{ "cells": [ { "cell_type": "markdown", "metadata": {}, "source": [ "

Analyzing NYC High School Data

\n", "\n", "This guided project project has the purpose of analyzing and seeing the aspects that may influence the SAT scores in New York city high schools. \n", "The project consists in cleaning, combining and analyzing several datasets related to the [SAT scores](https://en.wikipedia.org/wiki/SAT) of high schoolers from different boroughs. Calculating the average of each school and checking the attributes per school. As explained in the [article](https://www.dataquest.io/blog/data-science-portfolio-project/):\n", "> The SAT, or Scholastic Aptitude Test, is a test that high schoolers take in the US before applying to college. Colleges take the test scores into account when making admissions decisions, so it's fairly important to do well on. The test is divided into 3 sections, each of which is scored out of 800 points. The total score is out of 2400 (although this has changed back and forth a few times, the scores in this dataset are out of 2400). High schools are often ranked by their average SAT scores, and high SAT scores are considered a sign of how good a school district is.\n", "\n", "The analysis reaches to look into the different characteristics of the schools to see how gender, localization and race differences influence the average SAT scores of the schools, to check out if there are evidences of the SAT tests being unfair with racial groups in the US." ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "## 1 Collecting our data\n", "\n", "To make an analysis like it, we need to take a great variety of data. The data we are going to use is described bellow:\n", "* [High School Directory](https://data.cityofnewyork.us/Education/2014-2015-DOE-High-School-Directory/n3p6-zve2) - directory containing information about each high school\n", "* [SAT scores by school](https://data.cityofnewyork.us/Education/SAT-Results/f9bf-2cp4) — SAT scores for each high school in New York City.\n", "* [School attendance](https://data.cityofnewyork.us/Education/School-Attendance-and-Enrollment-Statistics-by-Dis/7z8d-msnt) — attendance information on every school in NYC.\n", "* [Math test results](https://data.cityofnewyork.us/Education/NYS-Math-Test-Results-By-Grade-2006-2011-School-Le/jufi-gzgp) — math test results for every school in NYC.\n", "* [Class size](https://data.cityofnewyork.us/Education/2010-2011-Class-Size-School-level-detail/urz7-pzb3) — class size information for each school in NYC.\n", "* [AP test results](https://data.cityofnewyork.us/Education/AP-College-Board-2010-School-Level-Results/itfs-ms3e) — Advanced Placement exam results for each high school. Passing AP exams can get you college credit in the US.\n", "* [Graduation outcomes](https://data.cityofnewyork.us/Education/Graduation-Outcomes-Classes-Of-2005-2010-School-Le/vh2h-md7a) — percentage of students who graduated, and other outcome information.\n", "* [Demographics](https://data.cityofnewyork.us/Education/School-Demographics-and-Accountability-Snapshot-20/ihfw-zy9j) — demographic information for each school.\n", "* [School survey](https://data.cityofnewyork.us/Education/NYC-School-Survey-2011/mnz3-dyi8) — surveys of parents, teachers, and students at each school.\n", "* [School district maps](https://data.cityofnewyork.us/Education/School-Districts/r8nu-ymqj) — contains information on the layout of the school districts, so that we can map them out.\n", "\n", "To make it easier to use, all the datasets were uploaded in my Github repository that can be found in [this link](https://github.com/nathpignaton/guided_projects/tree/main/nyc-sat-analysis). \n", "\n", "And to complement our understanding about New York city, here are some background information to contextualize it better: \n", "- New York city is divided into 5 boroughs, which are essentially distinct regions;\n", "- Schools in New York city are divided into several school districts, each of which can contain dozens of schools;\n", "- Not all the schools in all of the dataset are high schools;\n", "- Each school in New York city has a unique code called a `DNB` or District Borough Number;" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "## 2 Understanding our data\n", "To start to learn about our datasets, we need to prepare the jupyter notebook with the libraries we are going to use. We are also going to change some default options so the information can be more clearly presented." ] }, { "cell_type": "markdown", "metadata": { "heading_collapsed": true }, "source": [ "### 2.1 Setting up the environment\n", "Lets import all libraries we need to clean, analyze and display the data." ] }, { "cell_type": "code", "execution_count": 1, "metadata": { "hidden": true }, "outputs": [], "source": [ "import numpy as np\n", "import pandas as pd\n", "import matplotlib.pyplot as plt\n", "import seaborn as sns\n", "\n", "# showing the graphs inline\n", "%matplotlib inline" ] }, { "cell_type": "markdown", "metadata": { "hidden": true }, "source": [ "To help the visualization of the information, we are going to change the default options." ] }, { "cell_type": "code", "execution_count": 2, "metadata": { "hidden": true }, "outputs": [ { "data": { "text/html": [ "\n", "\n" ], "text/plain": [ "" ] }, "execution_count": 2, "metadata": {}, "output_type": "execute_result" } ], "source": [ "# telling pandas to show all columns when asked\n", "pd.set_option('display.max_columns', None)\n", "\n", "# centering the image outputs\n", "from IPython.core.display import HTML\n", "HTML(\"\"\"\n", "\n", "\"\"\")" ] }, { "cell_type": "markdown", "metadata": { "heading_collapsed": true }, "source": [ "### 2.2 Opening and reading the csv files\n", "Now we are going to open our data from the Github repo and read it into pandas dataframes so we can start exploring it and cleaning it. First we are going to " ] }, { "cell_type": "code", "execution_count": 3, "metadata": { "hidden": true }, "outputs": [ { "name": "stdout", "output_type": "stream", "text": [ "\n", " ap_2010 \n", " Index(['DBN', 'SchoolName', 'AP Test Takers ', 'Total Exams Taken',\n", " 'Number of Exams with scores 3 4 or 5'],\n", " dtype='object')\n", "\n", " class_size \n", " Index(['CSD', 'BOROUGH', 'SCHOOL CODE', 'SCHOOL NAME', 'GRADE ',\n", " 'PROGRAM TYPE', 'CORE SUBJECT (MS CORE and 9-12 ONLY)',\n", " 'CORE COURSE (MS CORE and 9-12 ONLY)', 'SERVICE CATEGORY(K-9* ONLY)',\n", " 'NUMBER OF STUDENTS / SEATS FILLED', 'NUMBER OF SECTIONS',\n", " 'AVERAGE CLASS SIZE', 'SIZE OF SMALLEST CLASS', 'SIZE OF LARGEST CLASS',\n", " 'DATA SOURCE', 'SCHOOLWIDE PUPIL-TEACHER RATIO'],\n", " dtype='object')\n", "\n", " demographics \n", " Index(['DBN', 'Name', 'schoolyear', 'fl_percent', 'frl_percent',\n", " 'total_enrollment', 'prek', 'k', 'grade1', 'grade2', 'grade3', 'grade4',\n", " 'grade5', 'grade6', 'grade7', 'grade8', 'grade9', 'grade10', 'grade11',\n", " 'grade12', 'ell_num', 'ell_percent', 'sped_num', 'sped_percent',\n", " 'ctt_num', 'selfcontained_num', 'asian_num', 'asian_per', 'black_num',\n", " 'black_per', 'hispanic_num', 'hispanic_per', 'white_num', 'white_per',\n", " 'male_num', 'male_per', 'female_num', 'female_per'],\n", " dtype='object')\n", "\n", " graduation \n", " Index(['Demographic', 'DBN', 'School Name', 'Cohort', 'Total Cohort',\n", " 'Total Grads - n', 'Total Grads - % of cohort', 'Total Regents - n',\n", " 'Total Regents - % of cohort', 'Total Regents - % of grads',\n", " 'Advanced Regents - n', 'Advanced Regents - % of cohort',\n", " 'Advanced Regents - % of grads', 'Regents w/o Advanced - n',\n", " 'Regents w/o Advanced - % of cohort',\n", " 'Regents w/o Advanced - % of grads', 'Local - n', 'Local - % of cohort',\n", " 'Local - % of grads', 'Still Enrolled - n',\n", " 'Still Enrolled - % of cohort', 'Dropped Out - n',\n", " 'Dropped Out - % of cohort'],\n", " dtype='object')\n", "\n", " hs_directory \n", " Index(['dbn', 'school_name', 'borough', 'building_code', 'phone_number',\n", " 'fax_number', 'grade_span_min', 'grade_span_max', 'expgrade_span_min',\n", " 'expgrade_span_max', 'bus', 'subway', 'primary_address_line_1', 'city',\n", " 'state_code', 'postcode', 'website', 'total_students', 'campus_name',\n", " 'school_type', 'overview_paragraph', 'program_highlights',\n", " 'language_classes', 'advancedplacement_courses', 'online_ap_courses',\n", " 'online_language_courses', 'extracurricular_activities',\n", " 'psal_sports_boys', 'psal_sports_girls', 'psal_sports_coed',\n", " 'school_sports', 'partner_cbo', 'partner_hospital', 'partner_highered',\n", " 'partner_cultural', 'partner_nonprofit', 'partner_corporate',\n", " 'partner_financial', 'partner_other', 'addtl_info1', 'addtl_info2',\n", " 'start_time', 'end_time', 'se_services', 'ell_programs',\n", " 'school_accessibility_description', 'number_programs', 'priority01',\n", " 'priority02', 'priority03', 'priority04', 'priority05', 'priority06',\n", " 'priority07', 'priority08', 'priority09', 'priority10', 'Location 1',\n", " 'Community Board', 'Council District', 'Census Tract', 'BIN', 'BBL',\n", " 'NTA'],\n", " dtype='object')\n", "\n", " math_test_results \n", " Index(['DBN', 'Grade', 'Year', 'Category', 'Number Tested', 'Mean Scale Score',\n", " 'Level 1 #', 'Level 1 %', 'Level 2 #', 'Level 2 %', 'Level 3 #',\n", " 'Level 3 %', 'Level 4 #', 'Level 4 %', 'Level 3+4 #', 'Level 3+4 %'],\n", " dtype='object')\n", "\n", " sat_results \n", " Index(['DBN', 'SCHOOL NAME', 'Num of SAT Test Takers',\n", " 'SAT Critical Reading Avg. Score', 'SAT Math Avg. Score',\n", " 'SAT Writing Avg. Score'],\n", " dtype='object')\n", "\n", " school_attendence \n", " Index(['District', 'YTD % Attendance (Avg)', 'YTD Enrollment(Avg)'], dtype='object')\n" ] } ], "source": [ "# creating a list with the name of the csv files\n", "csv_files = ['ap_2010.csv', \n", " 'class_size.csv', \n", " 'demographics.csv', \n", " 'graduation.csv', \n", " 'hs_directory.csv', \n", " 'math_test_results.csv', \n", " 'sat_results.csv', \n", " 'school_attendence.csv']\n", "\n", "# populating the dataframes with the csv files from the repository\n", "data = {}\n", "for f in csv_files:\n", " d = pd.read_csv('https://raw.githubusercontent.com/nathpignaton/guided_projects/main/nyc-sat-analysis/{}'.format(f))\n", " # creating the key without the .csv in the name and storing the data\n", " data[f.replace('.csv', '')] = d\n", " \n", "# looking at the columns of each dataframe\n", "for k in data.keys():\n", " print('\\n {} \\n {}'.format(k, data[k].columns))" ] }, { "cell_type": "markdown", "metadata": { "hidden": true }, "source": [ "Looking at our data we can see some things:\n", "- Most of the datasets contain the `DBN` column;\n", "- Some fields look interesting for mapping;\n", "- Some of the datasets appear to contain multiple rows for each school, showing that we'll have to do some preprocessing. \n", "\n", "Before coming back to our dataframes, let's read the information in the survey txt files." ] }, { "cell_type": "markdown", "metadata": { "heading_collapsed": true }, "source": [ "### 2.3 Opening and reading the txt files\n", "Now we are going to open our survey data and read it into pandas dataframes, almost in the same way we did before. \n", "We're going to store each survey in a different dataframe, they'll be called `all_survey` and `d75_survey`, after it we'll concatenate both into one `survey` dataframe. This files need a specific encoding to be read: `windows-1252`." ] }, { "cell_type": "code", "execution_count": 4, "metadata": { "hidden": true, "scrolled": false }, "outputs": [ { "name": "stdout", "output_type": "stream", "text": [ "(1702, 2773)\n" ] }, { "data": { "text/html": [ "
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001M015M015P.S. 015 Roberto Clemente0No0.0Elementary 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101M019M019P.S. 019 Asher Levy0No0.0Elementary 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201M020M020P.S. 020 Anna Silver0No0.0Elementary 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301M034M034P.S. 034 Franklin D. Roosevelt0Yes0.0Elementary / Middle 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401M063M063P.S. 063 William McKinley0No0.0Elementary 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\n", "
" ], "text/plain": [ " dbn bn schoolname d75 studentssurveyed \\\n", "0 01M015 M015 P.S. 015 Roberto Clemente 0 No \n", "1 01M019 M019 P.S. 019 Asher Levy 0 No \n", "2 01M020 M020 P.S. 020 Anna Silver 0 No \n", "3 01M034 M034 P.S. 034 Franklin D. Roosevelt 0 Yes \n", "4 01M063 M063 P.S. 063 William McKinley 0 No \n", "\n", " highschool schooltype rr_s rr_t rr_p N_s N_t \\\n", "0 0.0 Elementary School NaN 88 60 NaN 22.0 \n", "1 0.0 Elementary School NaN 100 60 NaN 34.0 \n", "2 0.0 Elementary School NaN 88 73 NaN 42.0 \n", "3 0.0 Elementary / Middle School 89.0 73 50 145.0 29.0 \n", "4 0.0 Elementary School NaN 100 60 NaN 23.0 \n", "\n", " N_p nr_s nr_t nr_p saf_p_11 com_p_11 eng_p_11 aca_p_11 saf_t_11 \\\n", "0 90.0 0 25 150 8.5 7.6 7.5 7.8 7.5 \n", "1 161.0 0 33 269 8.4 7.6 7.6 7.8 8.6 \n", "2 367.0 0 48 505 8.9 8.3 8.3 8.6 7.6 \n", "3 151.0 163 40 301 8.8 8.2 8.0 8.5 7.0 \n", "4 90.0 0 23 151 8.7 7.9 8.1 7.9 8.4 \n", "\n", " com_t_11 eng_t_11 aca_t_11 saf_s_11 com_s_11 eng_s_11 aca_s_11 \\\n", "0 7.8 7.6 7.9 NaN NaN NaN NaN \n", "1 8.5 8.9 9.1 NaN NaN NaN NaN \n", "2 6.3 6.8 7.5 NaN NaN NaN NaN \n", "3 6.2 6.8 7.8 6.2 5.9 6.5 7.4 \n", "4 7.3 7.8 8.1 NaN NaN NaN NaN \n", "\n", " saf_tot_11 com_tot_11 eng_tot_11 aca_tot_11 p_q2h p_q7a p_q7b p_q7c \\\n", "0 8.0 7.7 7.5 7.9 8.0 8.2 8.3 7.5 \n", "1 8.5 8.1 8.2 8.4 7.7 7.9 8.0 7.3 \n", "2 8.2 7.3 7.5 8.0 8.1 8.8 8.9 8.5 \n", "3 7.3 6.7 7.1 7.9 8.1 8.5 8.8 8.2 \n", "4 8.5 7.6 7.9 8.0 8.0 8.4 8.6 8.0 \n", "\n", " p_q7d p_q8a p_q8b p_q8c p_q8d p_q8e p_q8f p_q2b p_q2d p_q2e \\\n", "0 7.9 6.8 8.7 9.7 8.7 9.9 9.9 7.7 8.3 7.9 \n", "1 7.7 6.5 8.8 9.4 8.7 10.0 9.9 7.5 8.2 7.9 \n", "2 8.4 7.6 9.2 9.4 9.2 9.8 9.7 8.4 8.8 8.5 \n", "3 8.3 7.3 9.2 9.4 9.1 9.8 9.7 8.3 8.7 8.3 \n", "4 8.0 6.5 8.8 9.6 9.4 10.0 10.0 7.6 8.5 8.0 \n", "\n", " p_q2f p_q2g p_q3a p_q3b p_q4b p_q4c p_q11c p_q2a p_q2c p_q3c \\\n", "0 8.1 7.5 7.3 6.7 7.6 7.9 7.5 8.0 7.4 8.7 \n", "1 8.0 7.2 7.0 6.9 8.0 8.4 7.4 7.6 7.1 9.0 \n", "2 8.3 8.0 7.6 7.3 8.6 8.7 8.4 8.8 8.2 8.8 \n", "3 8.1 7.6 7.6 7.5 8.6 8.6 8.4 8.5 8.1 8.8 \n", "4 8.2 7.4 7.8 7.2 8.1 7.9 7.8 8.2 8.3 9.2 \n", "\n", " p_q6a p_q6b p_q11d p_q11e p_q5 p_q4a p_q4d p_q4e p_q11a p_q11b \\\n", "0 6.3 6.6 7.6 7.6 7.4 7.8 7.4 NaN 8.3 7.5 \n", "1 6.4 6.5 7.6 7.8 8.6 7.7 7.8 NaN 8.3 7.6 \n", "2 7.9 6.8 8.5 8.5 8.7 8.6 8.5 NaN 8.9 8.4 \n", "3 7.3 6.8 8.2 8.3 8.0 8.7 8.3 NaN 8.8 8.3 \n", "4 7.4 7.0 7.9 7.9 8.8 8.2 7.8 NaN 8.1 7.6 \n", "\n", " p_q11f p_q1 p_q3d p_q9 p_q10 p_q12aa p_q12ab p_q12ac p_q12ad \\\n", "0 7.7 NaN NaN NaN NaN NaN NaN NaN NaN \n", "1 7.7 NaN NaN NaN NaN NaN NaN NaN NaN \n", "2 8.6 NaN NaN NaN NaN NaN NaN NaN NaN \n", "3 8.5 NaN NaN NaN NaN NaN NaN NaN NaN \n", "4 7.7 NaN NaN NaN NaN NaN NaN NaN NaN \n", "\n", " p_q12ba p_q12bb p_q12bc p_q12bd p_q1_1 p_q1_2 p_q1_3 p_q1_4 p_q1_5 \\\n", "0 NaN NaN NaN NaN 7.0 9.0 14.0 19.0 14.0 \n", "1 NaN NaN NaN NaN 11.0 16.0 14.0 15.0 16.0 \n", "2 NaN NaN NaN NaN 10.0 18.0 20.0 11.0 14.0 \n", "3 NaN NaN NaN NaN 5.0 9.0 7.0 11.0 6.0 \n", "4 NaN NaN NaN NaN 3.0 19.0 8.0 19.0 13.0 \n", "\n", " p_q1_6 p_q1_7 p_q1_8 p_q1_9 p_q1_10 p_q1_11 p_q1_12 p_q1_13 \\\n", "0 19.0 16.0 0.0 1.0 0.0 0.0 0.0 0.0 \n", "1 11.0 16.0 1.0 0.0 1.0 0.0 0.0 0.0 \n", "2 12.0 17.0 0.0 0.0 0.0 0.0 0.0 0.0 \n", "3 11.0 13.0 14.0 13.0 9.0 0.0 1.0 0.0 \n", "4 9.0 29.0 0.0 0.0 0.0 0.0 0.0 0.0 \n", "\n", " p_q1_14 p_q2a_1 p_q2a_2 p_q2a_3 p_q2a_4 p_q2a_5 p_q2b_1 p_q2b_2 \\\n", "0 0.0 47.0 48.0 6.0 0.0 0.0 40.0 50.0 \n", "1 0.0 44.0 43.0 9.0 4.0 0.0 42.0 42.0 \n", "2 0.0 64.0 36.0 0.0 0.0 0.0 54.0 45.0 \n", "3 0.0 57.0 41.0 1.0 1.0 1.0 53.0 45.0 \n", "4 0.0 57.0 37.0 1.0 4.0 0.0 41.0 51.0 \n", "\n", " p_q2b_3 p_q2b_4 p_q2b_5 p_q2c_1 p_q2c_2 p_q2c_3 p_q2c_4 p_q2c_5 \\\n", "0 9.0 0.0 1.0 38.0 51.0 8.0 3.0 0.0 \n", "1 12.0 2.0 1.0 39.0 35.0 19.0 4.0 2.0 \n", "2 1.0 0.0 0.0 50.0 48.0 3.0 0.0 0.0 \n", "3 1.0 1.0 0.0 49.0 46.0 5.0 1.0 0.0 \n", "4 3.0 5.0 0.0 53.0 41.0 2.0 1.0 2.0 \n", "\n", " p_q2d_1 p_q2d_2 p_q2d_3 p_q2d_4 p_q2d_5 p_q2e_1 p_q2e_2 p_q2e_3 \\\n", "0 53.0 43.0 1.0 2.0 0.0 46.0 47.0 5.0 \n", "1 50.0 46.0 3.0 0.0 1.0 45.0 48.0 5.0 \n", "2 66.0 34.0 1.0 0.0 0.0 58.0 41.0 2.0 \n", "3 62.0 35.0 1.0 1.0 1.0 55.0 40.0 2.0 \n", "4 61.0 35.0 2.0 1.0 0.0 52.0 40.0 5.0 \n", "\n", " p_q2e_4 p_q2e_5 p_q2f_1 p_q2f_2 p_q2f_3 p_q2f_4 p_q2f_5 p_q2g_1 \\\n", "0 2.0 0.0 45.0 47.0 5.0 0.0 3.0 44.0 \n", "1 2.0 1.0 35.0 41.0 1.0 1.0 22.0 40.0 \n", "2 0.0 0.0 48.0 43.0 1.0 1.0 7.0 46.0 \n", "3 2.0 1.0 46.0 46.0 3.0 1.0 4.0 44.0 \n", "4 3.0 0.0 48.0 39.0 4.0 1.0 8.0 43.0 \n", "\n", " p_q2g_2 p_q2g_3 p_q2g_4 p_q2g_5 p_q2h_1 p_q2h_2 p_q2h_3 p_q2h_4 \\\n", "0 35.0 16.0 2.0 2.0 49.0 43.0 6.0 1.0 \n", "1 38.0 15.0 5.0 3.0 42.0 43.0 6.0 3.0 \n", "2 46.0 5.0 1.0 2.0 46.0 48.0 3.0 1.0 \n", "3 41.0 14.0 1.0 0.0 48.0 44.0 4.0 1.0 \n", "4 40.0 10.0 6.0 1.0 46.0 46.0 4.0 2.0 \n", "\n", " p_q2h_5 p_q3a_1 p_q3a_2 p_q3a_3 p_q3a_4 p_q3a_5 p_q3b_1 p_q3b_2 \\\n", "0 1.0 36.0 35.0 16.0 8.0 5.0 31.0 34.0 \n", "1 5.0 34.0 29.0 21.0 12.0 4.0 32.0 34.0 \n", "2 3.0 43.0 30.0 18.0 7.0 2.0 38.0 34.0 \n", "3 3.0 44.0 33.0 12.0 6.0 6.0 45.0 33.0 \n", "4 2.0 44.0 28.0 22.0 5.0 1.0 39.0 32.0 \n", "\n", " p_q3b_3 p_q3b_4 p_q3b_5 p_q3c_1 p_q3c_2 p_q3c_3 p_q3c_4 p_q3c_5 \\\n", "0 15.0 14.0 6.0 44.0 31.0 15.0 8.0 1.0 \n", "1 18.0 9.0 6.0 43.0 39.0 11.0 5.0 2.0 \n", "2 14.0 8.0 5.0 41.0 39.0 13.0 5.0 3.0 \n", "3 10.0 5.0 8.0 47.0 33.0 7.0 8.0 5.0 \n", "4 16.0 6.0 8.0 57.0 29.0 9.0 2.0 2.0 \n", "\n", " p_q3d_1 p_q3d_2 p_q3d_3 p_q3d_4 p_q3d_5 p_q4a_1 p_q4a_2 p_q4a_3 \\\n", "0 33.0 36.0 22.0 7.0 2.0 35.0 53.0 4.0 \n", "1 35.0 23.0 27.0 13.0 2.0 36.0 49.0 11.0 \n", "2 37.0 33.0 20.0 8.0 2.0 52.0 43.0 2.0 \n", "3 39.0 33.0 18.0 7.0 3.0 55.0 40.0 2.0 \n", "4 45.0 28.0 22.0 5.0 0.0 49.0 42.0 3.0 \n", "\n", " p_q4a_4 p_q4a_5 p_q4b_1 p_q4b_2 p_q4b_3 p_q4b_4 p_q4b_5 p_q4c_1 \\\n", "0 2.0 6.0 33.0 49.0 14.0 0.0 3.0 36.0 \n", "1 1.0 3.0 39.0 50.0 9.0 1.0 1.0 49.0 \n", "2 1.0 2.0 51.0 46.0 1.0 1.0 1.0 56.0 \n", "3 0.0 3.0 55.0 40.0 3.0 1.0 1.0 57.0 \n", "4 3.0 2.0 43.0 48.0 7.0 2.0 0.0 45.0 \n", "\n", " p_q4c_2 p_q4c_3 p_q4c_4 p_q4c_5 p_q4d_1 p_q4d_2 p_q4d_3 p_q4d_4 \\\n", "0 52.0 8.0 0.0 3.0 34.0 46.0 13.0 1.0 \n", "1 43.0 6.0 1.0 2.0 35.0 48.0 4.0 3.0 \n", "2 39.0 3.0 0.0 2.0 51.0 42.0 3.0 0.0 \n", "3 36.0 4.0 1.0 3.0 51.0 38.0 6.0 1.0 \n", "4 40.0 7.0 3.0 5.0 42.0 44.0 3.0 6.0 \n", "\n", " p_q4d_5 p_q4e_1 p_q4e_2 p_q4e_3 p_q4e_4 p_q4e_5 p_q5a p_q5b p_q5c \\\n", "0 6.0 NaN NaN NaN NaN NaN 34.0 18.0 21.0 \n", "1 10.0 NaN NaN NaN NaN NaN 39.0 60.0 12.0 \n", "2 4.0 NaN NaN NaN NaN NaN 59.0 31.0 49.0 \n", "3 3.0 NaN NaN NaN NaN NaN 23.0 62.0 17.0 \n", "4 5.0 NaN NaN NaN NaN NaN 69.0 77.0 24.0 \n", "\n", " p_q5d p_q5e p_q5f p_q5g p_q5h p_q5i p_q5j p_q6a_1 p_q6a_2 p_q6a_3 \\\n", "0 6.0 0.0 37.0 7.0 52.0 13.0 34.0 20.0 45.0 22.0 \n", "1 7.0 2.0 62.0 11.0 65.0 16.0 32.0 27.0 36.0 25.0 \n", "2 11.0 12.0 52.0 14.0 64.0 17.0 28.0 35.0 52.0 6.0 \n", "3 7.0 23.0 42.0 7.0 42.0 23.0 21.0 34.0 45.0 13.0 \n", "4 8.0 1.0 34.0 22.0 62.0 30.0 22.0 36.0 46.0 11.0 \n", "\n", " p_q6a_4 p_q6a_5 p_q6b_1 p_q6b_2 p_q6b_3 p_q6b_4 p_q6b_5 p_q7a_1 \\\n", "0 6.0 7.0 16.0 38.0 5.0 0.0 41.0 39.0 \n", "1 6.0 6.0 18.0 27.0 1.0 0.0 54.0 41.0 \n", "2 1.0 5.0 24.0 32.0 5.0 1.0 39.0 55.0 \n", "3 3.0 5.0 23.0 31.0 4.0 1.0 42.0 49.0 \n", "4 6.0 1.0 28.0 33.0 0.0 5.0 34.0 45.0 \n", "\n", " p_q7a_2 p_q7a_3 p_q7a_4 p_q7a_5 p_q7b_1 p_q7b_2 p_q7b_3 p_q7b_4 \\\n", "0 54.0 2.0 1.0 3.0 38.0 57.0 2.0 0.0 \n", "1 48.0 7.0 3.0 1.0 45.0 43.0 6.0 3.0 \n", "2 43.0 1.0 1.0 1.0 58.0 40.0 1.0 1.0 \n", "3 46.0 2.0 1.0 2.0 58.0 39.0 1.0 1.0 \n", "4 51.0 1.0 2.0 1.0 48.0 51.0 1.0 0.0 \n", "\n", " p_q7b_5 p_q7c_1 p_q7c_2 p_q7c_3 p_q7c_4 p_q7c_5 p_q7d_1 p_q7d_2 \\\n", "0 2.0 33.0 51.0 5.0 6.0 6.0 43.0 50.0 \n", "1 3.0 33.0 43.0 11.0 3.0 10.0 42.0 37.0 \n", "2 0.0 50.0 42.0 1.0 1.0 5.0 53.0 41.0 \n", "3 0.0 51.0 37.0 5.0 2.0 5.0 52.0 41.0 \n", "4 0.0 41.0 49.0 3.0 3.0 2.0 49.0 39.0 \n", "\n", " p_q7d_3 p_q7d_4 p_q7d_5 p_q8a_1 p_q8a_2 p_q8a_3 p_q8a_4 p_q8a_5 \\\n", "0 4.0 1.0 1.0 32.0 32.0 11.0 9.0 16.0 \n", "1 11.0 1.0 9.0 25.0 34.0 6.0 12.0 23.0 \n", "2 2.0 0.0 4.0 33.0 34.0 8.0 2.0 23.0 \n", "3 2.0 1.0 4.0 30.0 37.0 6.0 4.0 22.0 \n", "4 3.0 4.0 6.0 17.0 40.0 11.0 5.0 26.0 \n", "\n", " p_q8b_1 p_q8b_2 p_q8b_3 p_q8b_4 p_q8b_5 p_q8c_1 p_q8c_2 p_q8c_3 \\\n", "0 61.0 17.0 2.0 3.0 16.0 71.0 5.0 1.0 \n", "1 59.0 13.0 3.0 3.0 23.0 69.0 5.0 3.0 \n", "2 71.0 11.0 3.0 1.0 14.0 74.0 3.0 2.0 \n", "3 63.0 13.0 1.0 1.0 21.0 68.0 5.0 2.0 \n", "4 69.0 8.0 4.0 5.0 14.0 80.0 3.0 3.0 \n", "\n", " p_q8c_4 p_q8c_5 p_q8d_1 p_q8d_2 p_q8d_3 p_q8d_4 p_q8d_5 p_q8e_1 \\\n", "0 0.0 24.0 60.0 14.0 1.0 5.0 21.0 82.0 \n", "1 1.0 23.0 55.0 8.0 3.0 5.0 29.0 72.0 \n", "2 2.0 19.0 69.0 9.0 2.0 2.0 18.0 85.0 \n", "3 1.0 23.0 67.0 9.0 3.0 2.0 19.0 74.0 \n", "4 0.0 13.0 65.0 13.0 1.0 0.0 22.0 85.0 \n", "\n", " p_q8e_2 p_q8e_3 p_q8e_4 p_q8e_5 p_q8f_1 p_q8f_2 p_q8f_3 p_q8f_4 \\\n", "0 2.0 0.0 0.0 15.0 83.0 4.0 0.0 0.0 \n", "1 0.0 0.0 0.0 28.0 69.0 1.0 1.0 0.0 \n", "2 1.0 1.0 1.0 12.0 82.0 2.0 1.0 2.0 \n", "3 1.0 1.0 0.0 24.0 73.0 1.0 1.0 1.0 \n", "4 0.0 0.0 0.0 15.0 84.0 0.0 0.0 0.0 \n", "\n", " p_q8f_5 p_q9_1 p_q9_2 p_q9_3 p_q9_4 p_q9_5 p_q9_6 p_q9_7 p_q9_8 \\\n", "0 13.0 10.0 23.0 21.0 12.0 6.0 8.0 6.0 6.0 \n", "1 30.0 9.0 13.0 17.0 12.0 9.0 7.0 2.0 20.0 \n", "2 14.0 3.0 14.0 19.0 12.0 9.0 5.0 4.0 23.0 \n", "3 23.0 6.0 9.0 17.0 17.0 16.0 8.0 3.0 16.0 \n", "4 16.0 5.0 18.0 24.0 3.0 6.0 3.0 10.0 16.0 \n", "\n", " p_q9_9 p_q9_10 p_q10a p_q10b p_q10c p_q10d p_q10e p_q10f p_q10g \\\n", "0 10.0 0.0 62.0 33.0 7.0 54.0 3.0 2.0 62.0 \n", "1 10.0 1.0 47.0 65.0 14.0 61.0 14.0 10.0 47.0 \n", "2 10.0 1.0 48.0 47.0 11.0 60.0 12.0 10.0 57.0 \n", "3 8.0 0.0 63.0 49.0 13.0 52.0 11.0 10.0 68.0 \n", "4 15.0 0.0 50.0 60.0 14.0 63.0 16.0 14.0 70.0 \n", "\n", " p_q10h p_q10i p_q10j p_q10k p_q10l p_q11a_1 p_q11a_2 p_q11a_3 \\\n", "0 12.0 7.0 37.0 1.0 1.0 56.0 40.0 3.0 \n", "1 20.0 11.0 52.0 2.0 1.0 57.0 38.0 4.0 \n", "2 18.0 13.0 55.0 4.0 4.0 69.0 29.0 2.0 \n", "3 28.0 11.0 49.0 3.0 3.0 66.0 31.0 3.0 \n", "4 27.0 14.0 66.0 3.0 0.0 54.0 38.0 6.0 \n", "\n", " p_q11a_4 p_q11b_1 p_q11b_2 p_q11b_3 p_q11b_4 p_q11c_1 p_q11c_2 \\\n", "0 1.0 38.0 49.0 12.0 1.0 43.0 43.0 \n", "1 1.0 42.0 46.0 10.0 2.0 39.0 47.0 \n", "2 0.0 55.0 42.0 3.0 0.0 56.0 42.0 \n", "3 0.0 55.0 39.0 6.0 0.0 56.0 39.0 \n", "4 2.0 44.0 42.0 9.0 4.0 48.0 40.0 \n", "\n", " p_q11c_3 p_q11c_4 p_q11d_1 p_q11d_2 p_q11d_3 p_q11d_4 p_q11e_1 \\\n", "0 12.0 2.0 42.0 47.0 10.0 1.0 43.0 \n", "1 12.0 2.0 43.0 44.0 13.0 1.0 44.0 \n", "2 2.0 1.0 57.0 40.0 3.0 0.0 55.0 \n", "3 5.0 0.0 54.0 39.0 7.0 0.0 52.0 \n", "4 9.0 2.0 49.0 39.0 10.0 1.0 46.0 \n", "\n", " p_q11e_2 p_q11e_3 p_q11e_4 p_q11f_1 p_q11f_2 p_q11f_3 p_q11f_4 \\\n", "0 46.0 9.0 2.0 47.0 43.0 6.0 5.0 \n", "1 47.0 8.0 1.0 44.0 45.0 9.0 1.0 \n", "2 43.0 1.0 0.0 58.0 40.0 1.0 0.0 \n", "3 45.0 3.0 0.0 58.0 38.0 4.0 0.0 \n", "4 47.0 7.0 1.0 49.0 37.0 9.0 4.0 \n", "\n", " p_q12aa_1 p_q12aa_2 p_q12aa_3 p_q12aa_4 p_q12aa_5 p_q12ab_1 \\\n", "0 18.0 40.0 19.0 3.0 21.0 22.0 \n", "1 15.0 36.0 18.0 4.0 26.0 15.0 \n", "2 24.0 40.0 13.0 4.0 19.0 20.0 \n", "3 30.0 46.0 9.0 2.0 13.0 28.0 \n", "4 11.0 48.0 19.0 5.0 17.0 10.0 \n", "\n", " p_q12ab_2 p_q12ab_3 p_q12ab_4 p_q12ab_5 p_q12ac_1 p_q12ac_2 \\\n", "0 33.0 11.0 3.0 30.0 20.0 48.0 \n", "1 36.0 11.0 6.0 33.0 18.0 40.0 \n", "2 45.0 10.0 2.0 23.0 22.0 52.0 \n", "3 47.0 6.0 2.0 17.0 31.0 49.0 \n", "4 49.0 15.0 2.0 24.0 8.0 54.0 \n", "\n", " p_q12ac_3 p_q12ac_4 p_q12ac_5 p_q12ad_1 p_q12ad_2 p_q12ad_3 \\\n", "0 9.0 3.0 20.0 23.0 47.0 6.0 \n", "1 14.0 4.0 25.0 21.0 36.0 17.0 \n", "2 9.0 1.0 16.0 27.0 49.0 9.0 \n", "3 6.0 4.0 10.0 36.0 44.0 6.0 \n", "4 14.0 7.0 17.0 14.0 56.0 10.0 \n", "\n", " p_q12ad_4 p_q12ad_5 p_q12ba_1 p_q12ba_2 p_q12ba_3 p_q12ba_4 \\\n", "0 3.0 21.0 19.0 30.0 14.0 6.0 \n", "1 3.0 23.0 12.0 28.0 23.0 6.0 \n", "2 1.0 14.0 21.0 42.0 9.0 7.0 \n", "3 2.0 11.0 21.0 38.0 14.0 5.0 \n", "4 6.0 14.0 8.0 29.0 25.0 5.0 \n", "\n", " p_q12ba_5 p_q12bb_1 p_q12bb_2 p_q12bb_3 p_q12bb_4 p_q12bb_5 \\\n", "0 31.0 16.0 33.0 11.0 7.0 33.0 \n", "1 32.0 11.0 28.0 20.0 8.0 34.0 \n", "2 21.0 15.0 45.0 10.0 5.0 25.0 \n", "3 22.0 19.0 38.0 13.0 6.0 24.0 \n", "4 32.0 7.0 29.0 23.0 5.0 36.0 \n", "\n", " p_q12bc_1 p_q12bc_2 p_q12bc_3 p_q12bc_4 p_q12bc_5 p_q12bd_1 \\\n", "0 18.0 35.0 10.0 6.0 31.0 19.0 \n", "1 11.0 34.0 17.0 