<?xml version="1.0" encoding="utf-8"?><feed xmlns="http://www.w3.org/2005/Atom" ><generator uri="https://jekyllrb.com/" version="3.10.0">Jekyll</generator><link href="https://hursoo.github.io/feed.xml" rel="self" type="application/atom+xml" /><link href="https://hursoo.github.io/" rel="alternate" type="text/html" /><updated>2024-11-21T07:38:28+00:00</updated><id>https://hursoo.github.io/feed.xml</id><title type="html">Bytes &amp;amp; Time</title><subtitle>디지털 槪念史家를 지향합니다</subtitle><author><name>HurSoo</name><email>cretaper@gmail.com</email></author><entry><title type="html">[개벽의 사회주의] 00. 환경설정</title><link href="https://hursoo.github.io/socialism_of_gaebyuk_00_setting/" rel="alternate" type="text/html" title="[개벽의 사회주의] 00. 환경설정" /><published>2024-03-05T00:00:00+00:00</published><updated>2024-03-05T00:00:00+00:00</updated><id>https://hursoo.github.io/socialism_of_gaebyuk_00_setting</id><content type="html" xml:base="https://hursoo.github.io/socialism_of_gaebyuk_00_setting/"><![CDATA[<h3 id="1-개요">1. 개요</h3>
<ul>
  <li>파이썬은 데이터 분석 작업에 많이 사용되는 프로그래밍 언어이다. 파이썬을 익히려면 파이썬 설치뿐 아니라 파이썬을 활용한 분석 작업을 쉽게 만들어주는 <strong>통합 개발 환경(IDE, Integrated Development Environment)</strong>을 갖추는 것이 좋다.</li>
  <li>IDE 소프트웨어에는 여러 가지가 있지만 여기서는 <strong>주피터랩(JupyterLab)</strong>을 사용한다. 파이썬과 주피터랩 모두 <strong>아나콘다(Anaconda)</strong>라는 소프트웨어를 통해 설치할 수 있다.</li>
  <li>이와 함께 텍스트 분석 작업에 유용한 간단한 소프트웨어도 함께 설치한다. <br />
[교재: 02. 파이썬 데이터 분석 환경 만들기, pp.31-50 참조]</li>
</ul>

<h3 id="2-텍스트-편집기와-파일찾기-툴-설치">2. 텍스트 편집기와 파일찾기 툴 설치</h3>

<h4 id="21-텍스트-편집기-설치">2.1. 텍스트 편집기 설치</h4>
<ul>
  <li>먼저, 텍스트 편집기를 설치한다. 텍스트 편집기는 확장자가 txt나 csv인 자료를 다룰 때 많이 사용한다. <strong>엠에디터(Emeditor, 윈도우 기반)</strong>를 사용한다. 이 편집기는 옛한글과 한자를 잘 표현하므로 역사학 자료를 다룰 때 편리하다. OS가 윈도우가 아닌 경우 다른 편집기를 사용해도 파이썬 공부 단계에서는 큰 문제 없다.</li>
  <li>실행파일인 “emed32_13.0.6.exe”을 <a href="https://github.com/hursoo/2023_winter_big-khistory01/tree/main/tools/emeditor"><strong>hursoo 깃허브 주소</strong></a>에서 다운로드하고 이 파일을 실행하여 엠에디터를 설치한다. <br /></li>
  <li>설치 완료된 엠에디터를 실행한다. 팝업 메뉴 맨 마지막에 있는 “도움말”의 “Emeditor 소개”에 들어가서 “등록키 입력”을 클릭하고 등록키를 입력한다. 등록키는 전술한 깃허브 주소에 있는 “emed32_13.0.6_등록키.txt”의 여러 키들 중 하나를 선택하면 된다. <br /></li>
  <li>엠에디터로 할 수 있는 작업 중 <strong><a href="https://wikidocs.net/1642">정규표현식</a></strong>을 이용한 간단한 실습을 해 보면 다음과 같다.</li>
  <li>실습 1_여러 줄의 데이터를 한 줄로 일괄 변환: 
동일한 깃허브 주소의 실습자료 이용.
    <div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="s">"실습자료_이메일주소.txt"</span><span class="n">의</span> <span class="n">내용을</span> <span class="n">복사해서</span> <span class="n">엠에디터의</span> <span class="n">새</span> <span class="n">창</span><span class="p">(</span><span class="n">ctrl</span><span class="o">-</span><span class="n">N</span><span class="p">)</span><span class="n">에</span> <span class="n">붙여</span> <span class="n">넣는다</span><span class="p">.</span>  
<span class="o">-&gt;</span> <span class="s">'찾기'</span><span class="p">(</span><span class="n">ctrl</span><span class="o">-</span><span class="n">F</span><span class="p">)</span> <span class="n">검색창에</span> <span class="s">'</span><span class="se">\n</span><span class="s">'</span><span class="n">을</span> <span class="n">입력</span>   
<span class="o">-&gt;</span> <span class="n">우측</span> <span class="n">메뉴에서</span> <span class="s">'바꾸기'</span><span class="n">를</span> <span class="n">클릭</span>   
<span class="o">-&gt;</span> <span class="n">바꾸기</span> <span class="n">창에</span> <span class="p">,</span>  <span class="p">(</span><span class="n">컴머와</span> <span class="n">공백</span> <span class="n">한</span> <span class="n">칸</span><span class="p">)</span><span class="n">를</span> <span class="n">입력</span>   
<span class="o">-&gt;</span> <span class="n">검색창</span> <span class="n">하단의</span> <span class="n">둘째</span> <span class="n">줄</span> <span class="s">"정규식 사용"</span><span class="n">을</span> <span class="n">선택</span>   
<span class="o">-&gt;</span> <span class="n">우측</span> <span class="n">메뉴의</span> <span class="s">"모두 바꾸기"</span> <span class="n">클릭</span>   
<span class="o">-&gt;</span> <span class="p">(</span><span class="n">결과</span><span class="p">)</span> <span class="n">한</span> <span class="n">줄씩</span> <span class="n">구분된</span> <span class="n">여러</span> <span class="n">줄</span> <span class="n">자료가</span> <span class="n">컴머와</span> <span class="n">빈칸을</span> <span class="n">경계로</span> <span class="n">한</span> <span class="n">줄로</span> <span class="n">변경되었다</span><span class="p">.</span>  
</code></pre></div>    </div>
  </li>
  <li>실습 2_한 줄의 데이터를 문장 혹은 단어 단위의 여러 줄로 일괄 변환:
    <div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="s">"실습자료_기상청은_슈퍼컴퓨터도.txt"</span><span class="n">의</span> <span class="n">내용을</span> <span class="n">복사하여</span> <span class="n">엠에디터의</span> <span class="n">새</span> <span class="n">창에</span> <span class="n">붙여</span> <span class="n">넣는다</span><span class="p">.</span>  
<span class="o">-&gt;</span> <span class="p">(</span><span class="n">실습</span> <span class="mi">1</span><span class="n">과</span> <span class="n">마찬가지</span> <span class="n">방식으로</span><span class="p">)</span> <span class="s">'찾기'</span> <span class="n">창엔</span> <span class="s">"\."</span><span class="n">를</span><span class="p">,</span> 
 <span class="s">'바꾸기'</span> <span class="n">창엔</span> <span class="s">".</span><span class="se">\n</span><span class="s">"</span><span class="n">을</span> <span class="n">입력하고</span> <span class="s">"모두 바꾸기"</span><span class="n">를</span> <span class="n">클릭</span>   
<span class="o">-&gt;</span> <span class="p">(</span><span class="n">결과</span><span class="p">)</span> <span class="n">문장</span> <span class="n">단위로</span> <span class="n">구분되었다</span><span class="p">.</span>  
<span class="o">-&gt;</span> <span class="n">다시</span> <span class="s">'찾기'</span> <span class="n">창엔</span> <span class="s">"\s"</span><span class="n">를</span><span class="p">,</span> <span class="s">'바꾸기'</span> <span class="n">창엔</span> <span class="s">".</span><span class="se">\n</span><span class="s">"</span><span class="n">을</span> <span class="n">입력하고</span> <span class="s">"모두 바꾸기"</span><span class="n">를</span> <span class="n">클릭</span>   
<span class="o">-&gt;</span> <span class="p">(</span><span class="n">결과</span><span class="p">)</span> <span class="n">각</span> <span class="n">단어가</span> <span class="n">한</span> <span class="n">줄씩</span> <span class="n">된</span> <span class="n">형태로</span> <span class="n">바뀌었다</span><span class="p">.</span>
</code></pre></div>    </div>
  </li>
</ul>

<h4 id="22-파일찾기-툴-설치">2.2. 파일찾기 툴 설치</h4>
<ul>
  <li><strong>리스터리(Listary)</strong>라는 파일찾기 툴은 간편하게 필요한 파일을 찾을 때 유용하다. <a href="https://www.listary.com/"><strong>https://www.listary.com/</strong></a>에서 다운로드 받아서 설치한다. .</li>
  <li>사용법은 간단하다. 특별히 이 툴의 아이콘 등을 클릭할 필요없이 ctrl키를 두번 누르면 검색 창이 뜬다. 여기에 찾고싶은 파일 이름의 일부를 입력하면 해당 파일이 나타난다.</li>
</ul>

<h3 id="3-파이썬-및-주피터랩-설치">3. 파이썬 및 주피터랩 설치</h3>
<ul>
  <li>선택: <a href="https://www.anaconda.com/download"><strong>아나콘다 다운로드 페이지</strong></a>로 들어가서 아나콘다 설치 파일을 다운로드 받는다. 이 때 설치 파일은 pc의 운영 체제(예: 윈도우 64비트)에 맞는 것을 선택한다.</li>
  <li>설치: 설치 파일을 클릭하여 아나콘다를 설치한다. 설치 후에는 자기 pc에 있는 <strong>Anaconda3</strong> 폴더의 <strong>Anaconda Navigator</strong>를 클릭해서 아나콘다를 실행한다. cf) 윈도우 사용자 계정이 <strong>한글</strong>로 되어 있으면 설치 중에 <strong>오류</strong>가 발생한다. 이 경우에는 사용자 계정을 영문으로 새로 만들어 로그인한 다음 아나콘다를 다시 설치한다. (→ 교재 34쪽 참고)</li>
  <li>확인: 실행 후 열린 화면에는 주피터랩 아이콘을 볼 수 있다. 파이썬은 따로 아이콘으로 보이지 않으나 사용할 수 있는 상태이다. (현재 파이썬 버전은 3.11이다)</li>
</ul>

<h3 id="4-주피터랩-실행">4. 주피터랩 실행</h3>
<h4 id="41-프롬프트로-실행">4.1. 프롬프트로 실행</h4>
<ul>
  <li>아나콘다 프롬프트 실행: <strong>아나콘다 프롬프트(Ananconda Prompt)</strong> 아이콘을 마우스로 더블클릭해 연다. 이 프롬프트 아이콘은 윈도우 시작 메뉴를 누르면 나타나는 Anaconda3 폴더 안에 있다.</li>
  <li>주피터랩 실행: 아나콘다 프롬프트에 <code class="language-plaintext highlighter-rouge">jupyter lab</code>이라고 입력하고 엔터를 누른다. 그러면 웹 브라우저에 주피터랩이 실행된다.</li>
  <li>아나콘다 프롬프트 창은 주피터랩을 사용하는 동안 열려 있어야 하니, 종료하지 않고 그냥 둔다.</li>
  <li>주피터랩의 화면 구성과 기본 기능은 교재 02-2(pp.37-47) 참조</li>
</ul>

