{ "cells": [ { "cell_type": "markdown", "metadata": { "id": "x4HI2mpwlrcn" }, "source": [ "##### Copyright 2019 The TensorFlow Authors." ] }, { "cell_type": "code", "execution_count": 1, "metadata": { "cellView": "form", "execution": { "iopub.execute_input": "2024-08-16T03:19:29.168803Z", "iopub.status.busy": "2024-08-16T03:19:29.168561Z", "iopub.status.idle": "2024-08-16T03:19:29.172655Z", "shell.execute_reply": "2024-08-16T03:19:29.172082Z" }, "id": "679Lmwt3l1Bk" }, "outputs": [], "source": [ "#@title Licensed under the Apache License, Version 2.0 (the \"License\");\n", "# you may not use this file except in compliance with the License.\n", "# You may obtain a copy of the License at\n", "#\n", "# https://www.apache.org/licenses/LICENSE-2.0\n", "#\n", "# Unless required by applicable law or agreed to in writing, software\n", "# distributed under the License is distributed on an \"AS IS\" BASIS,\n", "# WITHOUT WARRANTIES OR CONDITIONS OF ANY KIND, either express or implied.\n", "# See the License for the specific language governing permissions and\n", "# limitations under the License." ] }, { "cell_type": "markdown", "metadata": { "id": "DSPCom-KmApV" }, "source": [ "# Convolutional Neural Network (CNN)" ] }, { "cell_type": "markdown", "metadata": { "id": "klAltGp8ycek" }, "source": [ "
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Model: \"sequential\"\n",
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"┏━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━┳━━━━━━━━━━━━━━━━━━━━━━━━┳━━━━━━━━━━━━━━━┓\n", "┃ Layer (type) ┃ Output Shape ┃ Param # ┃\n", "┡━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━╇━━━━━━━━━━━━━━━━━━━━━━━━╇━━━━━━━━━━━━━━━┩\n", "│ conv2d (Conv2D) │ (None, 30, 30, 32) │ 896 │\n", "├─────────────────────────────────┼────────────────────────┼───────────────┤\n", "│ max_pooling2d (MaxPooling2D) │ (None, 15, 15, 32) │ 0 │\n", "├─────────────────────────────────┼────────────────────────┼───────────────┤\n", "│ conv2d_1 (Conv2D) │ (None, 13, 13, 64) │ 18,496 │\n", "├─────────────────────────────────┼────────────────────────┼───────────────┤\n", "│ max_pooling2d_1 (MaxPooling2D) │ (None, 6, 6, 64) │ 0 │\n", "├─────────────────────────────────┼────────────────────────┼───────────────┤\n", "│ conv2d_2 (Conv2D) │ (None, 4, 4, 64) │ 36,928 │\n", "└─────────────────────────────────┴────────────────────────┴───────────────┘\n", "\n" ], "text/plain": [ "┏━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━┳━━━━━━━━━━━━━━━━━━━━━━━━┳━━━━━━━━━━━━━━━┓\n", "┃\u001b[1m \u001b[0m\u001b[1mLayer (type) \u001b[0m\u001b[1m \u001b[0m┃\u001b[1m \u001b[0m\u001b[1mOutput Shape \u001b[0m\u001b[1m \u001b[0m┃\u001b[1m \u001b[0m\u001b[1m Param #\u001b[0m\u001b[1m \u001b[0m┃\n", "┡━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━━╇━━━━━━━━━━━━━━━━━━━━━━━━╇━━━━━━━━━━━━━━━┩\n", "│ conv2d (\u001b[38;5;33mConv2D\u001b[0m) │ (\u001b[38;5;45mNone\u001b[0m, \u001b[38;5;34m30\u001b[0m, \u001b[38;5;34m30\u001b[0m, \u001b[38;5;34m32\u001b[0m) │ \u001b[38;5;34m896\u001b[0m │\n", "├─────────────────────────────────┼────────────────────────┼───────────────┤\n", "│ max_pooling2d (\u001b[38;5;33mMaxPooling2D\u001b[0m) │ (\u001b[38;5;45mNone\u001b[0m, \u001b[38;5;34m15\u001b[0m, \u001b[38;5;34m15\u001b[0m, \u001b[38;5;34m32\u001b[0m) │ \u001b[38;5;34m0\u001b[0m │\n", "├─────────────────────────────────┼────────────────────────┼───────────────┤\n", "│ conv2d_1 (\u001b[38;5;33mConv2D\u001b[0m) │ (\u001b[38;5;45mNone\u001b[0m, \u001b[38;5;34m13\u001b[0m, \u001b[38;5;34m13\u001b[0m, \u001b[38;5;34m64\u001b[0m) │ \u001b[38;5;34m18,496\u001b[0m │\n", "├─────────────────────────────────┼────────────────────────┼───────────────┤\n", "│ max_pooling2d_1 (\u001b[38;5;33mMaxPooling2D\u001b[0m) │ (\u001b[38;5;45mNone\u001b[0m, \u001b[38;5;34m6\u001b[0m, \u001b[38;5;34m6\u001b[0m, \u001b[38;5;34m64\u001b[0m) │ \u001b[38;5;34m0\u001b[0m │\n", "├─────────────────────────────────┼────────────────────────┼───────────────┤\n", "│ conv2d_2 (\u001b[38;5;33mConv2D\u001b[0m) │ (\u001b[38;5;45mNone\u001b[0m, \u001b[38;5;34m4\u001b[0m, \u001b[38;5;34m4\u001b[0m, \u001b[38;5;34m64\u001b[0m) │ \u001b[38;5;34m36,928\u001b[0m │\n", "└─────────────────────────────────┴────────────────────────┴───────────────┘\n" ] }, "metadata": {}, "output_type": "display_data" }, { "data": { "text/html": [ "
