{ "cells": [ { "cell_type": "markdown", "metadata": {}, "source": [ "# Phystech@DataScience\n", "## Домашнее задание 3\n", "\n", "**Правила, прочитайте внимательно:**\n", "\n", "* Выполненную работу нужно отправить телеграм-боту `@thetahat_ds25_bot`. Для начала работы с ботом каждый раз отправляйте `/start`. Дождитесь подтверждения от бота, что он принял файл. Если подтверждения нет, то что-то не так. **Работы, присланные иным способом, не принимаются.**\n", "* Дедлайн см. в боте. После дедлайна работы не принимаются кроме случаев наличия уважительной причины.\n", "* Прислать нужно **ноутбук в формате `ipynb`**. Если вы строите интерактивные графики, их стоит прислать в формате html.\n", "* Следите за размером файлов. **Бот не может принимать файлы весом более 20 Мб.** Если файл получается больше, заранее разделите его на несколько.\n", "* Выполнять задание необходимо полностью самостоятельно. **При обнаружении списывания всем участникам списывания дается штраф -2 балла к итоговой оценке за семестр.**\n", "* Решения, размещенные на каких-либо интернет-ресурсах, не принимаются. Кроме того, публикация решения в открытом доступе может быть приравнена к предоставлении возможности списать.\n", "* Обратите внимание на правила использования ИИ-инструментов при решении домашнего задания.\n", "* **Код из рассказанных на занятиях ноутбуков** можно использовать без ограничений.\n", "* Для выполнения задания используйте этот ноутбук в качестве основы, ничего не удаляя из него. Можно добавлять необходимое количество ячеек.\n", "* Комментарии к решению пишите в markdown-ячейках.\n", "* Выполнение задания (ход решения, выводы и пр.) должно быть осуществлено на русском языке.\n", "* Решение проверяется системой ИИ-проверки **ThetaGrader**. Результат проверки валидируется и исправляется человеком, после чего комментарии отправляются студентам.\n", "* Если код будет не понятен проверяющему, оценка может быть снижена.\n", "* Никакой код из данного задания при проверке запускаться не будет. *Если код студента не выполнен, недописан и т.д., то он не оценивается.*\n", "\n", "Важно!!! Правила заполнения ноутбука:\n", "* Запрещается удалять имеющиеся в ноутбуке ячейки, менять местами положения задач.\n", "* Сохраняйте естественный линейный порядок повествования в ноутбуке сверху-вниз.\n", "* Отвечайте на вопросы, а также добавляйте новые ячейки в предложенных местах, которые обозначены `<...>`.\n", "* В markdown-ячейка, содержащих описание задачи, находятся специальные отметки, которые запрещается модифицировать.\n", "* При нарушении данных правил работа может получить 0 баллов.\n", "\n", "\n", "**Перед выполнением задания посмотрите презентацию по выполнению и оформлению домашних заданий с занятия 2.**\n", "\n", "\n", "**Баллы за задание:**\n", "\n", "\n", "* Задача 1 — 40 баллов\n", "* Задача 2 — 70 баллов\n", "* Задача 3 — 20 баллов\n", "\n", "\n", "\n", "\n", "\n", "\n", "\n", "\n", "-----" ] }, { "cell_type": "code", "execution_count": null, "metadata": {}, "outputs": [], "source": [ "# Bot check\n", "\n", "# HW_ID: phds_hw3\n", "# Бот проверит этот ID и предупредит, если случайно сдать что-то не то\n", "\n", "# Status: not final\n", "# Перед отправкой в финальном решении удали \"not\" в строчке выше\n", "# Так бот проверит, что ты отправляешь финальную версию, а не промежуточную" ] }, { "cell_type": "code", "execution_count": null, "metadata": {}, "outputs": [], "source": [ "import pandas as pd\n", "import numpy as np\n", "import matplotlib.pyplot as plt\n", "from sklearn.preprocessing import StandardScaler\n", "from sklearn.linear_model import LogisticRegression, LinearRegression\n", "from sklearn.metrics import accuracy_score, balanced_accuracy_score\n", "\n", "from typing import List, Callable, Tuple\n", "\n", "import seaborn as sns\n", "sns.set_theme('notebook', font_scale=1.2, palette='Set2')\n", "\n", "from tqdm.notebook import tqdm" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "## Задача 1\n", "\n", "Рассмотрим модель логистической регрессии. Признаки объекта представимы в виде $d$-мерного вектора $x \\in \\mathbb{R}^d$, класс имеет бернуллиевское распределение $Y \\sim Bern(\\mu_\\theta(x))$. Мы делаем следующее предположение о зависимости параметра вероятности от признаков\n", "$${\\mu_\\theta(x) = \\sigma(x^T\\theta)= \\cfrac{1}{1 + e^{-x^T\\theta}}}.