5.0 32.0 15.0 \n", "2 18.0 45.0 11.0 5.0 21.0 18.0 \n", "3 22.0 41.0 11.0 5.0 20.0 22.0 \n", "4 7.0 29.0 21.0 7.0 36.0 7.0 \n", "\n", " p_q12bd_2 p_q12bd_3 p_q12bd_4 p_q12bd_5 p_N_q1_1 p_N_q1_2 p_N_q1_3 \\\n", "0 34.0 10.0 8.0 29.0 6.0 8.0 12.0 \n", "1 28.0 21.0 5.0 31.0 17.0 25.0 23.0 \n", "2 47.0 9.0 5.0 21.0 33.0 62.0 68.0 \n", "3 40.0 12.0 5.0 20.0 7.0 13.0 10.0 \n", "4 31.0 22.0 7.0 33.0 3.0 16.0 7.0 \n", "\n", " p_N_q1_4 p_N_q1_5 p_N_q1_6 p_N_q1_7 p_N_q1_8 p_N_q1_9 p_N_q1_10 \\\n", "0 16.0 12.0 16.0 14.0 0.0 1.0 0.0 \n", "1 24.0 25.0 17.0 26.0 1.0 0.0 1.0 \n", "2 37.0 47.0 42.0 58.0 0.0 0.0 0.0 \n", "3 16.0 9.0 15.0 18.0 20.0 19.0 13.0 \n", "4 16.0 11.0 8.0 25.0 0.0 0.0 0.0 \n", "\n", " p_N_q1_11 p_N_q1_12 p_N_q1_13 p_N_q1_14 p_N_q2a_1 p_N_q2a_2 \\\n", "0 0.0 0.0 0.0 0.0 42.0 43.0 \n", "1 0.0 0.0 0.0 0.0 71.0 69.0 \n", "2 0.0 0.0 0.0 0.0 230.0 128.0 \n", "3 0.0 1.0 0.0 0.0 85.0 61.0 \n", "4 0.0 0.0 0.0 0.0 51.0 33.0 \n", "\n", " p_N_q2a_3 p_N_q2a_4 p_N_q2a_5 p_N_q2b_1 p_N_q2b_2 p_N_q2b_3 \\\n", "0 5.0 0.0 0.0 34.0 43.0 8.0 \n", "1 14.0 7.0 0.0 68.0 68.0 19.0 \n", "2 1.0 0.0 1.0 192.0 158.0 3.0 \n", "3 2.0 1.0 1.0 79.0 68.0 2.0 \n", "4 1.0 4.0 0.0 36.0 45.0 3.0 \n", "\n", " p_N_q2b_4 p_N_q2b_5 p_N_q2c_1 p_N_q2c_2 p_N_q2c_3 p_N_q2c_4 \\\n", "0 0.0 1.0 33.0 45.0 7.0 3.0 \n", "1 4.0 2.0 63.0 57.0 31.0 6.0 \n", "2 1.0 1.0 177.0 170.0 9.0 0.0 \n", "3 1.0 0.0 71.0 67.0 7.0 1.0 \n", "4 4.0 0.0 46.0 36.0 2.0 1.0 \n", "\n", " p_N_q2c_5 p_N_q2d_1 p_N_q2d_2 p_N_q2d_3 p_N_q2d_4 p_N_q2d_5 \\\n", "0 0.0 46.0 37.0 1.0 2.0 0.0 \n", "1 4.0 80.0 73.0 5.0 0.0 2.0 \n", "2 0.0 230.0 118.0 2.0 0.0 1.0 \n", "3 0.0 92.0 52.0 2.0 1.0 1.0 \n", "4 2.0 52.0 30.0 2.0 1.0 0.0 \n", "\n", " p_N_q2e_1 p_N_q2e_2 p_N_q2e_3 p_N_q2e_4 p_N_q2e_5 p_N_q2f_1 \\\n", "0 39.0 40.0 4.0 2.0 0.0 40.0 \n", "1 71.0 76.0 8.0 3.0 1.0 55.0 \n", "2 205.0 144.0 6.0 0.0 0.0 168.0 \n", "3 81.0 59.0 3.0 3.0 1.0 66.0 \n", "4 46.0 35.0 4.0 3.0 0.0 40.0 \n", "\n", " p_N_q2f_2 p_N_q2f_3 p_N_q2f_4 p_N_q2f_5 p_N_q2g_1 p_N_q2g_2 \\\n", "0 41.0 4.0 0.0 3.0 38.0 30.0 \n", "1 65.0 2.0 2.0 34.0 63.0 59.0 \n", "2 150.0 4.0 3.0 25.0 161.0 163.0 \n", "3 67.0 5.0 1.0 6.0 64.0 59.0 \n", "4 33.0 3.0 1.0 7.0 38.0 35.0 \n", "\n", " p_N_q2g_3 p_N_q2g_4 p_N_q2g_5 p_N_q2h_1 p_N_q2h_2 p_N_q2h_3 \\\n", "0 14.0 2.0 2.0 42.0 37.0 5.0 \n", "1 23.0 8.0 4.0 65.0 66.0 9.0 \n", "2 19.0 4.0 6.0 162.0 170.0 10.0 \n", "3 20.0 2.0 0.0 68.0 63.0 6.0 \n", "4 9.0 5.0 1.0 39.0 39.0 3.0 \n", "\n", " p_N_q2h_4 p_N_q2h_5 p_N_q3a_1 p_N_q3a_2 p_N_q3a_3 p_N_q3a_4 \\\n", "0 1.0 1.0 32.0 31.0 14.0 7.0 \n", "1 5.0 8.0 55.0 47.0 34.0 19.0 \n", "2 2.0 10.0 154.0 106.0 64.0 24.0 \n", "3 2.0 4.0 63.0 47.0 17.0 8.0 \n", "4 2.0 2.0 39.0 25.0 19.0 4.0 \n", "\n", " p_N_q3a_5 p_N_q3b_1 p_N_q3b_2 p_N_q3b_3 p_N_q3b_4 p_N_q3b_5 \\\n", "0 4.0 26.0 29.0 13.0 12.0 5.0 \n", "1 6.0 51.0 54.0 29.0 14.0 10.0 \n", "2 8.0 136.0 122.0 51.0 29.0 19.0 \n", "3 9.0 65.0 48.0 14.0 8.0 11.0 \n", "4 1.0 34.0 28.0 14.0 5.0 7.0 \n", "\n", " p_N_q3c_1 p_N_q3c_2 p_N_q3c_3 p_N_q3c_4 p_N_q3c_5 p_N_q3d_1 \\\n", "0 38.0 27.0 13.0 7.0 1.0 29.0 \n", "1 68.0 62.0 18.0 8.0 3.0 56.0 \n", "2 144.0 137.0 44.0 16.0 11.0 131.0 \n", "3 68.0 48.0 10.0 11.0 7.0 56.0 \n", "4 50.0 25.0 8.0 2.0 2.0 40.0 \n", "\n", " p_N_q3d_2 p_N_q3d_3 p_N_q3d_4 p_N_q3d_5 p_N_q4a_1 p_N_q4a_2 \\\n", "0 31.0 19.0 6.0 2.0 31.0 47.0 \n", "1 37.0 44.0 21.0 3.0 58.0 79.0 \n", "2 118.0 71.0 28.0 6.0 188.0 153.0 \n", "3 48.0 26.0 10.0 5.0 79.0 57.0 \n", "4 25.0 19.0 4.0 0.0 43.0 37.0 \n", "\n", " p_N_q4a_3 p_N_q4a_4 p_N_q4a_5 p_N_q4b_1 p_N_q4b_2 p_N_q4b_3 \\\n", "0 4.0 2.0 5.0 29.0 43.0 12.0 \n", "1 17.0 2.0 5.0 62.0 80.0 14.0 \n", "2 8.0 2.0 8.0 181.0 165.0 5.0 \n", "3 3.0 0.0 5.0 81.0 58.0 5.0 \n", "4 3.0 3.0 2.0 38.0 42.0 6.0 \n", "\n", " p_N_q4b_4 p_N_q4b_5 p_N_q4c_1 p_N_q4c_2 p_N_q4c_3 p_N_q4c_4 \\\n", "0 0.0 3.0 32.0 46.0 7.0 0.0 \n", "1 1.0 2.0 79.0 69.0 9.0 1.0 \n", "2 2.0 3.0 198.0 140.0 10.0 1.0 \n", "3 1.0 1.0 80.0 51.0 5.0 1.0 \n", "4 2.0 0.0 39.0 35.0 6.0 3.0 \n", "\n", " p_N_q4c_5 p_N_q4d_1 p_N_q4d_2 p_N_q4d_3 p_N_q4d_4 p_N_q4d_5 \\\n", "0 3.0 28.0 38.0 11.0 1.0 5.0 \n", "1 3.0 56.0 77.0 6.0 4.0 16.0 \n", "2 6.0 178.0 146.0 11.0 1.0 14.0 \n", "3 4.0 73.0 55.0 9.0 1.0 5.0 \n", "4 4.0 37.0 39.0 3.0 5.0 4.0 \n", "\n", " p_N_q4e_1 p_N_q4e_2 p_N_q4e_3 p_N_q4e_4 p_N_q4e_5 p_N_q5a p_N_q5b \\\n", "0 NaN NaN NaN NaN NaN 31.0 16.0 \n", "1 NaN NaN NaN NaN NaN 62.0 97.0 \n", "2 NaN NaN NaN NaN NaN 216.0 113.0 \n", "3 NaN NaN NaN NaN NaN 34.0 93.0 \n", "4 NaN NaN NaN NaN NaN 62.0 69.0 \n", "\n", " p_N_q5c p_N_q5d p_N_q5e p_N_q5f p_N_q5g p_N_q5h p_N_q5i p_N_q5j \\\n", "0 19.0 5.0 0.0 33.0 6.0 47.0 12.0 31.0 \n", "1 20.0 12.0 4.0 100.0 17.0 104.0 26.0 52.0 \n", "2 180.0 40.0 44.0 192.0 52.0 234.0 63.0 103.0 \n", "3 25.0 10.0 35.0 64.0 10.0 64.0 34.0 32.0 \n", "4 22.0 7.0 1.0 31.0 20.0 56.0 27.0 20.0 \n", "\n", " p_N_q6a_1 p_N_q6a_2 p_N_q6a_3 p_N_q6a_4 p_N_q6a_5 p_N_q6b_1 \\\n", "0 18.0 40.0 19.0 5.0 6.0 13.0 \n", "1 43.0 57.0 39.0 9.0 10.0 27.0 \n", "2 126.0 187.0 22.0 3.0 19.0 78.0 \n", "3 49.0 64.0 18.0 5.0 7.0 31.0 \n", "4 32.0 41.0 10.0 5.0 1.0 23.0 \n", "\n", " p_N_q6b_2 p_N_q6b_3 p_N_q6b_4 p_N_q6b_5 p_N_q7a_1 p_N_q7a_2 \\\n", "0 31.0 4.0 0.0 33.0 35.0 49.0 \n", "1 41.0 2.0 0.0 82.0 64.0 75.0 \n", "2 104.0 16.0 3.0 129.0 197.0 152.0 \n", "3 41.0 5.0 1.0 56.0 72.0 67.0 \n", "4 27.0 0.0 4.0 28.0 40.0 45.0 \n", "\n", " p_N_q7a_3 p_N_q7a_4 p_N_q7a_5 p_N_q7b_1 p_N_q7b_2 p_N_q7b_3 \\\n", "0 2.0 1.0 3.0 34.0 51.0 2.0 \n", "1 11.0 5.0 1.0 70.0 68.0 10.0 \n", "2 4.0 2.0 2.0 204.0 140.0 4.0 \n", "3 3.0 1.0 3.0 83.0 56.0 2.0 \n", "4 1.0 2.0 1.0 42.0 45.0 1.0 \n", "\n", " p_N_q7b_4 p_N_q7b_5 p_N_q7c_1 p_N_q7c_2 p_N_q7c_3 p_N_q7c_4 \\\n", "0 0.0 2.0 28.0 44.0 4.0 5.0 \n", "1 5.0 4.0 52.0 67.0 17.0 5.0 \n", "2 2.0 0.0 176.0 148.0 4.0 4.0 \n", "3 1.0 0.0 72.0 53.0 7.0 3.0 \n", "4 0.0 0.0 36.0 43.0 3.0 3.0 \n", "\n", " p_N_q7c_5 p_N_q7d_1 p_N_q7d_2 p_N_q7d_3 p_N_q7d_4 p_N_q7d_5 \\\n", "0 5.0 31.0 36.0 3.0 1.0 1.0 \n", "1 16.0 49.0 43.0 13.0 1.0 10.0 \n", "2 17.0 150.0 117.0 5.0 1.0 11.0 \n", "3 7.0 60.0 48.0 2.0 1.0 5.0 \n", "4 2.0 34.0 27.0 2.0 3.0 4.0 \n", "\n", " p_N_q8a_1 p_N_q8a_2 p_N_q8a_3 p_N_q8a_4 p_N_q8a_5 p_N_q8b_1 \\\n", "0 27.0 27.0 9.0 8.0 14.0 53.0 \n", "1 39.0 53.0 10.0 18.0 36.0 92.0 \n", "2 107.0 113.0 25.0 6.0 77.0 229.0 \n", "3 43.0 53.0 9.0 6.0 32.0 88.0 \n", "4 15.0 35.0 10.0 4.0 23.0 58.0 \n", "\n", " p_N_q8b_2 p_N_q8b_3 p_N_q8b_4 p_N_q8b_5 p_N_q8c_1 p_N_q8c_2 \\\n", "0 15.0 2.0 3.0 14.0 60.0 4.0 \n", "1 20.0 5.0 4.0 36.0 106.0 7.0 \n", "2 34.0 9.0 4.0 45.0 238.0 9.0 \n", "3 18.0 2.0 2.0 30.0 95.0 7.0 \n", "4 7.0 3.0 4.0 12.0 70.0 3.0 \n", "\n", " p_N_q8c_3 p_N_q8c_4 p_N_q8c_5 p_N_q8d_1 p_N_q8d_2 p_N_q8d_3 \\\n", "0 1.0 0.0 20.0 52.0 12.0 1.0 \n", "1 5.0 1.0 35.0 86.0 13.0 4.0 \n", "2 8.0 7.0 60.0 222.0 28.0 7.0 \n", "3 3.0 2.0 32.0 94.0 13.0 4.0 \n", "4 3.0 0.0 11.0 57.0 11.0 1.0 \n", "\n", " p_N_q8d_4 p_N_q8d_5 p_N_q8e_1 p_N_q8e_2 p_N_q8e_3 p_N_q8e_4 \\\n", "0 4.0 18.0 70.0 2.0 0.0 0.0 \n", "1 7.0 45.0 110.0 0.0 0.0 0.0 \n", "2 7.0 59.0 274.0 2.0 3.0 4.0 \n", "3 3.0 27.0 103.0 2.0 2.0 0.0 \n", "4 0.0 19.0 74.0 0.0 0.0 0.0 \n", "\n", " p_N_q8e_5 p_N_q8f_1 p_N_q8f_2 p_N_q8f_3 p_N_q8f_4 p_N_q8f_5 p_N_q9_1 \\\n", "0 13.0 70.0 3.0 0.0 0.0 11.0 5.0 \n", "1 43.0 106.0 1.0 1.0 0.0 46.0 11.0 \n", "2 38.0 265.0 6.0 2.0 6.0 46.0 7.0 \n", "3 33.0 105.0 2.0 2.0 1.0 33.0 6.0 \n", "4 13.0 74.0 0.0 0.0 0.0 14.0 3.0 \n", "\n", " p_N_q9_2 p_N_q9_3 p_N_q9_4 p_N_q9_5 p_N_q9_6 p_N_q9_7 p_N_q9_8 \\\n", "0 12.0 11.0 6.0 3.0 4.0 3.0 3.0 \n", "1 16.0 21.0 15.0 11.0 9.0 2.0 25.0 \n", "2 37.0 50.0 32.0 23.0 12.0 11.0 59.0 \n", "3 9.0 18.0 18.0 17.0 8.0 3.0 17.0 \n", "4 11.0 15.0 2.0 4.0 2.0 6.0 10.0 \n", "\n", " p_N_q9_9 p_N_q9_10 p_N_q10a p_N_q10b p_N_q10c p_N_q10d p_N_q10e \\\n", "0 5.0 0.0 56.0 30.0 6.0 49.0 3.0 \n", "1 12.0 1.0 76.0 105.0 22.0 99.0 23.0 \n", "2 26.0 2.0 176.0 173.0 40.0 219.0 43.0 \n", "3 8.0 0.0 95.0 74.0 19.0 79.0 17.0 \n", "4 9.0 0.0 45.0 54.0 13.0 57.0 14.0 \n", "\n", " p_N_q10f p_N_q10g p_N_q10h p_N_q10i p_N_q10j p_N_q10k p_N_q10l \\\n", "0 2.0 56.0 11.0 6.0 33.0 1.0 1.0 \n", "1 16.0 75.0 33.0 18.0 83.0 4.0 2.0 \n", "2 36.0 210.0 65.0 48.0 203.0 16.0 13.0 \n", "3 15.0 102.0 42.0 16.0 74.0 4.0 5.0 \n", "4 13.0 63.0 24.0 13.0 59.0 3.0 0.0 \n", "\n", " p_N_q11a_1 p_N_q11a_2 p_N_q11a_3 p_N_q11a_4 p_N_q11b_1 p_N_q11b_2 \\\n", "0 50.0 36.0 3.0 1.0 33.0 42.0 \n", "1 89.0 59.0 7.0 2.0 66.0 72.0 \n", "2 246.0 105.0 6.0 0.0 193.0 147.0 \n", "3 97.0 45.0 5.0 0.0 78.0 56.0 \n", "4 49.0 34.0 5.0 2.0 40.0 38.0 \n", "\n", " p_N_q11b_3 p_N_q11b_4 p_N_q11c_1 p_N_q11c_2 p_N_q11c_3 p_N_q11c_4 \\\n", "0 10.0 1.0 38.0 38.0 11.0 2.0 \n", "1 16.0 3.0 62.0 74.0 19.0 3.0 \n", "2 12.0 1.0 195.0 146.0 6.0 3.0 \n", "3 9.0 0.0 79.0 54.0 7.0 0.0 \n", "4 8.0 4.0 43.0 36.0 8.0 2.0 \n", "\n", " p_N_q11d_1 p_N_q11d_2 p_N_q11d_3 p_N_q11d_4 p_N_q11e_1 p_N_q11e_2 \\\n", "0 37.0 42.0 9.0 1.0 38.0 41.0 \n", "1 68.0 70.0 20.0 1.0 69.0 75.0 \n", "2 201.0 140.0 9.0 1.0 191.0 149.0 \n", "3 75.0 55.0 10.0 0.0 73.0 64.0 \n", "4 44.0 35.0 9.0 1.0 41.0 42.0 \n", "\n", " p_N_q11e_3 p_N_q11e_4 p_N_q11f_1 p_N_q11f_2 p_N_q11f_3 p_N_q11f_4 \\\n", "0 8.0 2.0 41.0 38.0 5.0 4.0 \n", "1 13.0 1.0 70.0 72.0 15.0 2.0 \n", "2 4.0 1.0 202.0 140.0 5.0 0.0 \n", "3 4.0 0.0 82.0 54.0 6.0 0.0 \n", "4 6.0 1.0 44.0 33.0 8.0 4.0 \n", "\n", " p_N_q12aa_1 p_N_q12aa_2 p_N_q12aa_3 p_N_q12aa_4 p_N_q12aa_5 \\\n", "0 12.0 27.0 13.0 2.0 14.0 \n", "1 21.0 49.0 25.0 6.0 36.0 \n", "2 70.0 118.0 37.0 12.0 55.0 \n", "3 35.0 53.0 11.0 2.0 15.0 \n", "4 7.0 30.0 12.0 3.0 11.0 \n", "\n", " p_N_q12ab_1 p_N_q12ab_2 p_N_q12ab_3 p_N_q12ab_4 p_N_q12ab_5 \\\n", "0 14.0 21.0 7.0 2.0 19.0 \n", "1 20.0 49.0 15.0 8.0 45.0 \n", "2 58.0 130.0 29.0 5.0 65.0 \n", "3 31.0 53.0 7.0 2.0 19.0 \n", "4 6.0 29.0 9.0 1.0 14.0 \n", "\n", " p_N_q12ac_1 p_N_q12ac_2 p_N_q12ac_3 p_N_q12ac_4 p_N_q12ac_5 \\\n", "0 13.0 31.0 6.0 2.0 13.0 \n", "1 24.0 55.0 19.0 5.0 34.0 \n", "2 65.0 149.0 26.0 4.0 45.0 \n", "3 34.0 53.0 7.0 4.0 11.0 \n", "4 5.0 32.0 8.0 4.0 10.0 \n", "\n", " p_N_q12ad_1 p_N_q12ad_2 p_N_q12ad_3 p_N_q12ad_4 p_N_q12ad_5 \\\n", "0 14.0 29.0 4.0 2.0 13.0 \n", "1 29.0 50.0 23.0 4.0 31.0 \n", "2 78.0 141.0 26.0 4.0 40.0 \n", "3 39.0 48.0 7.0 2.0 12.0 \n", "4 9.0 35.0 6.0 4.0 9.0 \n", "\n", " p_N_q12ba_1 p_N_q12ba_2 p_N_q12ba_3 p_N_q12ba_4 p_N_q12ba_5 \\\n", "0 12.0 19.0 9.0 4.0 20.0 \n", "1 16.0 37.0 30.0 8.0 42.0 \n", "2 58.0 118.0 24.0 21.0 60.0 \n", "3 22.0 40.0 15.0 5.0 23.0 \n", "4 5.0 17.0 15.0 3.0 19.0 \n", "\n", " p_N_q12bb_1 p_N_q12bb_2 p_N_q12bb_3 p_N_q12bb_4 p_N_q12bb_5 \\\n", "0 10.0 20.0 7.0 4.0 20.0 \n", "1 14.0 37.0 26.0 10.0 45.0 \n", "2 42.0 122.0 26.0 14.0 69.0 \n", "3 19.0 38.0 13.0 6.0 24.0 \n", "4 4.0 16.0 13.0 3.0 20.0 \n", "\n", " p_N_q12bc_1 p_N_q12bc_2 p_N_q12bc_3 p_N_q12bc_4 p_N_q12bc_5 \\\n", "0 11.0 22.0 6.0 4.0 19.0 \n", "1 15.0 45.0 23.0 7.0 43.0 \n", "2 50.0 123.0 29.0 14.0 59.0 \n", "3 22.0 41.0 11.0 5.0 20.0 \n", "4 4.0 16.0 12.0 4.0 20.0 \n", "\n", " p_N_q12bd_1 p_N_q12bd_2 p_N_q12bd_3 p_N_q12bd_4 p_N_q12bd_5 t_q6d \\\n", "0 12.0 21.0 6.0 5.0 18.0 8.3 \n", "1 19.0 37.0 27.0 7.0 41.0 9.5 \n", "2 49.0 129.0 25.0 13.0 57.0 7.3 \n", "3 22.0 39.0 12.0 5.0 20.0 8.3 \n", "4 4.0 17.0 12.0 4.0 18.0 8.3 \n", "\n", " t_q6e t_q6f t_q11a t_q11b t_q11c t_q11d t_q11e t_q11f t_q11g \\\n", "0 7.9 8.1 6.0 6.3 7.9 6.8 5.2 8.1 6.5 \n", "1 9.1 9.2 8.0 8.5 9.0 8.1 7.5 9.0 7.1 \n", "2 6.2 6.9 6.3 5.9 8.1 8.9 6.5 7.7 7.8 \n", "3 7.0 7.7 5.3 5.5 7.2 7.5 5.9 7.4 5.2 \n", "4 8.4 8.6 8.0 8.8 8.9 8.9 6.5 8.8 7.4 \n", "\n", " t_q11h t_q11j t_q11k t_q11l t_q11m t_q11n t_q11o t_q1a t_q1b \\\n", "0 6.8 9.3 7.6 7.5 8.4 7.8 8.6 8.6 8.6 \n", "1 7.2 9.8 8.8 8.4 9.8 8.9 8.9 9.3 9.4 \n", "2 7.5 9.2 7.9 6.6 9.1 9.6 8.1 6.4 6.4 \n", "3 5.7 8.2 7.8 6.8 8.6 8.5 6.5 6.7 6.7 \n", "4 7.6 9.7 9.2 8.9 9.8 8.6 6.4 7.7 7.7 \n", "\n", " t_q1c t_q1f t_q1g t_q6h t_q8c t_q10b t_q10d t_q10e t_q4 t_q5a \\\n", "0 8.3 7.8 7.9 7.3 7.5 7.0 7.3 7.4 5.9 8.4 \n", "1 8.4 8.8 8.5 8.6 8.9 8.4 7.3 7.2 7.9 9.1 \n", "2 6.3 6.6 6.1 6.2 6.3 6.2 6.0 6.9 7.2 6.2 \n", "3 5.4 6.2 6.0 5.7 6.0 6.2 6.5 6.3 6.8 5.7 \n", "4 7.0 6.1 5.7 6.0 8.5 8.1 8.3 8.1 7.8 7.5 \n", "\n", " t_q5b t_q5c t_q6b t_q6c t_q7a t_q7d t_q7e t_q8a t_q8b t_q11i \\\n", "0 NaN 8.4 8.9 8.7 7.3 6.3 6.8 7.0 7.0 8.6 \n", "1 9.6 9.5 8.6 8.8 8.8 8.8 8.6 8.8 9.0 9.2 \n", "2 6.0 7.7 6.4 8.0 5.9 6.2 6.7 6.4 6.3 8.0 \n", "3 6.3 8.5 6.7 7.2 7.2 6.9 7.3 5.6 5.6 7.2 \n", "4 6.7 8.9 7.1 7.8 7.7 8.5 7.5 7.1 8.0 8.8 \n", "\n", " t_q1d t_q1e t_q2a t_q2b t_q2c t_q2d t_q2e t_q2f t_q3_1 t_q3_2 \\\n", "0 8.0 7.9 7.8 7.5 8.1 7.5 8.3 NaN 8.8 6.7 \n", "1 9.5 8.7 9.5 9.7 9.6 9.2 9.2 NaN 9.8 5.8 \n", "2 7.0 6.7 7.8 8.5 7.9 7.4 7.2 NaN 9.9 6.8 \n", "3 8.0 6.6 7.7 8.6 8.1 8.3 7.8 NaN 10.0 8.6 \n", "4 7.9 7.1 9.3 9.4 9.2 8.6 8.4 NaN 9.8 7.1 \n", "\n", " t_q6a t_q6g t_q6i t_q6j t_q6k t_q6l t_q7b t_q7c t_q6m t_q9 \\\n", "0 7.7 8.1 9.2 8.2 9.2 9.2 6.2 6.8 NaN NaN \n", "1 8.6 9.2 9.3 9.6 9.6 9.8 8.2 8.8 NaN NaN \n", "2 6.2 7.5 7.1 7.5 7.8 7.9 6.8 7.3 NaN NaN \n", "3 6.7 6.7 7.6 7.0 8.1 8.2 6.9 7.9 NaN NaN \n", "4 5.9 7.8 7.5 7.9 7.6 9.0 7.5 8.2 NaN NaN \n", "\n", " t_q10a t_q10c t_q12a t_q12b t_q12c t_q12d t_q13a t_q13b t_q13c \\\n", "0 NaN NaN NaN NaN NaN NaN NaN NaN NaN \n", "1 NaN NaN NaN NaN NaN NaN NaN NaN NaN \n", "2 NaN NaN NaN NaN NaN NaN NaN NaN NaN \n", "3 NaN NaN NaN NaN NaN NaN NaN NaN NaN \n", "4 NaN NaN NaN NaN NaN NaN NaN NaN NaN \n", "\n", " t_q13d t_q14 t_q15a t_q15b t_q15c t_q15d t_q15e t_q15f t_q1a_1 \\\n", "0 NaN NaN NaN NaN NaN NaN NaN NaN 62.0 \n", "1 NaN NaN NaN NaN NaN NaN NaN NaN 85.0 \n", "2 NaN NaN NaN NaN NaN NaN NaN NaN 33.0 \n", "3 NaN NaN NaN NaN NaN NaN NaN NaN 31.0 \n", "4 NaN NaN NaN NaN NaN NaN NaN NaN 41.0 \n", "\n", " t_q1a_2 t_q1a_3 t_q1a_4 t_q1b_1 t_q1b_2 t_q1b_3 t_q1b_4 t_q1c_1 \\\n", "0 33.0 5.0 0.0 62.0 33.0 5.0 0.0 62.0 \n", "1 12.0 0.0 3.0 91.0 3.0 3.0 3.0 68.0 \n", "2 43.0 7.0 17.0 36.0 36.0 14.0 14.0 29.0 \n", "3 48.0 10.0 10.0 31.0 45.0 17.0 7.0 21.0 \n", "4 55.0 0.0 5.0 36.0 59.0 5.0 0.0 30.0 \n", "\n", " t_q1c_2 t_q1c_3 t_q1c_4 t_q1d_1 t_q1d_2 t_q1d_3 t_q1d_4 t_q1e_1 \\\n", "0 24.0 14.0 0.0 40.0 60.0 0.0 0.0 48.0 \n", "1 24.0 3.0 6.0 85.0 15.0 0.0 0.0 79.0 \n", "2 45.0 12.0 14.0 31.0 54.0 10.0 5.0 33.0 \n", "3 41.0 17.0 21.0 39.0 61.0 0.0 0.0 31.0 \n", "4 52.0 13.0 4.0 48.0 43.0 10.0 0.0 30.0 \n", "\n", " t_q1e_2 t_q1e_3 t_q1e_4 t_q1f_1 t_q1f_2 t_q1f_3 t_q1f_4 t_q1g_1 \\\n", "0 43.0 10.0 0.0 43.0 48.0 10.0 0.0 48.0 \n", "1 12.0 0.0 9.0 79.0 12.0 3.0 6.0 68.0 \n", "2 43.0 14.0 10.0 40.0 33.0 10.0 17.0 38.0 \n", "3 41.0 21.0 7.0 28.0 45.0 14.0 14.0 24.0 \n", "4 57.0 9.0 4.0 30.0 39.0 13.0 17.0 22.0 \n", "\n", " t_q1g_2 t_q1g_3 t_q1g_4 t_q2a_1 t_q2a_2 t_q2a_3 t_q2a_4 t_q2b_1 \\\n", "0 43.0 10.0 0.0 38.0 57.0 5.0 0.0 29.0 \n", "1 26.0 0.0 6.0 88.0 9.0 3.0 0.0 91.0 \n", "2 24.0 21.0 17.0 48.0 40.0 10.0 2.0 56.0 \n", "3 52.0 3.0 21.0 41.0 48.0 10.0 0.0 61.0 \n", "4 43.0 17.0 17.0 78.0 22.0 0.0 0.0 81.0 \n", "\n", " t_q2b_2 t_q2b_3 t_q2b_4 t_q2c_1 t_q2c_2 t_q2c_3 t_q2c_4 t_q2d_1 \\\n", "0 67.0 5.0 0.0 43.0 57.0 0.0 0.0 38.0 \n", "1 9.0 0.0 0.0 91.0 6.0 3.0 0.0 82.0 \n", "2 44.0 0.0 0.0 44.0 51.0 5.0 0.0 29.0 \n", "3 36.0 4.0 0.0 54.0 36.0 11.0 0.0 55.0 \n", "4 19.0 0.0 0.0 76.0 24.0 0.0 0.0 65.0 \n", "\n", " t_q2d_2 t_q2d_3 t_q2d_4 t_q2e_1 t_q2e_2 t_q2e_3 t_q2e_4 t_q2f_1 \\\n", "0 48.0 14.0 0.0 52.0 43.0 5.0 0.0 NaN \n", "1 15.0 0.0 3.0 85.0 9.0 3.0 3.0 NaN \n", "2 64.0 7.0 0.0 32.0 54.0 15.0 0.0 NaN \n", "3 38.0 7.0 0.0 48.0 38.0 14.0 0.0 NaN \n", "4 26.0 9.0 0.0 61.0 30.0 9.0 0.0 NaN \n", "\n", " t_q2f_2 t_q2f_3 t_q2f_4 t_q3a_1 t_q3a_2 t_q3a_3 t_q3b_1 t_q3b_2 \\\n", "0 NaN NaN NaN 45.0 27.0 18.0 5.0 14.0 \n", "1 NaN NaN NaN 9.0 65.0 24.0 88.0 6.0 \n", "2 NaN NaN NaN 90.0 7.0 0.0 2.0 19.0 \n", "3 NaN NaN NaN 3.0 34.0 55.0 97.0 38.0 \n", "4 NaN NaN NaN 83.0 0.0 9.0 87.0 4.0 \n", "\n", " t_q3b_3 t_q3c_1 t_q3c_2 t_q3c_3 t_q3d_1 t_q3d_2 t_q3d_3 t_q3e_1 \\\n", "0 59.0 36.0 27.0 23.0 27.0 32.0 27.0 0.0 \n", "1 3.0 6.0 18.0 74.0 47.0 0.0 47.0 0.0 \n", "2 71.0 55.0 31.0 17.0 10.0 21.0 62.0 26.0 \n", "3 0.0 59.0 41.0 17.0 14.0 24.0 52.0 90.0 \n", "4 0.0 48.0 35.0 13.0 0.0 4.0 83.0 0.0 \n", "\n", " t_q3e_2 t_q3e_3 t_q3f_1 t_q3f_2 t_q3f_3 t_q3g_1 t_q3g_2 t_q3g_3 \\\n", "0 0.0 82.0 50.0 14.0 32.0 27.0 9.0 59.0 \n", "1 0.0 97.0 94.0 3.0 0.0 59.0 0.0 38.0 \n", "2 5.0 64.0 90.0 2.0 0.0 10.0 10.0 74.0 \n", "3 0.0 7.0 90.0 28.0 3.0 24.0 7.0 62.0 \n", "4 0.0 87.0 17.0 48.0 26.0 61.0 0.0 30.0 \n", "\n", " t_q3h_1 t_q3h_2 t_q3h_3 t_q3i_1 t_q3i_2 t_q3i_3 t_q3j_1 t_q3j_2 \\\n", "0 95.0 0.0 0.0 0.0 32.0 59.0 50.0 59.0 \n", "1 97.0 0.0 0.0 3.0 21.0 74.0 56.0 47.0 \n", "2 90.0 5.0 0.0 10.0 76.0 12.0 33.0 62.0 \n", "3 97.0 17.0 0.0 24.0 79.0 0.0 48.0 79.0 \n", "4 91.0 0.0 0.0 9.0 70.0 13.0 30.0 57.0 \n", "\n", " t_q3j_3 t_q4_1 t_q4_2 t_q4_3 t_q4_4 t_q5a_1 t_q5a_2 t_q5a_3 \\\n", "0 0.0 10.0 57.0 33.0 0.0 67.0 19.0 14.0 \n", "1 6.0 48.0 42.0 6.0 3.0 85.0 6.0 6.0 \n", "2 7.0 26.0 64.0 10.0 0.0 31.0 40.0 12.0 \n", "3 3.0 30.0 48.0 19.0 4.0 21.0 45.0 21.0 \n", "4 9.0 50.0 40.0 5.0 5.0 50.0 27.0 9.0 \n", "\n", " t_q5a_4 t_q5a_5 t_q5b_1 t_q5b_2 t_q5b_3 t_q5b_4 t_q5b_5 t_q5c_1 \\\n", "0 0.0 0.0 0.0 0.0 0.0 0.0 100.0 62.0 \n", "1 3.0 0.0 91.0 6.0 3.0 0.0 0.0 88.0 \n", "2 17.0 0.0 26.0 40.0 19.0 14.0 0.0 38.0 \n", "3 14.0 0.0 31.0 38.0 21.0 10.0 0.0 66.0 \n", "4 9.0 5.0 0.0 4.0 0.0 0.0 96.0 77.0 \n", "\n", " t_q5c_2 t_q5c_3 t_q5c_4 t_q5c_5 t_q6a_1 t_q6a_2 t_q6a_3 t_q6a_4 \\\n", "0 29.0 10.0 0.0 0.0 35.0 60.0 5.0 0.0 \n", "1 9.0 3.0 0.0 0.0 71.0 21.0 6.0 3.0 \n", "2 52.0 7.0 0.0 2.0 31.0 40.0 12.0 17.0 \n", "3 24.0 10.0 0.0 0.0 28.0 52.0 14.0 7.0 \n", "4 14.0 9.0 0.0 0.0 17.0 52.0 22.0 9.0 \n", "\n", " t_q6b_1 t_q6b_2 t_q6b_3 t_q6b_4 t_q6c_1 t_q6c_2 t_q6c_3 t_q6c_4 \\\n", "0 67.0 33.0 0.0 0.0 67.0 29.0 5.0 0.0 \n", "1 74.0 15.0 9.0 3.0 74.0 21.0 3.0 3.0 \n", "2 33.0 38.0 17.0 12.0 52.0 40.0 2.0 5.0 \n", "3 31.0 48.0 10.0 10.0 45.0 41.0 0.0 14.0 \n", "4 30.0 57.0 9.0 4.0 43.0 48.0 9.0 0.0 \n", "\n", " t_q6d_1 t_q6d_2 t_q6d_3 t_q6d_4 t_q6e_1 t_q6e_2 t_q6e_3 t_q6e_4 \\\n", "0 52.0 43.0 5.0 0.0 37.0 63.0 0.0 0.0 \n", "1 85.0 15.0 0.0 0.0 76.0 21.0 3.0 0.0 \n", "2 31.0 57.0 12.0 0.0 17.0 55.0 26.0 2.0 \n", "3 52.0 45.0 3.0 0.0 34.0 48.0 10.0 7.0 \n", "4 52.0 43.0 4.0 0.0 61.0 35.0 0.0 4.0 \n", "\n", " t_q6f_1 t_q6f_2 t_q6f_3 t_q6f_4 t_q6g_1 t_q6g_2 t_q6g_3 t_q6g_4 \\\n", "0 47.0 47.0 5.0 0.0 48.0 48.0 5.0 0.0 \n", "1 79.0 18.0 3.0 0.0 79.0 18.0 3.0 0.0 \n", "2 31.0 48.0 19.0 2.0 38.0 51.0 8.0 3.0 \n", "3 45.0 45.0 7.0 3.0 14.0 75.0 7.0 4.0 \n", "4 61.0 35.0 4.0 0.0 52.0 29.0 19.0 0.0 \n", "\n", " t_q6h_1 t_q6h_2 t_q6h_3 t_q6h_4 t_q6i_1 t_q6i_2 t_q6i_3 t_q6i_4 \\\n", "0 33.0 52.0 14.0 0.0 76.0 24.0 0.0 0.0 \n", "1 70.0 24.0 0.0 6.0 88.0 6.0 3.0 3.0 \n", "2 28.0 38.0 26.0 8.0 38.0 41.0 15.0 5.0 \n", "3 14.0 54.0 21.0 11.0 43.0 43.0 14.0 0.0 \n", "4 24.0 43.0 24.0 10.0 38.0 52.0 5.0 5.0 \n", "\n", " t_q6j_1 t_q6j_2 t_q6j_3 t_q6j_4 t_q6k_1 t_q6k_2 t_q6k_3 t_q6k_4 \\\n", "0 45.0 55.0 0.0 0.0 80.0 15.0 5.0 0.0 \n", "1 91.0 6.0 3.0 0.0 91.0 6.0 3.0 0.0 \n", "2 49.0 38.0 3.0 10.0 33.0 67.0 0.0 0.0 \n", "3 36.0 46.0 11.0 7.0 54.0 36.0 11.0 0.0 \n", "4 48.0 48.0 0.0 5.0 52.0 33.0 5.0 10.0 \n", "\n", " t_q6l_1 t_q6l_2 t_q6l_3 t_q6l_4 t_q6m_1 t_q6m_2 t_q6m_3 t_q6m_4 \\\n", "0 75.0 25.0 0.0 0.0 62.0 38.0 0.0 0.0 \n", "1 94.0 6.0 0.0 0.0 85.0 9.0 6.0 0.0 \n", "2 38.0 59.0 3.0 0.0 28.0 59.0 13.0 0.0 \n", "3 46.0 54.0 0.0 0.0 43.0 46.0 11.0 0.0 \n", "4 71.0 29.0 0.0 0.0 71.0 29.0 0.0 0.0 \n", "\n", " t_q7a_1 t_q7a_2 t_q7a_3 t_q7a_4 t_q7a_5 t_q7b_1 t_q7b_2 t_q7b_3 \\\n", "0 33.0 57.0 5.0 5.0 0.0 24.0 43.0 29.0 \n", "1 70.0 21.0 3.0 3.0 3.0 67.0 15.0 9.0 \n", "2 16.0 50.0 29.0 5.0 0.0 26.0 58.0 5.0 \n", "3 39.0 39.0 11.0 7.0 4.0 32.0 46.0 18.0 \n", "4 50.0 35.0 10.0 5.0 0.0 40.0 45.0 15.0 \n", "\n", " t_q7b_4 t_q7b_5 t_q7c_1 t_q7c_2 t_q7c_3 t_q7c_4 t_q7c_5 t_q7d_1 \\\n", "0 5.0 0.0 24.0 57.0 19.0 0.0 0.0 14.0 \n", "1 6.0 3.0 73.0 18.0 0.0 6.0 3.0 67.0 \n", "2 8.0 3.0 29.0 61.0 5.0 3.0 3.0 18.0 \n", "3 4.0 0.0 43.0 50.0 7.0 0.0 0.0 39.0 \n", "4 0.0 0.0 55.0 35.0 10.0 0.0 0.0 60.0 \n", "\n", " t_q7d_2 t_q7d_3 t_q7d_4 t_q7d_5 t_q7e_1 t_q7e_2 t_q7e_3 t_q7e_4 \\\n", "0 57.0 24.0 0.0 5.0 19.0 71.0 5.0 5.0 \n", "1 24.0 6.0 0.0 3.0 67.0 21.0 9.0 0.0 \n", "2 53.0 26.0 3.0 0.0 24.0 55.0 18.0 3.0 \n", "3 36.0 11.0 11.0 4.0 36.0 43.0 11.0 4.0 \n", "4 35.0 5.0 0.0 0.0 45.0 40.0 10.0 5.0 \n", "\n", " t_q7e_5 t_q8a_1 t_q8a_2 t_q8a_3 t_q8a_4 t_q8b_1 t_q8b_2 t_q8b_3 \\\n", "0 0.0 30.0 50.0 20.0 0.0 20.0 70.0 10.0 \n", "1 3.0 68.0 29.0 3.0 0.0 74.0 24.0 3.0 \n", "2 0.0 23.0 52.0 20.0 5.0 23.0 52.0 18.0 \n", "3 7.0 10.0 48.0 41.0 0.0 14.0 46.0 32.0 \n", "4 0.0 32.0 50.0 18.0 0.0 45.0 50.0 5.0 \n", "\n", " t_q8b_4 t_q8c_1 t_q8c_2 t_q8c_3 t_q8c_4 t_q9_1 t_q9_2 t_q9_3 \\\n", "0 0.0 29.0 67.0 5.0 0.0 5.0 14.0 52.0 \n", "1 0.0 74.0 21.0 6.0 0.0 3.0 6.0 3.0 \n", "2 8.0 33.0 35.0 20.0 13.0 3.0 5.0 16.0 \n", "3 7.0 21.0 45.0 28.0 7.0 0.0 18.0 32.0 \n", "4 0.0 59.0 36.0 5.0 0.0 10.0 5.0 10.0 \n", "\n", " t_q9_4 t_q9_5 t_q10a_1 t_q10a_2 t_q10a_3 t_q10a_4 t_q10a_5 t_q10a_6 \\\n", "0 24.0 5.0 62.0 14.0 14.0 5.0 0.0 5.0 \n", "1 78.0 9.0 74.0 21.0 3.0 0.0 0.0 3.0 \n", "2 70.0 5.0 48.0 18.0 20.0 10.0 0.0 5.0 \n", "3 39.0 11.0 41.0 28.0 21.0 7.0 0.0 3.0 \n", "4 60.0 15.0 50.0 27.0 14.0 0.0 5.0 5.0 \n", "\n", " t_q10b_1 t_q10b_2 t_q10b_3 t_q10b_4 t_q10b_5 t_q10b_6 t_q10c_1 \\\n", "0 19.0 10.0 43.0 19.0 0.0 10.0 29.0 \n", "1 24.0 32.0 35.0 6.0 0.0 3.0 38.0 \n", "2 18.0 15.0 23.0 43.0 3.0 0.0 30.0 \n", "3 7.0 14.0 45.0 34.0 0.0 0.0 24.0 \n", "4 23.0 27.0 36.0 9.0 0.0 5.0 50.0 \n", "\n", " t_q10c_2 t_q10c_3 t_q10c_4 t_q10c_5 t_q10c_6 t_q10d_1 t_q10d_2 \\\n", "0 24.0 24.0 14.0 5.0 5.0 14.0 19.0 \n", "1 18.0 32.0 6.0 0.0 6.0 21.0 12.0 \n", "2 28.0 23.0 15.0 5.0 0.0 5.0 23.0 \n", "3 28.0 38.0 3.0 7.0 0.0 7.0 14.0 \n", "4 23.0 18.0 0.0 9.0 0.0 14.0 36.0 \n", "\n", " t_q10d_3 t_q10d_4 t_q10d_5 t_q10d_6 t_q10e_1 t_q10e_2 t_q10e_3 \\\n", "0 48.0 14.0 0.0 5.0 5.0 33.0 38.0 \n", "1 47.0 15.0 0.0 6.0 21.0 12.0 44.0 \n", "2 23.0 30.0 8.0 13.0 13.0 23.0 30.0 \n", "3 55.0 10.0 7.0 7.0 7.0 17.0 41.0 \n", "4 41.0 5.0 0.0 5.0 32.0 27.0 23.0 \n", "\n", " t_q10e_4 t_q10e_5 t_q10e_6 t_q11a_1 t_q11a_2 t_q11a_3 t_q11a_4 \\\n", "0 10.0 5.0 10.0 5.0 70.0 25.0 0.0 \n", "1 12.0 3.0 9.0 50.0 41.0 9.0 0.0 \n", "2 23.0 3.0 10.0 25.0 50.0 15.0 10.0 \n", "3 28.0 3.0 3.0 7.0 48.0 41.0 3.0 \n", "4 9.0 5.0 5.0 59.0 23.0 18.0 0.0 \n", "\n", " t_q11b_1 t_q11b_2 t_q11b_3 t_q11b_4 t_q11c_1 t_q11c_2 t_q11c_3 \\\n", "0 14.0 62.0 24.0 0.0 43.0 52.0 5.0 \n", "1 64.0 30.0 3.0 3.0 74.0 24.0 3.0 \n", "2 19.0 49.0 22.0 11.0 51.0 41.0 8.0 \n", "3 21.0 25.0 50.0 4.0 31.0 59.0 7.0 \n", "4 63.0 37.0 0.0 0.0 73.0 23.0 5.0 \n", "\n", " t_q11c_4 t_q11d_1 t_q11d_2 t_q11d_3 t_q11d_4 t_q11e_1 t_q11e_2 \\\n", "0 0.0 0.0 19.0 57.0 24.0 0.0 52.0 \n", "1 0.0 3.0 6.0 35.0 56.0 0.0 12.0 \n", "2 0.0 0.0 3.0 29.0 68.0 3.0 23.0 \n", "3 3.0 0.0 10.0 55.0 34.0 0.0 48.0 \n", "4 0.0 0.0 9.0 14.0 77.0 5.0 18.0 \n", "\n", " t_q11e_3 t_q11e_4 t_q11f_1 t_q11f_2 t_q11f_3 t_q11f_4 t_q11g_1 \\\n", "0 38.0 10.0 0.0 5.0 48.0 48.0 5.0 \n", "1 53.0 35.0 3.0 3.0 15.0 79.0 38.0 \n", "2 51.0 23.0 3.0 5.0 51.0 41.0 34.0 \n", "3 28.0 24.0 3.0 14.0 41.0 41.0 7.0 \n", "4 55.0 23.0 0.0 0.0 36.0 64.0 36.0 \n", "\n", " t_q11g_2 t_q11g_3 t_q11g_4 t_q11h_1 t_q11h_2 t_q11h_3 t_q11h_4 \\\n", "0 85.0 10.0 0.0 14.0 76.0 10.0 0.0 \n", "1 41.0 15.0 6.0 29.0 59.0 9.0 3.0 \n", "2 66.0 0.0 0.0 24.0 76.0 0.0 0.0 \n", "3 52.0 31.0 10.0 7.0 66.0 21.0 7.0 \n", "4 55.0 5.0 5.0 36.0 55.0 9.0 0.0 \n", "\n", " t_q11i_1 t_q11i_2 t_q11i_3 t_q11i_4 t_q11j_1 t_q11j_2 t_q11j_3 \\\n", "0 57.0 43.0 0.0 0.0 0.0 0.0 20.0 \n", "1 85.0 9.0 3.0 3.0 0.0 0.0 6.0 \n", "2 44.0 54.0 3.0 0.0 0.0 3.0 18.0 \n", "3 34.0 52.0 10.0 3.0 0.0 7.0 41.0 \n", "4 68.0 27.0 5.0 0.0 0.0 0.0 9.0 \n", "\n", " t_q11j_4 t_q11k_1 t_q11k_2 t_q11k_3 t_q11k_4 t_q11l_1 t_q11l_2 \\\n", "0 80.0 0.0 5.0 62.0 33.0 25.0 75.0 \n", "1 94.0 0.0 3.0 29.0 68.0 68.0 24.0 \n", "2 79.0 3.0 15.0 26.0 56.0 26.0 56.0 \n", "3 52.0 0.0 10.0 45.0 45.0 21.0 62.0 \n", "4 91.0 0.0 0.0 23.0 77.0 73.0 23.0 \n", "\n", " t_q11l_3 t_q11l_4 t_q11m_1 t_q11m_2 t_q11m_3 t_q11m_4 t_q11n_1 \\\n", "0 0.0 0.0 0.0 0.0 48.0 52.0 33.0 \n", "1 3.0 6.0 0.0 0.0 6.0 94.0 74.0 \n", "2 8.0 10.0 3.0 3.0 13.0 82.0 87.0 \n", "3 17.0 0.0 0.0 0.0 41.0 59.0 62.0 \n", "4 5.0 0.0 0.0 0.0 5.0 95.0 67.0 \n", "\n", " t_q11n_2 t_q11n_3 t_q11n_4 t_q11o_1 t_q11o_2 t_q11o_3 t_q11o_4 \\\n", "0 67.0 0.0 0.0 59.0 41.0 0.0 0.0 \n", "1 24.0 0.0 3.0 72.0 21.0 7.0 0.0 \n", "2 13.0 0.0 0.0 57.0 36.0 0.0 7.0 \n", "3 31.0 7.0 0.0 19.0 57.0 24.0 0.0 \n", "4 29.0 0.0 5.0 40.0 27.0 20.0 13.0 \n", "\n", " t_q12a_1 