{
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   "source": [
    "#6204641515"
   ]
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   "source": [
    "# Exam Instruction EE522 Fall 2022:\n",
    "    \n",
    "1. Answer all of the following questions. Each answer should be thorough, complete, and relevant. Points will be deducted for irrelevant details. Use the back of the pages if you need more room for your answer.\n",
    "\n",
    "2. The points are a clue about how much time you should spend on each question. Plan your time accordingly.\n",
    "\n",
    "3. There are 3 questions. The total score is 100 points accounted for 25 percent of the total scores.\n",
    "\n",
    "4. Exam Date and time: October 1, 2022 from 1-4 pm. \n",
    "\n",
    "\n",
    "5. You have to submit (1) the Jupiter Notebook code (.ipynp) with the name: your student id.ipynp i.e 6504610069.ipynp \n",
    "\n",
    "6. You have to submit your code on BE-moodle.\n",
    "\n"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {},
   "source": [
    "# Question 1 [50 points]\n"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {},
   "source": [
    "# Data Set Information:\n",
    "\n",
    "Bike sharing systems are new generation of traditional bike rentals where whole process from membership, rental and return back has become automatic. Through these systems, user is able to easily rent a bike from a particular position and return back at another position. Currently, there are about over 500 bike-sharing programs around the world which is composed of over 500 thousands bicycles. Today, there exists great interest in these systems due to their important role in traffic, environmental and health issues. \n",
    "\n",
    "Apart from interesting real world applications of bike sharing systems, the characteristics of data being generated by these systems make them attractive for the research. Opposed to other transport services such as bus or subway, the duration of travel, departure and arrival position is explicitly recorded in these systems. This feature turns bike sharing system into a virtual sensor network that can be used for sensing mobility in the city. Hence, it is expected that most of important events in the city could be detected via monitoring these data."
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {},
   "source": [
    "# Dataset characteristics"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {},
   "source": [
    "\t\n",
    "=========================================\n",
    "Dataset characteristics\n",
    "======================\t\n",
    "hour.csv has the following fields:\n",
    "\t\n",
    "\t- instant: record index\n",
    "\t- dteday : date\n",
    "\t- season : season (1:springer, 2:summer, 3:fall, 4:winter)\n",
    "\t- yr : year (0: 2011, 1:2012)\n",
    "\t- mnth : month ( 1 to 12)\n",
    "\t- hr : hour (0 to 23)\n",
    "\t- holiday : weather day is holiday or not (extracted from http://dchr.dc.gov/page/holiday-schedule)\n",
    "\t- weekday : day of the week\n",
    "\t- workingday : if day is neither weekend nor holiday is 1, otherwise is 0.\n",
    "\t+ weathersit : \n",
    "\t\t- 1: Clear, Few clouds, Partly cloudy, Partly cloudy\n",
    "\t\t- 2: Mist + Cloudy, Mist + Broken clouds, Mist + Few clouds, Mist\n",
    "\t\t- 3: Light Snow, Light Rain + Thunderstorm + Scattered clouds, Light Rain + Scattered clouds\n",
    "\t\t- 4: Heavy Rain + Ice Pallets + Thunderstorm + Mist, Snow + Fog\n",
    "\t- temp : Normalized temperature in Celsius. The values are divided to 41 (max)\n",
    "\t- atemp: Normalized feeling temperature in Celsius. The values are divided to 50 (max)\n",
    "\t- hum: Normalized humidity. The values are divided to 100 (max)\n",
    "\t- windspeed: Normalized wind speed. The values are divided to 67 (max)\n",
    "\t- casual: count of casual users\n",
    "\t- registered: count of registered users\n",
    "\t- cnt: count of total rental bikes including both casual and registered"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {},
   "source": [
    "# Question 1.1 :"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {},
   "source": [
    "Plot the scatter plots to visualize the relationship between temp and target values (cnt). Then, plot the heatmap to represent the correlation matrix between features and target values.\n",
    "\n",
    "Also, calculate the median of cout of total bikes (cnt) separated by weathersit, season ,and holiday. Is there any interesting thing you found? Explain carefully.\n",
    "\n",
    "\n",
    "[20 Points]\n"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 2,
   "metadata": {},
   "outputs": [
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     "data": {
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       "</style>\n",
       "<table border=\"1\" class=\"dataframe\">\n",
       "  <thead>\n",
       "    <tr style=\"text-align: right;\">\n",
       "      <th></th>\n",
       "      <th>instant</th>\n",
       "      <th>dteday</th>\n",
       "      <th>season</th>\n",
       "      <th>yr</th>\n",
       "      <th>mnth</th>\n",
       "      <th>hr</th>\n",
       "      <th>holiday</th>\n",
       "      <th>weekday</th>\n",
       "      <th>workingday</th>\n",
       "      <th>weathersit</th>\n",
       "      <th>temp</th>\n",
       "      <th>atemp</th>\n",
       "      <th>hum</th>\n",
       "      <th>windspeed</th>\n",
       "      <th>casual</th>\n",
       "      <th>registered</th>\n",
       "      <th>cnt</th>\n",
       "    </tr>\n",
       "  </thead>\n",
       "  <tbody>\n",
       "    <tr>\n",
       "      <th>0</th>\n",
       "      <td>1</td>\n",
       "      <td>2011-01-01</td>\n",
       "      <td>1</td>\n",
       "      <td>0</td>\n",
       "      <td>1</td>\n",
       "      <td>0</td>\n",
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       "      <td>0</td>\n",
       "      <td>1</td>\n",
       "      <td>0.24</td>\n",
       "      <td>0.2879</td>\n",
       "      <td>0.81</td>\n",
       "      <td>0.0000</td>\n",
       "      <td>3</td>\n",
       "      <td>13</td>\n",
       "      <td>16</td>\n",
       "    </tr>\n",
       "    <tr>\n",
       "      <th>1</th>\n",
       "      <td>2</td>\n",
       "      <td>2011-01-01</td>\n",
       "      <td>1</td>\n",
       "      <td>0</td>\n",
       "      <td>1</td>\n",
       "      <td>1</td>\n",
       "      <td>0</td>\n",
       "      <td>6</td>\n",
       "      <td>0</td>\n",
       "      <td>1</td>\n",
       "      <td>0.22</td>\n",
       "      <td>0.2727</td>\n",
       "      <td>0.80</td>\n",
       "      <td>0.0000</td>\n",
       "      <td>8</td>\n",
       "      <td>32</td>\n",
       "      <td>40</td>\n",
       "    </tr>\n",
       "    <tr>\n",
       "      <th>2</th>\n",
       "      <td>3</td>\n",
       "      <td>2011-01-01</td>\n",
       "      <td>1</td>\n",
       "      <td>0</td>\n",
       "      <td>1</td>\n",
       "      <td>2</td>\n",
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       "      <td>6</td>\n",
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       "      <td>1</td>\n",
       "      <td>0.22</td>\n",
       "      <td>0.2727</td>\n",
       "      <td>0.80</td>\n",
       "      <td>0.0000</td>\n",
       "      <td>5</td>\n",
       "      <td>27</td>\n",
       "      <td>32</td>\n",
       "    </tr>\n",
       "    <tr>\n",
       "      <th>3</th>\n",
       "      <td>4</td>\n",