$$\n", "\n", "При добавлении регуляризации к модели логистической регрессии оптимизируемый функционал принимает вид\n", "\n", "$$\n", " F(\\theta) = -\\sum_{i=1}^n \\left[Y_i \\log{\\sigma(\\theta^T x_i)} + (1 - Y_i) \\log{\\left(1 - \\sigma(\\theta^T x_i)\\right)}\\right] + \\lambda\\theta^T \\theta\n", "$$\n", "\n", "1. Выпишите формулы градиентного спуска (GD) и стохастического градиентного спуска (SGD).\n", "\n", "2. Покажите, что $F(\\theta)$ — выпуклая функция по $\\theta$ и, как следствие, имеет единственный экстремум, являющийся глобальным максимумом. *Указание*. Посчитайте гессиан (матрицу вторых производных) и покажите, что она положительно определена.\n", "\n", "3. Опишите, как может вести себя решение при отсутствии регуляризации, то есть при $\\lambda = 0$" ] }, { "cell_type": "markdown", "metadata": { "id": "CU79yNBgUkD3" }, "source": [ "## Задача 2" ] }, { "cell_type": "markdown", "metadata": { "id": "skMe0N4wXutl" }, "source": [ "### Введение\n", "\n", "Вы когда-нибудь задумывались, что такое запах и вкус? Как именно мы различаем запахи? Ведь это даже не физическая величина: наш нос не измеряет концентрацию примесей в воздухе, их парциальное давление или что-то ещё. Запах — есть субъективная реакция мозга на химическое взаимодействие молекул с рецепторами в слизистой оболочке носа.\n", "\n", "Рассмотрим, на первый взгляд, забавное устройство — [электронный нос](https://en.wikipedia.org/wiki/Electronic_nose) (*e-nose*). Этот \"прибор\", буквально, повторяет принцип работы человеческого носа и состоит из трёх основных компонентов:\n", "1. Массив датчиков, чувствительных к наличию различных примесей в газе\n", "2. Канал доставки, по которому газ поступает к датчикам\n", "3. Система обработки данных, анализирующая сигналы от датчиков и сопоставляющая их с известными шаблонами. Если запах уже \"знаком\" системе, она может его распознать" ] }, { "cell_type": "markdown", "metadata": { "id": "qckjxZw1Xwrh" }, "source": [ 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)\n", "\n", "*Картинка из Википедии*" ] }, { "cell_type": "markdown", "metadata": { "id": "QiP8kVz5XBw8" }, "source": [ "\n", "Спектр возможных применений подобных устройств может быть весьма широк: от контроля качества скоропортящихся продуктов до обнаружения взрывчатых веществ, вирусов, бактерий или токсичных газов.\n", "\n", "Сами сенсоры бывают разными. Наиболее современные разработки основаны на технологиях с применением графена и углеродных нанотрубок. Более доступной, но достаточно эффективной альтернативой являются полупроводниковые сенсоры на основе оксидов металлов. Их принцип работы основан на изменении проводимости при адсорбции молекул газа на поверхности датчика. Измеряя сопротивление таких сенсоров, можно определить состав и даже концентрацию примесей в воздухе." ] }, { "cell_type": "markdown", "metadata": { "id": "bgvKbmOSWr6W" }, "source": [ "### Проблема\n", "Одной из самых сложных проблем в этой области считается дрейф сигнала датчиков. Он возникает из-за физико-химического воздействия окружающей среды: со временем на сенсоры оседают посторонние молекулы, изменяя структуру и свойства материала. Системе обработки становится всё сложнее анализировать данные, поскольку она откалибрована (обучена) на свежих сенсорах, без учёта дрейфа. Это, очевидно, приводит к постепенному ухудшению точности измерений.