{ "cells": [ { "cell_type": "markdown", "metadata": {}, "source": [ "# Student Alcohol Cunsumption\n", "## by Nuttaphat Arunoprayoch" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "Student life is messy and stressful, eventually it might lead to depression. However, we all know that cracking open a cold one with your lads always helps. In this analysis, I, for no particular reasons, would like to welcome you all to dive into Alcohol Consumption by students. Enjoy :)" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "## Dataset" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "This dataset is provided and maintained by UCI. The data were obtained in a survey of students math secondary school." ] }, { "cell_type": "code", "execution_count": 105, "metadata": {}, "outputs": [], "source": [ "# Data Manipulation\n", "import pandas as pd\n", "import numpy as np\n", "import pandas_profiling\n", "\n", "# Data Visualization\n", "%matplotlib inline\n", "import matplotlib as mpl\n", "import matplotlib.pyplot as plt\n", "import seaborn as sns\n", "from pywaffle import Waffle\n", "\n", "mpl.style.use(['ggplot']) # optional: for ggplot-like style\n", "sns.set(rc={'figure.figsize':(11.7,8.27)})" ] }, { "cell_type": "code", "execution_count": 140, "metadata": {}, "outputs": [], "source": [ "# Hide Warning\n", "import warnings\n", "warnings.filterwarnings('ignore')" ] }, { "cell_type": "code", "execution_count": 5, "metadata": {}, "outputs": [ { "data": { "text/html": [ "
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schoolsexageaddressfamsizePstatusMeduFeduMjobFjob...famrelfreetimegooutDalcWalchealthabsencesG1G2G3
0GPF18UGT3A44at_hometeacher...4341136566
1GPF17UGT3T11at_homeother...5331134556
2GPF15ULE3T11at_homeother...432233107810
3GPF15UGT3T42healthservices...3221152151415
4GPF16UGT3T33otherother...432125461010
\n", "

5 rows × 33 columns

\n", "
" ], "text/plain": [ " school sex age address famsize Pstatus Medu Fedu Mjob Fjob ... \\\n", "0 GP F 18 U GT3 A 4 4 at_home teacher ... \n", "1 GP F 17 U GT3 T 1 1 at_home other ... \n", "2 GP F 15 U LE3 T 1 1 at_home other ... \n", "3 GP F 15 U GT3 T 4 2 health services ... \n", "4 GP F 16 U GT3 T 3 3 other other ... \n", "\n", " famrel freetime goout Dalc Walc health absences G1 G2 G3 \n", "0 4 3 4 1 1 3 6 5 6 6 \n", "1 5 3 3 1 1 3 4 5 5 6 \n", "2 4 3 2 2 3 3 10 7 8 10 \n", "3 3 2 2 1 1 5 2 15 14 15 \n", "4 4 3 2 1 2 5 4 6 10 10 \n", "\n", "[5 rows x 33 columns]" ] }, "execution_count": 5, "metadata": {}, "output_type": "execute_result" } ], "source": [ "# Dalc - workday alcohol consumption (numeric: from 1 - very low to 5 - very high)\n", "# Walc - weekend alcohol consumption (numeric: from 1 - very low to 5 - very high)\n", "\n", "df = pd.read_csv('student-mat.csv')\n", "df.head()" ] }, { "cell_type": "code", "execution_count": 37, "metadata": {}, "outputs": [ { "data": { "text/html": [ "\n", "\n", "\n", "\n", "
\n", "
\n", "

Overview

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\n", "
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Dataset info

\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "
Number of variables33
Number of observations395
Total Missing (%)0.0%
Total size in memory101.9 KiB
Average record size in memory264.2 B
\n", "
\n", "
\n", "

Variables types

\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "
Numeric15
Categorical17
Boolean0
Date0
Text (Unique)0
Rejected1
Unsupported0
\n", "
\n", "
\n", " \n", "

Warnings

\n", "
  • G2 has 13 / 3.3% zeros Zeros
  • G3 is highly correlated with G2 (ρ = 0.90487) Rejected
  • absences has 115 / 29.1% zeros Zeros
  • failures has 312 / 79.0% zeros Zeros
\n", "
\n", "
\n", "
\n", "

Variables

\n", "
\n", "
\n", "
\n", "

Dalc
\n", " Numeric\n", "

\n", "
\n", "
\n", "
\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "
Distinct count5
Unique (%)1.3%
Missing (%)0.0%
Missing (n)0
Infinite (%)0.0%
Infinite (n)0
\n", "\n", "
\n", "
\n", " \n", "\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "
Mean1.481
Minimum1
Maximum5
Zeros (%)0.0%
\n", "
\n", "
\n", "
\n", "
\n", " \n", "\n", "
\n", "\n", "
\n", " \n", "\n", "
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\n", "
\n", "

Quantile statistics

\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "
Minimum1
5-th percentile1
Q11
Median1
Q32
95-th percentile3
Maximum5
Range4
Interquartile range1
\n", "
\n", "
\n", "

Descriptive statistics

\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "
Standard deviation0.89074
Coef of variation0.60144
Kurtosis4.7595
Mean1.481
MAD0.6722
Skewness2.1908
Sum585
Variance0.79342
Memory size3.2 KiB
\n", "
\n", "
\n", "
\n", " \n", "
\n", "
\n", " \n", "\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", "
ValueCountFrequency (%) 
127669.9%\n", "
 
\n", "
27519.0%\n", "
 
\n", "
3266.6%\n", "
 
\n", "
592.3%\n", "
 
\n", "
492.3%\n", "
 
\n", "
\n", "
\n", "
\n", "

Minimum 5 values

\n", " \n", "\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", "
ValueCountFrequency (%) 
127669.9%\n", "
 
\n", "
27519.0%\n", "
 
\n", "
3266.6%\n", "
 
\n", "
492.3%\n", "
 
\n", "
592.3%\n", "
 
\n", "
\n", "

Maximum 5 values

\n", " \n", "\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", "
ValueCountFrequency (%) 
127669.9%\n", "
 
\n", "
27519.0%\n", "
 
\n", "
3266.6%\n", "
 
\n", "
492.3%\n", "
 
\n", "
592.3%\n", "
 
\n", "
\n", "
\n", "
\n", "
\n", "
\n", "
\n", "

Fedu
\n", " Numeric\n", "

\n", "
\n", "
\n", "
\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "
Distinct count5
Unique (%)1.3%
Missing (%)0.0%
Missing (n)0
Infinite (%)0.0%
Infinite (n)0
\n", "\n", "
\n", "
\n", " \n", "\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "
Mean2.5215
Minimum0
Maximum4
Zeros (%)0.5%
\n", "
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\n", " \n", "\n", "
\n", "\n", "
\n", " \n", "\n", "
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Quantile statistics

\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "
Minimum0
5-th percentile1
Q12
Median2
Q33
95-th percentile4
Maximum4
Range4
Interquartile range1
\n", "
\n", "
\n", "

Descriptive statistics

\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "
Standard deviation1.0882
Coef of variation0.43157
Kurtosis-1.1985
Mean2.5215
MAD0.96092
Skewness-0.031672
Sum996
Variance1.1842
Memory size3.2 KiB
\n", "
\n", "
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\n", " \n", "
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\n", " \n", "\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", "
ValueCountFrequency (%) 
211529.1%\n", "
 
\n", "
310025.3%\n", "
 
\n", "
49624.3%\n", "
 
\n", "
18220.8%\n", "
 
\n", "
020.5%\n", "
 
\n", "
\n", "
\n", "
\n", "

Minimum 5 values

\n", " \n", "\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", "
ValueCountFrequency (%) 
020.5%\n", "
 
\n", "
18220.8%\n", "
 
\n", "
211529.1%\n", "
 
\n", "
310025.3%\n", "
 
\n", "
49624.3%\n", "
 
\n", "
\n", "

Maximum 5 values

\n", " \n", "\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", "
ValueCountFrequency (%) 
020.5%\n", "
 
\n", "
18220.8%\n", "
 
\n", "
211529.1%\n", "
 
\n", "
310025.3%\n", "
 
\n", "
49624.3%\n", "
 
\n", "
\n", "
\n", "
\n", "
\n", "
\n", "
\n", "

Fjob
\n", " Categorical\n", "

\n", "
\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "
Distinct count5
Unique (%)1.3%
Missing (%)0.0%
Missing (n)0
\n", "
\n", "
\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", "\n", " \n", " \n", "\n", " \n", " \n", "\n", "
other\n", "
\n", " 217\n", "
\n", " \n", "
services\n", "
\n", " 111\n", "
\n", " \n", "
teacher\n", "
\n", "  \n", "
\n", " 29\n", "
Other values (2)\n", "
\n", "  \n", "
\n", " 38\n", "
\n", "
\n", "\n", "
\n", " \n", "\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", "
ValueCountFrequency (%) 
other21754.9%\n", "
 
\n", "
services11128.1%\n", "
 
\n", "
teacher297.3%\n", "
 
\n", "
at_home205.1%\n", "
 
\n", "
health184.6%\n", "
 
\n", "
\n", "
\n", "
\n", "
\n", "

G1
\n", " Numeric\n", "

\n", "
\n", "
\n", "
\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "
Distinct count17
Unique (%)4.3%
Missing (%)0.0%
Missing (n)0
Infinite (%)0.0%
Infinite (n)0
\n", "\n", "
\n", "
\n", " \n", "\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "
Mean10.909
Minimum3
Maximum19
Zeros (%)0.0%
\n", "
\n", "
\n", "
\n", "
\n", " \n", "\n", "
\n", "\n", "
\n", " \n", "\n", "
\n", "
\n", "
\n", "

Quantile statistics

\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "
Minimum3
5-th percentile6
Q18
Median11
Q313
95-th percentile16
Maximum19
Range16
Interquartile range5
\n", "
\n", "
\n", "

Descriptive statistics

\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "
Standard deviation3.3192
Coef of variation0.30427
Kurtosis-0.69383
Mean10.909
MAD2.7514
Skewness0.24061
Sum4309
Variance11.017
Memory size3.2 KiB
\n", "
\n", "
\n", "
\n", " \n", "
\n", "
\n", " \n", "\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", "
ValueCountFrequency (%) 
105112.9%\n", "
 
\n", "
84110.4%\n", "
 
\n", "
11399.9%\n", "
 
\n", "
7379.4%\n", "
 
\n", "
12358.9%\n", "
 
\n", "
13338.4%\n", "
 
\n", "
9317.8%\n", "
 
\n", "
14307.6%\n", "
 
\n", "
15246.1%\n", "
 
\n", "
6246.1%\n", "
 
\n", "
Other values (7)5012.7%\n", "
 
\n", "
\n", "
\n", "
\n", "

Minimum 5 values

\n", " \n", "\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", "
ValueCountFrequency (%) 
310.3%\n", "
 
\n", "
410.3%\n", "
 
\n", "
571.8%\n", "
 
\n", "
6246.1%\n", "
 
\n", "
7379.4%\n", "
 
\n", "
\n", "

Maximum 5 values

\n", " \n", "\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", "
ValueCountFrequency (%) 
15246.1%\n", "
 
\n", "
16225.6%\n", "
 
\n", "
1782.0%\n", "
 
\n", "
1882.0%\n", "
 
\n", "
1930.8%\n", "
 
\n", "
\n", "
\n", "
\n", "
\n", "
\n", "
\n", "

G2
\n", " Numeric\n", "

\n", "
\n", "
\n", "
\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "
Distinct count17
Unique (%)4.3%
Missing (%)0.0%
Missing (n)0
Infinite (%)0.0%
Infinite (n)0
\n", "\n", "
\n", "
\n", " \n", "\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "
Mean10.714
Minimum0
Maximum19
Zeros (%)3.3%
\n", "
\n", "
\n", "
\n", "
\n", " \n", "\n", "
\n", "\n", "
\n", " \n", "\n", "
\n", "
\n", "
\n", "

Quantile statistics

\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "
Minimum0
5-th percentile5
Q19
Median11
Q313
95-th percentile16.3
Maximum19
Range19
Interquartile range4
\n", "
\n", "
\n", "

Descriptive statistics

\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "
Standard deviation3.7615
Coef of variation0.35109
Kurtosis0.62771
Mean10.714
MAD2.9421
Skewness-0.43165
Sum4232
Variance14.149
Memory size3.2 KiB
\n", "
\n", "
\n", "
\n", " \n", "
\n", "
\n", " \n", "\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", "
ValueCountFrequency (%) 
95012.7%\n", "
 
\n", "
104611.6%\n", "
 
\n", "
124110.4%\n", "
 
\n", "
13379.4%\n", "
 
\n", "
11358.9%\n", "
 
\n", "
15348.6%\n", "
 
\n", "
8328.1%\n", "
 
\n", "
14235.8%\n", "
 
\n", "
7215.3%\n", "
 
\n", "
5153.8%\n", "
 
\n", "
Other values (7)6115.4%\n", "
 
\n", "
\n", "
\n", "
\n", "

Minimum 5 values

\n", " \n", "\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", "
ValueCountFrequency (%) 
0133.3%\n", "
 
\n", "
410.3%\n", "
 
\n", "
5153.8%\n", "
 
\n", "
6143.5%\n", "
 
\n", "
7215.3%\n", "
 
\n", "
\n", "

Maximum 5 values

\n", " \n", "\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", "
ValueCountFrequency (%) 
15348.6%\n", "
 
\n", "
16133.3%\n", "
 
\n", "
1751.3%\n", "
 
\n", "
18123.0%\n", "
 
\n", "
1930.8%\n", "
 
\n", "
\n", "
\n", "
\n", "
\n", "
\n", "
\n", "

G3
\n", " Highly correlated\n", "

\n", "
\n", "

This variable is highly correlated with G2 and should be ignored for analysis

\n", "
\n", "
\n", " \n", " \n", " \n", " \n", " \n", "
Correlation0.90487
\n", "
\n", "
\n", "
\n", "

Medu
\n", " Numeric\n", "

\n", "
\n", "
\n", "
\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "
Distinct count5
Unique (%)1.3%
Missing (%)0.0%
Missing (n)0
Infinite (%)0.0%
Infinite (n)0
\n", "\n", "
\n", "
\n", " \n", "\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "
Mean2.7494
Minimum0
Maximum4
Zeros (%)0.8%
\n", "
\n", "
\n", "
\n", "
\n", " \n", "\n", "
\n", "\n", "
\n", " \n", "\n", "
\n", "
\n", "
\n", "

Quantile statistics

\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "
Minimum0
5-th percentile1
Q12
Median3
Q34
95-th percentile4
Maximum4
Range4
Interquartile range2
\n", "
\n", "
\n", "

Descriptive statistics

\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "
Standard deviation1.0947
Coef of variation0.39818
Kurtosis-1.09
Mean2.7494
MAD0.95517
Skewness-0.31838
Sum1086
Variance1.1984
Memory size3.2 KiB
\n", "
\n", "
\n", "
\n", " \n", "
\n", "
\n", " \n", "\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", "
ValueCountFrequency (%) 
413133.2%\n", "
 
\n", "
210326.1%\n", "
 
\n", "
39925.1%\n", "
 
\n", "
15914.9%\n", "
 
\n", "
030.8%\n", "
 
\n", "
\n", "
\n", "
\n", "

Minimum 5 values

\n", " \n", "\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", "
ValueCountFrequency (%) 
030.8%\n", "
 
\n", "
15914.9%\n", "
 
\n", "
210326.1%\n", "
 
\n", "
39925.1%\n", "
 
\n", "
413133.2%\n", "
 
\n", "
\n", "

Maximum 5 values

\n", " \n", "\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", "
ValueCountFrequency (%) 
030.8%\n", "
 
\n", "
15914.9%\n", "
 
\n", "
210326.1%\n", "
 
\n", "
39925.1%\n", "
 
\n", "
413133.2%\n", "
 
\n", "
\n", "
\n", "
\n", "
\n", "
\n", "
\n", "

Mjob
\n", " Categorical\n", "

\n", "
\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "
Distinct count5
Unique (%)1.3%
Missing (%)0.0%
Missing (n)0
\n", "
\n", "
\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", "\n", " \n", " \n", "\n", " \n", " \n", "\n", "
other\n", "
\n", " 141\n", "
\n", " \n", "
services\n", "
\n", " 103\n", "
\n", " \n", "
at_home\n", "
\n", " 59\n", "
\n", " \n", "
Other values (2)\n", "
\n", " 92\n", "
\n", " \n", "
\n", "
\n", "\n", "
\n", " \n", "\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", "
ValueCountFrequency (%) 
other14135.7%\n", "
 
\n", "
services10326.1%\n", "
 
\n", "
at_home5914.9%\n", "
 
\n", "
teacher5814.7%\n", "
 
\n", "
health348.6%\n", "
 
\n", "
\n", "
\n", "
\n", "
\n", "

Pstatus
\n", " Categorical\n", "

\n", "
\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "
Distinct count2
Unique (%)0.5%
Missing (%)0.0%
Missing (n)0
\n", "
\n", "
\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", "\n", "
T\n", "
\n", " 354\n", "
\n", " \n", "
A\n", "
\n", "  \n", "
\n", " 41\n", "
\n", "
\n", "\n", "
\n", " \n", "\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", "
ValueCountFrequency (%) 
T35489.6%\n", "
 
\n", "
A4110.4%\n", "
 
\n", "
\n", "
\n", "
\n", "
\n", "

Walc
\n", " Numeric\n", "

\n", "
\n", "
\n", "
\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "
Distinct count5
Unique (%)1.3%
Missing (%)0.0%
Missing (n)0
Infinite (%)0.0%
Infinite (n)0
\n", "\n", "
\n", "
\n", " \n", "\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "
Mean2.2911
Minimum1
Maximum5
Zeros (%)0.0%
\n", "
\n", "
\n", "
\n", "
\n", " \n", "\n", "
\n", "\n", "
\n", " \n", "\n", "
\n", "
\n", "
\n", "

Quantile statistics

\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "
Minimum1
5-th percentile1
Q11
Median2
Q33
95-th percentile5
Maximum5
Range4
Interquartile range2
\n", "
\n", "
\n", "

Descriptive statistics

\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "
Standard deviation1.2879
Coef of variation0.56212
Kurtosis-0.79085
Mean2.2911
MAD1.1124
Skewness0.61196
Sum905
Variance1.6587
Memory size3.2 KiB
\n", "
\n", "
\n", "
\n", " \n", "
\n", "
\n", " \n", "\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", "
ValueCountFrequency (%) 
115138.2%\n", "
 
\n", "
28521.5%\n", "
 
\n", "
38020.3%\n", "
 
\n", "
45112.9%\n", "
 
\n", "
5287.1%\n", "
 
\n", "
\n", "
\n", "
\n", "

Minimum 5 values

\n", " \n", "\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", "
ValueCountFrequency (%) 
115138.2%\n", "
 
\n", "
28521.5%\n", "
 
\n", "
38020.3%\n", "
 
\n", "
45112.9%\n", "
 
\n", "
5287.1%\n", "
 
\n", "
\n", "

Maximum 5 values

\n", " \n", "\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", "
ValueCountFrequency (%) 
115138.2%\n", "
 
\n", "
28521.5%\n", "
 
\n", "
38020.3%\n", "
 
\n", "
45112.9%\n", "
 
\n", "
5287.1%\n", "
 
\n", "
\n", "
\n", "
\n", "
\n", "
\n", "
\n", "

absences
\n", " Numeric\n", "

\n", "
\n", "
\n", "
\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "
Distinct count34
Unique (%)8.6%
Missing (%)0.0%
Missing (n)0
Infinite (%)0.0%
Infinite (n)0
\n", "\n", "
\n", "
\n", " \n", "\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "
Mean5.7089
Minimum0
Maximum75
Zeros (%)29.1%
\n", "
\n", "
\n", "
\n", "
\n", " \n", "\n", "
\n", "\n", "
\n", " \n", "\n", "
\n", "
\n", "
\n", "

Quantile statistics

\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "
Minimum0
5-th percentile0
Q10
Median4
Q38
95-th percentile18.3
Maximum75
Range75
Interquartile range8
\n", "
\n", "
\n", "

Descriptive statistics

\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "
Standard deviation8.0031
Coef of variation1.4019
Kurtosis21.719
Mean5.7089
MAD5.2026
Skewness3.6716
Sum2255
Variance64.05
Memory size3.2 KiB
\n", "
\n", "
\n", "
\n", " \n", "
\n", "
\n", " \n", "\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", "
ValueCountFrequency (%) 
011529.1%\n", "
 
\n", "
26516.5%\n", "
 
\n", "
45313.4%\n", "
 
\n", "
6317.8%\n", "
 
\n", "
8225.6%\n", "
 
\n", "
10174.3%\n", "
 
\n", "
14123.0%\n", "
 
\n", "
12123.0%\n", "
 
\n", "
382.0%\n", "
 
\n", "
771.8%\n", "
 
\n", "
Other values (24)5313.4%\n", "
 
\n", "
\n", "
\n", "
\n", "

Minimum 5 values

\n", " \n", "\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", "
ValueCountFrequency (%) 
011529.1%\n", "
 
\n", "
130.8%\n", "
 
\n", "
26516.5%\n", "
 
\n", "
382.0%\n", "
 
\n", "
45313.4%\n", "
 
\n", "
\n", "

Maximum 5 values

\n", " \n", "\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", "
ValueCountFrequency (%) 
3810.3%\n", "
 
\n", "
4010.3%\n", "
 
\n", "
5410.3%\n", "
 
\n", "
5610.3%\n", "
 
\n", "
7510.3%\n", "
 
\n", "
\n", "
\n", "
\n", "
\n", "
\n", "
\n", "

activities
\n", " Categorical\n", "

\n", "
\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "
Distinct count2
Unique (%)0.5%
Missing (%)0.0%
Missing (n)0
\n", "
\n", "
\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", "\n", "
yes\n", "
\n", " 201\n", "
\n", " \n", "
no\n", "
\n", " 194\n", "
\n", " \n", "
\n", "
\n", "\n", "
\n", " \n", "\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", "
ValueCountFrequency (%) 
yes20150.9%\n", "
 
\n", "
no19449.1%\n", "
 
\n", "
\n", "
\n", "
\n", "
\n", "

address
\n", " Categorical\n", "

\n", "
\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "
Distinct count2
Unique (%)0.5%
Missing (%)0.0%
Missing (n)0
\n", "
\n", "
\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", "\n", "
U\n", "
\n", " 307\n", "
\n", " \n", "
R\n", "
\n", " 88\n", "
\n", " \n", "
\n", "
\n", "\n", "
\n", " \n", "\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", "
ValueCountFrequency (%) 
U30777.7%\n", "
 
\n", "
R8822.3%\n", "
 
\n", "
\n", "
\n", "
\n", "
\n", "

age
\n", " Numeric\n", "

\n", "
\n", "
\n", "
\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "
Distinct count8
Unique (%)2.0%
Missing (%)0.0%
Missing (n)0
Infinite (%)0.0%
Infinite (n)0
\n", "\n", "
\n", "
\n", " \n", "\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "
Mean16.696
Minimum15
Maximum22
Zeros (%)0.0%
\n", "
\n", "
\n", "
\n", "
\n", " \n", "\n", "
\n", "\n", "
\n", " \n", "\n", "
\n", "
\n", "
\n", "

Quantile statistics

\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "
Minimum15
5-th percentile15
Q116
Median17
Q318
95-th percentile19
Maximum22
Range7
Interquartile range2
\n", "
\n", "
\n", "

Descriptive statistics

\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "
Standard deviation1.276
Coef of variation0.076427
Kurtosis-0.0012218
Mean16.696
MAD1.0709
Skewness0.46627
Sum6595
Variance1.6283
Memory size3.2 KiB
\n", "
\n", "
\n", "
\n", " \n", "
\n", "
\n", " \n", "\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", "
ValueCountFrequency (%) 
1610426.3%\n", "
 
\n", "
179824.8%\n", "
 
\n", "
188220.8%\n", "
 
\n", "
158220.8%\n", "
 
\n", "
19246.1%\n", "
 
\n", "
2030.8%\n", "
 
\n", "
2210.3%\n", "
 
\n", "
2110.3%\n", "
 
\n", "
\n", "
\n", "
\n", "

Minimum 5 values

\n", " \n", "\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", "
ValueCountFrequency (%) 
158220.8%\n", "
 
\n", "
1610426.3%\n", "
 
\n", "
179824.8%\n", "
 
\n", "
188220.8%\n", "
 
\n", "
19246.1%\n", "
 
\n", "
\n", "

Maximum 5 values

\n", " \n", "\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", "
ValueCountFrequency (%) 
188220.8%\n", "
 
\n", "
19246.1%\n", "
 
\n", "
2030.8%\n", "
 
\n", "
2110.3%\n", "
 
\n", "
2210.3%\n", "
 
\n", "
\n", "
\n", "
\n", "
\n", "
\n", "
\n", "

failures
\n", " Numeric\n", "

\n", "
\n", "
\n", "
\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "
Distinct count4
Unique (%)1.0%
Missing (%)0.0%
Missing (n)0
Infinite (%)0.0%
Infinite (n)0
\n", "\n", "
\n", "
\n", " \n", "\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "
Mean0.33418
Minimum0
Maximum3
Zeros (%)79.0%
\n", "
\n", "
\n", "
\n", "
\n", " \n", "\n", "
\n", "\n", "
\n", " \n", "\n", "
\n", "
\n", "
\n", "

Quantile statistics

\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "
Minimum0
5-th percentile0
Q10
Median0
Q30
95-th percentile2
Maximum3
Range3
Interquartile range0
\n", "
\n", "
\n", "

Descriptive statistics

\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "
Standard deviation0.74365
Coef of variation2.2253
Kurtosis5.0047
Mean0.33418
MAD0.52792
Skewness2.387
Sum132
Variance0.55302
Memory size3.2 KiB
\n", "
\n", "
\n", "
\n", " \n", "
\n", "
\n", " \n", "\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", "
ValueCountFrequency (%) 
031279.0%\n", "
 
\n", "
15012.7%\n", "
 
\n", "
2174.3%\n", "
 
\n", "
3164.1%\n", "
 
\n", "
\n", "
\n", "
\n", "

Minimum 5 values

\n", " \n", "\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", "
ValueCountFrequency (%) 
031279.0%\n", "
 
\n", "
15012.7%\n", "
 
\n", "
2174.3%\n", "
 
\n", "
3164.1%\n", "
 
\n", "
\n", "

Maximum 5 values

\n", " \n", "\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", "
ValueCountFrequency (%) 
031279.0%\n", "
 
\n", "
15012.7%\n", "
 
\n", "
2174.3%\n", "
 
\n", "
3164.1%\n", "
 
\n", "
\n", "
\n", "
\n", "
\n", "
\n", "
\n", "

famrel
\n", " Numeric\n", "

\n", "
\n", "
\n", "
\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "
Distinct count5
Unique (%)1.3%
Missing (%)0.0%
Missing (n)0
Infinite (%)0.0%
Infinite (n)0
\n", "\n", "
\n", "
\n", " \n", "\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "
Mean3.9443
Minimum1
Maximum5
Zeros (%)0.0%
\n", "
\n", "
\n", "
\n", "
\n", " \n", "\n", "
\n", "\n", "
\n", " \n", "\n", "
\n", "
\n", "
\n", "

Quantile statistics

\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "
Minimum1
5-th percentile2
Q14
Median4
Q35
95-th percentile5
Maximum5
Range4
Interquartile range1
\n", "
\n", "
\n", "

Descriptive statistics

\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "
Standard deviation0.89666
Coef of variation0.22733
Kurtosis1.1398
Mean3.9443
MAD0.62159
Skewness-0.95188
Sum1558
Variance0.804
Memory size3.2 KiB
\n", "
\n", "
\n", "
\n", " \n", "
\n", "
\n", " \n", "\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", "
ValueCountFrequency (%) 
419549.4%\n", "
 
\n", "
510626.8%\n", "
 
\n", "
36817.2%\n", "
 
\n", "
2184.6%\n", "
 
\n", "
182.0%\n", "
 
\n", "
\n", "
\n", "
\n", "

Minimum 5 values

\n", " \n", "\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", "
ValueCountFrequency (%) 
182.0%\n", "
 
\n", "
2184.6%\n", "
 
\n", "
36817.2%\n", "
 
\n", "
419549.4%\n", "
 
\n", "
510626.8%\n", "
 
\n", "
\n", "

Maximum 5 values

\n", " \n", "\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", "
ValueCountFrequency (%) 
182.0%\n", "
 
\n", "
2184.6%\n", "
 
\n", "
36817.2%\n", "
 
\n", "
419549.4%\n", "
 
\n", "
510626.8%\n", "
 
\n", "
\n", "
\n", "
\n", "
\n", "
\n", "
\n", "

famsize
\n", " Categorical\n", "

\n", "
\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "
Distinct count2
Unique (%)0.5%
Missing (%)0.0%
Missing (n)0
\n", "
\n", "
\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", "\n", "
GT3\n", "
\n", " 281\n", "
\n", " \n", "
LE3\n", "
\n", " 114\n", "
\n", " \n", "
\n", "
\n", "\n", "
\n", " \n", "\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", "
ValueCountFrequency (%) 
GT328171.1%\n", "
 
\n", "
LE311428.9%\n", "
 
\n", "
\n", "
\n", "
\n", "
\n", "

famsup
\n", " Categorical\n", "

\n", "
\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "
Distinct count2
Unique (%)0.5%
Missing (%)0.0%
Missing (n)0
\n", "
\n", "
\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", "\n", "
yes\n", "
\n", " 242\n", "
\n", " \n", "
no\n", "
\n", " 153\n", "
\n", " \n", "
\n", "
\n", "\n", "
\n", " \n", "\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", "
ValueCountFrequency (%) 
yes24261.3%\n", "
 
\n", "
no15338.7%\n", "
 
\n", "
\n", "
\n", "
\n", "
\n", "

freetime
\n", " Numeric\n", "

\n", "
\n", "
\n", "
\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "
Distinct count5
Unique (%)1.3%
Missing (%)0.0%
Missing (n)0
Infinite (%)0.0%
Infinite (n)0
\n", "\n", "
\n", "
\n", " \n", "\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "
Mean3.2354
Minimum1
Maximum5
Zeros (%)0.0%
\n", "
\n", "
\n", "
\n", "
\n", " \n", "\n", "
\n", "\n", "
\n", " \n", "\n", "
\n", "
\n", "
\n", "

Quantile statistics

\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "
Minimum1
5-th percentile2
Q13
Median3
Q34
95-th percentile5
Maximum5
Range4
Interquartile range1
\n", "
\n", "
\n", "

Descriptive statistics

\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "
Standard deviation0.99886
Coef of variation0.30872
Kurtosis-0.30181
Mean3.2354
MAD0.80256
Skewness-0.16335
Sum1278
Variance0.99773
Memory size3.2 KiB
\n", "
\n", "
\n", "
\n", " \n", "
\n", "
\n", " \n", "\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", "
ValueCountFrequency (%) 
315739.7%\n", "
 
\n", "
411529.1%\n", "
 
\n", "
26416.2%\n", "
 
\n", "
54010.1%\n", "
 
\n", "
1194.8%\n", "
 
\n", "
\n", "
\n", "
\n", "

Minimum 5 values

\n", " \n", "\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", "
ValueCountFrequency (%) 
1194.8%\n", "
 
\n", "
26416.2%\n", "
 
\n", "
315739.7%\n", "
 
\n", "
411529.1%\n", "
 
\n", "
54010.1%\n", "
 
\n", "
\n", "

Maximum 5 values

\n", " \n", "\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", "
ValueCountFrequency (%) 
1194.8%\n", "
 
\n", "
26416.2%\n", "
 
\n", "
315739.7%\n", "
 
\n", "
411529.1%\n", "
 
\n", "
54010.1%\n", "
 
\n", "
\n", "
\n", "
\n", "
\n", "
\n", "
\n", "

goout
\n", " Numeric\n", "

\n", "
\n", "
\n", "
\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "
Distinct count5
Unique (%)1.3%
Missing (%)0.0%
Missing (n)0
Infinite (%)0.0%
Infinite (n)0
\n", "\n", "
\n", "
\n", " \n", "\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "
Mean3.1089
Minimum1
Maximum5
Zeros (%)0.0%
\n", "
\n", "
\n", "
\n", "
\n", " \n", "\n", "
\n", "\n", "
\n", " \n", "\n", "
\n", "
\n", "
\n", "

Quantile statistics

\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "
Minimum1
5-th percentile1
Q12
Median3
Q34
95-th percentile5
Maximum5
Range4
Interquartile range2
\n", "
\n", "
\n", "

Descriptive statistics

\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "
Standard deviation1.1133
Coef of variation0.3581
Kurtosis-0.77025
Mean3.1089
MAD0.89554
Skewness0.1165
Sum1228
Variance1.2394
Memory size3.2 KiB
\n", "
\n", "
\n", "
\n", " \n", "
\n", "
\n", " \n", "\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", "
ValueCountFrequency (%) 
313032.9%\n", "
 
\n", "
210326.1%\n", "
 
\n", "
48621.8%\n", "
 
\n", "
55313.4%\n", "
 
\n", "
1235.8%\n", "
 
\n", "
\n", "
\n", "
\n", "

Minimum 5 values

\n", " \n", "\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", "
ValueCountFrequency (%) 
1235.8%\n", "
 
\n", "
210326.1%\n", "
 
\n", "
313032.9%\n", "
 
\n", "
48621.8%\n", "
 
\n", "
55313.4%\n", "
 
\n", "
\n", "

Maximum 5 values

\n", " \n", "\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", "
ValueCountFrequency (%) 
1235.8%\n", "
 
\n", "
210326.1%\n", "
 
\n", "
313032.9%\n", "
 
\n", "
48621.8%\n", "
 
\n", "
55313.4%\n", "
 
\n", "
\n", "
\n", "
\n", "
\n", "
\n", "
\n", "

guardian
\n", " Categorical\n", "

\n", "
\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "
Distinct count3
Unique (%)0.8%
Missing (%)0.0%
Missing (n)0
\n", "
\n", "
\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", "\n", " \n", " \n", "\n", "
mother\n", "
\n", " 273\n", "
\n", " \n", "
father\n", "
\n", " 90\n", "
\n", " \n", "
other\n", "
\n", "  \n", "
\n", " 32\n", "
\n", "
\n", "\n", "
\n", " \n", "\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", "
ValueCountFrequency (%) 
mother27369.1%\n", "
 
\n", "
father9022.8%\n", "
 
\n", "
other328.1%\n", "
 
\n", "
\n", "
\n", "
\n", "
\n", "

health
\n", " Numeric\n", "