       "      <td>2011-01-01</td>\n",
       "      <td>1</td>\n",
       "      <td>0</td>\n",
       "      <td>1</td>\n",
       "      <td>3</td>\n",
       "      <td>0</td>\n",
       "      <td>6</td>\n",
       "      <td>0</td>\n",
       "      <td>1</td>\n",
       "      <td>0.24</td>\n",
       "      <td>0.2879</td>\n",
       "      <td>0.75</td>\n",
       "      <td>0.0000</td>\n",
       "      <td>3</td>\n",
       "      <td>10</td>\n",
       "      <td>13</td>\n",
       "    </tr>\n",
       "    <tr>\n",
       "      <th>4</th>\n",
       "      <td>5</td>\n",
       "      <td>2011-01-01</td>\n",
       "      <td>1</td>\n",
       "      <td>0</td>\n",
       "      <td>1</td>\n",
       "      <td>4</td>\n",
       "      <td>0</td>\n",
       "      <td>6</td>\n",
       "      <td>0</td>\n",
       "      <td>1</td>\n",
       "      <td>0.24</td>\n",
       "      <td>0.2879</td>\n",
       "      <td>0.75</td>\n",
       "      <td>0.0000</td>\n",
       "      <td>0</td>\n",
       "      <td>1</td>\n",
       "      <td>1</td>\n",
       "    </tr>\n",
       "    <tr>\n",
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       "      <td>...</td>\n",
       "      <td>...</td>\n",
       "      <td>...</td>\n",
       "      <td>...</td>\n",
       "      <td>...</td>\n",
       "      <td>...</td>\n",
       "      <td>...</td>\n",
       "      <td>...</td>\n",
       "      <td>...</td>\n",
       "      <td>...</td>\n",
       "      <td>...</td>\n",
       "      <td>...</td>\n",
       "      <td>...</td>\n",
       "      <td>...</td>\n",
       "      <td>...</td>\n",
       "      <td>...</td>\n",
       "      <td>...</td>\n",
       "    </tr>\n",
       "    <tr>\n",
       "      <th>17374</th>\n",
       "      <td>17375</td>\n",
       "      <td>2012-12-31</td>\n",
       "      <td>1</td>\n",
       "      <td>1</td>\n",
       "      <td>12</td>\n",
       "      <td>19</td>\n",
       "      <td>0</td>\n",
       "      <td>1</td>\n",
       "      <td>1</td>\n",
       "      <td>2</td>\n",
       "      <td>0.26</td>\n",
       "      <td>0.2576</td>\n",
       "      <td>0.60</td>\n",
       "      <td>0.1642</td>\n",
       "      <td>11</td>\n",
       "      <td>108</td>\n",
       "      <td>119</td>\n",
       "    </tr>\n",
       "    <tr>\n",
       "      <th>17375</th>\n",
       "      <td>17376</td>\n",
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       "      <td>1</td>\n",
       "      <td>1</td>\n",
       "      <td>12</td>\n",
       "      <td>20</td>\n",
       "      <td>0</td>\n",
       "      <td>1</td>\n",
       "      <td>1</td>\n",
       "      <td>2</td>\n",
       "      <td>0.26</td>\n",
       "      <td>0.2576</td>\n",
       "      <td>0.60</td>\n",
       "      <td>0.1642</td>\n",
       "      <td>8</td>\n",
       "      <td>81</td>\n",
       "      <td>89</td>\n",
       "    </tr>\n",
       "    <tr>\n",
       "      <th>17376</th>\n",
       "      <td>17377</td>\n",
       "      <td>2012-12-31</td>\n",
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       "      <td>12</td>\n",
       "      <td>21</td>\n",
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       "      <td>1</td>\n",
       "      <td>1</td>\n",
       "      <td>0.26</td>\n",
       "      <td>0.2576</td>\n",
       "      <td>0.60</td>\n",
       "      <td>0.1642</td>\n",
       "      <td>7</td>\n",
       "      <td>83</td>\n",
       "      <td>90</td>\n",
       "    </tr>\n",
       "    <tr>\n",
       "      <th>17377</th>\n",
       "      <td>17378</td>\n",
       "      <td>2012-12-31</td>\n",
       "      <td>1</td>\n",
       "      <td>1</td>\n",
       "      <td>12</td>\n",
       "      <td>22</td>\n",
       "      <td>0</td>\n",
       "      <td>1</td>\n",
       "      <td>1</td>\n",
       "      <td>1</td>\n",
       "      <td>0.26</td>\n",
       "      <td>0.2727</td>\n",
       "      <td>0.56</td>\n",
       "      <td>0.1343</td>\n",
       "      <td>13</td>\n",
       "      <td>48</td>\n",
       "      <td>61</td>\n",
       "    </tr>\n",
       "    <tr>\n",
       "      <th>17378</th>\n",
       "      <td>17379</td>\n",
       "      <td>2012-12-31</td>\n",
       "      <td>1</td>\n",
       "      <td>1</td>\n",
       "      <td>12</td>\n",
       "      <td>23</td>\n",
       "      <td>0</td>\n",
       "      <td>1</td>\n",
       "      <td>1</td>\n",
       "      <td>1</td>\n",
       "      <td>0.26</td>\n",
       "      <td>0.2727</td>\n",
       "      <td>0.65</td>\n",
       "      <td>0.1343</td>\n",
       "      <td>12</td>\n",
       "      <td>37</td>\n",
       "      <td>49</td>\n",
       "    </tr>\n",
       "  </tbody>\n",
       "</table>\n",
       "<p>17379 rows × 17 columns</p>\n",
       "</div>"
      ],
      "text/plain": [
       "       instant      dteday  season  yr  mnth  hr  holiday  weekday  \\\n",
       "0            1  2011-01-01       1   0     1   0        0        6   \n",
       "1            2  2011-01-01       1   0     1   1        0        6   \n",
       "2            3  2011-01-01       1   0     1   2        0        6   \n",
       "3            4  2011-01-01       1   0     1   3        0        6   \n",
       "4            5  2011-01-01       1   0     1   4        0        6   \n",
       "...        ...         ...     ...  ..   ...  ..      ...      ...   \n",
       "17374    17375  2012-12-31       1   1    12  19        0        1   \n",
       "17375    17376  2012-12-31       1   1    12  20        0        1   \n",
       "17376    17377  2012-12-31       1   1    12  21        0        1   \n",
       "17377    17378  2012-12-31       1   1    12  22        0        1   \n",
       "17378    17379  2012-12-31       1   1    12  23        0        1   \n",
       "\n",
       "       workingday  weathersit  temp   atemp   hum  windspeed  casual  \\\n",
       "0               0           1  0.24  0.2879  0.81     0.0000       3   \n",
       "1               0           1  0.22  0.2727  0.80     0.0000       8   \n",
       "2               0           1  0.22  0.2727  0.80     0.0000       5   \n",
       "3               0           1  0.24  0.2879  0.75     0.0000       3   \n",
       "4               0           1  0.24  0.2879  0.75     0.0000       0   \n",
       "...           ...         ...   ...     ...   ...        ...     ...   \n",
       "17374           1           2  0.26  0.2576  0.60     0.1642      11   \n",
       "17375           1           2  0.26  0.2576  0.60     0.1642       8   \n",
       "17376           1           1  0.26  0.2576  0.60     0.1642       7   \n",
       "17377           1           1  0.26  0.2727  0.56     0.1343      13   \n",
       "17378           1           1  0.26  0.2727  0.65     0.1343      12   \n",
       "\n",
       "       registered  cnt  \n",
       "0              13   16  \n",
       "1              32   40  \n",
       "2              27   32  \n",
       "3              10   13  \n",
       "4               1    1  \n",
       "...           ...  ...  \n",
       "17374         108  119  \n",
       "17375          81   89  \n",
       "17376          83   90  \n",
       "17377          48   61  \n",
       "17378          37   49  \n",
       "\n",
       "[17379 rows x 17 columns]"
      ]
     },
     "execution_count": 2,
     "metadata": {},
     "output_type": "execute_result"
    }
   ],
   "source": [