\n", "\n", "Для изучения этого явления был проведён долгосрочный эксперимент, в ходе которого на протяжении трёх лет фиксировались \"отпечатки запахов\" шести летучих органических соединений при различных концентрациях: *аммиака, ацетальдегида, ацетона, этилена, этанола и толуола*. Подробное описание методики, сбора данных и выделения признаков можно найти в [оригинальной статье](https://sci-hub.ru/10.1016/j.snb.2012.01.074), а также на странице с [данными](https://archive.ics.uci.edu/dataset/270/gas+sensor+array+drift+dataset+at+different+concentrations). Авторы исследования разработали и показали эффективность нового (на момент выхода статьи) способа учёта дрейфа в классификаторах газов." ] }, { "cell_type": "markdown", "metadata": { "id": "oacGwRgvWr6W" }, "source": [ "### [Данные](https://archive.ics.uci.edu/dataset/270/gas+sensor+array+drift+dataset+at+different+concentrations)\n", "Исследуемый \"нос\" состоял из 16 сенсоров. Для каждого сенсора снималась зависимость изменения сопротивления от времени.\n", "1. **Максимальное изменение сопротивления** в ходе одного измерения (абсолютное и относительное) — 2 признака\n", "2. **Максимум/минимум экспоненциального скользящего среднего** (EMA) при разных параметрах сглаживания — 6 признаков\n", "\n", "
\n", " Подробнее ✍️ \n", " \n", "> Для последовательности временных отсчётов $r_1$, $r_2$, $r_3$... *экспоненциальное скользящее среднее* рассчитывается как\n", "> $$\n", " y_k = (1 - \\alpha)y_{k-1} + \\alpha(r_k - r_{k-1}),\n", "> $$\n", "> Параметр $\\alpha \\in (0, 1)$ определяет степень \"забывания\" старых значений: чем он меньше, тем сильнее сглаживается сигнал. В нашем случае EMA рассчитывалось отдельно для возрастающего и убывающего участков сигнала при $\\alpha = 10^{-1}, 10^{-2}, 10^{-3}$. В качестве признаков взяты, соответственно, максимальное и минимальное значения за время измерения. Подробнее см. в статье.\n", "\n", "

\n", "\n", "Итого, имеется $8 \\cdot 16 = 128$ признаков" ] }, { "cell_type": "markdown", "metadata": { "id": "ToHJKlibWHh8" }, "source": [ "### 1. Загрузка и подготовка данных" ] }, { "cell_type": "markdown", "metadata": { "id": "Js_QpPWdWr6X" }, "source": [ "#### 1.1 Смотрим на данные\n", "Скачайте датасет. Если открыть любой файл в текстовом редакторе, вы увидите, что данные хранятся в разреженном формате `svmlight`. Для его загрузки в `sklearn` предусмотрена специальная функция. Воспользуйтесь ей:" ] }, { "cell_type": "code", "execution_count": null, "metadata": { "id": "5vSDGp1MWr6X", "outputId": "5fa7534e-8616-4ba0-b280-abf94cd10de4" }, "outputs": [ { "data": { "text/plain": [ "(list, 20, scipy.sparse._csr.csr_matrix, numpy.ndarray)" ] }, "execution_count": 53, "metadata": {}, "output_type": "execute_result" } ], "source": [ "from sklearn.datasets import load_svmlight_files\n", "\n", "file_paths = [f'batch{n}.dat' for n in range(1, 11)]\n", "\n", "data = <...>\n", "\n", "type(data), len(data), type(data[0]), type(data[1])" ] }, { "cell_type": "markdown", "metadata": { "id": "Lqjvf6Z9Wr6Y" }, "source": [ "Вы получили список из 20 элементов, в котором чередуются матрицы признаков и векторы таргета. Матрицы признаков имеют тип разреженной матрицы. Преобразуем их в `pandas.DataFrame` и присвоим осмысленные имена столбцам:" ] }, { "cell_type": "code", "execution_count": null, "metadata": { "id": "ZzIB-UT2Wr6Y", "outputId": "a9a9ae8b-a3b2-47b6-a5a0-55e683721bd2" }, "outputs": [], "source": [ "# Формируем список имён признаков\n", "feature_names = [\n", " f\"{sensor}_{suffix}\"\n", " for sensor in range(1, 17)\n", " for suffix in [\"dR\", \"norm_dR\"] +\n", " [f\"max_ema_{alpha}\" for alpha in [0.1, 0.01, 0.001]] +\n", " [f\"min_ema_{alpha}\" for alpha in [0.1, 0.01, 0.001]]\n", "]\n", "\n", "# Разделяем данные: X (признаки) и y (таргет)\n", "X_raw, y_list = data[::2], data[1::2]\n", "\n", "# Преобразуем разреженные матрицы в DataFrame\n", "X_list = [pd.DataFrame(X.toarray(), columns=feature_names) for X in X_raw]\n", "\n", "X_list[0].head()" ] }, { "cell_type": "markdown", "metadata": { "id": "Ot-tBVlfWr6Y" }, "source": [ ">*Замечание.* Первое число в названии означает номер сенсора.\n", "\n", "**Почему данные представлены в таком виде?** Согласно описанию эксперимента, количество измерений для разных газов варьировалось от месяца к месяцу. В некоторые периоды отдельные газы вовсе не использовались. Чтобы сбалансировать распределение классов, данные сгруппировали в 10 батчей, где разные газы представлены более равномерно.\n", "\n", "Проверим, насколько хорошо это удалось: напишите функцию, которая визуализирует распределение классов в каждом батче, и примените её к данным.\n", "
