{ "cells": [ { "cell_type": "markdown", "metadata": {}, "source": [ "# Python | Урок 2: визуализация данных" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "## Загрузка необходимых библиотек\n", "\n", "Для работы нам понадобятся две библиотеки:\n", "1. `pandas`: при помощи нее мы считаем из файла таблицу с данными\n", "2. `matplotlib`: библиотека для визуализации данных\n", "3. `seaborn`: по сути matplotlib на максималках - позволяет легко делать сложные визуализации" ] }, { "cell_type": "code", "execution_count": 3, "metadata": {}, "outputs": [], "source": [ "# Подключаем нужные библиотеки\n", "import pandas as pd\n", "import matplotlib.pyplot as plt\n", "import seaborn as sns\n", "\n", "%matplotlib inline" ] }, { "cell_type": "code", "execution_count": 4, "metadata": {}, "outputs": [], "source": [ "# Для чтения данных используем метод read_csv\n", "table = pd.read_csv('dota2_skill_train.csv', index_col='id')" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "Посмотрим на данные" ] }, { "cell_type": "code", "execution_count": 5, "metadata": {}, "outputs": [ { "data": { "text/html": [ "
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skilledplayer_teamwinner_teamdurationpre_game_durationfirst_blood_timefirst_blood_claimedhero_idhero_pick_orderleaver_status...avg_deaths_x16avg_assists_x16avg_gpm_x16avg_xpm_x16best_kills_x16best_assists_x16best_gpm_x16best_xpm_x16win_streakbest_win_streak
id
71diredire21409012909090...815352430103055174525
80radiantradiant2138901740550...9192944251337445717212
120radiantradiant35479036008170...79493543231869176233
131direradiant1878902807490...712515583253486993506
141direradiant22329012901460...1016337452344367279709
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5 rows × 57 columns

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" ], "text/plain": [ " skilled player_team winner_team duration pre_game_duration \\\n", "id \n", "7 1 dire dire 2140 90 \n", "8 0 radiant radiant 2138 90 \n", "12 0 radiant radiant 3547 90 \n", "13 1 dire radiant 1878 90 \n", "14 1 dire radiant 2232 90 \n", "\n", " first_blood_time first_blood_claimed hero_id hero_pick_order \\\n", "id \n", "7 129 0 90 9 \n", "8 174 0 5 5 \n", "12 360 0 81 7 \n", "13 28 0 74 9 \n", "14 129 0 14 6 \n", "\n", " leaver_status ... avg_deaths_x16 avg_assists_x16 \\\n", "id ... \n", "7 0 ... 8 15 \n", "8 0 ... 9 19 \n", "12 0 ... 7 9 \n", "13 0 ... 7 12 \n", "14 0 ... 10 16 \n", "\n", " avg_gpm_x16 avg_xpm_x16 best_kills_x16 best_assists_x16 best_gpm_x16 \\\n", "id \n", "7 352 430 10 30 551 \n", "8 294 425 13 37 445 \n", "12 493 543 23 18 691 \n", "13 515 583 25 34 869 \n", "14 337 452 34 43 672 \n", "\n", " best_xpm_x16 win_streak best_win_streak \n", "id \n", "7 745 2 5 \n", "8 717 2 12 \n", "12 762 3 3 \n", "13 935 0 6 \n", "14 797 0 9 \n", "\n", "[5 rows x 57 columns]" ] }, "execution_count": 5, "metadata": {}, "output_type": "execute_result" } ], "source": [ "table.head()" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "Очень часто важно понимать какие значения принимает признак. Для ответа на этот вопрос нам поможет [гистограмма](https://ru.wikipedia.org/wiki/%D0%93%D0%B8%D1%81%D1%82%D0%BE%D0%B3%D1%80%D0%B0%D0%BC%D0%BC%D0%B0).\n", "\n", "Гистограмма выглядит следующим образом:\n", "- На оси **х** располагаются значения признака\n", "- А на оси **y** - количество строк с таким значением признака" ] }, { "cell_type": "code", "execution_count": 8, "metadata": {}, "outputs": [ { "data": { "image/png": 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"text/plain": [ "" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "# Берем колонку gold_per_min - скорость зарабатывания золота\n", "# Строим график используя метод hist датафрейма table\n", "table.hist('gold_per_min', bins=50);" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "Из