shallow-training/scratchpad.ipynb

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{
"cells": [
{
"cell_type": "code",
"execution_count": 1,
"id": "physical-coating",
"metadata": {},
"outputs": [],
"source": [
"import numpy as np\n",
"import pandas as pd\n",
"import tensorflow as tf\n",
"tf.get_logger().setLevel('ERROR')\n",
"\n",
"import matplotlib.pyplot as plt\n",
"import matplotlib as mpl\n",
"import seaborn as sns\n",
"import json\n",
"\n",
"from sklearn.model_selection import train_test_split\n",
"\n",
"fig_dpi = 200\n",
"\n",
"%load_ext tensorboard"
]
},
{
"cell_type": "markdown",
"id": "unable-security",
"metadata": {},
"source": [
"# Scratchpad\n",
"Testbed"
]
},
{
"cell_type": "code",
"execution_count": 2,
"id": "precise-invalid",
"metadata": {},
"outputs": [],
"source": [
"data = pd.read_csv('features.csv', header=None).T\n",
"data.columns = ['Clump thickness', 'Uniformity of cell size', 'Uniformity of cell shape', 'Marginal adhesion', 'Single epithelial cell size', 'Bare nuclei', 'Bland chomatin', 'Normal nucleoli', 'Mitoses']\n",
"labels = pd.read_csv('targets.csv', header=None).T\n",
"labels.columns = ['Benign', 'Malignant']"
]
},
{
"cell_type": "code",
"execution_count": 3,
"id": "equal-cooling",
"metadata": {},
"outputs": [],
"source": [
"data_train, data_test, labels_train, labels_test = train_test_split(data, labels, test_size=0.5, stratify=labels)"
]
},
{
"cell_type": "code",
"execution_count": 9,
"id": "valuable-illinois",
"metadata": {},
"outputs": [
{
"name": "stdout",
"output_type": "stream",
"text": [
"Model: \"sequential_1\"\n",
"_________________________________________________________________\n",
"Layer (type) Output Shape Param # \n",
"=================================================================\n",
"dense_2 (Dense) (None, 50) 500 \n",
"_________________________________________________________________\n",
"dense_3 (Dense) (None, 2) 102 \n",
"=================================================================\n",
"Total params: 602\n",
"Trainable params: 602\n",
"Non-trainable params: 0\n",
"_________________________________________________________________\n"
]
}
],
"source": [
"layers = [tf.keras.layers.InputLayer(input_shape=(9,)), \n",
" tf.keras.layers.Dense(50, activation='sigmoid'), \n",
" tf.keras.layers.Dense(2, activation='softmax')]\n",
"\n",
"model = tf.keras.models.Sequential(layers)\n",
"model.compile('sgd', loss='categorical_crossentropy', metrics=['accuracy'])\n",
"model.summary()"
]
},
{
"cell_type": "code",
"execution_count": null,
"id": "opened-terminology",
"metadata": {},
"outputs": [
{
"name": "stdout",
"output_type": "stream",
"text": [
"Epoch 1/50\n",
"10/10 [==============================] - 0s 16ms/step - loss: 0.6577 - accuracy: 0.6181 - val_loss: 0.6124 - val_accuracy: 0.6857\n"
]
}
],
"source": [
"e=50\n",
"history = model.fit(data_train, labels_train, epochs=e, validation_split=0.1)"
]
},
{
"cell_type": "code",
"execution_count": null,
"id": "forward-asthma",
"metadata": {},
"outputs": [],
"source": [
"model.evaluate(data_test, \n",
" labels_test, \n",
" batch_size=128)"
]
},
{
"cell_type": "code",
"execution_count": null,
"id": "local-program",
"metadata": {},
"outputs": [],
"source": [
"json.loads(model.to_json())"
]
},
{
"cell_type": "code",
"execution_count": 8,
"id": "animated-raise",
"metadata": {},
"outputs": [
{
"data": {
"text/plain": [
"{'_self_setattr_tracking': True,\n",
" '_is_model_for_instrumentation': True,\n",
" '_instrumented_keras_api': True,\n",
" '_instrumented_keras_layer_class': False,\n",
" '_instrumented_keras_model_class': True,\n",
" '_trainable': True,\n",
" '_stateful': False,\n",
" 'built': True,\n",