\n", " Подсказка ✍️ \n", " \n", "> Удобно воспользоваться одной из функций: `sns.countplot`, `sns.barplot`, `plt.bar`\n", "\n", "

\n" ] }, { "cell_type": "code", "execution_count": null, "metadata": { "colab": { "base_uri": "https://localhost:8080/", "height": 273 }, "id": "LftkTnn26XPn", "outputId": "b60713cc-ba02-40b1-8847-713816a7731a" }, "outputs": [], "source": [ "def visualize_classes(target_batches: List[np.ndarray]):\n", " \"\"\"Визуализирует распределение классов во всех батчах\n", "\n", " Args:\n", " target_batches (List[np.ndarray]): список таргетов\n", " \"\"\"\n", " \n", " <...>\n", "\n", "\n", "visualize_classes(y_list)" ] }, { "cell_type": "markdown", "metadata": { "id": "i8JqDJGoWr6Z" }, "source": [ "**Вывод:**" ] }, { "cell_type": "markdown", "metadata": { "id": "MHsF2IoHWr6Z" }, "source": [ "Выведите количество экспериментов в каждом из батчей." ] }, { "cell_type": "code", "execution_count": null, "metadata": { "id": "rB_YY8dqWr6Z", "outputId": "4a365668-d0f1-4783-cb5c-6ec50785c5da" }, "outputs": [], "source": [] }, { "cell_type": "markdown", "metadata": { "id": "Vrw4ssUjWr6Z" }, "source": [ "**Вывод:**" ] }, { "cell_type": "markdown", "metadata": { "id": "skf-j3eCWw0m" }, "source": [ "#### 1.2 Учитываем время\n", "Поскольку объекты нашей выборки упорядочены по времени, имеет смысл добавить признак `experiment_id`, описывающий номер эксперимента. Причём, нумерация должна быть сквозной: если последний эксперимент 1-го батча имеет номер $N$, то первый эксперимент второго батча должен иметь номер $N + 1$. Создайте этот столбец и поместите его в начало каждой таблицы с признаками:" ] }, { "cell_type": "code", "execution_count": null, "metadata": { "id": "j3SzZ6PmWr6Z" }, "outputs": [], "source": [] }, { "cell_type": "markdown", "metadata": { "id": "g9PWz5hfWr6Z" }, "source": [ "Проверьте, всё ли правильно вы сделали:" ] }, { "cell_type": "code", "execution_count": null, "metadata": { "id": "4Z_csoXQWr6Z", "outputId": "446c966f-7789-49a8-e332-185d44d0b388" }, "outputs": [], "source": [ "# Создаем списки для первой и последней строки таблицы\n", "first_ids = [batch['experiment_id'].iloc[0] for batch in X_list]\n", "last_ids = [batch['experiment_id'].iloc[-1] for batch in X_list]\n", "\n", "# Создаем DataFrame для отображения\n", "result = pd.DataFrame(\n", " [first_ids, last_ids],\n", " index=['First experiment_id', 'Last experiment_id'],\n", " columns=[f'batch {i+1}' for i in range(len(X_list))]\n", ")\n", "\n", "result" ] }, { "cell_type": "markdown", "metadata": { "id": "Q2RmvNO2Wr6a" }, "source": [ "#### 1.3 Определяемя с таргетом\n", "Задачу многоклассовой классификации решать сложно. Но можно свести её к бинарному случаю. Для этого выберите один газ и обозначьте его как класс 1. Все остальные газы отнесите к классу 0.\n", "> 📌 *Замечание.* Вместо 0 и 1 можете придумать более понятные названия." ] }, { "cell_type": "code", "execution_count": null, "metadata": { "id": "95p00LG0Wr6a" }, "outputs": [], "source": [ "gas_id = <...>\n", "\n", "<...>" ] }, { "cell_type": "markdown", "metadata": { "id": "W7dYr5s-Wr6a" }, "source": [ "Такая стратегия имеет название \"One-VS-All\". При помощи написанной вами ранее функции выведите распределение новых классов по батчам:" ] }, { "cell_type": "code", "execution_count": null, "metadata": { "id": "_HZIDfgaWr6a", "outputId": "aa12c345-cbec-4fbe-e4c4-8d66f6ac1893" }, "outputs": [], "source": [] }, { "cell_type": "markdown", "metadata": { "id": "QsJJoP2aDMAF" }, "source": [ "Далее, при построении классификатора, учитывайте диcбаланс: используйте взвешенную версию логистической регрессии (см. параметр class_weight) и метрику balanced_accuracy_score для оценки качества модели. **❗Это очень важно❗**" ] }, { "cell_type": "markdown", "metadata": { "id": "uSYxltLrWr6a" }, "source": [ "#### 1.4 Что собираемся делать?