t_q12a_2 t_q12a_3 t_q12a_4 t_q12a_5 t_q12b_1 t_q12b_2 \\\n", "0 5.0 24.0 10.0 10.0 52.0 0.0 29.0 \n", "1 18.0 18.0 9.0 12.0 44.0 18.0 18.0 \n", "2 5.0 28.0 33.0 13.0 23.0 5.0 35.0 \n", "3 3.0 45.0 28.0 14.0 10.0 4.0 39.0 \n", "4 9.0 32.0 5.0 9.0 45.0 9.0 18.0 \n", "\n", " t_q12b_3 t_q12b_4 t_q12b_5 t_q12c_1 t_q12c_2 t_q12c_3 t_q12c_4 \\\n", "0 5.0 14.0 52.0 0.0 29.0 10.0 14.0 \n", "1 9.0 15.0 41.0 21.0 21.0 6.0 15.0 \n", "2 28.0 8.0 25.0 3.0 43.0 25.0 8.0 \n", "3 18.0 18.0 21.0 3.0 45.0 17.0 21.0 \n", "4 14.0 14.0 45.0 9.0 23.0 14.0 9.0 \n", "\n", " t_q12c_5 t_q12d_1 t_q12d_2 t_q12d_3 t_q12d_4 t_q12d_5 t_q13a_1 \\\n", "0 48.0 0.0 24.0 14.0 14.0 48.0 0.0 \n", "1 38.0 18.0 18.0 9.0 15.0 41.0 9.0 \n", "2 23.0 3.0 50.0 18.0 10.0 20.0 0.0 \n", "3 14.0 7.0 36.0 14.0 25.0 18.0 3.0 \n", "4 45.0 5.0 27.0 14.0 9.0 45.0 0.0 \n", "\n", " t_q13a_2 t_q13a_3 t_q13a_4 t_q13a_5 t_q13b_1 t_q13b_2 t_q13b_3 \\\n", "0 19.0 19.0 33.0 29.0 0.0 5.0 29.0 \n", "1 12.0 18.0 32.0 29.0 9.0 15.0 15.0 \n", "2 23.0 35.0 25.0 18.0 0.0 23.0 38.0 \n", "3 24.0 41.0 28.0 3.0 4.0 21.0 32.0 \n", "4 23.0 18.0 36.0 23.0 0.0 14.0 18.0 \n", "\n", " t_q13b_4 t_q13b_5 t_q13c_1 t_q13c_2 t_q13c_3 t_q13c_4 t_q13c_5 \\\n", "0 38.0 29.0 0.0 10.0 24.0 33.0 33.0 \n", "1 32.0 29.0 9.0 18.0 15.0 32.0 26.0 \n", "2 20.0 20.0 0.0 30.0 33.0 23.0 15.0 \n", "3 29.0 14.0 4.0 21.0 32.0 36.0 7.0 \n", "4 41.0 27.0 0.0 18.0 23.0 36.0 23.0 \n", "\n", " t_q13d_1 t_q13d_2 t_q13d_3 t_q13d_4 t_q13d_5 t_q14_1 t_q14_2 \\\n", "0 0.0 14.0 29.0 33.0 24.0 0.0 15.0 \n", "1 6.0 15.0 21.0 32.0 26.0 6.0 3.0 \n", "2 0.0 28.0 33.0 20.0 20.0 5.0 8.0 \n", "3 4.0 21.0 39.0 25.0 11.0 4.0 18.0 \n", "4 0.0 18.0 23.0 32.0 27.0 5.0 15.0 \n", "\n", " t_q14_3 t_q14_4 t_q14_5 t_q15a_1 t_q15a_2 t_q15a_3 t_q15a_4 \\\n", "0 50.0 25.0 10.0 33.0 57.0 5.0 5.0 \n", "1 55.0 9.0 27.0 47.0 44.0 0.0 9.0 \n", "2 46.0 14.0 27.0 20.0 33.0 30.0 18.0 \n", "3 50.0 11.0 18.0 7.0 38.0 34.0 21.0 \n", "4 55.0 10.0 15.0 50.0 23.0 23.0 5.0 \n", "\n", " t_q15b_1 t_q15b_2 t_q15b_3 t_q15b_4 t_q15c_1 t_q15c_2 t_q15c_3 \\\n", "0 50.0 45.0 5.0 0.0 30.0 60.0 10.0 \n", "1 71.0 21.0 0.0 9.0 62.0 29.0 0.0 \n", "2 25.0 60.0 13.0 3.0 13.0 48.0 35.0 \n", "3 28.0 52.0 7.0 14.0 10.0 52.0 24.0 \n", "4 45.0 41.0 14.0 0.0 41.0 36.0 18.0 \n", "\n", " t_q15c_4 t_q15d_1 t_q15d_2 t_q15d_3 t_q15d_4 t_q15e_1 t_q15e_2 \\\n", "0 0.0 52.0 48.0 0.0 0.0 57.0 43.0 \n", "1 9.0 88.0 12.0 0.0 0.0 88.0 9.0 \n", "2 5.0 35.0 55.0 10.0 0.0 31.0 59.0 \n", "3 14.0 45.0 55.0 0.0 0.0 48.0 48.0 \n", "4 5.0 73.0 27.0 0.0 0.0 68.0 32.0 \n", "\n", " t_q15e_3 t_q15e_4 t_q15f_1 t_q15f_2 t_q15f_3 t_q15f_4 t_N_q1a_1 \\\n", "0 0.0 0.0 57.0 43.0 0.0 0.0 13.0 \n", "1 3.0 0.0 85.0 12.0 3.0 0.0 29.0 \n", "2 10.0 0.0 35.0 58.0 8.0 0.0 14.0 \n", "3 3.0 0.0 45.0 41.0 14.0 0.0 9.0 \n", "4 0.0 0.0 71.0 29.0 0.0 0.0 9.0 \n", "\n", " t_N_q1a_2 t_N_q1a_3 t_N_q1a_4 t_N_q1b_1 t_N_q1b_2 t_N_q1b_3 \\\n", "0 7.0 1.0 0.0 13.0 7.0 1.0 \n", "1 4.0 0.0 1.0 31.0 1.0 1.0 \n", "2 18.0 3.0 7.0 15.0 15.0 6.0 \n", "3 14.0 3.0 3.0 9.0 13.0 5.0 \n", "4 12.0 0.0 1.0 8.0 13.0 1.0 \n", "\n", " t_N_q1b_4 t_N_q1c_1 t_N_q1c_2 t_N_q1c_3 t_N_q1c_4 t_N_q1d_1 \\\n", "0 0.0 13.0 5.0 3.0 0.0 8.0 \n", "1 1.0 23.0 8.0 1.0 2.0 28.0 \n", "2 6.0 12.0 19.0 5.0 6.0 12.0 \n", "3 2.0 6.0 12.0 5.0 6.0 11.0 \n", "4 0.0 7.0 12.0 3.0 1.0 10.0 \n", "\n", " t_N_q1d_2 t_N_q1d_3 t_N_q1d_4 t_N_q1e_1 t_N_q1e_2 t_N_q1e_3 \\\n", "0 12.0 0.0 0.0 10.0 9.0 2.0 \n", "1 5.0 0.0 0.0 27.0 4.0 0.0 \n", "2 21.0 4.0 2.0 14.0 18.0 6.0 \n", "3 17.0 0.0 0.0 9.0 12.0 6.0 \n", "4 9.0 2.0 0.0 7.0 13.0 2.0 \n", "\n", " t_N_q1e_4 t_N_q1f_1 t_N_q1f_2 t_N_q1f_3 t_N_q1f_4 t_N_q1g_1 \\\n", "0 0.0 9.0 10.0 2.0 0.0 10.0 \n", "1 3.0 27.0 4.0 1.0 2.0 23.0 \n", "2 4.0 17.0 14.0 4.0 7.0 16.0 \n", "3 2.0 8.0 13.0 4.0 4.0 7.0 \n", "4 1.0 7.0 9.0 3.0 4.0 5.0 \n", "\n", " t_N_q1g_2 t_N_q1g_3 t_N_q1g_4 t_N_q2a_1 t_N_q2a_2 t_N_q2a_3 \\\n", "0 9.0 2.0 0.0 8.0 12.0 1.0 \n", "1 9.0 0.0 2.0 30.0 3.0 1.0 \n", "2 10.0 9.0 7.0 20.0 17.0 4.0 \n", "3 15.0 1.0 6.0 12.0 14.0 3.0 \n", "4 10.0 4.0 4.0 18.0 5.0 0.0 \n", "\n", " t_N_q2a_4 t_N_q2b_1 t_N_q2b_2 t_N_q2b_3 t_N_q2b_4 t_N_q2c_1 \\\n", "0 0.0 6.0 14.0 1.0 0.0 9.0 \n", "1 0.0 30.0 3.0 0.0 0.0 30.0 \n", "2 1.0 22.0 17.0 0.0 0.0 17.0 \n", "3 0.0 17.0 10.0 1.0 0.0 15.0 \n", "4 0.0 17.0 4.0 0.0 0.0 16.0 \n", "\n", " t_N_q2c_2 t_N_q2c_3 t_N_q2c_4 t_N_q2d_1 t_N_q2d_2 t_N_q2d_3 \\\n", "0 12.0 0.0 0.0 8.0 10.0 3.0 \n", "1 2.0 1.0 0.0 28.0 5.0 0.0 \n", "2 20.0 2.0 0.0 12.0 27.0 3.0 \n", "3 10.0 3.0 0.0 16.0 11.0 2.0 \n", "4 5.0 0.0 0.0 15.0 6.0 2.0 \n", "\n", " t_N_q2d_4 t_N_q2e_1 t_N_q2e_2 t_N_q2e_3 t_N_q2e_4 t_N_q2f_1 \\\n", "0 0.0 11.0 9.0 1.0 0.0 NaN \n", "1 1.0 29.0 3.0 1.0 1.0 NaN \n", "2 0.0 13.0 22.0 6.0 0.0 NaN \n", "3 0.0 14.0 11.0 4.0 0.0 NaN \n", "4 0.0 14.0 7.0 2.0 0.0 NaN \n", "\n", " t_N_q2f_2 t_N_q2f_3 t_N_q2f_4 t_N_q3a_1 t_N_q3a_2 t_N_q3a_3 \\\n", "0 NaN NaN NaN 10.0 6.0 4.0 \n", "1 NaN NaN NaN 3.0 22.0 8.0 \n", "2 NaN NaN NaN 38.0 3.0 0.0 \n", "3 NaN NaN NaN 1.0 10.0 16.0 \n", "4 NaN NaN NaN 19.0 0.0 2.0 \n", "\n", " t_N_q3b_1 t_N_q3b_2 t_N_q3b_3 t_N_q3c_1 t_N_q3c_2 t_N_q3c_3 \\\n", "0 1.0 3.0 13.0 8.0 6.0 5.0 \n", "1 30.0 2.0 1.0 2.0 6.0 25.0 \n", "2 1.0 8.0 30.0 23.0 13.0 7.0 \n", "3 28.0 11.0 0.0 17.0 12.0 5.0 \n", "4 20.0 1.0 0.0 11.0 8.0 3.0 \n", "\n", " t_N_q3d_1 t_N_q3d_2 t_N_q3d_3 t_N_q3e_1 t_N_q3e_2 t_N_q3e_3 \\\n", "0 6.0 7.0 6.0 0.0 0.0 18.0 \n", "1 16.0 0.0 16.0 0.0 0.0 33.0 \n", "2 4.0 9.0 26.0 11.0 2.0 27.0 \n", "3 4.0 7.0 15.0 26.0 0.0 2.0 \n", "4 0.0 1.0 19.0 0.0 0.0 20.0 \n", "\n", " t_N_q3f_1 t_N_q3f_2 t_N_q3f_3 t_N_q3g_1 t_N_q3g_2 t_N_q3g_3 \\\n", "0 11.0 3.0 7.0 6.0 2.0 13.0 \n", "1 32.0 1.0 0.0 20.0 0.0 13.0 \n", "2 38.0 1.0 0.0 4.0 4.0 31.0 \n", "3 26.0 8.0 1.0 7.0 2.0 18.0 \n", "4 4.0 11.0 6.0 14.0 0.0 7.0 \n", "\n", " t_N_q3h_1 t_N_q3h_2 t_N_q3h_3 t_N_q3i_1 t_N_q3i_2 t_N_q3i_3 \\\n", "0 21.0 0.0 0.0 0.0 7.0 13.0 \n", "1 33.0 0.0 0.0 1.0 7.0 25.0 \n", "2 38.0 2.0 0.0 4.0 32.0 5.0 \n", "3 28.0 5.0 0.0 7.0 23.0 0.0 \n", "4 21.0 0.0 0.0 2.0 16.0 3.0 \n", "\n", " t_N_q3j_1 t_N_q3j_2 t_N_q3j_3 t_N_q4_1 t_N_q4_2 t_N_q4_3 t_N_q4_4 \\\n", "0 11.0 13.0 0.0 2.0 12.0 7.0 0.0 \n", "1 19.0 16.0 2.0 16.0 14.0 2.0 1.0 \n", "2 14.0 26.0 3.0 10.0 25.0 4.0 0.0 \n", "3 14.0 23.0 1.0 8.0 13.0 5.0 1.0 \n", "4 7.0 13.0 2.0 10.0 8.0 1.0 1.0 \n", "\n", " t_N_q5a_1 t_N_q5a_2 t_N_q5a_3 t_N_q5a_4 t_N_q5a_5 t_N_q5b_1 \\\n", "0 14.0 4.0 3.0 0.0 0.0 0.0 \n", "1 29.0 2.0 2.0 1.0 0.0 30.0 \n", "2 13.0 17.0 5.0 7.0 0.0 11.0 \n", "3 6.0 13.0 6.0 4.0 0.0 9.0 \n", "4 11.0 6.0 2.0 2.0 1.0 0.0 \n", "\n", " t_N_q5b_2 t_N_q5b_3 t_N_q5b_4 t_N_q5b_5 t_N_q5c_1 t_N_q5c_2 \\\n", "0 0.0 0.0 0.0 21.0 13.0 6.0 \n", "1 2.0 1.0 0.0 0.0 30.0 3.0 \n", "2 17.0 8.0 6.0 0.0 16.0 22.0 \n", "3 11.0 6.0 3.0 0.0 19.0 7.0 \n", "4 1.0 0.0 0.0 22.0 17.0 3.0 \n", "\n", " t_N_q5c_3 t_N_q5c_4 t_N_q5c_5 t_N_q6a_1 t_N_q6a_2 t_N_q6a_3 \\\n", "0 2.0 0.0 0.0 7.0 12.0 1.0 \n", "1 1.0 0.0 0.0 24.0 7.0 2.0 \n", "2 3.0 0.0 1.0 13.0 17.0 5.0 \n", "3 3.0 0.0 0.0 8.0 15.0 4.0 \n", "4 2.0 0.0 0.0 4.0 12.0 5.0 \n", "\n", " t_N_q6a_4 t_N_q6b_1 t_N_q6b_2 t_N_q6b_3 t_N_q6b_4 t_N_q6c_1 \\\n", "0 0.0 14.0 7.0 0.0 0.0 14.0 \n", "1 1.0 25.0 5.0 3.0 1.0 25.0 \n", "2 7.0 14.0 16.0 7.0 5.0 22.0 \n", "3 2.0 9.0 14.0 3.0 3.0 13.0 \n", "4 2.0 7.0 13.0 2.0 1.0 10.0 \n", "\n", " t_N_q6c_2 t_N_q6c_3 t_N_q6c_4 t_N_q6d_1 t_N_q6d_2 t_N_q6d_3 \\\n", "0 6.0 1.0 0.0 11.0 9.0 1.0 \n", "1 7.0 1.0 1.0 29.0 5.0 0.0 \n", "2 17.0 1.0 2.0 13.0 24.0 5.0 \n", "3 12.0 0.0 4.0 15.0 13.0 1.0 \n", "4 11.0 2.0 0.0 12.0 10.0 1.0 \n", "\n", " t_N_q6d_4 t_N_q6e_1 t_N_q6e_2 t_N_q6e_3 t_N_q6e_4 t_N_q6f_1 \\\n", "0 0.0 7.0 12.0 0.0 0.0 9.0 \n", "1 0.0 26.0 7.0 1.0 0.0 27.0 \n", "2 0.0 7.0 23.0 11.0 1.0 13.0 \n", "3 0.0 10.0 14.0 3.0 2.0 13.0 \n", "4 0.0 14.0 8.0 0.0 1.0 14.0 \n", "\n", " t_N_q6f_2 t_N_q6f_3 t_N_q6f_4 t_N_q6g_1 t_N_q6g_2 t_N_q6g_3 \\\n", "0 9.0 1.0 0.0 10.0 10.0 1.0 \n", "1 6.0 1.0 0.0 26.0 6.0 1.0 \n", "2 20.0 8.0 1.0 15.0 20.0 3.0 \n", "3 13.0 2.0 1.0 4.0 21.0 2.0 \n", "4 8.0 1.0 0.0 11.0 6.0 4.0 \n", "\n", " t_N_q6g_4 t_N_q6h_1 t_N_q6h_2 t_N_q6h_3 t_N_q6h_4 t_N_q6i_1 \\\n", "0 0.0 7.0 11.0 3.0 0.0 16.0 \n", "1 0.0 23.0 8.0 0.0 2.0 29.0 \n", "2 1.0 11.0 15.0 10.0 3.0 15.0 \n", "3 1.0 4.0 15.0 6.0 3.0 12.0 \n", "4 0.0 5.0 9.0 5.0 2.0 8.0 \n", "\n", " t_N_q6i_2 t_N_q6i_3 t_N_q6i_4 t_N_q6j_1 t_N_q6j_2 t_N_q6j_3 \\\n", "0 5.0 0.0 0.0 9.0 11.0 0.0 \n", "1 2.0 1.0 1.0 30.0 2.0 1.0 \n", "2 16.0 6.0 2.0 19.0 15.0 1.0 \n", "3 12.0 4.0 0.0 10.0 13.0 3.0 \n", "4 11.0 1.0 1.0 10.0 10.0 0.0 \n", "\n", " t_N_q6j_4 t_N_q6k_1 t_N_q6k_2 t_N_q6k_3 t_N_q6k_4 t_N_q6l_1 \\\n", "0 0.0 16.0 3.0 1.0 0.0 15.0 \n", "1 0.0 30.0 2.0 1.0 0.0 31.0 \n", "2 4.0 13.0 26.0 0.0 0.0 15.0 \n", "3 2.0 15.0 10.0 3.0 0.0 13.0 \n", "4 1.0 11.0 7.0 1.0 2.0 15.0 \n", "\n", " t_N_q6l_2 t_N_q6l_3 t_N_q6l_4 t_N_q6m_1 t_N_q6m_2 t_N_q6m_3 \\\n", "0 5.0 0.0 0.0 13.0 8.0 0.0 \n", "1 2.0 0.0 0.0 28.0 3.0 2.0 \n", "2 23.0 1.0 0.0 11.0 23.0 5.0 \n", "3 15.0 0.0 0.0 12.0 13.0 3.0 \n", "4 6.0 0.0 0.0 15.0 6.0 0.0 \n", "\n", " t_N_q6m_4 t_N_q7a_1 t_N_q7a_2 t_N_q7a_3 t_N_q7a_4 t_N_q7a_5 \\\n", "0 0.0 7.0 12.0 1.0 1.0 0.0 \n", "1 0.0 23.0 7.0 1.0 1.0 1.0 \n", "2 0.0 6.0 19.0 11.0 2.0 0.0 \n", "3 0.0 11.0 11.0 3.0 2.0 1.0 \n", "4 0.0 10.0 7.0 2.0 1.0 0.0 \n", "\n", " t_N_q7b_1 t_N_q7b_2 t_N_q7b_3 t_N_q7b_4 t_N_q7b_5 t_N_q7c_1 \\\n", "0 5.0 9.0 6.0 1.0 0.0 5.0 \n", "1 22.0 5.0 3.0 2.0 1.0 24.0 \n", "2 10.0 22.0 2.0 3.0 1.0 11.0 \n", "3 9.0 13.0 5.0 1.0 0.0 12.0 \n", "4 8.0 9.0 3.0 0.0 0.0 11.0 \n", "\n", " t_N_q7c_2 t_N_q7c_3 t_N_q7c_4 t_N_q7c_5 t_N_q7d_1 t_N_q7d_2 \\\n", "0 12.0 4.0 0.0 0.0 3.0 12.0 \n", "1 6.0 0.0 2.0 1.0 22.0 8.0 \n", "2 23.0 2.0 1.0 1.0 7.0 20.0 \n", "3 14.0 2.0 0.0 0.0 11.0 10.0 \n", "4 7.0 2.0 0.0 0.0 12.0 7.0 \n", "\n", " t_N_q7d_3 t_N_q7d_4 t_N_q7d_5 t_N_q7e_1 t_N_q7e_2 t_N_q7e_3 \\\n", "0 5.0 0.0 1.0 4.0 15.0 1.0 \n", "1 2.0 0.0 1.0 22.0 7.0 3.0 \n", "2 10.0 1.0 0.0 9.0 21.0 7.0 \n", "3 3.0 3.0 1.0 10.0 12.0 3.0 \n", "4 1.0 0.0 0.0 9.0 8.0 2.0 \n", "\n", " t_N_q7e_4 t_N_q7e_5 t_N_q8a_1 t_N_q8a_2 t_N_q8a_3 t_N_q8a_4 \\\n", "0 1.0 0.0 6.0 10.0 4.0 0.0 \n", "1 0.0 1.0 23.0 10.0 1.0 0.0 \n", "2 1.0 0.0 9.0 21.0 8.0 2.0 \n", "3 1.0 2.0 3.0 14.0 12.0 0.0 \n", "4 1.0 0.0 7.0 11.0 4.0 0.0 \n", "\n", " t_N_q8b_1 t_N_q8b_2 t_N_q8b_3 t_N_q8b_4 t_N_q8c_1 t_N_q8c_2 \\\n", "0 4.0 14.0 2.0 0.0 6.0 14.0 \n", "1 25.0 8.0 1.0 0.0 25.0 7.0 \n", "2 9.0 21.0 7.0 3.0 13.0 14.0 \n", "3 4.0 13.0 9.0 2.0 6.0 13.0 \n", "4 10.0 11.0 1.0 0.0 13.0 8.0 \n", "\n", " t_N_q8c_3 t_N_q8c_4 t_N_q9_1 t_N_q9_2 t_N_q9_3 t_N_q9_4 t_N_q9_5 \\\n", "0 1.0 0.0 1.0 3.0 11.0 5.0 1.0 \n", "1 2.0 0.0 1.0 2.0 1.0 25.0 3.0 \n", "2 8.0 5.0 1.0 2.0 6.0 26.0 2.0 \n", "3 8.0 2.0 0.0 5.0 9.0 11.0 3.0 \n", "4 1.0 0.0 2.0 1.0 2.0 12.0 3.0 \n", "\n", " t_N_q10a_1 t_N_q10a_2 t_N_q10a_3 t_N_q10a_4 t_N_q10a_5 t_N_q10a_6 \\\n", "0 13.0 3.0 3.0 1.0 0.0 1.0 \n", "1 25.0 7.0 1.0 0.0 0.0 1.0 \n", "2 19.0 7.0 8.0 4.0 0.0 2.0 \n", "3 12.0 8.0 6.0 2.0 0.0 1.0 \n", "4 11.0 6.0 3.0 0.0 1.0 1.0 \n", "\n", " t_N_q10b_1 t_N_q10b_2 t_N_q10b_3 t_N_q10b_4 t_N_q10b_5 t_N_q10b_6 \\\n", "0 4.0 2.0 9.0 4.0 0.0 2.0 \n", "1 8.0 11.0 12.0 2.0 0.0 1.0 \n", "2 7.0 6.0 9.0 17.0 1.0 0.0 \n", "3 2.0 4.0 13.0 10.0 0.0 0.0 \n", "4 5.0 6.0 8.0 2.0 0.0 1.0 \n", "\n", " t_N_q10c_1 t_N_q10c_2 t_N_q10c_3 t_N_q10c_4 t_N_q10c_5 t_N_q10c_6 \\\n", "0 6.0 5.0 5.0 3.0 1.0 1.0 \n", "1 13.0 6.0 11.0 2.0 0.0 2.0 \n", "2 12.0 11.0 9.0 6.0 2.0 0.0 \n", "3 7.0 8.0 11.0 1.0 2.0 0.0 \n", "4 11.0 5.0 4.0 0.0 2.0 0.0 \n", "\n", " t_N_q10d_1 t_N_q10d_2 t_N_q10d_3 t_N_q10d_4 t_N_q10d_5 t_N_q10d_6 \\\n", "0 3.0 4.0 10.0 3.0 0.0 1.0 \n", "1 7.0 4.0 16.0 5.0 0.0 2.0 \n", "2 2.0 9.0 9.0 12.0 3.0 5.0 \n", "3 2.0 4.0 16.0 3.0 2.0 2.0 \n", "4 3.0 8.0 9.0 1.0 0.0 1.0 \n", "\n", " t_N_q10e_1 t_N_q10e_2 t_N_q10e_3 t_N_q10e_4 t_N_q10e_5 t_N_q10e_6 \\\n", "0 1.0 7.0 8.0 2.0 1.0 2.0 \n", "1 7.0 4.0 15.0 4.0 1.0 3.0 \n", "2 5.0 9.0 12.0 9.0 1.0 4.0 \n", "3 2.0 5.0 12.0 8.0 1.0 1.0 \n", "4 7.0 6.0 5.0 2.0 1.0 1.0 \n", "\n", " t_N_q11a_1 t_N_q11a_2 t_N_q11a_3 t_N_q11a_4 t_N_q11b_1 t_N_q11b_2 \\\n", "0 1.0 14.0 5.0 0.0 3.0 13.0 \n", "1 17.0 14.0 3.0 0.0 21.0 10.0 \n", "2 10.0 20.0 6.0 4.0 7.0 18.0 \n", "3 2.0 14.0 12.0 1.0 6.0 7.0 \n", "4 13.0 5.0 4.0 0.0 12.0 7.0 \n", "\n", " t_N_q11b_3 t_N_q11b_4 t_N_q11c_1 t_N_q11c_2 t_N_q11c_3 t_N_q11c_4 \\\n", "0 5.0 0.0 9.0 11.0 1.0 0.0 \n", "1 1.0 1.0 25.0 8.0 1.0 0.0 \n", "2 8.0 4.0 20.0 16.0 3.0 0.0 \n", "3 14.0 1.0 9.0 17.0 2.0 1.0 \n", "4 0.0 0.0 16.0 5.0 1.0 0.0 \n", "\n", " t_N_q11d_1 t_N_q11d_2 t_N_q11d_3 t_N_q11d_4 t_N_q11e_1 t_N_q11e_2 \\\n", "0 0.0 4.0 12.0 5.0 0.0 11.0 \n", "1 1.0 2.0 12.0 19.0 0.0 4.0 \n", "2 0.0 1.0 11.0 26.0 1.0 9.0 \n", "3 0.0 3.0 16.0 10.0 0.0 14.0 \n", "4 0.0 2.0 3.0 17.0 1.0 4.0 \n", "\n", " t_N_q11e_3 t_N_q11e_4 t_N_q11f_1 t_N_q11f_2 t_N_q11f_3 t_N_q11f_4 \\\n", "0 8.0 2.0 0.0 1.0 10.0 10.0 \n", "1 18.0 12.0 1.0 1.0 5.0 27.0 \n", "2 20.0 9.0 1.0 2.0 20.0 16.0 \n", "3 8.0 7.0 1.0 4.0 12.0 12.0 \n", "4 12.0 5.0 0.0 0.0 8.0 14.0 \n", "\n", " t_N_q11g_1 t_N_q11g_2 t_N_q11g_3 t_N_q11g_4 t_N_q11h_1 t_N_q11h_2 \\\n", "0 1.0 17.0 2.0 0.0 3.0 16.0 \n", "1 13.0 14.0 5.0 2.0 10.0 20.0 \n", "2 13.0 25.0 0.0 0.0 9.0 29.0 \n", "3 2.0 15.0 9.0 3.0 2.0 19.0 \n", "4 8.0 12.0 1.0 1.0 8.0 12.0 \n", "\n", " t_N_q11h_3 t_N_q11h_4 t_N_q11i_1 t_N_q11i_2 t_N_q11i_3 t_N_q11i_4 \\\n", "0 2.0 0.0 12.0 9.0 0.0 0.0 \n", "1 3.0 1.0 29.0 3.0 1.0 1.0 \n", "2 0.0 0.0 17.0 21.0 1.0 0.0 \n", "3 6.0 2.0 10.0 15.0 3.0 1.0 \n", "4 2.0 0.0 15.0 6.0 1.0 0.0 \n", "\n", " t_N_q11j_1 t_N_q11j_2 t_N_q11j_3 t_N_q11j_4 t_N_q11k_1 t_N_q11k_2 \\\n", "0 0.0 0.0 4.0 16.0 0.0 1.0 \n", "1 0.0 0.0 2.0 32.0 0.0 1.0 \n", "2 0.0 1.0 7.0 31.0 1.0 6.0 \n", "3 0.0 2.0 12.0 15.0 0.0 3.0 \n", "4 0.0 0.0 2.0 20.0 0.0 0.0 \n", "\n", " t_N_q11k_3 t_N_q11k_4 t_N_q11l_1 t_N_q11l_2 t_N_q11l_3 t_N_q11l_4 \\\n", "0 13.0 7.0 5.0 15.0 0.0 0.0 \n", "1 10.0 23.0 23.0 8.0 1.0 2.0 \n", "2 10.0 22.0 10.0 22.0 3.0 4.0 \n", "3 13.0 13.0 6.0 18.0 5.0 0.0 \n", "4 5.0 17.0 16.0 5.0 1.0 0.0 \n", "\n", " t_N_q11m_1 t_N_q11m_2 t_N_q11m_3 t_N_q11m_4 t_N_q11n_1 t_N_q11n_2 \\\n", "0 0.0 0.0 10.0 11.0 7.0 14.0 \n", "1 0.0 0.0 2.0 32.0 25.0 8.0 \n", "2 1.0 1.0 5.0 31.0 33.0 5.0 \n", "3 0.0 0.0 12.0 17.0 18.0 9.0 \n", "4 0.0 0.0 1.0 21.0 14.0 6.0 \n", "\n", " t_N_q11n_3 t_N_q11n_4 t_N_q11o_1 t_N_q11o_2 t_N_q11o_3 t_N_q11o_4 \\\n", "0 0.0 0.0 10.0 7.0 0.0 0.0 \n", "1 0.0 1.0 21.0 6.0 2.0 0.0 \n", "2 0.0 0.0 16.0 10.0 0.0 2.0 \n", "3 2.0 0.0 4.0 12.0 5.0 0.0 \n", "4 0.0 1.0 6.0 4.0 3.0 2.0 \n", "\n", " t_N_q12a_1 t_N_q12a_2 t_N_q12a_3 t_N_q12a_4 t_N_q12a_5 t_N_q12b_1 \\\n", "0 1.0 5.0 2.0 2.0 11.0 0.0 \n", "1 6.0 6.0 3.0 4.0 15.0 6.0 \n", "2 2.0 11.0 13.0 5.0 9.0 2.0 \n", "3 1.0 13.0 8.0 4.0 3.0 1.0 \n", "4 2.0 7.0 1.0 2.0 10.0 2.0 \n", "\n", " t_N_q12b_2 t_N_q12b_3 t_N_q12b_4 t_N_q12b_5 t_N_q12c_1 t_N_q12c_2 \\\n", "0 6.0 1.0 3.0 11.0 0.0 6.0 \n", "1 6.0 3.0 5.0 14.0 7.0 7.0 \n", "2 14.0 11.0 3.0 10.0 1.0 17.0 \n", "3 11.0 5.0 5.0 6.0 1.0 13.0 \n", "4 4.0 3.0 3.0 10.0 2.0 5.0 \n", "\n", " t_N_q12c_3 t_N_q12c_4 t_N_q12c_5 t_N_q12d_1 t_N_q12d_2 t_N_q12d_3 \\\n", "0 2.0 3.0 10.0 0.0 5.0 3.0 \n", "1 2.0 5.0 13.0 6.0 6.0 3.0 \n", "2 10.0 3.0 9.0 1.0 20.0 7.0 \n", "3 5.0 6.0 4.0 2.0 10.0 4.0 \n", "4 3.0 2.0 10.0 1.0 6.0 3.0 \n", "\n", " t_N_q12d_4 t_N_q12d_5 t_N_q13a_1 t_N_q13a_2 t_N_q13a_3 t_N_q13a_4 \\\n", "0 3.0 10.0 0.0 4.0 4.0 7.0 \n", "1 5.0 14.0 3.0 4.0 6.0 11.0 \n", "2 4.0 8.0 0.0 9.0 14.0 10.0 \n", "3 7.0 5.0 1.0 7.0 12.0 8.0 \n", "4 2.0 10.0 0.0 5.0 4.0 8.0 \n", "\n", " t_N_q13a_5 t_N_q13b_1 t_N_q13b_2 t_N_q13b_3 t_N_q13b_4 t_N_q13b_5 \\\n", "0 6.0 0.0 1.0 6.0 8.0 6.0 \n", "1 10.0 3.0 5.0 5.0 11.0 10.0 \n", "2 7.0 0.0 9.0 15.0 8.0 8.0 \n", "3 1.0 1.0 6.0 9.0 8.0 4.0 \n", "4 5.0 0.0 3.0 4.0 9.0 6.0 \n", "\n", " t_N_q13c_1 t_N_q13c_2 t_N_q13c_3 t_N_q13c_4 t_N_q13c_5 t_N_q13d_1 \\\n", "0 0.0 2.0 5.0 7.0 7.0 0.0 \n", "1 3.0 6.0 5.0 11.0 9.0 2.0 \n", "2 0.0 12.0 13.0 9.0 6.0 0.0 \n", "3 1.0 6.0 9.0 10.0 2.0 1.0 \n", "4 0.0 4.0 5.0 8.0 5.0 0.0 \n", "\n", " t_N_q13d_2 t_N_q13d_3 t_N_q13d_4 t_N_q13d_5 t_N_q14_1 t_N_q14_2 \\\n", "0 3.0 6.0 7.0 5.0 0.0 3.0 \n", "1 5.0 7.0 11.0 9.0 2.0 1.0 \n", "2 11.0 13.0 8.0 8.0 2.0 3.0 \n", "3 6.0 11.0 7.0 3.0 1.0 5.0 \n", "4 4.0 5.0 7.0 6.0 1.0 3.0 \n", "\n", " t_N_q14_3 t_N_q14_4 t_N_q14_5 t_N_q15a_1 t_N_q15a_2 t_N_q15a_3 \\\n", "0 10.0 5.0 2.0 7.0 12.0 1.0 \n", "1 18.0 3.0 9.0 16.0 15.0 0.0 \n", "2 17.0 5.0 10.0 8.0 13.0 12.0 \n", "3 14.0 3.0 5.0 2.0 11.0 10.0 \n", "4 11.0 2.0 3.0 11.0 5.0 5.0 \n", "\n", " t_N_q15a_4 t_N_q15b_1 t_N_q15b_2 t_N_q15b_3 t_N_q15b_4 t_N_q15c_1 \\\n", "0 1.0 10.0 9.0 1.0 0.0 6.0 \n", "1 3.0 24.0 7.0 0.0 3.0 21.0 \n", "2 7.0 10.0 24.0 5.0 1.0 5.0 \n", "3 6.0 8.0 15.0 2.0 4.0 3.0 \n", "4 1.0 10.0 9.0 3.0 0.0 9.0 \n", "\n", " t_N_q15c_2 t_N_q15c_3 t_N_q15c_4 t_N_q15d_1 t_N_q15d_2 t_N_q15d_3 \\\n", "0 12.0 2.0 0.0 11.0 10.0 0.0 \n", "1 10.0 0.0 3.0 30.0 4.0 0.0 \n", "2 19.0 14.0 2.0 14.0 22.0 4.0 \n", "3 15.0 7.0 4.0 13.0 16.0 0.0 \n", "4 8.0 4.0 1.0 16.0 6.0 0.0 \n", "\n", " t_N_q15d_4 t_N_q15e_1 t_N_q15e_2 t_N_q15e_3 t_N_q15e_4 t_N_q15f_1 \\\n", "0 0.0 12.0 9.0 0.0 0.0 12.0 \n", "1 0.0 30.0 3.0 1.0 0.0 29.0 \n", "2 0.0 12.0 23.0 4.0 0.0 14.0 \n", "3 0.0 14.0 14.0 1.0 0.0 13.0 \n", "4 0.0 15.0 7.0 0.0 0.0 15.0 \n", "\n", " t_N_q15f_2 t_N_q15f_3 t_N_q15f_4 s_q6a s_q6b s_q6c s_q12a s_q12b \\\n", "0 9.0 0.0 0.0 NaN NaN NaN NaN NaN \n", "1 4.0 1.0 0.0 NaN NaN NaN NaN NaN \n", "2 23.0 3.0 0.0 NaN NaN NaN NaN NaN \n", "3 12.0 4.0 0.0 5.9 4.8 7.4 4.8 3.5 \n", "4 6.0 0.0 0.0 NaN NaN NaN NaN NaN \n", "\n", " s_q12c s_q13a s_q13b s_q13c s_q13d s_q13e s_q13f s_q13g s_q14a \\\n", "0 NaN NaN NaN NaN NaN NaN NaN NaN NaN \n", "1 NaN NaN NaN NaN NaN NaN NaN NaN NaN \n", "2 NaN NaN NaN NaN NaN NaN NaN NaN NaN \n", "3 4.6 9.4 6.7 5.6 4.4 7.3 8.7 8.0 6.2 \n", "4 NaN NaN NaN NaN NaN NaN NaN NaN NaN \n", "\n", " s_q14b s_q14c s_q14d s_q14e s_q14f s_q14g s_q2b s_q4a s_q4b s_q8b \\\n", "0 NaN NaN NaN NaN NaN NaN NaN NaN NaN NaN \n", "1 NaN NaN NaN NaN NaN NaN NaN NaN NaN NaN \n", "2 NaN NaN NaN NaN NaN NaN NaN NaN NaN NaN \n", "3 5.3 6.7 6.4 6.3 5.0 6.6 7.1 5.4 4.7 6.5 \n", "4 NaN NaN NaN NaN NaN NaN NaN NaN NaN NaN \n", "\n", " s_q8c s_q8d s_q2a s_q2c s_q5a s_q5b s_q6d s_q6e s_q6f s_q6g \\\n", "0 NaN NaN NaN NaN NaN NaN NaN NaN NaN NaN \n", "1 NaN NaN NaN NaN NaN NaN NaN NaN NaN NaN \n", "2 NaN NaN NaN NaN NaN NaN NaN NaN NaN NaN \n", "3 6.9 4.9 6.7 6.3 5.4 4.9 6.1 6.9 6.9 7.2 \n", "4 NaN NaN NaN NaN NaN NaN NaN NaN NaN NaN \n", "\n", " s_q6h s_q9 s_q10 s_q11 s_q3a s_q3b s_q3c s_q3d s_q3e s_q3f s_q3g \\\n", "0 NaN NaN NaN NaN NaN NaN NaN NaN NaN NaN NaN \n", "1 NaN NaN NaN NaN NaN NaN NaN NaN NaN NaN NaN \n", "2 NaN NaN NaN NaN NaN NaN NaN NaN NaN NaN NaN \n", "3 5.9 8.7 7.7 5.7 7.2 7.6 8.6 5.6 6.7 7.0 7.6 \n", "4 NaN NaN NaN NaN NaN NaN NaN NaN NaN NaN NaN \n", "\n", " s_q3h s_q3i s_q7a s_q7b s_q1 s_q8a s_q1_1 s_q1_2 s_q1_3 s_q1_4 \\\n", "0 NaN NaN NaN NaN NaN NaN NaN NaN NaN NaN \n", "1 NaN NaN NaN NaN NaN NaN NaN NaN NaN NaN \n", "2 NaN NaN NaN NaN NaN NaN NaN NaN NaN NaN \n", "3 NaN NaN 8.1 7.7 NaN NaN 30.0 33.0 36.0 0.0 \n", "4 NaN NaN NaN NaN NaN NaN NaN NaN NaN NaN \n", "\n", " s_q1_5 s_q1_6 s_q1_7 s_q2a_1 s_q2a_2 s_q2a_3 s_q2a_4 s_q2b_1 \\\n", "0 NaN NaN NaN NaN NaN NaN NaN NaN \n", "1 NaN NaN NaN NaN NaN NaN NaN NaN \n", "2 NaN NaN NaN NaN NaN NaN NaN NaN \n", "3 0.0 0.0 0.0 23.0 60.0 11.0 6.0 29.0 \n", "4 NaN NaN NaN NaN NaN NaN NaN NaN \n", "\n", " s_q2b_2 s_q2b_3 s_q2b_4 s_q2c_1 s_q2c_2 s_q2c_3 s_q2c_4 s_q3a_1 \\\n", "0 NaN NaN NaN NaN NaN NaN NaN NaN \n", "1 NaN NaN NaN NaN NaN NaN NaN NaN \n", "2 NaN NaN NaN NaN NaN NaN NaN NaN \n", "3 55.0 13.0 2.0 23.0 50.0 18.0 9.0 30.0 \n", "4 NaN NaN NaN NaN NaN NaN NaN NaN \n", "\n", " s_q3a_2 s_q3a_3 s_q3a_4 s_q3b_1 s_q3b_2 s_q3b_3 s_q3b_4 s_q3c_1 \\\n", "0 NaN NaN NaN NaN NaN NaN NaN NaN \n", "1 NaN NaN NaN NaN NaN NaN NaN NaN \n", "2 NaN NaN NaN NaN NaN NaN NaN NaN \n", "3 60.0 6.0 4.0 43.0 45.0 8.0 4.0 65.0 \n", "4 NaN NaN NaN NaN NaN NaN NaN NaN \n", "\n", " s_q3c_2 s_q3c_3 s_q3c_4 s_q3d_1 s_q3d_2 s_q3d_3 s_q3d_4 s_q3e_1 \\\n", "0 NaN NaN NaN NaN NaN NaN NaN NaN \n", "1 NaN NaN NaN NaN NaN NaN NaN NaN \n", "2 NaN NaN NaN NaN NaN NaN NaN NaN \n", "3 32.0 1.0 2.0 17.0 46.0 25.0 12.0 29.0 \n", "4 NaN NaN NaN NaN NaN NaN NaN NaN \n", "\n", " s_q3e_2 s_q3e_3 s_q3e_4 s_q3f_1 s_q3f_2 s_q3f_3 s_q3f_4 s_q3g_1 \\\n", "0 NaN NaN NaN NaN NaN NaN NaN NaN \n", "1 NaN NaN NaN NaN NaN NaN NaN NaN \n", "2 NaN NaN NaN NaN NaN NaN NaN NaN \n", "3 47.0 20.0 4.0 34.0 47.0 14.0 4.0 47.0 \n", "4 NaN NaN NaN NaN NaN NaN NaN NaN \n", "\n", " s_q3g_2 s_q3g_3 s_q3g_4 s_q3h_1 s_q3h_2 s_q3h_3 s_q3h_4 s_q3i_1 \\\n", "0 NaN NaN NaN NaN NaN NaN NaN NaN \n", "1 NaN NaN NaN NaN NaN NaN NaN NaN \n", "2 NaN NaN NaN NaN NaN NaN NaN NaN \n", "3 39.0 8.0 5.0 NaN NaN NaN NaN NaN \n", "4 NaN NaN NaN NaN NaN NaN NaN NaN \n", "\n", " s_q3i_2 s_q3i_3 s_q3i_4 s_q4a_1 s_q4a_2 s_q4a_3 s_q4a_4 s_q4b_1 \\\n", "0 NaN NaN NaN NaN NaN NaN NaN NaN \n", "1 NaN NaN NaN NaN NaN NaN NaN NaN \n", "2 NaN NaN NaN NaN NaN NaN NaN NaN \n", "3 NaN NaN NaN 19.0 26.0 27.0 27.0 26.0 \n", "4 NaN NaN NaN NaN NaN NaN NaN NaN \n", "\n", " s_q4b_2 s_q4b_3 s_q4b_4 s_q5a_1 s_q5a_2 s_q5a_3 s_q5a_4 s_q5b_1 \\\n", "0 NaN NaN NaN NaN NaN NaN NaN NaN \n", "1 NaN NaN NaN NaN NaN NaN NaN NaN \n", "2 NaN NaN NaN NaN NaN NaN NaN NaN \n", "3 27.0 29.0 19.0 17.0 31.0 27.0 26.0 23.0 \n", "4 NaN NaN NaN NaN NaN NaN NaN NaN \n", "\n", " s_q5b_2 s_q5b_3 s_q5b_4 s_q6a_1 s_q6a_2 s_q6a_3 s_q6a_4 s_q6a_5 \\\n", "0 NaN NaN NaN NaN NaN NaN NaN NaN \n", "1 NaN NaN NaN NaN NaN NaN NaN NaN \n", "2 NaN NaN NaN NaN NaN NaN NaN NaN \n", "3 29.0 27.0 21.0 21.0 39.0 19.0 12.0 9.0 \n", "4 NaN NaN NaN NaN NaN NaN NaN NaN \n", "\n", " s_q6b_1 s_q6b_2 s_q6b_3 s_q6b_4 s_q6b_5 s_q6c_1 s_q6c_2 s_q6c_3 \\\n", "0 NaN NaN NaN NaN NaN NaN NaN NaN \n", "1 NaN NaN NaN NaN NaN NaN NaN NaN \n", "2 NaN NaN NaN NaN NaN NaN NaN NaN \n", "3 12.0 37.0 22.0 23.0 6.0 36.0 45.0 5.0 \n", "4 NaN NaN NaN NaN NaN NaN NaN NaN \n", "\n", " s_q6c_4 s_q6c_5 s_q6d_1 s_q6d_2 s_q6d_3 s_q6d_4 s_q6d_5 s_q6e_1 \\\n", "0 NaN NaN NaN NaN NaN NaN NaN NaN \n", "1 NaN NaN NaN NaN NaN NaN NaN NaN \n", "2 NaN NaN NaN NaN NaN NaN NaN NaN \n", "3 7.0 8.0 20.0 29.0 12.0 7.0 33.0 30.0 \n", "4 NaN NaN NaN NaN NaN NaN NaN NaN \n", "\n", " s_q6e_2 s_q6e_3 s_q6e_4 s_q6e_5 s_q6f_1 s_q6f_2 s_q6f_3 s_q6f_4 \\\n", "0 NaN NaN NaN NaN NaN NaN NaN NaN \n", "1 NaN NaN NaN NaN NaN NaN NaN NaN \n", "2 NaN NaN NaN NaN NaN NaN NaN NaN \n", "3 39.0 8.0 7.0 17.0 31.0 42.0 14.0 7.0 \n", "4 NaN NaN NaN NaN NaN NaN NaN NaN \n", "\n", " s_q6f_5 s_q6g_1 s_q6g_2 s_q6g_3 s_q6g_4 s_q6g_5 s_q6h_1 s_q6h_2 \\\n", "0 NaN NaN NaN NaN NaN NaN NaN NaN \n", "1 NaN NaN NaN NaN NaN NaN NaN NaN \n", "2 NaN NaN NaN NaN NaN NaN NaN NaN \n", "3 7.0 35.0 45.0 12.0 7.0 1.0 18.0 42.0 \n", "4 NaN NaN NaN NaN NaN NaN NaN NaN \n", "\n", " s_q6h_3 s_q6h_4 s_q6h_5 s_q7a_1 s_q7a_2 s_q7a_3 s_q7a_4 s_q7b_1 \\\n", "0 NaN NaN NaN NaN NaN NaN NaN NaN \n", "1 NaN NaN NaN NaN NaN NaN NaN NaN \n", "2 NaN NaN NaN NaN NaN NaN NaN NaN \n", "3 18.0 13.0 9.0 4.0 30.0 29.0 37.0 6.0 \n", "4 NaN NaN NaN NaN NaN NaN NaN NaN \n", "\n", " s_q7b_2 s_q7b_3 s_q7b_4 s_q8a_1 s_q8a_2 s_q8a_3 s_q8a_4 s_q8a_5 \\\n", "0 NaN NaN NaN NaN NaN NaN NaN NaN \n", "1 NaN NaN NaN NaN NaN NaN NaN NaN \n", "2 NaN NaN NaN NaN NaN NaN NaN NaN \n", "3 35.0 33.0 27.0 5.0 11.0 31.0 36.0 18.0 \n", "4 NaN NaN NaN NaN NaN NaN NaN NaN \n", "\n", " s_q8b_1 s_q8b_2 s_q8b_3 s_q8b_4 s_q8b_5 s_q8c_1 s_q8c_2 s_q8c_3 \\\n", "0 NaN NaN NaN NaN NaN NaN NaN NaN \n", "1 NaN NaN NaN NaN NaN NaN NaN NaN \n", "2 NaN NaN NaN NaN NaN NaN NaN NaN \n", "3 6.0 21.0 46.0 19.0 9.0 10.0 18.0 27.0 \n", "4 NaN NaN NaN NaN NaN NaN NaN NaN \n", "\n", " s_q8c_4 s_q8c_5 s_q8d_1 s_q8d_2 s_q8d_3 s_q8d_4 s_q8d_5 s_q9a_1 \\\n", "0 NaN NaN NaN NaN NaN NaN NaN NaN \n", "1 NaN NaN NaN NaN NaN NaN NaN NaN \n", "2 NaN NaN NaN NaN NaN NaN NaN NaN \n", "3 19.0 25.0 10.0 49.0 27.0 7.0 7.0 21.0 \n", "4 NaN NaN NaN NaN NaN NaN NaN NaN \n", "\n", " s_q9a_2 s_q9a_3 s_q9b_1 s_q9b_2 s_q9b_3 s_q9c_1 s_q9c_2 s_q9c_3 \\\n", "0 NaN NaN NaN NaN NaN NaN NaN NaN \n", "1 NaN NaN NaN NaN NaN NaN NaN NaN \n", "2 NaN NaN NaN NaN NaN NaN NaN NaN \n", "3 14.0 65.0 77.0 12.0 11.0 27.0 34.0 39.0 \n", "4 NaN NaN NaN NaN NaN NaN NaN NaN \n", "\n", " s_q9d_1 s_q9d_2 s_q9d_3 s_q9e_1 s_q9e_2 s_q9e_3 s_q9f_1 s_q9f_2 \\\n", "0 NaN NaN NaN NaN NaN NaN NaN NaN \n", "1 NaN NaN NaN NaN NaN NaN NaN NaN \n", "2 NaN NaN NaN NaN NaN NaN NaN NaN \n", "3 40.0 8.0 52.0 61.0 6.0 34.0 72.0 14.0 \n", "4 NaN NaN NaN NaN NaN NaN NaN NaN \n", "\n", " s_q9f_3 s_q9g_1 s_q9g_2 s_q9g_3 s_q9h_1 s_q9h_2 s_q9h_3 s_q10a_1 \\\n", "0 NaN NaN NaN NaN NaN NaN NaN NaN \n", "1 NaN