{
"cells": [
{
"cell_type": "markdown",
"metadata": {},
"source": [
"# Саобраћајне незгода на територији града Београда"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"Да ли се саобраћајне незгоде догађају чешће ноћу или дању, викендом или радним данима, на специјалним локацијама? \n",
"На ова и многа друга питања понудићемо неке од одговора у експлоративној анализи сета података о саобраћајним незгодама. Подаци су прикупљени од стране Министарства унутрашњих послова Републике Србије, а преузели смо их са платформе отворених података (http://data.gov.rs/). \n",
"У наставку ћемо:\n",
"- анализирати типове саобраћајних незгода које МУП бележи и направити одговарајуће стубичасте дијаграме\n",
"- визуелизоваћемо саобраћајне незгоде на мапи града Београда\n",
"- идентификоваћемо типичне периоде дана у току којих се дешавају саобраћајне незгоде и нацртаћемо одговарајуће визуелизације\n",
"- анализираћемо детаљније дане током којих се догодило значајно више незгода"
]
},
{
"cell_type": "code",
"execution_count": 1,
"metadata": {},
"outputs": [],
"source": [
"import numpy as np \n",
"import pandas as pd\n",
"import matplotlib.pyplot as plt\n",
"import plotly.express as px"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"Подаци са незгодама на територији Србије су доступни у целости за 2016, 2017 и 2018 годину и њих смо преузели и сачували у .csv формату (оригинални фајлови [на платформи](https://data.gov.rs/sr/datasets/podatsi-o-saobratshajnim-nezgodama-za-teritoriju-grada-beograda/) дати су у .odt формату и осим екстензије нису мењани). Учитаћемо сва три фајла на стандардан начин, а затим ћемо уз помоћ функције [**concat**](https://pandas.pydata.org/pandas-docs/stable/reference/api/pandas.concat.html) надовезати ове табеле у једну заједничку:"
]
},
{
"cell_type": "code",
"execution_count": 2,
"metadata": {
"scrolled": true
},
"outputs": [
{
"data": {
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" 0 1 2 3 4 \\\n",
"0 1119231 01.01.2016,00:00 20.695308 44.447707 Sa povredjenim \n",
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"\n",
" 5 \\\n",
"0 SN SA PE?ACIMA \n",
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" 6 \n",
"0 Pe?ak se kre?e du? kolovoza u smeru kretanja v... \n",
"1 Sudar sa parkiranim vozilom sa desne strane ko... "
]
},
"execution_count": 2,
"metadata": {},
"output_type": "execute_result"
}
],
"source": [
"data2016=pd.read_csv('data/sn data/NEZ_OPENDATA_2016_20170214.csv',header=None)\n",
"data2017=pd.read_csv('data/sn data/NEZ_OPENDATA_2017_20180129.csv',header=None)\n",
"data2018=pd.read_csv('data/sn data/NEZ_OPENDATA_2018_20190125.csv',header=None)\n",
"data_saobracajke=pd.concat([data2016,data2017,data2018])\n",
"data_saobracajke.head(2)"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"Да проверимо да се и подаци из 2018 године налазе у табели *data_saobracajke*, проверићемо функцијом [**tail**](https://pandas.pydata.org/pandas-docs/stable/reference/api/pandas.DataFrame.tail.html) последње редове:"
]
},
{
"cell_type": "code",
"execution_count": 3,
"metadata": {},
"outputs": [
{
"data": {
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"\n",
" 5 \\\n",
"18061 SN SA NAJMANjE DVA VOZILA ? BEZ SKRETANjA \n",
"18062 SN SA NAJMANjE DVA VOZILA ? BEZ SKRETANjA \n",
"\n",
" 6 \n",
"18061 Najmanje dva vozila koja se kre?u u istom smer... \n",
"18062 Ostale nezgode sa najmanje dva vozila ? suprot... "
]
},
"execution_count": 3,
"metadata": {},
"output_type": "execute_result"
}
],
"source": [
"data_saobracajke.tail(2)"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"Како ове табеле не садрже називе колона, искористили смо додатни аргумент *header* у досада већ коришћеној **read_csv** функцији. То значи да је сада неопходно преименовати колоне и елиминисати оне које су нам непотребне (колону са тренутним називом 0 зато што је у њој вероватно неки индекс који нам се не чини корисним):"
]
},
{
"cell_type": "code",
"execution_count": 4,
"metadata": {
"scrolled": true
},
"outputs": [
{
"data": {
"text/html": [
"\n",
"\n",
"
\n",
" \n",
" \n",
" \n",
" Datum i vreme \n",
" Longitude \n",
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" Ishod \n",
" Tip \n",
" Komentar \n",
" \n",
" \n",
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" \n",
" 0 \n",
" 01.01.2016,00:00 \n",
" 20.695308 \n",
" 44.447707 \n",
" Sa povredjenim \n",
" SN SA PE?ACIMA \n",
" Pe?ak se kre?e du? kolovoza u smeru kretanja v... \n",
" \n",
" \n",
" 1 \n",
" 01.01.2016,01:30 \n",
" 20.466890 \n",
" 44.816650 \n",
" Sa mat.stetom \n",
" SN SA PARKIRANIM VOZILIMA \n",
" Sudar sa parkiranim vozilom sa desne strane ko... \n",
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" \n",
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"text/plain": [
" Datum i vreme Longitude Latitude Ishod \\\n",
"0 01.01.2016,00:00 20.695308 44.447707 Sa povredjenim \n",
"1 01.01.2016,01:30 20.466890 44.816650 Sa mat.stetom \n",
"\n",
" Tip \\\n",
"0 SN SA PE?ACIMA \n",
"1 SN SA PARKIRANIM VOZILIMA \n",
"\n",
" Komentar \n",
"0 Pe?ak se kre?e du? kolovoza u smeru kretanja v... \n",
"1 Sudar sa parkiranim vozilom sa desne strane ko... "
]
},
"execution_count": 4,
"metadata": {},
"output_type": "execute_result"
}
],
"source": [
"data_saobracajke.drop(columns=0, inplace=True)\n",
"data_saobracajke = data_saobracajke.rename(columns={1:'Datum i vreme',2:'Longitude',3:'Latitude',4:'Ishod',5:'Tip',6:'Komentar'})\n",
"data_saobracajke.head(2)"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"Брисање колоне смо извели функцијом [**drop**](https://pandas.pydata.org/pandas-docs/stable/reference/api/pandas.DataFrame.drop.html) док смо нова имена колона увели функцијом [**rename**](https://pandas.pydata.org/pandas-docs/stable/reference/api/pandas.DataFrame.rename.html), сада ћемо поглеади како су препознати типови података у овим колонама ([**info**](https://pandas.pydata.org/pandas-docs/stable/reference/api/pandas.DataFrame.info.html)) и евентуално извршити корекцију ако нешто није у складу са нашим очекивањима:"
]
},
{
"cell_type": "code",
"execution_count": 5,
"metadata": {},
"outputs": [
{
"name": "stdout",
"output_type": "stream",
"text": [
"\n",
"Int64Index: 53298 entries, 0 to 18062\n",
"Data columns (total 6 columns):\n",
"Datum i vreme 53298 non-null object\n",
"Longitude 53298 non-null float64\n",
"Latitude 53298 non-null float64\n",
"Ishod 53298 non-null object\n",
"Tip 53298 non-null object\n",
"Komentar 53298 non-null object\n",
"dtypes: float64(2), object(4)\n",
"memory usage: 2.8+ MB\n"
]
}
],
"source": [
"data_saobracajke.info()"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"Видимо да колона која садржи податке о датуму и времену није препозната на одговарајући начин, стога ћемо функцијом [**to_datetime**](https://pandas.pydata.org/pandas-docs/stable/reference/api/pandas.to_datetime.html) то кориговати зарад лакшег баратања временским одредницама:"
]
},
{
"cell_type": "code",
"execution_count": 6,
"metadata": {},
"outputs": [
{
"name": "stdout",
"output_type": "stream",
"text": [
"\n",
"Int64Index: 53298 entries, 0 to 18062\n",
"Data columns (total 6 columns):\n",
"Datum i vreme 53298 non-null datetime64[ns]\n",
"Longitude 53298 non-null float64\n",
"Latitude 53298 non-null float64\n",
"Ishod 53298 non-null object\n",
"Tip 53298 non-null object\n",
"Komentar 53298 non-null object\n",
"dtypes: datetime64[ns](1), float64(2), object(3)\n",
"memory usage: 2.8+ MB\n"
]
}
],
"source": [
"data_saobracajke['Datum i vreme'] = pd.to_datetime(data_saobracajke['Datum i vreme'])\n",
"data_saobracajke.info()"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"Истражићемо додатно колоне о типу незгоде и исходу уз помоћ функција [**unique**](https://pandas.pydata.org/pandas-docs/stable/reference/api/pandas.unique.html) (да видимо који су различити уноси који постоје), а користећи функцију [**value_counts**](https://pandas.pydata.org/pandas-docs/stable/reference/api/pandas.Series.value_counts.html) избројаћемо колико пута се сваки од уноса појављује у подацима."
]
},
{
"cell_type": "code",
"execution_count": 7,
"metadata": {},
"outputs": [