\n", "\n", "Основное назначение этого датасета — разработка алгорима машинного обучения, способного учиывать дрейф датчиков. Авторы исследования предложили решение, основанное на построении взвешенного ансамбля линейных классификаторов.\n", "\n", "Мы же пока сосредоточимся на более простых вещах. В качестве **обучающей выборки** будем использовать **первый батч**, и посмотрим, как будет деградировать точность логистической регрессии с течением времени. Выделите обучающий батч и список тестовых батчей." ] }, { "cell_type": "code", "execution_count": null, "metadata": { "colab": { "base_uri": "https://localhost:8080/", "height": 349 }, "id": "9venGWOXzm6L", "outputId": "734c4bea-7cf6-4fe2-ed6f-dae7c25704ac" }, "outputs": [], "source": [] }, { "cell_type": "markdown", "metadata": { "id": "ReqL3WGdWr6b" }, "source": [ "#### 1.5 Стандартизация\n", "Обучите `StandardScaler` на обучающем батче и преобразуйте его. Преобразуйте тестовые батчи." ] }, { "cell_type": "code", "execution_count": null, "metadata": { "id": "BVgF8KZZWr6b" }, "outputs": [], "source": [] }, { "cell_type": "markdown", "metadata": { "id": "jASNz2g2Wr6b" }, "source": [ "### 2. Есть ли мультиколлинеарность?\n", "\n", "Хорошо ли обусловлена обучающая матрица признаков? О чём это говорит?" ] }, { "cell_type": "code", "execution_count": null, "metadata": { "id": "_82aOR7CWr6b", "outputId": "d5038a02-f5c6-4471-c513-08a6cb5e2971" }, "outputs": [], "source": [] }, { "cell_type": "markdown", "metadata": { "id": "d4w1GX4JWr6b" }, "source": [ "**Вывод:**" ] }, { "cell_type": "markdown", "metadata": { "id": "AdJB9zNUWr6b" }, "source": [ "Для наглядности, выведите матрицу корреляций. Что означают элементы матрицы? А в нашем случае?" ] }, { "cell_type": "code", "execution_count": null, "metadata": { "id": "zieTYPNgWr6b", "outputId": "4eeb225f-c3c5-4ed3-da04-a6485167f066" }, "outputs": [], "source": [] }, { "cell_type": "markdown", "metadata": { "id": "KhWJi0_1Wr6c" }, "source": [ "**Ответ:**" ] }, { "cell_type": "markdown", "metadata": { "id": "P3Zmg-iiWr6c" }, "source": [ "### 3. Модельки, модельки, модельки..." ] }, { "cell_type": "markdown", "metadata": { "id": "DR0FV7mmWr6c" }, "source": [ "#### 3.1 Самый популярный класс\n", "Найдите самый популярный класс в обучающем батче и посчитайте точность ответа на тестовых данных только этим классом — константой. Отличается ли взвешенная точность от обычной?" ] }, { "cell_type": "code", "execution_count": null, "metadata": { "id": "djpQRu0UWr6c", "outputId": "c8516607-7f01-4408-8270-8e542f1a4df7" }, "outputs": [], "source": [] }, { "cell_type": "markdown", "metadata": { "id": "sAq-xp-aWr6f" }, "source": [ "**Вывод:** " ] }, { "cell_type": "markdown", "metadata": { "id": "nqZtQrhPWr6f" }, "source": [ "#### 3.2 Модель логистической регрессии без регуляризации\n", "\n", "Реализуем функции для обучения, тестирования и отображения деградации метрики качества ответов модели со временем (заполните пропуски):" ] }, { "cell_type": "code", "execution_count": null, "metadata": { "id": "8xqOm8joWr6f" }, "outputs": [], "source": [ "def visualize_metric_fall(scores: List[float]):\n", " \"\"\"Визуализирует метрику на обучающем и тестовых батчах с пострением\n", " прямой характерного спада\n", "\n", " Args:\n", " scores (List[float]): значения метрики для различных батчей\n", " \"\"\"\n", "\n", " n = np.arange(len(scores) - 1)\n", "\n", " linreg = LinearRegression(fit_intercept=True)\n", " linreg.fit(n.reshape(-1, 1), scores[1:])\n", "\n", " a, b = linreg.coef_[0], linreg.intercept_\n", "\n", " plt.figure(figsize=(8, 5), tight_layout=True)\n", "\n", " plt.plot(n, n * a + b, label=f'${a:.2f}n + {b:.2f}$')\n", " plt.scatter(n, scores[1:], label=\"Тестовые батчи\")\n", " plt.scatter(-1, scores[0], label='Обучающий батч')\n", " plt.xlabel('Номер тестового батча')\n", " plt.ylabel('Значение метрики')\n", " plt.legend()\n", "\n", "\n", "def evaluate_accuracy_decay(\n", " model: LogisticRegression,\n", " X_train: pd.DataFrame,\n", " y_train: np.ndarray,\n", " X_test_batches: List[pd.DataFrame],\n", " y_test_batches: List[np.ndarray],\n", " metric: Callable[[np.ndarray, np.ndarray], float],\n", " visualize: bool = False\n", ") -> List[float]:\n", " \"\"\"Обучает модель на X_train и y_train, тестирует на X_test_batches.