\n", "
\n", "
\n", "
\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "
Distinct count5
Unique (%)1.3%
Missing (%)0.0%
Missing (n)0
Infinite (%)0.0%
Infinite (n)0
\n", "\n", "
\n", "
\n", " \n", "\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "
Mean3.5544
Minimum1
Maximum5
Zeros (%)0.0%
\n", "
\n", "
\n", "
\n", "
\n", " \n", "\n", "
\n", "\n", "
\n", " \n", "\n", "
\n", "
\n", "
\n", "

Quantile statistics

\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "
Minimum1
5-th percentile1
Q13
Median4
Q35
95-th percentile5
Maximum5
Range4
Interquartile range2
\n", "
\n", "
\n", "

Descriptive statistics

\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "
Standard deviation1.3903
Coef of variation0.39115
Kurtosis-1.0141
Mean3.5544
MAD1.2175
Skewness-0.4946
Sum1404
Variance1.9329
Memory size3.2 KiB
\n", "
\n", "
\n", "
\n", " \n", "
\n", "
\n", " \n", "\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", "
ValueCountFrequency (%) 
514637.0%\n", "
 
\n", "
39123.0%\n", "
 
\n", "
46616.7%\n", "
 
\n", "
14711.9%\n", "
 
\n", "
24511.4%\n", "
 
\n", "
\n", "
\n", "
\n", "

Minimum 5 values

\n", " \n", "\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", "
ValueCountFrequency (%) 
14711.9%\n", "
 
\n", "
24511.4%\n", "
 
\n", "
39123.0%\n", "
 
\n", "
46616.7%\n", "
 
\n", "
514637.0%\n", "
 
\n", "
\n", "

Maximum 5 values

\n", " \n", "\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", "
ValueCountFrequency (%) 
14711.9%\n", "
 
\n", "
24511.4%\n", "
 
\n", "
39123.0%\n", "
 
\n", "
46616.7%\n", "
 
\n", "
514637.0%\n", "
 
\n", "
\n", "
\n", "
\n", "
\n", "
\n", "
\n", "

higher
\n", " Categorical\n", "

\n", "
\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "
Distinct count2
Unique (%)0.5%
Missing (%)0.0%
Missing (n)0
\n", "
\n", "
\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", "\n", "
yes\n", "
\n", " 375\n", "
\n", " \n", "
no\n", "
\n", "  \n", "
\n", " 20\n", "
\n", "
\n", "\n", "
\n", " \n", "\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", "
ValueCountFrequency (%) 
yes37594.9%\n", "
 
\n", "
no205.1%\n", "
 
\n", "
\n", "
\n", "
\n", "
\n", "

internet
\n", " Categorical\n", "

\n", "
\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "
Distinct count2
Unique (%)0.5%
Missing (%)0.0%
Missing (n)0
\n", "
\n", "
\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", "\n", "
yes\n", "
\n", " 329\n", "
\n", " \n", "
no\n", "
\n", "  \n", "
\n", " 66\n", "
\n", "
\n", "\n", "
\n", " \n", "\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", "
ValueCountFrequency (%) 
yes32983.3%\n", "
 
\n", "
no6616.7%\n", "
 
\n", "
\n", "
\n", "
\n", "
\n", "

nursery
\n", " Categorical\n", "

\n", "
\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "
Distinct count2
Unique (%)0.5%
Missing (%)0.0%
Missing (n)0
\n", "
\n", "
\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", "\n", "
yes\n", "
\n", " 314\n", "
\n", " \n", "
no\n", "
\n", " 81\n", "
\n", " \n", "
\n", "
\n", "\n", "
\n", " \n", "\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", "
ValueCountFrequency (%) 
yes31479.5%\n", "
 
\n", "
no8120.5%\n", "
 
\n", "
\n", "
\n", "
\n", "
\n", "

paid
\n", " Categorical\n", "

\n", "
\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "
Distinct count2
Unique (%)0.5%
Missing (%)0.0%
Missing (n)0
\n", "
\n", "
\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", "\n", "
no\n", "
\n", " 214\n", "
\n", " \n", "
yes\n", "
\n", " 181\n", "
\n", " \n", "
\n", "
\n", "\n", "
\n", " \n", "\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", "
ValueCountFrequency (%) 
no21454.2%\n", "
 
\n", "
yes18145.8%\n", "
 
\n", "
\n", "
\n", "
\n", "
\n", "

reason
\n", " Categorical\n", "

\n", "
\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "
Distinct count4
Unique (%)1.0%
Missing (%)0.0%
Missing (n)0
\n", "
\n", "
\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", "\n", " \n", " \n", "\n", "
course\n", "
\n", " 145\n", "
\n", " \n", "
home\n", "
\n", " 109\n", "
\n", " \n", "
reputation\n", "
\n", " 105\n", "
\n", " \n", "
\n", "
\n", "\n", "
\n", " \n", "\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", "
ValueCountFrequency (%) 
course14536.7%\n", "
 
\n", "
home10927.6%\n", "
 
\n", "
reputation10526.6%\n", "
 
\n", "
other369.1%\n", "
 
\n", "
\n", "
\n", "
\n", "
\n", "

romantic
\n", " Categorical\n", "

\n", "
\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "
Distinct count2
Unique (%)0.5%
Missing (%)0.0%
Missing (n)0
\n", "
\n", "
\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", "\n", "
no\n", "
\n", " 263\n", "
\n", " \n", "
yes\n", "
\n", " 132\n", "
\n", " \n", "
\n", "
\n", "\n", "
\n", " \n", "\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", "
ValueCountFrequency (%) 
no26366.6%\n", "
 
\n", "
yes13233.4%\n", "
 
\n", "
\n", "
\n", "
\n", "
\n", "

school
\n", " Categorical\n", "

\n", "
\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "
Distinct count2
Unique (%)0.5%
Missing (%)0.0%
Missing (n)0
\n", "
\n", "
\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", "\n", "
GP\n", "
\n", " 349\n", "
\n", " \n", "
MS\n", "
\n", "  \n", "
\n", " 46\n", "
\n", "
\n", "\n", "
\n", " \n", "\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", "
ValueCountFrequency (%) 
GP34988.4%\n", "
 
\n", "
MS4611.6%\n", "
 
\n", "
\n", "
\n", "
\n", "
\n", "

schoolsup
\n", " Categorical\n", "

\n", "
\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "
Distinct count2
Unique (%)0.5%
Missing (%)0.0%
Missing (n)0
\n", "
\n", "
\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", "\n", "
no\n", "
\n", " 344\n", "
\n", " \n", "
yes\n", "
\n", "  \n", "
\n", " 51\n", "
\n", "
\n", "\n", "
\n", " \n", "\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", "
ValueCountFrequency (%) 
no34487.1%\n", "
 
\n", "
yes5112.9%\n", "
 
\n", "
\n", "
\n", "
\n", "
\n", "

sex
\n", " Categorical\n", "

\n", "
\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "
Distinct count2
Unique (%)0.5%
Missing (%)0.0%
Missing (n)0
\n", "
\n", "
\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", "\n", "
F\n", "
\n", " 208\n", "
\n", " \n", "
M\n", "
\n", " 187\n", "
\n", " \n", "
\n", "
\n", "\n", "
\n", " \n", "\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", "
ValueCountFrequency (%) 
F20852.7%\n", "
 
\n", "
M18747.3%\n", "
 
\n", "
\n", "
\n", "
\n", "
\n", "

studytime
\n", " Numeric\n", "

\n", "
\n", "
\n", "
\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "
Distinct count4
Unique (%)1.0%
Missing (%)0.0%
Missing (n)0
Infinite (%)0.0%
Infinite (n)0
\n", "\n", "
\n", "
\n", " \n", "\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "
Mean2.0354
Minimum1
Maximum4
Zeros (%)0.0%
\n", "
\n", "
\n", "
\n", "
\n", " \n", "\n", "
\n", "\n", "
\n", " \n", "\n", "
\n", "
\n", "
\n", "

Quantile statistics

\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "
Minimum1
5-th percentile1
Q11
Median2
Q32
95-th percentile4
Maximum4
Range3
Interquartile range1
\n", "
\n", "
\n", "

Descriptive statistics

\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "
Standard deviation0.83924
Coef of variation0.41231
Kurtosis-0.014432
Mean2.0354
MAD0.58602
Skewness0.63214
Sum804
Variance0.70432
Memory size3.2 KiB
\n", "
\n", "
\n", "
\n", " \n", "
\n", "
\n", " \n", "\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", "
ValueCountFrequency (%) 
219850.1%\n", "
 
\n", "
110526.6%\n", "
 
\n", "
36516.5%\n", "
 
\n", "
4276.8%\n", "
 
\n", "
\n", "
\n", "
\n", "

Minimum 5 values

\n", " \n", "\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", "
ValueCountFrequency (%) 
110526.6%\n", "
 
\n", "
219850.1%\n", "
 
\n", "
36516.5%\n", "
 
\n", "
4276.8%\n", "
 
\n", "
\n", "

Maximum 5 values

\n", " \n", "\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", "
ValueCountFrequency (%) 
110526.6%\n", "
 
\n", "
219850.1%\n", "
 
\n", "
36516.5%\n", "
 
\n", "
4276.8%\n", "
 
\n", "
\n", "
\n", "
\n", "
\n", "
\n", "
\n", "

traveltime
\n", " Numeric\n", "

\n", "
\n", "
\n", "
\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "
Distinct count4
Unique (%)1.0%
Missing (%)0.0%
Missing (n)0
Infinite (%)0.0%
Infinite (n)0
\n", "\n", "
\n", "
\n", " \n", "\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "
Mean1.4481
Minimum1
Maximum4
Zeros (%)0.0%
\n", "
\n", "
\n", "
\n", "
\n", " \n", "\n", "
\n", "\n", "
\n", " \n", "\n", "
\n", "
\n", "
\n", "

Quantile statistics

\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "
Minimum1
5-th percentile1
Q11
Median1
Q32
95-th percentile3
Maximum4
Range3
Interquartile range1
\n", "
\n", "
\n", "

Descriptive statistics

\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "
Standard deviation0.6975
Coef of variation0.48167
Kurtosis2.3442
Mean1.4481
MAD0.5831
Skewness1.607
Sum572
Variance0.48651
Memory size3.2 KiB
\n", "
\n", "
\n", "
\n", " \n", "
\n", "
\n", " \n", "\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", "
ValueCountFrequency (%) 
125765.1%\n", "
 
\n", "
210727.1%\n", "
 
\n", "
3235.8%\n", "
 
\n", "
482.0%\n", "
 
\n", "
\n", "
\n", "
\n", "

Minimum 5 values

\n", " \n", "\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", "
ValueCountFrequency (%) 
125765.1%\n", "
 
\n", "
210727.1%\n", "
 
\n", "
3235.8%\n", "
 
\n", "
482.0%\n", "
 
\n", "
\n", "

Maximum 5 values

\n", " \n", "\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", " \n", " \n", " \n", " \n", "\n", "
ValueCountFrequency (%) 
125765.1%\n", "
 
\n", "
210727.1%\n", "
 
\n", "
3235.8%\n", "
 
\n", "
482.0%\n", "
 
\n", "
\n", "
\n", "
\n", "
\n", "
\n", "
\n", "

Correlations

\n", "
\n", "
\n", " \n", " \n", "
\n", "
\n", "