<h4 id="42-바로가기로-실행">4.2. 바로가기로 실행</h4>
<ul>
  <li>아나콘타 프롬프트에서 명령어를 입력하는 대신, <strong>원하는 폴더로 바로가기</strong>를 할 수 있는 아이콘을 만들고 이를 더블클릭해서 실행하면 편리하다.</li>
  <li>워킹 디렉터리(working directory) 복사: (1) 워킹 디렉터리는 주피터랩에서 파일을 불러오거나 저장할 때 사용하는 폴더를 말한다. 기본값은 <code class="language-plaintext highlighter-rouge">C:/Users/&lt;사용자 이름&gt;</code>으로 지정되어 있다. 이 기본값을 <strong>실제 자신의 작업 디렉터리 경로</strong>로 바꾼다. (2) 경로 주소는 모두 <strong>영어</strong>로 되어 있는 것이 좋다. 경로 일부에 한글이 있을 경우 오류가 생길 수 있기 때문이다. (3) 경로 주소는 다음 절차로 간단히 복사할 수 있다. 윈도우탐색기에서 해당 디렉터리로 들어간 뒤, 탐색기 상단의 해당 디렉터리 이름에 마우스 우클릭해서 <strong>“주소를 텍스트로 복사”</strong>를 클릭한다. 해당 주소를 텍스트 편집기 등에 붙여 놓는다.</li>
  <li>워킹 디렉터리 변경: (1) activate.bat 파일(<code class="language-plaintext highlighter-rouge">C://Users/&lt;사용자 이름&gt;/anaconda3/Scripts</code> 소재)을 동일한 폴더 내에 복사하고, 이 복사본 파일의 이름을 <code class="language-plaintext highlighter-rouge">JupyterLab.bat</code>으로 변경한다. (2) 변경된 파일을 열어서 맨 아래에 다음 두 줄을 입력한 뒤 저장한다. 첫째 줄에는 위킹 디렉터리로 이동하라는 명령어가, 둘째 줄에는 주피터랩을 실행하는 명령어가 들어간다. <code class="language-plaintext highlighter-rouge">&lt;워킹 디렉터리로 사용할 폴더 경로&gt;</code> 부분에 조금 전 복사해 둔 워킹 디렉터리 경로를 붙인다.
    <div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="n">cd</span> <span class="o">&lt;</span><span class="n">워킹</span> <span class="n">디렉터리로</span> <span class="n">사용할</span> <span class="n">폴더</span> <span class="n">경로</span><span class="o">&gt;</span>
<span class="n">jupyter</span> <span class="n">lab</span>
</code></pre></div>    </div>
  </li>
  <li>주피터랩 바로가기 만들기: (1) JupyterLab.bat 파일을 마우스로 우클릭해서 바로 가기를 만들고, 이것을 바탕화면에 복사한다. (2) 바로가기를 ‘주피터 노트북’ 로고로 바꾼다. 첫째, 주피터랩 바로가기를 마우스 우클릭한 뒤, ‘속성 → 아이콘 변경 → 찾아보기’를 클릭한다. 노트북 로고는 <code class="language-plaintext highlighter-rouge">C://Users/&lt;사용자 이름&gt;/anaconda3/Menu</code>에 있다. (→ 교재, 50쪽)</li>
</ul>

<h3 id="5-기타">5. 기타</h3>
<ul>
  <li>교재 : 김영우(2022), 『쉽게 배우는 파이썬 데이터 분석』. 이지스퍼블리싱</li>
  <li><a href="http://www.easyspub.co.kr/20_Menu/BookView/515/PUB#tab04">책 소개</a>, <a href="https://github.com/youngwoos/Doit_Python">실습 데이터와 파이썬 코드</a></li>
</ul>]]></content><author><name>HurSoo</name><email>cretaper@gmail.com</email></author><summary type="html"><![CDATA[1. 개요 파이썬은 데이터 분석 작업에 많이 사용되는 프로그래밍 언어이다. 파이썬을 익히려면 파이썬 설치뿐 아니라 파이썬을 활용한 분석 작업을 쉽게 만들어주는 통합 개발 환경(IDE, Integrated Development Environment)을 갖추는 것이 좋다. IDE 소프트웨어에는 여러 가지가 있지만 여기서는 주피터랩(JupyterLab)을 사용한다. 파이썬과 주피터랩 모두 아나콘다(Anaconda)라는 소프트웨어를 통해 설치할 수 있다. 이와 함께 텍스트 분석 작업에 유용한 간단한 소프트웨어도 함께 설치한다. [교재: 02. 파이썬 데이터 분석 환경 만들기, pp.31-50 참조]]]></summary></entry><entry><title type="html">[개벽의 사회주의] 01. 사회주의, 개벽, TNA</title><link href="https://hursoo.github.io/socialism_of_gaebyuk_01_So,Gaebyuk,TNA/" rel="alternate" type="text/html" title="[개벽의 사회주의] 01. 사회주의, 개벽, TNA" /><published>2024-03-05T00:00:00+00:00</published><updated>2024-03-05T00:00:00+00:00</updated><id>https://hursoo.github.io/socialism_of_gaebyuk_01_So,Gaebyuk,TNA</id><content type="html" xml:base="https://hursoo.github.io/socialism_of_gaebyuk_01_So,Gaebyuk,TNA/"><![CDATA[]]></content><author><name>HurSoo</name><email>cretaper@gmail.com</email></author><summary type="html"><![CDATA[]]></summary></entry><entry><title type="html">[23파이썬특강] 7강. TNA 5단계</title><link href="https://hursoo.github.io/23win-pylec_07/" rel="alternate" type="text/html" title="[23파이썬특강] 7강. TNA 5단계" /><published>2024-01-22T00:00:00+00:00</published><updated>2024-01-22T00:00:00+00:00</updated><id>https://hursoo.github.io/23win-pylec_07</id><content type="html" xml:base="https://hursoo.github.io/23win-pylec_07/"><![CDATA[<h3 id="텍스트-연결망-분석-5단계도">텍스트 연결망 분석 5단계도</h3>

<p><img src="https://github.com/hursoo/2023_winter_python-lecture/assets/39477358/c69a4c84-1aa7-4ab2-b331-2f915ec584aa" alt="TNA_5step" /></p>

<h3 id="0-연구-목표의-설정">0. 연구 목표의 설정</h3>
<ul>
  <li>“개벽” 논조의 사회주의화 양상 고찰 (양상, 시점 등)</li>
</ul>

<h3 id="1-방법-텍스트-연결망-분석">1. 방법: 텍스트 연결망 분석</h3>
<ul>
  <li>선택: “개벽” 논조의 사회주의화를 <strong>어떻게</strong> 살펴볼 것인가</li>
  <li>양적 분석 vs 질적 분석 ?</li>
  <li><strong>양적 분석</strong> 선택: <strong>텍스트 연결망 분석(TNA: Text Network Analysis)</strong></li>
  <li>“개벽”의 <strong>주요 논설</strong>을 수집, 정제 → <strong>주요 논설 코퍼스</strong> 생성
    <ul>
      <li>단어를 세분: 사회주의 → 사회, 主義</li>
      <li>명사 중심, 10회 이상만 남김</li>
      <li>문장, 논설, 호수(+시간) 정보를 별개로 관리하는 DB 형태</li>
    </ul>
  </li>
</ul>

<h3 id="2-특성-벡터feature-vector-설정-문서-단어-행렬dtm-document-term-matrix을-동반">2. 특성 벡터(feature vector) 설정: 문서-단어 행렬(dtm: document-term-matrix)을 동반</h3>
<ul>
  <li><a href="https://www.youtube.com/watch?v=gPHH6XCQ8Uw">곽기영 / 텍스트마이닝 - 문서-용어 행렬 / 25:36의 앞부분 5:23</a></li>
</ul>

<h4 id="21-논조를-드러내는-특성">2.1. 논조를 드러내는 특성</h4>
<ul>
  <li>선택: “개벽” 논조를 무엇으로 수량화할까?</li>
  <li>고빈도 단어 vs 필자 성향 ?</li>
  <li><strong>고빈도 단어</strong> 선택: 고빈도 단어 50개를 특성으로 설정</li>
</ul>

<h4 id="22-특성을-어떻게-숫자로-표현할-것인가">2.2. 특성을 어떻게 숫자로 표현할 것인가</h4>
<ul>
  <li>단순 빈도 vs 통계적 가중치</li>
  <li>통계적 가중치(tfidf값): 단어빈도-역문서 빈도(tfidf: term frequency-inverse document frequency)
    <ul>
      <li>tfidf는 문서 내에서 자주 등장하지만, 다른 문서들에서는 드물게 나타나는 단어들을 강조 → 이는 해당 문서의 주제나 내용을 특정 단어들로 효과적으로 대표할 수 있게 함.</li>
    </ul>
  </li>
  <li><a href="https://www.youtube.com/watch?v=8qOu6aFuqqs">곽기영 / 텍스트마이닝 - 빈도문석, 용어빈도-역문서빈도 (tfidf) / 1:34:40의 앞부분 7:18</a></li>
</ul>

<h4 id="23-문서-단어-행렬">2.3. 문서-단어 행렬</h4>
<ul>
  <li>이 과정은 텍스트라는 비정형(unstructured) 데이터를 <strong>정형(structured) 데이터로 변환</strong>하는 과정과 맞물려 있다.</li>
  <li>문서(document)는 문장(sent) 단위, 단어(term)는 특성(feature) 50개, 값(value)은 tfidf값</li>
</ul>

<h3 id="3-시기-구분-논조-변화의-마디를-파악하기">3. 시기 구분: 논조 변화의 마디를 파악하기</h3>

<h4 id="31-구간-설정">3.1. 구간 설정</h4>
<ul>
  <li>변화의 마디를 좀 더 세밀하게 파악할 필요: 3개월 단위(分期 = quarter)의 구간(grid)</li>
  <li>dtm에서 document 단위를 34,030개 문장(sent) → 24개 구간</li>
  <li>그러면 각 구간은 50개의 특성 벡터로 구성되는 시간 단위가 된다. (gtm = grid-term-matrix)</li>
</ul>

<h4 id="32-구간과-구간-간의-유사도">3.2. 구간과 구간 간의 유사도</h4>
<ul>
  <li>서로 인접한 구간들은 특성 벡터가 유사하기 마련</li>
  <li>이런 유사성이 상대적으로 달라지는 지점이 존재할 수 있음</li>
  <li>24개 구간들의 상호 관계를 산출해서 군집화하면 시기구분의 단서를 얻을 수 있음</li>
  <li>구간별 상호관계는 텍스트마이닝에서 통상 <strong>코사인유사도(cossin similarity)</strong>를 사용함</li>
  <li><a href="https://www.youtube.com/watch?v=if6tjHAT6iM">허민석 / 자연어처리의 유사도 측정 방법(거리측정, 코사인 유사도) / 3:37</a></li>
  <li>군집화는 <strong>계층적 군집화(Hierarchical Clustering)</strong>가 효과적</li>
</ul>

<h4 id="33-시기구분">3.3. 시기구분</h4>
<ul>
  <li>고빈도 단어 50개로 구간별 군집화 → 대체로 잘 구분되지만, 경계선은 좀 모호(8q, 9q, 10q)</li>
  <li>시기구분 판단 보완 위해 2-gram 단어로 gtm 및 구간 유사도 산출 (1-11q / 12-24q)</li>
  <li>종합: 1기(period)는 1-10q, 2기는 11-24q로 결정</li>
  <li>시기구분 정보를 df에 반영 → 시기별 코퍼스 분리</li>
</ul>

<h3 id="4-연결망-시각화">4. 연결망 시각화</h3>

<h4 id="41-연결망-단순화-방법">4.1. 연결망 단순화 방법</h4>
<ul>
  <li>특성 간 연결관계는 분석을 위해 단순화할 필요가 있다.</li>
  <li>가중치가 있는 관계를 표현하는 연결망의 경우, 특정 링크값 이하를 일률적으로 절단하기보다, 상대적으로 중요한 관계를 남기는 절단 방식이 유용 = <strong>패스파인더 연결망(pFnet)</strong> 방식이 효과적</li>
</ul>

<h4 id="42-연결망이-핵심-구성-요소-노드점와-링크선">4.2. 연결망이 핵심 구성 요소: 노드(점)와 링크(선)</h4>
<ul>
  <li>가중 네트워크의 연결망 표시가 패스파인더 방식이므로, 군집화와 노드 중심성 산출도 패스파인더 방식에 걸맞는 방식을 따라야 함 –&gt; <strong>wnet.exe nc.exe 툴</strong> 이용</li>
  <li>링크 값(코사인 유사도): 패스파인더 방식.</li>
  <li>노드 값(군집정보, 중심성 정보): wnet, nc 결과값</li>
  <li>연결망 표현 툴: <strong>nodexl 템플릿</strong> 활용.</li>
  <li>이상의 링크 값, 노드 값을, <strong>파이썬 코딩</strong>으로 nodeXL 입력에 적합한 형태로 변형하면 편리</li>
</ul>

<h3 id="5-문맥-통한-논조-분석">5. 문맥 통한 논조 분석</h3>

<h4 id="51-노드의-중심성">5.1. 노드의 중심성</h4>
<ul>
  <li>시기별 연결망 그래프에서 단어의 군집, 중심성(全域 중심성, 地域 중심성) 파악</li>
  <li>이러한 연결망 그래프의 중심성은 <strong>중심성 산점도</strong>를 통하여 효과적으로 파악 가능</li>
  <li>그런데 특성 단어 50개의 연결망 그래프 만으로는 시기별 차이보다는 유사성이 더 잘 드러나는 경향도 있다.</li>
  <li>이 경우 n-gram 단어, 특히 <strong>2-gram 단어들의 연결망</strong>을 살펴보면 <strong>시기별 차이</strong>가 좀 더 잘 드러난다.</li>
</ul>