\n", " Возвращает список значений метрики на каждом тестовом батче.\n", "\n", " Args:\n", " model (BaseEstimator): модель логистической регрессии sklearn\n", " X_train (pd.DataFrame): обучающий батч (признаки)\n", " y_train (np.ndarray): обучающий батч (таргет)\n", " X_test_batches (List[pd.DataFrame]): тестовые батчи (признаки)\n", " y_test_batches (List[np.ndarray]): тестовые батчи (таргет)\n", " metric (Callable[[np.ndarray, np.ndarray], float]): метрика для оценки качества\n", " visualize (bool): если True, визуализировать изменения метрики\n", "\n", " Returns:\n", " List[float]: список значений метрики на тестовых батчах\n", " \"\"\"\n", " \n", " # Обучение модели\n", " <...>\n", "\n", " # На первом месте будет стоять значение метрики на обучающей выборке\n", " scores = [metric(y_train, model.predict(X_train))]\n", "\n", " # Вычисляем метрику на каждом тестовом батче и добавляем в scores\n", " <...>\n", " \n", "\n", " if visualize:\n", " visualize_metric_fall(scores)\n", "\n", " return scores" ] }, { "cell_type": "markdown", "metadata": { "id": "ZnAr8mPxWr6f" }, "source": [ "Обучите классическую логистическую регрессию без регуляризации и визуализируйте точность ответа на трейне и тесте. **Свободный коэффициент необходимо исключить из модели**.\n", "\n", "
\n", " Подсказка ✍️ \n", " \n", "> Чему равен аргумент `penalty` по умолчанию?\n", "\n", "

" ] }, { "cell_type": "code", "execution_count": null, "metadata": { "id": "uldsQJfNWr6f", "outputId": "88822c4d-51e9-4589-e7b0-6d632950442f" }, "outputs": [], "source": [] }, { "cell_type": "markdown", "metadata": { "id": "sCxpm11eWr6f" }, "source": [ "**Вывод:**" ] }, { "cell_type": "markdown", "metadata": { "id": "T5xGVz4HWr6f" }, "source": [ "Далее выполняйте тестирование только на первом тестовом батче." ] }, { "cell_type": "markdown", "metadata": { "id": "dEWczwxTRuky" }, "source": [ "#### 3.2 Логистическая регрессия с регуляризацией" ] }, { "cell_type": "markdown", "metadata": { "id": "KrnG7dX3Rucu" }, "source": [ "За что отвечает гиперпараметр `C` у класса `LogisticRegression`?" ] }, { "cell_type": "markdown", "metadata": { "id": "KOkRAHLrR6ag" }, "source": [ "**Ответ:**" ] }, { "cell_type": "markdown", "metadata": { "id": "s_p3T2OUuL1T" }, "source": [ "Вам необходимо исследовать зависимость от `C` следующих величин:\n", "1. Accuracy на трейне\n", "2. Accuracy на тесте\n", "3. Коэффициенты модели\n", "\n", "Чтобы не приходилось постоянно обучать модели при одних и тех же сетках `C`, предлагается написать функцию, которая будет принимать на вход вид штрафа `penalty`, границы диапазона `C`, и саму выборку. На каждой итерации вычисляйте все величины и сохраняйте в виде списков. Для мониторинга времени работы используйте функцию `tqdm`. Пример использования:\n", "\n", "```\n", "from tqdm.notebook import tqdm\n", "for C in tqdm(C_grid):\n", " <тело цикла>\n", "```\n", "\n", "Не забудьте также про имеющийся дисбаланс классов." ] }, { "cell_type": "code", "execution_count": null, "metadata": { "id": "9lp9hyMptJvu" }, "outputs": [], "source": [ "def train_alpha_grid(\n", " min_log_C: float,\n", " max_log_C: float,\n", " resolution: int,\n", " X_train: pd.DataFrame,\n", " y_train: np.ndarray,\n", " X_test: pd.DataFrame,\n", " y_test: np.ndarray,\n", " penalty: str,\n", " solver: str = 'newton-cholesky',\n", " max_iter: int = 100\n", ") -> Tuple[np.ndarray, List[List[float]], List[float], List[float]]:\n", " \"\"\"Обучает модель LogisticRegression для разных значений параметра регуляризации C,\n", " сохраняет коэффициенты, вычисляет accuracy на обучающей и тестовой выборках.\n", "\n", " Args:\n", " min_log_C (float): минимальное значение log10(C) для сетки.\n", " max_log_C (float): максимальное значение log10(C) для сетки.