+CFF15o971Dhw61ev3RRx/ho48+crhP9q7oY5iMFhwvWIdFGckQidyTcNPbmTxyGm5cVXnaDBYHIQgCC9PmofTIXVgtzEJY2QNfwLOpHx6fB9JGe/SNaggC7M+2btRqwZd4SWJSH4Z1bD4ERVE4lr8GEyaHQ6lkL/5mBAIeZAF81NdqPG0Ki4NIpEL0HxWF0/vXubwvvpAP0mzbiM3WNTZtgwpChf2htI6VXoZY7qIN6x4IqeUpWMfmI9A0jTO7v0e/gUoMi5/iaXO8jqRxibhVnOdpM1icQOKQieByCdy66tq/J19g2xobk6SkxZWVGBna226bDKoGTOjDbD3JVhwNgOyMNTp3wTo2H+HaqU2QyXiYPGK6p03xSiIjFairNcJq7foJnMX7yZo7BzcvVEGvdd0WAA6XA4rsOggyEyiLFVye/UsEpkY1ZA4IT1iasEk8MmLECJsXQ9kM2s7n4dXtqKs1YklmmqdN8Wr69FXgwZUd6DWUFZH4OjweF9kpc7C9aC1mZD/nEuUvkzYJ2FaWslrBc0CdS1MUOFwXafq6UaJRm0ZsGRkZSE9PR3p6OubMmYNbt25BKBQiKSkJSUlJEIlEuHXrFubMcb2Sqbuhvr8Tly/WIzc9tVvL+m1hyihWROJPBIUEIDI2EKUnN3naFJuhSRIcrn1xL406HXh25B6zle40FWnTo8Hrr7/e8u+f/OQn+PWvf90mbtfrr7+OyspK51rXzdFqDDh+uAorFrGyflsQCnmQyvhQ1WuhDPKfrOHdmbkTk/Dthh14WFmEqJi5njanS2gagJ0PoMdKyyBmozc5BcZ3y02bNmH58uVtzi9btgxbtng2v5I/YTFbcSzveyxKmw+xmJX120riWFZE4k80bwG4eOyeTZH4XWcIbEpKCpq2e2bFqFJhcjyz9CyMYFWRHSMWi3H8+PE2548fP25XCm+WtlAUhWMFazBmQhgCgySeNseniIyUo6bawIpI/AixRIiBY6Jxep9rtgDYonjkCpgnG2WKsbER8kAXJmvuRo6N8Srlf//3f+PnP/85iouLMXbsWADA6dOn8eWXX+JPf/qT0w3sjpzftw694wIwsv9UT5vicxAEgbi+cjy6loeYwZmeNofFSUwZNAGb7xWh/PIO9B2U7rR2uTwOSIsVPEHnsyJcPg+k2Qx0kZSU4BCgbRnZtQNlJcHl8QCTya76LD/C2LH9/ve/R1xcHP72t79hzZo1AICBAwfiq6++wsKFC51uYHej/Oxm8AUcJI6Z6WlTfJYpI6dh7ZZ8xAz2tCUsziRz9mx8uWYbomJ0kMrtj+7xJNwfoo905dg4NkYp4fD5jOJKNmMyGMAVChjXY4InYkV6Crt0pQsXLmSdmAt4fGMHHj3QYdkC5z2RdkdEIj5EYi4aG3RQBDrnBsjiebhcDnJS52DLrnWYkf1sq+C59tKSk03aeSQfLp8Hq6XrqUgOn2dXPjVNXR3ECiXjeoxg5f6do1Kp8Pnnn+P//b//h/r6egBN+9cePHjgVOO6E7pHu3DhfB0WZ7KyfmfQFIlkh6fNYHEyyiAZesQHofSEc7YAcPm2ZdG21WGNiO6B4ro7jO04fekqJvd1oXCkm8HYsV28eBH9+vXDX/7yF7z//vtQqVQAgK1bt+LVV191tn3dAr3WiCMHHmFpdip4PPv2wLC0JipKgerHBpBOjizB4nlmj0tEY50eD+4VOdwWV8CDxdS1w+LyebDaUI4nEDDK3daMQaVCQGAw43qM6EbiEcaO7eWXX8bKlStRXl7eSgU5f/58HDlyhFFb//rXvzB06NCW9OITJkxAYWEhU5N8GovFiqP532NBylxIpa6dY+9OEASB3n3keHSVHbX5GwRBYGHqPFw6fg8Wk2NKRZ7AtinGkRE9cUN904b2+KDsWGOjrFbwBe5ZY+sOG7QZO7azZ8/iv/7rv9qcj46ORlVVFaO2evTogffeew/nz5/HuXPnMH36dKSnp+Py5ctMzfJJaJrGiYK1GDkmBCEh7IZiZzNl1DRcZyOR+CUisQAJ46Jxau/3DrUzOKQ3HmnKuizXNBKzIcWNgA/KBkf5JBaTCdwuxCsszGDs2IRCIdRqdZvzN27cQGhoKKO2UlNTMX/+fPTt2xf9+vXDn//8Z8hkMpw6dYqpWT7JhYPrEB0jxeiBiZ42xS8Ri/kQCrlQq3SeNoXFBUweOAEimQA3Lm23uw2+gAeLDQ6Lb2PqGh7f9hQ3zWjq6yFytXAEYKciOyMtLQ1vvfUWLD88lRAEgXv37uF3v/sdsrOz7TaEJEmsX78eOp0OEyZMaLeMyWSCWq1udfgqt0u2gCRpzJgwy9Om+DUJQwJxq4SNROKvZMychTtXaqBttO/hhVEWbRvKcQUCxlORpy5ewSQXpap5EnYqshM++OADaLVahIWFwWAwIDExEfHx8QgICMCf//xnxgZcunQJMpkMQqEQP/vZz7Bt2zYkJLT/R3733XehUChajpiYGMb9eQO1FXm4e0eLrHnJnjbF7xnedwoeP9SzIhI/pWkLwFyc3L3OtpBXT9GUbNS2KUbShinGJgfIzLEZVCrIg0MY1WHpHMb72BQKBfbu3Ytjx47h4sWL0Gq1GDlyJGbOtG9Dcf/+/XHhwgU0NjZi8+bNWLFiBQ4fPtyuc3v11Vfx8ssvt7xWq9U+59wa6jQ4d6oGqxZnsLJ+N0AQBGL7BKDq2g5ED2IjkfgjikApYvoFo+TYRoyamsuoLl/AsynZaJNjc25S0mZIsxkCYecRTZxCN9rHZnfin8mTJ2Py5MkOGyAQCBAfHw8AGDVqFM6ePYu//e1v+Oyzz9qUFQqFELrjAnARBr0Jp4o2Yml2CgQCF+VcYmnDlFHTsGHHTkSz24T8llljp2LNlnzcv1OIHrHzbK7XtHZmwxQjjwvKBfFHrRYLOO7a4sM6to75+9//3u55giAgEokQHx+PqVOngmtnTiKKomDyw1hpViuJo3lrMTkpAgEBbLBodyKRCMDjEVA36iFXsEGl/RGCILAwZR6+Wb8DYRFmCES2Sed5NobKctXsituEI90Mxo7to48+Qk1NDfR6PQJ/yB3U0NAAiUQCmUyG6upqxMXF4eDBg11OE7766quYN28eevbsCY1Gg++//x6HDh3C7t277fs0XgpN0zi1ay2GDA/C4FjHR7kszEkYGoiKkh0YnrTY06awuAihiI9B43vg1L7vMTVlpU11OBzOD0nUPMOpi1cw0Q3CEQAgfjgcbcMXYCweWb16NcaMGYPy8nLU1dWhrq4ON27cwLhx4/C3v/0N9+7dQ0REBF566aUu26qursby5cvRv39/zJgxA2fPnsXu3bsxa5Z/KQXLjm5AaLgY44dM87Qp3ZaR/aai6oHeLoEBi+8wacB4SOVCXC/d5vS2CRfc1g0qFRTBLo440kw3kvszHrH98Y9/xJYtW9CnT5+Wc/Hx8fjrX/+K7OxsVFRU4H//939tkv5/8cUXTLv3Oe5d2gq93ork6d6f/defIQgCPXsHoOp6HqIGZnjaHBYXkj5jFr5aux3RvbSQKd0f+IAgCFAUZVOQZqvRCKGYnR53NoxHbI8ePYK1nX0aVqu1JfJIVFQUNBqN49b5OA138nHzuhoLkpNZBaQXMHX0NFy7ovK0GSwuhsPhIG3WdFw+7/xwarYoHjl8nk1bA2iaduvcHruPrROmTZuG//qv/0JJSUnLuZKSEvz85z/H9OnTATTtTevdu7fzrPRB1CodTh+vxpKsVKek12BxHKlUAC6HgFZj8LQpLC5GKhPBbLRxP5mND50cG5WRHD7fpviTZqMRPKEbhWTdaCqS8R33iy++QFBQEEaNGtUivx89ejSCgoJaphZlMhk++OADpxvrK5iMFhzfuR65mckQCllZvzeRMDQQFWw6G7+HL+TBaoOMH/hx6rArmpKN2pgJwIawWgaNBgIpOw3pChjfdSMiIrB3715cu3YNN27cANC0ybp///4tZaZN674iCZKkcDRvDSZOCYdC0XnyQhb3M6r/VPz71BYMtnENhMU34fG4sFptEwrxBE2OSCDqfI9ss8MSduGLmkZsXTtAo04HvrvX13xkxOUodg8nBgwYgAEDBjjTFp+Hpmmc2b0WAwcpMbTPFE+bw9IOBEEgJlaG6vJ8RPRP97Q5LC6CyZo2V8C1zbEJbBuJcWwcsREE8ygljuCMNTJfWWNj7NieDGn1JE9u0E5PT0dQUJDDxvkaV09uglwhwMTh0z1tCksnJI6Zjk0FOxHRv+uyLL6Lrb6Ny+fBYovD4tno2Hi2TVnak+KGxTYYO7aSkhIUFxeDJMmW6ccbN26Ay+ViwIAB+Oc//4nf/OY3OHbsWIfBjP2RB5e3QdVgQm56qqdNYekCqVQAgiCg0xghZaPAdHt4P4zYuoJr4xrbyJgYnL97B5FxcZ33y+eDtLrRsXWjkFqMFxnS09Mxc+ZMPHz4EOfPn8f58+dx//59zJo1C4sXL8aDBw8wdepUmzZo+wuNlTtxpawBC1NTWFm/j5AwWImKku2eNoPFC+DZOHU4IrwnrqvKbWhPYFOEf57AtnLOgpX7d8L777+Pt99+G3K5vOWcQqHAG2+8gf/93/+FRCLBa6+9hvPnzzvVUG9Fo9bjxJEqLM1OA5fLihF8hdEDE3G/UufWNQ4W90JwCJCkLTnUbHNstkb4t3WKkcvjMc7dxmIbjO/EjY2NqK6ubnO+pqamJfGnUqmE2dz1kN3XMZssOJ6/DovS5kMsZlO7+xIEQSCmpxQ1N9kkpP6KQMCDxdS1gxkS0huPNGVdluML+KCcmOKGx+eDssHxOg12H1vHpKen49lnn8W2bdtw//593L9/H9u2bcNzzz2HjIwMAMCZM2fQr18/Z9vaCe7/timKwrH8tRg7MQyBQexeFFugaQo0bQJNe0e8xsSx03GlTGVTWRpW0LQZPvPL7ubQoMATEjCbun7A5gv5sNqSRVsoAGnDCIsn4Ns0EuN0MGKjXJQUtztNRTIWj3z22Wd46aWXkJub2xJai8fjYcWKFfjoo48ANG0F+Pzzz51raSc0aL4DVzgaYsFwAO7JbXRu7zrE9ZVjRL+pbunPl6EpNWA+D1ivAiAB8EDzBgCC0SA4AR6zSyZrknfrtUZIZO2LSCzWOzCYzsBKVgIAOBwFRIIRELnxWmOxHTOlQbWhFCpzOXSEHpcef49YwRCEiYeBz2k/biRfwLc92agNI0AeXwDKFvUkh9PqIe9erQrFdx6g8nFNl3VZOoexY5PJZPjPf/6Djz76CBUVFQCAuLg4yGQ/XjTDhw93moG2QNJqaI2HYbbeg0KSDjsGooy4cWYThCIOEkfPcGk//gBNNQD6zQBM+HG0YwWslwHrTdCSHBAcpcfsGzhIiYoLOzB48qI27xnNpdAb9+HJ64mi1NAbD8NivYcAN1xrLLZjIlW4qc4HRZtBgwZfwIHFZEGd6TpU5tuIl6dCyFW0qccX8GyaOuQL+LaF1OJxbZ9i/EFsdvl+FQ5fu+Pa0JGsKrJrZDIZgoKCEBQU1MqpeRKz9TYM5ksu7aPq+g48fmRA6gzbs/R2a4z70NqpNUM3nTfud79NTzAmIRH372rbiEiaHFizbU9ODTXdHSzW2zC6+FpjYUal7kiLUwMAnoCA1UIBoEHSZtzXHW23Hl9oYxZtPg+kTRuvmbknjcGEI9fuAHCx32DX2DqGoii89dZbUCgU6NWrF3r16gWlUom3337bK3JdGcwlXReyE+3DXSgtrkNuBivrtwWarAWoKnT8a6AB6iFoqt6dZrWCIAhEx0hReyu/1XmT5RK6Cr1ucuG1xsIMI1kPvbW6xakBgFJsgdiq++EVDZ31MUykqk1dW6cim5KS2mgQAwdw5UFbMR6LYzCeivzDH/6AL774Au+99x4mTZoEADh27BjeeOMNGI1G/PnPf3a6kUwgqXo0XVXOdTw0TePYoUdYtiANPB67tmITVJ3t5Tiei1QzYsAEnL96AqHxP56zkjVoPVJ7Gtpl1xoLc4zWtg9HNSouJIrWv1Uj2QAhV9nqnFatA8+GYOVGrR4cG377VhsV4aTVCtpKok6rc8tAiA2p1QnffPMNPv/8c6SlpbWcGzp0KKKjo/GLX/zC446NABeuuNFUl+chKloKqVTg9Lb9FsLWy8uzGRBuPjoPZWDrOIEEwUPTddTZL9k11xoLc4gfrjXSSkOntqKqlouae0b0mx/Rulw7gp+dBw5h7ISULvsoOHAIoYO6TsdVeOAwAvvGdllu7+HjUPSMAY/D6fJKcwrdaI2N8R2lvr6+3eDHAwYMQH2956aUmiAg4MV3XcwOLpbUYUkWGy6LEdweaLr5d7Z+wQO40W4yqH0a6oyIGZTc6pyA1wdmy/VOanEg4Pfp5H0WV0HTNAw6E1QNOpRWXoSm3gCt2gCVUQMuF5AoeJAqCfSc0qPVkgEBHmT8yFZtaRo0oCkaAUFtRSVPYtIbYVLrMK7PhE7LWS0W6B7XImXy3E7LUSQJ1f1KLMlcgls1DbhZ7el7p3/B2LENGzYM//d//4e///3vrc7/3//9H4YNG+Y0w+xFIhzt9DYfP2qAXCGARMKO1phAEELQ/OGApZMoNPwRIAjPfq8N9WYMDpK2Oifg9wPHdAIUpUbbKcmmm6VIMMY9BnZTLGYr1I16lN5vcl7qBgPMhqa1MJGED1mgCPIgMXr0ngWZQopqUzFqjBc7bC9UPBgconUghYKDhzB2YtejtfwDBxE2pOsHmcIDRxDUt3eXa/B7jhyHskcMOFwu4sKCIBcLoTGa4MpAOARNg3CwA0fruwvGju1///d/kZycjH379mHChKanl5MnT6KyshK7du1yuoG2QoAHuWQ+eNxwp7d940w+UmbMcnq73QLBeIA2ANYraD1tRwO8QYBgrKcsa7KCpmGxUODzn/4pcCGXLIBavwUU1YAfdVY0AC5kkmSXXGvdCYqioNUYoWnUo+xhGbSNJugajbD8oFDk8TiQyIWQB4kR3Xs6Bo6SQyTuOLVMhGQUSNqIetMNPH2tBQn7I1w8slX5xrpGUFYK8mBlp3bqNTqYGrUYPz2z03Jmowm6qmqkTFrWaTnSaoXq3j0syVwCAOByOEgfORD5xVehMphszkrAGHYqsmMSExNx48YNfPLJJ7h27RoAICsrC7/4xS8QFRXldANtQSaaguCA4SAI50dqN+hNMJtJKAPZ6CL2QBAcQDQDNDkcsF4DaB1ASAHeABDcYE+bB1WDAQpl+yNGDkcBpWwlzNYKWKwVoGkSPG44hPwEl1xr/ojRYIZapcelR5eg+8Fx6bVmgAYIDiCWCSFTCCFViBCfMA1SuRQCkX0jeAIc9JBOQYhoMBpM5bBQevA5EgQK+0LEDWxVlqZp7CjahymzcrpsN69oL6ZNTe6y3M7CvQgdPKDL0Vrhnv0I6RMPDvfH9b4AsQi5E4bjbm0DblY+RGeT4CxdY9eqfVRUVBuRyP379/HTn/4U//73v51iGBNEgmEuu9HcKd2BAYMCuy7I0ikENxjgTvK0GW0ouXEcPWKknZTgQMCLd9nara9jtZLQqg1Qq5pGXbpGE3RqE8gfwkIJRDxI5UJIFUJE9ZwGmUIKsUzs0u0yIm4gIiWdzwTsu3Aa0pAASAI6+9sD+y6VgMPjIiC4c9Wutl4Fq8mEGQM6n5426nTQNzQgfeqcNu9xOAR6hwUhQiqEKyKYsqpIO6irq8MXX3zhEcfmKmiaxt0KDZ5fnuVpU1hcxINKHUbPyvW0GV4LTdPQa03QqPW49OBS03Sh2gjTD2tdHC4BaUDTiCsoeCJi4qSQyqXgtZna9R5IkkRl6T3MyVzeaTmapvGo5AbmJ7eNSvN0uV2Fe5A6o2tx2a6du5GSOMcz+2DZqUgWAKi7nY/IHpKmjZksfgdN0zAYSEikHa/bdAcsZivUKj3UjTqUPbwMvdoEvcYMiqJBEIBQzIdMIYJUIURs31mQKmUQ/v/2zjs8quvM/98ZTW+qSEgUIcAIMBgBomMQVfTmQrDXxn5Y72Zd4pif42AnMXY2Ds56Ezu7j2MndhwnXjsUS4giIQkEooNpwhQhuoUQIAHS9HLL+f0x0oBAzEh3yp1yPs8zz6O5c+4571zNzHvf97xFpYjYIgWbd+1Eev8MyBTeO3KU7NuL+O6pUKi9e4O2HTwEZbwBar33uqeVh6sgkcXBkChezmasQBWbF05/34T5+d7DdimRS1OTDQmJ0R/p2hqkccdd6IDF6PRUtJfJpNC2KK609InQ9ddCY4jOGzqHzYGmK7cw4/HnvY5jXQxunbuC+Y95t+p4jsPNM+fwxIKnvI4jhOBG9Wk8PlM87w91RVJgszrBcgQGAw0SiFaO1exDt+7e91giAUKIO0jDE13ogNXohN16J0hDo3fvcyWljEN6Dy10Bi3kytjrIVhUtg29RvT2aW1u3LYdaYP7tAnwaI+SHbuQ0DsTMrn3a1m+cy/0qWlQqtWdljlgUFfk/Sxa5P1Oo7m52V9ZwopLVUUYOIgGjUQz9XVWjJgeGftrLMvBbLS1WF1ud+G9QRq6eCW0BhW6ZU6GLkEHtVYVse7CYNDU2Aye4zGgV57XcTaTBfZmM6blzfc6zmV3wFJ/HYsXeQ/vZxkGTT9c9oT3U4JPhxVbfLz3zPz4+Hg8+6x3sz1SIITgymULZkyYLrYolCDRur+m1oTH/lprkIbJaMWJqydhNbndhS6HO0gjLk4KrUEJjUGJ5JRx6NnXbXXF0bqlHYIQgo1l2zBx+pM+x27YUo7JEzpQYmtLOVIHD/B581BStg0pDz3k0/oLNtQV2Q5/+9vfgilHWNF4fiO69dBG5R4DxY0Y+2suJ9MSpGHDqfpTsJqcsJnd1SYkEkClUUAbr4QuXoVeD02HLkEHRQQHaYQTW4/shz41Hmof4f1bjx+FTK2ELinB6zjzrdvgWRaT+3mvdGQ3m+E0mrAwLwzaXFFXZGxz+mQzFs2kQSPRzLGafT7y1wLD3uoDOHO4HpAAMnmcJxk5rdtE6AbqoNGr6Q1UkOFYDnUn65C/aKnXcTzP43rVWcyau8TrOHd4/1bMm+bdVQkAJSXlmJMnUnh/DEMV2z3YLA4AgF5Pg0aimVDsr+0+tR/nv7+OvAVLIfcRWk4JHkXbtqH74B4+c+tK9u5BfGZXKFTe3dNbD3wHdVIC1D4aLO84dAxxCjn0CR3fqyeEoHhjcYfHd5ZIcSX6C71VvIeLx4owcFCC2GJQgkio9tdqa25izPSnqFITkeabRtiabRgy0Pt+OeN0oeliPSbmeh/HsSxu1ZzH7HH3Vw65G0IIGqpPY147FUa8nbOhYAPUhoQOn9MpCAnMIwKgiu0ueJ5HXa0VuQMmii0KJYiEan/NYWOg1lLLXywIISgqKcejkx/zOXbD1gqkPdLXp1u4pGInEvtmIU7m3forq9wNQ3oGFKqO/f95nkfRuvXQJiYjf2T4lZ6LNKhiu4uGc5vQPVNH/eFRztEzwd9fIy13tvSzJB7Fu3cipVcXnwEjlmYTXBYbxmSP9zrOabPB2tCI/JxHvY5jXS4Ya