<h4 id="52-문맥-검색">5.2. 문맥 검색</h4>
<ul>
  <li>노드 중심성 산점도에서 포착한 관찰 지점을 문맥 속에서 좀 더 구체적으로 살펴볼 수 있다.</li>
  <li><strong>사용자 함수</strong>를 활용하면 검색 과정을 좀 더 간단하게 진행할 수 있다.</li>
</ul>]]></content><author><name>HurSoo</name><email>cretaper@gmail.com</email></author><summary type="html"><![CDATA[텍스트 연결망 분석 5단계도]]></summary></entry><entry><title type="html">[23파이썬특강] 6강-gb1. 연구 목표와 탐구 방법</title><link href="https://hursoo.github.io/23win-pylec_06-1/" rel="alternate" type="text/html" title="[23파이썬특강] 6강-gb1. 연구 목표와 탐구 방법" /><published>2024-01-17T00:00:00+00:00</published><updated>2024-01-17T00:00:00+00:00</updated><id>https://hursoo.github.io/23win-pylec_06-1</id><content type="html" xml:base="https://hursoo.github.io/23win-pylec_06-1/"><![CDATA[<h3 id="11-개벽의-사료적-가치">1.1. 『개벽』의 사료적 가치</h3>
<ul>
  <li>『개벽』(1920-26) 잡지의 시대적 역할: 『개벽』은 『동아일보』와 함께 1920년대 초 한국인의 문화운동을 주도했다.</li>
  <li>한국근대사상사 연구에서 『개벽』이 가진 사료적 가치: 『개벽』은 <strong>사회주의 사상의 영향</strong>을 살펴보는 데 유용하다.</li>
  <li>『개벽』의 자료적 현황과 적극적 활용 방안: 『개벽』 전산 자료를 활용한 정량적 분석이 필요하다.</li>
</ul>

<h3 id="12-텍스트연결망-분석">1.2. 텍스트연결망 분석</h3>
<ul>
  <li>‘텍스트연결망 분석’(Text Network Analysis)의 특징: <strong>텍스트마이닝</strong>과 <strong>의미 연결망 분석</strong>을 결합하여 대규모 텍스트의 의미적 특성을 파악.</li>
  <li>한국학 분야에서 TNA를 활용한 연구들: 대중문화 연구, 계량서지학, 개념사 연구 등</li>
  <li>‘『개벽』의 사회주의 양상’을 파악하는 데 TNA가 가진 유용성: <strong>사회주의 이전과 이후 양상을 연결망 그래프로 시각화</strong>하여 비교.</li>
</ul>

<h3 id="13-tna-도구-소개">1.3. TNA 도구 소개</h3>
<ul>
  <li>TNA에 필요한 프로그래밍 언어와 개발 환경: <strong>주피터 랩</strong>(JupyterLab)에서 파이썬(Python) 3.0을 사용</li>
  <li>데이터(data)를 입출력할 때 사용하는 도구: 데이터 입출력은 윈도우 기반의 <strong>엑셀(Excel)</strong>, <strong>엠에디터(Emeditor)</strong>를 사용</li>
  <li>연결망 그래프 작성에 필요한 도구: 연결망 그래프 작성에는 <strong>WNET</strong>와 <strong>노드엑셀(NodeXL)</strong> 사용</li>
</ul>]]></content><author><name>HurSoo</name><email>cretaper@gmail.com</email></author><summary type="html"><![CDATA[1.1. 『개벽』의 사료적 가치 『개벽』(1920-26) 잡지의 시대적 역할: 『개벽』은 『동아일보』와 함께 1920년대 초 한국인의 문화운동을 주도했다. 한국근대사상사 연구에서 『개벽』이 가진 사료적 가치: 『개벽』은 사회주의 사상의 영향을 살펴보는 데 유용하다. 『개벽』의 자료적 현황과 적극적 활용 방안: 『개벽』 전산 자료를 활용한 정량적 분석이 필요하다.]]></summary></entry><entry><title type="html">[23파이썬특강] 6강-gb2. 텍스트 연결망 분석</title><link href="https://hursoo.github.io/23win-pylec_06-2/" rel="alternate" type="text/html" title="[23파이썬특강] 6강-gb2. 텍스트 연결망 분석" /><published>2024-01-17T00:00:00+00:00</published><updated>2024-01-17T00:00:00+00:00</updated><id>https://hursoo.github.io/23win-pylec_06-2</id><content type="html" xml:base="https://hursoo.github.io/23win-pylec_06-2/"><![CDATA[<h3 id="21-개벽의-논조와-주요논설">2.1. 『개벽』의 논조와 주요논설</h3>
<ul>
  <li>『개벽』의 논조 및 그 중요성: ‘논조’는 『개벽』 주도층의 주장을 살펴보기 위해 설정한 추상적 범주이다.</li>
  <li>선행연구에서 주목한 ‘주요논설’의 성격: ‘주요논설’은 목차 공간에서 확인할 수 있는 구체적 기사 분류로서, 권두언, 사설, 대표적 논설 등을 포함한다.</li>
  <li>『개벽』의 논조와 ‘주요논설’의 관계: 『개벽』의 논조는 ‘주요논설’에 집약되어 있다고 말할 수 있다.</li>
</ul>

<h3 id="22-개벽-말뭉치-생성">2.2. 개벽 말뭉치 생성</h3>
<ul>
  <li>‘개벽 주요논설 말뭉치’(‘개벽 말뭉치’)의 필요성: TNA를 실행하려면, 주요논설 전산 자료를 전처리한 ‘개벽 말뭉치’가 필요</li>
  <li>‘개벽 말뭉치’의 생성 과정: 『개벽』 전산 자료를 수집 → ‘주요논설’을 선별 → 본문 기사를 ‘문장’ 단위로 구분 → 전처리 → 개벽 말뭉치</li>
  <li>‘개벽 말뭉치’의 특징: 10회 이상 사용된 명사가 중심이며, DB형태로 이루어져 있다.</li>
</ul>

<h4 id="221-개벽-논설-데이터-수집">2.2.1. 개벽 논설 데이터 수집</h4>
<ul>
  <li>“개벽” 웹사이트 우측 위의 <strong>화살표 아이콘</strong> 눌러 기사정보 다운로드: <strong>한국근현대잡지자료.txt</strong> → 워킹디렉토리에 저장</li>
  <li>한국사데이터베이스/한국근현대잡지/개벽: url부분 마우스 우클릭 → “항상 전체 선택 url 표시”</li>
  <li>https://db.history.go.kr/item/level.do?sort=levelId&amp;dir=ASC&amp;start=1&amp;limit=20&amp;page=1&amp;pre_page=1&amp;setId=-1&amp;prevPage=0&amp;prevLimit=&amp;itemId=ma&amp;types=&amp;synonym=off&amp;chinessChar=on&amp;brokerPagingInfo=&amp;levelId=ma_013_0010_0001&amp;position=-1</li>
  <li>가변부분(기사 id에 해당): <strong>ma_013_0010_0001</strong></li>
  <li>url의 불변 부분과 가변 부분을 분리, 조합하는 방식으로 반복문 작성 → 2,549건</li>
</ul>

<h4 id="222-전처리">2.2.2. 전처리</h4>
<ul>
  <li>Kiwi 사용</li>
</ul>

<h3 id="23-문서-단어-행렬과-특성">2.3. 문서-단어 행렬과 특성</h3>
<ul>
  <li>TNA에서 ‘문서-단어 행렬’ (Document Term Matrix)의 중요성: DTM은 TNA 입력값으로 사용되는 기본 데이터 형식으로, 문서, 특성, 특성 벡터로 구성되어 있다.</li>
  <li>‘특성’ 및 ‘특성벡터’ 개념: 단어빈도-역문서 빈도(TF-IDF) 합계 상위 50개 단어를 <strong>특성</strong>으로 삼으며, 이 단어의 문서별 TF-IDF들이 곧 <strong>특성벡터</strong>이다.</li>
  <li>‘특성 간의 관계’ 이해와 필요성: 특성 간의 관계를 코사인 유사도로 숫자화하면, 그 관계를 연결망으로 시각화할 수 있다.</li>
</ul>