    "import pandas as pd\n",
    "import numpy as np\n",
    "import matplotlib.pyplot as plt\n",
    "import seaborn as sns\n",
    "\n",
    "df = pd.read_csv(\"hour.csv\")\n",
    "df"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 3,
   "metadata": {},
   "outputs": [
    {
     "data": {
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\n",
      "text/plain": [
       "<Figure size 576x432 with 1 Axes>"
      ]
     },
     "metadata": {
      "needs_background": "light"
     },
     "output_type": "display_data"
    }
   ],
   "source": [
    "def var_scatter(df, ax=None, var=\"temp\"):\n",
    "    if ax is None:\n",
    "        _, ax = plt.subplots(figsize=(8, 6))\n",
    "    df.plot.scatter(x=var , y=\"cnt\",alpha=0.1, s=1.5, ax=ax)\n",
    "\n",
    "    return ax\n",
    "\n",
    "var_scatter(df);"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 4,
   "metadata": {},
   "outputs": [
    {
     "data": {
      "text/plain": [
       "<AxesSubplot:>"
      ]
     },
     "execution_count": 4,
     "metadata": {},
     "output_type": "execute_result"
    },
    {
     "data": {
      "image/png": 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\n",
      "text/plain": [
       "<Figure size 1080x720 with 2 Axes>"
      ]
     },
     "metadata": {
      "needs_background": "light"
     },
     "output_type": "display_data"
    }
   ],
   "source": [
    "# correlation matrix\n",
    "_,ax=plt.subplots(figsize=(15,10))\n",
    "colormap=sns.diverging_palette(220,10,as_cmap=True)\n",
    "sns.heatmap(df.corr(),annot=True,cmap=colormap)"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 5,
   "metadata": {},
   "outputs": [
    {
     "data": {
      "text/html": [
       "<div>\n",
       "<style scoped>\n",
       "    .dataframe tbody tr th:only-of-type {\n",
       "        vertical-align: middle;\n",
       "    }\n",
       "\n",
       "    .dataframe tbody tr th {\n",
       "        vertical-align: top;\n",
       "    }\n",
       "\n",
       "    .dataframe thead th {\n",
       "        text-align: right;\n",
       "    }\n",
       "</style>\n",
       "<table border=\"1\" class=\"dataframe\">\n",
       "  <thead>\n",
       "    <tr style=\"text-align: right;\">\n",
       "      <th></th>\n",
       "      <th>cnt</th>\n",
       "    </tr>\n",
       "    <tr>\n",
       "      <th>weathersit</th>\n",
       "      <th></th>\n",
       "    </tr>\n",
       "  </thead>\n",
       "  <tbody>\n",
       "    <tr>\n",
       "      <th>1</th>\n",
       "      <td>159.0</td>\n",
       "    </tr>\n",
       "    <tr>\n",
       "      <th>2</th>\n",
       "      <td>133.0</td>\n",
       "    </tr>\n",
       "    <tr>\n",
       "      <th>3</th>\n",
       "      <td>63.0</td>\n",
       "    </tr>\n",
       "    <tr>\n",
       "      <th>4</th>\n",
       "      <td>36.0</td>\n",
       "    </tr>\n",
       "  </tbody>\n",
       "</table>\n",
       "</div>"
      ],
      "text/plain": [
       "              cnt\n",
       "weathersit       \n",
       "1           159.0\n",
       "2           133.0\n",
       "3            63.0\n",
       "4            36.0"
      ]
     },
     "execution_count": 5,
     "metadata": {},
     "output_type": "execute_result"
    }
   ],
   "source": [
    "# median of count of total bike seperated by weathersit\n",
    "df.groupby(by=['weathersit'])[['cnt']].median()"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {},
   "source": [
    "From this, it can be observed that the rental bike is more popular when the weather is 1. Clear or 2. Mist+cloudy as the median is significantly higher than other group. Also, it can be observed that the rental bike is the least popular when the weather is a heavy rain. "
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 6,
   "metadata": {},
   "outputs": [
    {
     "data": {
      "text/html": [
       "<div>\n",
       "<style scoped>\n",
       "    .dataframe tbody tr th:only-of-type {\n",
       "        vertical-align: middle;\n",
       "    }\n",
       "\n",
       "    .dataframe tbody tr th {\n",
       "        vertical-align: top;\n",
       "    }\n",
       "\n",
       "    .dataframe thead th {\n",
       "        text-align: right;\n",
       "    }\n",
       "</style>\n",
       "<table border=\"1\" class=\"dataframe\">\n",
       "  <thead>\n",
       "    <tr style=\"text-align: right;\">\n",
       "      <th></th>\n",
       "      <th>cnt</th>\n",
       "    </tr>\n",
       "    <tr>\n",
       "      <th>season</th>\n",
       "      <th></th>\n",
       "    </tr>\n",
       "  </thead>\n",
       "  <tbody>\n",
       "    <tr>\n",
       "      <th>1</th>\n",
       "      <td>76.0</td>\n",
       "    </tr>\n",
       "    <tr>\n",
       "      <th>2</th>\n",
       "      <td>165.0</td>\n",
       "    </tr>\n",
       "    <tr>\n",
       "      <th>3</th>\n",
       "      <td>199.0</td>\n",
       "    </tr>\n",
       "    <tr>\n",
       "      <th>4</th>\n",
       "      <td>155.5</td>\n",
       "    </tr>\n",
       "  </tbody>\n",
       "</table>\n",
       "</div>"
      ],
      "text/plain": [
       "          cnt\n",
       "season       \n",
       "1        76.0\n",
       "2       165.0\n",
       "3       199.0\n",
       "4       155.5"
      ]
     },
     "execution_count": 6,
     "metadata": {},
     "output_type": "execute_result"
    }
   ],
   "source": [
    "# median of count of total bike seperated by season\n",
    "df.groupby(by=['season'])[['cnt']].median()"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {},
   "source": [
    "It can be observed that the most popular season for the users to use rental bike is fall, summer, winter, and spring respectively."
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 7,
   "metadata": {},
   "outputs": [
    {
     "data": {
      "text/html": [
       "<div>\n",
       "<style scoped>\n",
       "    .dataframe tbody tr th:only-of-type {\n",
       "        vertical-align: middle;\n",
       "    }\n",
       "\n",
       "    .dataframe tbody tr th {\n",
       "        vertical-align: top;\n",
       "    }\n",
       "\n",
       "    .dataframe thead th {\n",
       "        text-align: right;\n",
       "    }\n",
       "</style>\n",
       "<table border=\"1\" class=\"dataframe\">\n",
       "  <thead>\n",
       "    <tr style=\"text-align: right;\">\n",
       "      <th></th>\n",
       "      <th>cnt</th>\n",
       "    </tr>\n",
       "    <tr>\n",
       "      <th>holiday</th>\n",
       "      <th></th>\n",
       "    </tr>\n",
       "  </thead>\n",
       "  <tbody>\n",
       "    <tr>\n",
       "      <th>0</th>\n",
       "      <td>144.0</td>\n",
       "    </tr>\n",
       "    <tr>\n",
       "      <th>1</th>\n",
       "      <td>97.0</td>\n",
       "    </tr>\n",
       "  </tbody>\n",
       "</table>\n",
       "</div>"
      ],
      "text/plain": [
       "           cnt\n",
       "holiday       \n",
       "0        144.0\n",
       "1         97.0"
      ]
     },
     "execution_count": 7,
     "metadata": {},
     "output_type": "execute_result"
    }
   ],
   "source": [
    "# median of count of total bike seperated by holiday\n",
    "df.groupby(by=['holiday'])[['cnt']].median()"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {},
   "source": [
    "From the median seperate by holiday, it can be observed that the rental bikes are being used more when it is not a holiday."