{
"data": {
"text/plain": [
"array(['SN SA PE?ACIMA', 'SN SA PARKIRANIM VOZILIMA',\n",
" 'SN SA JEDNIM VOZILOM',\n",
" 'SN SA NAJMANjE DVA VOZILA ? BEZ SKRETANjA',\n",
" 'SN SA NAJMANjE DVA VOZILA ? SKRETANjE ILI PRELAZAK'], dtype=object)"
]
},
"execution_count": 7,
"metadata": {},
"output_type": "execute_result"
}
],
"source": [
"data_saobracajke['Tip'].unique()"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"Можемо једноставно исправити грешке које су проузроковале '?' у типовима користећи функцију [**replace**](https://pandas.pydata.org/pandas-docs/stable/reference/api/pandas.DataFrame.replace.html):"
]
},
{
"cell_type": "code",
"execution_count": 8,
"metadata": {},
"outputs": [],
"source": [
"data_saobracajke = data_saobracajke.replace({'Tip':{'SN SA PE?ACIMA':'SN SA PEŠACIMA',\n",
" 'SN SA NAJMANjE DVA VOZILA ? BEZ SKRETANjA':'SN SA NAJMANjE DVA VOZILA - BEZ SKRETANjA',\n",
" 'SN SA NAJMANjE DVA VOZILA ? SKRETANjE ILI PRELAZAK':'SN SA NAJMANjE DVA VOZILA - SKRETANjE ILI PRELAZAK'\n",
" }})"
]
},
{
"cell_type": "code",
"execution_count": 9,
"metadata": {},
"outputs": [
{
"data": {
"text/plain": [
"SN SA NAJMANjE DVA VOZILA - BEZ SKRETANjA 20419\n",
"SN SA NAJMANjE DVA VOZILA - SKRETANjE ILI PRELAZAK 13638\n",
"SN SA PARKIRANIM VOZILIMA 9146\n",
"SN SA JEDNIM VOZILOM 6836\n",
"SN SA PEŠACIMA 3259\n",
"Name: Tip, dtype: int64"
]
},
"execution_count": 9,
"metadata": {},
"output_type": "execute_result"
}
],
"source": [
"nezgode_po_tipu = data_saobracajke.Tip.value_counts()\n",
"nezgode_po_tipu"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"Ове податке можемо предтавити и хоризонталним стубичастим дијаграмом:"
]
},
{
"cell_type": "code",
"execution_count": 10,
"metadata": {
"scrolled": true
},
"outputs": [
{
"data": {
"image/png": 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gzog4NiKOiYiLJI1udWDWd0kaK2mWpBmSpknaIZdPldRZqNchaWqV7ZeT9CNJMyXdJ+kuSZsV1g+RFJL2qRPDY3nb6ZKulfT2RttLWpTjnSnpCklr5/KBkmYW6n1a0j2S1pE0UdKwwvE9lPd5l6TBpfZr7TcknVF4fpyk8Xl5vKTj8vJESQskrVGo+8O8/XqlNidKGlMqO0TSVXl5E0m/k/SIpDm5nZXyulPyeag8Hs7nZnVJoyRNKMdW2s9LhfMWkk4urFtP0quVNgrl0yVNKrdlZmZvLc0knp8H/iCp2Lv5mRbFY32cpJ2AA4ChEbEtsBfwRKHKBpL2a9DMcKA/sG1EvBc4lCWnfYwEbs0/69kjfx1sJ/CNJrZ/OSIGR8Q2wDOk0YDy8R1J+p3ZOyKerbLPI/I+zwROL62rtd+FwIfLyWMNs4GDcyzLkUYl/lql3iRgRKlsBDBJkoBLgMsiYhCwBbA6cApARIzN52FwRAwG7gJOjYiXmoiv7FHS66HicGBWsYKk95Deq3bNU3zMzOwtqpnE86/AvsBpkr6Sy9S6kKyP2wh4uvIlBBHxdETML6w/ndTL3qiNJyPi9dzGvEqSl5OmYcAoYG9JqzQR083Au7q4/e3AxsUCSR8Bvk5KOp9usM8ltm+w39eAs4FjmziWSaTEHNJHn92Wty+7Hni3pI3y/vuR/gm4DPgg8EpE/AogIhblfX8y13uDpI+Rzt34JmKr5mXgAUmVDyweDlxQqvNR0qdnXAsctJT7MTOzXqCZxJOI+AuwG7CVpAuBVVsalfVl1wID8vDsmZJ2K62/HVhY6mEvuwA4MA/zniFpSGHdzsDciJgDTAX2byKmA4D7mt1e0vLAnsDlheJNgQmkpPNvTexzX1KS12zcPwGOkLRWg3YfAdaXtA6p53RytUo5mbwE+EguOgi4KSJeBLYG7i7VfwH4CzlBhzRUDpxG6sWtltw2azIwQtImwCJgfmn9cGAKKalu1IttZma9WDOJZydARLwSEZ8g/VFcqZVBWd+Vh2O3B0YDTwFTJI0qVfsWdXo9I2Ie6Stcjyd9zuwNkvbMq4vJ1mTqJyo3SZoGrAmc2sT2q+b6/wTeBlxXWPcUKTH7CPWdL2ke8DXgx4XyunHnxO884AsN2oeUUI4gfdbuLXXqFYfbR+TnkEY0qn2X7hvlOfn+DfC/ETG7iZjquQb4EOmYpyyxQ+m/gKci4nHgBmBoTqrfHJw0WlKnpM4FCxYsY0hmZtYKDRPPiPi0pFUlbZmf/yQi3tn60KyviohFETE1IsYBnyN9RFdx/Y3AKsCOddpYGBFXR8RXgG8Dh+Rk6DDgREmPkRK7/Yo325Tskecpfjwinmti+5fznMZNSf98Fed4LgD2Az4j6Yg6h38EsBnwW1IvJl2I+/9I3yTWaJ7jZOBk4LrKdIQabgM2krQd8H7gqlw+C1jiu3olrQkMAObkohNI0x1+1SCWhiLi36Qe1i8DF5dWjyRNCXgs73tNSq+XQjtnR0RHRHT069evWhUzM+thDRNPSQcC00i9EkgaLOny+luZVSdpS0mDCkWDgcerVD0F+GqNNoZK6p+XlwO2zW3sBUyPiAERMTAiNiUlMoc0GV5T20fE86Sex+MkrVgof4o0hP7t8p3ppe1fJSVuO+YbZ5rd7zOkaQZH1zuIPDVmLOkGpnr1Ird3LnBVRLySV90A9JP0cXgjMT4DmBgRCyTtSJqL2p2fbnEG8LWI+GelIF/bw0k3kQ2MiIGkG6c83G5m9hbVzFD7eOB95LuGI2IaqcfGbGmsDpwr6X5JM4CtqHJjSkRcRRq+rmYD4AqljzCaQbp5ZgIpIbm0VPdi0s0pzWh6+4i4F5hO6c7wiJhLmi/5S+WPiaomIl4mJVvHdTHuM4CGd7dHxM/yfNFGJgHbUZgLmhPSQ4HDJT0CPAy8wuI7/08C+pGnKhQem1dp/wRJ8yqPOvHOiohzS8W7An+NiOJd+TeT5ppv1MSxmZlZL6P0N6ZOBenPEbGDpHsjYkgum5E/CsfMrNfp379/jBkzpnFFs5Jx48b1dAhmPUbS3RHR0bjm0mvmm4tmSvoosHweIv0C8KdWBmVmZmZmfU+zHyC/NelDrCcBLwDHtDIoMzMzM+t7GvZ4RsQC0o0KY1sfjpmZmZn1VQ0TT0lbkG6AGFisHxEfbF1YZmZmZtbXNDPH80LgLODnpG8VMTMzMzPrsmbuar87IrZvUzxmZsuso6MjOjs7ezoMM7O3lHbc1d7MzUVXSPofSRtJelvl0cqgzMzMzKzvaWao/aj88yuFsgD8tZlmZmZm1rRm7mr3txSZmZmZ2TJrZqjdzMzMzGyZOfE0MzMzs7Zw4mlmZmZmbdHMzUVI+jCwC+mmolsj4tKWRmVmZmZmfU7DHk9JZwKfAe4DZgJjJP2k1YGZmZmZWd/STI/nbsA2kT9pXtK5pCTUzMzMzKxpzczxfAh4R+H5AGBGa8IxMzMzs76qmR7PdYEHJN2Zn/8XcLukywEi4qBWBWdmZmZmfUczieeJLY/CzMzMzPq8Zr656I/tCMTMzMzM+raaiaekWyNiF0kvkj5G6Y1VQETEmi2PzszMzMz6jHo9nqsBRMQabYrFzMzMzPqwene1R511ZmZmZmZdUq/HcwNJX6q1MiK+34J4zMzMzKyPqpd4Lg+sTprTaWZmZma2TOolnk9GxDfbFomZmZmZ9Wn15ni6p9PMzMzMuk29xHPPtkVhZmZmZn1ezaH2iHimnYGYmXWX+fPnc9JJJ/V0GGZ9xrhx43o6BOsj6vV4mpmZmZl1GyeeZmZmZtYWTjzNzMzMrC2ceJqZmZlZWzjxNDMzM7O2cOJpZmZmZm3hxNPMzMzM2qJliaeksZJmSZohaZqkHXL5VEmdhXodkqZW2X45ST+SNFPSfZLukrRZYf0QSSFpnzoxPCbp4sLzYZImlur8TtLtpbLxko7LyxMlLZC0RmH9D/O+1yuUHZrL3l0oG5jLPl8omyBpVF7+pqS9CufloXyupkm6qMrxjJL0lKR7JT0i6Q+S3l9YN6lUf71cf+X8fH1Jr0oaU+N8jZd0aqlssKQH8vJaks6TNCc/zpO0Vl732ULs0/J1C0nvkbS7pCsLcU6osf+G17SWeq+X/DpYLy9vL2lu3lflfE6T9KCkY0vn4q+lYxpeWH6pcL3OK2z3w7zdcoWyUZJel7RtoWympIF5+SpJa+flRaV9fr3KsU6UNCwvT5XUUVr/xvmuUv58fv08IGlclfIHJX2vFPtTpZi2yq/tmTWuxQqSni6+liQNKLUxTdILkr5TqFP1+kt6qbC8f37tv6Pavs3MrHdrSeIpaSfgAGBoRGwL7AU8UaiygaT9GjQzHOgPbBsR7wUOBZ4rrB8J3Jp/1tMhaesaca4NDAXWViGprWI2cHDeZjlgD+CvpTqVeEaUyv8BfFHSSuVGI+LEiLi+UHRERAzOj2E1YpkSEUMiYhBwGnCJpPcAlwAfktSvUHcYcHlELMzPDwfuoPY5m0Q670UjgN/m5V8Aj0bE5hGxOTAX+Hk+lp8UYh8MXA6cHxEP1NhXNc1e02oavV7Iid9FwPCIuDcXT8nx7gyMlTSgsMkPiscUEVMKx9fJ4uv18dz+cnm/TwC7luKbB4ytFnhE7B8RlVhfLu3ztKU4F/XcEhFDgA7gY5K2L5UPAQ6QtHNhmymlmO5vsI+9gYeAj0gSQEQ8UXp9HAk8D/xfYbu611/SnsCPgX0j4i9dOmozM+sVWtXjuRHwdCXhiYinI2J+Yf3pwAlNtPFkRLye25gXEc8C5D9mw4BRwN6SVqnTzveAb9RYdxhwBTCZNyeMRcWEbHfgNuC1ykpJq5MSl6OrtPMUcANwVLnRYs/V0oiIm4CzgdER8QJwM3BgocqIHHvFSODLwCaSNq7S3kPAc8q909lHgMmS3gVsD5xcWPdNUmK/eem4ds3b/U+zx9LFa1pNzddL9h7gMuDIiLizvHFE/JP0D8ZGXdxv0R7ATOCnvDl5uhLYWtKW5Y2KPbLtEhH/Au4GNi+VvwxMA970+uiCkcAPgb8AO5ZX5mt7PvDZiHgyl9W9/pI+AJwD/HdEzFmG2MzMrAe1KvG8Fhgg6WFJZ0rarbT+dmChpD3qtHEBcGAekjtD0pDCup2BufkP0FRg/wbtDM2JU9lIUmI2ifq9bI8A60taJ9ebXFp/CHBNRDwMPCNpaGn9acCXJS1fZx8A5xeGIU9vULfiHqAyvD+JnPhK6g9sAdyUnw8A3p6Trgt4c88mVdrYEfhnRDwCbAVMi4hFlYp5eRrwRo9y7kX+FXBUToab1ZVrWk291wvA74DPRcSt1TbOQ7erADMKxccWrsdNTcRQeT1dSuo1XLGw7nXgu9T+J6hi1dJwdK3rtEwkrUtKCmeVytcBBpH+iakYXopp1TrtrgrsSUq0a/1efRe4LSIuL5TVu/4rk67fIRHxYJ19j5bUKalzwYIFtaqZmVkPakniGREvkXrHRpN6/KYoz2ss+BZ1ej0jYh6wJXA86Y/2DXmoDZZM/iZTP2lcROphPb5YKGlD4F3ArTlhfE3SNnXauYSUkO0A3FJaVzeeiJgL3Al8tE77sORQ+1ca1K1QYflKYBdJa5J6HC8qJIojSMlZ1RgLJgPD8rBxscdUQNTYf7H8p8BvIuK2JuOv6Mo1fZMGrxeA64FPVUn+h0uaBTwK/DAiXimsKw611/sniTyVYn/gspxw/5k05Fz0W2DHBtM6ykPtU+rtdyl8QNK9pH8OT4uIWYXyGcDfgCsj4m+FbcpD7S/Xaf8A4KaIWABcDBxaPOd5is1epJ73onrX/1XgT6QRhZoi4uyI6IiIjn79+tWramZmPWSFVjWcE56pwFRJ95GGmicW1t8o6WSqDMUV6iwErgaulvR34BClG5EOAw6SNJaU+KwraY2IeLFGU78mJSTF3p3hwDrA3DwNbU1SolUrGZ5M6l08NyJez9tUeo4+CGwjKYDlgZD01dL23ybNL7yZ7jUEeADSMKmka0jzDEcAxxbqjQQ2lHREft5f0qDcm/mGiHhC0mPAbqTzvFNeNQsYImm5ynB2Tk63q+xf0lHAQNL8vablxKThNZV0KDAuP/1URHQW26n2eiFNcwD4HHAWcCZQvLlqSkR8Ls9L/r2kq0tJV7P2BdYC7suvjX7AAuD3hfhek3QG8LWlaL+73BIRB9Qql7QFcKukSyNi2lK0PxLYOb+GANYlTUG4XtL6wM+Ag3NiCjR1/V8n/SN1vaRvRMS3lyIuMzPrBVp1c9GWkgYVigYDj1epegpQTtAqbQzNw8WVBGfb3MZewPSIGBARAyNiU1LPyiG14omIV4EfAMcUikeSblIYGBEDST20Ned55psZxpISl6JhwHkRsWluawDppptdSts/CNxP6hHqFnkKw2jS3LeKScCXgA1JNxKR5xWuFhEbF473VGof7yTS+ZqTexKJiNnAvSyZmJ8A3BMRsyW9k3Q9j4iI18oNNtDUNY2ISwu9bksknXVeLxWvk675lpK+WQ4gIm4n/YPyxS7GXjGSlAxXzu9mpLmK5a63ifl411/K/bRU7v0/laVIjnNP+y7AOwrn4bMs7r38JfDjWHxjV0XD658T1QOAIyTV7fk0M7Peq1VzPFcHzpV0fx6+2woYX64UEVeRhuKr2QC4QukjW2aQbuaZQPojdmmp7sU0Hsb+BbmHV+ljbN5BTsxyLHOBF/KNNSsAC8sNRMTPqtzY0JV4TgE2KTdbWC7O8bye6irz7R4mzRc8LJa8c/xa0t3dUyKi0natGGsNZ19ImrdZnst6NLCFpNmS5pDmkFaSgK8Bq5Husi/OB/xAlfZHSZpXeQBfqRFfo2taVOv18obcI3owqWfts1Xa+A7wCS3+6KxjS8cysNqOc3K5D0v2bv6LdId28WYvIuLfwI9yvEusyj/Lczybuav994XzeWET9Rs5C9i1MCWgPMfz/bl8y9J1HAPcGIs/RQHS3MyD8j9JB5DupC+2dTpN/g5FxDOknuUTJB3cDcdpZmZtpsW5iVVIuhQ4JyfGrdzPFcD3I92dbv+B8jDzP0g3fr3a0/H0Ff37948xY6p+XK2ZLYVx48Y1rmRveZLujoiOxjWXnr+5qCTPR335WkE6AAAdEUlEQVSd1HPYyv38kjQPsOpd1vYfYxbwcyedZmb2n6BlNxe9VUX68PF27OeT7diP9W4R8e7GtczMzPoG93iamZmZWVs48TQzMzOztnDiaWZmZmZt4bvazazP6ejoiM7OzsYVzczsDb6r3czMzMz6DCeeZmZmZtYWTjzNzMzMrC2ceJqZmZlZWzjxNDMzM7O2cOJpZmZmZm3hxNPMzMzM2sKJp5mZmZm1hRNPMzMzM2sLJ55mZmZm1hZOPM3MzMysLZx4mpmZmVlbOPE0MzMzs7Zw4mlmZmZmbeHE08zMzMzawomnmZmZmbWFE08zMzMzawsnnmZmZmbWFk48zczMzKwtnHiamZmZWVs48TQzMzOztlihpwMwM+tu8+fP56STTurpMMzM2mrcuHE9HUJD7vE0MzMzs7Zw4mlmZmZmbeHE08zMzMzawomnmZmZmbWFE08zMzMzawsnnmZmZmbWFk48SySNlTRL0gxJ0yTtkMunSuos1OuQNLXK9stJ+pGkmZLuk3SXpM0K64dICkn71InhMUkXF54PkzSxVOd3km4vlY2XdFxenihpgaQ1Cut/mPe9XqHs0Fz27kLZwFz2+ULZBEmj8vI3Je1VOC8P5XM1TdJFVY5nlKSnJN0r6RFJf5D0/sK6SaX66+X6K+fn60t6VdKYGudrvKRTS2WDJT2Ql9eSdJ6kOflxnqS18rrPFmKflq9bSHqPpN0lXVmIc0KN/Te8prXkc/1y3vd0SX+StGVet7uk50vx7ZWv2bTS43VJ+1Vpv97ruaMQwyOS9ins815JD0r6XqGtynUs7ne7wvIzkubm5esL2x0r6ZXKOS8cW0g6sFB2paTd8/LPJW3VHefYzMx6DyeeBZJ2Ag4AhkbEtsBewBOFKhtU++NeMhzoD2wbEe8FDgWeK6wfCdyaf9bTIWnrGnGuDQwF1lYhqa1iNnBw3mY5YA/gr6U6lXhGlMr/AXxR0krlRiPixIi4vlB0REQMzo9hNWKZEhFDImIQcBpwiaT3AJcAH5LUr1B3GHB5RCzMzw8H7qD2OZtEOu9FI4Df5uVfAI9GxOYRsTkwF/h5PpafFGIfDFwOnB8RD9TYVzXNXtNa5uT9bwecC3yjsO6WYnwRcX1EXFqK+UzgFuAPxUabeD0jaZO83ZcjorL9LRExBBgCHCBp58ImU0rxTC+du6/k53uVzs9dpN+FonnA2GonJCI+FRH3l9pYlnNsZma9gBPPJW0EPF1JeCLi6YiYX1h/OnBCE208GRGv5zbmRcSzAJJESqpGAXtLWqVOO99jyQSk6DDgCmAyb04Yi4oJ2e7AbcBrlZWSVgd2Bo6u0s5TwA3AUeVGlXpTayWYDUXETcDZwOiIeAG4GTiwUGVEjr1iJPBlYBNJG1dp7yHguUpvXvYRYLKkdwHbAycX1n2TlNhvXjquXfN2/9PssXTxmjZjTeDZLux/C+BE4MjKa66g0ev57cC1wAkRcXm57Yh4GZgGvOmcdyG+zYHVSb835aRxOvC8pA9V2a7YI9vd59jMzHqIE88lXQsMkPSwpDMl7VZafzuwUNIeddq4ADgwDzeeIWlIYd3OwNyImANMBfZv0M7QnDiVjSQlZpOo3wP0CLC+pHVyvcml9YcA10TEw8AzkoaW1p8GfFnS8nX2AXB+Ybj19AZ1K+4BKsP7k8iJr6T+wBbATfn5AODtEXEn6ZyUezap0saOwD8j4hFgK2BaRCyqVMzL04A3epRzL/KvgKNyMtysrlzTWjbP524O8CXg+4V1HygNbb+RLEtakdSre1xE/KVKu41ez+cBEyLiwmpB5dfNINI/BhXDS/Gs2uDYKq/VW4AtJW1QWv8tGv8z1x3n2MzMegEnngUR8RKpd2w0qcdvivK8xoK6fygjYh6wJXA88Dpwg6Q98+pi8jeZ+knjIlIP6/HFQkkbAu8Cbs0J42uStqnTziWkhGwH0h//orrxRMRc4E7go3XahyWH2r/SoG6FCstXArtIWpPU43hRIVEcQUo4q8ZYMBkYlqcUFHtMBUSN/RfLfwr8JiJuazL+iq5c01oqQ+2bA8eQeoMrykPtcwrrTgZmRUT5Hwqgqdfz9cCRpWkOkJLdGcDfgCsj4m+FdeWh9pcbHNsIYHLujb2ENG2iGOMtAJI+UKeNps6xpNGSOiV1LliwoEFYZmbWE/xd7SU54ZkKTJV0H2moeWJh/Y2STgZ2rNPGQuBq4GpJfwcOUboR6TDgIEljSYnPupLWiIgXazT1a1LiOatQNhxYB5ibRiBZk/THvVYyPJnUu3huRLyet0HSusAHgW0kBbA8EJK+Wtr+28BFLNnr1R2GAA9AGtKVdA1pDuAI4NhCvZHAhpKOyM/7SxqUezPfEBFPSHoM2I10nnfKq2YBQyQtVxmKzsnpdpX9SzoKGAgc2ZUDyD3BDa+ppEOByhfofioiOt/c2hsuJ/W8Ntr37nnf5V7qJTR4PX8X+BhwoaSDI6IyDeOWiDggD+PfKunSiJjWKKYqMW5L6jG9Lr/uVgIeBX5SqnoKaa7na6Xyps9xPtazyUl7//79q/2zYWZmPcw9ngWStpQ0qFA0GHi8StVTgHKCVmljaB4uriQ42+Y29gKmR8SAiBgYEZsCF5OGu6uKiFeBH5B6wSpGAvvmNgaSerRqzvPMQ7BjSTegFA0DzouITXNbA0g33exS2v5B4H7STSrdIg/5jgbOKRRPIg0zb0i6kQilu7tXi4iNC8d7KrWPdxLpfM3JPc9ExGzgXpZMzE8A7omI2ZLeSbqeRxQSr2Y1dU1LNwPVSzohnf859SrkIfBfAR+v809Ls6/nY4EXgF+o8l/J4rgfJp3vrzWIuZaRwPjKtYuI/sDGkjYt7eda0j9T21Vpo8u/N2Zm1ns58VzS6sC5ku7PQ41bAePLlSLiKtLQZTUbAFdImgnMIPXiTCD9Eb60VPdiGg9j/4LcMy1pIPAOcmKWY5kLvJBvrFkBWFhuICJ+VhqipYvxnAJsUm62sFyc43k91VXmBj5MumnqsFjyzvFrSZ8GMCUiKm3XirHWcPaFpHmb5aHno4EtJM3O8yi3yGWQkqrVSHfZF+cuVhv6HSVpXuUBfKVGfI2uaVlljud0Ug/zpwrrynM8hwGfIb3OflpaV57/2vD1nM/1UaQbkb5bJbazgF21+NMTynM831/nuEbw5vNzKdX/caj1Glva3xszM+uFtPhvvL3VSboUOCcnxq3czxXA9/Pd6WbdLk8LOCj/Y9Vl/fv3jzFjqn7sq5lZnzVu3LjGleqQdHdEdHRTOFW5x7OPyH+oXyf1HLZyP78E+pE+U9Gs20m6DrhvaZNOMzPrvXxzUR8R6cPq27GfT7ZjP/afKyLe9LmeZmbWN7jH08zMzMzawomnmZmZmbWFE08zMzMzawvf1W5mfU5HR0d0djb6yFQzMyvyXe1mZmZm1mc48TQzMzOztnDiaWZmZmZt4cTTzMzMzNrCiaeZmZmZtYUTTzMzMzNrCyeeZmZmZtYWTjzNzMzMrC2ceJqZmZlZWzjxNDMzM7O28FdmmlmfI+lF4KGejqOG9YCnezqIGhzb0nFsS8exLZ1WxrZpRKzforYBWKGVjZuZ9ZCHWv19w0tLUqdj6zrHtnQc29JxbK3joXYzMzMzawsnnmZmZmbWFk48zawvOrunA6jDsS0dx7Z0HNvScWwt4puLzMzMzKwt3ONpZmZmZm3hxNPMzMzM2sKJp5n1GZL2lfSQpNmSvt6mfQ6QdJOkByTNkvTFXD5e0l8lTcuP/QvbHJ9jfEjSPq2MX9Jjku7LMXTmsrdJuk7SI/nnOrlckn6U9z9D0tBCO0fl+o9IOqob4tqycG6mSXpB0jE9dd4k/VLSPyTNLJR123mStH2+DrPztlrG2E6X9GDe/6WS1s7lAyW9XDh/ZzWKodZxLkNs3XYNJW0m6c85timSVlrG2KYU4npM0rQeOm+13jd6xWuupSLCDz/88OMt/wCWB+YA7wRWAqYDW7VhvxsBQ/PyGsDDwFbAeOC4KvW3yrGtDGyWY16+VfEDjwHrlcq+C3w9L38d+E5e3h+4GhCwI/DnXP424NH8c528vE43X7u/AZv21HkDdgWGAjNbcZ6AO4Gd8jZXA/stY2x7Ayvk5e8UYhtYrFdqp2oMtY5zGWLrtmsIXACMyMtnAf9vWWIrrT8DOLGHzlut941e8Zpr5cM9nmbWV7wPmB0Rj0bEv4HJwMGt3mlEPBkR9+TlF4EHgI3rbHIwMDkiFkbEXGA2KfZ2xn8wcG5ePhc4pFB+XiR3AGtL2gjYB7guIp6JiGeB64B9uzGePYE5EfF4g5hbdt4i4mbgmSr7XObzlNetGRG3R8oIziu0tVSxRcS1EfFafnoHsEm9NhrEUOs4lyq2Orp0DXMP3QeBi7o7ttz2R4BJ9dpo4Xmr9b7RK15zreTE08z6io2BJwrP51E/Aex2kgYCQ4A/56LP5WGxXxaG4WrF2ar4A7hW0t2SRueyDSPiSUh/AIENeii2ihEsmQD0hvMG3XeeNs7LrYgR4JOkHq2KzSTdK+mPkj5QiLlWDLWOc1l0xzVcF3iukGB353n7APD3iHikUNYj5630vvFWec0tNSeeZtZXVJu/1LbPi5O0OnAxcExEvAD8FNgcGAw8SRrWg9pxtir+nSNiKLAf8FlJu9ap2+7YyHP2DgIuzEW95bzV09VYWnn+xgKvAefnoieBd0TEEOBLwG8lrdnKGKrormvYyphHsuQ/Oz1y3qq8b9SsWiOO3vR70RQnnmbWV8wDBhSebwLMb8eOJa1I+uNxfkRcAhARf4+IRRHxOnAOaTixXpwtiT8i5uef/wAuzXH8PQ/FVYYS/9ETsWX7AfdExN9znL3ivGXddZ7mseRQeLfEmG8kOQA4Ig+nkoex/5mX7ybNndyiQQy1jnOpdOM1fJo0pLxClZiXWm7vw8CUQsxtP2/V3jfqtNkrXnPdwYmnmfUVdwGD8l2wK5GGby9v9U7zXLFfAA9ExPcL5RsVqh0KVO6svRwYIWllSZsBg0g3AXR7/JJWk7RGZZl0Q8rM3G7l7tejgN8VYvt4voN2R+D5PNz3B2BvSevkYdO9c1l3WKLnqTect4JuOU953YuSdsyvl48X2loqkvYFvgYcFBELCuXrS1o+L7+TdJ4ebRBDreNc2ti65RrmZPomYFh3xZbtBTwYEW8MRbf7vNV636jTZo+/5rrNst6d5IcffvjRWx6kOz8fJvVWjG3TPnchDWHNAKblx/7Ar4H7cvnlwEaFbcbmGB+icKdpd8dPukt4en7MqrRJmjt3A/BI/vm2XC7gJ3n/9wEdhbY+SboZZDbwiW46d/2AfwJrFcp65LyRkt8ngVdJvUVHd+d5AjpICdgcYAL5mwOXIbbZpLl9ldfcWbnuYflaTwfuAQ5sFEOt41yG2LrtGubX8J35eC8EVl6W2HL5ROAzpbrtPm+13jd6xWuulQ9/ZaaZmZmZtYWH2s3MzMysLZx4mpmZmVlbOPE0MzMzs7Zw4mlmZmZmbeHE08zMzMzawomnmZn1OEn7SNqup+Mws9Zy4mlmvYakRZKmSZou6R5J71+KNv7Uiti6g6Txko5rQbuPSVqvu9tdFpIOkvT1JuvuBXyI9JmGy7rftSX9T+F5f0kXLWu7Xdj/YEn7N1GvJa+FZkn6Zj7vzdbfXdKVLYhjoqRhVcpPl/Sg0ve9Xypp7cK64yXNlvSQpH0K5b+U9A9JM6u09/lcf5ak73YxxlGSJnSh/hE57hmS/lT8h0rSvjmO2cXfD0mfy2VR/F2WtJakK/J74ixJn+hK7Euj+H7SivdTJ55m1pu8HBGDI2I74Hjg1HKFyreL1BIRXU5Wbelo8VcZvklEXB4RpzXTTkRcHxHHRfd8sPTawBuJZ0TMj4g3JTYtNJj0QeC9lqTlI+LEiLi+p2Op4zpgm4jYlvTB8scDSNqK9M1GWwP7AmcW3hMm5rIlSNoDOBjYNiK2Br7X4tjnArvl2E8Gzs5xLE/6EPj9gK2Akfl4AG4jfaPS46W2Pgvcn98TdwfOyN/u1BateD914mlmvdWawLPwRm/LTZJ+S/rWDiR9SdLM/DimspGkl8oNSRoo6QFJ5+Reg2slrZrXbS7pGkl3S7pF0rtz+bTC42VJu0l6m6TLck/GHZK2zXXXl3Rd7qX9maTHCz0GY3MPx/XAloWYPi3prtyTcbGkflXirrW/dfMx3CvpZ6RvNals87+5p+g6SZMqvWq5J+6OQg/SOpLeI+nO0nmakZdPzPHNlHS2JOXyqZK+LemPwBclHSjpzzmW6yVtmOu90UukUq9W8RpJ+qqk+/J5OK3BNdk8H8NdSj12b7rWwGnA5vm6nZ6PaWYhpt/lth+SNK4Qx2V5f7Mkja7SbrknqEPS1NL6lYBvAsPz/ofXuoal7T4t6WpJq+bz25HL15P0WJX6u0u6OV/H+yWdJWm5vG5vSbfn1+KFklYvxH6ipFuBw4vXRNKe+frdp9RruHIu3ze/lm4lfbd5Zf/vU+rJuzf/3LJKjMrnf2Zud3ihfEKO+/fABtXOdURcGxGv5ad3sPh7xw8GJkf6bvW5pG/reV/e5mbgmSrN/T/gtIhYmOs1/E51SZ+Q9HB+ne9cKN9U0g35et4g6R1VYv9TRDxbJfb3AbMj4tGI+DcwOR8PEXFvRDxW7VQAa+Tfv9Xz8b1WpV4x9v0r103Sj5R7qmu9FlX//eSl/HP3/Nq8KLd9fo4JSdtL+mP+/fmDlvzK1CpH1Au+PskPP/zwIyIAFpG+Ou5B4Hlg+1y+O/AvYLP8fHtSArpafjOeBQzJ616q0u7A/GY9OD+/APhYXr4BGJSXdwBuLG17IHALsCLwY2BcLv8gMC0vTwCOz8v75j8W6xXi7EdKpGcDx+V66xb28S3g81XirrW/HwEn5uX/LuyvI5+/VYE1SF+7V9nfDFIvDKTk6P/y8jTgnXn5a8AJeflthTh+Tf4KQWAqcGZh3Tos/grBTwFn5OVRwIS8PBEYVtjmpfxzP+BPQL/iPmtdE+BKYGRe/kydaz2z2vMc05OkryVclfR1gh2lfVfK163S9mPAenm5A5hapc4bx93gGo4HjgM+R/payZUL57cS03rAY1X2sTvwCunrJJcn9Q4Oy/VvBlYrXM8TC7F/tdDGxLzNKqSv3twil58HHFMoH0RKRC4Arsx11gRWyMt7ARdXifGwHNfywIbAX4CNSAlspbw/8FzxtVHjfeEKFv++Tqgs5+e/YMnX1hLXv/AaPwn4M/BH4L8a7G+jHO/6wEqk3sgJhViOysufBC5r0NZxwM/z8rDKcn5+ZPG1Un6N5edrkL6v/kngJeC/G+yvct0q75WTCtetS+8npd/V3UnvyZuQOi1vJ33t54qk3+H1c73hwC/rxVhzmMTMrAe8HBGDASTtBJwnaZu87s5IPRyQ3vAujYh/5bqXAB8A7q3T9tyImJaX7wYG5t6g9wMX5n/eAVauLEgaBJwOfDAiXpW0C+kPKhFxY+4pWCvHc2guv0ZSpbfjAznOBbm9ywvxbCPpW6Sh4dWBP1SJudb+diX3QEXE7wv72wX4XUS8nPd3Rf65FrB2RPwx1zuX9L3XkBKKj5B6CofnB8Aekr5KSprfRkrur8jrphRi3ASYkns5ViINMzZrL+BXlfMTEc80uCY7AYfk5d+ydEOm10XEP+GN180uQCfwBUmH5joDSAnXP5ei/bJa1xBS4jEPOCQiXu1iu3dGxKMAkibl/bxCGsK9LZ+7lUgJQsWUciOkXvi5EfFwfn4uaXh3ai5/JO/jN0ClJ3gt4Nz8+xGk5KPacU+KiEXA33PP4X+RXruV8vmSbqx3kJLGkv5pPL9SVKVaoykaK5D+Qdoxx3CBpHdGzpSq2IH0T8VTOYYpwBZ53U4s7v39NVBzvqjSEP/RpHOxtLHvQ0qcPwhsDlwn6ZaIeKFG/XcDjxbeKyex+Lp19f2k7M6ImJePbRopyX8O2CbHBekfiifrHZATTzPrlSLidqVhzfVz0b8Kq6u9gTeysLC8iNSztRzwXCXZLZK0Gikp+3REzK+z32gQT60/LBNJCcd0SaNIPQpvCqNOe9XaXZrzMoWU5F0CREQ8ImkV4ExSz9sTksaTelIqitfix8D3I+JySbuTevLKXiNP7crDc5U5aqpyHDWvSTcp7y9y3HsBO0XEAqUh9FXKG1I4jhrrq6l3DWeS5oRuwuKEvdl9vOk48r6ui4iRNbb5V5WypXntngzcFBGHShpISlK7o90lG5COAg4A9iwkifNI/xhUbALML29bMg+4JLdxp6TXSb3DTy1rjLXq5WHsnwP7Vf7RYeli/wRpmkAAsyXNJSWXd9aoX++8d/X9pKz8HrpCbnNWROzUxPaA53iaWS+lNK9vear3Ot0MHCKpX04QDyUNh3dJ7jWYK+nwvE9p8R2ovyL1xhXbvRk4ItfdHXg6t3ErqdcQSXuTelcq9Q9Vmru3BmnYvmIN4ElJK1barHGc1fZXLN+vsL9bgQMlrZJ7Dv87H+fzwLOSPpDrHUkaciQi5pD+iPwvi3vEKgnP07mdejfnrAX8NS8fVaPOY6RpB5DmtFV6yK4FPqk8v1XS2xpckzvIPTakG0yqeZF0bmv5UJ7rtiqp9/S2fAzP5qTz3aSesUbHcViNOuX917qGkHroxwCXS+pfZR/1zvv7JG2mNLdzOOna3wHsLOldeX/9JG1Rpw1I01oGVrZh8WvjQWAzSZvn8mIyW7zmo2q0ezNpruvyktYn9ardmctH5PKNgD2qbSxpX9JUgYMqPeLZ5Xn7lSVtRuqZrpWEVVxG6jEkn4+VgKfr1P8zsHvuEVwROLyw7k8sfu0dQTrv5djfAVwCHFnoSQa4CxiUr9tKuZ3Ly9uX/AXYM7e7IamH+tE69R8E3pn/IYDFIxjQ9feTZjwErJ9HqJC0oqSt623gxNPMepNVlW/oISVBR+UhuSVExD2kHsM7SX8kfh4RlWH2rt4ZfQRwtKTppOHkgyVtSvqj/0ktvsGog9Sb16F0A85pLE60TgL2lnQPad7ik8CLOc4ppKGyi1kyOf7fHPt1pD8W1dTb3655f3uT/jgREXeR/pBNJ/3h6yTNyyJve3puazBpnmfFFOBjpB5eIuI54BzS/NTLSH8waxlP6jG9hTf/Ma9ci3OA3ZRuZNqB3PMWEdfkeDvzNa98vNCbrkkuPwb4Um5no8KxLd5h6l26TemmltOrxHsraYh0GmluYidwDbBCPjcnkxK4ak4CfpiP9U2vy+wmYKv8mhlO7WtYiffWfNy/zz383wP+n9LH2NT7iKzbc3szSb2ll+ah4VHApLy/O0i9YzVFxCukXrULJd0HvA6clctH57huZcm7rb8LnCrpNtI/h9VcSppXPB24kTS/9G+5/BHSa+un5H+AqphASuCvy+fyrBzvLNLr9H7Sdfts5T1CacrB7cCWkuZJOjq39UtSMjaTdEPPURERSh+1dVWVc/Ik6brdDlwP3FNY/QXgE/n8Hgl8sUrsJ5LmEZ+ZY+/M7b5GmtP7B+AB4IJ8PEj6gqR5pF7QGZJ+nts6GXh/vjY3AF+LiKfzNtMoydNs/ge4Jl+3v7P492Q8XXg/aUakm6SGAd/Jv6/TSFNlaqpMCDcze8uTtC5wT0Rs2ub9rgwsiojX8n/+P23hUHGjWFaPiJdyL+LNwOicALc7ji8Da0bEuIaVm2+zH2kecEgaQbrR6OBG2xW2H0WaPvC57oqpJ+TequMi4oCejsV6n8J7gEgf3/RIRPygp+Oq8BxPM+sT8lDlVFr/GX3VvIN0w8JywL+BT/dADBVnK3024CrAuT2UdH6G1PP24QZVu2p7YEL+g/oc6a5iM1vSp5Xmx65Ems7xsx6OZwnu8TQzMzOztvAcTzMzMzNrCyeeZmZmZtYWTjzNzMzMrC2ceJqZmZlZWzjxNDMzM7O2+P+lRCVLmdU8tAAAAABJRU5ErkJggg==\n",
"text/plain": [
""
]
},
"metadata": {},
"output_type": "display_data"
}
],
"source": [
"nezgode_po_tipu.plot(kind='barh',color='grey')\n",
"plt.ylabel('Tip nezgode')\n",
"plt.xlabel('Broj nezogda odgovarajućeg tipa u toku perioda od 2016. do 2018. godine')\n",
"plt.show()"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"Искористили смо овде функцију цртања графика [**plot**](https://pandas.pydata.org/pandas-docs/stable/reference/api/pandas.DataFrame.plot.html) у оквиру *pandas* библиотеке, што је умањило број команди за обележавање назива различитих стубића. Као и раније када смо користили ову функцију, морали смо да проследимо и аргумент *kind* да дефинишемо тип графика, у овом случају хоризонтални стубичасти дијаграм (*barh*) зарад лакшег читања назива стубића.\n",
"\n",
"Видимо да су незгоде које укључују пешаке најређе, док се најчешће дешавају незгоде које укључују два возила и не укључују скретања или престројавања."
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"А можемо израчунати и процентуалну заступљеност свих незгода па на х-оси користити ту вредносту уместо укупног броја незгода:"
]
},
{
"cell_type": "code",
"execution_count": 11,
"metadata": {
"scrolled": true
},
"outputs": [
{
"data": {
"image/png": 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Wb75en0j9r5XO+xSwfyG+xcDEaoFHxGERUYn11cI5z1uNe1HPXRExAhgFfEzSnoXyEcDhkvbNHTO9ENNDDc5xMPAo8BFJAoiIpwrvj48DLwLfyh1X9/WX9AHgu8AhEfFkqas2M7Me1aoRyG2A5yqJS0Q8FxF/yNWfD5zRRB9PR8SK1MfiiPgLQPqlNAYYDxwsab06/XwD+HKNumOB64FprJr45eUTq9HAPcDrlUpJ/ckSkBOr9PMscBuwyqca50eSVkdE3AFcCkyIiJeAO4Ejck3GptgruoAvANtL2q5Kf48CLyiNFicfAaZJ2hnYEzg7V3cWWYK+U+G69k/H/XOz11LyNa2m5vsl2QW4Fvh4RPy6eHBE/JnsD4VtSp4370BgHvA9Vk2CbgB2kzS0eFB+hLS3RMRfgfuBnQrlrwKzgVXeHyV0Ad8GngT2Llam1/ZnwKcj4ulUVvf1l/Q+4IfA30fEwrcQm5mZ9YBWJZC3AAMkLZB0iaQDCvX3AkslHVinjyuBI9JU1wWSRuTq9gUWpV8k3cBhDfoZmRKgoi6yBGsq9Ue9HgO2lLRZajetUH80cHNELACelzSyUH8e8AVJa9c5B8DPctN75zdoW/EboDJtPpWUwEraFhgC3JGeDwDemZKnK1l1pJEqfewN/DkiHgN2BWZHxPJKw/R4NvDGCG8a1b0MGJeS2maVeU2rqfd+AbgO+ExE3F3t4DQluh4wN1d8cu71uKOJGCrvpxlko3j9cnUrgK9T+4+ZivUL07y1Xqe3RNLmZMnd/EL5ZsBgsj9GKo4vxLR+nX7XBz5AljDX+u/q68A9ETEzV1bv9X8H2et3dEQ80uQlmplZC7UkgYyIl8lGqyaQjcBNV1r3l/NV6oxCRsRiYChwOtkv39vSFBasnMRNo37yt5xsxPP0fKGkrYGdgbtT4ve6pN3r9HMNWWK1F3BXoa5uPBGxCPg18NE6/cPKU9inNmhbodzjG4D9JG1MNgJ4VS7hG0uWZFWNMWcaMCZNx+ZHMAVU+97LYvn3gJ9GxD1Nxl9R5jVdRYP3C8CtwCerJPHHS5oP/Bb4dkS8lqvLT2HX+2OHtEThMODalDj/L9lUbt7Pgb0bLJcoTmFPr3fe1fA+SQ+Q/ZF3XkTMz5XPBf4I3BARf8wdU5zCfrVO/4cDd0TEK8DVwDH5e56WrhxENhKeV+/1Xwb8imyEvyZJEyTNkjRryZIl9ZqamdlbtE6rOk6JSzfQLelBsincKbn62yWdTZUprlybpcBNwE2S/gQcrWzDzbHAkZImkiUwm0vaKCJq/db4D7LEIj/acjywGbAoLdPamCxhqpXUTiMb7bs8IlakYyojOe8HdpcUwNpASPpi4fivka2/u5OeNQJ4GLLpR0k3k63DGwucnGvXBWwt6YT0fFtJg9Po4hsi4ilJTwAHkN3nfVLVfGCEpLUq08Qpydyjcn5J44CBZOvbmpYSjIavqaRjgMoXsn4yImbl+6n2fiFbPgDwGeD7wCVAfhPR9Ij4TFq3+5+SbiokT806BNgEeDC9NzYAXgH+Mxff65IuAE5bjf57yl0RcXitcklDgLslzYiI2avRfxewb3oPAWxONrV/q6QtgR8AR6UEE2jq9V9B9gfRrZK+HBFfq3biiLiUbEkHgwYNqvbHjpmZ9ZBWbaIZKmlwrmg48LsqTc8BiolWpY+RaRq2kqgMS30cBMyJiAERMTAidiAb6Ti6VjwRsQy4EPh8rriLbDH+wIgYSDZiWnMdZFq0P5EsAckbA1wRETukvgaQbS7Zr3D8I8BDZCM0PSItDZhAtjasYirwr8DWZBtmSOvuNoyI7XLXey61r3cq2f1amEb2iIjHgQdYOcE+A/hNRDwuaRDZ63lCRLxe7LCBpl7TiJiRGwVbKXms836pWEH2mg+VdFYxgIi4l+wPjc+VjL2iiyyprdzfHcnW8m1QaDclXe+Wq3melkqj8eeyGkluGvneD3hX7j58mjdHE38CfDfe3MBU0fD1Twnn4cAJkuqORJqZWeu1ag1kf+BySQ+labFdgcnFRhFxI9kUdzVbAdcr+6iQuWSbVi4i+2U0o9D2ahpPD/+YNOKq7ONT3kVKsFIsi4CX0gaSdYClxQ4i4gdVFvCXieccYPtit7nH+TWQt1JdZT3aArL1dMfGyjudbyHbjTw9Iip914qx1jTxL8jWNRbXep4IDJH0uKSFZGssK7/MTwM2JNsVnl8v974q/Y+XtLjyA5xaI75Gr2lerffLG9II5VFkI12frtLHvwP/oDc/sunkwrUMrHbilCR+iJVHG/9KtqM4v6mJiPg/4Dsp3pWq0r/FNZDN7ML+z9z9/EUT7Rv5PrB/bqq9uAbyval8aOF1PAm4Pd7c9Q/Z2sUj0x87h5Pt/M73dT5N/jcUEc+TjfSeIemoHrhOMzNbTXozx7AKSTOAH6YEt5XnuR74ZtpNbW9Dafr2GbINTsvaHc+aYtCgQTFu3CoffNBRhgwZwoIFC9odRkOOs+f0hRihepyTJk2q0bo9uru7GT16dLvDaKivxSnp/ogY1fgIfxPNKtJ6zRVkI3mtPM9PyNbJVd0VbG8b84EfOXk0M7O+pGWbaPqqyD6EujfO84+9cR7rbBHx7satzMzMOotHIM3MzMysFCeQZmZmZlaKE0gzMzMzK8VrIM1sjdOvX7+O2zVa1N3dTVdXqS9cagvH2XP6QozQd+K09vIIpJmZmZmV4gTSzMzMzEpxAmlmZmZmpTSVQEpaP32fspmZmZm9zTVMICUdAcwGbk7Ph0ua2erAzMzMzKwzNTMCORn4O+AFgIiYDQxsXUhmZmZm1smaSSBfj4gXWx6JmZmZmfUJzXwO5DxJHwXWljQY+Czwq9aGZWZmZmadqpkRyH8BdgOWAlOBl4DPtzIoMzMzM+tcDUcgI+IVYGL6MTMzM7O3uZoJpKTrgahVHxFHtiQiMzMzM+to9UYgv5H+/TDwTuCn6XkX8EQLYzIzMzOzDlYzgYyI/waQdHZE7J+rul7SnS2PzMzMzMw6UjObaLaUNKjyRNKOwJatC8nMzMzMOlkzH+NzMtAt6bfp+UBgQssiMjMzM7OO1swu7JvT5z++OxU9EhFLWxuWmZmZmXWqhgmkpH7ASUBlHWS3pB9ExLKWRmZmZmZmHamZKezvAf2AS9Lzj6eyT7YqKDMzMzPrXM0kkH8bEXvknt8uaU6rAjIzMzOzztbMLuzlknaqPEk7spe3LiQzMzMz62TNjECeCtyRdmEL2AH4h5ZGZWZmZmYdq5ld2LelXdhDyRJI78I2s462bNkyzjzzzHaHUdeQIUM6PkZ4+8U5adKkHojGbM3XzC7sDxeKdpL0IvBgRDzTmrDMzMzMrFM1M4V9IrAPcDvZCORo4H+AIZLOioj/aF14ZmZmZtZpmkkgVwC7RMSfACRtTfYxPnsBdwJOIM3MzMzeRprZhT2wkjwmzwBDIuJ5wB8mbmZmZvY208wI5F2SbgB+kZ4fC9wpaUPghZZFZmZmZmYdqZkE8tPAh4H9yNZAXhERV6W6A1sVmJmZmZl1pmamsM8Afh0RJ0fE5yPiKkkTWh2YrbkkTZQ0X9JcSbMl7ZXKuyXNyrUbJam7yvFrSfqOpHmSHpR0n6Qdc/UjJIWkD9WJ4Yl07BxJt0h6Z6PjJS1P8c6TdL2kTVP5QEnzcu3+SdJvJG0maYqkMbnrezSd8z5Jwwv91zpvSLog9/wUSZPT48mSTkmPp0h6RdJGubbfTsdvUehziqSTCmVHS7oxPd5e0nWSHpO0MPWzbqo7J92Hys+CdG/6Sxov6aJibIXzvJy7byHp7FzdFpKWVfrIlc+RNLXYl5mZtUczCeS/AP8lKT/a+KkWxWNrOEn7AIcDIyNiGHAQ8FSuyVaSDm3QzfHAtsCwiHgPcAwrL6foAu5O/9ZzYPqazlnAl5s4/tWIGB4RuwPPk43OF6/v42T/zRwcEX+pcs4T0jkvAc4v1NU671Lgw8UksIbHgaNSLGuRzRL8vkq7qcDYQtlYYKokAdcA10bEYGAI0B84ByAiJqb7MDwihgP3AedGxMtNxFf0W7L3Q8VxwPx8A0m7kP2/av+0dMbMzNqsmQTy98AhwHmSTk1lal1ItobbBniu8mH0EfFcRPwhV38+2ah3oz6ejogVqY/FlWQtJT9jgPHAwZLWayKmO4GdSx5/L7BdvkDSR4AvkSWPzzU450rHNzjv68ClwMlNXMtUsgQbso/cuicdX3Qr8G5J26Tzb0CWzF8LvB94LSIuA4iI5enc/5javUHSx8ju3eQmYqvmVeBhSaPS8+OBKwttPkr2aQ+3AEeu5nnMzKwHNZNAEhFPAgcAu0r6BbB+S6OyNdktwIA07XmJpAMK9fcCSwsj3kVXAkek6dMLJI3I1e0LLIqIhUA3cFgTMR0OPNjs8ZLWBj4AzMwV7wBcRJY8/rGJcx5Clqw1G/fFwAmSNmnQ72PAlpI2IxvJnFatUUoKrwE+koqOBO6IiCXAbsD9hfYvAU+SEm3IpqCB88hGVaslqc2aBoyVtD2wHPhDof54YDpZctxoVNnMzHpBMwnkLICIeC0i/oHsl9u6rQzK1lxpmnNPYALwLDBd0vhCs69SZxQyIhaTfbXm6WSfU3qbpA+k6nzSNI36CccdkmYDGwPnNnH8+qn9n4G/AX6Zq3uWLMH6CPX9TNJi4DTgu7nyunGnBO4K4LMN+ocsMRxL9lmtd9Vpl5/GHpueQzbDEFXav1GekuifAv8WEY83EVM9NwMfJLvm6SudUPpb4NmI+B1wGzAyJcerBidNkDRL0qwlS5a8xZDMzKyehglkRPyTpPUlDU3PL46IQa0PzdZUEbE8IrojYhLwGbKPhsrX3w6sB+xdp4+lEXFTRJwKfA04OiU1xwJfkfQEWYJ2aH5TScGBaR3fJyLihSaOfzWt+duB7I+o/BrIV4BDgU9JOqHO5Z8A7Aj8nGxUkRJxf4vsm6EarQOcBpwN/LIyzV/DPcA2kvYA3gvcmMrnA6PyDSVtDAwAFqaiM8iWEVzWIJaGIuL/yEY8vwBcXajuIptqfyKde2MK75dcP5dGxKiIGLXRRrVecjMz6wkNE0hJRwCzyUYJkDRc0sz6R5lVJ2mopMG5ouHA76o0PQf4Yo0+RkraNj1eCxiW+jgImBMRAyJiYETsQJaQHN1keE0dHxEvko0EniKpX678WbKp6a8Vd1IXjl9GloDtnTaINHve58mm70+sdxFpyclEso069dpF6u9y4MaIeC1V3QZsIOkT8EaCewEwJSJekbQ32VrNnvw0hguA0yLiz5WC9NoeR7ZZamBEDCTbIORpbDOzNmtmCnsy8HekXa4RMZtsBMVsdfQHLpf0kKS5wK5U2YARETeSTQtXsxVwvbKPzplLtknkIrLEYkah7dVkmzCa0fTxEfEAMIfCTuaIWES2nvAnSh9PVE1EvEqWNJ1SMu4LgIa7sSPiB2k9ZSNTgT3IrZVMieUxwHGSHgMWAK/x5k71M4ENSEsAcj87Ven/DEmLKz914p0fEZcXivcHfh8R+V3kd5Ktxd6miWszM7MWaeaDxF+PiBezTaJvqLY+yqyhiLifbLq0Wt3owvM9a7S7mTQiXjC+StuZrLzZpVI+sEpZ3eMjon+h7ojc091z5XN4c4f1/+bKRxeOv4Aaap03fa3oBrnnk+vFn8oH1jnPA1T5VIWIeAo4YtUjICJqjq6STTNPycU2udigcj0R8QS5+5arn1Lpg8IyhrT5x8mjmVmbNZNAzpP0UWDtNPX4WeBXrQ3LzMzMzDpVsx8kvhvZhxlPBV4CPt/KoMzMzMysczUcgYyIV8gW5E9sfThmZmZm1ukaJpCShpAt9B+Ybx8R729dWGZmZmbWqZpZA/kL4PvAj8i+JcLMzMzM3saa3YX9vZZHYmZmZmZ9QjMJ5PWS/pnsc+qWVgrThxqbmXWcfv36MWnSpHaHUVd3dzddXZ3/meiO08yqaSaBHJf+PTVXFoC/ztDMzMzsbaiZXdj+1hkzMzMze0MznwNpZmZmZvYGJ5BmZmZmVooTSDMzMzMrpZlNNEj6MLAf2eaZuyNiRkujMjMzM7OO1XAEUtIlwKeAB4F5wEmSLm51YGZmZmbWmZoZgTwA2D0iAkAeRTGOAAARyUlEQVTS5WTJpJmZmZm9DTWzBvJR4F255wOAua0Jx8zMzMw6XTMjkJsDD0v6dXr+t8C9kmYCRMSRrQrOzMzMzDpPMwnkV1oehZmZmZn1Gc18E81/90YgZmZmZtY31EwgJd0dEftJWkL28T1vVAERERu3PDozMzMz6zj1RiA3BIiIjXopFjMzMzPrA+rtwo46dWZmZmb2NlVvBHIrSf9aqzIivtmCeMzMzMysw9VLINcG+pOteTQzMzMzA+onkE9HxFm9FomZmZmZ9Qn11kB65NHMzMzMVlEvgfxAr0VhZmZmZn1GzQQyIp7vzUDMzMzMrG9o5qsMzcz6lGXLlnHmmWe2O4y6hgwZ0vExQmvjnDRpUkv6NbPWqzeFbWZmZma2CieQZmZmZlaKE0gzMzMzK8UJpJmZmZmV4gTSzMzMzEpxAmlmZmZmpTiBtDWepImS5kuaK2m2pL1SebekWbl2oyR1Vzl+LUnfkTRP0oOS7pO0Y65+hKSQ9KE6MTwhaYv0eHmKo/LzpVw8j6Y4H5F0kaRNc32EpAtyz0+RNDk9nizplPR4iqRXJG2Ua/vtdPwWhbimSDqpUHa0pBvT4+0lXSfpMUkLUz/rprpzCtexIF1bf0njJV1UjK1wnnp9j07xnljlPq/Sl5mZ9S4nkLZGk7QPcDgwMiKGAQcBT+WabCXp0AbdHA9sCwyLiPcAxwAv5Oq7gLvTv814NSKG537Oy9WdkOIcBiwFrsvVLQU+XEwCa3gcOAqyBBg4EPh9lXZTgbGFsrHAVEkCrgGujYjBwBCgP3AOQERMzF8HcB9wbkS83Ci4Rn0nD5Ld+3xccxr1bWZmrecE0tZ02wDPRcRSgIh4LiL+kKs/HzijiT6ejogVqY/FEfEXeCMRGgOMBw6WtF5PBB0R/wd8EXiXpD1S8evApcDJTXQxlTeTr9HAPen4oluBd0vaBkDSBmRJ9rXA+4HXIuKyFNPydO5/TO3eIOljwM7A5OausKm+nwTWk7R1us+HADc12b+ZmbWQE0hb090CDEjTq5dIOqBQfy+wVNKBdfq4EjgiTdNeIGlErm5fYFFELAS6gcOaiGn9wtTv8dUapaRqDvDuXPHFwAmSNmlwjseALSVtRjYyOq3OOa4BPpKKjgTuiIglwG7A/YX2L5EldjtXyiQNBM4jGz2tlqRW01TfwFXAccB7gd+QjcKamVmbOYG0NVqaTt0TmAA8C0yXNL7Q7KvUGYWMiMXAUOB0YAVwm6QPpOp8cjaN5qaxi1PY0+u0VSGWl4ArgM82cZ5ryKZ99wLuqtMuP409Nj2vnDtqxBQAktYGfgr8W0Q83kRMq/TRoPxKsgSyKxdX9Q6lCZJmSZq1ZMmSEqGYmVlZTiBtjRcRyyOiOyImAZ8Bji3U3w6sB+xdp4+lEXFTRJwKfA04OiVPxwJfkfQE8F3g0Pzmlbci9f8e4OFC1beAE4ENG3QxDTgb+GVl+r2Ge4Bt0lT5e4EbU/l8YFQhpo2BAcDCVHQG2fT+ZQ1iKWqmbyLij8Ay4IPAbfU6jIhLI2JURIzaaKMeeQnMzKwGJ5C2RpM0VNLgXNFw4HdVmp5DtuawWh8jJW2bHq9FtsHld2RrBedExICIGBgROwBXA0f3QNz9gHOBpyJibr4uIp4nG5k7sdqxuXZPAhOBSxq0i9Tf5cCNEfFaqroN2EDSJ1JMawMXAFMi4hVJe5Ot/ZxQ7uoa911o+xXgtDTdbmZmHcAJpK3p+gOXS3pI0lxgV6ps9IiIG8mmuKvZCrhe0jxgLtlmlIvIplVnFNpeDXy0Sh/r8Ob6veIayPwu7J+lOOeRjTAeVSOmC4CGu7Ej4gdpfWYjU4E9yK2VTInlMcBxkh4DFgCvAV9OTc4ENgDuKFzPTlX6P0PS4spPE33nr+FXEXFtE9dgZma9ZJ12B2DWShFxP9m0bLW60YXne9ZodzNwc5Wq8VXazgRm5sskbQkobUwhItZuJp4q9f1zj/9ElrxVnk/OPV4lrlQ+sE7fD1BYb5nKnwKOqHFMzc+9JJuGnpKLbXKxQYO+u8k2JRXLV+nHzMx6n0cgzVpI0pFkG1hOb3csZmZmPcUjkGYtVG1E0szMrK/zCKSZmZmZleIE0szMzMxKcQJpZmZmZqV4DaSZrXH69evHpEmT2h1GXd3d3XR1NfPFRe3VV+I0s97lEUgzMzMzK8UJpJmZmZmV4gTSzMzMzEpxAmlmZmZmpTiBNDMzM7NSnECamZmZWSlOIM3MzMysFCeQZmZmZlaKE0gzMzMzK8UJpJmZmZmV4gTSzMzMzEpxAmlmZmZmpTiBNDMzM7NSnECamZmZWSlOIM3MzMysFCeQZmZmZlaKE0gzMzMzK8UJpJmZmZmV4gTSzMzMzEpxAmlmZmZmpTiBNDMzM7NS1ml3AGZmPW3ZsmWceeaZ7Q6jriFDhjQV46RJk3ohGjOzcjwCaWZmZmalOIE0MzMzs1KcQJqZmZlZKU4gzczMzKwUJ5Bm1pCkSyUdIelH7Y7FzMzazwmkmTXjNGAk8KV2B2JmZu3nBNKsF0maKGm+pLmSZkvaK5V3S5qVazdKUneV49eS9B1J8yQ9KOk+STvm6kdICkkfqhPDE+nYOZJukfTOQvns9POdVL43cDNwDHCXpMmF/q6TdG+V83wixTlf0kOSTknlUySNyV33k5KUO+5aSS8X+jpZ0muSNqlze83MrJc4gTTrJZL2AQ4HRkbEMOAg4Klck60kHdqgm+OBbYFhEfEesqTuhVx9F3B3+reeAyNiD2AW8OVC+fD089lUdjkwISKGA7sDV+auaVOykclNC4nsocDngYMjYrfU5sUasbwA7Jvrb5sqbbqA+9L1mplZmzmBNOs92wDPRcRSgIh4LiL+kKs/HzijiT6ejogVqY/FEfEXgDSKNwYYDxwsab0mYroT2LlBm62Ap9P5lkfEQ7m6Y4HrgWnA2Fz56cApleuLiNci4oc1+s8f+2HgmnylpJ2A/mT3plFibGZmvcAJpFnvuQUYIGmBpEskHVCovxdYKunAOn1cCRyRppgvkDQiV7cvsCgiFgLdwGFNxHQ48GDu+R25KeyTU9mFwKOSZkg6qZCYdgFT008+udsduL+J8wPcBuwvaW2yRHJ6ob5yjruAoZK2arJfMzNrESeQZr0kIl4G9gQmAM8C0yWNLzT7KnVGISNiMTCUbIRvBXCbpA+k6i6y0TzSv/VG6+6QNBvYGDg3V56fwr4wnfMsYBRZAvxRsvWQSNqabPTy7ohYALwuafc656xlOdm0+/HA+hHxRKF+LDAtjbpeAxxXrRNJEyTNkjRryZIlqxGGmZk1y9+FbdaLImI52ehgt6QHgXHAlFz97ZLOBvau08dS4CbgJkl/Ao5OG26OBY6UNBEQsLmkjSKiWjZ1YEQ8VyLuhcD3JP0QeFbS5mQJ32bAorQHZmOyZO8MYD5Zsnx7k6eYBswAJucLJQ0DBgO/TOdYF/gtcHGVGC8FLgUYNGhQNHttZmZWnkcgzXqJpKGSBueKhgO/q9L0HOCLNfoYKWnb9HgtYFjq4yBgTkQMiIiBEbEDcDVwdA/E/fe5XdKDyUYMXyAb4TwknW8gWcJYWct4LvD13A7vd0j6LLXdlY6ZWijvAiZXzhER2wLbSdrhrV6XmZmtPo9AmvWe/sB3007j14HHyaazVxIRN0p6tkYfWwE/lPSO9PzXwEXA98lG8PKuBv4f8B8lYrxD0vL0eG5EfAL4OHChpFdS3CcAA4B3Af+Ti3uRpJck7ZWuYWvg1pR8BvCTWieNiAC+UaVqLFDcmT4jlf97iesyM7Me5ATSrJdExP3Ae2vUjS4837NGu5tJaxALxldpOxOYWaV8YI2+a5WPrVYObFel7cjc48uAy6q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"text/plain": [
""
]
},
"metadata": {},
"output_type": "display_data"
}
],
"source": [
"nezgode_po_tipu_procenti = (100*nezgode_po_tipu/nezgode_po_tipu.sum()).sort_values()\n",
"nezgode_po_tipu_procenti.plot(kind='barh',color='grey')\n",
"plt.ylabel('Tip nezgode')\n",
"plt.xlabel('%')\n",
"plt.grid(axis='x')\n",
"plt.show()"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"Овде смо још додатно сортирали табелу пре цртања, тако да су типови поређани од најчешћег до најређег. Такође, функцијом [**grid**](https://matplotlib.org/3.1.1/api/_as_gen/matplotlib.pyplot.grid.html) додали смо вертикалне линије да олакшају очитавање података са графика - незгоде са најмање два возила чине преко 60% незгода!"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"Слично можемо истражити који све исходи саобраћајних незгода су наведени у табели и колико често су се дешавали у посматраном периоду:"
]
},
{
"cell_type": "code",
"execution_count": 12,
"metadata": {
"scrolled": false
},
"outputs": [
{
"data": {
"text/plain": [
"array(['Sa povredjenim', 'Sa mat.stetom', 'Sa poginulim'], dtype=object)"
]
},
"execution_count": 12,
"metadata": {},
"output_type": "execute_result"
}
],
"source": [
"data_saobracajke['Ishod'].unique()"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"На исти начин као и претходно избројте колико често се сваки од ових исхода догађао у периоду од 3 године и податке представите хоризонталним стубичастим дијаграмом:"
]
},
{
"cell_type": "code",
"execution_count": 13,
"metadata": {
"scrolled": true
},
"outputs": [],
"source": [
"#место за ваш код"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"## Где се дешавају саобраћајне незгоде?"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"Користећи библиотеку *plotly.express* и функцију [**scatter_mapbox**](https://plotly.github.io/plotly.py-docs/generated/plotly.express.scatter_mapbox.html) можемо тачкастим дијаграмом представити све саобраћајне незгоде из посматраног периода на мапи Београдa. Пробајте прво верзију кода у наставку, а затим пробајте искоментарисану линију која ће мало побољшати мапу:"
]
},
{
"cell_type": "code",
"execution_count": 14,
"metadata": {},
"outputs": [
{
"data": {
"text/html": [
" \n",
" "
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},
"metadata": {},
"output_type": "display_data"
},
{
"data": {
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"plotlyServerURL": "https://plot.ly"
},
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"source": [
"Belgrade_center = {'lat':44.787197,'lon':20.457273}\n",
"fig = px.scatter_mapbox(data_saobracajke, lat=\"Latitude\", lon=\"Longitude\") #базична верзија\n",
"#fig = px.scatter_mapbox(data_saobracajke, lat=\"Latitude\", lon=\"Longitude\", opacity=0.5, zoom=10,center=Belgrade_center) #центрирана и зумирана мапа са транспарентнијим кружићима\n",
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"Међутим, број саобраћајних незгода које су садржане у овом сету података (који је то број?) је изузетно велики да бисмо податке само овако представили на мапи и могли да закључимо нешто. Гледајући само овај график, једино што можемо да кажемо на питање где се дешавају саобраћајне несреће је - дуж улица - што признаћете није баш закључак за који нам је требала анализа података.\n",