<h4 id="231-동영상으로-보는-주요-개념">2.3.1. 동영상으로 보는 주요 개념</h4>
<ul>
  <li><a href="https://www.youtube.com/watch?v=gPHH6XCQ8Uw">곽기영 / 텍스트마이닝 - 문서-용어 행렬 / 25:36의 앞부분 5:23</a></li>
  <li><a href="https://www.youtube.com/watch?v=8qOu6aFuqqs">곽기영 / 텍스트마이닝 - 빈도문석, 용어빈도-역문서빈도 (tfidf) / 1:34:40의 앞부분 7:18</a></li>
  <li><a href="https://www.youtube.com/watch?v=if6tjHAT6iM">허민석 / 자연어처리의 유사도 측정 방법(거리측정, 코사인 유사도) / 3:37</a></li>
</ul>]]></content><author><name>HurSoo</name><email>cretaper@gmail.com</email></author><summary type="html"><![CDATA[2.1. 『개벽』의 논조와 주요논설 『개벽』의 논조 및 그 중요성: ‘논조’는 『개벽』 주도층의 주장을 살펴보기 위해 설정한 추상적 범주이다. 선행연구에서 주목한 ‘주요논설’의 성격: ‘주요논설’은 목차 공간에서 확인할 수 있는 구체적 기사 분류로서, 권두언, 사설, 대표적 논설 등을 포함한다. 『개벽』의 논조와 ‘주요논설’의 관계: 『개벽』의 논조는 ‘주요논설’에 집약되어 있다고 말할 수 있다.]]></summary></entry><entry><title type="html">[23파이썬특강] 6-8강. 『개벽』 데이터 분석</title><link href="https://hursoo.github.io/23win_pylec_06_gaebyuk/" rel="alternate" type="text/html" title="[23파이썬특강] 6-8강. 『개벽』 데이터 분석" /><published>2024-01-17T00:00:00+00:00</published><updated>2024-01-17T00:00:00+00:00</updated><id>https://hursoo.github.io/23win_pylec_06_gaebyuk</id><content type="html" xml:base="https://hursoo.github.io/23win_pylec_06_gaebyuk/"><![CDATA[<table>
  <thead>
    <tr>
      <th style="text-align: left">단계</th>
      <th style="text-align: left">내용</th>
      <th style="text-align: left">데이터 분석 코드</th>
    </tr>
  </thead>
  <tbody>
    <tr>
      <td style="text-align: left"><a href="http://hursoo.github.io/23win-pylec_06-1/">1. 연구 목표와 탐구 방법</a></td>
      <td style="text-align: left"> </td>
      <td style="text-align: left"> </td>
    </tr>
    <tr>
      <td style="text-align: left"> </td>
      <td style="text-align: left">1.1. 『개벽』의 사료적 가치</td>
      <td style="text-align: left"> </td>
    </tr>
    <tr>
      <td style="text-align: left"> </td>
      <td style="text-align: left">1.2. 텍스트연결망 분석</td>
      <td style="text-align: left"> </td>
    </tr>
    <tr>
      <td style="text-align: left"> </td>
      <td style="text-align: left">1.3. TNA 도구 소개</td>
      <td style="text-align: left"> </td>
    </tr>
    <tr>
      <td style="text-align: left"><a href="http://hursoo.github.io/23win-pylec_06-2/">2. 말뭉치의 ‘특성’ 간 관계 산출</a></td>
      <td style="text-align: left"> </td>
      <td style="text-align: left"> </td>
    </tr>
    <tr>
      <td style="text-align: left"> </td>
      <td style="text-align: left">2.1. 『개벽』의 논조와 ‘주요 논설’</td>
      <td style="text-align: left"> </td>
    </tr>
    <tr>
      <td style="text-align: left"> </td>
      <td style="text-align: left">2.2. ‘개벽 말뭉치’의 생성</td>
      <td style="text-align: left"><strong>A. 수집 및 정제</strong></td>
    </tr>
    <tr>
      <td style="text-align: left"> </td>
      <td style="text-align: left">2.3. 문서-단어 행렬과 특성</td>
      <td style="text-align: left"><strong>B. 특성 벡터화</strong></td>
    </tr>
    <tr>
      <td style="text-align: left">3. 『개벽』 논조의 시각화</td>
      <td style="text-align: left"> </td>
      <td style="text-align: left"> </td>
    </tr>
    <tr>
      <td style="text-align: left"> </td>
      <td style="text-align: left">3.1. 패스파인더 연결망 방식</td>
      <td style="text-align: left"> </td>
    </tr>
    <tr>
      <td style="text-align: left"> </td>
      <td style="text-align: left">3.2. 군집화와 중심성 지표</td>
      <td style="text-align: left"> </td>
    </tr>
    <tr>
      <td style="text-align: left"> </td>
      <td style="text-align: left">3.3. 전체 논조의 시각화</td>
      <td style="text-align: left"><strong>C. 논조 시각화</strong></td>
    </tr>
    <tr>
      <td style="text-align: left">4. 시기별 논조의 시각화</td>
      <td style="text-align: left"> </td>
      <td style="text-align: left"><strong>D. 시기별 논조</strong></td>
    </tr>
    <tr>
      <td style="text-align: left"> </td>
      <td style="text-align: left">4.1. 시기구분</td>
      <td style="text-align: left"> </td>
    </tr>
    <tr>
      <td style="text-align: left"> </td>
      <td style="text-align: left">4.2. 사용자 함수 활용</td>
      <td style="text-align: left"> </td>
    </tr>
    <tr>
      <td style="text-align: left"> </td>
      <td style="text-align: left">4.3. 시기별 연결망 산출</td>
      <td style="text-align: left"> </td>
    </tr>
    <tr>
      <td style="text-align: left">5. 연결망 그래프의 해석</td>
      <td style="text-align: left"> </td>
      <td style="text-align: left"> </td>
    </tr>
    <tr>
      <td style="text-align: left"> </td>
      <td style="text-align: left">5.1. 연결망으로 본 사회주의</td>
      <td style="text-align: left"> </td>
    </tr>
    <tr>
      <td style="text-align: left"> </td>
      <td style="text-align: left">5.2. 문맥 속의 사회주의</td>
      <td style="text-align: left"> </td>
    </tr>
    <tr>
      <td style="text-align: left"> </td>
      <td style="text-align: left">5.3. 『개벽』 속의 사회주의 (종합)</td>
      <td style="text-align: left"> </td>
    </tr>
  </tbody>
</table>]]></content><author><name>HurSoo</name><email>cretaper@gmail.com</email></author><summary type="html"><![CDATA[단계 내용 데이터 분석 코드 1. 연구 목표와 탐구 방법       1.1. 『개벽』의 사료적 가치     1.2. 텍스트연결망 분석     1.3. TNA 도구 소개   2. 말뭉치의 ‘특성’ 간 관계 산출       2.1. 『개벽』의 논조와 ‘주요 논설’     2.2. ‘개벽 말뭉치’의 생성 A. 수집 및 정제   2.3. 문서-단어 행렬과 특성 B. 특성 벡터화 3. 『개벽』 논조의 시각화       3.1. 패스파인더 연결망 방식     3.2. 군집화와 중심성 지표     3.3. 전체 논조의 시각화 C. 논조 시각화 4. 시기별 논조의 시각화   D. 시기별 논조   4.1. 시기구분     4.2. 사용자 함수 활용     4.3. 시기별 연결망 산출   5. 연결망 그래프의 해석       5.1. 연결망으로 본 사회주의     5.2. 문맥 속의 사회주의     5.3. 『개벽』 속의 사회주의 (종합)  ]]></summary></entry><entry><title type="html">[23파이썬특강] 5강. 실전, 데이터 분석</title><link href="https://hursoo.github.io/23win_pylec_05_practice/" rel="alternate" type="text/html" title="[23파이썬특강] 5강. 실전, 데이터 분석" /><published>2024-01-15T00:00:00+00:00</published><updated>2024-01-15T00:00:00+00:00</updated><id>https://hursoo.github.io/23win_pylec_05_practice</id><content type="html" xml:base="https://hursoo.github.io/23win_pylec_05_practice/"><![CDATA[<h3 id="1-개요">1. 개요</h3>
<ul>
  <li>5강 ~ 8강에서는 본래 계획을 수정해서 교재 9장 이후는 일부만 살펴보고 역사 데이터를 분석하는 실제 사례를 중심으로 하고자 한다.</li>
  <li>5강에서는 교재 9장~11장의 일부 내용을 살펴본 후, 실제 사료 분석을 위해 필요한 파이썬 문법 및 판다스 문자열 처리를 집중적으로 익힌다.</li>
  <li><strong>교재 9장: ‘한국복지패널 데이터’ 분석</strong>에서는 샘플 데이터가 아닌 실제 데이터를 가지고 데이터 분석 절차를 진행해 보는 의의가 있다. 교재의 09-1은 기본 분석 절차를 다룬 것이고 09-2 ~ 09-9는 분석 패턴이 비슷하기 때문에 <strong>09-1과 09-2만</strong> 살펴볼 것이다.</li>
  <li><strong>교재 10장</strong>: 이 교재의 텍스트 마이닝은 간략 검토. 형태소 분석기는 KoNLPy 대신 <strong><a href="https://github.com/bab2min/kiwipiepy">Kiwi(Korean Intelligent Word Identifier)</a></strong>를 사용한다. 시각화로는 막대그래프만 살펴보고 워드 클라우드는 생략한다.</li>
  <li>
    <p><strong>교재 11장</strong>: 지도 시각화는 11-1만 살펴볼 것이다.</p>
  </li>
  <li>실습 코드
    <ul>
      <li><a href="https://github.com/hursoo/2023_winter_python-lecture/blob/main/excise_code/2023win_python_lec_05.ipynb"><strong>2023win_python_lec_05_basic.ipynb</strong></a></li>
    </ul>
  </li>
  <li>실습 데이터
    <ul>
      <li>
        <p><a href="https://github.com/youngwoos/Doit_Python"><strong>Koweps_hpwc14_2019_beta2.sav</strong></a> → Koweps_hpwc14_2019_beta2.md을 클릭하면 접속 링크가 나옴</p>
      </li>
      <li><a href="https://github.com/youngwoos/Doit_Python/blob/main/Data/speech_moon.txt"><strong>speech_moon.txt</strong></a></li>
      <li><a href="https://github.com/youngwoos/Doit_Python/blob/main/Data/news_comment_BTS.csv"><strong>news_comment_BTS.csv</strong></a></li>
      <li><a href="https://github.com/youngwoos/Doit_Python/blob/main/Data/SIG.geojson"><strong>SIG.geojson</strong></a></li>
      <li><a href="https://github.com/youngwoos/Doit_Python/blob/main/Data/Population_SIG.csv"><strong>Population_SIG.csv</strong></a></li>
    </ul>
  </li>
</ul>

<h3 id="2-한국복지패널-데이터-분석-성별에-따라-월급이-다를까">2. ‘한국복지패널 데이터’ 분석: 성별에 따라 월급이 다를까?</h3>
<h4 id="21-데이터-준비하기">2.1. 데이터 준비하기</h4>
<ul>
  <li>전술한 실습 데이터 다운로드 → 워킹 디렉터리: 실습 데이터는 통계 분석 소프트웨어인 SPSS 전용 파일</li>
  <li>데이터: 2020년 발간. 6,331가구, 14,418명의 정보 수록. 14,418 * 830
    <h4 id="22-패키지-설치-및-로드">2.2. 패키지 설치 및 로드</h4>
  </li>
  <li>pyreadstat: 다양한 통계 분석 소프트웨어의 데이터 파일 불러올 수 있는 패키지</li>
  <li>이외에 pandas, numpy, seaborn 등
    <h4 id="23-데이터-불러오기">2.3. 데이터 불러오기</h4>
  </li>
  <li>pd.read_spss()</li>
  <li>복사본 만들기: df1 = df.copy()
    <h4 id="24-데이터-검토하기">2.4. 데이터 검토하기</h4>
    <div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="n">welfare</span>               <span class="c1"># 앞부분, 뒷부분 출력
</span><span class="n">welfare</span><span class="p">.</span><span class="n">shape</span>         <span class="c1"># 행, 열 개수 출력
</span><span class="n">welfare</span><span class="p">.</span><span class="n">info</span><span class="p">()</span>        <span class="c1"># 변수 속성 출력
</span><span class="n">welfare</span><span class="p">.</span><span class="n">describe</span><span class="p">()</span>    <span class="c1"># 요약 통계량
</span></code></pre></div>    </div>
    <h4 id="25-변수명-바꾸기">2.5. 변수명 바꾸기</h4>
  </li>
  <li>분석에 사용할 변수를 이해하기 쉬운 변수명으로 변경</li>
  <li>코드북(codebook) 활용
    <h4 id="26-데이터-분석-절차">2.6. 데이터 분석 절차</h4>
  </li>
  <li>1단계: 변수 검토 및 전처리: 변수 특징 파악 → 이상치, 결측치 정제 → 변수 값을 다루기 편하게 변환.  * 분석에 활용할 변수 각각 진행</li>
  <li>2단계: 변수 간 관계 분석: 데이터를 요약한 표와, 데이터의 특징을 쉽게 이해할 수 있는 그래프 등을 작성 → 분석 결과를 해석</li>
</ul>

<h3 id="3-유튜브-동영상을-통한-파이썬-문법-익히기">3. 유튜브 동영상을 통한 파이썬 문법 익히기</h3>

<h4 id="리스트와-딕셔너리">리스트와 딕셔너리</h4>
<ul>
  <li><a href="https://www.youtube.com/watch?v=uxf4cTeonY4"><strong>[1분 파이썬 - (16) 리스트 1 / 00:01:25]</strong>(나도코딩, 2022-05-02)</a></li>
  <li><a href="https://www.youtube.com/watch?v=KEhPKBpPJvI"><strong>[1분 파이썬 - (17) 리스트 2 / 00:01:23]</strong>(나도코딩, 2022-05-03)</a></li>
  <li><a href="https://www.youtube.com/watch?v=ZLp_Wg6VxfA&amp;t=2s"><strong>[1분 파이썬 - (22) 딕셔너리 1 / 00:01:29]</strong>(나도코딩, 2022-05-11)</a></li>
  <li><a href="https://www.youtube.com/watch?v=LV4IQnllYBA&amp;t=15s"><strong>[1분 파이썬 - (23) 딕셔너리 2 / 00:01:28]</strong>(나도코딩, 2022-05-12)</a></li>
</ul>

<h4 id="제어문-조건문과-반복문">제어문: 조건문과 반복문</h4>
<ul>
  <li><a href="https://www.youtube.com/watch?v=N92M3WaLbH0"><strong>[1분 파이썬 - (26) if 조건문 1 / 00:02:15]</strong>(나도코딩, 2022-05-17)</a></li>
  <li><a href="https://www.youtube.com/watch?v=J9srd8Mfoyc"><strong>[1분 파이썬 - (27) if 조건문 2 / 00:01:49]</strong>(나도코딩, 2022-05-18)</a></li>
  <li><a href="https://www.youtube.com/watch?v=uecZdRyiFNA"><strong>[1분 파이썬 - (29) for 반복문 / 00:01:44]</strong>(나도코딩, 2022-05-20)</a></li>
  <li><a href="https://www.youtube.com/watch?v=93_2E88rvDY"><strong>[1분 파이썬 - (31) for 활용 / 00:01:27]</strong>(나도코딩, 2022-05-24)</a></li>
  <li><a href="https://www.youtube.com/watch?v=3wN0eVDhrvE"><strong>[1분 파이썬 - (36) 리스트 컴프리헨션 / 00:02:46]</strong>(나도코딩, 2022-05-31)</a></li>
</ul>

<h4 id="문자열-분리와-합치기-split-join">문자열 분리와 합치기: split, join</h4>
<ul>
  <li><a href="https://www.youtube.com/watch?v=BFCn_9BQ3fE"><strong>[PYTHON-150 : 문자열(str)의 method-02, 문자열 분리, str.split / 00:05:48]</strong>(EduAtoZ, 2020-05-10)</a></li>
  <li><a href="https://www.youtube.com/watch?v=vcut4hkExmA"><strong>[PYTHON-151 : 문자열(str)의 method-03, 문자열 합치기, str.join / 00:03:15]</strong>(EduAtoZ, 2020-05-10)</a></li>
  <li><a href="https://www.youtube.com/watch?v=ovwcIHnANSw&amp;t=1s"><strong>[PYTHON-152 : 문자열(str) - split, join 실습 / 2020:05:10]</strong>(EduAtoZ, 2020-05-10)</a></li>
</ul>