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {},
   "source": [
    "# Question 1.2 :"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": null,
   "metadata": {},
   "outputs": [],
   "source": []
  },
  {
   "cell_type": "markdown",
   "metadata": {},
   "source": [
    "We will start by training our data. Please split the dataset into 80 % train data and 20 % test data. Then, use two features which are atemp and weatherlist to train the Regression algorithm and make predictions. What is the MAE and RMSE of train and test data in this model? Interpret the coefficients of these tow variables carefully.[10 Points]"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 26,
   "metadata": {},
   "outputs": [],
   "source": [
    "#Here is the space for your codes\n",
    "X = df[['atemp','weathersit']]\n",
    "y = df[['cnt']]"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 28,
   "metadata": {},
   "outputs": [
    {
     "name": "stderr",
     "output_type": "stream",
     "text": [
      "C:\\Users\\Admin\\AppData\\Local\\Temp\\ipykernel_22108\\1024352887.py:2: SettingWithCopyWarning: \n",
      "A value is trying to be set on a copy of a slice from a DataFrame.\n",
      "Try using .loc[row_indexer,col_indexer] = value instead\n",
      "\n",
      "See the caveats in the documentation: https://pandas.pydata.org/pandas-docs/stable/user_guide/indexing.html#returning-a-view-versus-a-copy\n",
      "  X['clear'] = X['weathersit'].map({1:'Yes', 2:'No', 3:'No', 4:'No'})\n",
      "C:\\Users\\Admin\\AppData\\Local\\Temp\\ipykernel_22108\\1024352887.py:3: SettingWithCopyWarning: \n",
      "A value is trying to be set on a copy of a slice from a DataFrame.\n",
      "Try using .loc[row_indexer,col_indexer] = value instead\n",
      "\n",
      "See the caveats in the documentation: https://pandas.pydata.org/pandas-docs/stable/user_guide/indexing.html#returning-a-view-versus-a-copy\n",
      "  X['mist'] = X['weathersit'].map({1:'No', 2:'Yes', 3:'No', 4:'No'})\n",
      "C:\\Users\\Admin\\AppData\\Local\\Temp\\ipykernel_22108\\1024352887.py:4: SettingWithCopyWarning: \n",
      "A value is trying to be set on a copy of a slice from a DataFrame.\n",
      "Try using .loc[row_indexer,col_indexer] = value instead\n",
      "\n",
      "See the caveats in the documentation: https://pandas.pydata.org/pandas-docs/stable/user_guide/indexing.html#returning-a-view-versus-a-copy\n",
      "  X['light_snow'] = X['weathersit'].map({1:'No', 2:'No', 3:'Yes', 4:'No'})\n",
      "C:\\Users\\Admin\\AppData\\Local\\Temp\\ipykernel_22108\\1024352887.py:5: SettingWithCopyWarning: \n",
      "A value is trying to be set on a copy of a slice from a DataFrame.\n",
      "Try using .loc[row_indexer,col_indexer] = value instead\n",
      "\n",
      "See the caveats in the documentation: https://pandas.pydata.org/pandas-docs/stable/user_guide/indexing.html#returning-a-view-versus-a-copy\n",
      "  X['heavy_rain'] = X['weathersit'].map({1:'No', 2:'No', 3:'No', 4:'Yes'})\n"
     ]
    }
   ],
   "source": [
    "# make weathersit a dummy variable\n",
    "X['clear'] = X['weathersit'].map({1:'Yes', 2:'No', 3:'No', 4:'No'})\n",
    "X['mist'] = X['weathersit'].map({1:'No', 2:'Yes', 3:'No', 4:'No'})\n",
    "X['light_snow'] = X['weathersit'].map({1:'No', 2:'No', 3:'Yes', 4:'No'})\n",
    "X['heavy_rain'] = X['weathersit'].map({1:'No', 2:'No', 3:'No', 4:'Yes'})"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 29,
   "metadata": {},
   "outputs": [
    {
     "name": "stderr",
     "output_type": "stream",
     "text": [
      "C:\\Users\\Admin\\AppData\\Local\\Temp\\ipykernel_22108\\2964721994.py:1: SettingWithCopyWarning: \n",
      "A value is trying to be set on a copy of a slice from a DataFrame.\n",
      "Try using .loc[row_indexer,col_indexer] = value instead\n",
      "\n",
      "See the caveats in the documentation: https://pandas.pydata.org/pandas-docs/stable/user_guide/indexing.html#returning-a-view-versus-a-copy\n",
      "  X[\"clear\"] = X[\"clear\"].map({'Yes':1, 'No':0})\n",
      "C:\\Users\\Admin\\AppData\\Local\\Temp\\ipykernel_22108\\2964721994.py:2: SettingWithCopyWarning: \n",
      "A value is trying to be set on a copy of a slice from a DataFrame.\n",
      "Try using .loc[row_indexer,col_indexer] = value instead\n",
      "\n",
      "See the caveats in the documentation: https://pandas.pydata.org/pandas-docs/stable/user_guide/indexing.html#returning-a-view-versus-a-copy\n",
      "  X[\"mist\"] = X[\"mist\"].map({'Yes':1, 'No':0})\n",
      "C:\\Users\\Admin\\AppData\\Local\\Temp\\ipykernel_22108\\2964721994.py:3: SettingWithCopyWarning: \n",
      "A value is trying to be set on a copy of a slice from a DataFrame.\n",
      "Try using .loc[row_indexer,col_indexer] = value instead\n",
      "\n",
      "See the caveats in the documentation: https://pandas.pydata.org/pandas-docs/stable/user_guide/indexing.html#returning-a-view-versus-a-copy\n",
      "  X[\"light_snow\"] = X[\"light_snow\"].map({'Yes':1, 'No':0})\n",
      "C:\\Users\\Admin\\AppData\\Local\\Temp\\ipykernel_22108\\2964721994.py:4: SettingWithCopyWarning: \n",
      "A value is trying to be set on a copy of a slice from a DataFrame.\n",
      "Try using .loc[row_indexer,col_indexer] = value instead\n",
      "\n",
      "See the caveats in the documentation: https://pandas.pydata.org/pandas-docs/stable/user_guide/indexing.html#returning-a-view-versus-a-copy\n",
      "  X[\"heavy_rain\"] = X[\"heavy_rain\"].map({'Yes':1, 'No':0})\n"
     ]
    }
   ],
   "source": [
    "X[\"clear\"] = X[\"clear\"].map({'Yes':1, 'No':0})\n",
    "X[\"mist\"] = X[\"mist\"].map({'Yes':1, 'No':0})\n",
    "X[\"light_snow\"] = X[\"light_snow\"].map({'Yes':1, 'No':0})\n",
    "X[\"heavy_rain\"] = X[\"heavy_rain\"].map({'Yes':1, 'No':0})"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 30,
   "metadata": {},
   "outputs": [],
   "source": [
    "X = X.drop(columns=\"weathersit\")"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 31,
   "metadata": {},
   "outputs": [],
   "source": [
    "X = X.drop(columns=\"clear\")\n",
    "# drop one dummy variable to avoid perfect collinearity"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 14,
   "metadata": {},
   "outputs": [],
   "source": [
    "from sklearn import (linear_model, metrics, model_selection)"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 15,
   "metadata": {
    "scrolled": false
   },
   "outputs": [
    {
     "name": "stdout",
     "output_type": "stream",
     "text": [
      "Fit model: count of rental bikes = 1.1073800211519824 + 415.7300836812466 atemp  + -15.238512841897247mist +-67.95810160616331light snow + -4.4739993278439965 heavy rain\n",
      "126.5171643868986 MAE test\n",
      "124.09181461368966 MAE train\n",
      "167.05219292363986 RMSE test\n",
      "164.48952274402754 RMSE train\n"
     ]
    }
   ],
   "source": [
    "cnt_weather_model = linear_model.LinearRegression()\n",
    "\n",
    "X_train,X_test,y_train,y_test = model_selection.train_test_split(X,y, test_size=0.2)  # % of test size to total data\n",
    "model1 = cnt_weather_model.fit(X_train,y_train)\n",
    "\n",
    "beta_0 = cnt_weather_model.intercept_[0]\n",
    "beta_1 = cnt_weather_model.coef_[0][0]\n",
    "beta_2 = cnt_weather_model.coef_[0][1]\n",
    "beta_3 = cnt_weather_model.coef_[0][2]\n",
    "beta_4 = cnt_weather_model.coef_[0][3]\n",
    "\n",
    "print(f\"Fit model: count of rental bikes = {beta_0} + {beta_1} atemp  + {beta_2}mist +{beta_3}light snow + {beta_4} heavy rain\")\n",
    "\n",
    "\n",
    "MAE_test = metrics.mean_absolute_error(y_test, model1.predict(X_test))\n",
    "MAE_train = metrics.mean_absolute_error(y_train, model1.predict(X_train))\n",
    "\n",
    "RMSE_test = np.sqrt(metrics.mean_squared_error(y_test, model1.predict(X_test)))\n",
    "RMSE_train = np.sqrt(metrics.mean_squared_error(y_train, model1.predict(X_train)))\n",
    "\n",
    "print(MAE_test,\"MAE test\")\n",
    "print(MAE_train, \"MAE train\")\n",
    "print(RMSE_test,\"RMSE test\")\n",
    "print(RMSE_train,\"RMSE train\")"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {},
   "source": [
    "Beta_atemp = 415.73 means that, when the normalized temperature increases by 1, the predicted rental bikes will increase by 414.73.\n",
    "\n",
    "Beta_mist = -15.24 means that if the weather is mist+clound, the predicted decrease in rental bike is 15.24.\n",
    "\n",
    "Beta_light snow = -67.96 means that if it has light snow, the predicted decrease in rental bike is 67.96.\n",
    "\n",
    "Beta_heavy rain = -4.47 means that if it rains heavily, the predicted decrease in rental bike is 4.47.\n",
    "\n",
    "If the weather is clear, then the model is \"count of rental bikes = 1.1073800211519824 + 415.7300836812466 atemp\"."