NaN NaN NaN NaN NaN NaN NaN \n", "2 NaN NaN NaN NaN NaN NaN NaN NaN \n", "3 14.0 15.0 12.0 73.0 77.0 11.0 11.0 25.0 \n", "4 NaN NaN NaN NaN NaN NaN NaN NaN \n", "\n", " s_q10a_2 s_q10a_3 s_q10b_1 s_q10b_2 s_q10b_3 s_q10c_1 s_q10c_2 \\\n", "0 NaN NaN NaN NaN NaN NaN NaN \n", "1 NaN NaN NaN NaN NaN NaN NaN \n", "2 NaN NaN NaN NaN NaN NaN NaN \n", "3 20.0 55.0 69.0 14.0 17.0 24.0 33.0 \n", "4 NaN NaN NaN NaN NaN NaN NaN \n", "\n", " s_q10c_3 s_q10d_1 s_q10d_2 s_q10d_3 s_q10e_1 s_q10e_2 s_q10e_3 \\\n", "0 NaN NaN NaN NaN NaN NaN NaN \n", "1 NaN NaN NaN NaN NaN NaN NaN \n", "2 NaN NaN NaN NaN NaN NaN NaN \n", "3 42.0 33.0 19.0 48.0 46.0 10.0 44.0 \n", "4 NaN NaN NaN NaN NaN NaN NaN \n", "\n", " s_q10f_1 s_q10f_2 s_q10f_3 s_q10g_1 s_q10g_2 s_q10g_3 s_q10h_1 \\\n", "0 NaN NaN NaN NaN NaN NaN NaN \n", "1 NaN NaN NaN NaN NaN NaN NaN \n", "2 NaN NaN NaN NaN NaN NaN NaN \n", "3 64.0 16.0 20.0 56.0 28.0 16.0 34.0 \n", "4 NaN NaN NaN NaN NaN NaN NaN \n", "\n", " s_q10h_2 s_q10h_3 s_q11_1 s_q11_2 s_q11_3 s_q11_4 s_q12a_1 s_q12a_2 \\\n", "0 NaN NaN NaN NaN NaN NaN NaN NaN \n", "1 NaN NaN NaN NaN NaN NaN NaN NaN \n", "2 NaN NaN NaN NaN NaN NaN NaN NaN \n", "3 22.0 44.0 19.0 47.0 21.0 13.0 9.0 48.0 \n", "4 NaN NaN NaN NaN NaN NaN NaN NaN \n", "\n", " s_q12a_3 s_q12a_4 s_q12b_1 s_q12b_2 s_q12b_3 s_q12b_4 s_q12c_1 \\\n", "0 NaN NaN NaN NaN NaN NaN NaN \n", "1 NaN NaN NaN NaN NaN NaN NaN \n", "2 NaN NaN NaN NaN NaN NaN NaN \n", "3 24.0 20.0 26.0 49.0 19.0 6.0 10.0 \n", "4 NaN NaN NaN NaN NaN NaN NaN \n", "\n", " s_q12c_2 s_q12c_3 s_q12c_4 s_q13a_1 s_q13a_2 s_q13a_3 s_q13a_4 \\\n", "0 NaN NaN NaN NaN NaN NaN NaN \n", "1 NaN NaN NaN NaN NaN NaN NaN \n", "2 NaN NaN NaN NaN NaN NaN NaN \n", "3 42.0 23.0 25.0 85.0 13.0 3.0 0.0 \n", "4 NaN NaN NaN NaN NaN NaN NaN \n", "\n", " s_q13b_1 s_q13b_2 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NaN NaN \n", "3 NaN NaN NaN NaN NaN NaN NaN NaN NaN \n", "4 NaN NaN NaN NaN NaN NaN NaN NaN NaN \n", "\n", " t_q17a t_q17b t_q17c t_q17d t_q17e t_q17f t_q3k_1 t_q3k_2 t_q3k_3 \\\n", "0 NaN NaN NaN NaN NaN NaN NaN NaN NaN \n", "1 NaN NaN NaN NaN NaN NaN NaN NaN NaN \n", "2 NaN NaN NaN NaN NaN NaN NaN NaN NaN \n", "3 NaN NaN NaN NaN NaN NaN NaN NaN NaN \n", "4 NaN NaN NaN NaN NaN NaN NaN NaN NaN \n", "\n", " t_q3l_1 t_q3l_2 t_q3l_3 t_q7f_1 t_q7f_2 t_q7f_3 t_q7f_4 t_q7f_5 \\\n", "0 NaN NaN NaN NaN NaN NaN NaN NaN \n", "1 NaN NaN NaN NaN NaN NaN NaN NaN \n", "2 NaN NaN NaN NaN NaN NaN NaN NaN \n", "3 NaN NaN NaN NaN NaN NaN NaN NaN \n", "4 NaN NaN NaN NaN NaN NaN NaN NaN \n", "\n", " t_q10_1 t_q10_2 t_q10_3 t_q10_4 t_q10_5 t_q11a_5 t_q11b_5 t_q11c_5 \\\n", "0 NaN NaN NaN NaN NaN NaN NaN NaN \n", "1 NaN NaN NaN NaN NaN NaN NaN NaN \n", "2 NaN NaN NaN NaN NaN NaN NaN NaN \n", "3 NaN NaN NaN NaN NaN NaN NaN NaN \n", "4 NaN NaN NaN NaN NaN NaN NaN NaN \n", "\n", " t_q11d_5 t_q12_1 t_q12_2 t_q12_3 t_q12_4 t_q12_5 t_q12_6 t_q13e_1 \\\n", "0 NaN NaN NaN NaN NaN NaN NaN NaN \n", "1 NaN NaN NaN NaN NaN NaN NaN NaN \n", "2 NaN NaN NaN NaN NaN NaN NaN NaN \n", "3 NaN NaN NaN NaN NaN NaN NaN NaN \n", "4 NaN NaN NaN NaN NaN NaN NaN NaN \n", "\n", " t_q13e_2 t_q13e_3 t_q13e_4 t_q13f_1 t_q13f_2 t_q13f_3 t_q13f_4 \\\n", "0 NaN NaN NaN NaN NaN NaN NaN \n", "1 NaN NaN NaN NaN NaN NaN NaN \n", "2 NaN NaN NaN NaN NaN NaN NaN \n", "3 NaN NaN NaN NaN NaN NaN NaN \n", "4 NaN NaN NaN NaN NaN NaN NaN \n", "\n", " t_q13g_1 t_q13g_2 t_q13g_3 t_q13g_4 t_q13h_1 t_q13h_2 t_q13h_3 \\\n", "0 NaN NaN NaN NaN NaN NaN NaN \n", "1 NaN NaN NaN NaN NaN NaN NaN \n", "2 NaN NaN NaN NaN NaN NaN NaN \n", "3 NaN NaN NaN NaN NaN NaN NaN \n", "4 NaN NaN NaN NaN NaN NaN NaN \n", "\n", " t_q13h_4 t_q13i_1 t_q13i_2 t_q13i_3 t_q13i_4 t_q13j_1 t_q13j_2 \\\n", "0 NaN NaN NaN NaN NaN NaN NaN \n", "1 NaN NaN NaN NaN NaN NaN NaN \n", "2 NaN NaN NaN NaN NaN NaN NaN \n", "3 NaN NaN NaN NaN NaN NaN NaN \n", "4 NaN NaN NaN NaN NaN NaN NaN \n", "\n", " t_q13j_3 t_q13j_4 t_q13k_1 t_q13k_2 t_q13k_3 t_q13k_4 t_q13l_1 \\\n", "0 NaN NaN NaN NaN NaN NaN NaN \n", "1 NaN NaN NaN NaN NaN NaN NaN \n", "2 NaN NaN NaN NaN NaN NaN NaN \n", "3 NaN NaN NaN NaN NaN NaN NaN \n", "4 NaN NaN NaN NaN NaN NaN NaN \n", "\n", " t_q13l_2 t_q13l_3 t_q13l_4 t_q13m_1 t_q13m_2 t_q13m_3 t_q13m_4 \\\n", "0 NaN NaN NaN NaN NaN NaN NaN \n", "1 NaN NaN NaN NaN NaN NaN NaN \n", "2 NaN NaN NaN NaN NaN NaN NaN \n", "3 NaN NaN NaN NaN NaN NaN NaN \n", "4 NaN NaN NaN NaN NaN NaN NaN \n", "\n", " t_q13n_1 t_q13n_2 t_q13n_3 t_q13n_4 t_q14_6 t_q15a_5 t_q15b_5 \\\n", "0 NaN NaN NaN NaN NaN NaN NaN \n", "1 NaN NaN NaN NaN NaN NaN NaN \n", "2 NaN NaN NaN NaN NaN NaN NaN \n", "3 NaN NaN NaN NaN NaN NaN NaN \n", "4 NaN NaN NaN NaN NaN NaN NaN \n", "\n", " t_q15c_5 t_q15d_5 t_q16a_1 t_q16a_2 t_q16a_3 t_q16a_4 t_q16a_5 \\\n", "0 NaN NaN NaN NaN NaN NaN NaN \n", "1 NaN NaN NaN NaN NaN NaN NaN \n", "2 NaN NaN NaN NaN NaN NaN NaN \n", "3 NaN NaN NaN NaN NaN NaN NaN \n", "4 NaN NaN NaN NaN NaN NaN NaN \n", "\n", " t_q16b_1 t_q16b_2 t_q16b_3 t_q16b_4 t_q16b_5 t_q16c_1 t_q16c_2 \\\n", "0 NaN NaN NaN NaN NaN NaN NaN \n", "1 NaN NaN NaN NaN NaN NaN NaN \n", "2 NaN NaN NaN NaN NaN NaN NaN \n", "3 NaN NaN NaN NaN NaN NaN NaN \n", "4 NaN NaN NaN NaN NaN NaN NaN \n", "\n", " t_q16c_3 t_q16c_4 t_q16c_5 t_q16d_1 t_q16d_2 t_q16d_3 t_q16d_4 \\\n", "0 NaN NaN NaN NaN NaN NaN NaN \n", "1 NaN NaN NaN NaN NaN NaN NaN \n", "2 NaN NaN NaN NaN NaN NaN NaN \n", "3 NaN NaN NaN NaN NaN NaN NaN \n", "4 NaN NaN NaN NaN NaN NaN NaN \n", "\n", " t_q16d_5 t_q17a_1 t_q17a_2 t_q17a_3 t_q17a_4 t_q17b_1 t_q17b_2 \\\n", "0 NaN NaN NaN NaN NaN NaN NaN \n", "1 NaN NaN NaN NaN NaN NaN NaN \n", "2 NaN NaN NaN NaN NaN NaN NaN \n", "3 NaN NaN NaN NaN NaN NaN NaN \n", "4 NaN NaN NaN NaN NaN NaN NaN \n", "\n", " t_q17b_3 t_q17b_4 t_q17c_1 t_q17c_2 t_q17c_3 t_q17c_4 t_q17d_1 \\\n", "0 NaN NaN NaN NaN NaN NaN NaN \n", "1 NaN NaN NaN NaN NaN NaN NaN \n", "2 NaN NaN NaN NaN NaN NaN NaN \n", "3 NaN NaN NaN NaN NaN NaN NaN \n", "4 NaN NaN NaN NaN NaN NaN NaN \n", "\n", " t_q17d_2 t_q17d_3 t_q17d_4 t_q17e_1 t_q17e_2 t_q17e_3 t_q17e_4 \\\n", "0 NaN NaN NaN NaN NaN NaN NaN \n", "1 NaN NaN NaN NaN NaN NaN NaN \n", "2 NaN NaN NaN NaN NaN NaN NaN \n", "3 NaN NaN NaN NaN NaN NaN NaN \n", "4 NaN NaN NaN NaN NaN NaN NaN \n", "\n", " t_q17f_1 t_q17f_2 t_q17f_3 t_q17f_4 t_N_q3k_1 t_N_q3k_2 t_N_q3k_3 \\\n", "0 NaN NaN NaN NaN NaN NaN NaN \n", "1 NaN NaN NaN NaN NaN NaN NaN \n", "2 NaN NaN NaN NaN NaN NaN NaN \n", "3 NaN NaN NaN NaN NaN NaN NaN \n", "4 NaN NaN NaN NaN NaN NaN NaN \n", "\n", " t_N_q3l_1 t_N_q3l_2 t_N_q3l_3 t_N_q7f_1 t_N_q7f_2 t_N_q7f_3 \\\n", "0 NaN NaN NaN NaN NaN NaN \n", "1 NaN NaN NaN NaN NaN NaN \n", "2 NaN NaN NaN NaN NaN NaN \n", "3 NaN NaN NaN NaN NaN NaN \n", "4 NaN NaN NaN NaN NaN NaN \n", "\n", " t_N_q7f_4 t_N_q7f_5 t_N_q10_1 t_N_q10_2 t_N_q10_3 t_N_q10_4 \\\n", "0 NaN NaN NaN NaN NaN NaN \n", "1 NaN NaN NaN NaN NaN NaN \n", "2 NaN NaN NaN NaN NaN NaN \n", "3 NaN NaN NaN NaN NaN NaN \n", "4 NaN NaN NaN NaN NaN NaN \n", "\n", " t_N_q10_5 t_N_q11a_5 t_N_q11b_5 t_N_q11c_5 t_N_q11d_5 t_N_q12_1 \\\n", "0 NaN NaN NaN NaN NaN NaN \n", "1 NaN NaN NaN NaN NaN NaN \n", "2 NaN NaN NaN NaN NaN NaN \n", "3 NaN NaN NaN NaN NaN NaN \n", "4 NaN NaN NaN NaN NaN NaN \n", "\n", " t_N_q12_2 t_N_q12_3 t_N_q12_4 t_N_q12_5 t_N_q12_6 t_N_q13e_1 \\\n", "0 NaN NaN NaN NaN NaN NaN \n", "1 NaN NaN NaN NaN NaN NaN \n", "2 NaN NaN NaN NaN NaN NaN \n", "3 NaN NaN NaN NaN NaN NaN \n", "4 NaN NaN NaN NaN NaN NaN \n", "\n", " t_N_q13e_2 t_N_q13e_3 t_N_q13e_4 t_N_q13f_1 t_N_q13f_2 t_N_q13f_3 \\\n", "0 NaN NaN NaN NaN NaN NaN \n", "1 NaN NaN NaN NaN NaN NaN \n", "2 NaN NaN NaN NaN NaN NaN \n", "3 NaN NaN NaN NaN NaN NaN \n", "4 NaN NaN NaN NaN NaN NaN \n", "\n", " t_N_q13f_4 t_N_q13g_1 t_N_q13g_2 t_N_q13g_3 t_N_q13g_4 t_N_q13h_1 \\\n", "0 NaN NaN NaN NaN NaN NaN \n", "1 NaN NaN NaN NaN NaN NaN \n", "2 NaN NaN NaN NaN NaN NaN \n", "3 NaN NaN NaN NaN NaN NaN \n", "4 NaN NaN NaN NaN NaN NaN \n", "\n", " t_N_q13h_2 t_N_q13h_3 t_N_q13h_4 t_N_q13i_1 t_N_q13i_2 t_N_q13i_3 \\\n", "0 NaN NaN NaN NaN NaN NaN \n", "1 NaN NaN NaN NaN NaN NaN \n", "2 NaN NaN NaN NaN NaN NaN \n", "3 NaN NaN NaN NaN NaN NaN \n", "4 NaN NaN NaN NaN NaN NaN \n", "\n", " t_N_q13i_4 t_N_q13j_1 t_N_q13j_2 t_N_q13j_3 t_N_q13j_4 t_N_q13k_1 \\\n", "0 NaN NaN NaN NaN NaN NaN \n", "1 NaN NaN NaN NaN NaN NaN \n", "2 NaN NaN NaN NaN NaN NaN \n", "3 NaN NaN NaN NaN NaN NaN \n", "4 NaN NaN NaN NaN NaN NaN \n", "\n", " t_N_q13k_2 t_N_q13k_3 t_N_q13k_4 t_N_q13l_1 t_N_q13l_2 t_N_q13l_3 \\\n", "0 NaN NaN NaN NaN NaN NaN \n", "1 NaN NaN NaN NaN NaN NaN \n", "2 NaN NaN NaN NaN NaN NaN \n", "3 NaN NaN NaN NaN NaN NaN \n", "4 NaN NaN NaN NaN NaN NaN \n", "\n", " t_N_q13l_4 t_N_q13m_1 t_N_q13m_2 t_N_q13m_3 t_N_q13m_4 t_N_q13n_1 \\\n", "0 NaN NaN NaN NaN NaN NaN \n", "1 NaN NaN NaN NaN NaN NaN \n", "2 NaN NaN NaN NaN NaN NaN \n", "3 NaN NaN NaN NaN NaN NaN \n", "4 NaN NaN NaN NaN NaN NaN \n", "\n", " t_N_q13n_2 t_N_q13n_3 t_N_q13n_4 t_N_q14_6 t_N_q15a_5 t_N_q15b_5 \\\n", "0 NaN NaN NaN NaN NaN NaN \n", "1 NaN NaN NaN NaN NaN NaN \n", "2 NaN NaN NaN NaN NaN NaN \n", "3 NaN NaN NaN NaN NaN NaN \n", "4 NaN NaN NaN NaN NaN NaN \n", "\n", " t_N_q15c_5 t_N_q15d_5 t_N_q16a_1 t_N_q16a_2 t_N_q16a_3 t_N_q16a_4 \\\n", "0 NaN NaN NaN NaN NaN NaN \n", "1 NaN NaN NaN NaN NaN NaN \n", "2 NaN NaN NaN NaN NaN NaN \n", "3 NaN NaN NaN NaN NaN NaN \n", "4 NaN NaN NaN NaN NaN NaN \n", "\n", " t_N_q16a_5 t_N_q16b_1 t_N_q16b_2 t_N_q16b_3 t_N_q16b_4 t_N_q16b_5 \\\n", "0 NaN NaN NaN NaN NaN NaN \n", "1 NaN NaN NaN NaN NaN NaN \n", "2 NaN NaN NaN NaN NaN NaN \n", "3 NaN NaN NaN NaN NaN NaN \n", "4 NaN NaN NaN NaN NaN NaN \n", "\n", " t_N_q16c_1 t_N_q16c_2 t_N_q16c_3 t_N_q16c_4 t_N_q16c_5 t_N_q16d_1 \\\n", "0 NaN NaN NaN NaN NaN NaN \n", "1 NaN NaN NaN NaN NaN NaN \n", "2 NaN NaN NaN NaN NaN NaN \n", "3 NaN NaN NaN NaN NaN NaN \n", "4 NaN NaN NaN NaN NaN NaN \n", "\n", " t_N_q16d_2 t_N_q16d_3 t_N_q16d_4 t_N_q16d_5 t_N_q17a_1 t_N_q17a_2 \\\n", "0 NaN NaN NaN NaN NaN NaN \n", "1 NaN NaN NaN NaN NaN NaN \n", "2 NaN NaN NaN NaN NaN NaN \n", "3 NaN NaN NaN NaN NaN NaN \n", "4 NaN NaN NaN NaN NaN NaN \n", "\n", " t_N_q17a_3 t_N_q17a_4 t_N_q17b_1 t_N_q17b_2 t_N_q17b_3 t_N_q17b_4 \\\n", "0 NaN NaN NaN NaN NaN NaN \n", "1 NaN NaN NaN NaN NaN NaN \n", "2 NaN NaN NaN NaN NaN NaN \n", "3 NaN NaN NaN NaN NaN NaN \n", "4 NaN NaN NaN NaN NaN NaN \n", "\n", " t_N_q17c_1 t_N_q17c_2 t_N_q17c_3 t_N_q17c_4 t_N_q17d_1 t_N_q17d_2 \\\n", "0 NaN NaN NaN NaN NaN NaN \n", "1 NaN NaN NaN NaN NaN NaN \n", "2 NaN NaN NaN NaN NaN NaN \n", "3 NaN NaN NaN NaN NaN NaN \n", "4 NaN NaN NaN NaN NaN NaN \n", "\n", " t_N_q17d_3 t_N_q17d_4 t_N_q17e_1 t_N_q17e_2 t_N_q17e_3 t_N_q17e_4 \\\n", "0 NaN NaN NaN NaN NaN NaN \n", "1 NaN NaN NaN NaN NaN NaN \n", "2 NaN NaN NaN NaN NaN NaN \n", "3 NaN NaN NaN NaN NaN NaN \n", "4 NaN NaN NaN NaN NaN NaN \n", "\n", " t_N_q17f_1 t_N_q17f_2 t_N_q17f_3 t_N_q17f_4 s_q5c s_q11a s_q11b \\\n", "0 NaN NaN NaN NaN NaN NaN NaN \n", "1 NaN NaN NaN NaN NaN NaN NaN \n", "2 NaN NaN NaN NaN NaN NaN NaN \n", "3 NaN NaN NaN NaN NaN NaN NaN \n", "4 NaN NaN NaN NaN NaN NaN NaN \n", "\n", " s_q11c s_q12d s_q12e s_q12f s_q12g s_q1b s_q7c s_q7d s_q1a s_q1c \\\n", "0 NaN NaN NaN NaN NaN NaN NaN NaN NaN NaN \n", "1 NaN NaN NaN NaN NaN NaN NaN NaN NaN NaN \n", "2 NaN NaN NaN NaN NaN NaN NaN NaN NaN NaN \n", "3 NaN NaN NaN NaN NaN NaN NaN NaN NaN NaN \n", "4 NaN NaN NaN NaN NaN NaN NaN NaN NaN NaN \n", "\n", " s_q5d s_q5e s_q5g s_q8 s_q2d s_q2e s_q2f s_q2g s_q5f s_q14 \\\n", "0 NaN NaN NaN NaN NaN NaN NaN NaN NaN NaN \n", "1 NaN NaN NaN NaN NaN NaN NaN NaN NaN NaN \n", "2 NaN NaN NaN NaN NaN NaN NaN NaN NaN NaN \n", "3 NaN NaN NaN NaN NaN NaN NaN NaN NaN NaN \n", "4 NaN NaN NaN NaN NaN NaN NaN NaN NaN NaN \n", "\n", " s_q1a_1 s_q1a_2 s_q1a_3 s_q1a_4 s_q1b_1 s_q1b_2 s_q1b_3 s_q1b_4 \\\n", "0 NaN NaN NaN NaN NaN NaN NaN NaN \n", "1 NaN NaN NaN NaN NaN NaN NaN NaN \n", "2 NaN NaN NaN NaN NaN NaN NaN NaN \n", "3 NaN NaN NaN NaN NaN NaN NaN NaN \n", "4 NaN NaN NaN NaN NaN NaN NaN NaN \n", "\n", " s_q1c_1 s_q1c_2 s_q1c_3 s_q1c_4 s_q2d_1 s_q2d_2 s_q2d_3 s_q2d_4 \\\n", "0 NaN NaN NaN NaN NaN NaN NaN NaN \n", "1 NaN NaN NaN NaN NaN NaN NaN NaN \n", "2 NaN NaN NaN NaN NaN NaN NaN NaN \n", "3 NaN NaN NaN NaN NaN NaN NaN NaN \n", "4 NaN NaN NaN NaN NaN NaN NaN NaN \n", "\n", " s_q2e_1 s_q2e_2 s_q2e_3 s_q2e_4 s_q2f_1 s_q2f_2 s_q2f_3 s_q2f_4 \\\n", "0 NaN NaN NaN NaN NaN NaN NaN NaN \n", "1 NaN NaN NaN NaN NaN NaN NaN NaN \n", "2 NaN NaN NaN NaN NaN NaN NaN NaN \n", "3 NaN NaN NaN NaN NaN NaN NaN NaN \n", "4 NaN NaN NaN NaN NaN NaN NaN NaN \n", "\n", " s_q2g_1 s_q2g_2 s_q2g_3 s_q2g_4 s_q5a_5 s_q5b_5 s_q5c_1 s_q5c_2 \\\n", "0 NaN NaN NaN NaN NaN NaN NaN NaN \n", "1 NaN NaN NaN NaN NaN NaN NaN NaN \n", "2 NaN NaN NaN NaN NaN NaN NaN NaN \n", "3 NaN NaN NaN NaN NaN NaN NaN NaN \n", "4 NaN NaN NaN NaN NaN NaN NaN NaN \n", "\n", " s_q5c_3 s_q5c_4 s_q5c_5 s_q5d_1 s_q5d_2 s_q5d_3 s_q5d_4 s_q5d_5 \\\n", "0 NaN NaN NaN NaN NaN NaN NaN NaN \n", "1 NaN NaN NaN NaN NaN NaN NaN NaN \n", "2 NaN NaN NaN NaN NaN NaN NaN NaN \n", "3 NaN NaN NaN NaN NaN NaN NaN NaN \n", "4 NaN NaN NaN NaN NaN NaN NaN NaN \n", "\n", " s_q5e_1 s_q5e_2 s_q5e_3 s_q5e_4 s_q5e_5 s_q5f_1 s_q5f_2 s_q5f_3 \\\n", "0 NaN NaN NaN NaN NaN NaN NaN NaN \n", "1 NaN NaN NaN NaN NaN NaN NaN NaN \n", "2 NaN NaN NaN NaN NaN NaN NaN NaN \n", "3 NaN NaN NaN NaN NaN NaN NaN NaN \n", "4 NaN NaN NaN NaN NaN NaN NaN NaN \n", "\n", " s_q5f_4 s_q5f_5 s_q5g_1 s_q5g_2 s_q5g_3 s_q5g_4 s_q5g_5 s_q7a_5 \\\n", "0 NaN NaN NaN NaN NaN NaN NaN NaN \n", "1 NaN NaN NaN NaN NaN NaN NaN NaN \n", "2 NaN NaN NaN NaN NaN NaN NaN NaN \n", "3 NaN NaN NaN NaN NaN NaN NaN NaN \n", "4 NaN NaN NaN NaN NaN NaN NaN NaN \n", "\n", " s_q7b_5 s_q7c_1 s_q7c_2 s_q7c_3 s_q7c_4 s_q7c_5 s_q7d_1 s_q7d_2 \\\n", "0 NaN NaN NaN NaN NaN NaN NaN NaN \n", "1 NaN NaN NaN NaN NaN NaN NaN NaN \n", "2 NaN NaN NaN NaN NaN NaN NaN NaN \n", "3 NaN NaN NaN NaN NaN NaN NaN NaN \n", "4 NaN NaN NaN NaN NaN NaN NaN NaN \n", "\n", " s_q7d_3 s_q7d_4 s_q7d_5 s_q8e_1 s_q8e_2 s_q8e_3 s_q8f_1 s_q8f_2 \\\n", "0 NaN NaN NaN NaN NaN NaN NaN NaN \n", "1 NaN NaN NaN NaN NaN NaN NaN NaN \n", "2 NaN NaN NaN NaN NaN NaN NaN NaN \n", "3 NaN NaN NaN NaN NaN NaN NaN NaN \n", "4 NaN NaN NaN NaN NaN NaN NaN NaN \n", "\n", " s_q8f_3 s_q8g_1 s_q8g_2 s_q8g_3 s_q8h_1 s_q8h_2 s_q8h_3 s_q8i_1 \\\n", "0 NaN NaN NaN NaN NaN NaN NaN NaN \n", "1 NaN NaN NaN NaN NaN NaN NaN NaN \n", "2 NaN NaN NaN NaN NaN NaN NaN NaN \n", "3 NaN NaN NaN NaN NaN NaN NaN NaN \n", "4 NaN NaN NaN NaN NaN NaN NaN NaN \n", "\n", " s_q8i_2 s_q8i_3 s_q8j_1 s_q8j_2 s_q8j_3 s_q8k_1 s_q8k_2 s_q8k_3 \\\n", "0 NaN NaN NaN NaN NaN NaN NaN NaN \n", "1 NaN NaN NaN NaN NaN NaN NaN NaN \n", "2 NaN NaN NaN NaN NaN NaN NaN NaN \n", "3 NaN NaN NaN NaN NaN NaN NaN NaN \n", "4 NaN NaN NaN NaN NaN NaN NaN NaN \n", "\n", " s_q8l_1 s_q8l_2 s_q8l_3 s_q9i_1 s_q9i_2 s_q9i_3 s_q9j_1 s_q9j_2 \\\n", "0 NaN NaN NaN NaN NaN NaN NaN NaN \n", "1 NaN NaN NaN NaN NaN NaN NaN NaN \n", "2 NaN NaN NaN NaN NaN NaN NaN NaN \n", "3 NaN NaN NaN NaN NaN NaN NaN NaN \n", "4 NaN NaN NaN NaN NaN NaN NaN NaN \n", "\n", " s_q9j_3 s_q9k_1 s_q9k_2 s_q9k_3 s_q9l_1 s_q9l_2 s_q9l_3 s_q10_1 \\\n", "0 NaN NaN NaN NaN NaN NaN NaN NaN \n", "1 NaN NaN NaN NaN NaN NaN NaN NaN \n", "2 NaN NaN NaN NaN NaN NaN NaN NaN \n", "3 NaN NaN NaN NaN NaN NaN NaN NaN \n", "4 NaN NaN NaN NaN NaN NaN NaN NaN \n", "\n", " s_q10_2 s_q10_3 s_q10_4 s_q11a_1 s_q11a_2 s_q11a_3 s_q11a_4 \\\n", "0 NaN NaN NaN NaN NaN NaN NaN \n", "1 NaN NaN NaN NaN NaN NaN NaN \n", "2 NaN NaN NaN NaN NaN NaN NaN \n", "3 NaN NaN NaN NaN NaN NaN NaN \n", "4 NaN NaN NaN NaN NaN NaN NaN \n", "\n", " s_q11b_1 s_q11b_2 s_q11b_3 s_q11b_4 s_q11c_1 s_q11c_2 s_q11c_3 \\\n", "0 NaN NaN NaN NaN NaN NaN NaN \n", "1 NaN NaN NaN NaN NaN NaN NaN \n", "2 NaN NaN NaN NaN NaN NaN NaN \n", "3 NaN NaN NaN NaN NaN NaN NaN \n", "4 NaN NaN NaN NaN NaN NaN NaN \n", "\n", " s_q11c_4 s_q12d_1 s_q12d_2 s_q12d_3 s_q12d_4 s_q12e_1 s_q12e_2 \\\n", "0 NaN NaN NaN NaN NaN NaN NaN \n", "1 NaN NaN NaN NaN NaN NaN NaN \n", "2 NaN NaN NaN NaN NaN NaN NaN \n", "3 NaN NaN NaN NaN NaN NaN NaN \n", "4 NaN NaN NaN NaN NaN NaN NaN \n", "\n", " s_q12e_3 s_q12e_4 s_q12f_1 s_q12f_2 s_q12f_3 s_q12f_4 s_q12g_1 \\\n", "0 NaN NaN NaN NaN NaN NaN NaN \n", "1 NaN NaN NaN NaN NaN NaN NaN \n", "2 NaN NaN NaN NaN NaN NaN NaN \n", "3 NaN NaN NaN NaN NaN NaN NaN \n", "4 NaN NaN NaN NaN NaN NaN NaN \n", "\n", " s_q12g_2 s_q12g_3 s_q12g_4 s_q14_1 s_q14_2 s_q14_3 s_q14_4 s_q14_5 \\\n", "0 NaN NaN NaN NaN NaN NaN NaN NaN \n", "1 NaN NaN NaN NaN NaN NaN NaN NaN \n", "2 NaN NaN NaN NaN NaN NaN NaN NaN \n", "3 NaN NaN NaN NaN NaN NaN NaN NaN \n", "4 NaN NaN NaN NaN NaN NaN NaN NaN \n", "\n", " s_q14_6 s_q14_7 s_q14_8 s_q14_9 s_q14_10 s_q14_11 \n", "0 NaN NaN NaN NaN NaN NaN \n", "1 NaN NaN NaN NaN NaN NaN \n", "2 NaN NaN NaN NaN NaN NaN \n", "3 NaN NaN NaN NaN NaN NaN \n", "4 NaN NaN NaN NaN NaN NaN " ] }, "execution_count": 4, "metadata": {}, "output_type": "execute_result" } ], "source": [ "# reading the files into dataframes\n", "all_survey = pd.read_csv(\"https://raw.githubusercontent.com/nathpignaton/guided_projects/main/nyc-sat-analysis/survey_all.txt\", \n", " delimiter=\"\\t\", encoding=\"windows-1252\")\n", "\n", "d75_survey = pd.read_csv(\"https://raw.githubusercontent.com/nathpignaton/guided_projects/main/nyc-sat-analysis/survey_d75.txt\", \n", " delimiter=\"\\t\", encoding=\"windows-1252\")\n", "\n", "# concatenating both\n", "survey = pd.concat([all_survey, d75_survey], axis=0)\n", "\n", "print(survey.shape)\n", "survey.head()" ] }, { "cell_type": "markdown", "metadata": { "hidden": true }, "source": [ "As we can see above, the resulting dataframe has more than 2000 columns, so we see that we need to reduce it, since we do not need all of them and its easier to work with less columns. \n", "Thanks to the [dictionary of the survey data](https://data.cityofnewyork.us/Education/2011-NYC-School-Survey/mnz3-dyi8) we can keep the columns we know we'll need and remove the other ones." ] }, { "cell_type": "code", "execution_count": 5, "metadata": { "hidden": true }, "outputs": [ { "data": { "text/plain": [ "(1702, 23)" ] }, "execution_count": 5, "metadata": {}, "output_type": "execute_result" } ], "source": [ "# copying the data from `DBN` column to `dbn` column to fit the name pattern\n", "survey['DBN'] = survey['dbn']\n", "\n", "# selecting the columns we want\n", "columns_filter = [\"DBN\", \"rr_s\", \"rr_t\", \"rr_p\", \"N_s\", \"N_t\", \"N_p\", \"saf_p_11\", \"com_p_11\", \"eng_p_11\", \n", " \"aca_p_11\", \"saf_t_11\", \"com_t_11\", \"eng_t_11\", \"aca_t_11\", \"saf_s_11\", \"com_s_11\", \"eng_s_11\", \n", " \"aca_s_11\", \"saf_tot_11\", \"com_tot_11\", \"eng_tot_11\", \"aca_tot_11\"]\n", "\n", "# removing the other columns\n", "survey = survey.loc[:, columns_filter]\n", "\n", "# adding it to the dictionary\n", "data['survey'] = survey\n", "\n", "data['survey'].shape" ] }, { "cell_type": "markdown", "metadata": { "hidden": true }, "source": [ "Done that, we need to start cleaning and preparing the information do be displayed and analyzed." ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "## 3 Data Preprocessing\n", "\n", "First thing will be to unify our data based on a common column, in our case this common column is `DBN`. DBN is the District Borough Number and it is the combination of the District Number, the letter code for the borough and the number of the school. \n", "To unify the datasets using DBN, we need to be sure that all of them are treated and in the same format." ] }, { "cell_type": "markdown", "metadata": { "heading_collapsed": true }, "source": [ "### 3.1 Treating the `DBN` columns\n", "\n", "We're going to need to change the names of the columns in every dataset but `hs_directory` dataframe, so they're all lowercase, and create the `dbn` column in the `class_size` dataset too. \n", "\n", "To help us understand what happened in the change, the loop has some specific phrases that tell us what happened to the entry: **name successfully changed**, **name already in lowercase** or **no DBN column**. \n", "We are also going to use a cool class that makes easy to print text with different colors in python. Bellow we are going to create it, the topic about different font printing in Python was found in StackOverflow [here](https://stackoverflow.com/questions/8924173/how-do-i-print-bold-text-in-python/8930747). " ] }, { "cell_type": "code", "execution_count": 6, "metadata": { "hidden": true }, "outputs": [], "source": [ "class color:\n", " PURPLE = '\\033[95m'\n", " CYAN = '\\033[96m'\n", " DARKCYAN = '\\033[36m'\n", " BLUE = '\\033[94m'\n", " GREEN = '\\033[92m'\n", " YELLOW = '\\033[93m'\n", " RED = '\\033[91m'\n", " BOLD = '\\033[1m'\n", " UNDERLINE = '\\033[4m'\n", " END = '\\033[0m'" ] }, { "cell_type": "code", "execution_count": 7, "metadata": { "hidden": true }, "outputs": [ { "name": "stdout", "output_type": "stream", "text": [ "The ap_2010 DBN column was changed to lowercase.\n", "\u001b[94m\u001b[1mThe class_size has no DBN.\u001b[0m\n", "The demographics DBN column was changed to lowercase.\n", "The graduation DBN column was changed to lowercase.\n", "The hs_directory DBN column is already lowercase.\n", "The math_test_results DBN column was changed to lowercase.\n", "The sat_results DBN column was changed to lowercase.\n", "\u001b[94m\u001b[1mThe school_attendence has no DBN.\u001b[0m\n", "The survey DBN column was changed to lowercase.\n" ] } ], "source": [ "# changin the name of the DBN columns to lower case (all of them)\n", "for item in data.keys():\n", " if ('DBN') in data[item].columns: \n", " data[item].rename({'DBN':'dbn'}, axis=1, inplace=True)\n", " print(\"The {} DBN column was changed to lowercase.\".format(item))\n", " elif ('dbn') in data[item].columns:\n", " print(\"The {} DBN column is already lowercase.\".format(item))\n", " else:\n", " # let's make this information a litte bit more visible\n", " print(color.BLUE + color.BOLD + \"The {} has no DBN.\".format(item) + color.END)" ] }, { "cell_type": "markdown", "metadata": { "hidden": true }, "source": [ "As we can see above, the `class_size` and `school_attendence` have no `DBN` or `dbn` column, let's look at these specific dataframes to see if the information is there, in any other form. But first, let's look at the `dbn` values to see how they look like." ] }, { "cell_type": "code", "execution_count": 8, "metadata": { "hidden": true }, "outputs": [ { "data": { "text/plain": [ "array(['01M015', '01M019', '01M020', ..., '32K554', '32K556', '32K564'],\n", " dtype=object)" ] }, "execution_count": 8, "metadata": {}, "output_type": "execute_result" } ], "source": [ "# a sample of what the dbn looks like\n", "data['demographics']['dbn'].unique()" ] }, { "cell_type": "markdown", "metadata": { "hidden": true }, "source": [ "As we can see above, the `dbn` values are made of two numbers, followed by a letter and other three numbers. With that in mind we can see that the information we need is already in `class_size` and `school attendence`. But the `school attendence` dataset is not separated by schools, it's separated by District. We are going to leave it as it is for now and treat it later. \n", "\n", "Let's start looking at the `class_size` columns." ] }, { "cell_type": "code", "execution_count": 9, "metadata": { "hidden": true }, "outputs": [ { "data": { "text/html": [ "
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CSDBOROUGHSCHOOL CODESCHOOL NAMEGRADEPROGRAM TYPECORE SUBJECT (MS CORE and 9-12 ONLY)CORE COURSE (MS CORE and 9-12 ONLY)SERVICE CATEGORY(K-9* ONLY)NUMBER OF STUDENTS / SEATS FILLEDNUMBER OF SECTIONSAVERAGE CLASS SIZESIZE OF SMALLEST CLASSSIZE OF LARGEST CLASSDATA SOURCESCHOOLWIDE PUPIL-TEACHER RATIO
01MM015P.S. 015 Roberto Clemente0KGEN ED---19.01.019.019.019.0ATSNaN
11MM015P.S. 015 Roberto Clemente0KCTT---21.01.021.021.021.0ATSNaN
21MM015P.S. 015 Roberto Clemente01GEN ED---17.01.017.017.017.0ATSNaN
31MM015P.S. 015 Roberto Clemente01CTT---17.01.017.017.017.0ATSNaN
41MM015P.S. 015 Roberto Clemente02GEN ED---15.01.015.015.015.0ATSNaN