Sample

\n", "
\n", "
\n", "
\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "
schoolsexageaddressfamsizePstatusMeduFeduMjobFjobreasonguardiantraveltimestudytimefailuresschoolsupfamsuppaidactivitiesnurseryhigherinternetromanticfamrelfreetimegooutDalcWalchealthabsencesG1G2G3
0GPF18UGT3A44at_hometeachercoursemother220yesnononoyesyesnono4341136566
1GPF17UGT3T11at_homeothercoursefather120noyesnononoyesyesno5331134556
2GPF15ULE3T11at_homeotherothermother123yesnoyesnoyesyesyesno432233107810
3GPF15UGT3T42healthserviceshomemother130noyesyesyesyesyesyesyes3221152151415
4GPF16UGT3T33otherotherhomefather120noyesyesnoyesyesnono432125461010
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\n", "
" ], "text/plain": [ "" ] }, "execution_count": 37, "metadata": {}, "output_type": "execute_result" } ], "source": [ "# Expand to see the whole profile\n", "pandas_profiling.ProfileReport(df)" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "## Visualization" ] }, { "cell_type": "code", "execution_count": 34, "metadata": {}, "outputs": [ { "data": { "text/plain": [ "array([[,\n", " ,\n", " ,\n", " ],\n", " [,\n", " ,\n", " ,\n", " ],\n", " [,\n", " ,\n", " ,\n", " ],\n", " [,\n", " ,\n", " ,\n", " ]],\n", " dtype=object)" ] }, "execution_count": 34, "metadata": {}, "output_type": "execute_result" }, { "data": { "image/png": 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27XB0dERsbCxGjhwJPz8/kaMlW8Kil4iIiEzmp59+AgAkJSXh6tWrmDJlCrp3745Ro0bB3d0dABASEoLCwkLMmTNHzFDJxrDoJSIiIpOpq6uDXC7Hyy+/DK1Wi8TERISGht5yJ9eysjKjttvezYo4JZ34LOU9YNFLREREJjNs2DAMGzZMvxwTE4OMjAy88MIL+nWmvGOrVO4i2hmWUizeSVe/B529YytnbyAiIiKTOXbsGEpKSvTLgiCgX79+Bu/kStSVWPQSEVmAV155BampqQCAkydPIioqCiEhIViyZAlaWlpEjo7oF/X19VizZg00Gg3UajV27NiBV199FSUlJaitrUVjYyOKiop4x1bqcix6iYgkrqSkBDt27NAvp6SkYOnSpfj0008hCAJyc3NFjI6orbFjxyIoKAiTJk1CdHQ0oqOjMXz4cCQnJyMxMRGTJk1CREQEhgwZInaoZGPYp5eISMKuXr2K7OxsPP/88/j+++9x6dIlNDU1ISAgAAAQFRWFnJwcxMXFiRwp0S8WLFiABQsWtFmnUCigUChEioiIRS8RkaQtXboUycnJqKioAABUVVW1GQXv6emJyspKo7bZmQEgHWEtg3JMqb19wn1F1PVY9BIRSdS2bdvQt29fyOVybN++HQCg0+najHo31Sj4u2WOUfTWUBga2idSm3GgsyPhiSwNi14iIonas2cPqqurERkZiWvXruH69euQyWRtRsHX1NRwFDwRUQew6CUikqj3339f///t27fjyJEjyMjIQEREBEpLSzF8+HDk5+dzFDwRUQew6CUisjBZWVlQqVRQq9UYPHgwEhMTxQ6pQ9x6usDZiV87RCQOHn2IiCxAVFQUoqKiAAD+/v7Iy8sTOSLjOTs5QLEwv8OP3/3XSDNGQ0S2hkUv2ZSEhATU1tbCweFG6q9YsQLnz5/HunXr0NLSgmnTpiE+Pl7kKImIiMjUWPSSzRAEAeXl5fjyyy/1RW9lZSWSk5Oxfft2ODo6IjY2FiNHjoSfn5/I0RIREZEpseglm/HTTz8BAJKSknD16lVMmTIF3bt3x6hRo+Du7g4ACAkJQWFhIebMmSNmqERERGRiLHrJZtTV1UEul+Pll1+GVqtFYmIiQkND20z07+XlhbKyMqO22978llKcY1RqMZk7HkvfPhERmQ6LXrIZw4YNw7Bhw/TLMTExyMjIwAsvvKBfZ6qJ/rti8vnOFFzmjMnc8VjK9jnRP5Ht4gwl0sZ3hmzGsWPHoNVqIZfLAdwocPv169dmov/q6mpO9E/UQb/9gueZb7J1nKFE2jpU9KrVasTGxmL9+vXw8fFBcXExMjIyoNFoEBoaiuTkZADAyZMnsWTJEjQ0NGDEiBFYvny5fsAQkdjq6+uRk5ODLVu2QKvVYseOHXj11VeRkpKC2tpauLi4oKioCCtXrhQ7VCKLwC940+rMWcImTQvq6xrNFBGRdbnjp+v48eNQqVQoLy8HADQ1NUGpVGLjxo3o27cvZs2ahQMHDiAoKAgpKSlYtWoVAgICoFQqkZubi7i4OHO3gahDxo4di+PHj2PSpEnQ6XSIi4vD8OHDkZycjMTERGi1WsTExGDIkCFih0pENsjYHxHAjR8S5u1IRWQ97lj05ubmIi0tDYsWLQIAlJWVoX///vD19QUAKBQKFBYWws/PD01NTQgICABwYyL1nJwcFr0kKQsWLMCCBQvarFMoFFAoFCJFRERERF3hjkVvenp6m+WqqqpbRrtXVlbest7T0xOVlZUmDJWIiIiIqHOM7nCr0+najG6/Odq9vfXGMtWoZ1MNqLDFgRm22GYiIiKybkYXvd7e3gZHu/92fU1NTadGwbc3/ZOxTDE1U1dMOyU1Umozp34iIrI8b731Fvbu3QsACAoKwqJFi7B48WKUlpbCxcUFADBnzhyMHz9ezDDJBhld9A4dOhRnz57FuXPn4OPjg4KCAkRHR6Nfv35wcnJCaWkphg8fjvz8fAQGBpojZiIiIpKg4uJiHDx4EDt27IBMJsOf//xnfPbZZzhx4gQ2bdrEKSFJVEYXvU5OTsjMzMTcuXOh0WgQFBSECRMmAACysrKgUqmgVqsxePBgJCYmmjxgIiIiS9CsbW33SqW1diPz9PREamoqHB0dAQADBw7E5cuXcfnyZSiVSlRWVmL8+PGYM2cO7OzsRI6WbE2Hi959+/bp/y+Xy7Fr165bHuPv74+8vDzTREZERAYvFbc3VzpJi2M3e5ubx3jQoEH6/5eXl2Pv3r3YvHkzjhw5grS0NLi5uWHWrFnIy8vDlClTRIyUbBHvHEFEJFGGLhUXFBQgKyvL4FzpRFJx+vRpzJo1C4sWLcL999+PtWvX6v+WkJCAnTt3Gl30tjfGw1rPmlsSS3kPWPQSEUmUoUvF5eXlBudKZ9FLUlFaWop58+ZBqVQiPDwcp06dQnl5OUJCQgDcmN2pM3drbW+gu1QGXwOWU/yZWle/B50d6M4ONUREEjVo0CD9DX9uXiqWyWQG50onkoKKigrMnj0bWVlZCA8PB3CjyF29ejWuXbsGrVaLrVu3cuYGEgXP9OL29zs39KuN9zonoq7060vF9vb2+tvCA52bE51TAVoXKZ1d3LBhAzQaDTIzM/XrYmNjMXPmTEydOhUtLS0IDg5GRESEiFGSrWLRC+Pvd857nRNRV/ntpeIjR44YnCvdGIYuE3eGlIotW3a3l5ZNOSe6SqWCSqUy+Lf4+HiTvAZRZ7F7AxGRRBm6VPzrudJbW1tRUFDAOdGJiDqAZ3qJiCSqvUvF7c2VTkRE7WPRS0QkUbe7VGxornQioq52u5uwGCLmuCgWvURERETUKZ25CYtY46JY9BIREREZcLvZncjy8J0kIiIiMqAzszuRdLHoJSIiIqIuIWYfYBa9RERERNQlxOwDzKKXiIiILJIlzRxA4mPRS0REZKFsveizpJkDSHwseomIiCwUiz6ijuNtiImIiIjI6rHoJSIiIiKrx+4NEmXshNjW1k+LiIiIyJRY9EpUZybEZj8tIiIiIsPYvYGIiIiIrB6LXiIiIiKyeix6iYiIiMjqmaXo3b17N8LCwhAcHIzNmzeb4yWITIo5S5aGOUuWiHlLYjL5QLbKykpkZ2dj+/btcHR0RGxsLEaOHAk/Pz9TvxTdhdvNDmHo7j7Gzg5hSbNPMGfJ0pgrZ4393BIZg8daEpvJj27FxcUYNWoU3N3dAQAhISEoLCzEnDlzOvR8OzuZwfVe97gYFUd722mPubffGeaMydnJAc+uKurw4zeogtHQxdvvin0MmCdnjb01qEbTArW6qcOPv0lqeWvpn1NTbL8r8tZcx9nOfG6N3Wd8vGkf35nn/Pb9t+RjLSC944KlP74rXkOsnJUJgiB06pnt+Nvf/obr168jOTkZALBt2zaUlZVh5cqVpnwZIpNhzpKlYc6SJWLekthM3qdXp9NBJvulAhcEoc0ykdQwZ8nSMGfJEjFvSWwmL3q9vb1RXV2tX66uroaXl5epX4bIZJizZGmYs2SJmLckNpMXvaNHj0ZJSQlqa2vR2NiIoqIiBAYGmvpliEyGOUuWhjlLloh5S2Iz+UC2Pn36IDk5GYmJidBqtYiJicGQIUNM/TJEJsOcJUvDnCVLxLwlsZl8IBsRERERkdTwjmxEREREZPVY9BIRERGR1WPRS0RERERWj0UvEREREVk9Fr3teOuttxAeHo7w8HCsWbNG7HC6zCuvvILU1FSxw7Bou3fvRlhYGIKDg7F582axwzE7W/2sAPy8AEBCQgLCw8MRGRmJyMhIHD9+XNR41Go1IiIicPHiRQA3bn2rUCgQHByM7OxsycS1ePFiBAcH6/fbZ599JlpslsjWjrM3STW/zc3Q90yn2i7QLQ4dOiQ8/fTTgkajEZqbm4XExEShqKhI7LDMrri4WBg5cqTw0ksviR2Kxfrf//4njB07Vrhy5YrQ0NAgKBQK4fTp02KHZTa2+lkRBH5eBEEQdDqd8NhjjwlarVbsUARBEIRvvvlGiIiIEAYPHixcuHBBaGxsFIKCgoTz588LWq1WSEpKEvbv3y96XIIgCBEREUJlZWWXx2INbO04e5NU89vcDH3P7N69u1Nt55leAzw9PZGamgpHR0d069YNAwcOxOXLl8UOy6yuXr2K7OxsPP/882KHYtGKi4sxatQouLu7w9XVFSEhISgsLBQ7LLOxxc8KwM/LTT/99BMAICkpCRMnTsSmTZtEjSc3NxdpaWn6u3yVlZWhf//+8PX1hYODAxQKhSifx9/G1djYiMuXL0OpVEKhUCAnJwc6na7L47JUtnacvUmq+W1uhr5nysvLO9V2k9+cwhoMGjRI///y8nLs3bsX//znP0WMyPyWLl2K5ORkVFRUiB2KRauqqoKnp6d+2cvLC2VlZSJGZF62+FkB+Hm5qa6uDnK5HC+//DK0Wi0SExNx33334dFHHxUlnvT09DbLhj6PlZWVXR3WLXHV1NRg1KhRSEtLg5ubG2bNmoW8vDxMmTKly2OzRLZ2nL1Jqvltboa+Z5555plOtZ1nem/j9OnTSEpKwqJFizBgwACzvEZeXh6eeuophIWFYdy4cZgxY4a+T9z333+P2NhYTJw4EZMmTcKBAwfMEsO2bdvQt29fyOVys2zfluh0OshkMv2yIAhtli3BxYsX8eCDD+KZZ5655W+pqal48MEHUVtb22b97T4rK1aswJtvvmnOkLsUPy+/GDZsGNasWQM3Nzd4eHggJibGbMepO3n22Wfx4Ycf6pcvXLiAhQsX4vvvv9evu3btGoqLi1FfX29wG4cPH0ZERITZY/X19cXatWvh5eUFFxcXJCQkiLbfLJGlHWdTU1OxYcMGk2/X0vbD3fr194yvr2+n2s4zve0oLS3FvHnzoFQqER4ebpbXeO2113D06FG8/vrr6NevHwCgpKQEs2bNwvbt25GSkoL58+dj3Lhx+OGHH/D000/j8OHDcHR0NGkce/bsQXV1NSIjI3Ht2jVcv34dq1evhlKpNOnr2AJvb28cO3ZMv1xdXa2/FGVJnJyccPbsWVy6dEmfm9evX8fXX399y2O74rMiJfy8/OLYsWPQarX6HwCCIMDBQZyvlcDAQBw+fBjTpk0DcONYOmzYsDZF7+HDh/G73/0Obm5uosR406lTp1BeXo6QkBAA4u43S2Qtx9m75e3tjerqav2yNe+H337PHDlypFNt55leAyoqKjB79mxkZWWZ7Uu8pqYGH374Id544w19UQEAcrkcqampaGxsxI4dO/Dkk08CAM6fP4+ePXvC3t7e5LG8//77KCgoQH5+PubNm4cnnnjCJr/ATWH06NEoKSlBbW0tGhsbUVRUhMDAQLHDMpq9vT1CQ0Oxe/du/bqioiJ9PgLAvn37MGnSJCQkJMDd3R2///3vAdwYXTx//nyEhIQgISFB3+8TAJ544gl8++237S5bAn5eflFfX481a9ZAo9FArVZjx44dGD9+vCixBAYG4tixY/q+sf/+97+RnJwMjUaDkpIStLa24ssvv8To0aPx5ZdfIjY2FlFRURgzZgxef/31W7bX0NCAxYsXIyQkBGFhYXjttdcgCIJJYhUEAatXr8a1a9eg1WqxdetW0fabJZLqcVan02HVqlX6q7ehoaEoLS0FcKNomzJlCsLCwpCeno6WlhYAQE5ODhQKBaKiovDss8+iqqoKAHDmzBkkJSUhKioKkZGRyMvLA3Djh1t1dTUyMjKQnp6Oo0ePYs+ePWhtbUV+fj4uXrx4S842Nzdj9erVmDx5MiZOnIjU1FSo1WoAwEcffYSJEyciOjoacXFx+PHHH0XYc7dnqCYbOnQozp49i3PnzqG1tRUFBQUdygH+tDRgw4YN0Gg0yMzM1K+LjY3F1KlTTfYa33zzDQYOHGjwl8mkSZP0/xcEAePGjcOlS5ewZMkSsxS9ZDp9+vRBcnIyEhMTodVqERMTgyFDhogdVqdMmjQJKSkp+sFaO3fuhFKpxHvvvYeLFy8iOzsbAQEB+oNOfHw8Bg4cCA8PD3h7e6OwsBBXrlzB5MmTMXz4cJFbQ+YwduxYHD9+HJMmTYJOp0NcXByGDRsmSiz33XcfevbsiVOnTkGn0+HChQt45JFHEBgYiJSUFHQMYFFFAAAgAElEQVTv3h1qtRozZ87E8uXLkZmZiQEDBqCyshJjx45FYmJim+3l5ORAo9HoC4qkpCQcOXIEI0eOvOtY/f39MXPmTEydOhUtLS0IDg7ukm4V1kKqx9njx4+jqqoKW7duhZ2dHd555x38/e9/h7u7O/73v/9h06ZNcHBwwLPPPovc3FyMHTsWH374IUpKSuDo6Ij33nsPZWVlGDNmDObNm4c1a9Zg8ODBqK+vx9NPPw0/Pz8AQHNzM5566imMGTMGS5cuhVKpxBtvvAFXV1cMGDAAH3zwQZucPXr0KOzt7bF9+3bIZDK89tpryMrKwssvv4zVq1dj37598PLyws6dO1FaWqp/HalorybLzMzE3LlzodFoEBQUhAkTJtxxWyx6DVCpVFCpVGZ9jd+eMVCr1YiPjwdw4zJyaGgoXnzxRchkMnz++ee4cOGCvqgwZ1/CqKgoREVFmW37tkChUEChUIgdxl17+OGHYW9vjxMnTqB3795oaGjAAw88AAD417/+haqqKpSVleHee+8FAPTu3RuvvvqqvlCWyWTw8PCw6jNY/LwACxYswIIFC8QOA8AvXRwWLlyIr776CnZ2doiNjcXmzZuxbNkyTJ8+HX5+fli/fj3279+PgoICnDlzBoIgoLGxsc22iouLsXjxYtjb28Pe3t4kM1Ps27dP///4+Hj9MZ+MJ8Xj7LBhw9CrVy9s2bIFFy5cwOHDh9G9e3e4u7sjMjISrq6uAICJEyfiwIEDiI2Nhb+/PyZPnozAwEAEBgZCLpfjxx9/xPnz59tcQWpqasJ3332HgQMHwtfXF2PGjAEAhIWF4T//+Q92794NhUKBp5566pacffXVV1FfX4/i4mIAgFarRe/evWFvb48JEyYgNjYWY8aMwWOPPYagoKCu3WkdcLuabNeuXUZti0WvSIYMGYKzZ8/iypUruOeee9CjRw/k5+cDAN588038/PPP+OSTTxAaGgo7Ozv4+vpi9OjROHnyJAfQUJeZOHEidu3aBQ8PD0RGRurXy2QyyOXyNpeFKyoq9Fcufv2j7rdXJ379t+bmZnOFTjYoMDAQeXl5cHJy0nfFkcvlUKlUKCkpwZgxY3D9+nVMnjwZ48aNw4gRIxAdHY3PP//8lhMRDg4ObQbGVFRUwNnZGffcc0+Xtoksx/79+5Geno4ZM2bgySefxP33368vyn59HLzZh9vOzg6bNm3Ct99+i5KSEqxevRqPP/44IiMj4ebmpq8JgBtdIt3c3PDNN9/A2dlZv14mk+lzt72c1el0UCqV+oK2oaEBGo0GAJCVlYUffvgBxcXFeOedd5Cfn4833njDfDtJZOzTK5I+ffogMTER8+fPbzOv6aVLl/D111/DwcEBr7/+Oj755BMAQGVlJQ4fPoxHHnlErJDJBkVGRqKwsBB79uxpc/n1T3/6Ew4dOoQzZ84AAA4cOICJEyeiqakJjz/+OPLy8qDT6XDt2jV88cUX+ud5eHjgxIkTAH7pm0ZkKiNHjsTJkydx5MgRPP744wAAZ2dnDB48GJs2bUJQUBDOnTsHtVqNBQsW4IknnsDhw4fR3Nx8yzy5crkcO3bsgE6nQ3NzM+bNm4ejR4+K0SyyEIcOHcLYsWMRFxeHhx9+GJ9//jlaW1sBAJ988gmam5uh0WiwY8cOBAYG4vvvv0dERAQGDhyIWbNmYfr06fj2229x3333wdnZWV/0VlRUICIiQn/sbE97OfvYY49h8