<h4 id="함수">함수</h4>
<ul>
  <li><a href="https://www.youtube.com/watch?v=ufyLPag7eNs&amp;list=PLRx0vPvlEmdD8u2rzxmQ-L97jHTHiiDdy&amp;index=10"><strong>[10강. 파이썬(Python) 기본 내장 함수의 이해 및 사용자 정의 함수 만들기 - 파이썬(Python) 입문자용 초급 / 00:06:12]</strong>(동빈나, 2018-05-31)</a></li>
  <li><a href="https://www.youtube.com/watch?v=EQFgGsPFLWM"><strong>[파이썬 기초: 10-05-05 함수의 종류 : 람다 함수 / 00:15:02]</strong>(박진수 SNU IDSLab, 2022-05-05)</a></li>
  <li><a href="https://www.youtube.com/watch?v=-83gfX79NoQ&amp;t=15s"><strong>[파이썬 기초: 10-05-06 실습 : 일반 함수를 람다 함수로 변환 / 00:02:35]</strong>(박진수 SNU IDSLab, 2022-05-05)</a></li>
  <li><a href="https://www.youtube.com/watch?v=I6aqhRDM6lo"><strong>[파이썬 기초: 10-05-07 실습 : 람다 함수 (1) / 00:02:29]</strong>(박진수 SNU IDSLab, 2022-05-05)</a></li>
</ul>

<h4 id="판다스-문자열-처리-정규표현식-apply-함수-중복데이터-삭제-등">판다스 문자열 처리: 정규표현식, apply 함수, 중복데이터 삭제 등</h4>
<ul>
  <li><a href="https://www.youtube.com/watch?v=x_H5XZmZN-"><strong>[PYTHON-re_11 : 정규식을 사용하여 문자열 대체 및 분리, sub, split / 00:03:19]</strong>(EduAtoZ, 2021-01-10)</a></li>
  <li><a href="https://www.youtube.com/watch?v=WrlovL32eEU&amp;t=10s"><strong>[1.2, 4/6 판다스로 텍스트 다루기, 파이썬 판다스 문자열 바꾸기 replace 와 str replace는 다른가? / 00:08:36]</strong>(오늘코드, 2022-03-24)</a></li>
  <li><a href="https://www.youtube.com/watch?v=CdvYiCDKSWc"><strong>[1.2, 5/6 판다스로 텍스트 다루기, 문자열 정규표현식으로 전처리하기, 문자길이와 단어개수, map apply / 00:14:36]</strong>(오늘코드 , 2022-03-25)</a></li>
  <li><a href="https://www.youtube.com/watch?v=EHaDMTjCh5s&amp;list=PLzyLx57OCtS4Ug4jgPru4da08PcFLfajj&amp;index=11"><strong>[Pandas 강의: apply 함수, 다양한 예제로 활용해보기 / 00:07:37]</strong>(허민석, 2018-03-11)</a></li>
  <li><a href="https://www.youtube.com/watch?v=p6qEgqjv-H4&amp;list=PLzyLx57OCtS4Ug4jgPru4da08PcFLfajj&amp;index=8"><strong>[Pandas 강의: 중복 데이터 삭제하기 (drop duplicates) / 00:03:15]</strong>(허민석, 2018-02-18)</a></li>
</ul>

<h4 id="머신러닝-사이킷런으로-단어벡터-만들기">머신러닝: 사이킷런으로 단어벡터 만들기</h4>
<ul>
  <li><a href="https://www.youtube.com/watch?v=875HN8SrOfk"><strong>[단어빈도와 Tf idf의 차이점은? / 00:04:27]</strong>(해피AI, 2023-04-17)</a></li>
  <li><a href="https://www.youtube.com/watch?v=cRg4Eeo7K38"><strong>[2.2, 1/4, 단어 벡터 만들기: 사이킷런 문서의 단어 가방 만들기와 tfidf 가중치 적용하기 / 00:08:44]</strong>(오늘코드, 2022-03-31)</a></li>
  <li><a href="https://www.youtube.com/watch?v=UVowQa5iY4w"><strong>[2.2, 4/4, 단어 벡터 만들기: 예제 코퍼스에 TF IDF 가중치 적용하기 / 00:14:32]</strong>(오늘코드, 2022-04-03)</a></li>
</ul>]]></content><author><name>HurSoo</name><email>cretaper@gmail.com</email></author><summary type="html"><![CDATA[1. 개요 5강 ~ 8강에서는 본래 계획을 수정해서 교재 9장 이후는 일부만 살펴보고 역사 데이터를 분석하는 실제 사례를 중심으로 하고자 한다. 5강에서는 교재 9장~11장의 일부 내용을 살펴본 후, 실제 사료 분석을 위해 필요한 파이썬 문법 및 판다스 문자열 처리를 집중적으로 익힌다. 교재 9장: ‘한국복지패널 데이터’ 분석에서는 샘플 데이터가 아닌 실제 데이터를 가지고 데이터 분석 절차를 진행해 보는 의의가 있다. 교재의 09-1은 기본 분석 절차를 다룬 것이고 09-2 ~ 09-9는 분석 패턴이 비슷하기 때문에 09-1과 09-2만 살펴볼 것이다. 교재 10장: 이 교재의 텍스트 마이닝은 간략 검토. 형태소 분석기는 KoNLPy 대신 Kiwi(Korean Intelligent Word Identifier)를 사용한다. 시각화로는 막대그래프만 살펴보고 워드 클라우드는 생략한다. 교재 11장: 지도 시각화는 11-1만 살펴볼 것이다.]]></summary></entry><entry><title type="html">[23파이썬특강] 4강. 데이터 정제와 그래프 시각화(코드 검색)</title><link href="https://hursoo.github.io/2023win_python_lec_04_full-input/" rel="alternate" type="text/html" title="[23파이썬특강] 4강. 데이터 정제와 그래프 시각화(코드 검색)" /><published>2024-01-08T00:00:00+00:00</published><updated>2024-01-08T00:00:00+00:00</updated><id>https://hursoo.github.io/2023win_python_lec_04_full-input</id><content type="html" xml:base="https://hursoo.github.io/2023win_python_lec_04_full-input/"><![CDATA[<head>
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<h1 id="4강-데이터-정제와-그래프-시각화"><span style="color:blue; font-weight:bold;">4강. 데이터 정제와 그래프 시각화</span></h1>

<ul>
  <li>
    <p>둘째마당 (07-08장)</p>
  </li>
  <li>
    <p>pp.177-221</p>
  </li>
</ul>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="c1"># 그래프 해상도 설정
</span><span class="kn">import</span> <span class="nn">matplotlib.pyplot</span> <span class="k">as</span> <span class="n">plt</span>
<span class="n">plt</span><span class="p">.</span><span class="n">rcParams</span><span class="p">.</span><span class="n">update</span><span class="p">({</span><span class="s">'figure.dpi'</span> <span class="p">:</span> <span class="s">'100'</span><span class="p">})</span>
<span class="o">%</span><span class="n">config</span> <span class="n">InlineBackend</span><span class="p">.</span><span class="n">figure_format</span> <span class="o">=</span> <span class="s">'retina'</span>
</code></pre></div></div>

<h1 id="07-데이터-정제---빠진-데이터-이상한-데이터-제거하기">07. 데이터 정제 - 빠진 데이터, 이상한 데이터 제거하기</h1>

<h2 id="07-1-빠진-데이터를-찾아라---결측치-정제하기-178-185쪽">07-1. 빠진 데이터를 찾아라! - 결측치 정제하기 (178-185쪽)</h2>

<h3 id="do-it-실습-결측치-찾기178쪽">[Do it! 실습] 결측치 찾기(178쪽)</h3>

<ul>
  <li>
    <p>결측치 : 누락된 값, 비어 있는 값</p>
  </li>
  <li>
    <p>결측치 있는 경우 : 함수가 적용되지 않거나, 분석 결과가 왜곡되는 문제 발생</p>
  </li>
  <li>
    <p>실제 데이터 분석시, 결측치 여부 확인해서 제거하는 정제 과정을 거친 다음에 분석해야 함</p>
  </li>
</ul>

<h4 id="결측치-만들기">결측치 만들기</h4>

<ul>
  <li>Numpy 패키지의 np.nan을 입력 -&gt; NaN으로 표시</li>
</ul>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="kn">import</span> <span class="nn">pandas</span> <span class="k">as</span> <span class="n">pd</span>
<span class="kn">import</span> <span class="nn">numpy</span> <span class="k">as</span> <span class="n">np</span>

<span class="n">df</span> <span class="o">=</span> <span class="n">pd</span><span class="p">.</span><span class="n">DataFrame</span><span class="p">({</span><span class="s">'sex'</span>   <span class="p">:</span> <span class="p">[</span><span class="s">'M'</span><span class="p">,</span> <span class="s">'F'</span><span class="p">,</span> <span class="n">np</span><span class="p">.</span><span class="n">nan</span><span class="p">,</span> <span class="s">'M'</span><span class="p">,</span> <span class="s">'F'</span><span class="p">],</span>
                   <span class="s">'score'</span> <span class="p">:</span> <span class="p">[</span><span class="mi">5</span><span class="p">,</span> <span class="mi">4</span><span class="p">,</span> <span class="mi">3</span><span class="p">,</span> <span class="mi">4</span><span class="p">,</span> <span class="n">np</span><span class="p">.</span><span class="n">nan</span><span class="p">]})</span>
<span class="n">df</span>
</code></pre></div></div>

<div>
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<table border="1" class="dataframe">
  <thead>
    <tr style="text-align: right;">
      <th></th>
      <th>sex</th>
      <th>score</th>
    </tr>
  </thead>
  <tbody>
    <tr>
      <th>0</th>
      <td>M</td>
      <td>5.0</td>
    </tr>
    <tr>
      <th>1</th>
      <td>F</td>
      <td>4.0</td>
    </tr>
    <tr>
      <th>2</th>
      <td>NaN</td>
      <td>3.0</td>
    </tr>
    <tr>
      <th>3</th>
      <td>M</td>
      <td>4.0</td>
    </tr>
    <tr>
      <th>4</th>
      <td>F</td>
      <td>NaN</td>
    </tr>
  </tbody>
</table>
</div>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="c1"># NaN이 있는 상태로 연산하면 출력 결과도 NaN이 된다
</span>
<span class="n">df</span><span class="p">[</span><span class="s">'score'</span><span class="p">]</span> <span class="o">+</span> <span class="mi">1</span>
</code></pre></div></div>

<pre>
0    6.0
1    5.0
2    4.0
3    5.0
4    NaN
Name: score, dtype: float64
</pre>
<h4 id="결측치-확인하기">결측치 확인하기</h4>

<ul>
  <li>
    <p>pd.isna()를 이용하면 결측치 포함 여부를 알 수 있다.</p>
  </li>
  <li>
    <p>pd.isna().sum()으로 결측치 총 개수를 알 수 있다.</p>
  </li>
</ul>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="c1"># df의 결측치 포함 여부 파악
</span><span class="n">pd</span><span class="p">.</span><span class="n">isna</span><span class="p">(</span><span class="n">df</span><span class="p">)</span>
</code></pre></div></div>

<div>
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        text-align: right;
    }
</style>
<table border="1" class="dataframe">
  <thead>
    <tr style="text-align: right;">
      <th></th>
      <th>sex</th>
      <th>score</th>
    </tr>
  </thead>
  <tbody>
    <tr>
      <th>0</th>
      <td>False</td>
      <td>False</td>
    </tr>
    <tr>
      <th>1</th>
      <td>False</td>
      <td>False</td>
    </tr>
    <tr>
      <th>2</th>
      <td>False</td>
      <td>False</td>
    </tr>
    <tr>
      <th>3</th>
      <td>True</td>
      <td>False</td>
    </tr>
    <tr>
      <th>4</th>
      <td>False</td>
      <td>False</td>
    </tr>
    <tr>
      <th>5</th>
      <td>False</td>
      <td>True</td>
    </tr>
  </tbody>
</table>
</div>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="c1"># df의 결측치 총 개수 파악
</span><span class="n">pd</span><span class="p">.</span><span class="n">isna</span><span class="p">(</span><span class="n">df</span><span class="p">).</span><span class="nb">sum</span><span class="p">()</span>
</code></pre></div></div>

<pre>
sex      1
score    1
dtype: int64
</pre>
<h3 id="do-it-실습-결측치-제거하기180쪽">[Do it! 실습] 결측치 제거하기(180쪽)</h3>

<ul>
  <li>
    <p>df.dropna() 이용하면 결측치가 있는 “행”을 제거할 수 있다.</p>
  </li>
  <li>
    <p>이 때 결측치의 위치는 subset에 []를 이용해서 변수명을 입력하면 된다.</p>
  </li>
  <li>
    <p>subset: ‘부분집합’이라는 의미</p>
  </li>
</ul>

<h4 id="결측치-있는-행-제거하기">결측치 있는 행 제거하기</h4>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="c1"># score의 결측치 제거해서 df_nomiss에 저장하라
</span><span class="n">df_nomiss</span> <span class="o">=</span> <span class="n">df</span><span class="p">.</span><span class="n">dropna</span><span class="p">(</span><span class="n">subset</span> <span class="o">=</span> <span class="p">[</span><span class="s">'score'</span><span class="p">])</span>
<span class="n">df_nomiss</span>
</code></pre></div></div>

