{ "cells": [ { "cell_type": "markdown", "metadata": { "id": "NzaclGF-_DzP" }, "source": [ "# UD04 · Notebook 10 — Aprendizaje por refuerzo con NEAT\n", "\n", "## Introducción\n", "\n", "En este cuaderno, entrenaremos a un robot para encontrar la mejor ruta para llegar a su destino. Usaremos NEAT (NeuroEvolution of Augmenting Topologies) para lograrlo. Neat es un algoritmo para el aprendizaje por refuerzo que utiliza redes neuronales para lograr su objetivo. Este algoritmo puede crear redes neuronales con topologías muy complejas y eficientes.\n", "En este caso, el objetivo es encontrar la mejor ruta para llegar al destino. Comenzaremos desde las entradas y salidas de la red neuronal, y el algoritmo encontrará la mejor topología para lograr esto.\n", "\n", "## Preparamos las librerías\n", "\n", "Usaremos librerías `aitk` y `neat-python` para lograr nuestro objetivo. Comenzaremos por instalar las librerías necesarias." ] }, { "cell_type": "code", "execution_count": null, "metadata": { "colab": { "base_uri": "https://localhost:8080/" }, "id": "pSxrgf6k_DzV", "outputId": "4370e771-782f-4e4a-e93a-6789d0f98ba5" }, "outputs": [], "source": [ "%pip install aitk neat-python graphviz" ] }, { "cell_type": "code", "execution_count": 2, "metadata": { "id": "R2RxEVOJ_DzX" }, "outputs": [], "source": [ "import aitk.robots as bots\n", "from aitk.utils import Grid\n", "from aitk.algorithms import neat\n", "\n", "import numpy as np\n", "import cv2\n", "import requests\n", "import matplotlib.pyplot as plt" ] }, { "cell_type": "markdown", "metadata": { "id": "xK-MNFYj_DzY" }, "source": [ "## Neuroevolución\n", "\n", "En este problema plantearemos las siguientes definiciones:\n", "\n", "- **Gen**: Un gen será un nodo de red neuronal.\n", "- **Cromosoma**: Un cromosoma será una red neuronal con los pesos correspondientes. Su tamaño será el número de pesos en la red neuronal.\n", "- **Población**: Una población será un conjunto de cromosomas.\n", "\n", "El mundo y el robot serán los mismos que en el cuaderno anterior." ] }, { "cell_type": "code", "execution_count": 3, "metadata": { "colab": { "base_uri": "https://localhost:8080/", "height": 452 }, "id": "bk5Fa0-__Dza", "outputId": "10b4563b-ca7d-4c63-8201-dee7f2f98674" }, "outputs": [ { "data": { "text/plain": [ "" ] }, "execution_count": 3, "metadata": {}, "output_type": "execute_result" }, { "data": { "image/png": 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" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "nombre_imagen = \"EX2_pista_6.png\"\n", "\n", "# Cargamos la imagen en una variable\n", "\n", "img = cv2.imread(nombre_imagen)\n", "\n", "# Mostramos la imagen\n", "plt.imshow(cv2.cvtColor(img, cv2.COLOR_BGR2RGB))" ] }, { "cell_type": "code", "execution_count": 4, "metadata": { "colab": { "base_uri": "https://localhost:8080/", "height": 877, "referenced_widgets": [ "a82b82dfd0ae42118ba49ea1cb5aea91", "2926f589e663460fbec9cdb0693b1522", "abb678c703124d249d0432e5e6c6a217", "e6774111cf984f0f803d408e125bd6f7", "1ddedd4b1b11410dbdeb3d68319dcb5a", "a41f9227b17440ed91762a0b8499befd", "f3410c0c7fc343ed963d08af9a5048c8", "ee7d2c5b583f46659e23530d98502485", "a7abd7dcb16b453dbcd6f4a1085e999f", "8c03fbe1199043d4b490749db94705e2", "aee6206e3920452990340d1a8f2b50aa", "d0991165f0a049c4942feb8d8ff14764", "474550a9d1484b1d82c4365f44c660cf" ] }, "id": "A4xwfPUm_Dzb", "outputId": "dd60c2dc-5417-4c24-b8cc-b41f02c256c8" }, "outputs": [ { "name": "stdout", "output_type": "stream", "text": [ "Random seed set to: 2819936\n" ] }, { "data": { "application/vnd.jupyter.widget-view+json": { "model_id": "a82b82dfd0ae42118ba49ea1cb5aea91", "version_major": 2, "version_minor": 0 }, "text/plain": [ "HTML(value='')" ] }, "metadata": {}, "output_type": "display_data" }, { "data": { "application/vnd.jupyter.widget-view+json": { "model_id": "e6774111cf984f0f803d408e125bd6f7", "version_major": 2, "version_minor": 0 }, "text/plain": [ "HTML(value='')" ] }, "metadata": {}, "output_type": "display_data" }, { "data": { "application/vnd.jupyter.widget-view+json": { "model_id": "f3410c0c7fc343ed963d08af9a5048c8", "version_major": 2, "version_minor": 0 }, "text/plain": [ "HTML(value='')" ] }, "metadata": {}, "output_type": "display_data" }, { "data": { "application/vnd.jupyter.widget-view+json": { "model_id": "8c03fbe1199043d4b490749db94705e2", "version_major": 2, "version_minor": 0 }, "text/plain": [ "Image(value=b'\\x89PNG\\r\\n\\x1a\\n\\x00\\x00\\x00\\rIHDR\\x00\\x00\\x00x\\x00\\x00\\x002\\x08\\x06\\x00\\x00\\x00\\x97\\xa7\\x1f\\xd…" ] }, "metadata": {}, "output_type": "display_data" }, { "data": { "application/vnd.jupyter.widget-view+json": { "model_id": "d0991165f0a049c4942feb8d8ff14764", "version_major": 2, "version_minor": 0 }, "text/plain": [ "Image(value=b'\\xff\\xd8\\xff\\xe0\\x00\\x10JFIF\\x00\\x01\\x01\\x00\\x00\\x01\\x00\\x01\\x00\\x00\\xff\\xdb\\x00C\\x00\\x08\\x06\\x0…" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "world = bots.World(220, 180, boundary_wall_color=\"yellow\", ground_image_filename=nombre_imagen)\n", "\n", "ancho_camara = 120\n", "alto_camara = 50\n", "robot = bots.Scribbler(x=36, y=80, a=90)\n", "robot.add_device(bots.GroundCamera(width=ancho_camara, height=alto_camara))\n", "\n", "world.add_robot(robot)\n", "\n", "robot['ground-camera'].watch()\n", "world.watch()" ] }, { "cell_type": "markdown", "metadata": { "id": "cDp-Qbca_Dzb" }, "source": [ "Para calcular la aptitud de cada cromosoma, tendremos en cuenta la distancia recorrida por el robot. Si el robot sale de la matriz, su aptitud es 0.\n", "\n", "Tendremos que implementar las siguientes funciones:\n", "\n", "- `neat_controller`: Conductor para el robot. Aquí debemos buscar el centro de la imagen capturada por el robot y pasarla a la red neuronal, para calcular el siguiente movimiento y llevarla a cabo.\n", "- `fitness`: Función para calcular la aptitud de cada cromosoma.\n", "\n", "Las siguientes funciones y clases pueden ser útiles para calcular la aptitud:\n", "\n", "- `aitk.utils.Grid`: Clase para representar una matriz. Pasamos el tamaño y el mundo para monitorear. Vemos algunas de sus funciones:\n", " - `grid.update(x, y)`: Actualiza el estado de una celda (para marcarlo como visitado),\n", " - `grid.analyze_visits()`: Calcule el porcentaje de células visitadas - de 0 si no hay celda visitada, a 1 si son todas.\n", " - `grid.draw()`: Muestra el estado actual de la matriz. Será muy útil para nosotros ver qué células han visitado el robot y cuáles no y recompensar esos cromosomas que visitan la mayoría de las células.\n", " - `grid.sequence`: nos devuelve una lista con las celdas visitadas por el robot. Será útil para nosotros calcular la aptitud y saber si el robot ha cambiado la matriz.