"\n",
"*Зумирајте мапу (користећи zoom in/out команде које се појављују у горњем десном углу ове интерактивне визуализације) да видите делове града који вас можда посебно занимају.*"
]
},
{
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"source": [
"Да бисмо у овој гужви тачкица могли да видимо више и препознамо неке специфичне ефекте, можемо пробати да представимо мање података, на пример податке у току само једног месеца, или да бојимо тачкице по типу или исходу незгоде. Један бенефит трансформације колоне о датуму и времену незгоде у *datetime* тип података је што сада једноставно можемо из колоне издвојити сат, дан, месец или годину кад нам то затреба:"
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"
\n",
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},
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],
"source": [
"data_to_plot = data_saobracajke[data_saobracajke['Datum i vreme'].dt.month==7]\n",
"fig = px.scatter_mapbox(data_to_plot, lat='Latitude', lon='Longitude',color='Ishod', zoom=10)\n",
"fig.update_layout(mapbox_style='open-street-map')\n",
"fig.show()"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"Овај интерактивни метод визуализације података на мапи даје нам могућност и да кликом на одређене категорије у легенди фокусирамо представљене податке на само један тип или да представимо више типова који нас занимају. Овако можемо врло брзо добити мапу са само једним типом незгода или исходом, без селектовања података пре цртања.\n",
"Међутим, иако је ова мапа (са незгодама током једног месеца и једним исходом) мање преплављена тачкицама, избори које смо направили да смањимо број тачака су арбитрарни. Али и са смањеним бројем тачака, оне су расуте широм града и није јасно да ли можемо да закључимо нешто посматрајући ову мапу. Још једном, оно што нам недостаје је контекст, неке референтне вредности у односу на које можемо да закључимо да ли постоје локације на којима се дешава велики број незгода а што није само последица велике прометности улице. \n",
"\n",
"Можда нам временска компонента ових података помогне да смислено издвојимо неке специфичне периоде, па онда можемо мало мањи сет представити на мапи и анализирати. Пре него што се упустимо у временску анализу, искоментарисани код је још један начин за представљање података на мапи, испробајте и ову функцију [**density_mapbox**](https://plotly.com/python-api-reference/generated/plotly.express.density_mapbox.html):"
]
},
{
"cell_type": "code",
"execution_count": 16,
"metadata": {},
"outputs": [],
"source": [
"# fig = px.density_mapbox(data_to_plot, lat='Latitude', lon='Longitude', zoom=10)\n",
"# fig.update_layout(mapbox_style='open-street-map')\n",
"# fig.show()"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"## Када се саобраћајне незгоде дешавају?"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"У наставку ћемо истражити како се број незгода које се дешавају мења из дана у дан, да ли постоје неки дани током којих је број несрећа био изразито велик, да ли постоје периоди дана када су незгоде чешће и слично."
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"Број незгода по дану можемо израчунати на више начина, на пример тако што ћемо искористити функцију **hist** која ће извршити фреквенцијску анализу, али како смо то радили више пута, овде ћемо погледати како то исто урадити групишући податке по години, месецу и дану (**groupby**) и бројећи незгоде у сваком од дана (**size**). Када имамо дуже временске серије, обично је згодно \"развући\" график по х оси што контролишемо дефинисањем димензија слике *figsize*."
]
},
{
"cell_type": "code",
"execution_count": 17,
"metadata": {
"scrolled": true
},
"outputs": [
{
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\n",
"text/plain": [
""
]
},
"metadata": {},
"output_type": "display_data"
}
],
"source": [
"nezgodepodanu = pd.DataFrame(data_saobracajke.groupby([data_saobracajke['Datum i vreme'].dt.year,data_saobracajke['Datum i vreme'].dt.month,data_saobracajke['Datum i vreme'].dt.day]).size())\n",
"nezgodepodanu.plot(figsize=(18,3),color='grey')\n",
"plt.xlabel('Datum')\n",
"plt.ylabel('Broj saobraćajnih nezgoda u datom danu')\n",
"plt.legend('')\n",
"plt.show()"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"Направили смо нову табелу у којој су смештени укупни бројеви саобраћајних незгода за сваки од дана у току посматране 3 године. Видимо да број незгода који се догађа доста осцилује - постоје дани у којима се дешавало и мање од 10 несрећа, али постоје и они са преко 70-80 несрећа!\n",
"Да бисмо видели колико често има 10ак незгода, а колико незгода има у типичном дану, можемо погледати хистограм ове нове табеле:"
]
},
{
"cell_type": "code",
"execution_count": 18,
"metadata": {
"scrolled": true
},
"outputs": [
{
"data": {
"text/html": [
"\n",
"\n",
"
\n",
" \n",
" \n",
" \n",
" \n",
" \n",
" 0 \n",
" \n",
" \n",
" Datum i vreme \n",
" Datum i vreme \n",
" Datum i vreme \n",
" \n",
" \n",
" \n",
" \n",
" \n",
" 2016 \n",
" 1 \n",
" 1 \n",
" 28 \n",
" \n",
" \n",
" 2 \n",
" 38 \n",
" \n",
" \n",
"
\n",
"
"
],
"text/plain": [
" 0\n",
"Datum i vreme Datum i vreme Datum i vreme \n",
"2016 1 1 28\n",
" 2 38"
]
},
"execution_count": 18,
"metadata": {},
"output_type": "execute_result"
}
],
"source": [
"nezgodepodanu.head(2)"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"Преименоваћемо колону у којој су резултати бројања:"
]
},
{
"cell_type": "code",
"execution_count": 19,
"metadata": {},
"outputs": [],
"source": [
"nezgodepodanu = nezgodepodanu.rename(columns={0:'Broj SN'})"
]
},
{
"cell_type": "code",
"execution_count": 20,
"metadata": {},
"outputs": [
{
"data": {
"image/png": 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\n",
"text/plain": [
""
]
},
"metadata": {},
"output_type": "display_data"
}
],
"source": [
"plt.hist(nezgodepodanu['Broj SN'],bins=range(min(nezgodepodanu['Broj SN']),max(nezgodepodanu['Broj SN'])+1,1),color='grey')\n",
"plt.xlabel('Broj saobracajnih nezgoda u danu')\n",
"plt.ylabel('Broj dana sa odgovarajucim brojem saobracajnih nezgoda')\n",
"\n",
"# овде рачунамо просечну вредност и стандардну девијацију\n",
"m = np.mean(nezgodepodanu['Broj SN'])\n",
"s = np.std(nezgodepodanu['Broj SN'])\n",
"# овде цртамо вертикалне линије да означимо ове вредности\n",
"plt.axvline(x=m,color='red')\n",
"plt.axvline(x=m+2*s,color='black',linestyle='dashed')\n",
"plt.axvline(x=m-2*s,color='black',linestyle='dashed')\n",
"\n",
"plt.show()"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"На хистограм смо унели и линије које означавају просечну вредност броја незгода по дану као и две вертикалне линије које су од дате просечне вредности удаљене за 2 стандардне девијације. (Просечну вредност и страндардну девијацију израчунали смо користећи функције **mean** и **std** библиотеке *numpy*.)\n",
"Када податке моделујемо нормалном расподелом, за шта је овај график можда најбољи пример у досадашњој анализи), интервал у оквиру 2 стандардне девијације је интервал у коме се налази 95% резултата (подаци оивичени усправним црним линијама). Mожемо проверити да ли то важи у овом случају:"
]
},
{
"cell_type": "code",
"execution_count": 21,
"metadata": {},
"outputs": [
{
"data": {
"text/plain": [
"95.34671532846716"
]
},
"execution_count": 21,
"metadata": {},
"output_type": "execute_result"
}
],
"source": [
"100*len(nezgodepodanu[(nezgodepodanu['Broj SN']>=m-2*s)&(nezgodepodanu['Broj SN']<=m+2*s)])/len(nezgodepodanu)"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"А у оквиру 3 стандардне девијације налази се:"
]
},
{
"cell_type": "code",
"execution_count": 22,
"metadata": {},
"outputs": [
{
"data": {
"text/plain": [
"99.36131386861314"
]
},
"execution_count": 22,
"metadata": {},
"output_type": "execute_result"
}
],
"source": [
"100*len(nezgodepodanu[(nezgodepodanu['Broj SN']>=m-3*s)&(nezgodepodanu['Broj SN']<=m+3*s)])/len(nezgodepodanu)"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"процената података."