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    .dataframe thead th {
        text-align: right;
    }
</style>
<table border="1" class="dataframe">
  <thead>
    <tr style="text-align: right;">
      <th></th>
      <th>sex</th>
      <th>score</th>
    </tr>
  </thead>
  <tbody>
    <tr>
      <th>0</th>
      <td>M</td>
      <td>5.0</td>
    </tr>
    <tr>
      <th>1</th>
      <td>F</td>
      <td>4.0</td>
    </tr>
    <tr>
      <th>2</th>
      <td>NaN</td>
      <td>3.0</td>
    </tr>
    <tr>
      <th>3</th>
      <td>M</td>
      <td>4.0</td>
    </tr>
  </tbody>
</table>
</div>

<h4 id="여러-번수에-결측치-없는-데이터-추출하기">여러 번수에 결측치 없는 데이터 추출하기</h4>

<ul>
  <li>df.dropna()의 subset에 변수를 나열하면, 여러 변수에 결측치가 없는 행을 추출할 수 있다.</li>
</ul>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="c1"># score와 sex의 두 변수에 있는 결측치를 제거해서 변수 df_nomiss에 저장하라
</span><span class="n">df_nomiss</span> <span class="o">=</span> <span class="n">df</span><span class="p">.</span><span class="n">dropna</span><span class="p">(</span><span class="n">subset</span> <span class="o">=</span> <span class="p">[</span><span class="s">'score'</span><span class="p">,</span> <span class="s">'sex'</span><span class="p">])</span>
<span class="n">df_nomiss</span>
</code></pre></div></div>

<div>
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    }
</style>
<table border="1" class="dataframe">
  <thead>
    <tr style="text-align: right;">
      <th></th>
      <th>sex</th>
      <th>score</th>
    </tr>
  </thead>
  <tbody>
    <tr>
      <th>0</th>
      <td>M</td>
      <td>5.0</td>
    </tr>
    <tr>
      <th>1</th>
      <td>F</td>
      <td>4.0</td>
    </tr>
    <tr>
      <th>3</th>
      <td>M</td>
      <td>4.0</td>
    </tr>
  </tbody>
</table>
</div>

<h4 id="결측치가-하나라도-있으면-제거하기">결측치가 하나라도 있으면 제거하기</h4>

<ul>
  <li>
    <p>df.dropna()에 아무 변수도 지정하지 않으면 모든 변수에 결측치가 없는 행만 남긴다.</p>
  </li>
  <li>
    <p>단, 이 경우 분석에 필요한 행까지 손실되는 단점이 있음 -&gt; 변수를 직접 지정해 결측치 제거하는 것을 권장 (-&gt; 181~182쪽 설명)</p>
  </li>
</ul>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="n">df_nomiss2</span> <span class="o">=</span> <span class="n">df</span><span class="p">.</span><span class="n">dropna</span><span class="p">()</span>
<span class="n">df_nomiss2</span>
</code></pre></div></div>

<div>
<style scoped="">
    .dataframe tbody tr th:only-of-type {
        vertical-align: middle;
    }

    .dataframe tbody tr th {
        vertical-align: top;
    }

    .dataframe thead th {
        text-align: right;
    }
</style>
<table border="1" class="dataframe">
  <thead>
    <tr style="text-align: right;">
      <th></th>
      <th>sex</th>
      <th>score</th>
    </tr>
  </thead>
  <tbody>
    <tr>
      <th>0</th>
      <td>M</td>
      <td>5.0</td>
    </tr>
    <tr>
      <th>1</th>
      <td>F</td>
      <td>4.0</td>
    </tr>
    <tr>
      <th>3</th>
      <td>M</td>
      <td>4.0</td>
    </tr>
  </tbody>
</table>
</div>

<h3 id="do-it-실습-결측치-대체하기182쪽">[Do it! 실습] 결측치 대체하기(182쪽)</h3>

<ul>
  <li>
    <p>데이터가 작고 결측치가 많을 때, 결측치를 제거하면 너무 많은 데이터가 손실되어 분석 결과가 왜곡되는 문제 발생</p>
  </li>
  <li>
    <p>이 때, 결측치를 제거하는 대신, 다른 값으로 채워 넣기도 함 = 결측치 대체법</p>
  </li>
  <li>
    <p>대표값(평균값이나 최빈값 등)으로 대체하거나, 통계 분석 기법으로 결측치의 예측값을 추정해 대체함</p>
  </li>
</ul>

<h4 id="평균값으로-결측치-대체하기">평균값으로 결측치 대체하기</h4>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="c1"># exam.csv 파일을 불러와 일부 값을 결측지로 바꿈
</span><span class="n">exam</span> <span class="o">=</span> <span class="n">pd</span><span class="p">.</span><span class="n">read_csv</span><span class="p">(</span><span class="s">'exam.csv'</span><span class="p">)</span>           <span class="c1"># 데이터 불러오기
</span><span class="n">exam</span><span class="p">.</span><span class="n">loc</span><span class="p">[[</span><span class="mi">2</span><span class="p">,</span> <span class="mi">7</span><span class="p">,</span> <span class="mi">14</span><span class="p">],</span> <span class="p">[</span><span class="s">'math'</span><span class="p">]]</span> <span class="o">=</span> <span class="n">np</span><span class="p">.</span><span class="n">nan</span>  <span class="c1"># 2, 7, 14행의 math에 NaN 할당  
</span>                                         <span class="c1"># df.loc[]는 데이터 위치 지정하는 역할 [ , ]에서 쉼표 왼쪽은 행 위치, 오른쪽은 열 위치를 의미
</span><span class="n">exam</span>
</code></pre></div></div>

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        text-align: right;
    }
</style>
<table border="1" class="dataframe">
  <thead>
    <tr style="text-align: right;">
      <th></th>
      <th>id</th>
      <th>nclass</th>
      <th>math</th>
      <th>english</th>
      <th>science</th>
    </tr>
  </thead>
  <tbody>
    <tr>
      <th>0</th>
      <td>1</td>
      <td>1</td>
      <td>50.0</td>
      <td>98</td>
      <td>50</td>
    </tr>
    <tr>
      <th>1</th>
      <td>2</td>
      <td>1</td>
      <td>60.0</td>
      <td>97</td>
      <td>60</td>
    </tr>
    <tr>
      <th>2</th>
      <td>3</td>
      <td>1</td>
      <td>NaN</td>
      <td>86</td>
      <td>78</td>
    </tr>
    <tr>
      <th>3</th>
      <td>4</td>
      <td>1</td>
      <td>30.0</td>
      <td>98</td>
      <td>58</td>
    </tr>
    <tr>
      <th>4</th>
      <td>5</td>
      <td>2</td>
      <td>25.0</td>
      <td>80</td>
      <td>65</td>
    </tr>
    <tr>
      <th>5</th>
      <td>6</td>
      <td>2</td>
      <td>50.0</td>
      <td>89</td>
      <td>98</td>
    </tr>
    <tr>
      <th>6</th>
      <td>7</td>
      <td>2</td>
      <td>80.0</td>
      <td>90</td>
      <td>45</td>
    </tr>
    <tr>
      <th>7</th>
      <td>8</td>
      <td>2</td>
      <td>NaN</td>
      <td>78</td>
      <td>25</td>
    </tr>
    <tr>
      <th>8</th>
      <td>9</td>
      <td>3</td>
      <td>20.0</td>
      <td>98</td>
      <td>15</td>
    </tr>
    <tr>
      <th>9</th>
      <td>10</td>
      <td>3</td>
      <td>50.0</td>
      <td>98</td>
      <td>45</td>
    </tr>
    <tr>
      <th>10</th>
      <td>11</td>
      <td>3</td>
      <td>65.0</td>
      <td>65</td>
      <td>65</td>
    </tr>
    <tr>
      <th>11</th>
      <td>12</td>
      <td>3</td>
      <td>45.0</td>
      <td>85</td>
      <td>32</td>
    </tr>
    <tr>
      <th>12</th>
      <td>13</td>
      <td>4</td>
      <td>46.0</td>
      <td>98</td>
      <td>65</td>
    </tr>
    <tr>
      <th>13</th>
      <td>14</td>
      <td>4</td>
      <td>48.0</td>
      <td>87</td>
      <td>12</td>
    </tr>
    <tr>
      <th>14</th>
      <td>15</td>
      <td>4</td>
      <td>NaN</td>
      <td>56</td>
      <td>78</td>
    </tr>
    <tr>
      <th>15</th>
      <td>16</td>
      <td>4</td>
      <td>58.0</td>
      <td>98</td>
      <td>65</td>
    </tr>
    <tr>
      <th>16</th>
      <td>17</td>
      <td>5</td>
      <td>65.0</td>
      <td>68</td>
      <td>98</td>
    </tr>
    <tr>
      <th>17</th>
      <td>18</td>
      <td>5</td>
      <td>80.0</td>
      <td>78</td>
      <td>90</td>
    </tr>
    <tr>
      <th>18</th>
      <td>19</td>
      <td>5</td>
      <td>89.0</td>
      <td>68</td>
      <td>87</td>
    </tr>
    <tr>
      <th>19</th>
      <td>20</td>
      <td>5</td>
      <td>78.0</td>
      <td>83</td>
      <td>58</td>
    </tr>
  </tbody>
</table>
</div>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="c1"># math의 평균값 : mean()의 경우 자동으로 결측치 제외하고 평균 구함 (182쪽 참조)
# math의 평균값을 구하라
</span><span class="n">exam</span><span class="p">[</span><span class="s">'math'</span><span class="p">].</span><span class="n">mean</span><span class="p">()</span>
</code></pre></div></div>

<pre>
55.2
</pre>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="c1"># 결측치를 평균값으로 정한 55로 대체하라
</span><span class="n">exam</span><span class="p">[</span><span class="s">'math'</span><span class="p">]</span> <span class="o">=</span> <span class="n">exam</span><span class="p">[</span><span class="s">'math'</span><span class="p">].</span><span class="n">fillna</span><span class="p">(</span><span class="mi">55</span><span class="p">)</span>
<span class="n">exam</span>
</code></pre></div></div>

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    }

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        text-align: right;
    }
</style>
<table border="1" class="dataframe">
  <thead>
    <tr style="text-align: right;">
      <th></th>
      <th>id</th>
      <th>nclass</th>
      <th>math</th>
      <th>english</th>
      <th>science</th>
    </tr>
  </thead>
  <tbody>
    <tr>
      <th>0</th>
      <td>1</td>
      <td>1</td>
      <td>50.0</td>
      <td>98</td>
      <td>50</td>
    </tr>
    <tr>
      <th>1</th>
      <td>2</td>
      <td>1</td>
      <td>60.0</td>
      <td>97</td>
      <td>60</td>
    </tr>
    <tr>
      <th>2</th>
      <td>3</td>
      <td>1</td>
      <td>55.0</td>
      <td>86</td>
      <td>78</td>
    </tr>
    <tr>
      <th>3</th>
      <td>4</td>
      <td>1</td>
      <td>30.0</td>
      <td>98</td>
      <td>58</td>
    </tr>
    <tr>
      <th>4</th>
      <td>5</td>
      <td>2</td>
      <td>25.0</td>
      <td>80</td>
      <td>65</td>
    </tr>
    <tr>
      <th>5</th>
      <td>6</td>
      <td>2</td>
      <td>50.0</td>
      <td>89</td>
      <td>98</td>
    </tr>
    <tr>
      <th>6</th>
      <td>7</td>
      <td>2</td>
      <td>80.0</td>
      <td>90</td>
      <td>45</td>
    </tr>
    <tr>
      <th>7</th>
      <td>8</td>
      <td>2</td>
      <td>55.0</td>
      <td>78</td>
      <td>25</td>
    </tr>
    <tr>
      <th>8</th>
      <td>9</td>
      <td>3</td>
      <td>20.0</td>
      <td>98</td>
      <td>15</td>
    </tr>
    <tr>
      <th>9</th>
      <td>10</td>
      <td>3</td>
      <td>50.0</td>
      <td>98</td>
      <td>45</td>
    </tr>
    <tr>
      <th>10</th>
      <td>11</td>
      <td>3</td>
      <td>65.0</td>
      <td>65</td>
      <td>65</td>
    </tr>
    <tr>
      <th>11</th>
      <td>12</td>
      <td>3</td>
      <td>45.0</td>
      <td>85</td>
      <td>32</td>
    </tr>
    <tr>
      <th>12</th>
      <td>13</td>
      <td>4</td>
      <td>46.0</td>
      <td>98</td>
      <td>65</td>
    </tr>
    <tr>
      <th>13</th>
      <td>14</td>
      <td>4</td>
      <td>48.0</td>
      <td>87</td>
      <td>12</td>
    </tr>
    <tr>
      <th>14</th>
      <td>15</td>
      <td>4</td>
      <td>55.0</td>
      <td>56</td>
      <td>78</td>
    </tr>
    <tr>
      <th>15</th>
      <td>16</td>
      <td>4</td>
      <td>58.0</td>
      <td>98</td>
      <td>65</td>
    </tr>
    <tr>
      <th>16</th>
      <td>17</td>
      <td>5</td>
      <td>65.0</td>
      <td>68</td>
      <td>98</td>
    </tr>
    <tr>
      <th>17</th>
      <td>18</td>
      <td>5</td>
      <td>80.0</td>
      <td>78</td>
      <td>90</td>
    </tr>
    <tr>
      <th>18</th>
      <td>19</td>
      <td>5</td>
      <td>89.0</td>
      <td>68</td>
      <td>87</td>
    </tr>
    <tr>
      <th>19</th>
      <td>20</td>
      <td>5</td>
      <td>78.0</td>
      <td>83</td>
      <td>58</td>
    </tr>
  </tbody>
</table>
</div>