гистограммы видно, что скорость зарабатывания золота принимает значения больше `1500` довольно редко. Сохраним в данных только те строки, где **gold_per_min** меньше `1500`." ] }, { "cell_type": "code", "execution_count": 9, "metadata": {}, "outputs": [], "source": [ "# Сделаем новую таблицу, сокращенную\n", "table_truncated = table.query('gold_per_min < 1500')" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "Давайте сравним размеры нового и исходного датафреймов" ] }, { "cell_type": "code", "execution_count": 10, "metadata": {}, "outputs": [ { "name": "stdout", "output_type": "stream", "text": [ "Размер table: (99871, 57)\n", "Размер table_truncated: (99535, 57)\n" ] } ], "source": [ "# Для этого используем метод shape - он показывает сколько строк и столбцов содержатся в датафрейме\n", "print(\"Размер table: \", table.shape)\n", "print(\"Размер table_truncated: \", table_truncated.shape)" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "Теперь гистограмма выглядит иначе" ] }, { "cell_type": "code", "execution_count": 12, "metadata": {}, "outputs": [ { "data": { "image/png": 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"text/plain": [ "" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "# Строим график методом hist нового датафрейма table_truncated\n", "table_truncated.hist('gold_per_min', bins=50);" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "**Совмещение нескольких гистограмм на одном графике позволяет обнаруживать закономерности в данных.**\n", "\n", "Например, рассмотрим показатель `gold` (число золота на момент игры), зависит ли чило золота от опыта игрока? \n", "\n", "Если нарисовать гистограммы `gold` для опытных игроков (голубой цвет) и для новичков (оранжевый), можно видеть существенное отличие гистограмм друг от друга, что намекает на наличие связи между опытом и количеством золота." ] }, { "cell_type": "code", "execution_count": 13, "metadata": {}, "outputs": [ { "data": { "image/png": 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"text/plain": [ "" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "# Подготовим нужные выборки методом groupby\n", "# groupby группирует данные по значениям категориальной переменной, \n", "# что позволяет рисовать несколько графиков на одной картинке\n", "\n", "table_truncated.groupby('skilled')['gold'].hist(alpha=0.5, bins=50)\n", "plt.legend(table_truncated['skilled'].unique());" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "Также метод groupby позволяет на ходу считать средние. Вот пример подсчета средних значений `gold` на разных уровнях категориальной переменной `skilled`." ] }, { "cell_type": "code", "execution_count": 14, "metadata": {}, "outputs": [ { "data": { "text/plain": [ "skilled\n", "0 1947.379907\n", "1 1933.366405\n", "Name: gold, dtype: float64" ] }, "execution_count": 14, "metadata": {}, "output_type": "execute_result" } ], "source": [ "table_truncated.groupby('skilled')['gold'].mean()" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "Сейчас вам кажется, что они почти одинаковы. И среднее количество золота у неопытных игроков даже больше - довольно странно, не правда ли? \n", "\n", "И тут датасайентистам на помощь приходит **медиана** - это значение, расположенное посередине всей выборки. Половина всех возможных значение признака (в нашем случае gold) больше нее, а половина меньше. Это более информативный показатель, чем **среднее арифметическое** (mean). " ] }, { "cell_type": "code", "execution_count": 15, "metadata": {}, "outputs": [ { "data": { "text/plain": [ "skilled\n", "0 1398\n", "1 1411\n", "Name: gold, dtype: int64" ] }, "execution_count": 15, "metadata": {}, "output_type": "execute_result" } ], "source": [ "table_truncated.groupby('skilled')['gold'].median()" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "Как видите, у опытных игроков \"середина\" имеет большее значение, чем у неопытных - что уже совсем не противоречит здравому смыслу!" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "### Проверим гипотезу\n", "\n", "Поскольку герои в игре развиваются с течением времени, зарабатывая золото и опыт, естественным образом возникает вопрос: \n", "\"Зависит ли скорость зарабатывания золота от скорости приобретения опыта, если да, то как?\"\n", "\n", "Чтобы ответить на этот вопрос, достаточно построить график зависимости золота от опыта. В этом нам поможет [диаграмма рассеяния](https://ru.wikipedia.org/wiki/Диаграмма_рассеяния) (eng.: Scatter Plot), которая строится следующим образом:\n", "- Берется одна строка из таблицы данных\n", "- Значение показателя `xp_per_min` откладывается по оси x\n", "- Значение показателя `gold_per_min` откладывается по оси y\n", "- В результате получается точка на плоскости\n", "- Алгоритм повторяется для всех строк в данных" ] }, { "cell_type": "code", "execution_count": 16, "metadata": {}, "outputs": [ { "data": { "image/png": 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kMWxpfCdteG6m0N3ZtaMxMgiovkoILGa4ca7oe0mTFwtmjmPr0rn8zxdnsXXp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\nSXTklqY30cLDhaphfj4y8Vi2NHYnsQtwz6dmUDX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"text/plain": [ "" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "# Диаграмму можно легко построить с помощью встроенной функции plot библитеки pandas\n", "table_truncated.plot(kind='scatter', x='xp_per_min', y='gold_per_min');" ] }, { "cell_type": "code", "execution_count": 17, "metadata": {}, "outputs": [ { "data": { "image/png": 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qHD55LlZ11WJJ4aljZ0JpmViekzAicUaInjyENJpsxtB6MqxxqjNO0iLY9j8v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\nl6On4SxMN9LS1LyRbszFaHSHc0JIeLo6B0XXeM1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"text/plain": [ "" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "# Либо с помощью matplotlib:\n", "# - figure - создает пустой холст\n", "# - scatter - наносит точки на холст\n", "# - show - отображает картинку\n", "\n", "plt.figure(figsize=(9, 5))\n", "plt.scatter(table_truncated['xp_per_min'], table_truncated['gold_per_min']);" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "Из графика легко видеть, что между признаками **'xp_per_min'** и **'gold_per_min'** есть зависимость, причем линейная, т.е. существует формула\n", "$$gold = k \\cdot xp + b,$$\n", "где k и b - некоторые числовые константы." ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "Для того, чтобы посмотреть на взаимосвязь двух численных признаков в подробностях, у seaborn есть **joint plot** — это гибрид **scatter plot** и **histogram**. \n", "\n", "А если указать параметр kind = 'reg', то seaborn нарисует ту самую **линию**, которая покажет **линейную зависимость** обнаруженную нами на предыдущем графике." ] }, { "cell_type": "code", "execution_count": 18, "metadata": {}, "outputs": [ { "data": { "image/png": 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nKXKuH6y4jCDk3PGDMPDV7XEs0yBimXx80yk8tqefQwMZXN/HNhRKKfL1nKU6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"text/plain": [ "" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "sns.jointplot(x='xp_per_min', y='gold_per_min', data = table_truncated, kind = 'reg');" ] } ], "metadata": { "kernelspec": { "display_name": "Python [Root]", "language": "python", "name": "Python [Root]" }, "language_info": { "codemirror_mode": { "name": "ipython", "version": 3 }, "file_extension": ".py", "mimetype": "text/x-python", "name": "python", "nbconvert_exporter": "python", "pygments_lexer": "ipython3", "version": "3.5.2" } }, "nbformat": 4, "nbformat_minor": 2 }