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" ], "text/plain": [ " CSD BOROUGH SCHOOL CODE SCHOOL NAME GRADE PROGRAM TYPE \\\n", "0 1 M M015 P.S. 015 Roberto Clemente 0K GEN ED \n", "1 1 M M015 P.S. 015 Roberto Clemente 0K CTT \n", "2 1 M M015 P.S. 015 Roberto Clemente 01 GEN ED \n", "3 1 M M015 P.S. 015 Roberto Clemente 01 CTT \n", "4 1 M M015 P.S. 015 Roberto Clemente 02 GEN ED \n", "\n", " CORE SUBJECT (MS CORE and 9-12 ONLY) CORE COURSE (MS CORE and 9-12 ONLY) \\\n", "0 - - \n", "1 - - \n", "2 - - \n", "3 - - \n", "4 - - \n", "\n", " SERVICE CATEGORY(K-9* ONLY) NUMBER OF STUDENTS / SEATS FILLED \\\n", "0 - 19.0 \n", "1 - 21.0 \n", "2 - 17.0 \n", "3 - 17.0 \n", "4 - 15.0 \n", "\n", " NUMBER OF SECTIONS AVERAGE CLASS SIZE SIZE OF SMALLEST CLASS \\\n", "0 1.0 19.0 19.0 \n", "1 1.0 21.0 21.0 \n", "2 1.0 17.0 17.0 \n", "3 1.0 17.0 17.0 \n", "4 1.0 15.0 15.0 \n", "\n", " SIZE OF LARGEST CLASS DATA SOURCE SCHOOLWIDE PUPIL-TEACHER RATIO \n", "0 19.0 ATS NaN \n", "1 21.0 ATS NaN \n", "2 17.0 ATS NaN \n", "3 17.0 ATS NaN \n", "4 15.0 ATS NaN " ] }, "execution_count": 9, "metadata": {}, "output_type": "execute_result" } ], "source": [ "data['class_size'].head()" ] }, { "cell_type": "markdown", "metadata": { "hidden": true }, "source": [ "As we can see above, the `DBN` is just the union of the `CSD` and `SCHOOL CODE` columns. But to do so we need to insert an extra 0 to the number when needed, since the `DBN` is composed by two numbers in the beginning, not one. After it we can concatenate the other values." ] }, { "cell_type": "code", "execution_count": 10, "metadata": { "hidden": true }, "outputs": [ { "data": { "text/html": [ "
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CSDBOROUGHSCHOOL CODESCHOOL NAMEGRADEPROGRAM TYPECORE SUBJECT (MS CORE and 9-12 ONLY)CORE COURSE (MS CORE and 9-12 ONLY)SERVICE CATEGORY(K-9* ONLY)NUMBER OF STUDENTS / SEATS FILLEDNUMBER OF SECTIONSAVERAGE CLASS SIZESIZE OF SMALLEST CLASSSIZE OF LARGEST CLASSDATA SOURCESCHOOLWIDE PUPIL-TEACHER RATIOtwo_digit_csddbn
01MM015P.S. 015 Roberto Clemente0KGEN ED---19.01.019.019.019.0ATSNaN0101M015
11MM015P.S. 015 Roberto Clemente0KCTT---21.01.021.021.021.0ATSNaN0101M015
21MM015P.S. 015 Roberto Clemente01GEN ED---17.01.017.017.017.0ATSNaN0101M015
31MM015P.S. 015 Roberto Clemente01CTT---17.01.017.017.017.0ATSNaN0101M015
41MM015P.S. 015 Roberto Clemente02GEN ED---15.01.015.015.015.0ATSNaN0101M015
\n", "
" ], "text/plain": [ " CSD BOROUGH SCHOOL CODE SCHOOL NAME GRADE PROGRAM TYPE \\\n", "0 1 M M015 P.S. 015 Roberto Clemente 0K GEN ED \n", "1 1 M M015 P.S. 015 Roberto Clemente 0K CTT \n", "2 1 M M015 P.S. 015 Roberto Clemente 01 GEN ED \n", "3 1 M M015 P.S. 015 Roberto Clemente 01 CTT \n", "4 1 M M015 P.S. 015 Roberto Clemente 02 GEN ED \n", "\n", " CORE SUBJECT (MS CORE and 9-12 ONLY) CORE COURSE (MS CORE and 9-12 ONLY) \\\n", "0 - - \n", "1 - - \n", "2 - - \n", "3 - - \n", "4 - - \n", "\n", " SERVICE CATEGORY(K-9* ONLY) NUMBER OF STUDENTS / SEATS FILLED \\\n", "0 - 19.0 \n", "1 - 21.0 \n", "2 - 17.0 \n", "3 - 17.0 \n", "4 - 15.0 \n", "\n", " NUMBER OF SECTIONS AVERAGE CLASS SIZE SIZE OF SMALLEST CLASS \\\n", "0 1.0 19.0 19.0 \n", "1 1.0 21.0 21.0 \n", "2 1.0 17.0 17.0 \n", "3 1.0 17.0 17.0 \n", "4 1.0 15.0 15.0 \n", "\n", " SIZE OF LARGEST CLASS DATA SOURCE SCHOOLWIDE PUPIL-TEACHER RATIO \\\n", "0 19.0 ATS NaN \n", "1 21.0 ATS NaN \n", "2 17.0 ATS NaN \n", "3 17.0 ATS NaN \n", "4 15.0 ATS NaN \n", "\n", " two_digit_csd dbn \n", "0 01 01M015 \n", "1 01 01M015 \n", "2 01 01M015 \n", "3 01 01M015 \n", "4 01 01M015 " ] }, "execution_count": 10, "metadata": {}, "output_type": "execute_result" } ], "source": [ "# creating a function to do it to the whole column\n", "def insert_zero(number):\n", " # the number need to be a string to be concatenated\n", " string = str(number)\n", " size = len(string)\n", " # if it is a one digit number, it will turn it into a two digit number\n", " if size == 1:\n", " return string.zfill(2)\n", " # if it is a two digit number, nothing happens\n", " if size == 2:\n", " return string\n", " \n", "# applying to the column\n", "data['class_size']['two_digit_csd'] = data['class_size']['CSD'].apply(insert_zero)\n", "\n", "# concateneting the columns\n", "data['class_size']['dbn'] = data['class_size']['two_digit_csd'] + data['class_size']['SCHOOL CODE']\n", "\n", "data['class_size'].head()" ] }, { "cell_type": "markdown", "metadata": { "hidden": true }, "source": [ "Following our treatment, we are going to analyze and look into the `sat_score` dataset." ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "### 3.2 Creating the main `sat_score` column in the `sat_results` dataframe \n", "To see what our problem looks like, let's print the dataset to see the columns and the information they store." ] }, { "cell_type": "code", "execution_count": 11, "metadata": { "scrolled": true }, "outputs": [ { "data": { "text/html": [ "
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dbnSCHOOL NAMENum of SAT Test TakersSAT Critical Reading Avg. ScoreSAT Math Avg. ScoreSAT Writing Avg. Score
001M292HENRY STREET SCHOOL FOR INTERNATIONAL STUDIES29355404363
101M448UNIVERSITY NEIGHBORHOOD HIGH SCHOOL91383423366
201M450EAST SIDE COMMUNITY SCHOOL70377402370
301M458FORSYTH SATELLITE ACADEMY7414401359
401M509MARTA VALLE HIGH SCHOOL44390433384
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" ], "text/plain": [ " dbn SCHOOL NAME \\\n", "0 01M292 HENRY STREET SCHOOL FOR INTERNATIONAL STUDIES \n", "1 01M448 UNIVERSITY NEIGHBORHOOD HIGH SCHOOL \n", "2 01M450 EAST SIDE COMMUNITY SCHOOL \n", "3 01M458 FORSYTH SATELLITE ACADEMY \n", "4 01M509 MARTA VALLE HIGH SCHOOL \n", "\n", " Num of SAT Test Takers SAT Critical Reading Avg. Score SAT Math Avg. Score \\\n", "0 29 355 404 \n", "1 91 383 423 \n", "2 70 377 402 \n", "3 7 414 401 \n", "4 44 390 433 \n", "\n", " SAT Writing Avg. Score \n", "0 363 \n", "1 366 \n", "2 370 \n", "3 359 \n", "4 384 " ] }, "execution_count": 11, "metadata": {}, "output_type": "execute_result" } ], "source": [ "# checking out our data\n", "data['sat_results'].head()" ] }, { "cell_type": "code", "execution_count": 12, "metadata": {}, "outputs": [ { "data": { "text/html": [ "
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dbnSCHOOL NAMENum of SAT Test TakersSAT Critical Reading Avg. ScoreSAT Math Avg. ScoreSAT Writing Avg. Scoresat_score
001M292HENRY STREET SCHOOL FOR INTERNATIONAL STUDIES29355.0404.0363.01122.0
101M448UNIVERSITY NEIGHBORHOOD HIGH SCHOOL91383.0423.0366.01172.0
201M450EAST SIDE COMMUNITY SCHOOL70377.0402.0370.01149.0
301M458FORSYTH SATELLITE ACADEMY7414.0401.0359.01174.0
401M509MARTA VALLE HIGH SCHOOL44390.0433.0384.01207.0
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" ], "text/plain": [ " dbn SCHOOL NAME \\\n", "0 01M292 HENRY STREET SCHOOL FOR INTERNATIONAL STUDIES \n", "1 01M448 UNIVERSITY NEIGHBORHOOD HIGH SCHOOL \n", "2 01M450 EAST SIDE COMMUNITY SCHOOL \n", "3 01M458 FORSYTH SATELLITE ACADEMY \n", "4 01M509 MARTA VALLE HIGH SCHOOL \n", "\n", " Num of SAT Test Takers SAT Critical Reading Avg. Score \\\n", "0 29 355.0 \n", "1 91 383.0 \n", "2 70 377.0 \n", "3 7 414.0 \n", "4 44 390.0 \n", "\n", " SAT Math Avg. Score SAT Writing Avg. Score sat_score \n", "0 404.0 363.0 1122.0 \n", "1 423.0 366.0 1172.0 \n", "2 402.0 370.0 1149.0 \n", "3 401.0 359.0 1174.0 \n", "4 433.0 384.0 1207.0 " ] }, "execution_count": 12, "metadata": {}, "output_type": "execute_result" } ], "source": [ "# converting the columns\n", "data['sat_results']['SAT Math Avg. Score'] = pd.to_numeric(data['sat_results']['SAT Math Avg. Score'], \n", " errors='coerce')\n", "\n", "data['sat_results']['SAT Critical Reading Avg. Score'] = pd.to_numeric(data['sat_results']['SAT Critical Reading Avg. Score'], \n", " errors='coerce')\n", "\n", "data['sat_results']['SAT Writing Avg. Score'] = pd.to_numeric(data['sat_results']['SAT Writing Avg. Score'],\n", " errors='coerce')\n", "\n", "# calculating the sat_score column\n", "data['sat_results']['sat_score'] = data['sat_results']['SAT Math Avg. Score'] + data['sat_results']['SAT Critical Reading Avg. Score'] + data['sat_results']['SAT Writing Avg. Score']\n", "\n", "data['sat_results'].head()" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "Done that, we're going to extract the latitude and longitude values for each school in the `hs_directory`, so we can map the schools and uncover any geographic patterns." ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "### 3.3 Extracting the Latitude and Longitude from `hs_directory`\n", "This will be done using a function that uses a regular expression to take the exact numbers we need." ] }, { "cell_type": "code", "execution_count": 13, "metadata": {}, "outputs": [ { "name": "stdout", "output_type": "stream", "text": [ "lat\n", " 0 40.601989336\n", "1 40.593593811\n", "2 40.692133704\n", "3 40.822303765\n", "4 40.773670507\n", "Name: lat, dtype: object \n", "\n", " long\n", " 0 -73.762834323\n", "1 -73.984729232\n", "2 -73.931503172\n", "3 -73.85596139\n", "4 -73.985268558\n", "Name: long, dtype: object\n" ] } ], "source": [ "import re\n", "\n", "# latitude extractor\n", "def extractor_lat(string):\n", " coords = re.findall(\"\\(.+\\)\", string)\n", " lat = coords[0].split(\",\")[0].replace(\"(\", \"\")\n", " return lat\n", "\n", "# longitude extractor\n", "def extractor_long(string):\n", " coords = re.findall(\"\\(.+\\)\", string)\n", " long = coords[0].split(\",\")[1].replace(\")\", \"\")\n", " return long\n", "\n", "# using the functions to extract the latitude and longitude\n", "data['hs_directory']['lat'] = data['hs_directory']['Location 1'].apply(extractor_lat)\n", "data['hs_directory']['long'] = data['hs_directory']['Location 1'].apply(extractor_long)\n", "\n", "print(\"lat\\n\", data['hs_directory']['lat'].head(), \"\\n\\n\", \"long\\n\", data['hs_directory']['long'].head())" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "Once we've done that, we still have to do a few things before combining the data. If we look close enough, we can see that the DBN values in the `class_size` dataframe are not unique. \n", "\n", "\n", "Since we are looking for the average SAT score per school, we need only the data correspondent to the later grades. We are also going to look the program types, each school has multiple program types, we are going to choose the largest category. Beyond that we need to check the class size, that has multiple entries due to the different subjects." ] }, { "cell_type": "markdown", "metadata": { "heading_collapsed": true }, "source": [ "### 3.4 Working the `class_size` dataframe to contain unique DBNs\n", "\n", "To do so, we are going to filter the `class_size` data so the `GRADE` column has only `09-12` grades. Next lets take a look into the `PROGRAM TYPE` column, only after it we can move on to the `CORE SUBJECT` column." ] }, { "cell_type": "code", "execution_count": 14, "metadata": { "hidden": true }, "outputs": [ { "data": { "text/plain": [ "GEN ED 6513\n", "CTT 2953\n", "SPEC ED 1178\n", "Name: PROGRAM TYPE, dtype: int64" ] }, "execution_count": 14, "metadata": {}, "output_type": "execute_result" } ], "source": [ "# creating a new variable to store the information\n", "class_size = data['class_size']\n", "\n", "# filtering GRADE values\n", "class_size = class_size[class_size['GRADE '] == '09-12']\n", "\n", "# checking the PROGAM TYPE values\n", "class_size['PROGRAM TYPE'].value_counts()" ] }, { "cell_type": "markdown", "metadata": { "hidden": true }, "source": [ "As we saw above, `GEN ED` is the category with the most amount of entries, with that in mind, we are going to use it." ] }, { "cell_type": "code", "execution_count": 15, "metadata": { "hidden": true, "scrolled": false }, "outputs": [ { "data": { "text/html": [ "
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CSDBOROUGHSCHOOL CODESCHOOL NAMEGRADEPROGRAM TYPECORE SUBJECT (MS CORE and 9-12 ONLY)CORE COURSE (MS CORE and 9-12 ONLY)SERVICE CATEGORY(K-9* ONLY)NUMBER OF STUDENTS / SEATS FILLEDNUMBER OF SECTIONSAVERAGE CLASS SIZESIZE OF SMALLEST CLASSSIZE OF LARGEST CLASSDATA SOURCESCHOOLWIDE PUPIL-TEACHER RATIOtwo_digit_csddbn
count6513.000000651365136513651365136513651365136513.0000006513.0000006513.0000006513.0000006513.00000065130.065136513
uniqueNaN5583583114221NaNNaNNaNNaNNaN1NaN32583
topNaNKK505Bronx School for Law, Government and Justice09-12GEN EDENGLISHIntegrated Algebra-NaNNaNNaNNaNNaNSTARSNaN0209X505
freqNaN192721216513651319774496513NaNNaNNaNNaNNaN6513NaN81421
mean14.266697NaNNaNNaNNaNNaNNaNNaNNaN177.0457556.68278824.74854919.67572528.739751NaNNaNNaNNaN
std9.275239NaNNaNNaNNaNNaNNaNNaNNaN253.4640048.5060925.4999726.4735476.315539NaNNaNNaNNaN
min1.000000NaNNaNNaNNaNNaNNaNNaNNaN6.0000001.0000006.0000005.0000006.000000NaNNaNNaNNaN
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50%13.000000NaNNaNNaNNaNNaNNaNNaNNaN95.0000004.00000025.00000019.00000030.000000NaNNaNNaNNaN
75%22.000000NaNNaNNaNNaNNaNNaNNaNNaN184.0000007.00000028.80000024.00000034.000000NaNNaNNaNNaN
max32.000000NaNNaNNaNNaNNaNNaNNaNNaN2965.000000100.00000095.00000095.00000095.000000NaNNaNNaNNaN
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" ], "text/plain": [ " CSD BOROUGH SCHOOL CODE \\\n", "count 6513.000000 6513 6513 \n", "unique NaN 5 583 \n", "top NaN K K505 \n", "freq NaN 1927 21 \n", "mean 14.266697 NaN NaN \n", "std 9.275239 NaN NaN \n", "min 1.000000 NaN NaN \n", "25% 7.000000 NaN NaN \n", "50% 13.000000 NaN NaN \n", "75% 22.000000 NaN NaN \n", "max 32.000000 NaN NaN \n", "\n", " SCHOOL NAME GRADE PROGRAM TYPE \\\n", "count 6513 6513 6513 \n", "unique 583 1 1 \n", "top Bronx School for Law, Government and Justice 09-12 GEN ED \n", "freq 21 6513 6513 \n", "mean NaN NaN NaN \n", "std NaN NaN NaN \n", "min NaN NaN NaN \n", "25% NaN NaN NaN \n", "50% NaN NaN NaN \n", "75% NaN NaN NaN \n", "max NaN NaN NaN \n", "\n", " CORE SUBJECT (MS CORE and 9-12 ONLY) \\\n", "count 6513 \n", "unique 4 \n", "top ENGLISH \n", "freq 1977 \n", "mean NaN \n", "std NaN \n", "min NaN \n", "25% NaN \n", "50% NaN \n", "75% NaN \n", "max NaN \n", "\n", " CORE COURSE (MS CORE and 9-12 ONLY) SERVICE CATEGORY(K-9* ONLY) \\\n", "count 6513 6513 \n", "unique 22 1 \n", "top Integrated Algebra - \n", "freq 449 6513 \n", "mean NaN NaN \n", "std NaN NaN \n", "min NaN NaN \n", "25% NaN NaN \n", "50% NaN NaN \n", "75% NaN NaN \n", "max NaN NaN \n", "\n", " NUMBER OF STUDENTS / SEATS FILLED NUMBER OF SECTIONS \\\n", "count 6513.000000 6513.000000 \n", "unique NaN NaN \n", "top NaN NaN \n", "freq NaN NaN \n", "mean 177.045755 6.682788 \n", "std 253.464004 8.506092 \n", "min 6.000000 1.000000 \n", "25% 54.000000 2.000000 \n", "50% 95.000000 4.000000 \n", "75% 184.000000 7.000000 \n", "max 2965.000000 100.000000 \n", "\n", " AVERAGE CLASS SIZE SIZE OF SMALLEST CLASS SIZE OF LARGEST CLASS \\\n", "count 6513.000000 6513.000000 6513.000000 \n", "unique NaN NaN NaN \n", "top NaN NaN NaN \n", "freq NaN NaN NaN \n", "mean 24.748549 19.675725 28.739751 \n", "std 5.499972 6.473547 6.315539 \n", "min 6.000000 5.000000 6.000000 \n", "25% 21.200000 14.000000 25.000000 \n", "50% 25.000000 19.000000 30.000000 \n", "75% 28.800000 24.000000 34.000000 \n", "max 95.000000 95.000000 95.000000 \n", "\n", " DATA SOURCE SCHOOLWIDE PUPIL-TEACHER RATIO two_digit_csd dbn \n", "count 6513 0.0 6513 6513 \n", "unique 1 NaN 32 583 \n", "top STARS NaN 02 09X505 \n", "freq 6513 NaN 814 21 \n", "mean NaN NaN NaN NaN \n", "std NaN NaN NaN NaN \n", "min NaN NaN NaN NaN \n", "25% NaN NaN NaN NaN \n", "50% NaN NaN NaN NaN \n", "75% NaN NaN NaN NaN \n", "max NaN NaN NaN NaN " ] }, "execution_count": 15, "metadata": {}, "output_type": "execute_result" } ], "source": [ "# filtering the PROGRAM TYPE\n", "class_size = class_size[class_size['PROGRAM TYPE'] == 'GEN ED']\n", "\n", "# checking the new df\n", "class_size.describe(include='all')" ] }, { "cell_type": "markdown", "metadata": { "hidden": true }, "source": [ "Now that we've filtered the information, we still need to group the information to show it per DBN. Looking closely into the columns, we can see that the class sizes are separated into major subjects and other specific subjects related. This isn't relevant for us, since our objective is to analyze data per school." ] }, { "cell_type": "code", "execution_count": 16, "metadata": { "hidden": true, "scrolled": false }, "outputs": [ { "data": { "text/html": [ "
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CSDBOROUGHSCHOOL CODESCHOOL NAMEGRADEPROGRAM TYPECORE SUBJECT (MS CORE and 9-12 ONLY)CORE COURSE (MS CORE and 9-12 ONLY)SERVICE CATEGORY(K-9* ONLY)NUMBER OF STUDENTS / SEATS FILLEDNUMBER OF SECTIONSAVERAGE CLASS SIZESIZE OF SMALLEST CLASSSIZE OF LARGEST CLASSDATA SOURCESCHOOLWIDE PUPIL-TEACHER RATIOtwo_digit_csddbn
2251MM292Henry Street School for International Studies09-12GEN EDENGLISHEnglish 9-63.03.021.019.025.0STARSNaN0101M292
2261MM292Henry Street School for International Studies09-12GEN EDENGLISHEnglish 10-79.03.026.324.031.0STARSNaN0101M292
2271MM292Henry Street School for International Studies09-12GEN EDENGLISHEnglish 11-38.02.019.016.022.0STARSNaN0101M292
2281MM292Henry Street School for International Studies09-12GEN EDENGLISHEnglish 12-69.03.023.013.030.0STARSNaN0101M292
2291MM292Henry Street School for International Studies09-12GEN EDMATHIntegrated Algebra-53.03.017.716.021.0STARSNaN0101M292
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" ], "text/plain": [ " CSD BOROUGH SCHOOL CODE SCHOOL NAME \\\n", "225 1 M M292 Henry Street School for International Studies \n", "226 1 M M292 Henry Street School for International Studies \n", "227 1 M M292 Henry Street School for International Studies \n", "228 1 M M292 Henry Street School for International Studies \n", "229 1 M M292 Henry Street School for International Studies \n", "\n", " GRADE PROGRAM TYPE CORE SUBJECT (MS CORE and 9-12 ONLY) \\\n", "225 09-12 GEN ED ENGLISH \n", "226 09-12 GEN ED ENGLISH \n", "227 09-12 GEN ED ENGLISH \n", "228 09-12 GEN ED ENGLISH \n", "229 09-12 GEN ED MATH \n", "\n", " CORE COURSE (MS CORE and 9-12 ONLY) SERVICE CATEGORY(K-9* ONLY) \\\n", "225 English 9 - \n", "226 English 10 - \n", "227 English 11 - \n", "228 English 12 - \n", "229 Integrated Algebra - \n", "\n", " NUMBER OF STUDENTS / SEATS FILLED NUMBER OF SECTIONS \\\n", "225 63.0 3.0 \n", "226 79.0 3.0 \n", "227 38.0 2.0 \n", "228 69.0 3.0 \n", "229 53.0 3.0 \n", "\n", " AVERAGE CLASS SIZE SIZE OF SMALLEST CLASS SIZE OF LARGEST CLASS \\\n", "225 21.0 19.0 25.0 \n", "226 26.3 24.0 31.0 \n", "227 19.0 16.0 22.0 \n", "228 23.0 13.0 30.0 \n", "229 17.7 16.0 21.0 \n", "\n", " DATA SOURCE SCHOOLWIDE PUPIL-TEACHER RATIO two_digit_csd dbn \n", "225 STARS NaN 01 01M292 \n", "226 STARS NaN 01 01M292 \n", "227 STARS NaN 01 01M292 \n", "228 STARS NaN 01 01M292 \n", "229 STARS NaN 01 01M292 " ] }, "execution_count": 16, "metadata": {}, "output_type": "execute_result" } ], "source": [ "# looking into the CORE SUBJECT column\n", "class_size.head()" ] }, { "cell_type": "markdown", "metadata": { "hidden": true }, "source": [ "With that in mind, we are going to group the dataset calculating the averages per DBN." ] }, { "cell_type": "code", "execution_count": 17, "metadata": { "hidden": true }, "outputs": [ { "data": { "text/html": [ "
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dbnCSDNUMBER OF STUDENTS / SEATS FILLEDNUMBER OF SECTIONSAVERAGE CLASS SIZESIZE OF SMALLEST CLASSSIZE OF LARGEST CLASSSCHOOLWIDE PUPIL-TEACHER RATIO
001M292188.00004.00000022.56428618.5026.571429NaN
101M332146.00002.00000022.00000021.0023.500000NaN
201M378133.00001.00000033.00000033.0033.000000NaN
301M4481105.68754.75000022.23125018.2527.062500NaN
401M450157.60002.73333321.20000019.4022.866667NaN
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" ], "text/plain": [ " dbn CSD NUMBER OF STUDENTS / SEATS FILLED NUMBER OF SECTIONS \\\n", "0 01M292 1 88.0000 4.000000 \n", "1 01M332 1 46.0000 2.000000 \n", "2 01M378 1 33.0000 1.000000 \n", "3 01M448 1 105.6875 4.750000 \n", "4 01M450 1 57.6000 2.733333 \n", "\n", " AVERAGE CLASS SIZE SIZE OF SMALLEST CLASS SIZE OF LARGEST CLASS \\\n", "0 22.564286 18.50 26.571429 \n", "1 22.000000 21.00 23.500000 \n", "2 33.000000 33.00 33.000000 \n", "3 22.231250 18.25 27.062500 \n", "4 21.200000 19.40 22.866667 \n", "\n", " SCHOOLWIDE PUPIL-TEACHER RATIO \n", "0 NaN \n", "1 NaN \n", "2 NaN \n", "3 NaN \n", "4 NaN " ] }, "execution_count": 17, "metadata": {}, "output_type": "execute_result" } ], "source": [ "# storing the dataset into a new variable\n", "grouped = class_size.groupby('dbn')\n", "\n", "# calculating the mean \n", "class_size = grouped.agg(np.mean)\n", "\n", "# reseting index and turning dbn into a column again\n", "class_size = class_size.reset_index() \n", "\n", "# assigning it back to the dictionary\n", "data['class_size'] = class_size\n", "\n", "data['class_size'].head()" ] }, { "cell_type": "markdown", "metadata": { "hidden": true }, "source": [ "Next we are going to treat the `demographics` dataframe to contain only unique DBNs." ] }, { "cell_type": "markdown", "metadata": { "heading_collapsed": true }, "source": [ "### 3.5 Working the `demographics` dataframe to contain unique DBNs \n", "In this dataframe, the main problem is related to the school year. The dataset has information from various years. In our analysis we are going to use only the most recent data, so we are going to filter the `20112012` data." ] }, { "cell_type": "code", "execution_count": 18, "metadata": { "hidden": true, "scrolled": false }, "outputs": [ { "data": { "text/html": [ "
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dbnNameschoolyearfl_percentfrl_percenttotal_enrollmentprekkgrade1grade2grade3grade4grade5grade6grade7grade8grade9grade10grade11grade12ell_numell_percentsped_numsped_percentctt_numselfcontained_numasian_numasian_perblack_numblack_perhispanic_numhispanic_perwhite_numwhite_permale_nummale_perfemale_numfemale_per
601M015P.S. 015 ROBERTO CLEMENTE20112012NaN89.41891331352825282920.010.640.021.2237126.36333.310957.742.197.051.392.048.7
1301M019P.S. 019 ASHER LEVY20112012NaN61.53283246525452464633.010.159.018.016165115.58124.715848.2288.5147.044.8181.055.2
2001M020PS 020 ANNA SILVER20112012NaN92.56265210212187888591128.020.497.015.5493119030.4558.835757.0162.6330.052.7296.047.3
2701M034PS 034 FRANKLIN D ROOSEVELT20112012NaN99.74011434383645284055555634.08.5106.026.45916225.59022.427568.682.0204.050.9197.049.1
3501M063PS 063 WILLIAM MCKINLEY20112012NaN78.9176182030213126306.03.445.025.634495.14123.311062.5158.597.055.179.044.9
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" ], "text/plain": [ " dbn Name schoolyear \\\n", "6 01M015 P.S. 015 ROBERTO CLEMENTE 20112012 \n", "13 01M019 P.S. 019 ASHER LEVY 20112012 \n", "20 01M020 PS 020 ANNA SILVER 20112012 \n", "27 01M034 PS 034 FRANKLIN D ROOSEVELT 20112012 \n", "35 01M063 PS 063 WILLIAM MCKINLEY 20112012 \n", "\n", " fl_percent frl_percent total_enrollment prek k grade1 grade2 grade3 \\\n", "6 NaN 89.4 189 13 31 35 28 25 \n", "13 NaN 61.5 328 32 46 52 54 52 \n", "20 NaN 92.5 626 52 102 121 87 88 \n", "27 NaN 99.7 401 14 34 38 36 45 \n", "35 NaN 78.9 176 18 20 30 21 31 \n", "\n", " grade4 grade5 grade6 grade7 grade8 grade9 grade10 grade11 grade12 ell_num \\\n", "6 28 29 20.0 \n", "13 46 46 33.0 \n", "20 85 91 128.0 \n", "27 28 40 55 55 56 34.0 \n", "35 26 30 6.0 \n", "\n", " ell_percent sped_num sped_percent ctt_num selfcontained_num asian_num \\\n", "6 10.6 40.0 21.2 23 7 12 \n", "13 10.1 59.0 18.0 16 16 51 \n", "20 20.4 97.0 15.5 49 31 190 \n", "27 8.5 106.0 26.4 59 16 22 \n", "35 3.4 45.0 25.6 34 4 9 \n", "\n", " asian_per black_num black_per hispanic_num hispanic_per white_num \\\n", "6 6.3 63 33.3 109 57.7 4 \n", "13 15.5 81 24.7 158 48.2 28 \n", "20 30.4 55 8.8 357 57.0 16 \n", "27 5.5 90 22.4 275 68.6 8 \n", "35 5.1 41 23.3 110 62.5 15 \n", "\n", " white_per male_num male_per female_num female_per \n", "6 2.1 97.0 51.3 92.0 48.7 \n", "13 8.5 147.0 44.8 181.0 55.2 \n", "20 2.6 330.0 52.7 296.0 47.3 \n", "27 2.0 204.0 50.9 197.0 49.1 \n", "35 8.5 97.0 55.1 79.0 44.9 " ] }, "execution_count": 18, "metadata": {}, "output_type": "execute_result" } ], "source": [ "# storing the dataset into a new variable\n", "demographics = data['demographics']\n", "\n", "# filtering the entries\n", "demographics = demographics[demographics['schoolyear'] == 20112012]\n", "\n", "# assigning it back to the dictionary\n", "data['demographics'] = demographics\n", "\n", "data['demographics'].head()" ] }, { "cell_type": "markdown", "metadata": { "hidden": true }, "source": [ "Done that we will move to the last dataframe to condense `gradutation`." ] }, { "cell_type": "markdown", "metadata": { "heading_collapsed": true }, "source": [ "### 3.6 Working the `graduation` dataframe to contain unique DBNs\n", "In the graduation dataframe, the `Demographic` and `Cohort` are the ones preventing the DBN to be unique. `Cohort` appears to refer to the year the data represents, and the `Demographic` appears to refer to a specific demographic group. In this case, we want to pick data from the most recent Cohort available, which is **2006**. We also want data from the full cohort, so we'll only pick rows where Demographic is **Total Cohort**. \n", "Let's filter the dataset." ] }, { "cell_type": "code", "execution_count": 19, "metadata": { "hidden": true }, "outputs": [ { "data": { "text/html": [ "