+bN+jx/+eWX8dprr6G2thZBQUFwd3fH9OnTsWDBAosbY2EsnukVUXJyMnbt2oWFCxeisbER9fX16NWrF8LCwhAfH4+nnnoKK1aswLvvvgs7OzukpKTgj3/8o9hhkw3p06cPBg4cCDc3N7i7u+vXDxw4ECtWrMCLL76oP2uxbt06dO/eHXPnzkVaWhpCQ0Ph4eGh7xIBAH/5y1+wbNkybN26FYMHD8bgwYPFaBZZKRcXFwwYMABarbbNDA1BQUF49dVXMXLkSDg4OGDMmDEIDQ2Fo6MjHnjgAfj5+eHcuXNtZsaZM2cO0tPTERkZidbWVv0tb4naExsbi4ULF0KhUKClpQWPPvooioqK4OPjAx8fH8TFxaGhoQHjx4/H5MmTIZPJEBoaiujoaLi6usLZ2RkqlQqOjo54++23kZ6ejnfffRctLS2YP38+hg8fjsOHD7f7+u3lbGBgIF555RVMnjwZra2teOihh5CamooePXrghRdewPTp0+Hs7Ax7e3usWrWqC/dY15MJphqOSkREREQkUezeQERERERWj0UvEREREVk9Fr1ERERktDfeeANhYWEIDw/H+++/D+DGVG8KhQLBwcHIzs7WP/bkyZOIiopCSEgIlixZor85A1FXYtFLRERERjly5Aj+/e9/Y9euXfj444+xceNGfP/991AqlXj77bexZ88enDhxAgcOHAAApKSkYOnSpfj0008hCAJyc3NFbgHZIha9REREZJQ//elP+Mc//gEHBwf8/PPPaG1tRV1dHfr37w9fX184ODhAoVCgsLAQly5dQlNTEwICAgDcuKlLYWGhyC0gW8Sil4iIiIzWrVs35OTkIDw8HHK5HFVVVfD09NT/3cvLC5WVlbes9/T0RGVlpRghk42T3Dy9V640QKdrO4ta79498PPPapEiEoettdlQe+3sZLjnnu4iRdRxzNkbbK3N7bX3bvJWrVYjNjYW69evh4+PDxYvXozS0lK4uLgAuDEP5/jx41FcXIyMjAxoNBqEhoYiOTnZqNcxlLNiYu6I625ydt68eXjuuefw/PPPo7y8vM0dwQRBgEwmg06nM7jeWJZ4rJV6fID0YzRlfSC5olenEwwejKV0gO4qttZmS20vc/YXttZmU7b3+PHjUKlUKC8v1687ceIENm3apL+9MwA0NTVBqVRi48aN6Nu3L2bNmoUDBw7obzHa0bil9l5JLR5zs/T2njlzBs3NzXjooYfg4uKC4OBgFBYWtrndbnV1Nby8vODt7d3m7os1NTVtcrqjLPVYK/X4AOnHaKr4OtS9Qa1WIyIiAhcvXgTA0ZlERKaWm5uLtLQ0fTHQ2NiIy5cvQ6lUQqFQICcnBzqdDmVlZQb7TRJ1pYsXL0KlUqG5uRnNzc344osvEBsbi7Nnz+LcuXNobW1FQUEBAgMD0a9fPzg5OaG0tBQAkJ+fj8DAQJFbQLbojmd6f3v24XZnGVJSUrBq1SoEBARAqVQiNzcXcXFx5m6DVWrWtsLT0+3OD/w/TZoW1Nc1mjEiIuvm1tMFzk4dv/jVrG016eunp6e3Wa6pqcGoUaOQlpYGNzc3zJo1C3l5eXB1dTXYb9IUjN0HPO7YrqCgIJSVlWHSpEmwt7dHcHAwwsPD4eHhgblz50Kj0SAoKAgTJkwAAGRlZUGlUkGtVmPw4MFITEw0SRz8riRj3PHodvPsw6JFiwCgzVkGAPqzDH5+freMzszJyWHR20mO3eyhWJjf4cfv/msk6s0YD5G1c3ZyMPozZ06+vr5Yu3atfjkhIQE7d+5ESEjIXfeP7N27R7t/M3YfOBtRcNyOMYWLNbCG9s6dOxdz585ts04ul2PXrl23PNbf3x95eXkmj4HflWSMOxa9vz37wNGZRETmd+rUKZSXlyMkJATAjeLWwcHhlv6RN/tNGuPnn9UG+8h1phCrrr77EsLT080k27EUUmuvnZ3stj+EiKyF0QPZ2huFaarRme198KzhV7G5Wfo+svT4iUxJEASsXr0ao0aNgqurK7Zu3YrJkydj6NCh+n6TPj4+KCgoQHR0tNjhEhFJntFFb3tnGUw1OtPQGQip/SruCmKdcRGLofeYZx/Ilvn7+2PmzJmYOnUqWlpaEBwcjIiICABAZmamwX6TRETUPqOL3vbOMvx6dObw4cM5OpOIqBP27dun/398fDzi4+NveUx7/SaJiKh9Rhe9Tk5O7Z5lMNfoTCIiIiKiu9HhovfXZx+6enQmEREREdHd6NDNKYiIiIiILBmLXiIiIiKyeix6iYiIiMjqseglIiIiIqvHopeIiIiIrB6LXiIiIiKyeix6iYiIiMjqseglIiIiIqvHopeIiIiIrB6LXiIiIiKyeix6yWqp1WpERETg4sWLAIDi4mIoFAoEBwcjOztb/7iTJ08iKioKISEhWLJkCVpaWsQKmYiIiMyERS9ZpePHj2Pq1KkoLy8HADQ1NUGpVOLtt9/Gnj17cOLECRw4cAAAkJKSgqVLl+LTTz+FIAjIzc0VMXLL1axthaenW4f/ufV0ETtkIiKyIQ5iB0BkDrm5uUhLS8OiRYsAAGVlZejfvz98fX0BAAqFAoWFhfDz80NTUxMCAgIAAFFRUcjJyUFcXJxosVsqx272UCzM7/Djd/81EvVmjIeIiOjXWPSSVUpPT2+zXFVVBU9PT/2yl5cXKisrb1nv6emJyspKo16rd+8eBtd7eroZtR1bZOn7yNLjJyKyJSx6ySbodDrIZDL9siAIkMlk7a43xs8/q6HTCW3WeXq6obrats5jdqYANGYfufV0gbNTxw9ZTZoW1Nc1dvjxporfzk7W7g8hIiISD4tesgne3t6orq7WL1dXV8PLy+uW9TU1NfDy8hIjRLoDZycHdp8gkpC33noLe/fuBQAEBQVh0aJFKC4uRkZGBjQaDUJDQ5GcnAzgxoDhJUuWoKGhASNGjMDy5cvh4MAShLoWB7KRTRg6dCjOnj2Lc+fOobW1FQUFBQgMDES/fv3g5OSE0tJSAEB+fj4CAwNFjpaISNqKi4tx8OBB7NixAzt37sR///tfFBQUcMAwSRqLXrIJTk5OyMzMxNy5cxEWFob7778fEyZMAABkZWUhIyMDEyZMwPXr15GYmChytERE0ubp6YnU1FQ4OjqiW7duGDhwIMrLy/UDhh0cHPQDhi9dunTLgOHCwkKRW0C2iNcWyKrt27dP/3+5XI5du3bd8hh/f3/k5eV1ZVhEBqnVasTGxmL9+vXw8fHhpWKSrEGDBun/X15ejr179+KZZ54x24BhIlPgUZKISAKOHz8OlUp1y9zSGzduRN++fTFr1iwcOHAAQUFBSElJwapVqxAQEAClUonc3FxOs0eiOH36NGbNmoVFixbB3t5en7+AaQcMA+3PlGOsrp51xRJmeZF6jKaKj0UvEZEEcG5psjSlpaWYN28elEolwsPDceTIEbMOGG5vphxjdeXMOpYwk4/UYzQUX2dnyWGfXiIiCUhPT8eIESP0y+acW5roblVUVGD27NnIyspCeHg4AA4YJunjmV4iIgky59zSppxH2FSXHaV+edXULL29GzZsgEajQWZmpn5dbGysfsCwRqNBUFBQmwHDKpUKarUagwcP5oBhEgWLXiIiCTLn3NKGLhMD4l0qlvrlVVOTWns7c6lYpVJBpVIZ/BsHDJNUsXsDEZEE8VIxEZFp8UwvEZEE/XpuaV4qJiK6eyx6iYgkhHNLExGZB4teK9GsbTWqP16TpgX1dY1mjIiIiIhIOlj0WgnHbvZQLMzv8ON3/zUS0hlGQURERGReLHq7iFtPFzg7SWd388wwERER2RLpVGFWztnJwegzsebEM8NERERkS1j0EhFRl7jdFS9DV554hYmITIlFLxERdYnOXPHiFSYiMhUWvUREZJOMHWvBM89Elu2uit6EhATU1tbCweHGZlasWIHz589j3bp1aGlpwbRp0xAfH2+SQImIiEyJZ56JbEuni15BEFBeXo4vv/xSX/RWVlYiOTkZ27dvh6OjI2JjYzFy5Ej4+fmZLGAiIiIiImN1uuj96aefAABJSUm4evUqpkyZgu7du2PUqFFwd3cHAISEhKCwsBBz5swxTbRERERERJ3Q6aK3rq4OcrkcL7/8MrRaLRITExEaGgpPT0/9Y7y8vFBWVmbUdnv37mFwvTFzypJ5mPs94HtMRERE5tLponfYsGEYNmyYfjkmJgYZGRl44YUX9OsEQYBMJjNquz//rIZOJ7RZ5+nphupqy+5JZQ0FnTnfA0PvsZ2drN0fQURERETGsOvsE48dO4aSkhL9siAI6NevH6qrq/Xrqqur4eXldXcREhERERHdpU4XvfX19VizZg00Gg3UajV27NiBV199FSUlJaitrUVjYyOKiooQGBhoyniJ6P+49XSBp6dbh/+59XQRO2QiIiLRdLp7w9ixY3H8+HFMmjQJOp0OcXFxGD58OJKTk5GYmAitVouYmBgMGTLElPES0f/hdEtEREQdd1fz9C5YsAALFixos06hUEChUNxVUEREREREpsQ7spFN4Q1ViIiIbBOLXrIZvKEKERGR7WLRSzaDN1QhIiKyXSx6yWbwhirSi8nSb3gitf1J1NXUajViY2Oxfv16+Pj4oLi4GBkZGdBoNAgNDUVycjIA4OTJk1iyZAkaGhowYsQILF++XH/FjairMOPIZljbDVU6U3CZ+wYjxjImHkvZvqlvqsJ+6CRVx48fh0qlQnl5OQCgqakJSqUSGzduRN++fTFr1iwcOHAAQUFBSElJwapVqxAQEAClUonc3FzExcWJ2wCyORZR9DZrW436QmrStKC+rtGMEZElOnbsGLRaLeRyOQDeUIWkj/3QScpyc3ORlpaGRYsWAQDKysrQv39/+Pr6Argxm1NhYSH8/PzQ1NSEgIAAAEBUVBRycnJY9FKXs4ii17GbPecjpbtWX1+PnJwcbNmyBVqtVn9DlZSUFNTW1sLFxQVFRUVYuXKl2KESAWA/dJK29PT0NstVVVW3dBerrKy8Zb2npycqKyuNfj1TXUHp6m5JltANSuoxmio+iyh6iUyBN1QhS2OufujUNdx6usDZyfDXrKEvcUu/SqnT6dp0D7vZXay99cZqryuZsczd9ezXuqKr292SeoyG4utsNzIWvWRTeEMVsiTm6oduyj7HtjZY0Nh4jL1K6Syx9hrD29vbYHex366vqalhNzISBYteIiKJMlc/dENnzADLGSxoKrbW3vaYavDl0KFDcfbsWZw7dw4+Pj4oKChAdHQ0+vXrBycnJ5SWlmL48OHIz89HYGCgCSInMo6d2AEQEZFh9fX1WLNmDTQaDdRqtb4feklJCWpra9HY2IiioiIWECQJTk5OyMzMxNy5cxEWFob7778fEyZMAABkZWUhIyMDEyZMwPXr15GYmChytGSLeKaXiEii2A+dLMG+ffv0/5fL5di1a9ctj/H390deXl5XhkV0Cxa9REQSxn7oRESmwe4NRERERGT1WPQSERERkdVj9wYiIiKyCbzDq21j0dsJt5twnIiIiKSJd3i1bazcOsHZycGoDw1w44NDREREROJg0UsdwktCREREZMlY9FKH8JIQERERWTLO3kBEREREVo9nesksjO0O0axtNWM0RETWydiB1ex6RraMRS+ZRWe6QxARkXGMHVjNrmdky9i9gYiIiIisHoteIiIiIrJ6LHqJiIiIyOqx6CUiIiIiq8eil4iIiIisHoteIiIiIrJ6nLKMiIiIyABj55znPMjSxqIXxk/uTURERNavM3POcx5k6WKlh85N7k1EREREloN9eomIiIjI6pml6N29ezfCwsIQHByMzZs3m+MliEyKOUuWhjlLloh5S2IyefeGyspKZGdnY/v27XB0dERsbCxGjhwJPz8/U78UkUkwZ8nSMGfJEjFvSWwmP9NbXFyMUaNGwd3dHa6urggJCUFhYaGpX4bIZMyRszdH/Hb0n1tPFxO1hmwBj7NkiWwhb3977AfAY7+EmPxMb1VVFTw9PfXLXl5eKCsr6/Dz7exkBtd73WNcYrS3nfYYu31jH98Vr2Hpj//te2bse9hZ5shZx272eHZVUYe3sUEVjIZOtNfcnwtjSe1zKsb2uyJvzXWcBSxjH5uSNbTXlo+1gLS+y4w99q976UmjpkTTNLfCydG+44/XtECtbrrj4369b3v0cIaTETNadfQ1Orv9Zm2ryXJWJgiC0KlntmPdunXQaDRYsGABACA3NxcnTpzAihUrTPkyRCbDnCVLw5wlS8S8JbGZvHuDt7c3qqur9cvV1dXw8vIy9csQmQxzliwNc5YsEfOWxGbyonf06NEoKSlBbW0tGhsbUVRUhMDAQFO/DJHJMGfJ0jBnyRIxb0lsJu/T26dPHyQnJyMxMRFarRYxMTEYMmSIqV+GyGSYs2RpmLNkiZi3JDaT9+klIiIiIpIa3pGNiIiIiKwei14iIiIisnoseomIiIjI6rHoJSIiIiKrx6KXiIiIiKyeyacsM7Xdu3dj3bp1aGlpwbRp0xAfHy92SGahVqsRGxuL9evXw8fHB8XFxcjIyIBGo0FoaCiSk5PFDtFk3nrrLezduxcAEBQUhEWLFllVe20lZ28y9H7aildeeQVXrlxBZmam2KFYJFvNHebN3ZPicdZQPi9evBilpaVwcblxK+M5c+Zg/PjxosWYkJCA2tpaODjcKP9WrFiB8+fPS2Jfbtu2DZs2bdIvX7x4EZGRkWhsbDTdPhQk7H//+58wduxY4cqVK0JDQ4OgUCiE06dPix2WyX3zzTdCRESEMHjwYOHChQtCY2OjEBQUJJw/f17QarVCUlKSsH//frHDNIlDhw4JTz/9tKDRaITm5mYhMTFR2L17t9W011Zy9iZD72dRUZHYYXWJ4uJiYeTIkcJLL70kdigWyVZzh3lz96R4nG0vnyMiIoTKykpRY7tJp9MJjz32mKDVavXrpLgvBUEQfvjhB2H8+PHCzz//bNJ9KOnuDcXFxRg1ahTc3d3h6uqKkJAQFBYWih2WyeXm5iItLU1/O8aysjL0798fvr6+cHBwgEKhsJp2e3p6IjU1FY6OjujWrRsGDhyI8vJyq2mvreTsTYbez8uXL4sdltldvXoV2dnZeP7558UOxWLZYu4wb0xDisfZ9vL58uXLUCqVUCgUyMnJgU6nEy3Gn376CQCQlJSEiRMnYtOmTZLclwCwbNkyJCcnw8XFxaT7UNJFb1VVFTw9PfXLXl5eqKysFDEi80hPT8eIESP0y9bc7kGDBiEgIAAAUF5ejr1790Imk1lNe635vTPE0PsZFBQkclTmt3TpUiQnJ6Nnz55ih2KxbDF3mDemIcXjrKF8fvzxxzFq1CisXr0aubm5OHbsGPLy8kSLsa6uDnK5HGvXrsUHH3yALVu24PLly5Lbl8XFxWhqakJoaChqampMug8lXfTqdDrIZDL9siAIbZatlS20+/Tp00hKSsKiRYvg6+trNe21xPcuLS0NTzzxBLKzsw3+/dtvv8W8efMAAKmpqdiwYcMtj/n1+zlgwABzhiu6bdu2oW/fvpDL5WKHYhXuJnfulLvm8Oabb2LFihVGP495YzpSPs7+Op/vv/9+/O53v9OP10lISMCBAwc6ve36+nokJibqlyMjI1FXV9fh5w8bNgxr1qyBm5sbPDw8EBMTg5ycHMntyy1btmDGjBkAAF9fX6xduxZeXl5wcXG5630o6YFs3t7eOHbsmH65urpa3wXAmnl7e6O6ulq/bG3tLi0txbx586BUKhEeHo4jR45YTXstMWe3bt2K/fv3w9vb2+Df//jHPyInJ6fd5//2/bR2e/bsQXV1NSIjI3Ht2jVcv34dq1evhlKpFDs0i3O3uXOn3JUS5o3pSPU4+9t8PnXqVJscLSoq0g8g64xr167h22+/1S/n5+cb9fxjx45Bq9Xqf3gJgoB+/fpJ6vu3ubkZR48e1Q/yPHXqFMrLyxESEgLgRsx3sw8lXfSOHj0ab775Jmpra+Hi4oKioiKsXLlS7LDuik6nw+rVq3H8+HE0NDRAEASsWrUK9913H2pqajBjxgz07t0b3333HVauXAmlUonc3Fyo1WpERUWhtbUVCQkJiImJEbspnVJRUYHZs2cjOztb/8EbOnQozp49i3PnzsHHxwcFBQWIjo4WOdLOsbScjYuLgyAIeO655zBhwgR89dVXaG5uRm1tLSZNmoQFCxbg8OHDWLlyJQoKCto898EHH8TOnTv17+f06dMhl8tx+vRppKenw9XVFQ0NDfj4449x8OBBrFu3DlqtFs7OznjppZcwbNgwnDlzBkuWLEFzczMEQUBMTIwkRmHfzvvvv6////bt23HkyBEWLp1g6FhgjI7m7muvvYa+ffvi7NmzcHFxwcyZM7Fx40acPXsWwcHBUCqVOHz4cIdztrOYN6YjxeOsoXxOTU2FIAhISkrC2bNn4eHhATs7O3z22WcYMmQIVqxYgYqKCmi1WoSHh+v7en/99dfIyspCY2Mj7OzsMGfOHIwdOxaLFy9GU1MTIiMjsX37dvzhD39ASUkJ9u/fj6KiIuh0Oly+fBl9+vTBlClTsGnTJpSXl2PGjBlISkpCfX09li9fDnd3d+h0Oly4cAHLly/H66+/Lpl9eerUKQwYMACurq4AbhS5q1evxqhRo+Dq6oqtW7di8uTJnd6+pIvePn36IDk5GYmJidBqtYiJicGQIUPEDuuuHD9+HFVVVdi6dSvs7Ozwzjvv4O9//ztcXV3RrVs3vP/++3B0dIRCocDevXvx1Vdf4erVq3jvvffw8MMPo76+Hk8//TT8/Pz0/YcsyYYNG6DRaNpM1RMbG4vMzEzMnTsXGo0GQUFBmDBhgohRdp6l5exHH32EBx98EB9++CHmz5+PzMxMDBgwAJWVlRg7dmybS2mGbN68uc37mZCQgEcffRSnT5/G559/jn79+qG8vBzZ2dn4xz/+gXvuuQenT5/GjBkzUFRUhA0bNuCJJ57AzJkzUV1djdWrV2Pq1Kmws5N0zysygfaOBVOnTu3Q8zuau99++y3S0tLwhz/8AX/+85/xzjvv4B//+AfUajUCAwPx7LPPAkCHc5bEJ8XjbHv5vGzZMrS2tkImk6F///746KOPAACJiYmYPn06nnjiCWg0Gjz33HO499578eijj2Lx4sXYsGEDfHx8UFlZiSlTpuDBBx9ERkYGFAqFwTO8x44dw+7du9GnTx8oFNTy9X0AACAASURBVAp88skn+PDDD/HDDz9gypQpmD59Orp37w4