<h3 id="개인-실습-혼자서-해보기185쪽">[개인 실습] 혼자서 해보기(185쪽)</h3>

<ul>
  <li>결측치가 들어 있는 mpg 데이터를 이용해 분석 문제를 해결해 보세요</li>
</ul>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="c1"># 일부러 몇 개의 결측치를 입력하기
</span>
<span class="c1"># mpg 데이터 불러오기
</span><span class="n">mpg</span> <span class="o">=</span> <span class="n">pd</span><span class="p">.</span><span class="n">read_csv</span><span class="p">(</span><span class="s">'mpg.csv'</span><span class="p">)</span>

<span class="c1"># NaN 할당하기
</span><span class="n">mpg</span><span class="p">.</span><span class="n">loc</span><span class="p">[[</span><span class="mi">64</span><span class="p">,</span> <span class="mi">123</span><span class="p">,</span> <span class="mi">130</span><span class="p">,</span> <span class="mi">152</span><span class="p">,</span> <span class="mi">211</span><span class="p">],</span> <span class="s">'hwy'</span><span class="p">]</span> <span class="o">=</span> <span class="n">np</span><span class="p">.</span><span class="n">nan</span>

<span class="n">mpg</span>
</code></pre></div></div>

<div>
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        text-align: right;
    }
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<table border="1" class="dataframe">
  <thead>
    <tr style="text-align: right;">
      <th></th>
      <th>manufacturer</th>
      <th>model</th>
      <th>displ</th>
      <th>year</th>
      <th>cyl</th>
      <th>trans</th>
      <th>drv</th>
      <th>cty</th>
      <th>hwy</th>
      <th>fl</th>
      <th>category</th>
    </tr>
  </thead>
  <tbody>
    <tr>
      <th>0</th>
      <td>audi</td>
      <td>a4</td>
      <td>1.8</td>
      <td>1999</td>
      <td>4</td>
      <td>auto(l5)</td>
      <td>f</td>
      <td>18</td>
      <td>29.0</td>
      <td>p</td>
      <td>compact</td>
    </tr>
    <tr>
      <th>1</th>
      <td>audi</td>
      <td>a4</td>
      <td>1.8</td>
      <td>1999</td>
      <td>4</td>
      <td>manual(m5)</td>
      <td>f</td>
      <td>21</td>
      <td>29.0</td>
      <td>p</td>
      <td>compact</td>
    </tr>
    <tr>
      <th>2</th>
      <td>audi</td>
      <td>a4</td>
      <td>2.0</td>
      <td>2008</td>
      <td>4</td>
      <td>manual(m6)</td>
      <td>f</td>
      <td>20</td>
      <td>31.0</td>
      <td>p</td>
      <td>compact</td>
    </tr>
    <tr>
      <th>3</th>
      <td>audi</td>
      <td>a4</td>
      <td>2.0</td>
      <td>2008</td>
      <td>4</td>
      <td>auto(av)</td>
      <td>f</td>
      <td>21</td>
      <td>30.0</td>
      <td>p</td>
      <td>compact</td>
    </tr>
    <tr>
      <th>4</th>
      <td>audi</td>
      <td>a4</td>
      <td>2.8</td>
      <td>1999</td>
      <td>6</td>
      <td>auto(l5)</td>
      <td>f</td>
      <td>16</td>
      <td>26.0</td>
      <td>p</td>
      <td>compact</td>
    </tr>
    <tr>
      <th>...</th>
      <td>...</td>
      <td>...</td>
      <td>...</td>
      <td>...</td>
      <td>...</td>
      <td>...</td>
      <td>...</td>
      <td>...</td>
      <td>...</td>
      <td>...</td>
      <td>...</td>
    </tr>
    <tr>
      <th>229</th>
      <td>volkswagen</td>
      <td>passat</td>
      <td>2.0</td>
      <td>2008</td>
      <td>4</td>
      <td>auto(s6)</td>
      <td>f</td>
      <td>19</td>
      <td>28.0</td>
      <td>p</td>
      <td>midsize</td>
    </tr>
    <tr>
      <th>230</th>
      <td>volkswagen</td>
      <td>passat</td>
      <td>2.0</td>
      <td>2008</td>
      <td>4</td>
      <td>manual(m6)</td>
      <td>f</td>
      <td>21</td>
      <td>29.0</td>
      <td>p</td>
      <td>midsize</td>
    </tr>
    <tr>
      <th>231</th>
      <td>volkswagen</td>
      <td>passat</td>
      <td>2.8</td>
      <td>1999</td>
      <td>6</td>
      <td>auto(l5)</td>
      <td>f</td>
      <td>16</td>
      <td>26.0</td>
      <td>p</td>
      <td>midsize</td>
    </tr>
    <tr>
      <th>232</th>
      <td>volkswagen</td>
      <td>passat</td>
      <td>2.8</td>
      <td>1999</td>
      <td>6</td>
      <td>manual(m5)</td>
      <td>f</td>
      <td>18</td>
      <td>26.0</td>
      <td>p</td>
      <td>midsize</td>
    </tr>
    <tr>
      <th>233</th>
      <td>volkswagen</td>
      <td>passat</td>
      <td>3.6</td>
      <td>2008</td>
      <td>6</td>
      <td>auto(s6)</td>
      <td>f</td>
      <td>17</td>
      <td>26.0</td>
      <td>p</td>
      <td>midsize</td>
    </tr>
  </tbody>
</table>
<p>234 rows × 11 columns</p>
</div>

<h4 id="q1-drv구동-방식별로-hwy고속도로-연비-평균이-어떻게-다른지-알아보려-합니다-분석-전에-우선-두-변수에-결측치가-있는지-확인해야-합니다-drv-변수와-hwy-변수에-결측치가-몇-개-있는지-알아보세요">Q1. drv(구동 방식)별로 hwy(고속도로 연비) 평균이 어떻게 다른지 알아보려 합니다. 분석 전에 우선 두 변수에 결측치가 있는지 확인해야 합니다. drv 변수와 hwy 변수에 결측치가 몇 개 있는지 알아보세요</h4>

<ul>
  <li>힌트 : 결측치 확인하는 df.isna()와 합계를 구하는 sum()를 조합해 보세요</li>
</ul>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="n">mpg</span><span class="p">.</span><span class="n">head</span><span class="p">()</span>
</code></pre></div></div>

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<table border="1" class="dataframe">
  <thead>
    <tr style="text-align: right;">
      <th></th>
      <th>manufacturer</th>
      <th>model</th>
      <th>displ</th>
      <th>year</th>
      <th>cyl</th>
      <th>trans</th>
      <th>drv</th>
      <th>cty</th>
      <th>hwy</th>
      <th>fl</th>
      <th>category</th>
    </tr>
  </thead>
  <tbody>
    <tr>
      <th>0</th>
      <td>audi</td>
      <td>a4</td>
      <td>1.8</td>
      <td>1999</td>
      <td>4</td>
      <td>auto(l5)</td>
      <td>f</td>
      <td>18</td>
      <td>29.0</td>
      <td>p</td>
      <td>compact</td>
    </tr>
    <tr>
      <th>1</th>
      <td>audi</td>
      <td>a4</td>
      <td>1.8</td>
      <td>1999</td>
      <td>4</td>
      <td>manual(m5)</td>
      <td>f</td>
      <td>21</td>
      <td>29.0</td>
      <td>p</td>
      <td>compact</td>
    </tr>
    <tr>
      <th>2</th>
      <td>audi</td>
      <td>a4</td>
      <td>2.0</td>
      <td>2008</td>
      <td>4</td>
      <td>manual(m6)</td>
      <td>f</td>
      <td>20</td>
      <td>31.0</td>
      <td>p</td>
      <td>compact</td>
    </tr>
    <tr>
      <th>3</th>
      <td>audi</td>
      <td>a4</td>
      <td>2.0</td>
      <td>2008</td>
      <td>4</td>
      <td>auto(av)</td>
      <td>f</td>
      <td>21</td>
      <td>30.0</td>
      <td>p</td>
      <td>compact</td>
    </tr>
    <tr>
      <th>4</th>
      <td>audi</td>
      <td>a4</td>
      <td>2.8</td>
      <td>1999</td>
      <td>6</td>
      <td>auto(l5)</td>
      <td>f</td>
      <td>16</td>
      <td>26.0</td>
      <td>p</td>
      <td>compact</td>
    </tr>
  </tbody>
</table>
</div>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="c1"># drv 변수와 hwy 변수에 있는 결측치 개수를 확인하라
</span><span class="n">mpg</span><span class="p">[[</span><span class="s">'drv'</span><span class="p">,</span> <span class="s">'hwy'</span><span class="p">]].</span><span class="n">isna</span><span class="p">().</span><span class="nb">sum</span><span class="p">()</span>
</code></pre></div></div>

<pre>
drv    0
hwy    5
dtype: int64
</pre>
<h4 id="q2-dfdropna를-이용해-hwy변수의-결측치를-제거하고-어떤-구동방식의-hwy-평균이-높은지-알아보세요-하나의-pandas-구문으로-만들어야-합니다">Q2. df.dropna()를 이용해 hwy변수의 결측치를 제거하고, 어떤 구동방식의 hwy 평균이 높은지 알아보세요. 하나의 pandas 구문으로 만들어야 합니다.</h4>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="n">mpg</span><span class="p">.</span><span class="n">dropna</span><span class="p">(</span><span class="n">subset</span> <span class="o">=</span> <span class="p">[</span><span class="s">'hwy'</span><span class="p">])</span> \
   <span class="p">.</span><span class="n">groupby</span><span class="p">(</span><span class="s">'drv'</span><span class="p">)</span> \
   <span class="p">.</span><span class="n">agg</span><span class="p">(</span><span class="n">mean_hwy</span> <span class="o">=</span> <span class="p">(</span><span class="s">'hwy'</span><span class="p">,</span> <span class="s">'mean'</span><span class="p">))</span>
</code></pre></div></div>

<div>
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<table border="1" class="dataframe">
  <thead>
    <tr style="text-align: right;">
      <th></th>
      <th>mean_hwy</th>
    </tr>
    <tr>
      <th>drv</th>
      <th></th>
    </tr>
  </thead>
  <tbody>
    <tr>
      <th>4</th>
      <td>19.242424</td>
    </tr>
    <tr>
      <th>f</th>
      <td>28.200000</td>
    </tr>
    <tr>
      <th>r</th>
      <td>21.000000</td>
    </tr>
  </tbody>
</table>
</div>

<h2 id="07-2-이상한-데이터를-찾아라---이상치-정제하기-186-195쪽">07-2. 이상한 데이터를 찾아라! - 이상치 정제하기 (186-195쪽)</h2>

<ul>
  <li>
    <p>이상치 : 정상 범위에서 크게 벗어난 값</p>
  </li>
  <li>
    <p>이상치가 들어 있으면 분석 결과가 왜곡되므로 분석에 앞서 이상치를 제거하는 작업을 해야 함</p>
  </li>
</ul>

<h3 id="do-it-실습-이상치-제거하기---존재할-수-없는-값186쪽">[Do it! 실습] 이상치 제거하기 - 존재할 수 없는 값(186쪽)</h3>

