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@sunkay
Created October 15, 2020 16:10
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Regression-linear-simple.ipynb
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{
"nbformat": 4,
"nbformat_minor": 0,
"metadata": {
"colab": {
"name": "Regression-linear-simple.ipynb",
"provenance": [],
"authorship_tag": "ABX9TyN/PMu30dV/ku0iAKIjrOzF",
"include_colab_link": true
},
"kernelspec": {
"name": "python3",
"display_name": "Python 3"
}
},
"cells": [
{
"cell_type": "markdown",
"metadata": {
"id": "view-in-github",
"colab_type": "text"
},
"source": [
"<a href=\"https://colab.research.google.com/gist/sunkay/b43c0014650186d320536bb86bef8951/regression-linear-simple.ipynb\" target=\"_parent\"><img src=\"https://colab.research.google.com/assets/colab-badge.svg\" alt=\"Open In Colab\"/></a>"
]
},
{
"cell_type": "markdown",
"metadata": {
"id": "tmNZ2_k9H0aw"
},
"source": [
"Simple linear regression using salary data"
]
},
{
"cell_type": "markdown",
"metadata": {
"id": "QyyDcMBLI-Kt"
},
"source": [
"Data PreProcessing\n",
"\n",
"\n",
"1. Import Libraries\n",
"2. Read Data Set\n",
"3. Split Training & Test Sets\n",
"4. (No need to encode since there are no text categoriees/features\n",
"5. No need to address missing values\n",
"\n",
"\n",
"\n",
"\n"
]
},
{
"cell_type": "code",
"metadata": {
"id": "VYFU5v0bH5I7"
},
"source": [
"import numpy as np\n",
"import matplotlib.pyplot as plt\n",
"import pandas as pd "
],
"execution_count": null,
"outputs": []
},
{
"cell_type": "code",
"metadata": {
"id": "r5nyZLJXIFJQ"
},
"source": [
"dataset = pd.read_csv('Salary_Data.csv')\n",
"X = dataset.iloc[:, :-1].values \n",
"y = dataset.iloc[:, -1].values"
],
"execution_count": null,
"outputs": []
},
{
"cell_type": "code",
"metadata": {
"id": "RY_S8NGWIkmt"
},
"source": [
"from sklearn.model_selection import train_test_split\n",
"X_train, X_test, y_train, y_test = \\\n",
" train_test_split(X, y, test_size = 0.2, random_state = 1)"
],
"execution_count": null,
"outputs": []
},
{
"cell_type": "code",
"metadata": {
"id": "sj5xTkoRInO3"
},
"source": [
"print(X_train)"
],
"execution_count": null,
"outputs": []
},
{
"cell_type": "code",
"metadata": {
"id": "qkuk4gAXJLky"
},
"source": [
"print(X_test)"
],
"execution_count": null,
"outputs": []
},
{
"cell_type": "code",
"metadata": {
"id": "Ix80DyvPJOMn",
"outputId": "7f3d79d1-3368-4700-d73c-abd5dd6478f1",
"colab": {
"base_uri": "https://localhost:8080/",
"height": 54
}
},
"source": [
"from sklearn.linear_model import LinearRegression\n",
"regressor = LinearRegression()\n",
"regressor.fit(X_train, y_train)"
],
"execution_count": null,
"outputs": [
{
"output_type": "execute_result",
"data": {
"text/plain": [
"LinearRegression(copy_X=True, fit_intercept=True, n_jobs=None, normalize=False)"
]
},
"metadata": {
"tags": []
},
"execution_count": 11
}
]
},
{
"cell_type": "code",
"metadata": {
"id": "ydIrJQmHKQQN"
},
"source": [
"y_pred = regressor.predict(X_test)"
],
"execution_count": null,
"outputs": []
},
{
"cell_type": "code",
"metadata": {
"id": "xXsJ0Ps-LqOE",
"outputId": "85fcb8b2-f64f-40ec-a439-9170cc678a1a",
"colab": {
"base_uri": "https://localhost:8080/",