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {},
   "source": [
    "# Question 1.3 :"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {},
   "source": [
    "Perform the cross-varidation by spliting the dataset into 10 folds and train the model with Regression algorithm by using the two features as in question 1.2. What is the MAE and RMSE in model?.[10 Points]"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 32,
   "metadata": {},
   "outputs": [],
   "source": [
    "#Here is the space for your codes\n",
    "from sklearn.model_selection import KFold\n",
    "kf = KFold(n_splits=10,shuffle=True)\n",
    "X=X.to_numpy()\n",
    "y=y.to_numpy()"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 33,
   "metadata": {},
   "outputs": [
    {
     "name": "stdout",
     "output_type": "stream",
     "text": [
      "RMSE on 10-fold CV on the test: 164.97779116120992\n",
      "RMSE on 10-fold CV on the train: 164.99888207870436\n"
     ]
    }
   ],
   "source": [
    "err_train = 0\n",
    "err_test =0\n",
    "for train,test in kf.split(X):\n",
    "    lr=linear_model.LinearRegression()\n",
    "    reg=lr.fit(X[train],y[train])\n",
    "    y_pred_train =reg.predict(X[train])\n",
    "    y_pred_test =reg.predict(X[test])\n",
    "    e_train= y[train]-y_pred_train\n",
    "    e_test = y[test]-y_pred_test\n",
    "    err_test += np.sqrt(np.mean(e_test*e_test))  \n",
    "    err_train += np.sqrt(np.mean(e_train*e_train)) \n",
    "rmse_10cv_test = err_test/10              \n",
    "rmse_10cv_train = err_train/10   \n",
    "print('RMSE on 10-fold CV on the test: {}'.format(rmse_10cv_test))\n",
    "print('RMSE on 10-fold CV on the train: {}'.format(rmse_10cv_train))"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 34,
   "metadata": {},
   "outputs": [
    {
     "name": "stdout",
     "output_type": "stream",
     "text": [
      "MAE on 10-fold CV on the train data: 124.63869051393392\n",
      "MAE on 10-fold CV on the test data: 124.60255876634714\n"
     ]
    }
   ],
   "source": [
    "err_train = 0\n",
    "err_test =0\n",
    "for train,test in kf.split(X):\n",
    "    lr=linear_model.LinearRegression()\n",
    "    reg=lr.fit(X[train],y[train])\n",
    "    y_pred_train =reg.predict(X[train])\n",
    "    y_pred_test =reg.predict(X[test])\n",
    "    e_train= y[train]-y_pred_train\n",
    "    e_test = y[test]-y_pred_test\n",
    "    err_train += metrics.mean_absolute_error(y[train], reg.predict(X[train]))      \n",
    "    err_test += metrics.mean_absolute_error(y[test], reg.predict(X[test]))\n",
    "mae_10cv_test = err_train/10             \n",
    "mae_10cv_train = err_test/10             \n",
    "print('MAE on 10-fold CV on the train data: {}'.format(mae_10cv_train))\n",
    "print('MAE on 10-fold CV on the test data: {}'.format(mae_10cv_test))"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {},
   "source": [
    "The last excercise, using all features which are\n",
    "- holiday : weather day is holiday or not \n",
    "- weekday : day of the week\n",
    "- workingday : if day is neither weekend nor holiday is 1, otherwise is 0.\n",
    "+ weathersit : \n",
    "    - 1: Clear, Few clouds, Partly cloudy, Partly cloudy\n",
    "    - 2: Mist + Cloudy, Mist + Broken clouds, Mist + Few clouds, Mist\n",
    "    - 3: Light Snow, Light Rain + Thunderstorm + Scattered clouds, Light Rain + Scattered clouds\n",
    "    - 4: Heavy Rain + Ice Pallets + Thunderstorm + Mist, Snow + Fog\n",
    "- temp : Normalized temperature in Celsius. The values are divided to 41 (max)\n",
    "- atemp: Normalized feeling temperature in Celsius. The values are divided to 50 (max)\n",
    "- hum: Normalized humidity. The values are divided to 100 (max)\n",
    "- windspeed: Normalized wind speed. The values are divided to 67 (max)\n",
    "\n",
    "to train the model with the same process in question 1.2 What is the MAE and RMSE in this model? Interpret the results carefully"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 125,
   "metadata": {},
   "outputs": [],
   "source": [
    "#Here is the space for your codes\n",
    "All = df[['holiday','weekday','workingday','weathersit','temp','atemp','hum','windspeed']]\n",
    "y = df[['cnt']]"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 126,
   "metadata": {},
   "outputs": [
    {
     "name": "stderr",
     "output_type": "stream",
     "text": [
      "C:\\Users\\Admin\\AppData\\Local\\Temp\\ipykernel_22108\\1008955906.py:2: SettingWithCopyWarning: \n",
      "A value is trying to be set on a copy of a slice from a DataFrame.\n",
      "Try using .loc[row_indexer,col_indexer] = value instead\n",
      "\n",
      "See the caveats in the documentation: https://pandas.pydata.org/pandas-docs/stable/user_guide/indexing.html#returning-a-view-versus-a-copy\n",
      "  All['clear'] = All['weathersit'].map({1:'Yes', 2:'No', 3:'No', 4:'No'})\n",
      "C:\\Users\\Admin\\AppData\\Local\\Temp\\ipykernel_22108\\1008955906.py:3: SettingWithCopyWarning: \n",
      "A value is trying to be set on a copy of a slice from a DataFrame.\n",
      "Try using .loc[row_indexer,col_indexer] = value instead\n",
      "\n",
      "See the caveats in the documentation: https://pandas.pydata.org/pandas-docs/stable/user_guide/indexing.html#returning-a-view-versus-a-copy\n",
      "  All['mist'] = All['weathersit'].map({1:'No', 2:'Yes', 3:'No', 4:'No'})\n",
      "C:\\Users\\Admin\\AppData\\Local\\Temp\\ipykernel_22108\\1008955906.py:4: SettingWithCopyWarning: \n",
      "A value is trying to be set on a copy of a slice from a DataFrame.\n",
      "Try using .loc[row_indexer,col_indexer] = value instead\n",
      "\n",
      "See the caveats in the documentation: https://pandas.pydata.org/pandas-docs/stable/user_guide/indexing.html#returning-a-view-versus-a-copy\n",
      "  All['light_snow'] = All['weathersit'].map({1:'No', 2:'No', 3:'Yes', 4:'No'})\n",
      "C:\\Users\\Admin\\AppData\\Local\\Temp\\ipykernel_22108\\1008955906.py:5: SettingWithCopyWarning: \n",
      "A value is trying to be set on a copy of a slice from a DataFrame.\n",
      "Try using .loc[row_indexer,col_indexer] = value instead\n",
      "\n",
      "See the caveats in the documentation: https://pandas.pydata.org/pandas-docs/stable/user_guide/indexing.html#returning-a-view-versus-a-copy\n",
      "  All['heavy_rain'] = All['weathersit'].map({1:'No', 2:'No', 3:'No', 4:'Yes'})\n"
     ]
    }
   ],
   "source": [
    "# make weathersit a dummy variable\n",
    "All['clear'] = All['weathersit'].map({1:'Yes', 2:'No', 3:'No', 4:'No'})\n",
    "All['mist'] = All['weathersit'].map({1:'No', 2:'Yes', 3:'No', 4:'No'})\n",
    "All['light_snow'] = All['weathersit'].map({1:'No', 2:'No', 3:'Yes', 4:'No'})\n",
    "All['heavy_rain'] = All['weathersit'].map({1:'No', 2:'No', 3:'No', 4:'Yes'})"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 127,
   "metadata": {},
   "outputs": [
    {
     "name": "stderr",
     "output_type": "stream",
     "text": [
      "C:\\Users\\Admin\\AppData\\Local\\Temp\\ipykernel_22108\\1788574603.py:1: SettingWithCopyWarning: \n",