" '_build_input_shape': TensorShape([None, 9]),\n",
" '_saved_model_inputs_spec': TensorSpec(shape=(None, 9), dtype=tf.float32, name='input_1'),\n",
" '_input_spec': None,\n",
" '_supports_masking': True,\n",
" '_name': 'sequential',\n",
" '_activity_regularizer': None,\n",
" '_trainable_weights': [],\n",
" '_non_trainable_weights': [],\n",
" '_updates': [],\n",
" '_thread_local': <_thread._local at 0x1e9b3938c70>,\n",
" '_callable_losses': [],\n",
" '_losses': [],\n",
" '_metrics': [],\n",
" '_metrics_lock': <unlocked _thread.lock object at 0x000001E9CF471E40>,\n",
" '_dtype_policy': <Policy \"float32\">,\n",
" '_compute_dtype_object': tf.float32,\n",
" '_autocast': False,\n",
" '_layers': [<tensorflow.python.keras.engine.input_layer.InputLayer at 0x1e9cf471eb0>,\n",
" <tensorflow.python.keras.layers.core.Dense at 0x1e9cf4c8f10>,\n",
" <tensorflow.python.keras.layers.core.Dense at 0x1e9cf518250>],\n",
" '_inbound_nodes_value': [],\n",
" '_outbound_nodes_value': [],\n",
" '_expects_training_arg': True,\n",
" '_default_training_arg': None,\n",
" '_expects_mask_arg': True,\n",
" '_dynamic': False,\n",
" '_initial_weights': None,\n",
" '_auto_track_sub_layers': False,\n",
" '_preserve_input_structure_in_config': False,\n",
" '_is_graph_network': True,\n",
" 'inputs': [<KerasTensor: shape=(None, 9) dtype=float32 (created by layer 'input_1')>],\n",
" 'outputs': [<KerasTensor: shape=(None, 2) dtype=float32 (created by layer 'dense_1')>],\n",
" 'input_names': ['input_1'],\n",
" 'output_names': ['dense_1'],\n",
" '_compute_output_and_mask_jointly': True,\n",
" '_distribution_strategy': None,\n",
" 'predict_function': None,\n",
" '_compiled_trainable_state': <WeakKeyDictionary at 0x1e9cf8449a0>,\n",
" '_training_state': None,\n",
" '_trackable_saver': <tensorflow.python.training.tracking.util.TrackableSaver at 0x1e9cf518640>,\n",
" '_steps_per_execution': <tf.Variable 'Variable:0' shape=() dtype=int64, numpy=1>,\n",
" '_train_counter': <tf.Variable 'Variable:0' shape=() dtype=int64, numpy=500>,\n",
" '_test_counter': <tf.Variable 'Variable:0' shape=() dtype=int64, numpy=3>,\n",
" '_predict_counter': <tf.Variable 'Variable:0' shape=() dtype=int64, numpy=0>,\n",
" '_base_model_initialized': True,\n",
" '_inferred_input_shape': None,\n",
" '_has_explicit_input_shape': True,\n",
" '_input_dtype': None,\n",
" '_layer_call_argspecs': {<tensorflow.python.keras.engine.input_layer.InputLayer at 0x1e9cf471eb0>: FullArgSpec(args=['self', 'inputs'], varargs=None, varkw='kwargs', defaults=None, kwonlyargs=[], kwonlydefaults=None, annotations={}),\n",
" <tensorflow.python.keras.layers.core.Dense at 0x1e9cf4c8f10>: FullArgSpec(args=['self', 'inputs'], varargs=None, varkw=None, defaults=None, kwonlyargs=[], kwonlydefaults=None, annotations={}),\n",
" <tensorflow.python.keras.layers.core.Dense at 0x1e9cf518250>: FullArgSpec(args=['self', 'inputs'], varargs=None, varkw=None, defaults=None, kwonlyargs=[], kwonlydefaults=None, annotations={})},\n",
" '_created_nodes': set(),\n",
" '_graph_initialized': True,\n",
" '_use_legacy_deferred_behavior': False,\n",
" '_nested_inputs': <KerasTensor: shape=(None, 9) dtype=float32 (created by layer 'input_1')>,\n",
" '_nested_outputs': <KerasTensor: shape=(None, 2) dtype=float32 (created by layer 'dense_1')>,\n",
" '_enable_dict_to_input_mapping': True,\n",
" '_input_layers': [<tensorflow.python.keras.engine.input_layer.InputLayer at 0x1e9cf471eb0>],\n",
" '_output_layers': [<tensorflow.python.keras.layers.core.Dense at 0x1e9cf518250>],\n",
" '_input_coordinates': [(<tensorflow.python.keras.engine.input_layer.InputLayer at 0x1e9cf471eb0>,\n",
" 0,\n",
" 0)],\n",
" '_output_coordinates': [(<tensorflow.python.keras.layers.core.Dense at 0x1e9cf518250>,\n",