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"Хајде да видимо током којих дана се десило највише незгода, тј. који су то дани када је било и за три стандардне девијације више незгода него просечног дана (таквих дана има мање од 0.5%):"
]
},
{
"cell_type": "code",
"execution_count": 23,
"metadata": {},
"outputs": [
{
"data": {
"text/html": [
"\n",
"\n",
"
\n",
" \n",
" \n",
" \n",
" \n",
" \n",
" Broj SN \n",
" \n",
" \n",
" Datum i vreme \n",
" Datum i vreme \n",
" Datum i vreme \n",
" \n",
" \n",
" \n",
" \n",
" \n",
" 2017 \n",
" 1 \n",
" 25 \n",
" 94 \n",
" \n",
" \n",
" 7 \n",
" 12 \n",
" 89 \n",
" \n",
" \n",
" 11 \n",
" 9 \n",
" 90 \n",
" \n",
" \n",
" 15 \n",
" 89 \n",
" \n",
" \n",
" 2018 \n",
" 2 \n",
" 26 \n",
" 92 \n",
" \n",
" \n",
" 3 \n",
" 22 \n",
" 89 \n",
" \n",
" \n",
" 12 \n",
" 14 \n",
" 90 \n",
" \n",
" \n",
"
\n",
"
"
],
"text/plain": [
" Broj SN\n",
"Datum i vreme Datum i vreme Datum i vreme \n",
"2017 1 25 94\n",
" 7 12 89\n",
" 11 9 90\n",
" 15 89\n",
"2018 2 26 92\n",
" 3 22 89\n",
" 12 14 90"
]
},
"execution_count": 23,
"metadata": {},
"output_type": "execute_result"
}
],
"source": [
"nezgodepodanu[nezgodepodanu['Broj SN']>m+3*s]"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"Видимо да су се ови рекодрни дани дешавали махом крајем или почетком године (новембар-март) када и временске непогоде могу бити значајни узрочници, а видимо само један летњи дан - 12. јул.\n",
"Хајде да видимо да ли је нешто специфично у вези са несрећама током ових дана, да ли се овај велики број незгода дешавао на сличном месту или у слично време.\n",
"Издвојили смо у табелу *rekordnidan* податке за датум када је било највише незгода - 94, међутим ако ваш интригира неки други дан, промените дан, месец и годину у услову:"
]
},
{
"cell_type": "code",
"execution_count": 24,
"metadata": {},
"outputs": [],
"source": [
"uslov = (data_saobracajke['Datum i vreme'].dt.year==2017)&(data_saobracajke['Datum i vreme'].dt.month==1)&(data_saobracajke['Datum i vreme'].dt.day==25)\n",
"rekordnidan = data_saobracajke[uslov]"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"Погледајмо број незгода у току сваког сата:"
]
},
{
"cell_type": "code",
"execution_count": 25,
"metadata": {
"scrolled": true
},
"outputs": [
{
"data": {
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\n",
"text/plain": [
""
]
},
"metadata": {},
"output_type": "display_data"
}
],
"source": [
"plt.hist(rekordnidan['Datum i vreme'].dt.hour,bins=range(0,25,1),color='lightcoral',edgecolor='firebrick',density=True)\n",
"plt.xlabel('Sat')\n",
"plt.ylabel('Broj saobraćajnih nesreća koji se dogodio u toku tog sata')\n",
"plt.show()"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"Додали смо неке претходно ређе коришћене опције на овом хистограму - мењали смо не само боју правоугаоника већ и ивица да бисмо лакше визуелно раздвојили све стубиће. Али, битнија измена коју смо направили настала је опцијом *density* - на у оси се не налазе укупни бројеви несрећа у сваком сату, већ однос између овог броја и свих несрећа у посматраном дану."
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"Видимо да се изузетно велики број незгода догодио у јутарњим сатима, али не знамо да ли је то тако и иначе, да ли се саобраћајне незгоде увек дешавају у преподневним сатима у овом броју? \n",
"Као и обично, да бисмо оценили неки број или неку расподелу бројева потребан нам је контекст или неки други бројеви да упоредимо и разјаснимо да ли је ово што посматрамо очекивана ситуација или не.\n",
"Као природан кандидат за поређење намеће се укупна расподела броја незгода из сата у сат:"
]
},
{
"cell_type": "code",
"execution_count": 26,
"metadata": {},
"outputs": [
{
"data": {
"image/png": 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ncCjV1qzY/hGwW1NBRURE+5SOknrA9oODa0jVe1dks6LoycqVK3vaf2D9+vVMmzatwYgiohelBcYVkv4SeJyklwDvAL7RXFgxEW3YsKGnDW563QwnIppV2iR1ErAOuB54G9WS5X/dVFAREdE+pTO9Hwb+BfgXSbsAe9TbqEZERJ8oHSV1uaRpdWFxLbBQUvbCiIjoI6VNUtPrXfZeCyy0fRDw+82FFRERbVNaYOwg6cnA64FvNhhPRES0VGmBcTpwMbDa9jJJewM/6pZJ0uGSbpa0WtJJw9yfLOmC+v5VkmYPuT9L0j2S3lsYZ0RENKS00/vLdOywZ3sN8LrR8kiaBJwFvARYCyyTtNj2jR3JjgMGbO8jaT5wBvCGjvsfA75VEmNERK8GBgZYunRpcfqpU6cyZ86cBiNqt+LlzcfgYKoayRoASecD84DOAmMecGp9fCHwCUmybUmvBtYAGxuMMSL62KZNm3qa79PLxNOJqMnVancHbu04X1tfGzaN7c3AXcAMSVOA9wOnNRhfRET0oMkCQ8NcGzp3Y6Q0pwEfs31P1y+Rjpe0XNLydevWjSHMiIgoMWqTlKRjbJ8n6T3D3bc92lyMtcCeHed7ALeNkGZtvT7VdGA9cAhwpKSPADsDD0u63/YnholhAbAAYO7cuZlMGBHRkG59GFPq97HsfbEM2FfSXsDPgfnAHw5Jsxg4FvgBcCRwWT2DfHDvcCSdCtwzXGERERHjZ9QCw/Zn6vee+xJsb5Z0AtVw3EnAObZXSTodWG57MXA2sEjSaqqaxfxevyciIsZHtyap99n+iKSPs2X/g6n+yJ9n+8fD5be9hGqhws5rp3Qc3w8cNVoMtk8d7X5ERIyPbk1SN9Xvy0e4PwO4COjfgckREX2iW5PUN+r3cwHqfbzdOXpJUuZJRET0gdLVap8p6RrgBuBGSSskPQMe6eeIiIiJrXQexgLgPbafYnsW8OdU+2NERESfKC0wptj+zuCJ7ct5ZMhtRET0gdK1pNZIOhlYVJ8fA/ykmZAiIqKNSmsYbwFmUo2IugjYFXhzU0FFRET7lNYwptt+V+cFSc+hms0dERF9oLSGcZGkX680K+kFwDnNhBQREW1UWmC8DfiapCdJejnwz8DLmwsrIiLapnTHvWWS3gVcAtwPvMR21hKPiOgj3daS+gaPXkPq8VSbHJ0tCduvajK4iIg26XVLV5hY27p2q2H847hEERGxHeh1S1eYWNu6dltL6orxCiQiItqtyS1aIyJiAkmBERERRVJgREREkaJhtZL2Bf4O2A/YafC67b0biisiIlqmtIaxEPgUsBk4DPhXHlmIMCIi+kBpgfE425cCsv3Tep/tFzUXVkREtE1pgXG/pMcAP5J0gqTXALt1yyTpcEk3S1ot6aRh7k+WdEF9/ypJs+vrB0u6tn6trL8vIiK2odIC491Us7zfBRxEtR/GsaNlkDQJOAs4gqrv42hJ+w1JdhwwYHsf4GPAGfX1G4C5tg8ADgc+I6l0Zd2IiGhA8VpS9eE9lO+DcTCw2vYaAEnnA/OAGzvSzANOrY8vBD4hSbbv7UizE49eniQiIraBEWsYkl4paWp9/B+Sdu6490RJF3f57N2BWzvO19bXhk1jezPVOlUz6u84RNIq4Hrg7fX94eI8XtJyScvXrct6iBERTRmtSepmqpFRADNt3zl4w/YA3fswNMy1oTWFEdPYvsr2M4DnAB+QtNMwabG9wPZc23NnzpzZJaSIiBirEQsM2/8NvL8+fUjSrMF7kp5C92aitcCeHed7ALeNlKbuo5gOrB8Sx03ARuCZXb4vIiIa1G3xwZ/Xh38FLJU0uBjhC4Dju3z2MmBfSXsBPwfmA384JM1iqs7zHwBHApfZdp3nVtub68LpacAtZY8UERFNKO30/ndJBwLPpWpG+jPbd3TJs1nSCcDFwCTgHNurJJ0OLLe9GDgbWCRpNVXNYn6d/fnASZI2AQ8D7+j2fRERbTSR9tAoXRpEVMNb97Z9uqRZkg62/cPR8tleAiwZcu2UjuP7gaOGybeIzCSPiAlgIu2hUToP45PA84Cj6/MNVHMsIiKiT5ROhjvE9oGSroFqlJSkHRuMKyIiWqa0hrGpnrltAEkzqfoWIiKiT5QWGP8MfBXYTdKHgaXA3zYWVUREtE7pKKnPS1oBvJhqlNSr6/kRERHRJ7oWGPUqtdfZfibwX82HFBERbdS1Scr2w8DKzpneERHRf0pHST0ZWCXph1TLdABg+1WNRBUREa1TWmCc1mgUERHReqUFxnLgPtsPS3oq8HTgW82FFRERbVM6rPZKYCdJuwOXUm2i9LmmgoqIiPYprWHI9r2SjgM+bvsjkq5tMrCIiH7V64KF47VYYXGBIel5wBup9uGGagXaiIjYynpdsHC8FissbZJ6N/AB4Kv1EuV7A99pLqyIiGib0pneVwBXSJpSn68B3tVkYBER0S5FNQxJz5N0I3BTfT5H0icbjSwiIlqltEnqn4CXAb8CsL2SapvWiIjoE6UFBrZvHXLpoa0cS0REtFjpKKlbJf0u4HrjpHdRN09FRER/KK1hvB14J7A7sBY4oD6PiIg+UVRg2L7D9htt/5bt3WwfY/tX3fJJOlzSzZJWSzppmPuTJV1Q379K0uz6+kskrZB0ff3+ol4fLCIitq6iJql6S9a3ArM789h+yyh5JgFnAS+hqpUsk7TY9o0dyY4DBmzvI2k+cAbwBuAO4JW2b5P0TOBiqtpNtMTKlSt7niy0fv16pk2b1lBEEdG00j6MrwPfBb5NeWf3wcDqes4Gks4H5gGdBcY84NT6+ELgE5Jk+5qONKuo1rGabPuBwu+Ohm3YsKGnmahAz+kjol1KC4zH235/j5+9O9A5smotcMhIaWxvlnQXMIOqhjHodcA1IxUWko4HjgeYNSt7PEVENKW00/ubkl7e42drmGvuJY2kZ1A1U71tpC+xvcD2XNtzZ86c2WOIERFRqrTAOJGq0LhP0t2SNki6u0uetcCeHed7ALeNlEbSDsB0YH19vgfwVeD/2f5xYZwREdGQ0lFSU20/xvbjbE+rz7v1Xi4D9pW0Vz13Yz6weEiaxcCx9fGRwGW2LWln4N+AD9j+XvnjREREU4pnevfK9mbgBKoRTjcBX6pXuj1d0uBe4GcDMyStBt4DDA69PQHYBzhZ0rX1a7emYo2IiO5KO73HxPYSYMmQa6d0HN8PHDVMvg8BH2oytoiI6E1jNYyIiJhYimsY9US83+LRE/d+1kRQERHRPqUzvf8U+CDwC+Dh+rKB/RuKKyIiWqa0hnEi8LSS9aMiImJiKu3DuBW4q8lAIiKi3UatYUh6T324Brhc0r8Bv16iw/aZDcY2rsaymN7UqVOZM2dOQxFFRLRLtyapqfX7z+rXjvVrwhnLYnq9FjAREduzUQsM26eNVyAREdFu3Zqk/sn2uyV9gy0XDsT2q4bJFhERE1C3JqlF9fs/Nh1IRES0W7cmqRX1+xXjE05ERLRV6cS9Q6l2xntKnUeAbe/dXGgREdEmpRP3zgb+DFhB+RatERExgZQWGHfZ/lajkURERKuVFhjfkfQPwEU8euLe1Y1EFRERrVNaYBxSv8/tuGbgRVs3nIiIaKuiAsP2YU0HEhER7dZt4t4xts/rWFOqk4H1wGLbA41EFxERrdGthjGlfp86wv29gD8BnrvVItqODAwMsHTp0uL0WawwIrZn3SbufaZ+H3FNKUmnb+2gthebNm3qacHCLFYYEduzov0wJO0k6Z2SPinpnMEXgO1TRsl3uKSbJa2WdNIw9ydLuqC+f5Wk2fX1GZK+I+keSZ8Y26NFRMTWVLqB0iLgScDLgCuAPYBR/3e53gP8LOAIYD/gaEn7DUl2HDBgex/gY8AZ9fX7gZOB9xbGFxERDSstMPaxfTKw0fa5wB8Az+qS52Bgte01th8EzgfmDUkzDzi3Pr4QeLEk2d5oeylVwRERES1QWmBsqt/vlPRMYDowu0ue3am2dh20tr42bBrbm6m2gZ1RGBMAko6XtFzS8nXr1vWSNSIielBaYCyQ9ETgr4HFwI3AR7rk0TDXhu6pUZJmVLYX2J5re+7MmTN7yRoRET0onbj32frwSqB0hdq1wJ4d53sAt42QZq2kHahqLusLPz8iIsbRiDUMSc/qOP5bSTt3nD9R0oe6fPYyYF9Je0naEZhPVTvptBg4tj4+ErjMdk81jIiIGB+j1TCeLOmPbL8POML2Xw7esD0g6eVUTVTDsr1Z0gnAxcAk4Bzbq+p5G8ttL6ZaNn2RpNVUNYv5g/kl3QJMA3aU9GrgpbZvHPOTtkCvE/1gfCb7rVy5suc5IuvXr2fatGkNRRQRbTRigWH7EkmDe19MkjTZ9gMAkh4HTO724baXAEuGXDul4/h+4KgR8s7uGv12pteJfjA+k/02bNjQc1y9po+I7V+3md6X1ofnAZdKWkjVKf0WHhkOGw0aS61k48aNTJkypXvCWmoLEVGitNP7I5KuB15MNbLpb2xf3GhkAYytVrJx40YmT+5aAfy11BYiokTpfhjUO+5l172IiD5VupbUcyUtq9d2elDSQ5Lubjq4iIhoj9KJe58AjgZ+BDwO+GPg400FFRER7dNLk9RqSZNsPwQslPT9BuOKiIiWKS0w7q0n310r6SPA7TyyuVJERPSB0iapP6rTngBspFrO43VNBRUREe3TtYZR72vxYdvHUC03PuLuexERMXF1rWHUfRYz6yapiIjoU6V9GLcA35O0mKpJCgDbZzYRVEREtE9pgXFb/XoMMLW5cCIioq1KlwY5DUDStOrUza+IFxERrVI603tuvZbUdcD1klZKOqjZ0CIiok1Km6TOAd5h+7sAkp4PLAT2byqwiIhol9J5GBsGCwsA20uBNEtFRPSRUWsYkg6sD38o6TPAF6n2w3gDcHmzoUVERJt0a5L66JDzD3YcZ+/tiIg+0m3HvcPGK5CIiGi30lFS0yWdKWl5/fqopOkF+Q6XdLOk1ZJOGub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"text/plain": [
""
]
},
"metadata": {},
"output_type": "display_data"
}
],
"source": [
"plt.hist(data_saobracajke['Datum i vreme'].dt.hour,bins=range(0,25,1),color='grey',alpha=0.5,edgecolor='darkgrey',density=True)\n",
"plt.xlabel('Sat')\n",
"plt.ylabel('Broj saobraćajnih nesreća koji se dogodio u toku tog sata')\n",
"plt.show()"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"Видимо да број незгода по сату има доста сличну структуру оној коју смо видели у анализи јавног градског превоза - постоји интервал у току ноћи када је град и самим тим превоз мање активан, а током активног дела дана број незгода је драстично већи - највише у поподневним сатима, након чега опада лагано до поноћи. \n",
"\n",