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DemographicdbnSchool NameCohortTotal CohortTotal Grads - nTotal Grads - % of cohortTotal Regents - nTotal Regents - % of cohortTotal Regents - % of gradsAdvanced Regents - nAdvanced Regents - % of cohortAdvanced Regents - % of gradsRegents w/o Advanced - nRegents w/o Advanced - % of cohortRegents w/o Advanced - % of gradsLocal - nLocal - % of cohortLocal - % of gradsStill Enrolled - nStill Enrolled - % of cohortDropped Out - nDropped Out - % of cohort
3Total Cohort01M292HENRY STREET SCHOOL FOR INTERNATIONAL2006784355.13646.283.700.00.03646.283.779.016.31620.51114.1
10Total Cohort01M448UNIVERSITY NEIGHBORHOOD HIGH SCHOOL20061245342.74233.979.286.515.13427.464.2118.920.84637.12016.1
17Total Cohort01M450EAST SIDE COMMUNITY SCHOOL2006907077.86774.495.700.00.06774.495.733.34.31516.755.6
24Total Cohort01M509MARTA VALLE HIGH SCHOOL2006844756.04047.685.11720.236.22327.448.978.314.92529.856.0
31Total Cohort01M515LOWER EAST SIDE PREPARATORY HIGH SCHO200619310554.49147.286.76935.865.72211.421.0147.313.35327.53518.1
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" ], "text/plain": [ " Demographic dbn School Name Cohort \\\n", "3 Total Cohort 01M292 HENRY STREET SCHOOL FOR INTERNATIONAL 2006 \n", "10 Total Cohort 01M448 UNIVERSITY NEIGHBORHOOD HIGH SCHOOL 2006 \n", "17 Total Cohort 01M450 EAST SIDE COMMUNITY SCHOOL 2006 \n", "24 Total Cohort 01M509 MARTA VALLE HIGH SCHOOL 2006 \n", "31 Total Cohort 01M515 LOWER EAST SIDE PREPARATORY HIGH SCHO 2006 \n", "\n", " Total Cohort Total Grads - n Total Grads - % of cohort Total Regents - n \\\n", "3 78 43 55.1 36 \n", "10 124 53 42.7 42 \n", "17 90 70 77.8 67 \n", "24 84 47 56.0 40 \n", "31 193 105 54.4 91 \n", "\n", " Total Regents - % of cohort Total Regents - % of grads \\\n", "3 46.2 83.7 \n", "10 33.9 79.2 \n", "17 74.4 95.7 \n", "24 47.6 85.1 \n", "31 47.2 86.7 \n", "\n", " Advanced Regents - n Advanced Regents - % of cohort \\\n", "3 0 0.0 \n", "10 8 6.5 \n", "17 0 0.0 \n", "24 17 20.2 \n", "31 69 35.8 \n", "\n", " Advanced Regents - % of grads Regents w/o Advanced - n \\\n", "3 0.0 36 \n", "10 15.1 34 \n", "17 0.0 67 \n", "24 36.2 23 \n", "31 65.7 22 \n", "\n", " Regents w/o Advanced - % of cohort Regents w/o Advanced - % of grads \\\n", "3 46.2 83.7 \n", "10 27.4 64.2 \n", "17 74.4 95.7 \n", "24 27.4 48.9 \n", "31 11.4 21.0 \n", "\n", " Local - n Local - % of cohort Local - % of grads Still Enrolled - n \\\n", "3 7 9.0 16.3 16 \n", "10 11 8.9 20.8 46 \n", "17 3 3.3 4.3 15 \n", "24 7 8.3 14.9 25 \n", "31 14 7.3 13.3 53 \n", "\n", " Still Enrolled - % of cohort Dropped Out - n Dropped Out - % of cohort \n", "3 20.5 11 14.1 \n", "10 37.1 20 16.1 \n", "17 16.7 5 5.6 \n", "24 29.8 5 6.0 \n", "31 27.5 35 18.1 " ] }, "execution_count": 19, "metadata": {}, "output_type": "execute_result" } ], "source": [ "# storing the dataset into a new variable\n", "graduation = data['graduation']\n", "\n", "# filtering both columns\n", "graduation = graduation[graduation['Cohort'] == '2006']\n", "graduation = graduation[graduation['Demographic'] == 'Total Cohort']\n", "\n", "# assigning it back to the dictionary\n", "data['graduation'] = graduation\n", "\n", "data['graduation'].head()" ] }, { "cell_type": "markdown", "metadata": { "hidden": true }, "source": [ "After treating the unique DBNs, we still need to treat the `ap_2010` dataframe, because it has numeric values stored as strings." ] }, { "cell_type": "markdown", "metadata": { "heading_collapsed": true }, "source": [ "### 3.7 Converting string numeric values to the right datatype\n", "There are three columns we need this change to happen: `AP Test Takers `, `Total Exams Taken` and `Number of Exams with scores 3 4 or 5`. We'll do a loop to convert all of them." ] }, { "cell_type": "code", "execution_count": 20, "metadata": { "hidden": true }, "outputs": [ { "data": { "text/plain": [ "dbn object\n", "SchoolName object\n", "AP Test Takers float64\n", "Total Exams Taken float64\n", "Number of Exams with scores 3 4 or 5 float64\n", "dtype: object" ] }, "execution_count": 20, "metadata": {}, "output_type": "execute_result" } ], "source": [ "# creating a list with the columns we need to convert\n", "cols = ['AP Test Takers ', 'Total Exams Taken', 'Number of Exams with scores 3 4 or 5']\n", "\n", "# loop to conversion\n", "for col in cols:\n", " data['ap_2010'][col] = pd.to_numeric(data['ap_2010'][col], errors='coerce')\n", " \n", "data['ap_2010'].dtypes" ] }, { "cell_type": "markdown", "metadata": { "hidden": true }, "source": [ "Now we are finally ready do merge our datasets." ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "## 4 Combining the Data\n", "To do so, we are going to merge the data in a strategic way to always keep the most amount of DBNs possible, not removing any entry." ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "### 4.1 Merging the datasets one by one\n", "With the objective of not losing any important value, we are going to merge the datasets using two different approaches, left and inner join." ] }, { "cell_type": "code", "execution_count": 21, "metadata": {}, "outputs": [ { "name": "stdout", "output_type": "stream", "text": [ "(479, 33)\n" ] }, { "data": { "text/html": [ "
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dbnSCHOOL NAMENum of SAT Test TakersSAT Critical Reading Avg. ScoreSAT Math Avg. ScoreSAT Writing Avg. Scoresat_scoreSchoolNameAP Test TakersTotal Exams TakenNumber of Exams with scores 3 4 or 5DemographicSchool NameCohortTotal CohortTotal Grads - nTotal Grads - % of cohortTotal Regents - nTotal Regents - % of cohortTotal Regents - % of gradsAdvanced Regents - nAdvanced Regents - % of cohortAdvanced Regents - % of gradsRegents w/o Advanced - nRegents w/o Advanced - % of cohortRegents w/o Advanced - % of gradsLocal - nLocal - % of cohortLocal - % of gradsStill Enrolled - nStill Enrolled - % of cohortDropped Out - nDropped Out - % of cohort
001M292HENRY STREET SCHOOL FOR INTERNATIONAL STUDIES29355.0404.0363.01122.0NaNNaNNaNNaNTotal CohortHENRY STREET SCHOOL FOR INTERNATIONAL200678.04355.13646.283.700.00.03646.283.779.016.31620.51114.1
101M448UNIVERSITY NEIGHBORHOOD HIGH SCHOOL91383.0423.0366.01172.0UNIVERSITY NEIGHBORHOOD H.S.39.049.010.0Total CohortUNIVERSITY NEIGHBORHOOD HIGH SCHOOL2006124.05342.74233.979.286.515.13427.464.2118.920.84637.12016.1
201M450EAST SIDE COMMUNITY SCHOOL70377.0402.0370.01149.0EAST SIDE COMMUNITY HS19.021.0NaNTotal CohortEAST SIDE COMMUNITY SCHOOL200690.07077.86774.495.700.00.06774.495.733.34.31516.755.6
301M458FORSYTH SATELLITE ACADEMY7414.0401.0359.01174.0NaNNaNNaNNaNNaNNaNNaNNaNNaNNaNNaNNaNNaNNaNNaNNaNNaNNaNNaNNaNNaNNaNNaNNaNNaNNaN
401M509MARTA VALLE HIGH SCHOOL44390.0433.0384.01207.0NaNNaNNaNNaNTotal CohortMARTA VALLE HIGH SCHOOL200684.04756.04047.685.11720.236.22327.448.978.314.92529.856.0
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" ], "text/plain": [ " dbn SCHOOL NAME \\\n", "0 01M292 HENRY STREET SCHOOL FOR INTERNATIONAL STUDIES \n", "1 01M448 UNIVERSITY NEIGHBORHOOD HIGH SCHOOL \n", "2 01M450 EAST SIDE COMMUNITY SCHOOL \n", "3 01M458 FORSYTH SATELLITE ACADEMY \n", "4 01M509 MARTA VALLE HIGH SCHOOL \n", "\n", " Num of SAT Test Takers SAT Critical Reading Avg. Score \\\n", "0 29 355.0 \n", "1 91 383.0 \n", "2 70 377.0 \n", "3 7 414.0 \n", "4 44 390.0 \n", "\n", " SAT Math Avg. Score SAT Writing Avg. Score sat_score \\\n", "0 404.0 363.0 1122.0 \n", "1 423.0 366.0 1172.0 \n", "2 402.0 370.0 1149.0 \n", "3 401.0 359.0 1174.0 \n", "4 433.0 384.0 1207.0 \n", "\n", " SchoolName AP Test Takers Total Exams Taken \\\n", "0 NaN NaN NaN \n", "1 UNIVERSITY NEIGHBORHOOD H.S. 39.0 49.0 \n", "2 EAST SIDE COMMUNITY HS 19.0 21.0 \n", "3 NaN NaN NaN \n", "4 NaN NaN NaN \n", "\n", " Number of Exams with scores 3 4 or 5 Demographic \\\n", "0 NaN Total Cohort \n", "1 10.0 Total Cohort \n", "2 NaN Total Cohort \n", "3 NaN NaN \n", "4 NaN Total Cohort \n", "\n", " School Name Cohort Total Cohort Total Grads - n \\\n", "0 HENRY STREET SCHOOL FOR INTERNATIONAL 2006 78.0 43 \n", "1 UNIVERSITY NEIGHBORHOOD HIGH SCHOOL 2006 124.0 53 \n", "2 EAST SIDE COMMUNITY SCHOOL 2006 90.0 70 \n", "3 NaN NaN NaN NaN \n", "4 MARTA VALLE HIGH SCHOOL 2006 84.0 47 \n", "\n", " Total Grads - % of cohort Total Regents - n Total Regents - % of cohort \\\n", "0 55.1 36 46.2 \n", "1 42.7 42 33.9 \n", "2 77.8 67 74.4 \n", "3 NaN NaN NaN \n", "4 56.0 40 47.6 \n", "\n", " Total Regents - % of grads Advanced Regents - n \\\n", "0 83.7 0 \n", "1 79.2 8 \n", "2 95.7 0 \n", "3 NaN NaN \n", "4 85.1 17 \n", "\n", " Advanced Regents - % of cohort Advanced Regents - % of grads \\\n", "0 0.0 0.0 \n", "1 6.5 15.1 \n", "2 0.0 0.0 \n", "3 NaN NaN \n", "4 20.2 36.2 \n", "\n", " Regents w/o Advanced - n Regents w/o Advanced - % of cohort \\\n", "0 36 46.2 \n", "1 34 27.4 \n", "2 67 74.4 \n", "3 NaN NaN \n", "4 23 27.4 \n", "\n", " Regents w/o Advanced - % of grads Local - n Local - % of cohort \\\n", "0 83.7 7 9.0 \n", "1 64.2 11 8.9 \n", "2 95.7 3 3.3 \n", "3 NaN NaN NaN \n", "4 48.9 7 8.3 \n", "\n", " Local - % of grads Still Enrolled - n Still Enrolled - % of cohort \\\n", "0 16.3 16 20.5 \n", "1 20.8 46 37.1 \n", "2 4.3 15 16.7 \n", "3 NaN NaN NaN \n", "4 14.9 25 29.8 \n", "\n", " Dropped Out - n Dropped Out - % of cohort \n", "0 11 14.1 \n", "1 20 16.1 \n", "2 5 5.6 \n", "3 NaN NaN \n", "4 5 6.0 " ] }, "execution_count": 21, "metadata": {}, "output_type": "execute_result" } ], "source": [ "# storing the dataset into a new variable\n", "combined = data['sat_results']\n", "\n", "# combining dataset per dataset, based on the DBNs in the sat_results\n", "combined = combined.merge(data['ap_2010'], how='left', on='dbn')\n", "combined = combined.merge(data['graduation'], how='left', on='dbn')\n", "\n", "print(combined.shape)\n", "combined.head()" ] }, { "cell_type": "code", "execution_count": 22, "metadata": {}, "outputs": [ { "name": "stdout", "output_type": "stream", "text": [ "(363, 164)\n" ] }, { "data": { "text/html": [ "
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dbnSCHOOL NAMENum of SAT Test TakersSAT Critical Reading Avg. ScoreSAT Math Avg. ScoreSAT Writing Avg. Scoresat_scoreSchoolNameAP Test TakersTotal Exams TakenNumber of Exams with scores 3 4 or 5DemographicSchool NameCohortTotal CohortTotal Grads - nTotal Grads - % of cohortTotal Regents - nTotal Regents - % of cohortTotal Regents - % of gradsAdvanced Regents - nAdvanced Regents - % of cohortAdvanced Regents - % of gradsRegents w/o Advanced - nRegents w/o Advanced - % of cohortRegents w/o Advanced - % of gradsLocal - nLocal - % of cohortLocal - % of gradsStill Enrolled - nStill Enrolled - % of cohortDropped Out - nDropped Out - % of cohortCSDNUMBER OF STUDENTS / SEATS FILLEDNUMBER OF SECTIONSAVERAGE CLASS SIZESIZE OF SMALLEST CLASSSIZE OF LARGEST CLASSSCHOOLWIDE PUPIL-TEACHER RATIONameschoolyearfl_percentfrl_percenttotal_enrollmentprekkgrade1grade2grade3grade4grade5grade6grade7grade8grade9grade10grade11grade12ell_numell_percentsped_numsped_percentctt_numselfcontained_numasian_numasian_perblack_numblack_perhispanic_numhispanic_perwhite_numwhite_permale_nummale_perfemale_numfemale_perrr_srr_trr_pN_sN_tN_psaf_p_11com_p_11eng_p_11aca_p_11saf_t_11com_t_11eng_t_11aca_t_11saf_s_11com_s_11eng_s_11aca_s_11saf_tot_11com_tot_11eng_tot_11aca_tot_11school_nameboroughbuilding_codephone_numberfax_numbergrade_span_mingrade_span_maxexpgrade_span_minexpgrade_span_maxbussubwayprimary_address_line_1citystate_codepostcodewebsitetotal_studentscampus_nameschool_typeoverview_paragraphprogram_highlightslanguage_classesadvancedplacement_coursesonline_ap_coursesonline_language_coursesextracurricular_activitiespsal_sports_boyspsal_sports_girlspsal_sports_coedschool_sportspartner_cbopartner_hospitalpartner_higheredpartner_culturalpartner_nonprofitpartner_corporatepartner_financialpartner_otheraddtl_info1addtl_info2start_timeend_timese_servicesell_programsschool_accessibility_descriptionnumber_programspriority01priority02priority03priority04priority05priority06priority07priority08priority09priority10Location 1Community BoardCouncil DistrictCensus TractBINBBLNTAlatlong
001M292HENRY STREET SCHOOL FOR INTERNATIONAL STUDIES29355.0404.0363.01122.0NaNNaNNaNNaNTotal CohortHENRY STREET SCHOOL FOR INTERNATIONAL200678.04355.13646.283.700.00.03646.283.779.016.31620.51114.1188.0000004.00000022.56428618.50000026.571429NaNHENRY STREET SCHOOL FOR INTERNATIONAL STUDIES20112012NaN88.64223233509879805094.022.3105.024.934355914.012329.122753.871.7259.061.4163.038.689.07039379.026.0151.07.87.77.47.66.35.36.16.56.05.66.16.76.76.26.67.0Henry Street School for International StudiesManhattanM056212-406-9411212-406-94176.012NaNNaNB39, M14A, M14D, M15, M15-SBS, M21, M22, M9B, D to Grand St ; F to East Broadway ; J, M, ...220 Henry StreetNew YorkNY10002http://schools.nyc.gov/schoolportals/01/M292323.0NaNNaNHenry Street School for International Studies ...Global/International Studies in core subjects,...Chinese (Mandarin), SpanishPsychologyChinese Language and Culture, Spanish Literatu...Chinese (Mandarin), SpanishMath through Card Play; Art, Poetry/Spoken Wor...SoftballSoftballSoccerBoxing, Track, CHAMPS, Tennis, Flag Football, ...The Henry Street Settlement; Asia Society; Ame...Gouverneur Hospital (Turning Points)New York UniversityAsia SocietyHeart of America FoundationNaNNaNUnited NationsNaNNaN8:30 AM3:30 PMThis school will provide students with disabil...ESLFunctionally Accessible1Priority to continuing 8th gradersThen to Manhattan students or residents who at...Then to New York City residents who attend an ...Then to Manhattan students or residentsThen to New York City residentsNaNNaNNaNNaNNaN220 Henry Street\\nNew York, NY 10002\\n(40.7137...3.01.0201.01003223.01.002690e+09Lower East Side ...40.713763947-73.98526004
101M448UNIVERSITY NEIGHBORHOOD HIGH SCHOOL91383.0423.0366.01172.0UNIVERSITY NEIGHBORHOOD H.S.39.049.010.0Total CohortUNIVERSITY NEIGHBORHOOD HIGH SCHOOL2006124.05342.74233.979.286.515.13427.464.2118.920.84637.12016.11105.6875004.75000022.23125018.25000027.062500NaNUNIVERSITY NEIGHBORHOOD HIGH SCHOOL20112012NaN71.839410997939583.021.186.021.8551011529.28922.618145.992.3226.057.4168.042.684.09510385.037.046.07.97.47.27.36.65.86.67.36.05.76.37.06.86.36.77.2University Neighborhood High SchoolManhattanM446212-962-4341212-267-56119.012NaNNaNM14A, M14D, M15, M21, M22, M9F to East Broadway ; J, M, Z to Delancey St-Es...200 Monroe StreetNew YorkNY10002www.universityneighborhoodhs.com299.0NaNNaNUniversity Neighborhood High School (UNHS) is ...While attending UNHS, students can earn up to ...Chinese, SpanishCalculus AB, Chinese Language and Culture, Eng...NaNChinese (Cantonese), Chinese (Mandarin), SpanishBasketball, Badminton, Handball, Glee, Dance, ...Basketball, Bowling, Cross Country, Softball, ...Basketball, Bowling, Cross Country, Softball, ...NaNNaNGrand Street Settlement, Henry Street Settleme...Gouverneur Hospital, The Door, The Mount Sinai...New York University, CUNY Baruch College, Pars...Dance Film Association, Dance Makers Film Work...W!SE, Big Brothers Big Sisters, Peer Health Ex...Deloitte LLP Consulting and Financial Services...NaNMovement ResearchIncoming students are expected to attend schoo...Community Service Requirement, Dress Code Requ...8:15 AM3:15 PMThis school will provide students with disabil...ESLNot Functionally Accessible3Open to New York City residentsFor M35B only: Open only to students whose hom...NaNNaNNaNNaNNaNNaNNaNNaN200 Monroe Street\\nNew York, NY 10002\\n(40.712...3.01.0202.01003214.01.002590e+09Lower East Side ...40.712331851001-73.984796625
201M450EAST SIDE COMMUNITY SCHOOL70377.0402.0370.01149.0EAST SIDE COMMUNITY HS19.021.0NaNTotal CohortEAST SIDE COMMUNITY SCHOOL200690.07077.86774.495.700.00.06774.495.733.34.31516.755.6157.6000002.73333321.20000019.40000022.866667NaNEAST SIDE COMMUNITY HIGH SCHOOL20112012NaN71.859892737610193778630.05.0158.026.49119589.714323.933155.46210.4327.054.7271.045.30.09828NaN42.0150.08.78.28.18.47.38.08.08.8NaNNaNNaNNaN7.97.97.98.4East Side Community SchoolManhattanM060212-460-8467212-260-96576.012NaNNaNM101, M102, M103, M14A, M14D, M15, M15-SBS, M2...6 to Astor Place ; L to 1st Ave420 East 12 StreetNew YorkNY10009www.eschs.org649.0NaNConsortium SchoolWe are a small 6-12 secondary school that prep...Our Advisory System ensures that we can effect...NaNCalculus AB, English Literature and CompositionNaNAmerican Sign Language, Arabic, Chinese (Manda...After-School Tutoring, Art Portfolio Classes, ...Basketball, Soccer, SoftballBasketball, Soccer, SoftballNaNBasketball, Bicycling, Fitness, Flag Football,...University Settlement, Big Brothers Big Sister...NaNColumbia Teachers College, New York University..., Internship Program, Loisaida Art Gallery loc...College Bound Initiative, Center for Collabora...Prudential Securities, Moore Capital, Morgan S...NaNBrooklyn Boulders (Rock Climbing)Students present and defend their work to comm...Our school requires an Academic Portfolio for ...8:30 AM3:30 PMThis school will provide students with disabil...ESLNot Functionally Accessible1Priority to continuing 8th gradersThen to New York City residentsNaNNaNNaNNaNNaNNaNNaNNaN420 East 12 Street\\nNew York, NY 10009\\n(40.72...3.02.034.01005974.01.004390e+09East Village ...40.729782687-73.983041441
301M509MARTA VALLE HIGH SCHOOL44390.0433.0384.01207.0NaNNaNNaNNaNTotal CohortMARTA VALLE HIGH SCHOOL200684.04756.04047.685.11720.236.22327.448.978.314.92529.856.0169.6428573.00000023.57142920.00000027.357143NaNMARTA VALLE SECONDARY SCHOOL20112012NaN80.7367143100517341.011.295.025.92836349.311631.620956.961.6170.046.3197.053.790.010021306.029.069.07.77.47.27.36.45.36.16.86.45.96.47.06.96.26.67.0Marta Valle High SchoolManhattanM025212-473-8152212-475-75889.012NaNNaNB39, M103, M14A, M14D, M15, M15-SBS, M21, M22,...B, D to Grand St ; F, J, M, Z to Delancey St-E...145 Stanton StreetNew YorkNY10002www.martavalle.org401.0NaNNaNMarta Valle High School (MVHS) offers a strong...Advanced Regents Diploma, Early Graduation, up...French, SpanishEnglish Literature and Composition, Studio Art...NaNSpanishModel Peer Leadership Program, 'The Vine' Stud...Rugby, VolleyballRugby, VolleyballRugbyVolleyball, ZumbaNYCDOE Innovation Zone Lab Site, Grand Street ...Gouvenuer's HospitalNew York University (NYU), Sarah Lawrence Coll...Young Audiences, The National Arts Club, Educa...College for Every Student (CFES), Morningside ...Estée LauderBank of AmericaCASALEAP, BeaconStudents Dress for Success, Summer Bridge to S...Community Service Requirement, Extended Day Pr...8:00 AM3:30 PMThis school will provide students with disabil...ESLFunctionally Accessible1Priority to District 1 students or residentsThen to Manhattan students or residentsThen to New York City residentsNaNNaNNaNNaNNaNNaNNaN145 Stanton Street\\nNew York, NY 10002\\n(40.72...3.01.03001.01004323.01.003540e+09Chinatown ...40.720569079-73.985672691
401M539NEW EXPLORATIONS INTO SCIENCE, TECHNOLOGY AND ...159522.0574.0525.01621.0NEW EXPLORATIONS SCI,TECH,MATH255.0377.0191.0Total CohortNEW EXPLORATIONS INTO SCIENCE TECHNO200646.046100.046100.0100.03167.467.41532.632.600.00.000.000.01156.3684216.15789525.51052619.47368431.210526NaNNEW EXPLORATIONS INTO SCIENCE TECH AND MATH20112012NaN23.016131001071391101141071491261171171231471574.00.243.02.72044827.818911.722914.272544.9794.049.2819.050.898.06851923.067.0736.08.57.97.98.47.65.65.97.37.36.47.07.77.86.76.97.8New Explorations into Science, Technology and ...ManhattanM022212-677-5190212-260-8124NaN12NaNNaNB39, M14A, M14D, M21, M22, M8, M9F, J, M, Z to Delancey St-Essex St111 Columbia StreetNew YorkNY10002www.nestmk12.net1725.0NaNNaNNew Explorations into Science, Technology and ...1st level science sequence - 9th grade: Regent...Chinese (Mandarin), French, Italian, Latin, Sp...Biology, Calculus AB, Calculus BC, Chemistry, ...NaNNaNAfter-school Jazz Band, Annual Coffee House Co...Basketball, Fencing, Indoor TrackBasketball, Fencing, Indoor TrackNaNBadminton, Baseball, Cross-Country, Dance, Out...7th Precinct Community Affairs, NYCWastele$$, ...NaNHunter College, New York University, Cornell U...VH1, Dancing Classrooms, Center for Arts Educa...After 3Time Warner Cable, Google, IBM, MET Project, S...NaNNaNDress Code Required: Business Casual - shirt/b...NaN8:15 AM4:00 PMThis school will provide students with disabil...ESLNot Functionally Accessible1Priority to continuing 8th gradersThen to New York City residentsNaNNaNNaNNaNNaNNaNNaNNaN111 Columbia Street\\nNew York, NY 10002\\n(40.7...3.02.02201.01004070.01.003350e+09Lower East Side ...40.718725451-73.979426386
\n", "
" ], "text/plain": [ " dbn SCHOOL NAME \\\n", "0 01M292 HENRY STREET SCHOOL FOR INTERNATIONAL STUDIES \n", "1 01M448 UNIVERSITY NEIGHBORHOOD HIGH SCHOOL \n", "2 01M450 EAST SIDE COMMUNITY SCHOOL \n", "3 01M509 MARTA VALLE HIGH SCHOOL \n", "4 01M539 NEW EXPLORATIONS INTO SCIENCE, TECHNOLOGY AND ... \n", "\n", " Num of SAT Test Takers SAT Critical Reading Avg. Score \\\n", "0 29 355.0 \n", "1 91 383.0 \n", "2 70 377.0 \n", "3 44 390.0 \n", "4 159 522.0 \n", "\n", " SAT Math Avg. Score SAT Writing Avg. Score sat_score \\\n", "0 404.0 363.0 1122.0 \n", "1 423.0 366.0 1172.0 \n", "2 402.0 370.0 1149.0 \n", "3 433.0 384.0 1207.0 \n", "4 574.0 525.0 1621.0 \n", "\n", " SchoolName AP Test Takers Total Exams Taken \\\n", "0 NaN NaN NaN \n", "1 UNIVERSITY NEIGHBORHOOD H.S. 39.0 49.0 \n", "2 EAST SIDE COMMUNITY HS 19.0 21.0 \n", "3 NaN NaN NaN \n", "4 NEW EXPLORATIONS SCI,TECH,MATH 255.0 377.0 \n", "\n", " Number of Exams with scores 3 4 or 5 Demographic \\\n", "0 NaN Total Cohort \n", "1 10.0 Total Cohort \n", "2 NaN Total Cohort \n", "3 NaN Total Cohort \n", "4 191.0 Total Cohort \n", "\n", " School Name Cohort Total Cohort Total Grads - n \\\n", "0 HENRY STREET SCHOOL FOR INTERNATIONAL 2006 78.0 43 \n", "1 UNIVERSITY NEIGHBORHOOD HIGH SCHOOL 2006 124.0 53 \n", "2 EAST SIDE COMMUNITY SCHOOL 2006 90.0 70 \n", "3 MARTA VALLE HIGH SCHOOL 2006 84.0 47 \n", "4 NEW EXPLORATIONS INTO SCIENCE TECHNO 2006 46.0 46 \n", "\n", " Total Grads - % of cohort Total Regents - n Total Regents - % of cohort \\\n", "0 55.1 36 46.2 \n", "1 42.7 42 33.9 \n", "2 77.8 67 74.4 \n", "3 56.0 40 47.6 \n", "4 100.0 46 100.0 \n", "\n", " Total Regents - % of grads Advanced Regents - n \\\n", "0 83.7 0 \n", "1 79.2 8 \n", "2 95.7 0 \n", "3 85.1 17 \n", "4 100.0 31 \n", "\n", " Advanced Regents - % of cohort Advanced Regents - % of grads \\\n", "0 0.0 0.0 \n", "1 6.5 15.1 \n", "2 0.0 0.0 \n", "3 20.2 36.2 \n", "4 67.4 67.4 \n", "\n", " Regents w/o Advanced - n Regents w/o Advanced - % of cohort \\\n", "0 36 46.2 \n", "1 34 27.4 \n", "2 67 74.4 \n", "3 23 27.4 \n", "4 15 32.6 \n", "\n", " Regents w/o Advanced - % of grads Local - n Local - % of cohort \\\n", "0 83.7 7 9.0 \n", "1 64.2 11 8.9 \n", "2 95.7 3 3.3 \n", "3 48.9 7 8.3 \n", "4 32.6 0 0.0 \n", "\n", " Local - % of grads Still Enrolled - n Still Enrolled - % of cohort \\\n", "0 16.3 16 20.5 \n", "1 20.8 46 37.1 \n", "2 4.3 15 16.7 \n", "3 14.9 25 29.8 \n", "4 0.0 0 0.0 \n", "\n", " Dropped Out - n Dropped Out - % of cohort CSD \\\n", "0 11 14.1 1 \n", "1 20 16.1 1 \n", "2 5 5.6 1 \n", "3 5 6.0 1 \n", "4 0 0.0 1 \n", "\n", " NUMBER OF STUDENTS / SEATS FILLED NUMBER OF SECTIONS AVERAGE CLASS SIZE \\\n", "0 88.000000 4.000000 22.564286 \n", "1 105.687500 4.750000 22.231250 \n", "2 57.600000 2.733333 21.200000 \n", "3 69.642857 3.000000 23.571429 \n", "4 156.368421 6.157895 25.510526 \n", "\n", " SIZE OF SMALLEST CLASS SIZE OF LARGEST CLASS \\\n", "0 18.500000 26.571429 \n", "1 18.250000 27.062500 \n", "2 19.400000 22.866667 \n", "3 20.000000 27.357143 \n", "4 19.473684 31.210526 \n", "\n", " SCHOOLWIDE PUPIL-TEACHER RATIO \\\n", "0 NaN \n", "1 NaN \n", "2 NaN \n", "3 NaN \n", "4 NaN \n", "\n", " Name schoolyear fl_percent \\\n", "0 HENRY STREET SCHOOL FOR INTERNATIONAL STUDIES 20112012 NaN \n", "1 UNIVERSITY NEIGHBORHOOD HIGH SCHOOL 20112012 NaN \n", "2 EAST SIDE COMMUNITY HIGH SCHOOL 20112012 NaN \n", "3 MARTA VALLE SECONDARY SCHOOL 20112012 NaN \n", "4 NEW EXPLORATIONS INTO SCIENCE TECH AND MATH 20112012 NaN \n", "\n", " frl_percent total_enrollment prek k grade1 grade2 grade3 grade4 \\\n", "0 88.6 422 \n", "1 71.8 394 \n", "2 71.8 598 \n", "3 80.7 367 \n", "4 23.0 1613 100 107 139 110 114 \n", "\n", " grade5 grade6 grade7 grade8 grade9 grade10 grade11 grade12 ell_num \\\n", "0 32 33 50 98 79 80 50 94.0 \n", "1 109 97 93 95 83.0 \n", "2 92 73 76 101 93 77 86 30.0 \n", "3 143 100 51 73 41.0 \n", "4 107 149 126 117 117 123 147 157 4.0 \n", "\n", " ell_percent sped_num sped_percent ctt_num selfcontained_num asian_num \\\n", "0 22.3 105.0 24.9 34 35 59 \n", "1 21.1 86.0 21.8 55 10 115 \n", "2 5.0 158.0 26.4 91 19 58 \n", "3 11.2 95.0 25.9 28 36 34 \n", "4 0.2 43.0 2.7 2 0 448 \n", "\n", " asian_per black_num black_per hispanic_num hispanic_per white_num \\\n", "0 14.0 123 29.1 227 53.8 7 \n", "1 29.2 89 22.6 181 45.9 9 \n", "2 9.7 143 23.9 331 55.4 62 \n", "3 9.3 116 31.6 209 56.9 6 \n", "4 27.8 189 11.7 229 14.2 725 \n", "\n", " white_per male_num male_per female_num female_per rr_s rr_t rr_p \\\n", "0 1.7 259.0 61.4 163.0 38.6 89.0 70 39 \n", "1 2.3 226.0 57.4 168.0 42.6 84.0 95 10 \n", "2 10.4 327.0 54.7 271.0 45.3 0.0 98 28 \n", "3 1.6 170.0 46.3 197.0 53.7 90.0 100 21 \n", "4 44.9 794.0 49.2 819.0 50.8 98.0 68 51 \n", "\n", " N_s N_t N_p saf_p_11 com_p_11 eng_p_11 aca_p_11 saf_t_11 \\\n", "0 379.0 26.0 151.0 7.8 7.7 7.4 7.6 6.3 \n", "1 385.0 37.0 46.0 7.9 7.4 7.2 7.3 6.6 \n", "2 NaN 42.0 150.0 8.7 8.2 8.1 8.4 7.3 \n", "3 306.0 29.0 69.0 7.7 7.4 7.2 7.3 6.4 \n", "4 923.0 67.0 736.0 8.5 7.9 7.9 8.4 7.6 \n", "\n", " com_t_11 eng_t_11 aca_t_11 saf_s_11 com_s_11 eng_s_11 aca_s_11 \\\n", "0 5.3 6.1 6.5 6.0 5.6 6.1 6.7 \n", "1 5.8 6.6 7.3 6.0 5.7 6.3 7.0 \n", "2 8.0 8.0 8.8 NaN NaN NaN NaN \n", "3 5.3 6.1 6.8 6.4 5.9 6.4 7.0 \n", "4 5.6 5.9 7.3 7.3 6.4 7.0 7.7 \n", "\n", " saf_tot_11 com_tot_11 eng_tot_11 aca_tot_11 \\\n", "0 6.7 6.2 6.6 7.0 \n", "1 6.8 6.3 6.7 7.2 \n", "2 7.9 7.9 7.9 8.4 \n", "3 6.9 6.2 6.6 7.0 \n", "4 7.8 6.7 6.9 7.8 \n", "\n", " school_name borough building_code \\\n", "0 Henry Street School for International Studies Manhattan M056 \n", "1 University Neighborhood High School Manhattan M446 \n", "2 East Side Community School Manhattan M060 \n", "3 Marta Valle High School Manhattan M025 \n", "4 New Explorations into Science, Technology and ... Manhattan M022 \n", "\n", " phone_number fax_number grade_span_min grade_span_max \\\n", "0 212-406-9411 212-406-9417 6.0 12 \n", "1 212-962-4341 212-267-5611 9.0 12 \n", "2 212-460-8467 212-260-9657 6.0 12 \n", "3 212-473-8152 212-475-7588 9.0 12 \n", "4 212-677-5190 212-260-8124 NaN 12 \n", "\n", " expgrade_span_min expgrade_span_max \\\n", "0 NaN NaN \n", "1 NaN NaN \n", "2 NaN NaN \n", "3 NaN NaN \n", "4 NaN NaN \n", "\n", " bus \\\n", "0 B39, M14A, M14D, M15, M15-SBS, M21, M22, M9 \n", "1 M14A, M14D, M15, M21, M22, M9 \n", "2 M101, M102, M103, M14A, M14D, M15, M15-SBS, M2... \n", "3 B39, M103, M14A, M14D, M15, M15-SBS, M21, M22,... \n", "4 B39, M14A, M14D, M21, M22, M8, M9 \n", "\n", " subway primary_address_line_1 \\\n", "0 B, D to Grand St ; F to East Broadway ; J, M, ... 