      "A value is trying to be set on a copy of a slice from a DataFrame.\n",
      "Try using .loc[row_indexer,col_indexer] = value instead\n",
      "\n",
      "See the caveats in the documentation: https://pandas.pydata.org/pandas-docs/stable/user_guide/indexing.html#returning-a-view-versus-a-copy\n",
      "  All[\"clear\"] = All[\"clear\"].map({'Yes':1, 'No':0})\n",
      "C:\\Users\\Admin\\AppData\\Local\\Temp\\ipykernel_22108\\1788574603.py:2: SettingWithCopyWarning: \n",
      "A value is trying to be set on a copy of a slice from a DataFrame.\n",
      "Try using .loc[row_indexer,col_indexer] = value instead\n",
      "\n",
      "See the caveats in the documentation: https://pandas.pydata.org/pandas-docs/stable/user_guide/indexing.html#returning-a-view-versus-a-copy\n",
      "  All[\"mist\"] = All[\"mist\"].map({'Yes':1, 'No':0})\n",
      "C:\\Users\\Admin\\AppData\\Local\\Temp\\ipykernel_22108\\1788574603.py:3: SettingWithCopyWarning: \n",
      "A value is trying to be set on a copy of a slice from a DataFrame.\n",
      "Try using .loc[row_indexer,col_indexer] = value instead\n",
      "\n",
      "See the caveats in the documentation: https://pandas.pydata.org/pandas-docs/stable/user_guide/indexing.html#returning-a-view-versus-a-copy\n",
      "  All[\"light_snow\"] = All[\"light_snow\"].map({'Yes':1, 'No':0})\n",
      "C:\\Users\\Admin\\AppData\\Local\\Temp\\ipykernel_22108\\1788574603.py:4: SettingWithCopyWarning: \n",
      "A value is trying to be set on a copy of a slice from a DataFrame.\n",
      "Try using .loc[row_indexer,col_indexer] = value instead\n",
      "\n",
      "See the caveats in the documentation: https://pandas.pydata.org/pandas-docs/stable/user_guide/indexing.html#returning-a-view-versus-a-copy\n",
      "  All[\"heavy_rain\"] = All[\"heavy_rain\"].map({'Yes':1, 'No':0})\n"
     ]
    }
   ],
   "source": [
    "All[\"clear\"] = All[\"clear\"].map({'Yes':1, 'No':0})\n",
    "All[\"mist\"] = All[\"mist\"].map({'Yes':1, 'No':0})\n",
    "All[\"light_snow\"] = All[\"light_snow\"].map({'Yes':1, 'No':0})\n",
    "All[\"heavy_rain\"] = All[\"heavy_rain\"].map({'Yes':1, 'No':0})"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 128,
   "metadata": {},
   "outputs": [],
   "source": [
    "All = All.drop(columns=\"weathersit\")"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 129,
   "metadata": {},
   "outputs": [],
   "source": [
    "All = All.drop(columns=\"clear\")\n",
    "# drop one dummy variable to avoid perfect collinearity"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 105,
   "metadata": {},
   "outputs": [],
   "source": [
    "from sklearn.model_selection import KFold\n",
    "kf = KFold(n_splits=10,shuffle=True)\n",
    "All = All.to_numpy()\n",
    "y = y.to_numpy()"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 106,
   "metadata": {},
   "outputs": [
    {
     "name": "stdout",
     "output_type": "stream",
     "text": [
      "RMSE on 10-fold CV on the test: 156.45060521124321\n",
      "RMSE on 10-fold CV on the train: 156.4041159922115\n"
     ]
    }
   ],
   "source": [
    "err_train = 0\n",
    "err_test =0\n",
    "for train,test in kf.split(All):\n",
    "    lr=linear_model.LinearRegression()\n",
    "    reg=lr.fit(All[train],y[train])\n",
    "    y_pred_train =reg.predict(All[train])\n",
    "    y_pred_test =reg.predict(All[test])\n",
    "    e_train= y[train]-y_pred_train\n",
    "    e_test = y[test]-y_pred_test\n",
    "    err_test += np.sqrt(np.mean(e_test*e_test))  \n",
    "    err_train += np.sqrt(np.mean(e_train*e_train)) \n",
    "rmse_10cv_test = err_test/10              \n",
    "rmse_10cv_train = err_train/10   \n",
    "print('RMSE on 10-fold CV on the test: {}'.format(rmse_10cv_test))\n",
    "print('RMSE on 10-fold CV on the train: {}'.format(rmse_10cv_train))"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 107,
   "metadata": {},
   "outputs": [
    {
     "name": "stdout",
     "output_type": "stream",
     "text": [
      "MAE on 10-fold CV on the train data: 116.76353395090612\n",
      "MAE on 10-fold CV on the test data: 116.6606355068355\n"
     ]
    }
   ],
   "source": [
    "err_train = 0\n",
    "err_test =0\n",
    "for train,test in kf.split(All):\n",
    "    lr=linear_model.LinearRegression()\n",
    "    reg=lr.fit(All[train],y[train])\n",
    "    y_pred_train =reg.predict(All[train])\n",
    "    y_pred_test =reg.predict(All[test])\n",
    "    e_train= y[train]-y_pred_train\n",
    "    e_test = y[test]-y_pred_test\n",
    "    err_train += metrics.mean_absolute_error(y[train], reg.predict(All[train]))      \n",
    "    err_test += metrics.mean_absolute_error(y[test], reg.predict(All[test]))\n",
    "mae_10cv_test = err_train/10             \n",
    "mae_10cv_train = err_test/10             \n",
    "print('MAE on 10-fold CV on the train data: {}'.format(mae_10cv_train))\n",
    "print('MAE on 10-fold CV on the test data: {}'.format(mae_10cv_test))"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {},
   "source": [
    "# Question 1.4 :"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {},
   "source": [
    "Should we use all features or only the two features? Why? Is there the problem of overfitting in the model you select? Why? [10 Points]"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {},
   "source": [
    "Ans: From the RMSE and MAE, the model with all features has less RMSE and MAE, so we should use the model with all feature\n",
    "as it fits our dependent variable better. There might be the problem of overfitting in the model of all features because some of the independent variables are similar to each other i.e, temp and atemp."
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {},
   "source": [
    "# Question 1.5 :"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {},
   "source": [
    "Using the model you selcted in 1.4 to create the dataframe that contains three columns which are : Actual value, Predicted value, and the error/residual. Then fill in these values from the test data.[10 Points]"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 82,
   "metadata": {},
   "outputs": [],
   "source": [
    "#Here is the space for your codes\n",
    "predict = lr.predict(All)"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 123,
   "metadata": {},
   "outputs": [
    {
     "ename": "ValueError",
     "evalue": "Per-column arrays must each be 1-dimensional",
     "output_type": "error",
     "traceback": [
      "\u001b[1;31m---------------------------------------------------------------------------\u001b[0m",
      "\u001b[1;31mValueError\u001b[0m                                Traceback (most recent call last)",
