diff --git a/Assignment1/Assignment1.ipynb b/Assignment1/Assignment1.ipynb
index 17fc5cb..a6212ef 100644
--- a/Assignment1/Assignment1.ipynb
+++ b/Assignment1/Assignment1.ipynb
@@ -31,7 +31,8 @@
"\n",
"import pandas as pd\n",
"import numpy as np\n",
- "import seaborn\n",
+ "import seaborn as sns\n",
+ "import matplotlib.pyplot as plt\n",
"import bokeh\n",
"import ftfy"
]
@@ -295,16 +296,16 @@
" 'offerType': ['str'],\n",
" 'price': ['int64'],\n",
" 'abtest': ['str'],\n",
- " 'vehicleType': ['str', 'nan'],\n",
+ " 'vehicleType': ['nan', 'str'],\n",
" 'yearOfRegistration': ['int64'],\n",
- " 'gearbox': ['str', 'nan'],\n",
+ " 'gearbox': ['nan', 'str'],\n",
" 'powerPS': ['int64'],\n",
- " 'model': ['str', 'nan'],\n",
+ " 'model': ['nan', 'str'],\n",
" 'kilometer': ['int64'],\n",
" 'monthOfRegistration': ['int64'],\n",
- " 'fuelType': ['str', 'nan'],\n",
+ " 'fuelType': ['nan', 'str'],\n",
" 'brand': ['str'],\n",
- " 'notRepairedDamage': ['str', 'nan'],\n",
+ " 'notRepairedDamage': ['nan', 'str'],\n",
" 'dateCreated': ['str'],\n",
" 'nrOfPictures': ['int64'],\n",
" 'postalCode': ['int64'],\n",
@@ -370,7 +371,7 @@
},
{
"cell_type": "code",
- "execution_count": 30,
+ "execution_count": 6,
"id": "f1c539c4",
"metadata": {},
"outputs": [
@@ -411,7 +412,7 @@
},
{
"cell_type": "code",
- "execution_count": 6,
+ "execution_count": 7,
"id": "86074e70",
"metadata": {},
"outputs": [
@@ -608,14 +609,15 @@
"4 2016-03-31 00:00:00 0 60437 2016-04-06 10:17:21 "
]
},
- "execution_count": 6,
+ "execution_count": 7,
"metadata": {},
"output_type": "execute_result"
}
],
"source": [
"# I read again the dataset using the information about the column types I found\n",
- "df_used = pd.read_csv(\"./datasets/used_cars_dataset.csv\", encoding=\"windows-1252\", dtype={'dateCrawled': str,\n",
+ "df_used = pd.read_csv(\"./datasets/used_cars_dataset.csv\", encoding=\"windows-1252\", dtype={\n",
+ " 'dateCrawled': str,\n",
" 'name': pd.StringDtype(),\n",
" 'seller': pd.StringDtype(),\n",
" 'offerType': pd.StringDtype(),\n",
@@ -650,7 +652,7 @@
},
{
"cell_type": "code",
- "execution_count": 7,
+ "execution_count": 8,
"id": "8b6f9ce3",
"metadata": {},
"outputs": [
@@ -680,7 +682,7 @@
},
{
"cell_type": "code",
- "execution_count": 8,
+ "execution_count": 9,
"id": "98f8d101",
"metadata": {},
"outputs": [
@@ -705,7 +707,7 @@
},
{
"cell_type": "code",
- "execution_count": 9,
+ "execution_count": 10,
"id": "f300f49d",
"metadata": {},
"outputs": [
@@ -724,7 +726,7 @@
},
{
"cell_type": "code",
- "execution_count": 10,
+ "execution_count": 11,
"id": "923c5354",
"metadata": {},
"outputs": [],
@@ -735,7 +737,7 @@
},
{
"cell_type": "code",
- "execution_count": 16,
+ "execution_count": 12,
"id": "4b847b1f",
"metadata": {},
"outputs": [],
@@ -746,7 +748,7 @@
},
{
"cell_type": "code",
- "execution_count": 22,
+ "execution_count": 13,
"id": "bf1f417d",
"metadata": {},
"outputs": [
@@ -776,7 +778,7 @@
"dtype: int64"
]
},
- "execution_count": 22,
+ "execution_count": 13,
"metadata": {},
"output_type": "execute_result"
}
@@ -788,7 +790,7 @@
},
{
"cell_type": "code",
- "execution_count": 31,
+ "execution_count": 14,
"id": "919e692f",
"metadata": {},
"outputs": [],
@@ -798,6 +800,7 @@
]
},
{
+ "attachments": {},
"cell_type": "markdown",
"id": "47a3929f",
"metadata": {},
@@ -810,17 +813,133 @@
"\n",
""
]
},
+ {
+ "attachments": {},
+ "cell_type": "markdown",
+ "id": "e2ae928d",
+ "metadata": {},
+ "source": [
+ "### 2.1\n",
+ "\n",
+ "By interpreting the following requirement:\n",
+ "\n",
+ "> on average the price of diesel is greater than the one of benzine\n",
+ "\n",
+ "as meaning that we expect the average price of diesel cars to be greater than the average cars of _benzin_ cars for each car type, I choose to represent the relationship between each car type and the difference of these average values (i.e. $y=E({\\text{diesel}}) - E({\\text{benzin}})$, where a positive value of $y$ would confirm the expectation).\n",
+ "\n",
+ "To represent this relationship I choose to use a simple bar chart plotting these differences. I choose to plot a single series for the difference instead of both series for both fuel types to further focus the reader on the difference and not the values. Additionally, plotting the difference only makes comparing the difference value between car types easier as they are all aligned with the origin."
+ ]
+ },
{
"cell_type": "code",
- "execution_count": null,
+ "execution_count": 15,
"id": "7cc5c90f",
"metadata": {},
- "outputs": [],
- "source": []
+ "outputs": [
+ {
+ "data": {
+ "image/png": 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",
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