\n", "- `robot.stalled`: Función que nos dice si el robot está en una pared o no. Será útil calcular la aptitud, porque si el robot se detiene, su estado físico será 0. También podemos terminar el entrenamiento si se detiene el robot.\n", "- `world.time`: Variable que nos dice el tiempo que ha pasado desde el comienzo del entrenamiento. Será útil para nosotros recompensar esos cromosomas que llegan al destino antes." ] }, { "cell_type": "code", "execution_count": null, "metadata": { "id": "6yTfdw2K_Dzc" }, "outputs": [], "source": [ "def neat_controller(robot):\n", " # Si ya nos hemos dado la vuelta, salimos\n", " #sequence = robot.state[\"grid\"].sequence\n", "\n", " #if (4, 1) in sequence and (5, 1) in sequence:\n", " # return True\n", "\n", " cam = robot['ground-camera']\n", " image = cam.get_image()\n", "\n", " # Convirtemos la imagen en una matriz numpy para trabajar en OpenCV\n", " im = np.array(image)\n", "\n", " # Nos quedamos con la parte superior de la imagen\n", " im_recorte = im[00:20, 0:ancho_camara]\n", "\n", " # convertir a escala de grises\n", " im_bn = cv2.cvtColor(im_recorte, cv2.COLOR_RGB2GRAY)\n", "\n", " # Aplicamos un filtro de ilusión\n", " im_blurred = cv2.GaussianBlur(im_bn, (5, 5), 0)\n", "\n", " # Binarizamos la imagen\n", " ret, im_thresh = cv2.threshold(im_blurred, 100, 200, cv2.THRESH_BINARY)\n", "\n", " # Buscamos los contornos\n", " contours, hierarchy = cv2.findContours(im_thresh, cv2.RETR_EXTERNAL, cv2.CHAIN_APPROX_SIMPLE)\n", "\n", " # Dibujamos los contornos\n", " cv2.drawContours(im_recorte, contours, -1, (0, 255, 0), 1)\n", "\n", "\n", " # Definir las variables que se devuelven\n", " centro = 0\n", "\n", " # Calculamos el centro del borde más grande\n", " if len(contours) >= 2:\n", " cnt = max(contours, key=cv2.contourArea)\n", " M = cv2.moments(cnt)\n", " # En m tenemos los momentos de la imagen\n", " M00 = M['m00'] # area\n", " M10 = M['m10'] # sum(x)\n", "\n", " # Si el área es diferente de 0, calculamos el centro de masa\n", " if M00 != 0:\n", " centro = int(M10/M00)\n", " inputs = [centro/ancho_camara]\n", " out = robot.state[\"net\"].activate(inputs)\n", "\n", " # Aumentamos la distancia recorrida\n", " x, y, a = robot.get_pose()\n", " robot.state[\"grid\"].update(x, y)\n", " robot.state[\"grid\"].draw()\n", "\n", " robot.move(out[0], out[1])\n", " else:\n", " robot.state[\"out\"] = True\n", " return True\n", "\n", " if robot.stalled:\n", " return True\n", "\n", "\n", "def fitness(net, seconds=60, real_time=False):\n", " # Evalúa el cromosoma y devuelve su valor físico\n", "\n", " # Mantenemos la red en el robot para usarla en el controlador\n", " robot.state[\"net\"] = net\n", "\n", " # Volvemos a poner el robot en la posición inicial\n", " world.reset()\n", " robot.state[\"net\"] = net\n", " robot.state[\"grid\"] = Grid((10, 10), robot.world)\n", " robot.state[\"out\"] = False\n", "\n", " # Ejecutamos el robot durante 100 segundos como máximo\n", " world.seconds(\n", " seconds, [neat_controller],\n", " real_time=real_time\n", " )\n", "\n", " # Calculamos el valor de fitness\n", " score = 0\n", "\n", " if not robot.stalled and not robot.state[\"out\"]:\n", " visites = robot.state[\"grid\"].analyze_visits()\n", " score = visites*10 - world.time / 200\n", "\n", "\n", " return