Total params: 56,320 (220.00 KB)\n", "\n" ], "text/plain": [ "\u001b[1m Total params: \u001b[0m\u001b[38;5;34m56,320\u001b[0m (220.00 KB)\n" ] }, "metadata": {}, "output_type": "display_data" }, { "data": { "text/html": [ "
Trainable params: 56,320 (220.00 KB)\n", "\n" ], "text/plain": [ "\u001b[1m Trainable params: \u001b[0m\u001b[38;5;34m56,320\u001b[0m (220.00 KB)\n" ] }, "metadata": {}, "output_type": "display_data" }, { "data": { "text/html": [ "
Non-trainable params: 0 (0.00 B)\n", "\n" ], "text/plain": [ "\u001b[1m Non-trainable params: \u001b[0m\u001b[38;5;34m0\u001b[0m (0.00 B)\n" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "model.summary()" ] }, { "cell_type": "markdown", "metadata": { "id": "_j-AXYeZ2GO5" }, "source": [ "Above, you can see that the output of every Conv2D and MaxPooling2D layer is a 3D tensor of shape (height, width, channels). The width and height dimensions tend to shrink as you go deeper in the network. The number of output channels for each Conv2D layer is controlled by the first argument (e.g., 32 or 64). Typically, as the width and height shrink, you can afford (computationally) to add more output channels in each Conv2D layer." ] }, { "cell_type": "markdown", "metadata": { "id": "_v8sVOtG37bT" }, "source": [ "### Add Dense layers on top\n", "\n", "To complete the model, you will feed the last output tensor from the convolutional base (of shape (4, 4, 64)) into one or more Dense layers to perform classification. Dense layers take vectors as input (which are 1D), while the current output is a 3D tensor. First, you will flatten (or unroll) the 3D output to 1D, then add one or more Dense layers on top. CIFAR has 10 output classes, so you use a final Dense layer with 10 outputs." ] }, { "cell_type": "code", "execution_count": 7, "metadata": { "execution": { "iopub.execute_input": "2024-08-16T03:19:42.828066Z", "iopub.status.busy": "2024-08-16T03:19:42.827614Z", "iopub.status.idle": "2024-08-16T03:19:42.860534Z", "shell.execute_reply": "2024-08-16T03:19:42.859892Z" }, "id": "mRs95d6LUVEi" }, "outputs": [], "source": [ "model.add(layers.Flatten())\n", "model.add(layers.Dense(64, activation='relu'))\n", "model.add(layers.Dense(10))" ] }, { "cell_type": "markdown", "metadata": { "id": "ipGiQMcR4Gtq" }, "source": [ "Here's the complete architecture of your model:" ] }, { "cell_type": "code", "execution_count": 8, "metadata": { "execution": { "iopub.execute_input": "2024-08-16T03:19:42.864019Z", "iopub.status.busy": "2024-08-16T03:19:42.863764Z", "iopub.status.idle": "2024-08-16T03:19:42.879156Z", "shell.execute_reply": "2024-08-16T03:19:42.878552Z" }, "id": "8Yu_m-TZUWGX" }, "outputs": [ { "data": { "text/html": [ "
Model: \"sequential\"\n",
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Total params: 122,570 (478.79 KB)\n", "\n" ], "text/plain": [ "\u001b[1m Total params: \u001b[0m\u001b[38;5;34m122,570\u001b[0m (478.79 KB)\n" ] }, "metadata": {}, "output_type": "display_data" }, { "data": { "text/html": [ "
Trainable params: 122,570 (478.79 KB)\n", "\n" ], "text/plain": [ "\u001b[1m Trainable params: \u001b[0m\u001b[38;5;34m122,570\u001b[0m (478.79 KB)\n" ] }, "metadata": {}, "output_type": "display_data" }, { "data": { "text/html": [ "