69g9ui8DsnJ8zyKvi2CLiUVs0Z7n9sfWqMi/X1EAnSP7S6qTzXhiTm+q3hTIpv6OitG5gd3f81mcUKloS7IUEEIgcvhgsVoxeEr1bAZ7TDWN/msMAK4q/d3LLx/K9IeGeg7vL90G1Ky+3UoKMhtqRXCkJqOmcG21GhUZOxhMdshlUig1UZ/iaVYhhAChyP4+2sOh4sqtgDDsRwsJiuszVYcrauB3WSHw2wH35KkLlPKoTaooTaokZ01DobcBN8NP48dhkKrhjbBe56usfEWwBNM6jvM6zir0QSX1YJFg33fIPMch/Xr1iOhazfMGOG9Mzelc1DF1sKFo0UY+AitNBLt3L4dmv01luEQJ6Oe/s5ACIHd6oDFaMGR2jOwm+ywm+xgnQwAQCKVQmVQQW3QILPLMGj66KAx6AQnqfM8jxvfn8fseb7D+7eUbsWCfO+NRgFgy5YyzJ3YsVShTUXFIVVqEt798HeOSIAqNrg/4NfqbJg7JQySKClB5VjNPnTv6T1MOxAwDAeZglYFuRfGycBitMBitOJo3Vk4THY4LQ73nqREAoVGAbVBDZVejYH9JkITr4NCpQzKXmXxrt1IzMqAXOndei/fdwDaLslQab3v1W0/eARylRpaH1WaAGDnvqMghA+tpUZdkbHF9ZqN6Jmlpxv9MUB9nRWjZni/Qw8ErIuNSYuN4zjYzXZYjFYcuXIGdrMDDpMNXEsngTh5HFQGDdR6Ffp0GwXtQB1UutB3EnA5nGj+4Rrm+ajezzEsbp+7iCcXPu11HM/zaDxzBk/O892R2+Vw4NrZU/jRfN/lvSjCoIoNwJlTzVg8nwaNRDut+2sqdfBdkeeaz0Imjz6LjRACp90Jq9GKQ1fc7kKHyQ6XzQnAHQWq1KugNqjRM2UoNJnuLtVyZXjtXW8o34auOQ/5VKjF23YgqV8f3+H9O3Yhvnt3yBXerT/G5ULR2gJ0fzjH59hAQ2tFxhAmow1yuRQaTXh98SiB59YtKxKTQvNjwjIc4uNHh2StQMMyLKwmK6xGG47U1cBussFhcoDneEgkgFylgKolSKN/1jhoDDooteqI8XiYbxvB2pwY/ZD3KESH1Qb7zduY+6j3PTPG6YSp7iqWLPJdvX/T+o3o2u9hTBo4uFMyB4RAJFhHSIJ2zCu2C0c3YOBgGjQSCxw7uw/dQlAfEgA4lodMEZ5fL0II7BZ7S2h8i9VltIN1uYM0pHFSqPRuxZXZZRi0ffVQ66Onk8Cmsm2YMmmez3HFJeWYOXGG7/D+LVvRZUB/n9bfrgNViJMpMGVwTmfEpQggPL95IYLjeNyot2H+NBo0EgvU19kwOgT7awDAujjIfLivgsndOV2t0YVOqxOEJ5BIAKVW1RJhqMag7DxPkEa0U3b0EJTxWmgMeq/jtlcdh0QqhSE52es4q9EIxmHH9Ie9V/nneR7Xz53GYzMXdFbkgCGWK/Ljjz/GBx98gOvXr2PIkCH43//9X4wcOdLneatXr8aSJUswf/58FBUVdWrNmFZs189sQFZfQ8S4UCjCIYTAGaL9NQBgmeBabBzHwWaytQRp1MBhdisvnm0J0lDIPNGFfXuMhiZeD5U2tjsJ8ByHhhMXMGeB90AQQggavj+NhbMe9znnlpIyzJvk+8a4rGwH4rt2g0qt6bC8AUeEqMg1a9Zg+fLl+PTTTzFq1Ch89NFHyM/PR01NDVJTUx943uXLl/H666/j0UeFVWKJacV25nQzliycK7YYlBBw65YVScmhs0hYhvNZTd4XjIuB6ZYJh2qrW5KRHe0GaWR2GQZNljtIQ0YLLj+QzTt3IalPd8jk3q9R2Z590HVNhVKt9jqu4sAhKLQ6aPQGr+MsxmZYbjdiyfzFnZY50vnDH/6AF154Ac8/764A8+mnn6K4uBhffPEFVqxY0e45HMfh6aefxrvvvovdu3ejubm50+vGrGIzNVuhVMVBraY/BLFAKPfXAIDzw2IrKCuHucGEOHkcNIlaaBM06N97PDTxeig1KuphEIDT7oDxyg3Mf9x7TzaWYdB04TIWL/oXr+N4jkNjTQ0Wz/OurAghKNlYgkX580T/vwXSFWkymdocVyqVUN6TD+hyuXDkyBG8+eabnmNSqRRTp07F/v37H7jGr3/9a6SmpmLZsmXYvXu3IDljVrGdP7IBE0fSKv6xQn2dDWNm+o5aCxQsw0EmINiiqbEZjM2FmR2ocUjpOBvLtiF9WLZP5VJcvh3J/ftCGuf9f1e6fScSevaEXOHdtV1RuQ+65C5Qa4NfFMAnAYyK7NGjR5vDK1euxDvvvNPm2M2bN8FxHNLS0tocT0tLw5kzZ9qdfs+ePfjrX/+Kqqoqv8SMScXGcTwartvRLd93hQBK5EMIgcvJQakKnXXOcbygKEKXwwV1vHcXGKVzbD99HBzDYlQf71U+7GYLnM1GzJs4y+s4l8MB87VreGqR9706jmNxq/YSliwMbsFtMbhy5QoMhjsu2HutNSGYzWY888wz+Oyzz5CSkuLXXDGp2OqrN6B3Pxo0EivcvBna/bVWhHy+WBeLOD/35ih34HkeVw9VY+Zs31U+ireUY+aEmR0I7y9H6gDfVf7LSncgJbMP4uLC4/8ZSFekwWBoo9jaIyUlBXFxcbhx40ab4zdu3EDXrl3vG3/hwgVcvnwZc+feiXvg+ZYC1zIZampq0KdPnw7JGZMhUjWnm/HosElii0EJEVVn9yGje+j21/yBZVjERWHFErHYXLkTib0zoNR4j0asOHoMUrkc+iTvOa2WpiZwLgbTBnqv8u+022C53Yj83DBK0icBenQQhUKB4cOHo6KiwnOM53lUVFRgzJj7ref+/fvjxIkTqKqq8jzmzZuHSZMmoaqq6j73pzfC41YihDTftkCtkUEVQrcURVyu1lkxdpZ3t1G4cOr2ZaTrRahKEYXYzFaYrjZi3qJnvI4jhKDxxBksmuO9ziMhBFtKyjF/qu/yeyWbStG138Mx7xVavnw5li5ditzcXIwcORIfffQRrFarJ0ry2WefRbdu3bBq1SqoVCoMGjSozfkJCQkAcN9xX8ScYjt/ZAMmjaZBI7GCe3+ND+n+mj8EIk2A4v6/F20uxZTJvqMRS3fthb5bVyhUKq/jKvZ/B1V8PDQ678nduw4cgyQuDlMGDem03MFEjATtxYsXo7GxEW+//TauX7+OnJwclJaWegJKamtrg5JbGVPfIJblcLPRgfR0GjQSK9y8aUVySuRU1OCoYuswPMfBbrHBZrTg4OVzcJqtcJptniT1hJ5doUtM8DoH63Kh+dIPHQrvv3nuHH4033sgCCEE18+exhNzHuvUewkJPHE//J2jk7z88st4+eWX232tsrLS67lffvllp9cDRFZsq1atQmFhIc6cOQO1Wo2xY8fid7/7HbKzs4OyXt2pDejbjyq1WKIqxPlrrQiNquZZjgaPtEAIgcvuhNVoxoHLZ+Ey2+E0W8HY7ySpK3RqKPVaPJz2MNRZeqgNOp8J2HdTXF6BlIH9fIf3b6tEYq9ePufeWrEH+tSuUCi9W3+U4CLqN2jnzp146aWXMGLECLAsi7feegvTp0/H6dOnofXR1E8I584045kn5gd8Xkr4Isb+GsfxkEqF7a1wTGwpNpZhYTdZYDVZ8N3lc3CabXBZ7CCt0XBKBZQGDRR6LYb1HQmNQQeFOjCdBGwmM5xGC+ZP8l59yGm3w9xwA08t9J4HyTIMmq7+gKcWhqYeaaehjUZDQ2lpaZvnX375JVJTU3HkyBFMmDDhvvFOpxNOp9Pz/N7sd2/cajRBp5dDqYydH41YR6z9NdaP7tluV2Rk7Ad2BJ7n4bDaYTdZcODSHXch19pJQBYHhU4DpV6DwRmPQK3XQaXT+ux/FgiKS8oxK893nceSkjKkdSC8f0vJVqT29m39UYJPWP3KG41GAEBSUlK7r69atQrvvvuuoLnPH9mISaPzhIpGiUAaGy2i7K8xDAuZwO7ZHBt5e2yM0wWr0Yz9l87CZbHDabKCsTpAQCCBBHKtCgq9W3mNHDgear34nQQqjhyFTKWEriXq7kGYbt0C4XhMHTDU6zib2QSn1YxFU70nd4uJBAEIHgmIJMEnbL5BPM/jpz/9KcaNG/fA0M4333wTy5cv9zw3mUwdym1gGBbNTS6kpXlPKKREF1Vn94uyv8a4WMHds/kwdEXyHAeb2XpXkIYNLovtrk4Ccij1Gih0GuT0HAq1QQ+lVhO2nQR4nkfDyTN4bI7vOo+lW8qxcLrv7YstxeWYOyk/UCIGB9poNPS89NJLOHnyJPbs2fPAMe0V2uwIdSc34KFsGjQSa9RftaLXkNDnr7ldkcJ+1AmEVSzxB0IInDYHbEYzDvxwDk6TDS6zDYyjJUhDKm0J0tDg4bRB0PTRQ63XhZ0C7iilO/fA0CPDp9W4be9BaJKSoPax31+57whkCiV0hoQASknxh7D4ZL788svYvHkzdu3ahe7duwd8/rNnjHh+yYKAz0sJXwghYFzi5K8xDBd23aZZF9NidZnx3eXzcJqt7iCNljtwuUrpdhcaNMh9aBTUBj0U6ujrJMA4nTDW1vkM7+dYFrcunMeSBd4DQXiex43z1XjSR3J3OCBWo1ExEFWxEULwyiuvYP369aisrERWVlbA17jVYEJCogJyWqYopnDvr4kTcu12RYrjhuNYDqXfHYCz2QKn2QqOYQG4gzSUeg2Uei0Gdx8CtV4HtU4bc4EOxWUV6PJwtk83aenWHUjK6u0ziGVbxW4kdO0GRQCKAAcdGhUZGl566