"height": 51
}
},
"source": [
"print(y_pred)"
],
"execution_count": null,
"outputs": [
{
"output_type": "stream",
"text": [
"[75074.50510972 91873.8056381 62008.38247653 81607.56642631\n",
" 67608.14931932 89073.92221671]\n"
],
"name": "stdout"
}
]
},
{
"cell_type": "markdown",
"metadata": {
"id": "rpPr4nOGL-OW"
},
"source": [
"Evalute of the predicted results are good enough\n"
]
},
{
"cell_type": "code",
"metadata": {
"id": "b_40PR87MDv8",
"outputId": "04cd6e43-7142-4d14-a26e-9dc6a9b99d86",
"colab": {
"base_uri": "https://localhost:8080/",
"height": 295
}
},
"source": [
"plt.scatter(X_train, y_train, color = 'red')\n",
"plt.plot(X_train, regressor.predict(X_train))\n",
"plt.title('Salary vs. Experience (Training)')\n",
"plt.xlabel('Years of Experience')\n",
"plt.ylabel('Salary')\n",
"plt.show()"
],
"execution_count": null,
"outputs": [
{
"output_type": "display_data",
"data": {
"image/png": 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\n",
"text/plain": [
"<Figure size 432x288 with 1 Axes>"
]
},
"metadata": {
"tags": [],
"needs_background": "light"
}
}
]
},
{
"cell_type": "code",
"metadata": {
"id": "FIS8e-DZMlJ0",
"outputId": "ff65fbb7-ed67-4cc9-a1ab-5daab573b3f9",
"colab": {
"base_uri": "https://localhost:8080/",
"height": 295
}
},
"source": [
"plt.scatter(X_test, y_test, color = 'red')\n",
"plt.plot(X_train, regressor.predict(X_train))\n",
"plt.title('Salary vs. Experience (Test)')\n",
"plt.xlabel('Years of Experience')\n",
"plt.ylabel('Salary')\n",
"plt.show()"
],
"execution_count": null,
"outputs": [
{
"output_type": "display_data",
"data": {
"image/png": 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\n",
"text/plain": [
"<Figure size 432x288 with 1 Axes>"
]
},
"metadata": {
"tags": [],
"needs_background": "light"
}
}
]
},
{
"cell_type": "markdown",
"metadata": {
"id": "ub2zTGzLO4zO"
},
"source": [
"Making a single prediction (for example the salary of an employee with 12 years of experience)\n"
]
},
{
"cell_type": "code",
"metadata": {
"id": "wuPfWj78O5_k",
"outputId": "9d754c15-74f6-47cd-e050-9ca504e6a57b",
"colab": {
"base_uri": "https://localhost:8080/",
"height": 34
}
},
"source": [
"print(regressor.predict([[12]]))"
],
"execution_count": null,
"outputs": [
{
"output_type": "stream",
"text": [
"[137605.23485427]\n"
],
"name": "stdout"
}
]
},
{
"cell_type": "markdown",
"metadata": {
"id": "r2Hm2CIAPUbf"
},
"source": [
"Getting the final linear regression equation with the values of the coefficients\n",
"y = b0 + b1 x"
]
},
{
"cell_type": "code",
"metadata": {
"id": "LsWum86GPioK",
"outputId": "b6467936-7981-45be-dad9-f93adcf95b8f",
"colab": {
"base_uri": "https://localhost:8080/",
"height": 51
}
},
"source": [
"print(regressor.coef_)\n",
"print(regressor.intercept_)"
],
"execution_count": null,
"outputs": [
{
"output_type": "stream",
"text": [
"[9332.94473799]\n",
"25609.89799835482\n"
],
"name": "stdout"
}
]
},
{
"cell_type": "markdown",
"metadata": {
"id": "UT6tW5pvPmFv"
},
"source": [
"Salary=9345.94×YearsExperience+26816.19"
]
},
{
"cell_type": "code",
"metadata": {
"id": "43eM-E7uP6t7"
},
"source": [
""
],
"execution_count": null,
"outputs": []
}
]
}
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