Non-trainable params: 0 (0.00 B)\n", "\n" ], "text/plain": [ "\u001b[1m Non-trainable params: \u001b[0m\u001b[38;5;34m0\u001b[0m (0.00 B)\n" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "model.summary()" ] }, { "cell_type": "markdown", "metadata": { "id": "xNKXi-Gy3RO-" }, "source": [ "The network summary shows that (4, 4, 64) outputs were flattened into vectors of shape (1024) before going through two Dense layers." ] }, { "cell_type": "markdown", "metadata": { "id": "P3odqfHP4M67" }, "source": [ "### Compile and train the model" ] }, { "cell_type": "code", "execution_count": 9, "metadata": { "execution": { "iopub.execute_input": "2024-08-16T03:19:42.882376Z", "iopub.status.busy": "2024-08-16T03:19:42.882122Z", "iopub.status.idle": "2024-08-16T03:20:29.740038Z", "shell.execute_reply": "2024-08-16T03:20:29.739213Z" }, "id": "MdDzI75PUXrG" }, "outputs": [ { "name": "stdout", "output_type": "stream", "text": [ "Epoch 1/10\n" ] }, { "name": "stderr", "output_type": "stream", "text": [ "WARNING: All log messages before absl::InitializeLog() is called are written to STDERR\n", "I0000 00:00:1723778386.322623 135108 service.cc:146] XLA service 0x7f254c005a30 initialized for platform CUDA (this does not guarantee that XLA will be used). Devices:\n", "I0000 00:00:1723778386.322659 135108 service.cc:154] StreamExecutor device (0): Tesla T4, Compute Capability 7.5\n", "I0000 00:00:1723778386.322663 135108 service.cc:154] StreamExecutor device (1): Tesla T4, Compute Capability 7.5\n", "I0000 00:00:1723778386.322667 135108 service.cc:154] StreamExecutor device (2): Tesla T4, Compute Capability 7.5\n", "I0000 00:00:1723778386.322670 135108 service.cc:154] StreamExecutor device (3): Tesla T4, Compute Capability 7.5\n" ] }, { "name": "stdout", "output_type": "stream", "text": [ "\r", "\u001b[1m 1/1563\u001b[0m \u001b[37m━━━━━━━━━━━━━━━━━━━━\u001b[0m \u001b[1m1:19:40\u001b[0m 3s/step - accuracy: 0.0938 - loss: 2.3041" ] }, { "name": "stdout", "output_type": "stream", "text": [ "\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\r", "\u001b[1m 22/1563\u001b[0m \u001b[37m━━━━━━━━━━━━━━━━━━━━\u001b[0m \u001b[1m3s\u001b[0m 2ms/step - accuracy: 0.1232 - loss: 2.2976 " ] }, { "name": "stdout", "output_type": "stream", "text": [ "\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\r", "\u001b[1m 46/1563\u001b[0m \u001b[37m━━━━━━━━━━━━━━━━━━━━\u001b[0m \u001b[1m3s\u001b[0m 2ms/step - accuracy: 0.1340 - loss: 2.2834" ] }, { "name": "stdout", "output_type": "stream", "text": [ "\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\r", "\u001b[1m 70/1563\u001b[0m \u001b[37m━━━━━━━━━━━━━━━━━━━━\u001b[0m \u001b[1m3s\u001b[0m 2ms/step - accuracy: 0.1470 - loss: 2.2585" ] }, { "name": "stderr", "output_type": "stream", "text": [ "I0000 00:00:1723778388.120198 135108 device_compiler.h:188] Compiled cluster using XLA! 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"\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\r", "\u001b[1m1551/1563\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m━\u001b[0m \u001b[1m0s\u001b[0m 2ms/step - accuracy: 0.7947 - loss: 0.5860" ] }, { "name": "stdout", "output_type": "stream", "text": [ "\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\b\r", "\u001b[1m1563/1563\u001b[0m \u001b[32m━━━━━━━━━━━━━━━━━━━━\u001b[0m\u001b[37m\u001b[0m \u001b[1m4s\u001b[0m 3ms/step - accuracy: 0.7946 - loss: 0.5862 - val_accuracy: 0.7163 - val_loss: 0.8550\n" ] } ], "source": [ "model.compile(optimizer='adam',\n", " loss=tf.keras.losses.SparseCategoricalCrossentropy(from_logits=True),\n", " metrics=['accuracy'])\n", "\n", "history = model.fit(train_images, train_labels, epochs=10, \n", " validation_data=(test_images, test_labels))" ] }, { "cell_type": "markdown", "metadata": { "id": "jKgyC5K_4O0d" }, "source": [ "### Evaluate the model" ] }, { "cell_type": "code", "execution_count": 10, "metadata": { "execution": { "iopub.execute_input": "2024-08-16T03:20:29.744289Z", "iopub.status.busy": "2024-08-16T03:20:29.743738Z", "iopub.status.idle": "2024-08-16T03:20:30.799205Z", "shell.execute_reply": "2024-08-16T03:20:30.798516Z" }, "id": "gtyDF0MKUcM7" }, "outputs": [ { "name": "stdout", "output_type": "stream", "text": [ "313/313 - 0s - 2ms/step - accuracy: 0.7163 - loss: 0.8550\n" ] }, { "data": { "image/png": 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", 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