\n", " resolution (int): число точек на сетке C.\n", " X_train (pd.DataFrame): обучающая выборка (признаки).\n", " y_train (np.ndarray): отклик на обучающей выборке.\n", " X_test (pd.DataFrame): тестовая выборка (признаки).\n", " y_test (np.ndarray): отклик на тестовой выборке.\n", " penalty (str): тип регуляризации ('l1', 'l2', 'elasticnet', 'none').\n", " solver (str, optional): метод оптимизации параметров модели. По-умолчанию 'newton-cholesky'.\n", " max_iter (int, optional): максимальное количество итераций для оптимизации. По-умолчанию 100.\n", "\n", " Returns:\n", " Tuple[np.ndarray, List[List[float]], List[float], List[float]]:\n", " - C_grid (np.ndarray): сетка значений C,\n", " - coefs_list (List[List[float]]): список коэффициентов для каждого значения C,\n", " - baccuracy_train_list (List[float]): список balanced accuracy на обучающей выборке для каждого значения C,\n", " - baccuracy_test_list (List[float]): список balanced accuracy на тестовой выборке для каждого значения C.\n", " \"\"\"\n", "\n", " <...>" ] }, { "cell_type": "markdown", "metadata": { "id": "UAoXOQifNJan" }, "source": [ "Проведите эксперимент для 3-х разных моделей логистической регрессии с различными типами регуляризации:\n", "1. $L_1$-регуляризация\n", "2. $L_2$-регуляризация\n", "3. Комбинированная регуляризация с параметром `l1_ratio=0.5`.\n", "\n", ">*Рекомендации*\n", ">* Подберите диапазоны значений для гиперпараметра `C`. Не берите слишком узкие, чтобы видеть на графике всю картину. Для слишком широких границ придётся брать больше точек.\n", ">* Вам не нужна очень частая сетка гиперпараметра `C`. При отладке кода можно вообще использовать сетку из 2-3 значений.\n", ">* Вы можете столкнуться с различными ошибками и `warning`-ами (например, неверный `solver`, отсутствие сходимости, и т.д.) Постарайтесь настроить гиперпараметры модели таким образом, чтобы ошибки исчезли, а количество предупреждений было минимальным.\n", ">* Для ускорения работы программы можно использовать параллельные вычисления, передав аргумент `n_jobs` в модель. Это особенно полезно при запуске на локальном компьютере, так как Google Colab предоставляет лишь два ядра ЦПУ по-умолчанию." ] }, { "cell_type": "code", "execution_count": null, "metadata": {}, "outputs": [], "source": [] }, { "cell_type": "markdown", "metadata": { "id": "DQ6eN1k1RUqm" }, "source": [ "Нарисуйте треки коэффициентов моделей в зависимости от `C`. Легенду можно сделать общую, если все графики помещаются на экране. Отразите в ней наименования признаков для соответствующих коэффициентов. Сделать красиво могут помочь заметки [отсюда](https://stackoverflow.com/questions/4700614/how-to-put-the-legend-outside-the-plot)." ] }, { "cell_type": "code", "execution_count": null, "metadata": { "colab": { "base_uri": "https://localhost:8080/", "height": 579 }, "id": "BbW63vbvDI0m", "outputId": "a7d1e856-c3ce-4c83-cfc6-e85197c987c6" }, "outputs": [], "source": [] }, { "cell_type": "markdown", "metadata": { "id": "bYpm-quhZoW7" }, "source": [ "**Вывод:**" ] }, { "cell_type": "markdown", "metadata": { "id": "316NMxZZZrcO" }, "source": [ "Нарисуйте зависимости точности предсказания от `C` на обучающей и тестовой выборках. Скомпонуйте всё на 2-3 графиках. Горизонтальными линиями, отметьте точность модели без регуляризации на трейне и тесте." ] }, { "cell_type": "code", "execution_count": null, "metadata": { "colab": { "base_uri": "https://localhost:8080/", "height": 359 }, "id": "YU449ztgFoFE", "outputId": "2f9b0e0d-fc36-44dd-a7a3-f91634f1ac90" }, "outputs": [], "source": [] }, { "cell_type": "markdown", "metadata": { "id": "zdaFidTycI0A" }, "source": [ "**Вывод:**" ] }, { "cell_type": "markdown", "metadata": { "id": "ttRGg-jfWr6h" }, "source": [ "Установите гиперпараметры логистической регрессии, при которой достиглось оптимальное качество. Визуализируйте точность её работы в зависимости от номера батча. Сравните с моделью без регуляризации. Сделайте выводы.\n", "\n", "> 📌 *Замечание.