AaGxsBABMnDgR69atk9S+vHDhQpsrN/7+/pg5cyamTp2KlpYWBAcHIyIiotPbl3TRCwAKhQIKhULsMExm2LBh6NWrF7Zs2YILFy7g8OHD6N69O44ePYodO3bAx8cHwI129+rVC6GhoZg8eTKWLFmi30ZTUxO+++47iyx6VSoVVCqVwb/t2rWri6MxD0vN2fXr12P//v0oKCjAmTNnIAiC/uDYnhdffBGrVq0CcOPM78aNG9sUDwBw6NAhVFVVYfr06frnyWQynD9/HuPHj8dLL72EsrIyyOVyqFQqiyp4o6KiEBUVJXYYFul2xwJj3S53fXx88Ic//AEAcO+998LNzQ2Ojo7w8PBA9+7dce3aNQBA3759O5SzpsC8uXtSO862l8/Lli3DP//5T8TExGD+/PkAgOvXr+Po0aO4du0a3njjDf2677//Ht27d0d1dTVmz56t34ZMJsOpU6cwaNCgdl//j3/8I/r27QvgRs4/9thjsLOzg6+vLzQaDRobG7F//360tLSgV69eAIBvvvkGdXV1ePzxxyWzL8PCwhAWFtZmXXx8vMmuAEq+6LU2+/fvR3p6OmbMmIEnn3wS999/P3bt2gUHBwcIgqB/3M0v/tbWVri5ubX5ZVdTUwM3N7cuj52sV2NjI2JjYzFu3DiMGDEC0dHR+Pzzz9vk5O00Nze3Wb55aQq40aVHLpfj9ddf16+rqKiAl5cX/P398emnn6K4uBglJSVYu3Yttm/fbhF9NEka7pS7jo6ObR7fXn/AjubsZ599ZoZWkC24mWM6nQ6CIGDLli36Gy7U1tbCyckJhw8fxsCBA7Ft2zb98yorK+Hh4XHbWRU6kuc6nQ6RkZFISUnRL1dVVemLYFtgOadUrMShQ4cwduxYxMXF4eGHH8bnn3+O1tZWBAUF6afhuHLlCj7//HPIZDLcd999cHZ21he9FRUViIiIwIkTJ8RsBlmZ2tpaqNVqLFiwAE888QQOHz6M5ubm286H6OHhoR9U8dv+vr8ml8tx6NAhnDlzBgBw4MABTJw4EU1NTVi4cCH27NmD8PBwpKWloUePHiY7m0a2oTO5eye3y1miu9WjRw8EBATo+3nX1dVh6tSp+OKLLxAQEIBz587h6NGjAICTJ08iJCQElZWVcHBwQGtra4dPRvzWY489hk8++QRVVVUAgH/+85+YNm2aaRplIXimt4vFxsZi4cKFUCgUaGlpwaOPPoqioiKsXbsWKpUKCoUC7u7u+P3vfw9nZ2c4Ojri7bffRnp6Ot599120tLRg/vz5GD58uNhNISvy+9//HmPGjEFoaCgcHR3xwAMPwM/PD+fOnbvlDMJNKpUKK1asQM+ePTF69Og2cz3+mp+fH1asWIEXX3xRP/J23bp16N69O/7f//t/WLJkCbZu3Qp7e3uMGzcOjzzyiDmbSlamM7l7J7fLWSJTyMrKwsqVK6FQKNDc3IyIiAhMnDgRAJCTk4M1a9ZAo9FAEASsWbMGPj4+aG1txZAhQxAeHo7Nmzcb/ZqPPfYYnnvuOSQlJUEmk6FHjx546623RJ+irCvJhM7+ZKD/397dRzV15/kDf0eehIpraxPlKNpZsaX1rODYqWIdaP1tAQkpitQBLdjamWJXcaEuVDGF1odKLTNUfGo7x3Zaq9WU8iSrqFMsZxFbWrYHiut2rRo6jkyMMlaiEB6S3x+eZkQCQkhyb27er3M8J7lc7/3c5JObT773e79fu9q3bx8eeeQRzJgxA52dnViyZAnS0tIkP1g7ERERkTOwpVckgoKCsHHjRphMJnR1dSE6OpoFLxEREZGdsKWXiIiIiCSPN7IRERERkeSx6CUiEoEdO3ZAqVRCqVRi69atAIDa2lqoVCpERkaioKDAsu6ZM2cQHx+PqKgorF+/Ht3d3UKFTUTkMlj0EhEJrLa2FjU1NSgpKUFpaSlOnz6NiooKZGdnY9euXTh8+DCamppQXV0NAMjMzEROTg6OHj0Ks9kMjUYj8BEQEYmf6G5k+/vfb8Bksn8347FjR+HqVYPdt2sLxjK4OEaMkOHee8U/RJC1nBXL6zoQscfoqvHZkrdyuRxr1661DLE1ZcoUaLVaTJ48GYGBgQBuzUBVWVmJoKAgdHR0WGZkjI+PR2FhIZYsWTLo/TnqPGsrsb/X9ia243Xlc61QxPYeOoOYjtnWnBVd0WsymR2W1GL5sACMxRqxxDFU/eWsKxyP2GN0l/hun15Uq9XiyJEjePbZZ3uNfaxQKKDT6XD58uVey+Vy+YAzNVkjxgJn7NhRQofgVO52vPbgyPrAFmKKxVlc/ZhFV/QSEbmrs2fPIjU1FVlZWfDw8IBWq7X8zWw2QyaTwWQy9RpM/uflQ3H1qkFUX15yuT/0+jahw3AasR3viBEyFuHkFgbVp9dgMCA2NhYXL14EwJsrSPy2bduGmJgYKJVKy1SPzFsSs/r6ejz33HNYs2YNFi5ciPHjx0Ov11v+rtfroVAo+iy/cuUKFAqFECETEbmUu7b0NjQ0QK1WW1ocOjo6kJ2djb179yIgIACpqamorq5GREQEMjMzsWnTJoSGhiI7OxsajWZI/czsxX+0L0b69D00udzf6vodxm60XW93dFjkJHV1dfjyyy9RXl6O7u5uxMTEICwszKl529nV02++WcMcdG8tLS1YuXIlCgoKEBYWBgAICQnBhQsX0NzcjIkTJ6KiogKLFi3ChAkT4OPjg/r6esycORNlZWUIDw8X+AjImv6+iwDr30eueB4wGAxITEzEO++8g4kTJ2LdunWor6+Hr68vAGDVqlV46qmnUFtbiy1btsBoNGL+/PnIyMgQOHLXNFBOWeOKOeVId33lNBoNcnNzkZWVBQBobGx02M0V9jLSxxOqNWWDXv/Q7+MgngtNNFyPPfYYPvroI3h6ekKn06GnpwfXr193at56e3kwB2nQ9uzZA6PRiLy8PMuyxMRE5OXlIS0tDUajEREREYiOjgYA5OfnQ61Ww2AwYNq0aUhJSREqdBqA1L+L7mwUA4CmpiZ8/PHHva4+DNRYRkMj9ZxytLsWvZs3b+71/M6bKOx5cwWRvXh5eaGwsBDvv/8+oqOjmbckamq1Gmq12urfysvL+ywLDg5GUVGRo8MiGtCdjWLt7e24dOkSsrOzodPp8NRTT2HVqlX9Npax6CVnG/KNbP3dRGGPmysA4e5oHcqlaFfc30DEEou941i9ejV+97vfYcWKFdBqtQ7LW3vlrBDvg1je+/4wPiLxurNR7MqVK5g9ezZyc3Ph7++P1NRUFBUVwc/Pz2qjA5GzDbnodfTNFfa4q9iWLyJn3kkrpjt3xRKLtThsvaP43Llz6OzsxMMPPwxfX19ERkaisrISHh4elnXsmbfWclbsOQiI573vj6vGxzvhyV0FBgZi586dlufJyckoLS1FVFSUSzeK9cdVfvTaM05XOeb+DLnoleLNFbzpSFouXryIwsJCfPLJJwCAzz//HImJidi6dauk8paISEy+//57aLVaREVFAbhV3Hp6evbbWDZUYhpqT6gf5UI2qIipIcLWxoUhF70+Pj6Su7mCNx1JS0REBBobG7FgwQJ4eHggMjISSqUS9913n6TylohITMxmM9544w3Mnj0bfn5+OHjwIBYuXNhvYxmRsw266K2qqrI8DgsL480VJGppaWlIS0vrtYx5S0TkOMHBwXjxxReRlJSE7u5uREZGIjY2FgD6bSwjcibOyEZEREQ2u71RbOnSpVi6dGmfdfprdCBypkHNyEZERERE5MpY9BIRERGR5LHoJSIiIiLJY9FLRERERJLHopeIiIiIJI9FLxERERFJHoteIiIiIpI8Fr1EREREJHkseomIiIhI8lxiRjb/0b4Y6eMSofbrzmOQy/0HXL/D2I226+2ODouIiIjILbhEJTnSxxOqNWWDXv/Q7+McGI1tbDmGNgfGQ0RERORO2L2BiIiIiCSPRS8RERERSR6LXiIiIiKSPJfo00tEREREjjfQ4AHWbsJ3pRvvWfQSEREREQBp33jP7g1EREREJHkseomIiIhI8lj0kiTt2LEDSqUSSqUSW7duBQDU1tZCpVIhMjISBQUFlnXPnDmD+Ph4REVFYf369eju7hYqbCIiInIQFr0kObW1taipqUFJSQlKS0tx+vRpVFRUIDs7G7t27cLhw4fR1NSE6upqAEBmZiZycnJw9OhRmM1maDQagY+AiMg1GAwGxMbG4uLFiwDYuEDixqKXJEcul2Pt2rXw9vaGl5cXpkyZAq1Wi8mTJyMwMBCenp5QqVSorKzEX//6V3R0dCA0NBQAEB8fj8rKSoGPgIhI/BoaGpCUlAStVgsA6OjoYOMCiRqLXpKcqVOnWopYrVaLI0eOQCaTQS6XW9ZRKBTQ6XS4fPlyr+VyuRw6nc7pMRMRuRqNRoPc3FwoFAoAQGNjIxsXSNQ4ZBlJ1tmzZ5GamoqsrCx4eHhYWiMAwGw2QyaTwWQyQSaT9Vk+FGPHjrJLvNbGP3Q0IfY5FIyPSLw2b97c6/mdjQj2blyw17nWXlzl8++MOF3ltWDRS5JUX1+P1atXIzs7G0qlEnV1ddDr9Za/6/V6KBQKjB8/vtfyK1euWFotBuvqVQNMJnOvZbacAPR65450KJf7O32fQ+Gq8Y0YIRPdlzORM/TXiGCPxgXA+rlWKEKdn5zx3eIK31+2nmfZvYEkp6WlBStXrkR+fj6USiUAICQkBBcuXEBzczN6enpQUVGB8PBwTJgwAT4+PqivrwcAlJWVITw8XMjwiYhc0p2NCPZsXCCyB7b0kuTs2bMHRqMReXl5lmWJiYnIy8tDWloajEYjIiIiEB0dDQDIz8+HWq2GwWDAtGnTkJKSIlToREQu6/bGhYkTJ6KiogKLFi3q1bgwc+ZMNi6QYFj0kuSo1Wqo1WqrfysvL++zLDg4GEVFRY4Oi4hI0nx8fNi4QKLGopeIiIhsVlVVZXkcFhbGxgUSLfbpJSIiIiLJY9FLRERERJLHopeISCQ4pSsRkeOw6CUiEgFO6Uq28B/tC7ncf9D//Ef7Ch0ykWCGdSNbcnIyWltb4el5azMbNmzAjz/+iN27d6O7uxvLli3D0qVL7RIoEZGU/Tyla1ZWFoDeU7oCsEzpGhQU1GdK18LCQixZskSw2Ek4I308oVpTNuj1D/0+DuKd8oXIsWwues1mM7RaLU6cOGEpenU6HTIyMlBcXAxvb28kJiZi1qxZCAoKslvARERS5MwpXcU4Y5yrTGPqaJwylshxbC56z58/DwBYvnw5rl27hsWLF+Oee+7B7NmzMWbMGABAVFQUKisrsWrVKvtES0TkJhw5pauYpnMFxD/ltK1cZcpYTp1N7sLmPr3Xr19HWFgYdu7ciT/96U84cOAALl26ZLVlgoiIhoZTuhIR2ZfNLb0zZszAjBkzLM8TEhKwZcsWvPTSS5ZltrRAuMqvTSldghLLpS6xxEEkBpzSlYjIvmwuer/55ht0dXUhLCwMwK0Cd8KECVZbJobC2mU3MRZDQlyCcgSxXFa0FgcvuZE745SuRET2ZXPR29bWhsLCQhw4cABdXV0oKSnBW2+9hczMTLS2tsLX1xfHjh3Dxo0b7RkvEZGkcUpXIiLHsLnoffLJJ9HQ0IAFCxbAZDJhyZIlmDlzJjIyMpCSkoKuri4kJCRg+vTp9oyXiIiIiGjIhjVOb3p6OtLT03stU6lUUKlUwwqKiIiIiMieOCMbEREREUnesFp6iYiIiKTKf7QvRvpYL5Ws3aDeYexG2/V2R4dFNmLRS0RERGQFp3mWFnZvICIiIiLJY9FLRERERJLHopcky2AwIDY2FhcvXgQA1NbWQqVSITIyEgUFBZb1zpw5g/j4eERFRWH9+vXo7u4WKmQiIiJyEBa9JEkNDQ1ISkqCVqsFAHR0dCA7Oxu7du3C4cOH0dTUhOrqagBAZmYmcnJycPToUZjNZmg0GgEjJyJyfcnJyVAqlYiLi0NcXBwaGhpw6NAhxMTEIDIyEvv27RM6RHJDvJGNJEmj0SA3NxdZWVkAgMbGRkyePBmBgYEAbo0nXVlZiaCgIHR0dCA0NBQAEB8fj8LCQixZskSw2InIOQa6M98a3pk/OGazGVqtFidOnICn563XV6fTISMjA8XFxfD29kZiYiJmzZqFoKAggaMld8KilyRp8+bNvZ5fvnwZcrnc8lyhUECn0/VZLpfLodPpnBYnEQmHd+Y7xvnz5wEAy5cvx7Vr17B48WLcc889mD17NsaMGQMAiIqKQmVlJVatWiVkqORmWPSSWzCZTJDJZJbnZrMZMpms3+VDMXbsKLvEaG3MR0cTYp9DwfiIXM/169cRFhaGV199FV1dXUhJScH8+fP7NDw0NjYOabv2Otc6mtjOC86IR2zH3B8WveQWxo8fD71eb3mu1+uhUCj6LL9y5QoUCsWQtn31qgEmk7nXMltOAHq9c9uQ5HJ/p+9zKFw1vhEjZC7z5UzkCDNmzMCMGTMszxMSErBlyxa89NJLlmW2NDBYO9c6mtjO5c6IR2zHbI2t51neyEZuISQkBBcuXEBzczN6enpQUVGB8PBwTJgwAT4+PqivrwcAlJWVITw8XOBoiYhc1zfffINTp05ZnpvNZkyYMMFqwwORM7HoJbfg4+ODvLw8pKWlISYmBv/8z/+M6OhoAEB+fj62bNmC6Oho3Lx5EykpKQJHS0Tkutra2rB161YYjUYYDAaUlJTgrbfewqlTp9Da2or29nYcO3aMDQzkdOzeQJJWVVVleRwWFoby8vI+6wQHB6OoqMiZYRERSdaTTz6JhoYGLFiwACaTCUuWLMHMmTORkZGBlJQUdHV1ISEhAdOnTxc6VHIzLHqJiIjIrtLT05Gent5rmUqlgkqlEigiIha9REREROQkQo6PzaKXiIiIiJxCyPGxWfSKVGdXz5CGDeFMQURERET9Y9ErUt5eHpwpiIiIiMhOOGQZEREREUkei14iIiIikjwWvUREREQkeSx6iYiIiEjyeCMbkZuwNjbiQCOEcEQQIiKSEha9RG5CyLERiYiIhMbuDUREREQkeWzpJSIiIpck5JS25HpY9BIREZFLYrctGgp2byAiIiIiyWNLLxEROcVAl6KtjSTCS9FEZE8seomIyCl4KZqIhMTuDUREREQkeWzpJSJBDOau69svefNSNxERDYdDit5Dhw5h9+7d6O7uxrJly7B06VJH7IbIbpizzie2S91DHfqos6vHgdHcnSNylsM/kaPxXEtCsnvRq9PpUFBQgOLiYnh7eyMxMRGzZs1CUFCQvXdFZBfMWQJsK8KF4qicFdsPEZIWnmtJaHbv01tbW4vZs2djzJgx8PPzQ1RUFCorK+29Gxom/9G+lkvHcrn/Xf/5j/YVOGLHYc6Sq2HOkiti3pLQ7N7Se/nyZcjlcstzhUKBxsbGQf//ESNkVpcr7h1a0eXo9fuL0577cGRMI3088cKmY4Nef/cr/8/qkEL9MXb2wMfbY9Drd3b19InfltfYFmLJWWccr9hikmI8zngfHZWzgOPfEym+50Ju3x774Ll2YO6Ws87Yh1A5KzObzWab/mc/du/eDaPRiPT0dACARqNBU1MTNmzYYM/dENkNc5ZcDXOWXBHzloRm9+4N48ePh16vtzzX6/VQKBT23g2R3TBnydUwZ8kVMW9JaHYveufMmYNTp06htbUV7e3tOHbsGMLDw+29GyK7Yc6Sq2HOkiti3pLQ7N6nd9y4ccjIyEBKSgq6urqQkJCA6dOn23s3RHbDnCVXw5wlV8S8JaHZvU8vEREREZHYcBpiIiIiIpI8Fr1EREREJHkseomIiIhI8lj0EhEREZHkseglIiIiIsmTbNFrMBgQGxuLixcvAgC+/fZbLF68GEqlEi+//DI6OzsFi6WmpgZPP/00YmNjkZWV5bRYduzYAaVSCaVSia1btwK4NRe6SqVCZGQkCgoKBIvj4MGDiI2NhUqlwrp165z6/tjboUOHEBMTg8jISOzbt0/ocKy6MyfFxFp+iM22bdsQExMDpVKJDz74QOhwXJYrvNeO8Oabb2Lt2rVCh0E2cNecBaSRt5IsehsaGpCUlAStVgvg1hd8WloaNmzYgP/8z/8EABQVFQkSCwCsX78eBQUFqKioQEdHB8rKyhweR21tLWpqalBSUoLS0lKcPn0aFRUVyM7Oxq5du3D48GE0NTWhurra6XG899572LNnDw4cOIDy8nKYTCbs37/foXE4ik6nQ0FBAfbv34/S0lIcPHgQP/zwg9Bh9WItJ8XCWn4cP35c6LB6qaurw5dffony8nJ89tln2Lt3L86fPy90WC7HFd5rRzh16hRKSkqEDoNs4K45C0gnbyVZ9Go0GuTm5lqmNzx58iRCQ0MRHBwMAFCr1XjqqacEiQUAenp6YDAY0NPTA6PRCB8fH4fHIZfLsXbtWnh7e8PLywtTpkyBVqvF5MmTERgYCE9PT6hUKlRWVjo9js7OTuTm5mLUqFGQyWR48MEHcenSJYfG4Si1tbWYPXs2xowZAz8/P0RFRTn8NR0qazkpFtbyQ2y58Nhjj+Gjjz6Cp6cnrl69ip6eHvj5+Qkdlstxhffa3q5du4aCggKsWLFC6FDIBu6Ys4C08tbuM7KJwebNm3s9b25uhp+fHzIyMnD+/Hn88pe/dFoT/Z2xAMBrr72G5ORkjBo1ChMnTkR0dLTD45g6darlsVarxZEjR/Dss89CLpdblisUCuh0OqfH8cknn+CBBx4AALS2tmLfvn3YsmWLQ+NwlMuXL/d5TRsbGwWMqC9rOSkW/eWH2Hh5eaGwsBDvv/8+oqOjMW7cOKFDcjmu8l7bU05ODjIyMtDS0iJ0KGQDd8xZQFp5K8mW3jv19PSgpqYGL7/8MoqLi9He3o733ntPkFj0ej3y8/NRUVGBmpoahISEDLvAa2xsRE5OzqDWPXv2LJYvX46srCwEBgZCJpNZ/mY2m3s9d6Tb4/i54NXpdFi2bBkWLVqEWbNmOSUOezOZTIK9psP11VdfITY21u7buj0/B7sPa/khNqtXr8apU6fQ0tICjUYjdDgua6jv9fLly9Ha2jqkfXz33XeYN2/egOv85S9/QVpaGoBb56LExMQh7eNuPv30UwQEBCAsLMyu2yXn6y9nbcnNodq+fTs2bNgA4FZO/XzfyCeffOKQukZqeesWRe/999+PkJAQBAYGwsPDA/Pnzxes9e2bb77Bgw8+iEmTJmHEiBFYvHgx6urqhrXNH374YVAttPX19XjuueewZs0aLFy4EOPHj4der7f8Xa/XO+WS951xAMC5c+eQmJiIhQsXYuXKlQ6PwVGEek3FbLD5+TNr+SEm586dw5kzZwAAvr6+iIyMxPfffy9wVK7Jlvf65MmTDonl0qVLuHDhAgBg3LhxOHDggF23f/jwYZw8eRJxcXEoLCxEVVUV3njjDbvugxxvoJx1VG4OFEtHRwcAICkpCS+++KLd9yG1vJVk94Y7zZ07F9u3b0dLSwsCAgJw4sQJTJs2zSn7fu+991BUVITLly9j586dqKmpgUwmQ1paGi5cuIDW1lbcd9996O7uhqenJ7755hts3boV7e3t8PLyQnp6OsLDw1FcXIyjR4/i3XffBQDL89deew2FhYVoa2vDunXr+m01bmlpwcqVK1FQUGD5xRYSEoILFy6gubkZEydOREVFBRYtWuTQ18NaHAaDAS+88ALS09OxYMECh+7f0ebMmYPt27ejtbUVvr6+OHbsGDZu3Ch0WIN28+ZNSzcgo9GITZs2Yfr06cjPz8fXX3+Nnp4ePPLII1Cr1Rg1ahROnDiBd999F52dnWhtbcWCBQuQnp5u2V5LS0uv/FywYIHVfTz66KOW9e/MD7G5ePEiCgsLLZc1P//8c4d/bqTobu/1jRs3sG7dOjQ3N2PEiBGYNm0aenp6AADLli3De++9h6VLl2Lbtm34l3/5FwDAvHnzLM/379+PDz/8EKNGjcKDDz4I4NaVl+joaOTk5ODxxx8HcOvG4gcffBAff/wxdDodXnjhBbz++utQqVT49ttvsX37dvz444/Q6XTQ6/WYNm0aZs2ahdLSUly8eBGZmZmWqxe7d+/GsWPHYDKZMGHCBOTm5lq6vtw+ykdxcTHq6uqQnZ3tuBeY7G6gnF23bh2AW7n5ww8/ICoqCt9//z1efvlleHp6Wj1PrlmzBtOmTcPy5csBAPv370ddXR3efvttVFVVYffu3ejq6sLIkSPxyiuvYMaMGZb9HT9+HFVVVTh58iRGjhyJ1tZW/P3vf0dOTg7mzZuH2NhYfPnll/jpp5/w29/+Fv/93/+N06dPw9PTE7t378a4ceOg0+mwYcMGtLS0oKurC0qlsk+/XanlrVsUvQEBAdiwYQNWrFgBo9GIhx9+GK+88orD9/tf//VfKC4uRlFREeLi4nDz5k14eXlh3Lhx+Oqrr6BQKBAaGgqDwYD3338fzzzzDFavXo3du3cjJCQEZ8+exbPPPjvgSBMBAQFYvXo1jh49OmA3iT179sBoNCIvL8+yLDExEXl5eUhLS4PRaERERITD+xdbiyMmJgZXrlzBBx98YPmAzZs3D//+7//u0FgcYdy4ccjIyEBKSgq6urqQkJCA6dOnCx3WoP3tb39DQUEBQkJC8Kc//Qnbt2/Hr371K3h4eKC4uBgymQx/+MMfkJ+fj9zcXLz//vvIy8vDAw88AJ1OhyeffBIpKSmW7d2Zn1999ZXVfXz44YcA+s/TpKQkp78W/YmIiEBjYyMWLFgADw8PREZGQqlUCh2Wy7nbe338+HHcuHEDZWVl6OnpQW5uLlasWIHi4mJ8+OGHuO+++/rd9pkzZ7Bjxw6UlZVBLpdbutfIZDIkJSVBo9Hg8ccfh8FgQFVVFV555RUEBwdj48aN2LNnT5+h/Orr8sPMlgAAGdpJREFU61FWVgYvLy+Eh4fj/vvvx759+/DnP/8Zb731FmJjY1FaWor/+7//w6effgpPT08cPHgQarUaf/zjHx3w6pEQBsrZLVu2WHIzISEBU6dOxdtvvw2z2YyUlBSr58lnnnkGmzdvthS9JSUlyMjIgFarRUFBAT766CPce++9OHv2LJ5//nkcO3bMst+nnnoKn3/+OaZOnYqlS5di+/btvWI1Go3QaDQ4fPgw1qxZg5KSEgQHB2PlypUoKSnBihUrkJmZieeeew7z5s2D0WjE7373O0yaNAkxMTHOeUEFIOmit6qqyvL4iSeewBNPPOHU/VdXVyM6OhqjR4/GiRMncPr0aaSlpUGr1UKj0Vj6Ah0/fhwffvghHnroIUyaNAkhISEAbnWa/+Uvf4m6urph9wtVq9VQq9VW/1ZeXj6sbdsjjtTUVKfF4GgqlQoqlUroMO7q9s/HzwIDAy35FxwcjM8++wxffPEF2traUFtbCwDo6urC2LFjIZPJ8M477+CLL75ARUUFzp07B7PZjPb29gH3a20fPxsoT8UkLS3N0v+TbHO393rmzJkoKChAcnIy5syZg2XLlmHy5MmD2vapU6fw+OOPW24q/c1vfoOamhoAQHx8PHbu3InW1lZUVlbiiSeewOjRowfc3pw5c+Dv7w/g1s2pv/71rwEAkyZNwrVr1wAAJ06cwHfffWdp9TeZTP1+FuLj4xEfHz+oYyHxGMr56eerVwOdJ2fNmgWj0YjvvvsOvr6+aG1tRVhYGPbv34/Lly/jueees2xPJpPhxx9/HHSskZGRAG6db++//37L6FWTJk3CTz/9hJs3b+Lrr7/GTz/9hG3btgG4daXvf//3f/steqWQt5IueoXm6ekJs9lsee7h4QGg781OJpMJ3d3d6Onp6VPcms1mdHd3w9vbu9e2urq6HBw9uSMvLy/LY5lMBrPZDJPJhOzsbERERAC4ddnZaDTi5s2bWLhwIf71X/8Vjz76KBYtWoQ///nPvfJ0sPsgulNgYCCOHz+Or776Cl9++SWef/55yw08t7s9f26f1MbauRcARo8ejejoaJSXl+PQoUPIzc29ayze3t69nnt69v3qNJlM+O1vf4slS5ZYYvnpp5/uum2Spp+HMRzoPCmTyZCQkGC5ipCQkACZTAaTyYSwsDC8/fbblu21tLRAoVAMelzg23P29nPuz0wmE8xmMw4cOABfX18At0ZPcsYQqkJyixvZhBIREYFjx46hra0NwD8mxJg7dy4+/vhjmM1mdHZ2QqPRYM6cOQgNDcX58+ctN9mdPXsWX3/9NR577DHcd999OHv2LIxGI7q6unD06FHLfjw8PNDd3e38AyS3MHfuXOzbtw+dnZ0wmUx49dVX8Yc//AHNzc0wGAxIT0/HvHnz8NVXX1nWuR3zk2yxf/9+rFu3DnPnzkVmZibmzp2L//mf/+mVT/fddx+ampoA3BoZ5OebSB9//HGcPHkSf/vb3wCgz6D6S5cuxUcffQSz2WzpfuTh4TGsxoS5c+eiqKgIBoMBwK1Z+7KysmzeHrkea+e6u50nFy5ciKqqKhw9etTSihoWFoaTJ0/i3LlzAG5dNX766actN60NtL/BGjVqFEJDQy1dCq9fv46kpCR8/vnnNm3PVbCl14HCwsKwePFi/OY3v8HIkSMxdepU+Pr6Qq1WY9OmTVCpVOjq6sKvf/1rrFixAt7e3ti2bRs2btyIjo4OyGQybNmyBb/4xS8QGBiIX/3qV5g/fz7kcjlmzZpluWM8NDQUO3fuxKpVq7Bjxw6Bj5qk5t/+7d/w5ptvYuHChejp6cHDDz+MtWvXws/PD0888QTmz58Pb29vPPjggwgKCkJzc3OvVobb8zM5OVnAIyFXsmDBAtTV1SEmJga+vr4ICAhAcnIyzp8/j+TkZGzfvh3/8R//gddeew0HDx7EtGnTLDcoP/TQQ8jMzMSyZctwzz339OlXHxwcjH/6p3/qNSxZUFAQfHx8kJCQYNOU7M888wx0Oh0WL14MmUyGgICAXn0/Sfqio6ORnJyMGzduWJY99NBD/Z4nJ02aBLlcjkceeQTd3d2Wmx6DgoKwYcMGvPzyyzCbzZabz+65555e+wsPDx9WjuXn52Pjxo1QqVTo7OxEbGwsnn76aZu35wpkZl5bdJjvvvsO3377reXGng8++AANDQ29LlkQEZFz/fjjj0hOTkZlZaXl0i4RSR9beh3oF7/4Bf74xz9Co9FYfvm70vBVRERSs23bNmg0Grz++usseIncDFt6iYiIiEjyeCMbEREREUkei16SLIPBgNjYWMtA8+vWrUNkZCTi4uIQFxdnGfqltrYWKpUKkZGRNt3AQkREROLHPr0kSQ0NDVCr1dBqtZZlTU1N+Pjjj6FQKCzLOjo6kJ2djb179yIgIACpqamorq62jElL5Cw7duzAkSNHANwa7jArKwu1tbXYsmULjEYj5s+fj4yMDAC3Zhxbv349bty4gUcffRSvv/661bFjiYjoH9jSS5Kk0WiQm5trKXDb29tx6dIlZGdnQ6VSobCwECaTCY2NjZg8eTICAwPh6ekJlUqFyspKgaMnd1NbW4uamhqUlJSgtLQUp0+fRkVFBbKzs7Fr1y4cPnwYTU1NqK6uBgBkZmYiJycHR48ehdlshkajEfgIiIjET3RNA3//+w2YTOK4t27s2FG4etUgdBhOJaZjHjFChnvvvefuK1qxefPmXs+vXLmC2bNnIzc3F/7+/khNTUVRURH8/PwsU5UCt6YY1el0Q9qXmHIWENd76AxiO15b8lYul2Pt2rWW8Y2nTJkCrVZr+UEGwPKDLCgoCB0dHQgNDQVwa2rQwsJCy0xgg9FfzorttbwT4xs+azEO51zrTNbyVuyvudjjA8Qfoz1zVnRFr8lkFlUBIaZYnEWKxxwYGIidO3danicnJ6O0tBRRUVG9pn7+eWrIoRDjl8XYsaOEDsGpXP14p06danms1Wpx5MgRPPvss1Z/kF2+fLnXcrlcPuQfagOdZ8X++Wd8w+cKMVrTX96K/XjEHh8g/hjtFZ/oil4iR/j++++h1WoRFRUFAJZZbsaPH2+ZuhQA9Hp9rz6/g3H1qkFUJwy53B96fZvQYTiN2I53xAiZzUX42bNnkZqaiqysLHh4ePTqk/7zDzKTyTTsH2oDxSeX+w85bmdifMPnCjESOQKLXpHyH+2LkT6Df3s6jN1ou97uwIhcm9lsxhtvvIHZs2fDz88PBw8exMKFCxESEoILFy6gubkZEydOREVFBRYtWiR0uCQAoT9z9fX1WL16NbKzs6FUKlFXV2f1B9mdP9SuXLlitx9qYvsBIfR7MlRie/2ssRbjcH6oCa2zq2dIRbzQOULCYtErUiN9PKFaUzbo9Q/9Pg7iPtUKKzg4GC+++CKSkpLQ3d2NyMhIxMbGAgDy8vKQlpYGo9GIiIgIREdHCxwtCUHIz1xLSwtWrlyJgoIChIWFAUC/P8gmTJgAHx8f1NfXY+bMmSgrK0N4eLidIhEXngfpbry9PJgjNGgseknSqqqqLI+XLl2KpUuX9lknLCwM5eXlzgyLqJc9e/bAaDQiLy/PsiwxMbHfH2T5+flQq9UwGAyYNm0aUlJShAqdiMhlsOglIhKYWq2GWq22+jdrP8iCg4NRVFTk6LCIiCSF4/QSERERkeSx6CUiIiIiyWPRS0RERESSx6KXiIiIiCSPRS8RERERSR6LXiIiIiKSPBa9RERERCR5LHqJiIiISPJY9BIRERGR5LHoJSIiIiLJY9FLRERERJLHopeIiIiIJI9FLxEREQ3Zjh07oFQqoVQqsXXrVgBAbW0tVCoVIiMjUVBQYFn3zJkziI+PR1RUFNavX4/u7m6hwiY3Nqii12AwIDY2FhcvXgTApCYiInJntbW1qKmpQUlJCUpLS3H69GlUVFQgOzsbu3btwuHDh9HU1ITq6moAQGZmJnJycnD06FGYzWZoNBqBj4Dc0V2L3oaGBiQlJUGr1QIAOjo6JJfU/qN9IZf79/kHwOpy/9G+AkdMREQkHLlcjrVr18Lb2xteXl6YMmUKtFotJk+ejMDAQHh6ekKlUqGyshJ//etf0dHRgdDQUABAfHw8KisrBT4Cckeed1tBo9EgNzcXWVlZAIDGxkZLUgOwJHVQUFCfpC4sLMSSJUscGL59jPTxhGpN2aDXP/T7OLQ5MB4iIiIxmzp1quWxVqvFkSNH8Oyzz0Iul1uWKxQK6HQ6XL58uddyuVwOnU435H2OHTtqeEFb9u9vl+2IdX+2EHuM9orvrkXv5s2bez2/M3nFmtSOJsYEsVdMYjw2IiISn7NnzyI1NRVZWVnw8PCwXBUGALPZDJlMBpPJBJlM1mf5UF29aoDJZO61zJbvK73eec1Wcrm/U/dnC7HHaC2+ESNkNtWLdy1679Rf8joyqR1NjB8aoWISU/LbmtREROR49fX1WL16NbKzs6FUKlFXVwe9Xm/5u16vh0KhwPjx43stv3LlChQKhRAhk5sb8ugNdyYvk5qIiMi9tLS0YOXKlcjPz4dSqQQAhISE4MKFC2hubkZPTw8qKioQHh6OCRMmwMfHB/X19QCAsrIyhIeHCxk+uakht/TentQTJ05ERUUFFi1a1CupZ86cyaQmIiKSqD179sBoNCIvL8+yLDExEXl5eUhLS4PRaERERASio6MBAPn5+VCr1TAYDJg2bRpSUlKECp3c2JCLXh8fHyY1uQSDwYDExES88847mDhxImpra7FlyxYYjUbMnz8fGRkZAG4Ntbd+/XrcuHEDjz76KF5//XV4eg75o0FE5DbUajXUarXVv5WXl/dZFhwcjKKiIkeHRTSgQX+zV1VVWR6HhYUxqUnUGhoaoFar+wy1t3fvXgQEBCA1NRXV1dWIiIhAZmYmNm3ahNDQUGRnZ0Oj0bjEqCNEREQ0eJyRjSTp56H2fu5XfvtQexw/koiIyP3wGi5JkjOH2hPjCBPuNuycUMfrbq8zEZErY9FLbsGRQ+0JMczeQMQ07Jwz2Ot47TVMIIfaIyISJxa9bsp/tC9G+lh/+619+XcYu9F2vd3RYTkMh9ojIiJybyx63ZS7Tb3MofaIiIjcG4tecgscao+IiMi9seglSeNQe0RERASw6CUiOxmon7g1rt5PnIiIXAuLXiKyC3frJ05ERK6Fk1MQERERkeSx6CUiIiIiyWPRS0RERESSx6KXiIiIiCSPRS8RERERSR6LXiIikTAYDIiNjcXFixcBALW1tVCpVIiMjERBQYFlvTNnziA+Ph5RUVFYv349uru7hQqZiMhlsOglIhKBhoYGJCUlQavVAgA6OjqQnZ2NXbt24fDhw2hqakJ1dTUAIDMzEzk5OTh69CjMZjM0Go1dYujs6oFc7j/of/6jfe2yXyIiZ+A4vUREIqDRaJCbm4usrCwAQGNjIyZPnozAwEAAgEqlQmVlJYKCgtDR0YHQ0FAAQHx8PAoLC7FkyZJhx+Dt5cGxlolIslj0EhGJwObNm3s9v3z5MuRyueW5QqGATqfrs1wul0On0w1pX2PHjhpesLeRy/3tti17EDoeofc/GK4QI5EjsOglIhIhk8kEmUxmeW42myGTyfpdPhRXrxpgMpn7LLelGNLrHdfWK7Z47kYu9xd0/4NhLcYRI2R2/SFEJFbs00tEJELjx4+HXq+3PNfr9VAoFH2WX7lyBQqFQogQiYhcCoteIiIRCgkJwYULF9Dc3Iyenh5UVFQgPDwcEyZMgI+PD+rr6wEAZWVlCA8PFzhaIiLxY/cGIiIR8vHxQV5eHtLS0mA0GhEREYHo6GgAQH5+PtRqNQwGA6ZNm4aUlBSBoyUiEj8WvUTkEvxH+2Kkj/VTlrW+nx3GbrRdb3d0WHZXVVVleRwWFoby8vI+6wQHB6OoqMiZYRERuTwWvUTkEkb6eHI4LSIistmw+vQmJydDqVQiLi4OcXFxaGhowKFDhxATE4PIyEjs27fPXnESERGRyHAWQXIlNrf0ms1maLVanDhxAp6etzaj0+mQkZGB4uJieHt7IzExEbNmzUJQUJDdAiYiIiLhNTQ0QK1W95lFcO/evQgICEBqaiqqq6sRERGBzMxMbNq0CaGhocjOzoZGo7HLhCpiY60b1kBD77lqNyxXZXPRe/78eQDA8uXLce3aNSxevBj33HMPZs+ejTFjxgAAoqKiUFlZiVWrVtknWnIZA/W/tIYffCIi1yKGWQTFht2wxM3movf69esICwvDq6++iq6uLqSkpGD+/Pl9ZhBqbGy0S6DkWvjBJyKSNmfOIgjYbyZBsc1IJ4Z4xBDDQOwVn81F74wZMzBjxgzL84SEBGzZsgUvvfSSZZktMwW5yqwwYkwQR8fk6tsHbvVDb21ttXTJ2bBhA3788Ufs3r0b3d3dWLZsGZYuXerwOIiIpMaRswgC1mcSFNusfWKLZzDEPpOgPWcRtLno/eabb9DV1YWwsDAAt5J4woQJVmcQGor+psd0JDEmqaNjcoXt23tqTPZDJyJyHM4iSGJn8+gNbW1t2Lp1K4xGIwwGA0pKSvDWW2/h1KlTaG1tRXt7O44dO8aZgkg0bu+H/vTTT+Pjjz9GbW2tpR+6n5+fpR86ERENDWcRJLGzuaX3ySefRENDAxYsWACTyYQlS5Zg5syZyMjIQEpKCrq6upCQkIDp06fbM14imzmqH7oYu+SIsfuNNa7eZcZVXmciZ+AsgiR2w5qcIj09Henp6b2WqVQqqFSqYQVF5AiO6ocuRJecgQjVP8sVusw4Y/v27pZDJHacRZBcBWdkI7fhqH7o1nDINiLpGczn+vYfT/xcE4kLi15yG21tbSgsLMSBAwfQ1dVl6YeemZmJ1tZW+Pr64tixY9i4ceOw9+WMIdsG+gK21mrJL2Ci4eFQjESujUUvuQ2p9UPnFzAREdHgseglt8J+6ERERO7J5iHLiIiIiIhcBYteIiIiIpI8Fr1EREREJHkseomIiIhI8lj0EhEREZHkseglIiIiIslj0UtEREREkseil4iIiIgkj0UvEREREUmeS8zI5j/aFyN9Bh9qh7EbbdfbHRgREREREbkSlyh6R/p4QrWmbNDrH/p9HNocGA8RERERuRZ2byAiIiIiyXOJll4iIiLqa6jd/zq7ehwYDZG4seglIiJyUbZ0/yNyV+zeQERERESSx6KXiIiIiCSP3RuIiIiIJGiwfb7lcn/LYykP+8qil4iIiEiChtrnG5D2sK/s3kBEREREkseil4iIiIgkj0UvEREREUmeQ4reQ4cOISYmBpGRkdi3b58jdkFkV8xZcjXMWXJFzFsSkt1vZNPpdCgoKEBxcTG8vb2RmJiIWbNmISgoyN67IrIL5iy5GuYsuSLmLQHCziJo96K3trYWs2fPxpgxYwAAUVFRqKysxKpVqwb1/0eMkFldrrjXd0hx9Led/jh6+7Zw9WMe7vad8RoDrpuzztrHUIg9p5yxfWfkraNyFnC/nBoqscUD8FwrtvfE1eMBHBvTSB9PvLDp2KDX36OOtFvOysxms9mm/9mPd999Fzdv3kRGRgYA4NNPP0VjYyM2btxoz90Q2Q1zllwNc5ZcEfOWhGb3Pr0mkwky2T8qcLPZ3Os5kdgwZ8nVMGfJFTFvSWh2L3rHjx8PvV5vea7X66FQKOy9GyK7Yc6Sq2HOkiti3pLQ7F70zpkzB6dOnUJrayva29tx7NgxhIeH23s3RHbDnCVXw5wlV8S8JaHZ/Ua2cePGISMjAykpKejq6kJCQgKmT59u790Q2Q1zllwNc5ZcEfOWhGb3G9mIiIiIiMSGM7IRERERkeSx6CUiIiIiyWPRS0RERESSx6KXiIiIiCSPRW8/duzYAaVSCaVSia1btwodjtO8+eabWLt2rdBhkA2YszQcBoMBsbGxuHjxotCh9OEKub1t2zbExMRAqVTigw8+EDqcfknp88KcHR53zFkWvVbU1taipqYGJSUlKC0txenTp3H8+HGhw3K4U6dOoaSkROgwyAbMWRqOhoYGJCUlQavVCh1KH66Q23V1dfjyyy9RXl6Ozz77DHv37sX58+eFDqsPKX1emLPD4645y6LXCrlcjrVr18Lb2xteXl6YMmUKLl26JHRYDnXt2jUUFBRgxYoVQodCNmDO0nBoNBrk5uaKcnYsV8jtxx57DB999BE8PT1x9epV9PT0wM/PT+iwepHa54U5OzzumrN2n5xCCqZOnWp5rNVqceTIEXzyyScCRuR4OTk5yMjIQEtLi9ChkA2YszQcmzdvFjqEfrlKbnt5eaGwsBDvv/8+oqOjMW7cOKFD6kVqnxfm7PC5Y86ypXcAZ8+exfLly5GVlYUHHnhA6HAc5tNPP0VAQADCwsKEDoWGiTlLUuUKub169WqcOnUKLS0t0Gg0Qodjwc+LMJiztnNUzrKltx/19fVYvXo1srOzoVQqhQ7HoQ4fPgy9Xo+4uDj89NNPuHnzJt544w1kZ2cLHRoNAXOWOStVYs/tc+fOobOzEw8//DB8fX0RGRmJ77//XuiwLPh5cT7m7PA4LGfN1MelS5fMs2bNMtfW1goditN99tln5ldeeUXoMGiImLPMWXt48sknzX/5y1+EDqMXV8jtL774whwfH282Go1mo9Fofv75580VFRVCh2WV1D4vzFnbuGvOsqXXij179sBoNCIvL8+yLDExEUlJSQJGRdQ/5ixJlSvkdkREBBobG7FgwQJ4eHggMjJSlK175BzMWfGSmc1ms9BBEBERERE5Em9kIyIiIiLJY9FLRERERJLHopeIiIiIJI9FLxERERFJHoteIiIiIpI8Fr1EREREJHkseomIiIhI8lj0EhEREZHk/X/J1FGuGekepQAAAABJRU5ErkJggg==\n", "text/plain": [ "
" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "# Checking normal distribution\n", "df.hist()" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "Even though some of data are not normalized, this is just for fun, why so serious? :)\n", "
" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "### Gender and Alcohol Consumption" ] }, { "cell_type": "code", "execution_count": 92, "metadata": {}, "outputs": [ { "data": { "text/html": [ "
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DalcWalc
sex
F1.2548081.956731
M1.7326202.663102
\n", "
" ], "text/plain": [ " Dalc Walc\n", "sex \n", "F 1.254808 1.956731\n", "M 1.732620 2.663102" ] }, "execution_count": 92, "metadata": {}, "output_type": "execute_result" }, { "data": { "image/png": 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\n", "text/plain": [ "
" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "# Gender on Alcohol Consumption\n", "ax = df.groupby('sex')[['Dalc', 'Walc']].mean().plot.bar()\n", "ax.set_title('Gender on Alcohol Consumption')\n", "ax.set_ylabel('Average of Alcohol Consumption')\n", "ax.set_xlabel('Gender')\n", "\n", "df.groupby('sex')[['Dalc', 'Walc']].mean().head()" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "As can be observed, males consumed alcohol more than female students both weekdays and weekends. But it doesn't seem significantly different.\n", "
** Dalc - workday alcohol consumption (numeric: from 1 - very low to 5 - very high)\n", "
** Walc - weekend alcohol consumption (numeric: from 1 - very low to 5 - very high)\n", "
" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "### Parent's cohabitation status and Alcohol Consumption" ] }, { "cell_type": "code", "execution_count": 93, "metadata": {}, "outputs": [ { "data": { "text/html": [ "
\n", "\n", "\n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", " \n", "
DalcWalc
Pstatus
A1.5609762.268293
T1.4717512.293785
\n", "
" ], "text/plain": [ " Dalc Walc\n", "Pstatus \n", "A 1.560976 2.268293\n", "T 1.471751 2.293785" ] }, "execution_count": 93, "metadata": {}, "output_type": "execute_result" }, { "data": { "image/png": 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\n", "text/plain": [ "
" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "# Parent's cohabitation status on Alcohol Consumption\n", "\n", "ax = df.groupby('Pstatus')[['Dalc', 'Walc']].mean().plot.bar()\n", "ax.set_title('Parent\\'s cohabitation status on Alcohol Consumption')\n", "ax.set_ylabel('Sum of Alcohol Consumption')\n", "ax.set_xlabel('Parent\\'s cohabitation status')\n", "\n", "df.groupby('Pstatus')[['Dalc', 'Walc']].mean().head()" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "By exploring Parent's cohabitation status, it was found that students whose parents were living apart (A) had a slightly higher alcohol consumption rate than the other. However, it should be noted that (A) reprents only 10% of all students, it still shows a higher rate. Therefore, it can be concluded that students whose parents were living apart comsumed alcohol significantly higher than the students whose parents were living together.\n", "
" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "### Guardians and Alcohol Consumption" ] }, { "cell_type": "code", "execution_count": 155, "metadata": {}, "outputs": [ { "name": "stdout", "output_type": "stream", "text": [ "{'father': 90, 'mother': 273, 'other': 32}\n" ] }, { "data": { "image/png": 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"text/plain": [ "" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "temp_data = df.groupby('guardian')['TotalAlc'].count()\n", "df_gu_count = temp_data.to_dict()\n", "\n", "ax = plt.figure(\n", " FigureClass=Waffle, \n", " rows=10, \n", " values=df_gu_count, \n", " legend={'loc': 'upper left', 'bbox_to_anchor': (1.1, 1)}\n", ")\n", "\n", "plt.title('Students\\' Guardians')\n", "print(df_gu_count)" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "According to the data collected, most of students lived with their mothers, followed by fathers and other consequently." ] }, { "cell_type": "code", "execution_count": 149, "metadata": {}, "outputs": [ { "data": { "text/html": [ "
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ageMeduFedutraveltimestudytimefailuresfamrelfreetimegooutDalcWalchealthabsencesG1G2G3TotalAlc
guardian
father16.4333332.6555562.7444441.4888892.0444440.2777783.9111113.2111112.9444441.5333332.3444443.7000003.97777811.11111111.15555610.6888893.877778
mother16.5824182.8315022.4871791.4212452.0219780.2673993.9377293.2161173.1684981.4505492.2967033.5311365.83516510.88278410.67765610.4835163.747253
other18.4062502.3125002.1875001.5625002.1250001.0625004.0937503.4687503.0625001.5937502.0937503.3437509.50000010.5625009.7812509.0625003.687500
\n", "
" ], "text/plain": [ " age Medu Fedu traveltime studytime failures \\\n", "guardian \n", "father 16.433333 2.655556 2.744444 1.488889 2.044444 0.277778 \n", "mother 16.582418 2.831502 2.487179 1.421245 2.021978 0.267399 \n", "other 18.406250 2.312500 2.187500 1.562500 2.125000 1.062500 \n", "\n", " famrel freetime goout Dalc Walc health \\\n", "guardian \n", "father 3.911111 3.211111 2.944444 1.533333 2.344444 3.700000 \n", "mother 3.937729 3.216117 3.168498 1.450549 2.296703 3.531136 \n", "other 4.093750 3.468750 3.062500 1.593750 2.093750 3.343750 \n", "\n", " absences G1 G2 G3 TotalAlc \n", "guardian \n", "father 3.977778 11.111111 11.155556 10.688889 3.877778 \n", "mother 5.835165 10.882784 10.677656 10.483516 3.747253 \n", "other 9.500000 10.562500 9.781250 9.062500 3.687500 " ] }, "execution_count": 149, "metadata": {}, "output_type": "execute_result" }, { "data": { "image/png": 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\n", "text/plain": [ "
" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "df_gu = df.groupby('guardian', axis=0).mean()\n", "\n", "colors_list = ['gold', 'yellowgreen', 'lightcoral', 'lightskyblue', 'lightgreen', 'pink']\n", "explode_list = [0.1, 0, 0] # ratio for each continent with which to offset each wedge.\n", "\n", "ax = df_gu['TotalAlc'].plot(kind='pie',\n", " figsize=(15, 10),\n", " autopct='%1.1f%%', \n", " startangle=90, \n", " shadow=True, \n", " labels=None, # turn off labels on pie chart\n", " pctdistance=1.12, # the ratio between the center of each pie slice and the start of the text generated by autopct \n", " colors=colors_list, # add custom colors\n", " explode=explode_list\n", " )\n", "\n", "ax.set_title('Alcohol Consumption based on Students\\' Guardians')\n", "ax.legend(df_gu.index.tolist())\n", "df_gu.head()" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "As can be observed from the pie chart depicted above, the average of alcohol consumption is almost identical. However, the students whose guardians are fathers had a slightly higher of alcohol consumption (34.3%)\n", "
" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "### Alcohol Consumption with Various Activities" ] }, { "cell_type": "code", "execution_count": 170, "metadata": {}, "outputs": [ { "data": { "text/plain": [ "Text(0.5, 0, 'Alcohol Consumption Levels (1-10)')" ] }, "execution_count": 170, "metadata": {}, "output_type": "execute_result" }, { "data": { "image/png": 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\n", "text/plain": [ "
" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "df_abs = df.groupby('TotalAlc')[['absences', 'failures', 'studytime', 'traveltime']].mean()\n", "\n", "ax = df_abs.plot(kind='area', \n", " alpha=0.3, # 0-1, default value a= 0.5\n", " stacked=True,\n", " figsize=(20, 10),\n", " )\n", "\n", "ax.set_title('Alcohol Consumption with Various Activities')\n", "ax.set_ylabel('Level of Activities')\n", "ax.set_xlabel('Alcohol Consumption Levels (1-10)')" ] }, { "cell_type": "markdown", "metadata": {}, "source": [] } ], "metadata": { "kernelspec": { "display_name": "Python 3", "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": "3.7.3" } }, "nbformat": 4, "nbformat_minor": 2 }