"Поређењем ова два графика, јасно нам да је рекордни дан другачији од просечног, не само по укупном броју незгода као што смо раније констатовали већ и по терминима када су се незгоде дешавале. Овим подацима узрок може бити у неким специфичним временским условима који су задесили Београд у преподневним часовима тог дана. Са друге стране, може бити по среди неки ланчани судар или нешто слично, стога хајде да погледамо и да ли су ове 94 незгоде груписане у простору:"
]
},
{
"cell_type": "code",
"execution_count": 27,
"metadata": {
"scrolled": false
},
"outputs": [
{
"data": {
"application/vnd.plotly.v1+json": {
"config": {
"plotlyServerURL": "https://plot.ly"
},
"data": [
{
"hoverlabel": {
"namelength": 0
},
"hovertemplate": "%{hovertext} Latitude=%{lat} Longitude=%{lon}",
"hovertext": [
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"
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],
"source": [
"fig = px.scatter_mapbox(rekordnidan, lat='Latitude', lon='Longitude',hover_name='Datum i vreme',zoom=10)\n",
"#fig = px.density_mapbox(rekordnidan, lat='Latitude', lon='Longitude',hover_name='Datum i vreme',zoom=10)\n",
"fig.update_layout(mapbox_style='open-street-map')\n",
"fig.show()"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"Међутим, визуелна оцена типичног или нетипичног понашања на мапи је значајно тежа од посматрања хистограма, те овако није јасно да ли су неки региони специфичнији од других. Потражите где су се незгоде дешавале у јутарњим сатима (додали смо и ту информацију да се појављује преласком преко забележених тачака незгоде). Можете такође испробати визуализацију истих података уз помоћ функције **density_mapbox** (та линија кода је у коментару)."
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"Да бисмо на сличан начин као са временима оценили да ли током овог рекордног дана неки крај града специфичнији од других, исто ћемо упоредити два хистограма, овај пут дводимензионална. Један хистограм приказиваће број незгода по квадратићу просора на мапи за све несреће током посматраног периода, док ће други приказивати незгоде само током дана који анализирамо.\n",
"Као што смо поредећи хистограме по временима обезбедили да интервали у којима пребројавамо незгоде буду исти (у оба случаја сати у току дана), тако и сада морамо обезбедити исто. За почетак, ограничићемо опсег географске ширине и дужине коју разматрамо:"
]
},
{
"cell_type": "code",
"execution_count": 28,
"metadata": {},
"outputs": [],
"source": [
"lat = [44.65,44.95]\n",
"long = [20.25,20.65]"
]
},
{
"cell_type": "code",
"execution_count": 29,
"metadata": {},
"outputs": [],
"source": [
"data_to_plot = data_saobracajke[(data_saobracajke['Latitude']>lat[0])&(data_saobracajke['Latitude']long[0])&(data_saobracajke['Longitude']"
]
},
"metadata": {},
"output_type": "display_data"
}
],
"source": [
"plt.figure(figsize=(8,6))\n",
"output = plt.hist2d(data_to_plot['Longitude'],data_to_plot['Latitude'],100,cmap='hot')\n",
"plt.xlabel('Longitude')\n",
"plt.ylabel('Latitude')\n",
"plt.colorbar()\n",
"plt.show()"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"Можда сте већ приметили да смо овај пут функцију **hist2d** позвали на нешто необичнији начин ```output = plt.hist2d(...)```?\n",
"То је зато што нам ова функција (као и **hist**) поред графичкој оутпута, враћа и коодринате свих ових сегмената и број незгода у сваком од њих. Иако се ово стално дешава, тај оутпут нам углавном није био потребан па га нисмо додељивали некој новој варијабли, али како сада хоћемо да нацртамо још један хистограм користећи истих 100х100 правоугаоника, њихове позиције ћемо преузети из варијабле output. (Проверите шта је њен садржај!)"
]
},
{
"cell_type": "code",
"execution_count": 31,
"metadata": {},
"outputs": [
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\n",
"text/plain": [
""
]
},
"metadata": {},
"output_type": "display_data"
}
],
"source": [
"plt.hist2d(rekordnidan['Longitude'],rekordnidan['Latitude'],bins=[output[1],output[2]],cmap='hot')\n",
"plt.xlabel('Longitude')\n",
"plt.ylabel('Latitude')\n",
"plt.colorbar()\n",
"plt.show()"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"На просторном хистограму незгода у току посматраног рекордног дана слабије видимо обрисе града зато што има далеко мање података (на горњем дијаграму можете прилично јасно видети где су реке, где је средиште града и слично). Међутим, видимо да регије у којима има највише незгода (иако је то само 2 или 3 незгоде) нису они у којима је целокупно посматрана мапа најсветлија. Moжда је то само ефекат малог броја незгода које посматрамо на великом простору?"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"Да бисмо тестирали и ту хипотезу, на наредној слици приказаћемо упоредно хистограм локација свих незгода које су се догодиле у току рекордног дана који посматрамо (лево) и насумично изабраних незгода из целог посматраног сета података *data_to_plot* (десно). Насумичне редове табеле добијамо функцијом [**sample**](https://pandas.pydata.org/pandas-docs/stable/reference/api/pandas.DataFrame.sample.html) чији је аргумент број насумичних редова које желимо да добијемо - ту вредност смо поставили да буде једнака величини сета *rekordnidan*:"
]
},
{
"cell_type": "code",
"execution_count": 32,
"metadata": {
"scrolled": false
},
"outputs": [
{
"data": {
"image/png": 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\n",
"text/plain": [
""
]
},
"metadata": {},
"output_type": "display_data"
}
],
"source": [
"f, (ax1, ax2) = plt.subplots(1, 2, figsize=(15,6))\n",
"\n",
"ax1.hist2d(rekordnidan['Longitude'],rekordnidan['Latitude'],bins=[output[1],output[2]],cmap='hot', vmin=0, vmax=3)\n",
"ax1.set_title('Rekordni dan')\n",
"ax1.set_xlabel('Longitude')\n",
"ax1.set_ylabel('Latitude')\n",
"\n",
"random_data = data_to_plot.sample(len(rekordnidan))\n",
"ax2.hist2d(random_data['Longitude'],random_data['Latitude'],bins=[output[1],output[2]],cmap='hot', vmin=0, vmax=3)\n",
"ax2.set_title('Nasumično izabrane nezgode')\n",
"ax2.set_xlabel('Longitude')\n",
"ax2.set_ylabel('Latitude')\n",
"\n",
"plt.show()"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"Насумично генерисани подаци (покрените блок кода више пута да видите више различитих насумичних избора) сарже знатно више незгода у централним деловима града и ретко су присутна 'нагомилавања' 2 или 3 незгоде изван централних региона. Са друге стране, током рекордног дана највише незгода се десило баш на ободима - вратите се сада на визуелизацију ових података на мапи и идентификујте које су то улице или раскрснице где се у току рекордног дана догодило више незгода него што бисмо очекивали да се незгоде дешавају насумично (као што приказује десни график)."
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"Поређење података са насумично генерисаним подацима је чест алат када је циљ да процените да ли се дешава нешто необично, или је у питању нешто што се лако може десити и сасвим случајно. Напреднији алати, као што су статистички тестови и процена статистичке значајности, за циљ имају управо ово што смо у овом примеру оцењивали визуелно - да проценимо колико је вероватно да је неки податак до кога смо дошли мерењем или истраживањем значајан, односно да се не може објаснити само насумичношћу. *Пробајте да покрећете последњи код више пута, баш исту слику као рекордног дана ћете добити врло врло ретко.*"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"## Задаци"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"1. Испитати да ли је број саобраћајних незгода исти сваким даном, или дан у недељи игра неку улогу (да ли има више незгода недељом или понедељком?) и представити резултат стубичастим дијаграмом."
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {},
"outputs": [],
"source": []
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"2. Нацртајте три различита хистограма (један за сваки тип исхода незгоде) који приказују број саобраћајних незгода из сата у сат. Шта примећујете?"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {},
"outputs": [],
"source": []
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"3. Испитати да ли је просечан број саобраћајних незгода по дану исти за све месеце. Представити резултате стубичастим дијаграмом и вертикалном линијом обележити годишњи просечан број саобраћајних незгода по дану. "
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {},
"outputs": [],
"source": []
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"4. \n",
"\n",
"(а) Издвојити из података које смо до сада анализирали једну календарску годину (по избору) и саобраћајне незгоде са смртним исходима. Користећи функцију **scatter_mapbox** нацртати локације свих ових незгода на мапи, можете обојити тачкице на основу колоне тип.\n",
"\n",
" (б) Користећи *data_to_plot* издвојте све случајеве са смртним исходом и нацртајте дводимензионални хистограм користећи *output*, а затим упоредите са сетом (исте величине) насумично издвојених саобраћајних незгода. *Користите последњи блок кода за инспирацију.* Шта примећујете, идентификујте делове града код којих је број незгода са смртним иходом чешћи него случајно."
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {},
"outputs": [],
"source": []
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"5. У међувремену су отворени и подаци на територији целе Србије, можете их преузети са [ове веб адресе](https://data.gov.rs/sr/datasets/podatsi-o-saobratshajnim-nezgodama-po-politsijskim-upravama-i-opshtinama/). Нацртајте мапу саобраћајних незгода на територији целе Србије за годину по избору.\n",
"Нацртајте линијски дијаграм на коме поредите број незгода по дану у првој половини 2020. године и у првој половини 2019. године. Да ли постоје последице пандемије корона вируса? "
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {},
"outputs": [],
"source": []
}
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