score" ] }, { "cell_type": "markdown", "metadata": { "id": "i0P9OjQc_Dzd" }, "source": [ "En NEAT también debemos definir una función de aptitud para toda la población" ] }, { "cell_type": "code", "execution_count": 6, "metadata": { "id": "B-soerKB_Dze" }, "outputs": [], "source": [ "def eval_population(pop, config):\n", " \"\"\"Esta función recibirá una población de cromosomas y los evaluará\"\"\"\n", " for genome_id, genome in pop:\n", " net = neat.nn.FeedForwardNetwork.create(genome, config)\n", " genome.fitness = fitness(net, 60, real_time=False)\n" ] }, { "cell_type": "markdown", "metadata": { "id": "Lw6TlTn0_Dze" }, "source": [ "Por último, definimos cómo queremos que funcione el proceso evolutivo" ] }, { "cell_type": "code", "execution_count": 7, "metadata": { "id": "QqwKQv-u_Dzf" }, "outputs": [], "source": [ "def run(config_file):\n", " # Load configuration\n", " config = neat.Config(neat.DefaultGenome, neat.DefaultReproduction,\n", " neat.DefaultSpeciesSet, neat.DefaultStagnation,\n", " config_file)\n", "\n", " # Create the population, which is the top-level object for a NEAT run.\n", " p = neat.Population(config)\n", "\n", " # Add a stdout reporter to show progress in the terminal.\n", " p.add_reporter(neat.StdOutReporter(True))\n", " stats = neat.StatisticsReporter()\n", " p.add_reporter(stats)\n", " # Uncomment this to save checkpoints every 5 generations\n", " # p.add_reporter(neat.Checkpointer(5))\n", "\n", " winner = p.run(eval_population, 50)\n", "\n", " # Display the winning genome.\n", " print('\\nBest genome:\\n{!s}'.format(winner))\n", " node_names = {-1:'d1', -2:'d2', -3:'d3', -4:'timer',\n", " -5:'stall', -6:'bias',\n", " 0:'translate', 1: 'rotate'}\n", " neat.visualize.draw_net(config, winner, True, node_names=node_names)\n", " neat.visualize.plot_stats(stats, ylog=False, view=True)\n", " neat.visualize.plot_species(stats, view=True)\n", "\n", " return winner" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "## Decisiones del alumno:\n", "Decide primero cuantos inputs y outputs necesitamos:\n", "- `num_inputs`\n", "- `num_outputs`\n", "\n", "Ahora prueba valores para los campos:\n", "- `fitness_threshold`: Introducir un valor de fitness que creas que es suficiente (unidades)\n", "- `pop_size`: Cuanto mayor sea la población, mayor será la variabilidad que habrá a expensas de más (decenas)\n", "\n", "Realiza diferentes pruebas y justifica que ocurre con valores mayores o inferiores de estos dos últimos valores en una memória que deberas entregas al Profesor a través de AULES" ] }, { "cell_type": "code", "execution_count": null, "metadata": { "colab": { "base_uri": "https://localhost:8080/" }, "id": "Nvr2_ovS_Dzf", "outputId": "d8a81473-8da9-442c-e766-b09b24638ad2" }, "outputs": [ { "name": "stdout", "output_type": "stream", "text": [ "Writing laberinto.config\n" ] } ], "source": [ "%%writefile laberinto.config\n", "#--- parameters for the Robot Coverage experiment ---#\n", "\n", "[NEAT]\n", "fitness_criterion = max\n", "fitness_threshold = ## AQUÍ TU VALOR\n", "pop_size = ## AQUÍ TU VALOR\n", "reset_on_extinction = False\n", "\n", "[DefaultGenome]\n", "# node activation options\n", "activation_default = tanh\n", "activation_mutate_rate = 0.0\n", "activation_options = tanh\n", "\n", "# node aggregation options\n", "aggregation_default = sum\n", "aggregation_mutate_rate = 