" 0,\n",
" 0)],\n",
" '_output_mask_cache': {},\n",
" '_output_tensor_cache': {},\n",
" '_output_shape_cache': {},\n",
" '_network_nodes': {'dense_1_ib-0', 'dense_ib-0', 'input_1_ib-0'},\n",
" '_nodes_by_depth': defaultdict(list,\n",
" {0: [<tensorflow.python.keras.engine.node.Node at 0x1e9cf831f70>],\n",
" 1: [<tensorflow.python.keras.engine.node.Node at 0x1e9cf518190>],\n",
" 2: [<tensorflow.python.keras.engine.node.Node at 0x1e9cf4c8d30>]}),\n",
" '_feed_input_names': ['input_1'],\n",
" '_feed_inputs': [<KerasTensor: shape=(None, 9) dtype=float32 (created by layer 'input_1')>],\n",
" '_feed_input_shapes': [(None, 9)],\n",
" '_tensor_usage_count': Counter({'2103716908480': 1,\n",
" '2103720484432': 1,\n",
" '2103720530848': 1}),\n",
" '_obj_reference_counts_dict': ObjectIdentityDictionary({<_ObjectIdentityWrapper wrapping <tensorflow.python.keras.optimizer_v2.gradient_descent.SGD object at 0x000001E9CF518430>>: 1, <_ObjectIdentityWrapper wrapping <tensorflow.python.keras.engine.compile_utils.LossesContainer object at 0x000001E9CF83D8E0>>: 1, <_ObjectIdentityWrapper wrapping <tensorflow.python.keras.engine.compile_utils.MetricsContainer object at 0x000001E9CF844940>>: 1, <_ObjectIdentityWrapper wrapping True>: 1, <_ObjectIdentityWrapper wrapping 'categorical_crossentropy'>: 1, <_ObjectIdentityWrapper wrapping <tensorflow.python.eager.def_function.Function object at 0x000001E9D6A4AEE0>>: 1, <_ObjectIdentityWrapper wrapping <tensorflow.python.eager.def_function.Function object at 0x000001E9F00CBA90>>: 1, <_ObjectIdentityWrapper wrapping <tensorflow.python.keras.callbacks.History object at 0x000001E9F2BBFB50>>: 1}),\n",
" '_run_eagerly': None,\n",
" '_self_unconditional_checkpoint_dependencies': [TrackableReference(name='optimizer', ref=<tensorflow.python.keras.optimizer_v2.gradient_descent.SGD object at 0x000001E9CF518430>)],\n",
" '_self_unconditional_dependency_names': {'optimizer': <tensorflow.python.keras.optimizer_v2.gradient_descent.SGD at 0x1e9cf518430>},\n",
" '_self_unconditional_deferred_dependencies': {},\n",
" '_self_update_uid': -1,\n",
" '_self_name_based_restores': set(),\n",
" '_self_saveable_object_factories': {},\n",
" 'optimizer': <tensorflow.python.keras.optimizer_v2.gradient_descent.SGD at 0x1e9cf518430>,\n",
" 'compiled_loss': <tensorflow.python.keras.engine.compile_utils.LossesContainer at 0x1e9cf83d8e0>,\n",
" 'compiled_metrics': <tensorflow.python.keras.engine.compile_utils.MetricsContainer at 0x1e9cf844940>,\n",
" '_is_compiled': True,\n",
" 'loss': 'categorical_crossentropy',\n",
" 'stop_training': False,\n",
" 'train_function': <tensorflow.python.eager.def_function.Function at 0x1e9d6a4aee0>,\n",
" 'history': <tensorflow.python.keras.callbacks.History at 0x1e9f2bbfb50>,\n",
" 'test_function': <tensorflow.python.eager.def_function.Function at 0x1e9f00cba90>}"
]
},
"execution_count": 8,
"metadata": {},
"output_type": "execute_result"
}
],
"source": [
"model.__dict__"
]
},
{
"cell_type": "code",
"execution_count": null,
"id": "third-accuracy",
"metadata": {},
"outputs": [],
"source": [
"model.optimizer.get_config()"
]
},
{
"cell_type": "code",
"execution_count": 9,
"id": "synthetic-armstrong",
"metadata": {},
"outputs": [
{
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"text/plain": [
"<Figure size 3000x1400 with 2 Axes>"
]
},
"metadata": {
"needs_background": "light"
},
"output_type": "display_data"
}
],
"source": [
"fig, axes = plt.subplots(1, 2, figsize=(15,7))\n",
"fig.set_dpi(fig_dpi)\n",
"\n",
"ax = axes[0]\n",
"ax.set_title(\"Training vs Validation Loss\")\n",
"ax.plot(history.history['loss'], label=\"train\", lw=2)\n",