      "Input \u001b[1;32mIn [123]\u001b[0m, in \u001b[0;36m<cell line: 1>\u001b[1;34m()\u001b[0m\n\u001b[1;32m----> 1\u001b[0m table \u001b[38;5;241m=\u001b[39m \u001b[43mpd\u001b[49m\u001b[38;5;241;43m.\u001b[39;49m\u001b[43mDataFrame\u001b[49m\u001b[43m(\u001b[49m\u001b[43m{\u001b[49m\u001b[38;5;124;43m\"\u001b[39;49m\u001b[38;5;124;43mPredicted value\u001b[39;49m\u001b[38;5;124;43m\"\u001b[39;49m\u001b[43m:\u001b[49m\u001b[43m \u001b[49m\u001b[43mpredict\u001b[49m\u001b[43m,\u001b[49m\u001b[38;5;124;43m\"\u001b[39;49m\u001b[38;5;124;43mActual value\u001b[39;49m\u001b[38;5;124;43m\"\u001b[39;49m\u001b[43m:\u001b[49m\u001b[43my\u001b[49m\u001b[43m,\u001b[49m\u001b[43m \u001b[49m\u001b[38;5;124;43m\"\u001b[39;49m\u001b[38;5;124;43merror/residual\u001b[39;49m\u001b[38;5;124;43m\"\u001b[39;49m\u001b[43m:\u001b[49m\u001b[43my\u001b[49m\u001b[38;5;241;43m-\u001b[39;49m\u001b[43mpredict\u001b[49m\u001b[43m}\u001b[49m\u001b[43m)\u001b[49m\n",
      "File \u001b[1;32m~\\anaconda3\\lib\\site-packages\\pandas\\core\\frame.py:636\u001b[0m, in \u001b[0;36mDataFrame.__init__\u001b[1;34m(self, data, index, columns, dtype, copy)\u001b[0m\n\u001b[0;32m    630\u001b[0m     mgr \u001b[38;5;241m=\u001b[39m \u001b[38;5;28mself\u001b[39m\u001b[38;5;241m.\u001b[39m_init_mgr(\n\u001b[0;32m    631\u001b[0m         data, axes\u001b[38;5;241m=\u001b[39m{\u001b[38;5;124m\"\u001b[39m\u001b[38;5;124mindex\u001b[39m\u001b[38;5;124m\"\u001b[39m: index, \u001b[38;5;124m\"\u001b[39m\u001b[38;5;124mcolumns\u001b[39m\u001b[38;5;124m\"\u001b[39m: columns}, dtype\u001b[38;5;241m=\u001b[39mdtype, copy\u001b[38;5;241m=\u001b[39mcopy\n\u001b[0;32m    632\u001b[0m     )\n\u001b[0;32m    634\u001b[0m \u001b[38;5;28;01melif\u001b[39;00m \u001b[38;5;28misinstance\u001b[39m(data, \u001b[38;5;28mdict\u001b[39m):\n\u001b[0;32m    635\u001b[0m     \u001b[38;5;66;03m# GH#38939 de facto copy defaults to False only in non-dict cases\u001b[39;00m\n\u001b[1;32m--> 636\u001b[0m     mgr \u001b[38;5;241m=\u001b[39m \u001b[43mdict_to_mgr\u001b[49m\u001b[43m(\u001b[49m\u001b[43mdata\u001b[49m\u001b[43m,\u001b[49m\u001b[43m \u001b[49m\u001b[43mindex\u001b[49m\u001b[43m,\u001b[49m\u001b[43m \u001b[49m\u001b[43mcolumns\u001b[49m\u001b[43m,\u001b[49m\u001b[43m \u001b[49m\u001b[43mdtype\u001b[49m\u001b[38;5;241;43m=\u001b[39;49m\u001b[43mdtype\u001b[49m\u001b[43m,\u001b[49m\u001b[43m \u001b[49m\u001b[43mcopy\u001b[49m\u001b[38;5;241;43m=\u001b[39;49m\u001b[43mcopy\u001b[49m\u001b[43m,\u001b[49m\u001b[43m \u001b[49m\u001b[43mtyp\u001b[49m\u001b[38;5;241;43m=\u001b[39;49m\u001b[43mmanager\u001b[49m\u001b[43m)\u001b[49m\n\u001b[0;32m    637\u001b[0m \u001b[38;5;28;01melif\u001b[39;00m \u001b[38;5;28misinstance\u001b[39m(data, ma\u001b[38;5;241m.\u001b[39mMaskedArray):\n\u001b[0;32m    638\u001b[0m     \u001b[38;5;28;01mimport\u001b[39;00m \u001b[38;5;21;01mnumpy\u001b[39;00m\u001b[38;5;21;01m.\u001b[39;00m\u001b[38;5;21;01mma\u001b[39;00m\u001b[38;5;21;01m.\u001b[39;00m\u001b[38;5;21;01mmrecords\u001b[39;00m \u001b[38;5;28;01mas\u001b[39;00m \u001b[38;5;21;01mmrecords\u001b[39;00m\n",
      "File \u001b[1;32m~\\anaconda3\\lib\\site-packages\\pandas\\core\\internals\\construction.py:502\u001b[0m, in \u001b[0;36mdict_to_mgr\u001b[1;34m(data, index, columns, dtype, typ, copy)\u001b[0m\n\u001b[0;32m    494\u001b[0m     arrays \u001b[38;5;241m=\u001b[39m [\n\u001b[0;32m    495\u001b[0m         x\n\u001b[0;32m    496\u001b[0m         \u001b[38;5;28;01mif\u001b[39;00m \u001b[38;5;129;01mnot\u001b[39;00m \u001b[38;5;28mhasattr\u001b[39m(x, \u001b[38;5;124m\"\u001b[39m\u001b[38;5;124mdtype\u001b[39m\u001b[38;5;124m\"\u001b[39m) \u001b[38;5;129;01mor\u001b[39;00m \u001b[38;5;129;01mnot\u001b[39;00m \u001b[38;5;28misinstance\u001b[39m(x\u001b[38;5;241m.\u001b[39mdtype, ExtensionDtype)\n\u001b[0;32m    497\u001b[0m         \u001b[38;5;28;01melse\u001b[39;00m x\u001b[38;5;241m.\u001b[39mcopy()\n\u001b[0;32m    498\u001b[0m         \u001b[38;5;28;01mfor\u001b[39;00m x \u001b[38;5;129;01min\u001b[39;00m arrays\n\u001b[0;32m    499\u001b[0m     ]\n\u001b[0;32m    500\u001b[0m     \u001b[38;5;66;03m# TODO: can we get rid of the dt64tz special case above?\u001b[39;00m\n\u001b[1;32m--> 502\u001b[0m \u001b[38;5;28;01mreturn\u001b[39;00m \u001b[43marrays_to_mgr\u001b[49m\u001b[43m(\u001b[49m\u001b[43marrays\u001b[49m\u001b[43m,\u001b[49m\u001b[43m \u001b[49m\u001b[43mcolumns\u001b[49m\u001b[43m,\u001b[49m\u001b[43m \u001b[49m\u001b[43mindex\u001b[49m\u001b[43m,\u001b[49m\u001b[43m \u001b[49m\u001b[43mdtype\u001b[49m\u001b[38;5;241;43m=\u001b[39;49m\u001b[43mdtype\u001b[49m\u001b[43m,\u001b[49m\u001b[43m \u001b[49m\u001b[43mtyp\u001b[49m\u001b[38;5;241;43m=\u001b[39;49m\u001b[43mtyp\u001b[49m\u001b[43m,\u001b[49m\u001b[43m \u001b[49m\u001b[43mconsolidate\u001b[49m\u001b[38;5;241;43m=\u001b[39;49m\u001b[43mcopy\u001b[49m\u001b[43m)\u001b[49m\n",
      "File \u001b[1;32m~\\anaconda3\\lib\\site-packages\\pandas\\core\\internals\\construction.py:120\u001b[0m, in \u001b[0;36marrays_to_mgr\u001b[1;34m(arrays, columns, index, dtype, verify_integrity, typ, consolidate)\u001b[0m\n\u001b[0;32m    117\u001b[0m \u001b[38;5;28;01mif\u001b[39;00m verify_integrity:\n\u001b[0;32m    118\u001b[0m     \u001b[38;5;66;03m# figure out the index, if necessary\u001b[39;00m\n\u001b[0;32m    119\u001b[0m     \u001b[38;5;28;01mif\u001b[39;00m index \u001b[38;5;129;01mis\u001b[39;00m \u001b[38;5;28;01mNone\u001b[39;00m:\n\u001b[1;32m--> 120\u001b[0m         index \u001b[38;5;241m=\u001b[39m \u001b[43m_extract_index\u001b[49m\u001b[43m(\u001b[49m\u001b[43marrays\u001b[49m\u001b[43m)\u001b[49m\n\u001b[0;32m    121\u001b[0m     \u001b[38;5;28;01melse\u001b[39;00m:\n\u001b[0;32m    122\u001b[0m         index \u001b[38;5;241m=\u001b[39m ensure_index(index)\n",
      "File \u001b[1;32m~\\anaconda3\\lib\\site-packages\\pandas\\core\\internals\\construction.py:661\u001b[0m, in \u001b[0;36m_extract_index\u001b[1;34m(data)\u001b[0m\n\u001b[0;32m    659\u001b[0m         raw_lengths\u001b[38;5;241m.\u001b[39mappend(\u001b[38;5;28mlen\u001b[39m(val))\n\u001b[0;32m    660\u001b[0m     \u001b[38;5;28;01melif\u001b[39;00m \u001b[38;5;28misinstance\u001b[39m(val, np\u001b[38;5;241m.\u001b[39mndarray) \u001b[38;5;129;01mand\u001b[39;00m val\u001b[38;5;241m.\u001b[39mndim \u001b[38;5;241m>\u001b[39m \u001b[38;5;241m1\u001b[39m:\n\u001b[1;32m--> 661\u001b[0m         \u001b[38;5;28;01mraise\u001b[39;00m \u001b[38;5;167;01mValueError\u001b[39;00m(\u001b[38;5;124m\"\u001b[39m\u001b[38;5;124mPer-column arrays must each be 1-dimensional\u001b[39m\u001b[38;5;124m\"\u001b[39m)\n\u001b[0;32m    663\u001b[0m \u001b[38;5;28;01mif\u001b[39;00m \u001b[38;5;129;01mnot\u001b[39;00m indexes \u001b[38;5;129;01mand\u001b[39;00m \u001b[38;5;129;01mnot\u001b[39;00m raw_lengths:\n\u001b[0;32m    664\u001b[0m     \u001b[38;5;28;01mraise\u001b[39;00m \u001b[38;5;167;01mValueError\u001b[39;00m(\u001b[38;5;124m\"\u001b[39m\u001b[38;5;124mIf using all scalar values, you must pass an index\u001b[39m\u001b[38;5;124m\"\u001b[39m)\n",
      "\u001b[1;31mValueError\u001b[0m: Per-column arrays must each be 1-dimensional"
     ]
    }
   ],
   "source": [
    "table = pd.DataFrame({\"Predicted value\": predict, \"Actual value\":y, \"error/residual\":y-predict})"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {},
   "source": [
    "# Question 2 [20 points]"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {},