0.0\n", "aggregation_options = sum\n", "\n", "# node bias options\n", "bias_init_mean = 0.0\n", "bias_init_stdev = 1.0\n", "bias_max_value = 30.0\n", "bias_min_value = -30.0\n", "bias_mutate_power = 0.5\n", "bias_mutate_rate = 0.7\n", "bias_replace_rate = 0.1\n", "\n", "# genome compatibility options\n", "compatibility_disjoint_coefficient = 1.0\n", "compatibility_weight_coefficient = 0.5\n", "\n", "# connection add/remove rates\n", "conn_add_prob = 0.5\n", "conn_delete_prob = 0.5\n", "\n", "# connection enable options\n", "enabled_default = True\n", "enabled_mutate_rate = 0.01\n", "\n", "feed_forward = True\n", "initial_connection = full\n", "\n", "# node add/remove rates\n", "node_add_prob = 0.2\n", "node_delete_prob = 0.2\n", "\n", "# network parameters\n", "num_hidden = 0\n", "num_inputs = ## AQUÍ TU VALOR\n", "num_outputs = ## AQUÍ TU VALOR\n", "\n", "# node response options\n", "response_init_mean = 1.0\n", "response_init_stdev = 0.0\n", "response_max_value = 30.0\n", "response_min_value = -30.0\n", "response_mutate_power = 0.0\n", "response_mutate_rate = 0.0\n", "response_replace_rate = 0.0\n", "\n", "# connection weight options\n", "weight_init_mean = 0.0\n", "weight_init_stdev = 1.0\n", "weight_max_value = 30\n", "weight_min_value = -30\n", "weight_mutate_power = 0.5\n", "weight_mutate_rate = 0.8\n", "weight_replace_rate = 0.1\n", "\n", "[DefaultSpeciesSet]\n", "compatibility_threshold = 3.0\n", "\n", "[DefaultStagnation]\n", "species_fitness_func = max\n", "max_stagnation = 20\n", "species_elitism = 2\n", "\n", "[DefaultReproduction]\n", "elitism = 2\n", "survival_threshold = 0.2" ] }, { "cell_type": "code", "execution_count": 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", 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" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "winner = run(\"laberinto.config\")" ] }, { "cell_type": "markdown", "metadata": { "id": "RdzFjjDb_Dzh" }, "source": [ "Finalmente evaluamos el mejor cromosoma y lo establecemos" ] }, { "cell_type": "code", "execution_count": null, "metadata": { "colab": { "base_uri": "https://localhost:8080/", "height": 860, "referenced_widgets": [ "b8a20b1a18ae494da8c7249a8f011dee", "adafa7f9794b43bba629a40092e0fa00", "42878d3c13c9408fbb61600d3ad41b8d", "874df99828eb470f901ca82166480a10", "a3ed39a941c94203887f54202408f62a", "f33eb3a0d9cb4334b782e490c64e106b", "cefbf2eedf2f4502800b16649d93dc2a", "310e07c4755f4f7aa1187c815d9f6d28", "c83bc98f984947d68abec882c3efe666", "8c03fbe1199043d4b490749db94705e2", "aee6206e3920452990340d1a8f2b50aa", "d0991165f0a049c4942feb8d8ff14764", "474550a9d1484b1d82c4365f44c660cf" ] }, "id": "pDhkOLiORFf8", "outputId": "2693cf3d-1dfc-4b76-a3a6-9a0551dbc845" }, "outputs": [ { "data": { "application/vnd.jupyter.widget-view+json": { "model_id": "b8a20b1a18ae494da8c7249a8f011dee", "version_major": 2, "version_minor": 0 }, "text/plain": [ "HTML(value='')" ] }, "metadata": {}, "output_type": "display_data" }, { "data": { "application/vnd.jupyter.widget-view+json": { "model_id": "874df99828eb470f901ca82166480a10", "version_major": 2, "version_minor": 0 }, "text/plain": [ "HTML(value='')" ] }, "metadata": {}, "output_type": "display_data" }, { "data": { "application/vnd.jupyter.widget-view+json": { "model_id": "cefbf2eedf2f4502800b16649d93dc2a", "version_major": 2, "version_minor": 0 }, "text/plain": [ "HTML(value='')" ] }, "metadata": {}, "output_type": "display_data" }, { "data": { "application/vnd.jupyter.widget-view+json": { "model_id": "8c03fbe1199043d4b490749db94705e2", "version_major": 2, "version_minor": 0 }, "text/plain": [ "Image(value=b'\\x89PNG\\r\\n\\x1a\\n\\x00\\x00\\x00\\rIHDR\\x00\\x00\\x00x\\x00\\x00\\x002\\x08\\x06\\x00\\x00\\x00\\x97\\xa7\\x1f\\xd…" ] }, "metadata": {}, "output_type": "display_data" }, { "data": { "application/vnd.jupyter.widget-view+json": { "model_id": "d0991165f0a049c4942feb8d8ff14764", "version_major": 2, "version_minor": 0 }, "text/plain": [ "Image(value=b'\\xff\\xd8\\xff\\xe0\\x00\\x10JFIF\\x00\\x01\\x01\\x00\\x00\\x01\\x00\\x01\\x00\\x00\\xff\\xdb\\x00C\\x00\\x08\\x06\\x0…" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "robot['ground-camera'].watch()\n", "world.watch()" ] }, { "cell_type": "code", "execution_count": null, "metadata": { "colab": { "base_uri": "https://localhost:8080/", "height": 84, "referenced_widgets": [ "e34d0c949690494da05f81b95ad6ccbb", "8202f2cfdee94300a0745d4924395d45", "c0c508f668224ea1a11bad6515ec3a45", "f4f19ed3d61f4d53ac91bdbbc0245403", "6f48dd4fb4cc42b4bc5e191e2d2703ad", "f362cbc0aa2b49338656471e47930f09", "fa3b40218a5b4f6093fa40348b280393", "1042ae95dd19473fba2bda535109880c", "e5b419933abd4747b7cd75316cfcbd4a", "1da3d96e3f8f4b19813b995bc1b243cd", "5c1950d6426f4c75a484497d8ce1fd3a" ] }, "id": "DnGPfbhK_Dzh", "outputId": "74f38e20-1bd7-436a-b655-c35911172feb" }, "outputs": [ { "data": { "application/vnd.jupyter.widget-view+json": { "model_id": "e34d0c949690494da05f81b95ad6ccbb", "version_major": 2, "version_minor": 0 }, "text/plain": [ " 0%| | 0/1000 [00:00" ] }, "execution_count": 11, "metadata": {}, "output_type": "execute_result" } ], "source": [ "display(\"avg_fitness.svg\")\n", "winner_net" ] }, { "cell_type": "markdown", "metadata": { "id": "96fw9i0A_Dzi" }, "source": [ "## Añade al documento pdf que has de enviar al profesor tu reflexión sobre la forma en la que el robot \"ha aprendido\" a conducir." ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "Guardaremos el mejor cromosoma para poder usarlo en el futuro." ] }, { "cell_type": "code", "execution_count": 12, "metadata": { "id": "Q2HA4uKU_Dzi" }, "outputs": [], "source": [ "with open(\"winner.pkl\", \"wb\") as f:\n", " import pickle\n", "\n", " pickle.dump(winner, f)\n", " f.close()" ] }, { "cell_type": "markdown", "metadata": { "id": "gvH-bdAx_Dzj" }, "source": [ "Cargamos el modelo para verificar que funcione correctamente" ] }, { "cell_type": "code", "execution_count": 13, "metadata": { "colab": { "base_uri": "https://localhost:8080/", "height": 84, "referenced_widgets": [ "a2fe461afa194a53b01a4645dda4cabb", "fc2fb6f1d95e4a39af2ae5f779723795", "a41826cc880e41eeaa901bc028fea343", "447d1ffc05a94995afe65b2837576473", "c6e85c60153e45cb8b51412d541764a9", "82a342e18390438c8fc994ee8921344e", "256a835903d94cd89c707819ba81587a", "0f23b2b1f11644afa5f0172629553579", "4f9de410a98b44b28930e85e9bd60ec9", "fe03d277573f4ccaaf9523e0f2271525", "460c01df61414038a3c8b3f564dedfac" ] }, "id": "dg7GPDMk_Dzj", "outputId": "bf3e75d0-7b80-4e69-de6d-0a9cde14c24a" }, "outputs": [ { "data": { "application/vnd.jupyter.widget-view+json": { "model_id": "a2fe461afa194a53b01a4645dda4cabb", "version_major": 2, "version_minor": 0 }, "text/plain": [ " 0%| | 0/300 [00:00