"ax.plot(history.history['val_loss'], label=\"validation\", lw=2, c=(1,0,0))\n",
"ax.set_xlabel(\"Epochs\")\n",
"ax.legend()\n",
"\n",
"ax = axes[1]\n",
"ax.set_title(\"Training vs Validation Accuracy\")\n",
"ax.plot(history.history['accuracy'], label=\"train\", lw=2)\n",
"ax.plot(history.history['val_accuracy'], label=\"validation\", lw=2, c=(1,0,0))\n",
"ax.set_xlabel(\"Epochs\")\n",
"ax.set_ylim(0, 1)\n",
"ax.legend()\n",
"\n",
"plt.show()"
]
},
{
"cell_type": "code",
"execution_count": 7,
"id": "coordinated-salvation",
"metadata": {},
"outputs": [],
"source": [
"tensor = model(data_test.to_numpy())"
]
},
{
"cell_type": "code",
"execution_count": 8,
"id": "roman-explorer",
"metadata": {},
"outputs": [
{
"data": {
"text/plain": [
"<tf.Tensor: shape=(350, 2), dtype=float32, numpy=\n",
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" [0., 1.]], dtype=float32)>"
]
},
"execution_count": 9,
"metadata": {},
"output_type": "execute_result"
}
],
"source": [
"tf.math.round(tensor)"
]
},
{
"cell_type": "code",
"execution_count": 10,
"id": "controversial-modern",
"metadata": {},
"outputs": [
{
"data": {
"text/plain": [
"<tf.Tensor: shape=(2,), dtype=int32, numpy=array([2, 0])>"
]
},
"execution_count": 10,
"metadata": {},
"output_type": "execute_result"
}
],
"source": [
"tf.constant([1, 0]) + tf.constant([1, 0])"
]
},
{
"cell_type": "code",
"execution_count": 11,
"id": "correct-lodging",
"metadata": {},
"outputs": [
{
"data": {
"text/plain": [
"<tf.Tensor: shape=(2,), dtype=bool, numpy=array([False, False])>"
]
},
"execution_count": 11,
"metadata": {},
"output_type": "execute_result"
}
],
"source": [
"tf.constant([1, 0]) == tf.constant([0, 1])"
]
},
{
"cell_type": "code",
"execution_count": 12,
"id": "suited-standard",
"metadata": {},
"outputs": [
{
"name": "stdout",
"output_type": "stream",
"text": [
"tf.Tensor([1 0], shape=(2,), dtype=int64)\n",
"tf.Tensor([ True True], shape=(2,), dtype=bool)\n",
"tf.Tensor(0, shape=(), dtype=int64)\n",
"\n",
"tf.Tensor([1 0], shape=(2,), dtype=int64)\n",
"tf.Tensor([ True True], shape=(2,), dtype=bool)\n",
"tf.Tensor(0, shape=(), dtype=int64)\n",
"\n",
"tf.Tensor([1 0], shape=(2,), dtype=int64)\n",
"tf.Tensor([ True True], shape=(2,), dtype=bool)\n",
"tf.Tensor(0, shape=(), dtype=int64)\n",
"\n",
"tf.Tensor([0 1], shape=(2,), dtype=int64)\n",
"tf.Tensor([False False], shape=(2,), dtype=bool)\n",
"tf.Tensor(1, shape=(), dtype=int64)\n",
"\n",
"tf.Tensor([1 0], shape=(2,), dtype=int64)\n",
"tf.Tensor([ True True], shape=(2,), dtype=bool)\n",
"tf.Tensor(0, shape=(), dtype=int64)\n",
"\n"
]
}
],
"source": [
"for c in tf.constant(labels_test)[:5]:\n",
" print(c)\n",
" print(c == tf.constant([1, 0], dtype='int64'))\n",
" print(tf.math.argmax(c))\n",
" print()"
]
},
{
"cell_type": "code",
"execution_count": 13,
"id": "greater-publisher",
"metadata": {},
"outputs": [
{
"data": {
"text/plain": [
"<tf.Tensor: shape=(2,), dtype=int32, numpy=array([0, 2])>"
]
},
"execution_count": 13,
"metadata": {},
"output_type": "execute_result"
}
],
"source": [
"tf.math.reduce_sum(tf.constant([[0, 1], [0, 1]]), axis=0)"
]
},
{
"cell_type": "code",
"execution_count": 9,
"id": "considerable-fluid",
"metadata": {},
"outputs": [
{
"data": {
"text/plain": [
"array([5.])"
]
},
"execution_count": 9,
"metadata": {},
"output_type": "execute_result"
}
],
"source": [
"np.linspace(5, 150, num=1)"
]
}
],
"metadata": {
"kernelspec": {
"display_name": "Python 3",
"language": "python",
"name": "python3"
},
"language_info": {
"codemirror_mode": {
"name": "ipython",
"version": 3
},
"file_extension": ".py",
"mimetype": "text/x-python",
"name": "python",
"nbconvert_exporter": "python",
"pygments_lexer": "ipython3",
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