SV888032LBhA/R6Pa5fvw4AiI+Ph9pHk7+Ocu7IRkweQ+tCxhpi7a8BLRabUMXmxx5G2eHvcOPkBST16Y5Rg9xBGvJI+MENEVajCYzVhqkDRnkd57TZYL15E0seneZ1HONyoenaFZ9pAJTQI6pi++STTwAAeXl5bY7/7W9/w3PPPef3/IyLhcnoQpcuYdALiRJS6q9akZWzQJS1LxjPQqsZEfJ1G05fwvzHno05K6yjlJSUY5aPljQAUFxShtSHfYf3l5ZsRVqf/gENkiGEYMumUt8DBSAhBBI/gz/8PT9UiO6KDCa1J4rQrz8NGok1WvfXFEpx8sFYFw9ZfGi/Wk67AzKlnCq1B7Dt0GHItRpo471HRlcePQ4AmJqd43Wc1WSCy27FtJzcQIkIQgg2Fm6CPFhVS/iWh79zRADhGY8bIM6fNWFsDnVDxhpi7q8BrVGRnVdsPM8LDtbYcfI4dGnJgs6NdniOQ+OpGsx5dIbXcYQQNJw6jfl53scBQGlxKebkBS68nxCCjQUbodLoMGvs/cUpKJ0jahVb4/VmJCYpadBIDHKsRpz6kK1wLA+ZgMoZHMNBKvDzarlxG8P7hN79GQkUb6tEQu9MyBQKr+O27dkPbUoKlGrvvdsq9x6GXK2BzhAYbxAhBBsKNkCtM2Duo3kBmbM9Wl2R/j4igahVbOeObKJBIzFK/VUbknqJVwGCdQmrHsL40WSUsTmg0kVGM9VQYjOZYWu8iRnDvLeq4lgWty5exJxxk72O43keNy6cwbyJ3gNLOgohBEXfFkGjT8Sc8UFupxXiRqNiEhZ5bIHG5WRgtTBITqZf9FiDEAKWEW9/DQBYhhfkiuQYVnD+G8+wiIuiGpOBgBCCzZu2YM7kub7rPJZXILlPX8TFef+/bd22EwnpPSBX+B9tyvM8NnxbBF1CCmaPHe/3fJQ7RKXF9sP3G9BvQILYYlBEoKHBjJQu4rYM4VgecgEWG+uHxQaCsC1hJRZle/ZBnZLkM2DEYbXC1tSEGTmjvY5zOZ1ovn4Vs0Y/6rdsPM+jaN166BO6hE6ptZbU8vcRAUTdN4EQggvnjBg7JE9sUSgiIGb+WisswwlSUP64IiluZWE3W3D76jWUVO5C04XLmD3Gt8uwpLgMcybmdyC8vxxpfQf4fQPhVmqFMCSlYdbYcX7N1RlaK4/4+4gEos4V2XCtGV1S1ZCFWUkjSmiov2pDn2GLRJWBECLoxy/WerEJweVwwm4y48D583CZrWAsVjB2e0uRTUCuVkOh10Kh02LR7Cd8pj9UHq6CJE4KQ2L7HUVasRibwTgcmDZkuF/y8xyH9esKkZCSgZmjx/g1F+XBRN236NyRTZiVF5iNXUpk0bq/JhewvxUOsAyLOIHtbqIFnuNgN1tgM5lx6PwFuCxWuCxWEM6dQBWnkEOucyuucX3cpcFUWq2gNAlCCG5Un8bjM33fCJUWl2HeFN+927zBcxzWry1AYmp3zBjl3e0ZFGh1/8jE6WDgsHNITPIerkuJTm7cEH9/DRD+3T958xK6ah8WtmaEhKsRQuCy22EzWXDw3Dm34jJbwTldANydBOQ6DRRaDUZ0y4ZGr4darw9K49HyXXuhT02D0kf5vh27v4NSq4dWJ7ztFcexWL+2EElpPTBjpPeSXsFCwrsf/s4RCUSVYrt8vAj9ByaILQZFJKrO7kdK1lSxxRBMtLgiWYaB3WR2W10XLoIxW8HYbCC8W/nK1ErItVoo9FpM6J8LtV4PhSq0nQRYhkHT5cs+6zzyHIeGi2exeP6TgtfiOBbr1xQgOT0T+SNGCp6H0nEi/1vUAiEEl86b8K/PiLu/QhGP69dsGDcsUWwxIPT3WWj3bELcnapDBc/zcFqsbqvr/DkwFqu78WhrJwG5DHKtBgqdFqN7DoRGr4dKG16dBLaUVSDloYd8ylS+dScSu2VCLvee3P0gOJZF4Zpv0aVbb0zPDVz5LUFQV2Tkcf3qbaSlqxEXF9t7FLGMmPUh70bod59jOMgE5KJxLAdJAPfmCCFgHE7YzRYcaHUXWqxg7Y47QRoaNRR6HUZk9IO6tx4avd5nZY9wwW42w2E0YoGP0lkuhwOmhmt4apGw6v1hpdQA2rYmEjl/pBhzpk4XWwyKSDAMJ1oPtLshhAi32AS6It2J3cK/yjuOfw/jD3VtgzSUcih0Wsh1WozvmwO1Xg+lRhMVjUdLSsoxJ893eP+W4nJ07ee7yn97sAyD9Wu+RWqPhzBt+DCholIEEhWKzWFzgmF4JCQEpocbJfK4fduKxETxLQbWj+7ZHCtMsbEMI7jGpMvuwPVjJzB36rygBWmEEzsOHUOcQg59gneXtbnpNjiWwZTBQzu9BsswKFyzDl179sPUYeGj1GKpbY34t7gB4IeTJcimQSMxjd3GQK0R/0fZH8vR7YoUYLGxHKQCg06MjTdh6J4BXWJi1Cs1Qggaqk9j3kTfVf5LS8oxb1Lnq/czjAuFq9eha2b/sFJqAGjlkUjjymUzRg8OcgFRSlhjdzBQqcQPTmAZNuSKjXUxggMz9p+qxtiswYLOjTTKKnfDkJ4BhY+u4jt2fwe1IQFqbecaFLcqtfRe/TF1aI4fklL8JSoUW1q6htbJi3Hqm08A2tCVJ3oQjIuDTKBbkBAiSEFxDCs4TcDR1Ax9cvT3cWNdLhhrr2D26Dyv4ziOReOlc5g3oXNpI4zLicLV65CRNRBTwlWpEdxpNir0ERkGW3TssY0f7n9RUkpk43BwSO4qfkQkywpXbELhWFbwHhvheEGRmJFGSek2pGT383kDXF5eieQeWZ1yy7qcTqxfsw7d+gzC5CGP+Ctq0KB7bBGGwUCDRmIdl5MLi1B/xiXcFSmUozdqIRW6Pxb5QY4+sRqNcFktyB/sPTnaabfDfLMBM0aO7fDcLqfDrdT6Dg5rpRZrRIXFRqE4HBxUKvGjIsWo0M8zHAYk9w/pmpECIQTFm0qwYNpcn2O3FJeha7+HOxze73TYUbS2AN37PoJJjwzyV9TgQxCABO2ASBJ0qGKjRAVOJweFSvyP8/mms9BqQpuMywlsMkoixK3kD2WVu6HrkgqNTu91nOn2LRCex5RBQzo0b6tS6/HQEOQNFlbfM+TQyiMUSmTBsURQc89Aw7I84rRCm4UK+9HgWWG5czzHQRLFQVdOux3GK1ewxEc9SEIIykrKsSh/XofmddhtKFpbgAXTZsFgEL+EG+V+xP8loFACQLhYHyzDQSagbY4/8vOsMIuNY1jhe3MRwOZNJeg6aLDPgJHtOw9Ak5AElcZ3g9pWpbZw+mzo9QkBkjRE8PB/T5VW96dQYg/WxQuyHHmOh1RgnVNecGI3C2mEN+RlGQZ2s7uTwJGa83BZrXDZbQAh0CanYEq2d9cix7G4+cMFLFnwI59rEUKwqWADFkydFXlKDbEVFUkVG4USQDiWF5RTxviRi8aznCDLKxIsNp7n4bBYYDObcbjmAlxWC1xWK3i2pZOATAaFVguFVoexvQe0dBLQdTivtax0O5J79u5QeH9p8TbEp6TDEE/dj+FOeH+qKZQO4C48HB5x66zg6iEspAIr9HMsKygXjWUY0S02QggYpxM2kxnfnTkHl9UCxmoD47ADACQSKeRqNRRaLUb27AuN3gC1Vgd5ADoJOGxWWG7fxFMTp/kcW7FtLxw2M56cOd/vdUWDBo9QKJGD08lCoQiPIAihe2wcywo6DwAIywtSUDzLQhqC5GyOZWG3WGA3m3H4TIu70GYF4Vs6CSgUUOp0kGu1mJA9BBq9Hkp18DsJbNlchjl5032us2vXYTQ3XsXi2YvC5gZKEFSxUSiRg8POQBkGdSIBgGOE7bG5LTbh70FYaxU2IM0/CSFw2mzujtk15z3uQs7pAiSANC4Oco0GCq0OozP7Qa3TQa3TIS5OvJ+fXQePQyKVIj4pxes4QgiuXT6DH819nJbtiyCoYqNEPA4nGz6KTWAQiBiJ3RzDCO4KsG3fQVgaGuAyW9yNR1Vud6FCp8XkQblQ6w2QKxRhaeEQQnD97Ck8NnOBz7E7tu+HISlNcAftsIJabBRK5OCwh0dl/1aE/Ji7K/uH9j1U1V/FsJTegs5tPHMGC2csgNYQH5bKyxsVO/ZBl9wFKrXG6ziX04GGugt4av7iEEkWZGIo3J/a1pSIx+FkoVSGj2ITAsuEPvSeZ1jBTVHjlEro4hMiTqlxLItbVy5hzvhJXscRQrCxcCO6P/QIZCGOHC3fvDWk60Uj1GKjRDxXm76HLH682GL4xclbl9EtPrR90YQmdvMcF3EKrZUtW7YhpVdfn/t7W8t3QWtIxORHQvc/IYSgeH1J0OaPpTw2arFRIh53nUjxK/sDwrcgOEZYyD4AEIGVaXmBaQIcy0IqYuCHUOxWK+ymZuQPH+V1nMvpRNONK5j7qHerLpAQQrC5sBhSaRxmTZgQrEVoB20KJVJwOjgow0SxCYVj+ZDXe3TXmIydiiVbNpd2KLx/y+YypPcaELIoSHdFk02QyeSYNyl0yjSaibzbLgrlHpzOKFBsDIc4hZAka38qlrCCFJs7sTuyfjp2HTgGqUwGQ0KS13EWkxGsy4Gpw4aGRC5CCDZ9uxEKpQZzJgbJUmuFJ4DET4uLjwyLLbI+nRRKOzjCxGJzh/oL23tyuyKFlsUSZj3xLCeseDIb/qW47oYQguvnqvHE7EU+x5YWl2HepOkhkKolQGXdBqjUOsye8GgoFoyZcH/qiqREPBxLIAsD15i7e7ZQJcMLtJ78UWzCLDaOiaw9tvKtO2FITYdCqfI6bufOw1Ao1dDpDEGXiRCCDeuKoFLrQ6PUYgyq2ChRQThE6TGMcMXml8XmRx86QTl3bOS4Ih02K4w36jF77ESv43iOw7XL1Zg/yXfdSH8hhKBobSE0mnjMnhDKaN5ABI5EhsUWGZ9OCiUCYBkOMsGFjIV1BRAjkCOSXJHFG7dg7uQZPgNByssqkZLeK+gVRniex4a166HTJ2Hm+LFBXes+qCuSQokcwqXJKOPiIPOjGLPQeo9C3In+cPxyHYaldg/pmkLYvusgFGqNz4ARl9MB463rmDkmuIqG53kUrSmA3pAceqUWY0TGbReF8gDCqWWNP65IobAuBtIQr8mzLGQy8YN12oNjWdgsZtjMJjRcPIunFi7xeU7JplJk9BoQ1M8Rz/NYv6YACQlpyB/rPY8ueEIEwJVIoyIplODjcnHh1bIm1PUeG+qQndA3pGvynLD8t0BACIHDaoXdasbhE+fhslvgslnBMQwAQCKNg1KjhUKjxaIZ833KaWq+DZ5jMWVoTtBkdiu1b5GYmI7pY0YGbR2fEN798HeOCIAqNkpEYw+jljUMwyFO4B6bUMTY7xIaTdlRGJfT3TH75Dm4bFY4bVZ341FCAIkEcqUKCo0WSo0Ok4bkQqMzQKFUdnodQgjKNpdh4fTZQXgXbnieQ+HqAiQlZWD6mBFBW4fSFqrYKBGNwxE+iu1C81nodALvyAXuE/ICS3HxPC/Y9eavK5IQApvZDJvFhKMnz8Nls8Jlt4LnOABAnFwOhdptdY3NfhhanbvxaKArgezYcQAafQI0Gl1A522F5zkU/nMdklN6YNro3KCs0SliKHiEKjZKRONwhE9lf9bFCa6WLxSe4QRZbDzLQiKwySjvp5VYuHodZAoVFFotRmb1hUanh0arF1wrUwgcx6LhyvmgtaThOBaFq79Fl5SemDp6eFDW6DR0j41CiQwcjvDpxcayPGQKAUrGL+uJE5T/xvqR/8ZzwtYEAOOtm5Ap1Xg8f66g8wNF+ZYdSMnICkpLGo5jUfjPdeiS2gtTRw0L+PwU34THrjuFIpD65u8BXXiETrMMD7mgJGtOcGQjJ7D1jD97c+49NmHWVeXOfZg+apygcwOFw26DuakRM0ePCfjcLMui4J9rkZqWFX5KLYaq+1OLjRLROBwcErqER+i5Oyqy818phmERJ7QUl+CKJcKrhxAQQftdHMfCabX4zCsLNls2lyGj98CAh/ezLIvCf65F1/Q+mDwiJ6BzBwSCAOyxBUSSoEMVGyWicTk5qFTBrRbRUThGWPUQ1uWHYmOF7bH5UzxZKLeuXYO+S1pI17wX4+2bACGYPOSRgM7LsgwK/rkWGekPYdKIIQGdm9J5qGKjRDQOBweFKjw+xizDCXNFssJbz4BAmPUkQprA8bM/IDczK6Rr3g0hBGUl5Xgsf15A52UYFwpXr0VGRjYm5QZWYQYUGhVJoUQGTicfPhYbywuyvBiGDX3+mwg91XiWRZyIXQG2V+yDLj4ZarUmYHO2KrVu3fojb/jggM0bFHgegJ8J1nxkJGjT4BFKRMO4Ql/t40EQImzvye2KDO0P/tG6OuQk9QzpmjwnPOjEXziWRePVi5g7IXAdqhmXE4X/XItu3QaEv1KLMURVbLt27cLcuXORkZEBiUSCoqIiMcWhRCjhUitSKBzLCd5jEwphOeF5YwLdURzLBiW8viOUllQgtXufgFmMLpcTBavXonuPAcgbPiggcwadGIqKFFWxWa1WDBkyBB9//LGYYlAimEhXagBw8uYlpGsfDumaQstikZayVoLW5IRVSfEXu9UCq+kW8kcGpviw0+lA4eq16NlzECYOixClBsSUYhN1j23mzJmYOXOmmCJQKKLDMVzIXZGCu2ezLKRCK5ZwXMj32AghKN5QjHmT8wNyE+R0OrB+9Tr0zByECUMHBkBCSjCIqOARp9MJp9PpeW4ymUSUhiI24dKHzV+E5r/58/55lhOe2C1QOfmT2C2UHdv3Q601wGBI9Hsup8OO9Wu+Rc/MwZgwdEAApAsxMVRSK6KCR1atWoX4+HjPo0ePHmKLRBERl4uDXB4+H2GheoZnhbWB8ScXTbDFxjDC1+TYkNbSZFxONNRdwLy8KX7P5XDYULhmHeZNmR6ZSg0AIXxAHp3l448/Rq9evaBSqTBq1Ch89913DxxbWFiI3NxcJCQkQKvVIicnB1999VWn1wyfX4UO8Oabb8JoNHoeV65cEVskiojY7QxU6vCJiBTq6RLqinTXe/RHsYW2FBchJKSuyOKNW5CRNdDvNe12G9av+RYLps6AQZ8QGOFihDVr1mD58uVYuXIljh49iiFDhiA/Px8NDQ3tjk9KSsIvfvEL7N+/H99//z2ef/55PP/88ygrK+vUuhHlilQqlVAK6LtEiU6cTgaKcKnszwiv7M8JdEVyrB+FjP1ZU6TIxvYghMDpsMNmMeNo1Vk47VY47VawjBNqrQFThw31a367zYqidQVYMHUG9Lr4AEktEoT470rspFviD3/4A1544QU8//zzAIBPP/0UxcXF+OKLL7BixYr7xufl5bV5/uqrr+Lvf/879uzZg/z8/A6vGz6fUAqlk9jtbNhU9mdcLGQC3aIcy0Gm6Lz1xPrhiiSEFxQEwjKM4D02f7BbLTA23ULV9+fhtFvgctg9bjG5QgWlWguFSouJQ3Kg1eqhUKr8Dhax2SzYsK4QC6fNhE5rCMTbEBcSgD22FsV2b3xDe0aHy+XCkSNH8Oabb3qOSaVSTJ06Ffv37+/AUgTbt29HTU0Nfve733VKTFEVm8Viwfnz5z3PL126hKqqKiQlJaFnz9Amj1IiD6eTCZtebAzDCVdsAq09zsUEtZN1u2sy4lhsGwuKkJjaHaP794NGo4dGo4VUGrz/vc1qxoZv12PR9FnQavRBWydSuTe+YeXKlXjnnXfaHLt58yY4jkNaWtv6oGlpaThz5swD5zYajejWrRucTifi4uLwpz/9CdOmTeuUfKIqtsOHD2PSpDuVAJYvXw4AWLp0Kb788kuRpKJEClebvofUIG4LlFZYhhPUiw1oqVgiwHriWOHtboRy/Ie6kCs2jnNHYs4ZPyEk61mtJmz8tgiLps+GNkjdtUWB5wGJnyWxWqzkK1euwGC4Y8UGcotIr9ejqqoKFosFFRUVWL58OXr37n2fm9Iboiq2vLy8qAnZpoQep5NHvDI8WtYwDAtZiOs9sn5EKAqFZ1mM6BbaQsbG27egCVHQhsViwqaCIjyWPxsatThKraJ4W3AmDqAr0mAwtFFs7ZGSkoK4uDjcuHGjzfEbN26ga9euDzxPKpWib9++AICcnBxUV1dj1apVnVJsERUVSaHcjdPBhk0BZH/22IRy9MYV9DP0DemaQqMp/bmBPfjdCYx7OPiVWSxmIzYVFOHx/DmiKbUt60vgZJy+B0YACoUCw4cPR0VFhecYz/OoqKjAmDEdb/LK83yb/OWOQINHKBGL08mHT8saloNMEfp6j0KSrN0nCztNaFksnucgkQhT/C67FVpdcPe5zOZmbC7ciMdnzIVaFbjq/52hpLAYHM9i5qSJ2LD7zwGfn/A8iJ+uyM7msS1fvhxLly5Fbm4uRo4ciY8++ghWq9UTJfnss8+iW7duWLVqFQB3rnJubi769OkDp9OJkpISfPXVV/jkk086tW54/CpQKAJwOMKnyej5prPQqHNDuibH+FHvUSA8yyFOyH6gH0EnPM9BFhc8l7PJ2ITiok14YsY8qFTqoK3jjeKCTSAgmDN1MhxOe3AWCaArsqMsXrwYjY2NePvtt3H9+nXk5OSgtLTUE1BSW1vbpiOG1WrFiy++iLq6OqjVavTv3x//93//h8WLF3dqXarYKBELy/Bh07KGZXjIdCLUexSQi+buuu1HYrcAi41lGcGJ0lwQ293sq6xC7Q8n8OTMeVAqQ6/UCCEoLtwECSSYM3VyyNcPBS+//DJefvnldl+rrKxs8/w3v/kNfvOb3/i9JlVslIgmXKr7C42K9Md6cid2C6seIhFayJhlIRNasUTgmoQTZiX6Yl/lMdT+cBJPzJoHpUIV8Pl9QQjB5oKNiJPKMGvKxOAvyBNAQjtoUyiUDuK2HoVU8uAgjRO29+TeYxNY71FoxRJO4Jp+ViwJ9A3MvspjqK0VX6nJ4uSYOTk0aQxupeRvuD9VbBRKzOCu0C+kkgcruMmo0D021s/9LiGJ0WJVLGmPvTuO4sqVU3hy5nwoFKEv0UcIwcZ1RVDKVZgx+dGQrx8LhMcnzU+EVJymhB5CXABxABIVJBL/gj5Cm/9IwPE2EPCQSbVoL0tGqMXGMsK7Z/NCLTYRrCeeE+6KFALjYlsq08ghv8tFvGf7EVytq8aTsxZAIQ994JFbqa2HSqFB/qTx7Y2Aw+YIzto8AfHTFRkpecdRodgc1i+gVg2DXDESEklUvKWognC3wbn2g7AX4HaFSCGR9UWccjQk0iRBc4aqZY2VOQej4xAY7hYAQCpRQa8cjHhlbpvPGscKKyrMMsJbuRBOWL1Hf9rdCMWdTB7876axyYrjRy6j9tJNd0UXqQQ9eqVgSG4WThw9jat1Z/DkrPmQi6TUNqwthFqlQ37e/RVzfjh1BSd2V6PxRmOQBODhvysyMoyIqNACBHYwrgPguStQqh+jyi2MIFwjWPtagHC486XiQdjzYLnLkKmfgCSuS6fndTgYKINcANnoPIJm+z4AdywUnjhgdByGg72KNN0CSOCWgXXxgoJHWJdwVyQgzHriQqRk7ubk+ToM75kZ1DVu3zSjfFMVWI73WBY8T1B7+SbOVp+DSmPE0/MXiabUitYWQKuOx/SJ9ycnn9x7BscqTghufURpSxRVHiHguKtgme/FFoRyF5xj6z1KrRUeICw4Z0V7p/kk2IqN5ZvRbG+tQH6v+4XAyV6D2XnCc4TneUGReyzrn2ITwtGroa/3yHNc0Ltn799ZA5blQe5pzWK3NaG56TJSpFniKbU130KnTmhXqZlvm3Gs4kTL2CDKwZOAPCKBKFJsbhhXldgiUFogXAMI34AHuz94EO46CNd514vDwQa1sr/ZeQp3W2rtj/H/Jop1hbarNOAO2R+aFFzr6b41OVZQHhvPcYDUtxlz66YZt29Z7tsDcjFWNDdfRIbyITTftKPptqXTMvgDz/NYv2Yd9NpETJs4ut0x545eCk3aCuED84gAItpn1/ohtljuvti3wXD2sMlvimV49jp4h+8vgpS5AamscyWT3BabFBZzcKo0NFsb4GAYH6OaEC+xAZBArVXAZrZ1eh2O5SCJk8Jutnb6XJlGCYel8+cRngASwGHt/LlylRp2AecRSEB4HnZb587lWBYKpcbneY3Xb4Jl7w+6aLp9AV3ieoInHHiOQ8ONm1CpQ/fbsGPLTqgVOowb+QjsjvY/H403GsHwd2ohssT9uQt0oAYLxu/CIyx8fSfCAwmJlDCXdqirq7uvLxCFQqFEA1euXEH37t39nsfhcCArKwvXr18PgFRA165dcenSJahUoc//6ygRrdh4nkd9fT30en3MWGgmkwk9evS4rx9SrEKvxx3otbhDJF8LQgjMZjMyMjLa1FH0B4fDAZfLFZC5FApFWCs1IMJdkVKpNCB3NJFIR/ohxRL0etyBXos7ROq1iI+PD+h8KpUq7JVRIIm64BEKhUKhxDZUsVEoFAolqqCKLcJQKpVYuXIllMrQ17gLR+j1uAO9Fneg1yK2iejgEQqFQqFQ7oVabBQKhUKJKqhio1AoFEpUQRUbhUKhUKIKqtgoFAqFElVQxRbhFBcXY9SoUVCr1UhMTMSCBQvEFkk0evXqBYlE0ubx/vvviy2WqDidTuTk5EAikaCqqkpscURh3rx56NmzJ1QqFdLT0/HMM8+gvr5ebLEoQYQqtgimoKAAzzzzDJ5//nkcP34ce/fuxVNPPSW2WKLy61//GteuXfM8XnnlFbFFEpU33ngDGRkZYoshKpMmTcLatWtRU1ODgoICXLhwAY8//rjYYlGCSESX1IplWJbFq6++ig8++ADLli3zHB84cKCIUomPXq9H165dxRYjLNiyZQvKy8tRUFCALVu2iC2OaLz22muevzMzM7FixQosWLAADMNALg9ujziKOFCLLUI5evQorl69CqlUiqFDhyI9PR0zZ87EyZMnxRZNVN5//30kJydj6NCh+OCDD8CyrNgiicKNGzfwwgsv4KuvvoJGoxFbnLDh9u3b+PrrrzF27Fiq1KIYqtgilIsXLwIA3nnnHfzyl7/E5s2bkZiYiLy8PNy+fVtk6cThJz/5CVavXo0dO3bg3//93/Hb3/4Wb7zxhthihRxCCJ577jn8+Mc/Rm5urtjihAU///nPodVqkZycjNraWmzYsEFskSjBhFDCip///OcE7naAD3xUV1eTr7/+mgAgf/7znz3nOhwOkpKSQj799FMR30Fg6ej1aI+//vWvRCaTEYfDEWKpg0NHr8Uf//hHMm7cOMKyLCGEkEuXLhEA5NixY+K+gQDS2c9FY2MjqampIeXl5WTcuHFk1qxZhOd5Ed8BJZjQklphRmNjI27duuV1TO/evbF3715MnjwZu3fvxvjx4z2vjRo1ClOnTsV7770XbFFDQkevh0KhuO/4qVOnMGjQIJw5cwbZ2dnBEjFkdPRaPPnkk9i0aVObHoUcxyEuLg5PP/00/v73vwdb1KDjz+eitUHxvn37MGbMmGCJSBERGjwSZnTp0gVdunTxOW748OFQKpWoqanxKDaGYXD58mVkZmYGW8yQ0dHr0R5VVVWQSqVITU0NsFTi0NFr8T//8z/4zW9+43leX1+P/Px8rFmzBqNGjQqmiCHDn88Fz/MA3KkQlOiEKrYIxWAw4Mc//jFWrlyJHj16IDMzEx988AEA4IknnhBZutCzf/9+HDx4EJMmTYJer8f+/fvx2muv4V/+5V+QmJgotnghpWfPnm2e63Q6AECfPn1irjHvwYMHcejQIYwfPx6JiYm4cOECfvWrX6FPnz7UWotiqGKLYD744APIZDI888wzsNvtGDVqFLZv3x5zP+SAu03J6tWr8c4778DpdCIrKwuvvfYali9fLrZoFBHRaDQoLCzEypUrYbVakZ6ejhkzZuCXv/wlbWkTxdA9NgqFQqFEFTTcn0KhUChRBVVsFAqFQokqqGKjUCgUSlRBFRuFQqFQogqq2CgUCoUSVVDFRqFQKJSogio2CoVCoUQVVLFRKBQKJaqgio0S8bzzzjvIyckRWwxBfPnll0hISBBbDAolqqCKjQIAeO6557BgwQKxxQgKly9fhkQiQVVVldii3MfixYtx9uxZscV4IOF87SiUB0FrRVIoQcDlcrXbMuVe1Go11Gp1CCRqS0flo1AiEWqxUTrEzp07MXLkSCiVSqSnp2PFihVgWdbzutlsxtNPPw2tVov09HR8+OGHyMvLw09/+lPPmGvXrmH27NlQq9XIysrCN998g169euGjjz7yjGlubsa//uu/okuXLjAYDJg8eTKOHz/eRpb3338faWlp0Ov1WLZsGRwOh1/vjed5rFq1CllZWVCr1RgyZAi+/fZbz+scx2HZsmWe17Ozs/HHP/6xzRytFu97772HjIwMZGdne6ydwsJCTJo0CRqNBkOGDMH+/fs9593rimx1q3711Vfo1asX4uPj8aMf/Qhms7lT1/peWuf9/PPPkZWVBZVKBQAoLS3F+PHjkZCQgOTkZMyZMwcXLlzwnJeVlQUAGDp0KCQSCfLy8jyvff755xgwYABUKhX69++PP/3pT5267hRKsKCKjeKTq1evYtasWRgxYgSOHz+OTz75BH/961/b9Pxavnw59u7di40bN2Lr1q3YvXs3jh492maeZ599FvX19aisrERBQQH+8pe/oKGhoc2YJ554Ag0NDdiyZQuOHDmCYcOGYcqUKbh9+zYAYO3atXjnnXfw29/+FocPH0Z6errfP6irVq3CP/7xD3z66ac4deqUp93Nzp07AbgVX/fu3bFu3TqcPn0ab7/9Nt566y2sXbu2zTwVFRWoqanB1q1bsXnzZs/xX/ziF3j99ddRVVWFfv36YcmSJW1uCu7lwoULKCoqwubNm7F582bs3LkT77//vuf1jlzr9jh//jwKCgpQWFjocS1arVYsX74chw8fRkVFBaRSKRYuXOjpWfbdd98BALZt24Zr166hsLAQAPD111/j7bffxnvvvYfq6mr89re/xa9+9auoaGJKiQLEbeBNCReWLl1K5s+f3+5rb731FsnOziY8z3uOffzxx0Sn0xGO44jJZCJyuZysW7fO83pzczPRaDTk1VdfJYQQUl1dTQCQQ4cOecacO3eOACAffvghIYSQ3bt3E4PBQBwOR5v1+/TpQ/785z8TQggZM2YMefHFF9u8PmrUKDJkyJAHvrdLly4RAOTYsWP3veZwOIhGoyH79u1rc3zZsmVkyZIlD5zzpZdeIo899pjn+dKlS0laWhpxOp33rfv55597jp06dYoAINXV1YQQQv72t7+R+Ph4z+srV64kGo2GmEwmz7Gf/exnZNSoUYQQ0qFr3R4rV64kcrmcNDQ0PHAMIYQ0NjYSAOTEiRNt3sO9165Pnz7km2++aXPsP//zP8mYMWO8zk+hhAK6x0bxSXV1NcaMGQOJROI5Nm7cOFgsFtTV1aGpqQkMw2DkyJGe1+Pj45Gdne15XlNTA5lMhmHDhnmO9e3bt03vuOPHj8NisSA5ObnN+na73eMeq66uxo9//OM2r48ZMwY7duwQ9N7Onz8Pm82GadOmtTnucrkwdOhQz/OPP/4YX3zxBWpra2G32+Fyue6LxBw8eHC7+1aPPPKI5+/09HQAQENDA/r379+uTL169YJer29zTqtle/HiRZ/X+kFkZmbe13X63LlzePvtt3Hw4EHcvHnTY6nV1tZi0KBB7c5jtVpx4cIFLFu2DC+88ILnOMuyiI+P9ykHhRJsqGKjhA0WiwXp6emorKy877VghcRbLBYAQHFxMbp169bmtdZGlKtXr8brr7+O3//+9xgzZgz0ej0++OADHDx4sM14rVbb7hpyudzzd+vNQasC8TW+9Rxv4ztKe/LNnTsXmZmZ+Oyzz5CRkQGe5zFo0CC4XK4HztN6zT777DOMGjWqzWtxcXF+y0mh+AtVbBSfDBgwAAUFBSCEeH6Y9+7dC71ej+7duyMxMRFyuRyHDh1Cz549AQBGoxFnz57FhAkTAADZ2dlgWRbHjh3D8OHDAbitpaamJs86w4YNw/Xr1yGTydCrV68HynLw4EE8++yznmMHDhwQ/N4GDhwIpVKJ2tpaTJw4sd0xe/fuxdixY/Hiiy96jt0dYBFKevfu7fNad5Rbt26hpqYGn332GR599FEAwJ49e9qMabVAOY7zHEtLS0NGRgYuXryIp59+2p+3Q6EEBarYKB6MRuN9+UrJycl48cUX8dFHH+GVV17Byy+/jJqaGqxcuRLLly+HVCqFXq/H0qVL8bOf/QxJSUlITU3FypUrIZVKPYqwf//+mDp1Kv7t3/4Nn3zyCeRyOf7f//t/UKvVnjFTp07FmDFjsGDBAvzXf/0X+vXrh/r6ehQXF2PhwoXIzc3Fq6++iueeew65ubkYN24cvv76a5w6dQq9e/f2+f5qamruO/bwww/j9ddfx2uvvQae5zF+/HgYjUbs3bsXBoMBS5cuxUMPPYR//OMfKCsrQ1ZWFr766iscOnTIEzEYSjpyrTtKYmIikpOT8Ze//AXp6emora3FihUr2oxJTU2FWq1GaWkpunfvDpVKhfj4eLz77rv4yU9+gvj4eMyYMQNOpxOHDx9GU1MTli9fHsi3TKF0HrE3+SjhwdKlSwmA+x7Lli0jhBBSWVlJRowYQRQKBenatSv5+c9/ThiG8ZxvMpnIU089RTQaDenatSv5wx/+QEaOHElWrFjhGVNfX09mzpxJlEolyczMJN988w1JTU0ln376aZt5XnnlFZKRkUHkcjnp0aMHefrpp0ltba1nzHvvvUdSUlKITqcjS5cuJW+88UaHgkfae1y5coXwPE8++ugjkp2dTeRyOenSpQvJz88nO3fuJIS4A0yee+45Eh8fTxISEsh//Md/kBUrVrRZs73gm/YCL5qamggAsmPHDkJI+8Ej976XDz/8kGRmZnbqWt9Le/MSQsjWrVvJgAEDiFKpJI888giprKwkAMj69es9Yz777DPSo0cPIpVKycSJEz3Hv/76a5KTk0MUCgVJTEwkEyZMIIWFhQ+UgUIJFRJCCBFDoVKiG6vVim7duuH3v/89li1b1u6Yuro69OjRA9u2bcOUKVNCLGH00JFrTaHEEtQVSQkIx44dw5kzZzBy5EgYjUb8+te/BgDMnz/fM2b79u2wWCwYPHgwrl27hjfeeAO9evXq9N5QrNORa02hxDJUsVECxn//93+jpqYGCoUCw4cPx+7du5GSkuJ5nWEYvPXWW7h48SL0ej3Gjh2Lr7/++r4oQIpvfF1rCiWWoa5ICoVCoUQVtKQWhUKhUKIKqtgoFAqFElVQxUahUCiUqIIqNgqFQqFEFVSxUSgUCiWqoIqNQqFQKFEFVWwUCoVCiSqoYqNQKBRKVPH/AS41AUx9QYbcAAAAAElFTkSuQmCC", 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+ "text/plain": [ + "
" + ] + }, + "metadata": {}, + "output_type": "display_data" + } + ], + "source": [ + "from typing import Callable\n", + "import matplotlib.tri as tri\n", + "\n", + "def plot_results(x_values: Union[List[float], np.ndarray],\n", + " y_values: Union[List[float], np.ndarray],\n", + " z_values: Union[List[float], np.ndarray],\n", + " xlabel: str, \n", + " ylabel: str,\n", + " title: str,\n", + " contour_levels: int = 14,\n", + " figsize: Tuple[int, int] = (10, 10)):\n", + " \"\"\"Plot experiment results\n", + " \n", + " Args:\n", + " results: list of experiment results\n", + " x_values: x list or array\n", + " y_values: y list or array\n", + " z_values: z list or array\n", + " title: plot title\n", + " xlabel: x axis label\n", + " ylabel: y axis label\n", + " contour_levels: number of contour levels\n", + " figsize: figure size\n", + " \"\"\"\n", + " \n", + " plt.figure(figsize=figsize)\n", + " plt.title(title)\n", + " plt.xlabel(xlabel)\n", + " plt.ylabel(ylabel)\n", + " plt.scatter(x_values, y_values, c=z_values, cmap='viridis')\n", + " plt.colorbar()\n", + "\n", + " # create triangulation\n", + " triang = tri.Triangulation(x_values, y_values)\n", + "\n", + " # interpolate data\n", + " interpolator = tri.LinearTriInterpolator(triang, z_values)\n", + " xi = np.linspace(min(x_values), max(x_values), 100)\n", + " yi = np.linspace(min(y_values), max(y_values), 100)\n", + " Xi, Yi = np.meshgrid(xi, yi)\n", + " zi = interpolator(Xi, Yi)\n", + "\n", + " # plot contour\n", + " plt.contour(xi, yi, zi, colors='k', levels=contour_levels, linewidths=0.5, alpha=0.5)\n", + " plt.contourf(xi, yi, zi, levels=contour_levels, cmap='viridis', alpha=0.5)\n", + " plt.show()\n", + "\n", + "for m in momentum_candidates:\n", + " x_values = np.log([r['lr'] for r in results if r['momentum'] == m])\n", + " y_values = np.log([r['mini_batch_size'] for r in results if r['momentum'] == m])\n", + " z_values = [r['valid_acc'] for r in results if r['momentum'] == m]\n", + "\n", + " plot_results(\n", + " x_values=x_values,\n", + " y_values=y_values,\n", + " z_values=z_values,\n", + " title=f'momentum {m} valid accuracy',\n", + " xlabel='Logged Learning rate',\n", + " ylabel='Logged mini batch size',\n", + " contour_levels=10,\n", + " figsize=(5, 5))" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "위 셀을 실행하면 다음과 같은 결과가 나옵니다.\n", + "\n", + "![batch_lr_graph](./llr_lbs_m0_v_acc.png)\n", + "![batch_lr_graph](./llr_lbs_m5_v_acc.png)\n", + "![batch_lr_graph](./llr_lbs_m9_v_acc.png)\n", + "\n", + "이 그래프를 보면 알 수 있듯이 learning rate와 mini-batch size는 서로 비례 관계에 있습니다. learning rate가 커지면 mini-batch size도 커져야 좋은 결과를 얻을 수 있습니다. 그리고 momentum은 batch size를 크게 해도 성능이 떨어지지 않게 해주는 것을 알 수 있습니다. " + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "65, 0.01, 0.5의 조합이 가장 최적으로 보입니다." + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "### 3. 신경망 모델 구조 변경: Momentum 을 0.9로 고정시킨 상태에서 신경망의 hidden unit 들의 갯수를 2 에서 100 사이의 3 가지 다른 경우에 대해 성능을 비교한다. 