   "source": [
    "# Question 2.1:"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {},
   "source": [
    "2.1 The below information shows the U.S unemployment rate (unemp)in 2010 from January-December \n",
    "\n",
    "\n",
    "Task: write down the python code using control flow  \"if\" to print the message ONLY the months that have the unemployment rate above 8% i.e.\n",
    "\n",
    "\n",
    "- The umemployment rate in Apr is 14.8%\n",
    "\n",
    "- The unemployment rate in May is 13.3%\n",
    "\n",
    "\n",
    "\n",
    "[10 Points]"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 57,
   "metadata": {},
   "outputs": [],
   "source": [
    "unemp= [3.5,\n",
    "3.5,\n",
    "4.4,\n",
    "14.8,\n",
    "13.3,\n",
    "11.1,\n",
    "10.2,\n",
    "8.4,\n",
    "7.8,\n",
    "6.9,\n",
    "6.7,\n",
    "6.7]\n",
    "month =['Jan','Feb','Mar','Apr','May','June','July','Aug','Sep','Oct','Nov','Dec']"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 66,
   "metadata": {},
   "outputs": [
    {
     "name": "stdout",
     "output_type": "stream",
     "text": [
      "the unemployment rate in Apr is 14.8 %\n",
      "the unemployment rate in May is 13.3 %\n",
      "the unemployment rate in June is 11.1 %\n",
      "the unemployment rate in July is 10.2 %\n",
      "the unemployment rate in Aug is 8.4 %\n"
     ]
    }
   ],
   "source": [
    "#Here is the space for your codes\n",
    "for i in range(len(unemp)):\n",
    "    if unemp[i] > 8:\n",
    "        print('the unemployment rate in', month[i],'is', unemp[i],\"%\")"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {},
   "source": [
    "# Question 2.2 :"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {},
   "source": [
    "2.2 write the list [.] of even numbers from 2-500. Then using control flow to find out the summation of the log of even numbers from 2-100. i.e. log(2)+log(4)+....log(100) \n",
    "[10 Points]"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 74,
   "metadata": {},
   "outputs": [
    {
     "name": "stdout",
     "output_type": "stream",
     "text": [
      "The list of even number is [2, 4, 6, 8, 10, 12, 14, 16, 18, 20, 22, 24, 26, 28, 30, 32, 34, 36, 38, 40, 42, 44, 46, 48, 50, 52, 54, 56, 58, 60, 62, 64, 66, 68, 70, 72, 74, 76, 78, 80, 82, 84, 86, 88, 90, 92, 94, 96, 98, 100, 102, 104, 106, 108, 110, 112, 114, 116, 118, 120, 122, 124, 126, 128, 130, 132, 134, 136, 138, 140, 142, 144, 146, 148, 150, 152, 154, 156, 158, 160, 162, 164, 166, 168, 170, 172, 174, 176, 178, 180, 182, 184, 186, 188, 190, 192, 194, 196, 198, 200, 202, 204, 206, 208, 210, 212, 214, 216, 218, 220, 222, 224, 226, 228, 230, 232, 234, 236, 238, 240, 242, 244, 246, 248, 250, 252, 254, 256, 258, 260, 262, 264, 266, 268, 270, 272, 274, 276, 278, 280, 282, 284, 286, 288, 290, 292, 294, 296, 298, 300, 302, 304, 306, 308, 310, 312, 314, 316, 318, 320, 322, 324, 326, 328, 330, 332, 334, 336, 338, 340, 342, 344, 346, 348, 350, 352, 354, 356, 358, 360, 362, 364, 366, 368, 370, 372, 374, 376, 378, 380, 382, 384, 386, 388, 390, 392, 394, 396, 398, 400, 402, 404, 406, 408, 410, 412, 414, 416, 418, 420, 422, 424, 426, 428, 430, 432, 434, 436, 438, 440, 442, 444, 446, 448, 450, 452, 454, 456, 458, 460, 462, 464, 466, 468, 470, 472, 474, 476, 478, 480, 482, 484, 486, 488, 490, 492, 494, 496, 498, 500]\n",
      "The sum of log of even number is 1307.3320269308394\n"
     ]
    }
   ],
   "source": [
    "#Here is the space for your codes\n",
    "Sum = 0\n",
    "Even_number = []\n",
    "for i in range(2,501):\n",
    "    if i % 2 == 1:\n",
    "        continue\n",
    "    Even_number.append(i)\n",
    "    Sum = Sum + np.log(i)\n",
    "print('The list of even number is',Even_number)\n",
    "print('The sum of log of even number is',Sum)"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {},
   "source": [
    "# Question 3 [20 point]"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {},
   "source": [
    "3.1 Consider the stock prices: TESLA (TSLA) stock.from June 29, 2010 to Sept 30, 2022. The data are downloadable from Yahoo Finance."
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {},
   "source": [
    "Plot (1) the TESLA prices and (2) TESLA log returns. Then, check the stationarity condition of these two series. [10 points]"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 75,
   "metadata": {},
   "outputs": [],
   "source": [
    "#Here is the space for your codes\n",
    "import pandas_datareader.data as web\n",
    "TESLA = web.DataReader('TSLA', 'yahoo', start='2010-06-29', end='2022-09-30')"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 77,
   "metadata": {},
   "outputs": [
    {
     "data": {
      "text/plain": [
       "<AxesSubplot:xlabel='Date'>"
      ]
     },
     "execution_count": 77,
     "metadata": {},
     "output_type": "execute_result"
    },
    {
     "data": {
      "image/png": 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\n",
      "text/plain": [
       "<Figure size 432x288 with 1 Axes>"
      ]
     },
     "metadata": {
      "needs_background": "light"
     },
     "output_type": "display_data"
    }
   ],
   "source": [
    "TESLA[['Adj Close']].plot()"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 78,
   "metadata": {},
   "outputs": [],
   "source": [
    "TESLA['return'] = np.log(TESLA[['Adj Close']]).diff()"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 79,
   "metadata": {},
   "outputs": [
    {
     "data": {
      "text/plain": [
       "<AxesSubplot:xlabel='Date'>"
      ]
     },
     "execution_count": 79,
     "metadata": {},
     "output_type": "execute_result"
    },
    {
     "data": {
      "image/png": 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\n",
      "text/plain": [
       "<Figure size 432x288 with 1 Axes>"
      ]
     },
     "metadata": {
      "needs_background": "light"
     },
     "output_type": "display_data"
    }
   ],
   "source": [
    "TESLA[['return']].plot()"
   ]
  },
  {
   "cell_type": "markdown",
   "metadata": {},
   "source": [
    "3.2 Using the library seaborn to plot the distribution of TESLA log returns. [10 points]"
   ]
  },
  {
   "cell_type": "code",
   "execution_count": 80,
   "metadata": {},
   "outputs": [
    {
     "data": {
      "text/plain": [
       "<seaborn.axisgrid.FacetGrid at 0x258a14f4640>"
      ]
     },
     "execution_count": 80,
     "metadata": {},
     "output_type": "execute_result"
    },
    {
     "data": {
      "image/png": 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\n",
      "text/plain": [
       "<Figure size 360x360 with 1 Axes>"
      ]
     },
     "metadata": {
      "needs_background": "light"
     },
     "output_type": "display_data"
    }
   ],
   "source": [
    "#Here is the space for your codes\n",
    "sns.displot(TESLA, x=\"return\")"
   ]
  }
 ],
 "metadata": {
  "kernelspec": {
   "display_name": "Python 3 (ipykernel)",
   "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": "3.9.12"
  }
 },
 "nbformat": 4,
 "nbformat_minor": 4
}