* Имейте в виду, что точность на обучающей выборке должна оставаться близкой к 1. Это несколько противоречит классическому подходу, когда для борьбы с переобучением стараются одновременно улучшать метрику на тесте и ухудшать на трейне. В нашем случае следует предполагать (и надеяться), что система электронного носа спроектирована правильно, и газы хорошо отделяются друг от друга, пока датчики ещё \"свежие\". В таком случае три кита хорошей модели это:\n", "> 1. Точность на трейне близка к 1\n", "> 2. Высокая точность на первых тестовых батчах\n", "> 3. Слабый спад точности с течением времени." ] }, { "cell_type": "code", "execution_count": null, "metadata": { "id": "fmliJ8swWr6i", "outputId": "52fc89b5-c38d-4a97-9b51-c5cc482fb976" }, "outputs": [], "source": [] }, { "cell_type": "markdown", "metadata": { "id": "ptEn6GlqWr6i" }, "source": [ "Сделайте общий вывод по задаче. Есть ли пользва от регуляризации с точки зрения метрики? Получается ли удовлетворить всем трём перечисленным условиям одновременно?\n", "\n", "> 📌 *Замечание.* Учитывайте, что мы свели задачу классификации 6 газов к бинарному случаю. Поэтому результаты могут сильно различаться при разных разбиениях. Это вполне логично: дрейф сенсоров крайне плохо предсказуем, и не обязан одинаково влиять на способность системы различать разные газы." ] }, { "cell_type": "markdown", "metadata": { "id": "KFfJAtERWr6i" }, "source": [ "**Вывод:**" ] }, { "cell_type": "markdown", "metadata": { "id": "EWlq9RI9ju0A" }, "source": [ "## Задача 3 (продолжение)\n", "\n", "Продолжаем работать с этим датасетом." ] }, { "cell_type": "markdown", "metadata": { "id": "kJH-9G3-Wr6i" }, "source": [ "### 1. Число обусловленности\n", "Исследуйте зависимость числа обусловленности от параметра `C` для $L_1$-регуляризации. Постройте соответствующий график." ] }, { "cell_type": "code", "execution_count": null, "metadata": { "id": "OAeCSoe2mPY2" }, "outputs": [], "source": [] }, { "cell_type": "markdown", "metadata": { "id": "1PhVrxvgHAOs" }, "source": [ "**Вывод:**" ] }, { "cell_type": "markdown", "metadata": { "id": "pSznT1sEHEpg" }, "source": [ "### 2. Предсказание вероятностей\n", "\n", "Исследуйте распределение предсказываемых вероятностей для логистической регерессии с регуляризацией и без.\n", "\n", "Для начала, реализуйте функцию, которая будет обучать логистическую регрессию с наиболее оптимальным `C` и возвращать предсказание вероятности для касса $0$. Для этого у всех классификаторов `sklearn` предусмотрен метод `predict_proba`." ] }, { "cell_type": "code", "execution_count": null, "metadata": { "id": "d_M3dVenWr6j" }, "outputs": [], "source": [ "def get_proba_distr(\n", " X_train: pd.DataFrame,\n", " y_train: np.ndarray,\n", " X_test: pd.DataFrame,\n", " C: float = np.inf\n", ") -> Tuple[np.ndarray, float]:\n", "\n", " <...>" ] }, { "cell_type": "markdown", "metadata": { "id": "kRwdiqLKWr6j" }, "source": [ "Сравните гистограммы распределения предсказанных вероятностей для двух указанных моделей. Используйте первый тестовый батч." ] }, { "cell_type": "code", "execution_count": null, "metadata": { "id": "UhIi0G7gWr6j", "outputId": "c6250a45-268c-40c2-8c81-ca881bcb5482" }, "outputs": [], "source": [] }, { "cell_type": "markdown", "metadata": { "id": "LFm8OFFcS6FJ" }, "source": [ "**Вывод:**" ] }, { "cell_type": "markdown", "metadata": { "id": "tGnKjixiWr6j" }, "source": [ "Постройте аналогичные гистограммы для ещё двух тетовых батчей. Сделайте выводы. Меняет ли регуляризация распределение вероятностей?" ] }, { "cell_type": "code", "execution_count": null, "metadata": {}, "outputs": [], "source": [] }, { "cell_type": "markdown", "metadata": { "id": "25uGJzVOWr6j" }, "source": [ "**Вывод:**" ] } ], "metadata": { "colab": { "provenance": [] }, "kernelspec": { "display_name": "stats", "language": "python", "name": "python3" }, "language_info": { "codemirror_mode": { "name": "ipython", "version": 3 }, "file_extension": ".py", "mimetype": "text/x-python", "name": "python", "nbconvert_exporter": "python", "pygments_lexer": "ipython3", "version": "3.12.7" } }, "nbformat": 4, "nbformat_minor": 0 }