필요한 경우 learning rate 와 학습 기간(epochs)은 신경망 구조에 따라 적당하게 변경할 수 있다. Hidden unit 의 갯수들이 학습에서의 수렴과 신경망의 일반화 성는에 미치는 영향에 대한 데이터(표나 그래프)를 제시하고 경향을 분석하시오." + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "#### 실험 코드" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "metadata": {}, + "outputs": [], + "source": [ + "conf = Config(\n", + " num_inputs=2304,\n", + " num_hiddens=[16, 32],\n", + " num_outputs=7,\n", + " eps=0.01,\n", + " momentum=0.9,\n", + " num_epochs=1000,\n", + " batch_size=241,\n", + " early_stopping=True,\n", + " patience=50,\n", + ")\n", + "\n", + "num_hidden_candidates = [2, 4, 8, 16, 32, 64, 100]\n", + "hidden_candidates = itertools.product(num_hidden_candidates, num_hidden_candidates)\n", + "\n", + "experiments_list = load_experiment_metafile('experiments_hidden.json',\n", + " init_task_if_not_exists=hidden_candidates)\n", + "\n", + "while len(experiments_list) > 0:\n", + " num_hiddens = experiments_list[\"remain_experiments\"].pop()\n", + "\n", + " print(f\"Running experiment with {num_hiddens} hidden units\")\n", + " conf.num_hiddens = num_hiddens\n", + "\n", + " save_dir = f\"results_hidden/{num_hiddens[0]}_{num_hiddens[1]}\"\n", + " _, stat, _ = ExperimentMLP(conf, title=f\"hidden {num_hiddens}\", show=False, \n", + " save_dir=save_dir)\n", + " \n", + " i, best_valid_acc = stat.best_valid_acc()\n", + " experiments_list[\"completed_experiment_results\"].append({\n", + " \"num_hiddens\": num_hiddens,\n", + " \"save_dir\": save_dir,\n", + " \"test_acc\": stat.test_acc,\n", + " \"test_ce\": stat.test_ce,\n", + " \"train_acc\": stat.train_acc[i][1],\n", + " \"train_ce\": stat.train_ce[i][1],\n", + " \"valid_acc\": best_valid_acc,\n", + " \"valid_ce\": stat.valid_ce[i][1],\n", + " \"time\": stat.time\n", + " })\n", + " save_experiment_metafile('experiments_hidden.json', experiments_list)" + ] + } + ], + "metadata": { + "kernelspec": { + "display_name": "Python 3.10.2 ('hw3': venv)", + "language": "python", + "name": "python3" + }, + "language_info": { + "codemirror_mode": { + 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표정 데이터셋(Toronto Faces Dataset, [TFD](http://aclab.ca/users/josh/TFD.html))을 분류하는 다중계층 신경망(Multi-Layer Neural Net)을 구현하고 테스트 합니다." + ] + }, + { + "cell_type": "code", + "execution_count": 20, + "metadata": {}, + "outputs": [], + "source": [ + "%matplotlib inline\n", + "import numpy as np\n", + "from matplotlib import pyplot as plt\n", + "\n", + "import importlib.util\n", + "try:\n", + " importlib.util.find_spec('jupyterplot')\n", + "except ImportError:\n", + " %pip install jupyterplot\n", + " pass\n", + "\n", + "from jupyterplot import ProgressPlot\n", + "\n", + "try:\n", + " importlib.util.find_spec('tqdm')\n", + "except ImportError:\n", + " %pip install tqdm\n", + " pass" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "### Toronto Faces Dataset" + ] + }, + { + "cell_type": "markdown", + "metadata": {}, + "source": [ + "\n", + "TFD는 1-Anger, 2-Disgust, 3-Fear, 4-Happy, 5-Sad, 6-Suprise, 7-Neutral의 총 7개의 클래스를 가진 데이터셋입니다.\n", + "\n", + "데이터셋은 학습, 검증, 테스트(training, validation, test)를 위해서 각각 3374, 419, 385장의 48 $\\times$ 48 크기 grayscale 이미지를 제공합니다.\n", + "\n", + "데이터셋의 예시를 확인하기 위해 아래 셀들을 실행해보시기 바랍니다." + ] + }, + { + "cell_type": "code", + "execution_count": 2, + "metadata": {}, + "outputs": [], + "source": [ + "#### Please DO NOT DELETE this cell. ###\n", + "\n", + "def LoadData(fname):\n", + " \"\"\"Loads data from an NPZ file.\n", + "\n", + " Args:\n", + " fname: NPZ filename.\n", + "\n", + " Returns:\n", + " data: Tuple {inputs, target}_{train, valid, test}.\n", + " Row-major, outer axis to be the number of observations.\n", + " \"\"\"\n", + " npzfile = np.load(fname)\n", + "\n", + " inputs_train = npzfile['inputs_train'].T / 255.0\n", + " inputs_valid = npzfile['inputs_valid'].T / 255.0\n", + " inputs_test = npzfile['inputs_test'].T / 255.0\n", + " target_train = npzfile['target_train'].tolist()\n", + " target_valid = npzfile['target_valid'].tolist()\n", + " target_test = npzfile['target_test'].tolist()\n", + "\n", + " num_class = max(target_train + target_valid + target_test) + 1\n", + " target_train_1hot = np.zeros([num_class, len(target_train)])\n", + " target_valid_1hot = np.zeros([num_class, len(target_valid)])\n", + " target_test_1hot = np.zeros([num_class, len(target_test)])\n", + "\n", + " for ii, xx in enumerate(target_train):\n", + " target_train_1hot[xx, ii] = 1.0\n", + "\n", + " for ii, xx in enumerate(target_valid):\n", + " target_valid_1hot[xx, ii] = 1.0\n", + "\n", + " for ii, xx in enumerate(target_test):\n", + " target_test_1hot[xx, ii] = 1.0\n", + "\n", + " inputs_train = inputs_train.T\n", + " inputs_valid = inputs_valid.T\n", + " inputs_test = inputs_test.T\n", + " target_train_1hot = target_train_1hot.T\n", + " target_valid_1hot = target_valid_1hot.T\n", + " target_test_1hot = target_test_1hot.T\n", + " return inputs_train, inputs_valid, inputs_test, target_train_1hot, target_valid_1hot, target_test_1hot\n" + ] + }, + { + "cell_type": "code", + "execution_count": 3, + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "training dataset\n", + "inputs: (3374, 2304) targets: (3374, 7)\n", + "validation dataset\n", + "inputs: (419, 2304) targets: (419, 7)\n", + "test dataset\n", + "inputs: (385, 2304) targets: (385, 7)\n" + ] + }, + { + "data": { + "image/png": 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", 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