220 Henry Street \n", "1 F to East Broadway ; J, M, Z to Delancey St-Es... 200 Monroe Street \n", "2 6 to Astor Place ; L to 1st Ave 420 East 12 Street \n", "3 B, D to Grand St ; F, J, M, Z to Delancey St-E... 145 Stanton Street \n", "4 F, J, M, Z to Delancey St-Essex St 111 Columbia Street \n", "\n", " city state_code postcode \\\n", "0 New York NY 10002 \n", "1 New York NY 10002 \n", "2 New York NY 10009 \n", "3 New York NY 10002 \n", "4 New York NY 10002 \n", "\n", " website total_students campus_name \\\n", "0 http://schools.nyc.gov/schoolportals/01/M292 323.0 NaN \n", "1 www.universityneighborhoodhs.com 299.0 NaN \n", "2 www.eschs.org 649.0 NaN \n", "3 www.martavalle.org 401.0 NaN \n", "4 www.nestmk12.net 1725.0 NaN \n", "\n", " school_type overview_paragraph \\\n", "0 NaN Henry Street School for International Studies ... \n", "1 NaN University Neighborhood High School (UNHS) is ... \n", "2 Consortium School We are a small 6-12 secondary school that prep... \n", "3 NaN Marta Valle High School (MVHS) offers a strong... \n", "4 NaN New Explorations into Science, Technology and ... \n", "\n", " program_highlights \\\n", "0 Global/International Studies in core subjects,... \n", "1 While attending UNHS, students can earn up to ... \n", "2 Our Advisory System ensures that we can effect... \n", "3 Advanced Regents Diploma, Early Graduation, up... \n", "4 1st level science sequence - 9th grade: Regent... \n", "\n", " language_classes \\\n", "0 Chinese (Mandarin), Spanish \n", "1 Chinese, Spanish \n", "2 NaN \n", "3 French, Spanish \n", "4 Chinese (Mandarin), French, Italian, Latin, Sp... \n", "\n", " advancedplacement_courses \\\n", "0 Psychology \n", "1 Calculus AB, Chinese Language and Culture, Eng... \n", "2 Calculus AB, English Literature and Composition \n", "3 English Literature and Composition, Studio Art... \n", "4 Biology, Calculus AB, Calculus BC, Chemistry, ... \n", "\n", " online_ap_courses \\\n", "0 Chinese Language and Culture, Spanish Literatu... \n", "1 NaN \n", "2 NaN \n", "3 NaN \n", "4 NaN \n", "\n", " online_language_courses \\\n", "0 Chinese (Mandarin), Spanish \n", "1 Chinese (Cantonese), Chinese (Mandarin), Spanish \n", "2 American Sign Language, Arabic, Chinese (Manda... \n", "3 Spanish \n", "4 NaN \n", "\n", " extracurricular_activities \\\n", "0 Math through Card Play; Art, Poetry/Spoken Wor... \n", "1 Basketball, Badminton, Handball, Glee, Dance, ... \n", "2 After-School Tutoring, Art Portfolio Classes, ... \n", "3 Model Peer Leadership Program, 'The Vine' Stud... \n", "4 After-school Jazz Band, Annual Coffee House Co... \n", "\n", " psal_sports_boys \\\n", "0 Softball \n", "1 Basketball, Bowling, Cross Country, Softball, ... \n", "2 Basketball, Soccer, Softball \n", "3 Rugby, Volleyball \n", "4 Basketball, Fencing, Indoor Track \n", "\n", " psal_sports_girls psal_sports_coed \\\n", "0 Softball Soccer \n", "1 Basketball, Bowling, Cross Country, Softball, ... NaN \n", "2 Basketball, Soccer, Softball NaN \n", "3 Rugby, Volleyball Rugby \n", "4 Basketball, Fencing, Indoor Track NaN \n", "\n", " school_sports \\\n", "0 Boxing, Track, CHAMPS, Tennis, Flag Football, ... \n", "1 NaN \n", "2 Basketball, Bicycling, Fitness, Flag Football,... \n", "3 Volleyball, Zumba \n", "4 Badminton, Baseball, Cross-Country, Dance, Out... \n", "\n", " partner_cbo \\\n", "0 The Henry Street Settlement; Asia Society; Ame... \n", "1 Grand Street Settlement, Henry Street Settleme... \n", "2 University Settlement, Big Brothers Big Sister... \n", "3 NYCDOE Innovation Zone Lab Site, Grand Street ... \n", "4 7th Precinct Community Affairs, NYCWastele$$, ... \n", "\n", " partner_hospital \\\n", "0 Gouverneur Hospital (Turning Points) \n", "1 Gouverneur Hospital, The Door, The Mount Sinai... \n", "2 NaN \n", "3 Gouvenuer's Hospital \n", "4 NaN \n", "\n", " partner_highered \\\n", "0 New York University \n", "1 New York University, CUNY Baruch College, Pars... \n", "2 Columbia Teachers College, New York University... \n", "3 New York University (NYU), Sarah Lawrence Coll... \n", "4 Hunter College, New York University, Cornell U... \n", "\n", " partner_cultural \\\n", "0 Asia Society \n", "1 Dance Film Association, Dance Makers Film Work... \n", "2 , Internship Program, Loisaida Art Gallery loc... \n", "3 Young Audiences, The National Arts Club, Educa... \n", "4 VH1, Dancing Classrooms, Center for Arts Educa... \n", "\n", " partner_nonprofit \\\n", "0 Heart of America Foundation \n", "1 W!SE, Big Brothers Big Sisters, Peer Health Ex... \n", "2 College Bound Initiative, Center for Collabora... \n", "3 College for Every Student (CFES), Morningside ... \n", "4 After 3 \n", "\n", " partner_corporate partner_financial \\\n", "0 NaN NaN \n", "1 Deloitte LLP Consulting and Financial Services... NaN \n", "2 Prudential Securities, Moore Capital, Morgan S... NaN \n", "3 Estée Lauder Bank of America \n", "4 Time Warner Cable, Google, IBM, MET Project, S... NaN \n", "\n", " partner_other \\\n", "0 United Nations \n", "1 Movement Research \n", "2 Brooklyn Boulders (Rock Climbing) \n", "3 CASALEAP, Beacon \n", "4 NaN \n", "\n", " addtl_info1 \\\n", "0 NaN \n", "1 Incoming students are expected to attend schoo... \n", "2 Students present and defend their work to comm... \n", "3 Students Dress for Success, Summer Bridge to S... \n", "4 Dress Code Required: Business Casual - shirt/b... \n", "\n", " addtl_info2 start_time end_time \\\n", "0 NaN 8:30 AM 3:30 PM \n", "1 Community Service Requirement, Dress Code Requ... 8:15 AM 3:15 PM \n", "2 Our school requires an Academic Portfolio for ... 8:30 AM 3:30 PM \n", "3 Community Service Requirement, Extended Day Pr... 8:00 AM 3:30 PM \n", "4 NaN 8:15 AM 4:00 PM \n", "\n", " se_services ell_programs \\\n", "0 This school will provide students with disabil... ESL \n", "1 This school will provide students with disabil... ESL \n", "2 This school will provide students with disabil... ESL \n", "3 This school will provide students with disabil... ESL \n", "4 This school will provide students with disabil... ESL \n", "\n", " school_accessibility_description number_programs \\\n", "0 Functionally Accessible 1 \n", "1 Not Functionally Accessible 3 \n", "2 Not Functionally Accessible 1 \n", "3 Functionally Accessible 1 \n", "4 Not Functionally Accessible 1 \n", "\n", " priority01 \\\n", "0 Priority to continuing 8th graders \n", "1 Open to New York City residents \n", "2 Priority to continuing 8th graders \n", "3 Priority to District 1 students or residents \n", "4 Priority to continuing 8th graders \n", "\n", " priority02 \\\n", "0 Then to Manhattan students or residents who at... \n", "1 For M35B only: Open only to students whose hom... \n", "2 Then to New York City residents \n", "3 Then to Manhattan students or residents \n", "4 Then to New York City residents \n", "\n", " priority03 \\\n", "0 Then to New York City residents who attend an ... \n", "1 NaN \n", "2 NaN \n", "3 Then to New York City residents \n", "4 NaN \n", "\n", " priority04 priority05 \\\n", "0 Then to Manhattan students or residents Then to New York City residents \n", "1 NaN NaN \n", "2 NaN NaN \n", "3 NaN NaN \n", "4 NaN NaN \n", "\n", " priority06 priority07 priority08 priority09 priority10 \\\n", "0 NaN NaN NaN NaN NaN \n", "1 NaN NaN NaN NaN NaN \n", "2 NaN NaN NaN NaN NaN \n", "3 NaN NaN NaN NaN NaN \n", "4 NaN NaN NaN NaN NaN \n", "\n", " Location 1 Community Board \\\n", "0 220 Henry Street\\nNew York, NY 10002\\n(40.7137... 3.0 \n", "1 200 Monroe Street\\nNew York, NY 10002\\n(40.712... 3.0 \n", "2 420 East 12 Street\\nNew York, NY 10009\\n(40.72... 3.0 \n", "3 145 Stanton Street\\nNew York, NY 10002\\n(40.72... 3.0 \n", "4 111 Columbia Street\\nNew York, NY 10002\\n(40.7... 3.0 \n", "\n", " Council District Census Tract BIN BBL \\\n", "0 1.0 201.0 1003223.0 1.002690e+09 \n", "1 1.0 202.0 1003214.0 1.002590e+09 \n", "2 2.0 34.0 1005974.0 1.004390e+09 \n", "3 1.0 3001.0 1004323.0 1.003540e+09 \n", "4 2.0 2201.0 1004070.0 1.003350e+09 \n", "\n", " NTA lat \\\n", "0 Lower East Side ... 40.713763947 \n", "1 Lower East Side ... 40.712331851001 \n", "2 East Village ... 40.729782687 \n", "3 Chinatown ... 40.720569079 \n", "4 Lower East Side ... 40.718725451 \n", "\n", " long \n", "0 -73.98526004 \n", "1 -73.984796625 \n", "2 -73.983041441 \n", "3 -73.985672691 \n", "4 -73.979426386 " ] }, "execution_count": 22, "metadata": {}, "output_type": "execute_result" } ], "source": [ "# combining the datasets keeping only the entries in both dataframes\n", "combined = combined.merge(data['class_size'], how='inner', on='dbn')\n", "combined = combined.merge(data['demographics'], how='inner', on='dbn')\n", "combined = combined.merge(data['survey'], how='inner', on='dbn')\n", "combined = combined.merge(data['hs_directory'], how='inner', on='dbn')\n", "\n", "print(combined.shape)\n", "combined.head()" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "Now that we've combined the data we can see that a lot of entries are missing, this is the result of the left joins we did. It happened because some DBNs did not have that information. To follow our analysis, we are going to fill this values with the mean of the correspondent column." ] }, { "cell_type": "markdown", "metadata": { "heading_collapsed": true }, "source": [ "### 4.2 Dealing with missing values\n", "We are going to use some methods to calculate the means and to fill the blank values with them." ] }, { "cell_type": "code", "execution_count": 23, "metadata": { "hidden": true }, "outputs": [], "source": [ "# calculating the means\n", "means = combined.mean()\n", "\n", "# filling the missing values\n", "combined = combined.fillna(means)\n", "combined = combined.fillna(0)\n", "\n", "# printing null values per column if they exist\n", "for column in combined.columns:\n", " if combined[column].isnull().sum() != 0:\n", " print(\"{}: {}\".format(column, combined[column].isnull().sum()))\n", " else:\n", " pass" ] }, { "cell_type": "markdown", "metadata": { "hidden": true }, "source": [ "Finished with the null values, we'll create a new column in our dataset to make an interesting analysis of the information we have, looking at in from a different angle." ] }, { "cell_type": "markdown", "metadata": { "heading_collapsed": true }, "source": [ "### 4.3 Creating a column to store the district\n", "Before analyzing our data, we are going to create a new column in the combined dataset with the two first characters of the schools DBN, correspondent to the district. This will be done with the objective of analyzing the information in a district level." ] }, { "cell_type": "code", "execution_count": 24, "metadata": { "hidden": true }, "outputs": [ { "data": { "text/plain": [ "0 01\n", "1 01\n", "2 01\n", "3 01\n", "4 01\n", "Name: school_dist, dtype: object" ] }, "execution_count": 24, "metadata": {}, "output_type": "execute_result" } ], "source": [ "# creating a function that extracts the first two chars\n", "def two_chars(string):\n", " return string[0:2]\n", "\n", "# applying it to the whole column of dbn, storing in a new column\n", "combined['school_dist'] = combined['dbn'].apply(two_chars)\n", "\n", "combined['school_dist'].head()" ] }, { "cell_type": "markdown", "metadata": { "hidden": true }, "source": [ "Once we've done that, we can start to look for insights in the dataset we've built. First thin we are going to do is look for correlations." ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "## 5 Looking for correlations\n", "Searching for correlations in a table manner would be very inconvenient for our data, since it has too many columns. With that in mind, we are going to plot heatmaps per group containing the correlations. \n", "We will start treating the dataframe to plot the heatmaps, after it we will create variables containing the columns of each group. We will start the analysis with the surveys of the parents, students and teachers." ] }, { "cell_type": "code", "execution_count": 25, "metadata": {}, "outputs": [ { "data": { "text/html": [ "
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sat_score
sat_score1.000000
SAT Writing Avg. Score0.987771
SAT Critical Reading Avg. Score0.986820
SAT Math Avg. Score0.972643
Advanced Regents - % of cohort0.771566
Advanced Regents - % of grads0.739927
Total Regents - % of cohort0.667603
white_per0.620718
Total Grads - % of cohort0.584234
asian_per0.570730
AP Test Takers0.523140
Total Exams Taken0.514333
Total Regents - % of grads0.494732
asian_num0.475445
Number of Exams with scores 3 4 or 50.463245
\n", "
" ], "text/plain": [ " sat_score\n", "sat_score 1.000000\n", "SAT Writing Avg. Score 0.987771\n", "SAT Critical Reading Avg. Score 0.986820\n", "SAT Math Avg. Score 0.972643\n", "Advanced Regents - % of cohort 0.771566\n", "Advanced Regents - % of grads 0.739927\n", "Total Regents - % of cohort 0.667603\n", "white_per 0.620718\n", "Total Grads - % of cohort 0.584234\n", "asian_per 0.570730\n", "AP Test Takers 0.523140\n", "Total Exams Taken 0.514333\n", "Total Regents - % of grads 0.494732\n", "asian_num 0.475445\n", "Number of Exams with scores 3 4 or 5 0.463245" ] }, "execution_count": 25, "metadata": {}, "output_type": "execute_result" } ], "source": [ "corr = pd.DataFrame(combined.corr()['sat_score'])\n", "corr.sort_values('sat_score', ascending=False, inplace=True)\n", "corr.head(15)" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "After treating the data to be plotted, we can start the analysis. " ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "### 5.1 Survey Correlations\n", "The columns related to surveys were easy, since we've selected them before when we were merging them to the main dataframe. After plotting the map, we will be able to see which ones are correlated to the `sat_results`, with the name of the column, we can consult the dictionary of the data to understand the mean of that number." ] }, { "cell_type": "code", "execution_count": 26, "metadata": {}, "outputs": [ { "data": { "image/png": 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\n", 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" ] }, "metadata": { "needs_background": "light" }, "output_type": "display_data" } ], "source": [ "# group of columns related to parents, students and teachers surveys\n", "surveys = ['rr_s', 'rr_t', 'rr_p', 'N_s', 'N_t', 'N_p', 'saf_p_11', 'com_p_11', 'eng_p_11', 'aca_p_11', 'saf_t_11', \n", " 'com_t_11', 'eng_t_11', 'aca_t_11', 'saf_s_11', 'com_s_11', 'eng_s_11', 'aca_s_11', 'saf_tot_11', \n", " 'com_tot_11', 'eng_tot_11', 'aca_tot_11']\n", "\n", "# configurating the size of the plot\n", "fig, ax = plt.subplots(figsize=(18, 8))\n", "\n", "# plotting a bar graph\n", "barplot = sns.barplot(x=surveys, y='sat_score', data=corr.loc[surveys], ax=ax)\n", "\n", "# configurating the plot\n", "plt.setp(fig.axes, yticks=[])\n", "plt.xticks(rotation=45, size=12)\n", "plt.xlabel(\"\")\n", "plt.yticks(size=12)\n", "plt.tick_params(bottom=False)\n", "\n", "ax.axhline(0, color=\"k\", clip_on=False)\n", "ax.set_ylabel(\"\", size=12)\n", "ax.set_xlabel(\"Survey correlations per column\", size=12)\n", "ax.set_title(\"Correlations between Surveys and SAT scores\", size=18, pad=30)\n", "\n", "sns.despine(bottom=True, left=True, right=True)\n", "sns.set(style=\"white\")\n", "\n", "# annotating the values in the bars\n", "for bar in barplot.patches:\n", " barplot.annotate(format(bar.get_height(), '.2f'),\n", " (bar.get_x() + bar.get_width()/2., bar.get_height()), \n", " ha='center', va='center', size=12, xytext=(0,12),\n", " textcoords='offset points')\n", "\n", "\n", "plt.show()" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "Checking our graph ant the data dictionary, we can see summarize the information in a table: \n", "\n", "| Column | Correlation | Information | \n", "| :--: | :--: | :--: | \n", "| N_s | 0.42 | Number of students respondents. | \n", "| N_p | 0.42 | Number of parents respondents. |\n", "| saf_s_11 | 0.34 | Safety and respect score based on student responses. |\n", "| aca_s_11 | 0.34 | Academic expectations score based on teachers responses. |\n", "| saf_tot_11 | 0.32 | Safety and respect total score. |\n", "| saf_t_11 | 0.31 | Safety and respect score based on teachers responses. | \n", "\n", "\n", "Above we can see no strong correlations, just moderate ones. The ones that are higher: Number of students and number of parents respondents, don't tell us much about how the sat score is influenced by the surveys. \n", "On the other hand, it is very interesting to see how the **safety scores** of teachers and students relate to the sat. Let's plot some graphs to see how they behave per district, checking for different patterns in different locations. " ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "#### Computing scores per district\n", "To do so, we are going to do scatter plots per column, with the objective of looking closely to the differences between the safety scores, then we can plot another bar plot to show the correlation with the sat scores. After it we are going to look closer to each Borough's average safety scores and sat_scores. " ] }, { "cell_type": "code", "execution_count": 27, "metadata": {}, "outputs": [ { "data": { "image/png": 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\n", "text/plain": [ "
" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "# configurating the size of the image\n", "fig = plt.figure(figsize=(10,5))\n", "\n", "# creating the scatter plot\n", "ax = sns.scatterplot(data=combined, x='sat_score', y='saf_s_11', hue='borough')\n", "\n", "# configurating the plot\n", "ax.set_ylabel(\"\", size=12)\n", "ax.set_xlabel(\"SAT scores\", size=12)\n", "ax.set_title(\"Correlation between safety scores by students and SAT scores\", size=18, pad=30)\n", "\n", "plt.setp(fig.axes, yticks=[])\n", "plt.xticks(size=12)\n", "plt.xlabel(\"\")\n", "plt.yticks(size=12)\n", "plt.tick_params(bottom=False)\n", "\n", "sns.despine(bottom=True, left=True, right=True)\n", "sns.set(style=\"white\")\n", "\n", "plt.show()" ] }, { "cell_type": "code", "execution_count": 28, "metadata": {}, "outputs": [ { "data": { "image/png": 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\n", 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" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "# configurating the size of the image\n", "fig = plt.figure(figsize=(10,5))\n", "\n", "# creating the scatter plot\n", "ax = sns.scatterplot(data=combined, x='sat_score', y='saf_tot_11', hue='borough')\n", "\n", "# configurating the plot\n", "ax.set_ylabel(\"total safety scores\", size=12)\n", "ax.set_xlabel(\"SAT scores\", size=12)\n", "ax.set_title(\"Correlation between total safety scores and SAT scores\", size=18, pad=30)\n", "\n", "plt.xticks(size=12)\n", "plt.yticks(size=12)\n", "plt.tick_params(bottom=False)\n", "\n", "sns.despine(bottom=True, left=True, right=True)\n", "sns.set(style=\"white\")\n", "\n", "plt.show()" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "Based on the graphs above, we can see that in the SAT scores until 1400 there's no visible correlation, making us believe that the safety scores doesn't make a significant difference. On the other hand, between 1400 and 2000 we see no schools with safety scores lower than 7, also there's a small positive correlation, showing that the safer could have greater grades. It is a little bit tricky to get, maybe looking closer into the borough's overall safety, we can find more significant information." ] }, { "cell_type": "code", "execution_count": 29, "metadata": {}, "outputs": [ { "data": { "text/html": [ "
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saf_s_11saf_t_11saf_tot_11sat_score
borough
Bronx6.6065777.0268827.3225811157.598203
Brooklyn6.3707556.9858497.1292451181.364461
Manhattan6.8313707.2877787.4733331278.331410
Queens6.7218757.3656257.3875001286.753032
Staten Island6.5300007.2100007.2000001382.500000
\n", "
" ], "text/plain": [ " saf_s_11 saf_t_11 saf_tot_11 sat_score\n", "borough \n", "Bronx 6.606577 7.026882 7.322581 1157.598203\n", "Brooklyn 6.370755 6.985849 7.129245 1181.364461\n", "Manhattan 6.831370 7.287778 7.473333 1278.331410\n", "Queens 6.721875 7.365625 7.387500 1286.753032\n", "Staten Island 6.530000 7.210000 7.200000 1382.500000" ] }, "execution_count": 29, "metadata": {}, "output_type": "execute_result" } ], "source": [ "# grouping per district\n", "group_by = ['saf_s_11', 'saf_tot_11', 'saf_t_11', 'sat_score']\n", "borough_group = combined.pivot_table(values=group_by, columns = 'borough', aggfunc=np.mean)\n", "borough_group = borough_group.T\n", "borough_group" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "Looking the grouped information, we can see that **Brooklyn** has the overall smallest safety scores, followed by **Staten Island** and **Bronx**. This makes us believe that people that live in this boroughs have a sense of insecurity and it, somehow, relates to the SAT score of the students. \n", "After this analysis, we are going to investigate the relation between the race of students and their SAT scores." ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "### 5.2 Races Correlations\n", "Following our project, we are going to dig deeper into the races of the students, analyzing the correlations between them and the scores. To start we will make a bar plot with the correlations between the percentage of each race in each school and their respective sat scores." ] }, { "cell_type": "code", "execution_count": 30, "metadata": {}, "outputs": [ { "data": { "image/png": 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\n", "text/plain": [ "
" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "# list of columns we are going to use\n", "race_percentage = ['white_per', 'asian_per', 'black_per', 'hispanic_per']\n", "\n", "# configurating the size of the plot\n", "fig, ax = plt.subplots(figsize=(10, 5))\n", "\n", "# plotting a bar graph\n", "barplot = sns.barplot(x=race_percentage, y='sat_score', data=corr.loc[race_percentage], ax=ax, palette=\"husl\")\n", "\n", "# configurating the plot\n", "plt.setp(fig.axes, yticks=[])\n", "plt.xticks(rotation=45, size=12)\n", "plt.xlabel(\"\")\n", "plt.yticks(size=12)\n", "plt.tick_params(bottom=False)\n", "\n", "ax.axhline(0, color=\"k\", clip_on=False)\n", "ax.set_ylabel(\"\", size=12)\n", "ax.set_xlabel(\"Race percentge correlations per column\", size=12)\n", "ax.set_title(\"Correlations between race percentages and SAT scores\", size=18, pad=30)\n", "\n", "sns.despine(bottom=True, left=True, right=True)\n", "sns.set(style=\"white\")\n", "\n", "# annotating the values in the bars\n", "for bar in barplot.patches:\n", " barplot.annotate(format(bar.get_height(), '.2f'),\n", " (bar.get_x() + bar.get_width()/2., bar.get_height()), \n", " ha='center', va='center', size=12, xytext=(0,12),\n", " textcoords='offset points')\n", "\n", "\n", "plt.show()" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "As we can see above, white and Asian correlate positively with the sat scores, showing that schools with a high amount of white and Asian students have overall better grades than those with smaller percentages. While Black and Hispanic show a negative correlation, indicating that the greater the percentage is, the smaller the average of SAT scores are. This doesn't mean causation, the SAT scores are not necessarily smaller because of this percentage, the correlations show only a possibility based on the numbers. \n", "With that in mind, we can see a clear lack of balance between the races. To investigate it better, let's look closer the schools with high percentages of Hispanic students creating a scatter plot between `hispanic_per` and `sat_score`." ] }, { "cell_type": "code", "execution_count": 31, "metadata": {}, "outputs": [ { "data": { "image/png": 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" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "# configurating the size of the image\n", "fig = plt.figure(figsize=(10,5))\n", "\n", "# creating the scatter plot\n", "ax = sns.scatterplot(data=combined, x='sat_score', y='hispanic_per')\n", "\n", "# configurating the plot\n", "ax.set_ylabel(\"hispanic_per\", size=12)\n", "ax.set_xlabel(\"sat_scores\", size=12)\n", "ax.set_title(\"Correlation between hispanic percentages and SAT scores\", size=18, pad=30)\n", "\n", "plt.xticks(size=12)\n", "plt.yticks(size=12)\n", "plt.tick_params(bottom=False)\n", "\n", "sns.despine(bottom=True, left=True, right=True)\n", "sns.set(style=\"white\")\n", "\n", "plt.show()" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "As we can see above, it is difficult to see a clear correlation, but it is interesting to see that schools with **more than 30%** of hispanic students **don't seem to reach scores greater than 1500**, while the schools with **less than 30%** have a **wider range of grades**. \n", "\n", "With than in mind we are going to look closer to the schools with the greater and the smaller hispanic percentages, looking for other characteristics that may make them similar." ] }, { "cell_type": "code", "execution_count": 32, "metadata": {}, "outputs": [ { "data": { "text/html": [ "
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SCHOOL NAMEhispanic_perasian_perblack_perwhite_perboroughsat_score
44MANHATTAN BRIDGES HIGH SCHOOL99.80.20.00.0Manhattan1058.0
82WASHINGTON HEIGHTS EXPEDITIONARY LEARNING SCHOOL96.70.02.30.3Manhattan1174.0
89GREGORIO LUPERON HIGH SCHOOL FOR SCIENCE AND M...99.80.00.00.0Manhattan1014.0
125ACADEMY FOR LANGUAGE AND TECHNOLOGY99.40.00.60.0Bronx951.0
141INTERNATIONAL SCHOOL FOR LIBERAL ARTS99.80.20.00.0Bronx934.0
176PAN AMERICAN INTERNATIONAL HIGH SCHOOL AT MONROE99.80.00.00.0Bronx970.0
253MULTICULTURAL HIGH SCHOOL99.80.00.20.0Brooklyn887.0
286PAN AMERICAN INTERNATIONAL HIGH SCHOOL100.00.00.00.0Queens951.0
\n", "
" ], "text/plain": [ " SCHOOL NAME hispanic_per \\\n", "44 MANHATTAN BRIDGES HIGH SCHOOL 99.8 \n", "82 WASHINGTON HEIGHTS EXPEDITIONARY LEARNING SCHOOL 96.7 \n", "89 GREGORIO LUPERON HIGH SCHOOL FOR SCIENCE AND M... 99.8 \n", "125 ACADEMY FOR LANGUAGE AND TECHNOLOGY 99.4 \n", "141 INTERNATIONAL SCHOOL FOR LIBERAL ARTS 99.8 \n", "176 PAN AMERICAN INTERNATIONAL HIGH SCHOOL AT MONROE 99.8 \n", "253 MULTICULTURAL HIGH SCHOOL 99.8 \n", "286 PAN AMERICAN INTERNATIONAL HIGH SCHOOL 100.0 \n", "\n", " asian_per black_per white_per borough sat_score \n", "44 0.2 0.0 0.0 Manhattan 1058.0 \n", "82 0.0 2.3 0.3 Manhattan 1174.0 \n", "89 0.0 0.0 0.0 Manhattan 1014.0 \n", "125 0.0 0.6 0.0 Bronx 951.0 \n", "141 0.2 0.0 0.0 Bronx 934.0 \n", "176 0.0 0.0 0.0 Bronx 970.0 \n", "253 0.0 0.2 0.0 Brooklyn 887.0 \n", "286 0.0 0.0 0.0 Queens 951.0 " ] }, "execution_count": 32, "metadata": {}, "output_type": "execute_result" } ], "source": [ "# schools with more than 95% of hispanic students\n", "combined.loc[combined['hispanic_per']>95,\n", " ['SCHOOL NAME', 'hispanic_per', 'asian_per', 'black_per', 'white_per', 'borough', 'sat_score']]" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "The dataframe above shows us that almost all schools with more than 95% of hispanic students, have almost all of them with a range of 99.4 to 99.8, one school with 100% and another with 96.7%. By the name of the schools we can see that the reason behind this percentage being high is probably the international motivation of the schools.\n", "\n", "Other important observations are that the **Pan American International High School at Monroe** accepts only Latino immigrants and that there is only one school with this high percentage in Brooklyn and Queens, on the other hand there are three in Manhattan and Bronx. That could be a reflex of the population characteristics in these boroughs. \n", "\n", "\n", "After that we are going to take a look at the schools with percentage of hispanic students less than 10% and with SAT scores lower to 1800." ] }, { "cell_type": "code", "execution_count": 33, "metadata": {}, "outputs": [ { "data": { "text/html": [ "
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SCHOOL NAMEhispanic_perasian_perblack_perwhite_perboroughsat_score
46HIGH SCHOOL FOR DUAL LANGUAGE AND ASIAN STUDIES4.089.53.42.3Manhattan1424.000000
192BEDFORD ACADEMY HIGH SCHOOL7.12.789.40.3Brooklyn1312.000000
194BENJAMIN BANNEKER ACADEMY8.82.787.00.4Brooklyn1391.000000
220BOYS AND GIRLS HIGH SCHOOL7.80.590.00.7Brooklyn1097.000000
223ACADEMY FOR COLLEGE PREPARATION AND CAREER EXP...6.70.292.01.1Brooklyn1139.000000
226THE HIGH SCHOOL FOR GLOBAL CITIZENSHIP7.31.589.21.5Brooklyn1176.000000
227SCHOOL FOR HUMAN RIGHTS, THE8.30.888.91.6Brooklyn1088.000000
228SCHOOL FOR DEMOCRACY AND LEADERSHIP8.40.589.41.5Brooklyn1153.000000
229HIGH SCHOOL FOR YOUTH AND COMMUNITY DEVELOPMEN...9.11.087.31.0Brooklyn1027.000000
230HIGH SCHOOL FOR SERVICE & LEARNING AT ERASMUS9.02.187.01.7Brooklyn1105.000000
231SCIENCE, TECHNOLOGY AND RESEARCH EARLY COLLEGE...9.43.183.91.3Brooklyn1360.000000
235MEDGAR EVERS COLLEGE PREPARATORY SCHOOL2.80.995.70.0Brooklyn1436.000000
236CLARA BARTON HIGH SCHOOL5.81.891.20.7Brooklyn1251.000000
237IT TAKES A VILLAGE ACADEMY4.51.892.90.5Brooklyn963.000000
238BROOKLYN GENERATION SCHOOL8.51.588.80.9Brooklyn1145.000000
240KURT HAHN EXPEDITIONARY LEARNING SCHOOL8.80.088.11.7Brooklyn1092.000000
241VICTORY COLLEGIATE HIGH SCHOOL5.80.393.50.0Brooklyn1143.000000
242ARTS & MEDIA PREPARATORY ACADEMY9.60.789.40.0Brooklyn1080.000000
280BROOKLYN COLLEGIATE: A COLLEGE BOARD SCHOOL8.31.988.10.5Brooklyn1185.000000
330QUEENS PREPARATORY ACADEMY8.25.284.40.9Queens1099.000000
331PATHWAYS COLLEGE PREPARATORY SCHOOL: A COLLEGE...2.92.294.20.7Queens1173.000000
332EXCELSIOR PREPARATORY HIGH SCHOOL9.74.382.80.5Queens1202.000000
335CAMBRIA HEIGHTS ACADEMY7.53.487.12.0Queens1223.438806
337HUMANITIES & ARTS MAGNET HIGH SCHOOL8.54.085.91.5Queens1151.000000
353TOTTENVILLE HIGH SCHOOL9.95.42.182.1Staten Island1418.000000
\n", "
" ], "text/plain": [ " SCHOOL NAME hispanic_per \\\n", "46 HIGH SCHOOL FOR DUAL LANGUAGE AND ASIAN STUDIES 4.0 \n", "192 BEDFORD ACADEMY HIGH SCHOOL 7.1 \n", "194 BENJAMIN BANNEKER ACADEMY 8.8 \n", "220 BOYS AND GIRLS HIGH SCHOOL 7.8 \n", "223 ACADEMY FOR COLLEGE PREPARATION AND CAREER EXP... 6.7 \n", "226 THE HIGH SCHOOL FOR GLOBAL CITIZENSHIP 7.3 \n", "227 SCHOOL FOR HUMAN RIGHTS, THE 8.3 \n", "228 SCHOOL FOR DEMOCRACY AND LEADERSHIP 8.4 \n", "229 HIGH SCHOOL FOR YOUTH AND COMMUNITY DEVELOPMEN... 9.1 \n", "230 HIGH SCHOOL FOR SERVICE & LEARNING AT ERASMUS 9.0 \n", "231 SCIENCE, TECHNOLOGY AND RESEARCH EARLY COLLEGE... 9.4 \n", "235 MEDGAR EVERS COLLEGE PREPARATORY SCHOOL 2.8 \n", "236 CLARA BARTON HIGH SCHOOL 5.8 \n", "237 IT TAKES A VILLAGE ACADEMY 4.5 \n", "238 BROOKLYN GENERATION SCHOOL 8.5 \n", "240 KURT HAHN EXPEDITIONARY LEARNING SCHOOL 8.8 \n", "241 VICTORY COLLEGIATE HIGH SCHOOL 5.8 \n", "242 ARTS & MEDIA PREPARATORY ACADEMY 9.6 \n", "280 BROOKLYN COLLEGIATE: A COLLEGE BOARD SCHOOL 8.3 \n", "330 QUEENS PREPARATORY ACADEMY 8.2 \n", "331 PATHWAYS COLLEGE PREPARATORY SCHOOL: A COLLEGE... 2.9 \n", "332 EXCELSIOR PREPARATORY HIGH SCHOOL 9.7 \n", "335 CAMBRIA HEIGHTS ACADEMY 7.5 \n", "337 HUMANITIES & ARTS MAGNET HIGH SCHOOL 8.5 \n", "353 TOTTENVILLE HIGH SCHOOL 9.9 \n", "\n", " asian_per black_per white_per borough sat_score \n", "46 89.5 3.4 2.3 Manhattan 1424.000000 \n", "192 2.7 89.4 0.3 Brooklyn 1312.000000 \n", "194 2.7 87.0 0.4 Brooklyn 1391.000000 \n", "220 0.5 90.0 0.7 Brooklyn 1097.000000 \n", "223 0.2 92.0 1.1 Brooklyn 1139.000000 \n", "226 1.5 89.2 1.5 Brooklyn 1176.000000 \n", "227 0.8 88.9 1.6 Brooklyn 1088.000000 \n", "228 0.5 89.4 1.5 Brooklyn 1153.000000 \n", "229 1.0 87.3 1.0 Brooklyn 1027.000000 \n", "230 2.1 87.0 1.7 Brooklyn 1105.000000 \n", "231 3.1 83.9 1.3 Brooklyn 1360.000000 \n", "235 0.9 95.7 0.0 Brooklyn 1436.000000 \n", "236 1.8 91.2 0.7 Brooklyn 1251.000000 \n", "237 1.8 92.9 0.5 Brooklyn 963.000000 \n", "238 1.5 88.8 0.9 Brooklyn 1145.000000 \n", "240 0.0 88.1 1.7 Brooklyn 1092.000000 \n", "241 0.3 93.5 0.0 Brooklyn 1143.000000 \n", "242 0.7 89.4 0.0 Brooklyn 1080.000000 \n", "280 1.9 88.1 0.5 Brooklyn 1185.000000 \n", "330 5.2 84.4 0.9 Queens 1099.000000 \n", "331 2.2 94.2 0.7 Queens 1173.000000 \n", "332 4.3 82.8 0.5 Queens 1202.000000 \n", "335 3.4 87.1 2.0 Queens 1223.438806 \n", "337 4.0 85.9 1.5 Queens 1151.000000 \n", "353 5.4 2.1 82.1 Staten Island 1418.000000 " ] }, "execution_count": 33, "metadata": {}, "output_type": "execute_result" } ], "source": [ "# printing the schools we need\n", "combined.loc[(combined['hispanic_per']<10) & (combined['sat_score']<1800), \n", " ['SCHOOL NAME', 'hispanic_per', 'asian_per', 'black_per', 'white_per', 'borough', 'sat_score']]" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "As before, we can see that the schools are **mainly located in** two boroughs: **Brooklyn and Queens**, both of them may be correlated to the reality of the borough population. **Staten Island** shows a **very small amount of other races that are not white**, so it may not be correlated specifically with hispanic, and the school located in Manhattan with 4.0 percent of hispanic students is **HIGH SCHOOL FOR DUAL LANGUAGE AND ASIAN STUDIES**, this shows that probably the smaller amout of other races is related to the emphasis in the asian students. \n", "\n", "\n", "To illustrate the difference between the borough population, we can take a look at the information taken from the [US Census of 2010](https://www.census.gov/quickfacts/fact/table/newyorkcitynewyork,bronxcountybronxboroughnewyork,kingscountybrooklynboroughnewyork,newyorkcountymanhattanboroughnewyork,queenscountyqueensboroughnewyork,richmondcountystatenislandboroughnewyork/POP010210) that specifies the races percentages in the NYC Boroughs in that year, after it no census were made, just predictions, the next is from 2019 and is doesn't help us." ] }, { "cell_type": "code", "execution_count": 34, "metadata": { "scrolled": true }, "outputs": [ { "data": { "text/html": [ "
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FactBronxBrooklynManhattanQueensStaten Island
8White alone, percent44.7%49.8%64.6%47.8%74.5%
9Black or African American alone, percent43.6%33.8%17.8%20.7%11.6%
10American Indian and Alaska Native alone, percent2.9%0.9%1.2%1.3%0.7%
11Asian alone, percent4.6%12.7%12.8%26.9%10.9%
12Native Hawaiian and Other Pacific Islander alo...0.4%0.1%0.2%0.2%0.1%
13Two or More Races, percent3.8%2.7%3.4%3.0%2.2%
14Hispanic or Latino, percent56.4%18.9%25.6%28.2%18.6%
15White alone, not Hispanic or Latino, percent9.0%36.8%47.2%24.9%59.6%
\n", "
" ], "text/plain": [ " Fact Bronx Brooklyn \\\n", "8 White alone, percent 44.7% 49.8% \n", "9 Black or African American alone, percent 43.6% 33.8% \n", "10 American Indian and Alaska Native alone, percent 2.9% 0.9% \n", "11 Asian alone, percent 4.6% 12.7% \n", "12 Native Hawaiian and Other Pacific Islander alo... 0.4% 0.1% \n", "13 Two or More Races, percent 3.8% 2.7% \n", "14 Hispanic or Latino, percent 56.4% 18.9% \n", "15 White alone, not Hispanic or Latino, percent 9.0% 36.8% \n", "\n", " Manhattan Queens Staten Island \n", "8 64.6% 47.8% 74.5% \n", "9 17.8% 20.7% 11.6% \n", "10 1.2% 1.3% 0.7% \n", "11 12.8% 26.9% 10.9% \n", "12 0.2% 0.2% 0.1% \n", "13 3.4% 3.0% 2.2% \n", "14 25.6% 28.2% 18.6% \n", "15 47.2% 24.9% 59.6% " ] }, "execution_count": 34, "metadata": {}, "output_type": "execute_result" } ], "source": [ "# importing the csv with raw data\n", "demographics_raw = pd.read_csv('https://raw.githubusercontent.com/nathpignaton/guided_projects/main/nyc-sat-analysis/QuickFactsNY.csv')\n", "\n", "# renaming the columns\n", "new_columns = {'Bronx County (Bronx Borough), New York': 'Bronx', 'Kings County (Brooklyn Borough), New York': 'Brooklyn', \n", " 'New York County (Manhattan Borough), New York': 'Manhattan', \n", " 'Queens County (Queens Borough), New York': 'Queens',\n", " 'Richmond County (Staten Island Borough), New York': 'Staten Island'}\n", "\n", "demographics_raw.rename(columns=new_columns, inplace=True)\n", "\n", "# creating a df with the columns we need\n", "demographics = demographics_raw[['Fact', 'Bronx', 'Brooklyn', 'Manhattan', 'Queens', 'Staten Island']]\n", "\n", "# filtering the info\n", "demographics = demographics[(demographics['Fact'] == 'White alone, percent') | \n", " (demographics['Fact'] == 'Black or African American alone, percent') |\n", " (demographics['Fact'] == 'American Indian and Alaska Native alone, percent') |\n", " (demographics['Fact'] == 'Asian alone, percent') |\n", " (demographics['Fact'] == 'Native Hawaiian and Other Pacific Islander alone, percent') |\n", " (demographics['Fact'] == 'Two or More Races, percent') |\n", " (demographics['Fact'] == 'Hispanic or Latino, percent') |\n", " (demographics['Fact'] == 'White alone, not Hispanic or Latino, percent')]\n", "\n", "demographics" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "As we can see above, the information shown in the schools databases are highly related to the population in the school borough. Makes sense that the schools in Brooklyn and Staten Island have such a low percentage of hispanic students, since the percentage of hispanic or latinos in Staten Island is 18.6% and in Brooklyn 18.9%. The same logic follows Manhattan and Queens, that have (both) a higher percentage of hispanic or latinos, 25.6% in Manhattan and 28.2% in Queens. \n", "Coming back to the SATs, we are going to see the influence of gender in the grades, looking for patterns that could be interesting." ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "### 5.3 Gender Correlation\n", "After the analysis made before, we are going to check the relation between male and female students and the SAT scores. Let's plot a bar graph with the correlations." ] }, { "cell_type": "code", "execution_count": 35, "metadata": {}, "outputs": [ { "data": { "image/png": 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\n", 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" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "# configurating the size of the plot\n", "fig, ax = plt.subplots(figsize=(6, 6))\n", "\n", "# plotting a bar graph\n", "barplot = sns.barplot(x=['male_per', 'female_per'], y='sat_score', \n", " data=corr.loc[['male_per', 'female_per']], \n", " ax=ax, palette='pastel')\n", "\n", "# configurating the plot\n", "plt.setp(fig.axes, yticks=[])\n", "plt.xticks(size=12)\n", "plt.xlabel(\"\")\n", "plt.yticks(size=12)\n", "plt.tick_params(bottom=False)\n", "\n", "ax.axhline(0, color=\"k\", clip_on=False)\n", "ax.set_ylabel(\"\", size=12)\n", "ax.set_xlabel(\"correlation between percentage and SAT scores\", size=12)\n", "ax.set_title(\"Correlations between male and female student percentages and average SAT scores of the schools\", size=18, pad=30)\n", "\n", "sns.despine(bottom=True, left=True, right=True)\n", "sns.set(style=\"white\")\n", "\n", "# annotating the values in the bars\n", "for bar in barplot.patches:\n", " barplot.annotate(format(bar.get_height(), '.2f'),\n", " (bar.get_x() + bar.get_width()/2., bar.get_height()), \n", " ha='center', va='center', size=12, xytext=(0,12),\n", " textcoords='offset points')\n", "\n", "\n", "plt.show()" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "Looking at the graph above, we can see the very interesting information that schools with a higher percentage of female students show, also, a higher average SAT Score, let's look closer at this information using a scatter plot. " ] }, { "cell_type": "code", "execution_count": 36, "metadata": {}, "outputs": [ { "data": { "image/png": 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\n", 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" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "# configurating the size of the image\n", "fig = plt.figure(figsize=(10,5))\n", "\n", "# creating the scatter plot\n", "ax = sns.scatterplot(data=combined, x='sat_score', y='male_per')\n", "\n", "# configurating the plot\n", "ax.set_ylabel(\"female percentage\", size=12)\n", "ax.set_xlabel(\"average of SAT scores\", size=12)\n", "ax.set_title(\"Correlation between female students percentages and average SAT scores\", size=18, pad=30)\n", "\n", "plt.xticks(size=12)\n", "plt.yticks(size=12)\n", "plt.tick_params(bottom=False)\n", "\n", "sns.despine(bottom=True, left=True, right=True)\n", "sns.set(style=\"white\")\n", "\n", "plt.show()" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "Looking at the graph above, we can see that the school with the higher average of SAT scores have, also, a specific percentage of female students, this percentages sits in the range of 20% to 70%. To investigate it further, we are going to look at the schools with more than 60% of female students and SAT score higher than 1700. " ] }, { "cell_type": "code", "execution_count": 37, "metadata": {}, "outputs": [ { "data": { "text/html": [ "
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SCHOOL NAMEsat_scorefemale_per
5BARD HIGH SCHOOL EARLY COLLEGE1856.068.7
26ELEANOR ROOSEVELT HIGH SCHOOL1758.067.5
60BEACON HIGH SCHOOL1744.061.0
61FIORELLO H. LAGUARDIA HIGH SCHOOL OF MUSIC & A...1707.073.6
302TOWNSEND HARRIS HIGH SCHOOL1910.071.1
\n", "
" ], "text/plain": [ " SCHOOL NAME sat_score female_per\n", "5 BARD HIGH SCHOOL EARLY COLLEGE 1856.0 68.7\n", "26 ELEANOR ROOSEVELT HIGH SCHOOL 1758.0 67.5\n", "60 BEACON HIGH SCHOOL 1744.0 61.0\n", "61 FIORELLO H. LAGUARDIA HIGH SCHOOL OF MUSIC & A... 1707.0 73.6\n", "302 TOWNSEND HARRIS HIGH SCHOOL 1910.0 71.1" ] }, "execution_count": 37, "metadata": {}, "output_type": "execute_result" } ], "source": [ "combined.loc[(combined['female_per']>60) & (combined['sat_score']>1700), ['SCHOOL NAME', 'sat_score', 'female_per']]" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "Looking closely to the schools above, we can see that the schools are all highly competitive, with Advanced Placement programs and a small amount of students. \n", "Since this schools have Advanced Placement programs, let's see the influence of it in the average SAT scores." ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "### 5.4 Advanced Placement exams Correlation\n", "To see if the two informations correlate somehow we need to, first, calculate the percentage of students in each school that took an AP exam. After it we can plot the scatter plot to see the behavior of this relationship." ] }, { "cell_type": "code", "execution_count": 38, "metadata": {}, "outputs": [ { "data": { "image/png": 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" ] }, "metadata": {}, "output_type": "display_data" } ], "source": [ "# calculating the percentage\n", "ap_per = combined['AP Test Takers ']/combined['total_enrollment']\n", "\n", "combined['ap_per'] = ap_per\n", "\n", "# configurating the size of the image\n", "fig = plt.figure(figsize=(10,5))\n", "\n", "# creating the scatter plot\n", "ax = sns.scatterplot(data=combined, x='sat_score', y='ap_per')\n", "\n", "# configurating the plot\n", "ax.set_ylabel(\"advanced placement percentage\", size=12)\n", "ax.set_xlabel(\"average of SAT scores\", size=12)\n", "ax.set_title(\"Correlation between AP takers percentages and average SAT scores\", size=18, pad=30)\n", "\n", "plt.xticks(size=12)\n", "plt.yticks(size=12)\n", "plt.tick_params(bottom=False)\n", "\n", "sns.despine(bottom=True, left=True, right=True)\n", "sns.set(style=\"white\")\n", "\n", "plt.show()" ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "Looking at the graph above, we can see that the schools with average of SAT scores higher than 1400 correlate more with the percentage of students that did the advanced placement tests, showing that it makes difference in the grades higher than 1400." ] }, { "cell_type": "markdown", "metadata": {}, "source": [ "## 6 Conclusion\n", "\n", "Through the analysis above, we saw that several aspects influence the average SAT of the schools and that, some of them, have a bigger and smaller influence. In a nutshell: \n", "\n", "**Survey Correlations** showed us that `safety and respect scores of students` and `academic expectation scores` have a higher correlation than other survey aspects. This led us to investigate the SAT scores per district, looking at the social information of each one of them. We'll talk more about that below. \n", "\n", "\n", "Surprisingly **Gender Correlation** showed us that the amount of female students is positively correlated to the higher scores. \n", "\n", "\n", "On the other hand, the existence of **Advanced Placement exams** told us that, as we expected, schools that give this resource to their students, have a higher chance of getting a higher SAT score.\n", "\n", "Talking about the SAT average scores by **District** we can see that in the ones where the safety scores are lower, the SAT scores tend to be smaller, showing that the sense of security influences how great the average of the SAT score can be.\n", "\n", "When it comes to **Races**, the average of the SAT scores shows us that when a school has a percentage above 30% of Hispanic students, it will fall, probably, into the range of 0 to 1500 average. We saw, after that, the relation of small SAT scores and low Hispanic students percentage, showing that the schools with less Hispanic and less averages, have a high percentage of Black students, this also relates to the **District** where the schools are. \n", "\n", "To conclude we can say that **races** and **location** being badly correlated to the average of the SAT scores show us that the allegations of the tests being unfair to specific racial groups make sense, showing that there is room to improve to make smaller the differences." ] } ], "metadata": { "kernelspec": { "display_name": "ds21", "language": "python", "name": "ds21" }, "language_info": { "codemirror_mode": { "name": "ipython", "version": 3 }, "file_extension": ".py", "mimetype": "text/x-python", "name": "python", "nbconvert_exporter": "python", "pygments_lexer": "ipython3", "version": "3.8.10" }, "toc": { "base_numbering": 1, "nav_menu": {}, "number_sections": false, "sideBar": true, "skip_h1_title": true, "title_cell": "Table of Contents", "title_sidebar": "Contents", "toc_cell": false, "toc_position": { "height": "calc(100% - 180px)", "left": "10px", "top": "150px", "width": "376.797px" }, "toc_section_display": true, "toc_window_display": false } }, "nbformat": 4, "nbformat_minor": 4 }