<ul>
  <li>
    <p>논리적으로 존재할 수 없는 값이 들어 있을 때가 있다.</p>

    <ul>
      <li>예 : 남자는 1, 여자는 2로 되어 있는 성별 변수에 3이라는 값이 들어있는 경우</li>
    </ul>
  </li>
</ul>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="c1"># 이상치 들어 있는 데이터 생성 (1, 2로 분류되는 'sex' 변수, 1~5점으로 된 score 변수)
</span>
<span class="n">df</span> <span class="o">=</span> <span class="n">pd</span><span class="p">.</span><span class="n">DataFrame</span><span class="p">({</span><span class="s">'sex'</span>   <span class="p">:</span> <span class="p">[</span><span class="mi">1</span><span class="p">,</span> <span class="mi">2</span><span class="p">,</span> <span class="mi">1</span><span class="p">,</span> <span class="mi">3</span><span class="p">,</span> <span class="mi">2</span><span class="p">,</span> <span class="mi">1</span><span class="p">],</span>
                   <span class="s">'score'</span> <span class="p">:</span> <span class="p">[</span><span class="mi">5</span><span class="p">,</span> <span class="mi">4</span><span class="p">,</span> <span class="mi">3</span><span class="p">,</span> <span class="mi">4</span><span class="p">,</span> <span class="mi">2</span><span class="p">,</span> <span class="mi">6</span><span class="p">]})</span>
<span class="n">df</span>
</code></pre></div></div>

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<table border="1" class="dataframe">
  <thead>
    <tr style="text-align: right;">
      <th></th>
      <th>sex</th>
      <th>score</th>
    </tr>
  </thead>
  <tbody>
    <tr>
      <th>0</th>
      <td>1</td>
      <td>5</td>
    </tr>
    <tr>
      <th>1</th>
      <td>2</td>
      <td>4</td>
    </tr>
    <tr>
      <th>2</th>
      <td>1</td>
      <td>3</td>
    </tr>
    <tr>
      <th>3</th>
      <td>3</td>
      <td>4</td>
    </tr>
    <tr>
      <th>4</th>
      <td>2</td>
      <td>2</td>
    </tr>
    <tr>
      <th>5</th>
      <td>1</td>
      <td>6</td>
    </tr>
  </tbody>
</table>
</div>

<h4 id="이상치-확인하기">이상치 확인하기</h4>

<ul>
  <li>df.value_counts() 이용해 빈도표를 만들면 됨</li>
</ul>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="c1"># df 중 sex 변수에 들어 있는 값의 빈도표 만들기
</span><span class="n">df</span><span class="p">[</span><span class="s">'sex'</span><span class="p">].</span><span class="n">value_counts</span><span class="p">().</span><span class="n">sort_index</span><span class="p">()</span>
<span class="c1"># df.value_counts()에 sort_index()를 적용하면 빈도 기준으로 내림차순 정렬하지 않고, 변수의 값 순서로 정렬
</span></code></pre></div></div>

<pre>
sex
1    3
2    2
3    1
Name: count, dtype: int64
</pre>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="c1"># df 중 score 변수에 들어 있는 값의 빈도표 만들기
</span><span class="n">df</span><span class="p">[</span><span class="s">'score'</span><span class="p">].</span><span class="n">value_counts</span><span class="p">().</span><span class="n">sort_index</span><span class="p">()</span>
</code></pre></div></div>

<pre>
score
2.0    1
3.0    1
4.0    2
5.0    1
Name: count, dtype: int64
</pre>
<h4 id="결측-처리하기">결측 처리하기</h4>

<ul>
  <li>
    <p>확인한 이상치를 결측치로 변환</p>
  </li>
  <li>
    <p>np.where()를 이용해 이상치에 NaN을 부여</p>
  </li>
</ul>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="c1"># sex가 3이면 NaN 부여
</span><span class="n">df</span><span class="p">[</span><span class="s">'sex'</span><span class="p">]</span> <span class="o">=</span> <span class="n">np</span><span class="p">.</span><span class="n">where</span><span class="p">(</span><span class="n">df</span><span class="p">[</span><span class="s">'sex'</span><span class="p">]</span> <span class="o">==</span> <span class="mi">3</span><span class="p">,</span> <span class="n">np</span><span class="p">.</span><span class="n">nan</span><span class="p">,</span> <span class="n">df</span><span class="p">[</span><span class="s">'sex'</span><span class="p">])</span>
<span class="n">df</span>
</code></pre></div></div>

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</style>
<table border="1" class="dataframe">
  <thead>
    <tr style="text-align: right;">
      <th></th>
      <th>sex</th>
      <th>score</th>
    </tr>
  </thead>
  <tbody>
    <tr>
      <th>0</th>
      <td>1.0</td>
      <td>5.0</td>
    </tr>
    <tr>
      <th>1</th>
      <td>2.0</td>
      <td>4.0</td>
    </tr>
    <tr>
      <th>2</th>
      <td>1.0</td>
      <td>3.0</td>
    </tr>
    <tr>
      <th>3</th>
      <td>NaN</td>
      <td>4.0</td>
    </tr>
    <tr>
      <th>4</th>
      <td>2.0</td>
      <td>2.0</td>
    </tr>
    <tr>
      <th>5</th>
      <td>1.0</td>
      <td>NaN</td>
    </tr>
  </tbody>
</table>
</div>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="c1"># score가 5보다 크면 NaN 부여
</span><span class="n">df</span><span class="p">[</span><span class="s">'score'</span><span class="p">]</span> <span class="o">=</span> <span class="n">np</span><span class="p">.</span><span class="n">where</span><span class="p">(</span><span class="n">df</span><span class="p">[</span><span class="s">'score'</span><span class="p">]</span> <span class="o">&gt;</span> <span class="mi">5</span><span class="p">,</span> <span class="n">np</span><span class="p">.</span><span class="n">nan</span><span class="p">,</span> <span class="n">df</span><span class="p">[</span><span class="s">'score'</span><span class="p">])</span>
<span class="n">df</span>
</code></pre></div></div>

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    }
</style>
<table border="1" class="dataframe">
  <thead>
    <tr style="text-align: right;">
      <th></th>
      <th>sex</th>
      <th>score</th>
    </tr>
  </thead>
  <tbody>
    <tr>
      <th>0</th>
      <td>1.0</td>
      <td>5.0</td>
    </tr>
    <tr>
      <th>1</th>
      <td>2.0</td>
      <td>4.0</td>
    </tr>
    <tr>
      <th>2</th>
      <td>1.0</td>
      <td>3.0</td>
    </tr>
    <tr>
      <th>3</th>
      <td>NaN</td>
      <td>4.0</td>
    </tr>
    <tr>
      <th>4</th>
      <td>2.0</td>
      <td>2.0</td>
    </tr>
    <tr>
      <th>5</th>
      <td>1.0</td>
      <td>NaN</td>
    </tr>
  </tbody>
</table>
</div>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="c1"># df.dropna() 이용해 결측치 제거한 다음 성별에 따른 score 평균을 구한다.
</span>
<span class="n">df</span><span class="p">.</span><span class="n">dropna</span><span class="p">(</span><span class="n">subset</span> <span class="o">=</span> <span class="p">[</span><span class="s">'sex'</span><span class="p">,</span> <span class="s">'score'</span><span class="p">])</span> \
  <span class="p">.</span><span class="n">groupby</span><span class="p">(</span><span class="s">'sex'</span><span class="p">)</span> \
  <span class="p">.</span><span class="n">agg</span><span class="p">(</span><span class="n">score_mean</span> <span class="o">=</span> <span class="p">(</span><span class="s">'score'</span><span class="p">,</span> <span class="s">'mean'</span><span class="p">))</span>
</code></pre></div></div>

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    }
</style>
<table border="1" class="dataframe">
  <thead>
    <tr style="text-align: right;">
      <th></th>
      <th>score_mean</th>
    </tr>
    <tr>
      <th>sex</th>
      <th></th>
    </tr>
  </thead>
  <tbody>
    <tr>
      <th>1.0</th>
      <td>4.0</td>
    </tr>
    <tr>
      <th>2.0</th>
      <td>3.0</td>
    </tr>
  </tbody>
</table>
</div>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="c1"># np.where()는 반환 값 중 문자가 있으면, np.nan을 지정해도 결측치 NaN이 아니라 문자 'nan'을 반환
# 이 경우엔 먼저 np.where() 이용해 결측치로 만들 값에 특정 문자(예: 'etc')를 부여 -&gt; df.replace() 이용해 그 문자를 np.nan으로 변환
# (189쪽 참조)
</span></code></pre></div></div>

<h3 id="do-it-실습-이상치-제거하기---극단적인-값190쪽">[Do it! 실습] 이상치 제거하기 - 극단적인 값(190쪽)</h3>

<ul>
  <li>
    <p>논리적으로 존재할 수 있지만 극단적으로 크거나 작은 값 = 극단치</p>

    <ul>
      <li>예 : 몸무게 변수에 200kg 이상의 값이 있는 경우</li>
    </ul>
  </li>
  <li>
    <p>극단치 제거 위해서는 먼저 어디까지를 정상 범위로 볼 것인가를 정해야 함</p>

    <ul>
      <li>
        <p>논리적 판단에 의한 방법 : 성인 몸무게의 정상 범위를 40~150kg로 설정</p>
      </li>
      <li>
        <p>통계적 기준 이용 : 상하위 0.3% 또는 +-3 표준편차에 해당하는 값을 극단치로 간주</p>
      </li>
    </ul>
  </li>
  <li>
    <p>상자 그림으로 극단치 기준 정하기</p>

    <ul>
      <li>상자 그림 : 데이터의 분포를 직사각형의 상자 모양으로 표현한 그래프 -&gt; 데이터의 분포를 한눈에 알 수 있음</li>
    </ul>
  </li>
</ul>

<h4 id="상자-그림-살펴보기">상자 그림 살펴보기</h4>

<ul>
  <li>mpg 데이터의 hwy 변수로 상자 그림 작성. seaborn 패키지의 boxplot() 이용</li>
</ul>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="kn">import</span> <span class="nn">pandas</span> <span class="k">as</span> <span class="n">pd</span>
<span class="n">mpg</span> <span class="o">=</span> <span class="n">pd</span><span class="p">.</span><span class="n">read_csv</span><span class="p">(</span><span class="s">'mpg.csv'</span><span class="p">)</span>

<span class="kn">import</span> <span class="nn">seaborn</span> <span class="k">as</span> <span class="n">sns</span>
<span class="n">sns</span><span class="p">.</span><span class="n">boxplot</span><span class="p">(</span><span class="n">data</span> <span class="o">=</span> <span class="n">mpg</span><span class="p">,</span> <span class="n">y</span> <span class="o">=</span> <span class="s">'hwy'</span><span class="p">)</span>
</code></pre></div></div>

<pre>
&lt;Axes: ylabel='hwy'&gt;
</pre>
<p><img src="data:image/png;base64,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" /></p>

<ul>
  <li>
    <p>상자 그림 : 값을 크기 순으로 나열해 4등분 했을 때 위치하는 값인 ‘사분위수’를 이용해 만듦</p>
  </li>
  <li>
    <p>상자 그림의 요소가 나타내는 값 -&gt; 교재 191쪽</p>
  </li>
</ul>

<h4 id="극단치-기준값-구하기">극단치 기준값 구하기</h4>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="c1"># 1사분위수, 3사분위수 구하기 : df.quantile() 이용, 변수는 각각 pct25, pct75
</span><span class="n">pct25</span> <span class="o">=</span> <span class="n">mpg</span><span class="p">[</span><span class="s">'hwy'</span><span class="p">].</span><span class="n">quantile</span><span class="p">(.</span><span class="mi">25</span><span class="p">)</span> <span class="c1"># 하위 25%에 해당하는 1사분위수
</span><span class="n">pct25</span>
</code></pre></div></div>

<pre>
18.0
</pre>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="n">pct75</span> <span class="o">=</span> <span class="n">mpg</span><span class="p">[</span><span class="s">'hwy'</span><span class="p">].</span><span class="n">quantile</span><span class="p">(.</span><span class="mi">75</span><span class="p">)</span> <span class="c1"># 하위 75%에 해당하는 3사분위수
</span><span class="n">pct75</span>
</code></pre></div></div>

<pre>
27.0
</pre>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="c1"># IQR 구하기 : IQR(inter quartile range, 사분위 범위) &lt;- 1사분위수와 3사분위수 간의 거리
</span><span class="n">iqr</span> <span class="o">=</span> <span class="n">pct75</span> <span class="o">-</span> <span class="n">pct25</span>
<span class="n">iqr</span>
</code></pre></div></div>

<pre>
9.0
</pre>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="c1"># 하한, 상한 구하기 : 극단치의 경계값 (하한 - 1사분위수보다 'IQR의 1.5배'만큼 더 작은 값, 상한 - 3사분위수보다 더 큰 값)
</span><span class="n">pct25</span> <span class="o">-</span> <span class="mf">1.5</span> <span class="o">*</span> <span class="n">iqr</span> <span class="c1"># 하한
</span></code></pre></div></div>

<pre>
4.5
</pre>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="n">pct75</span> <span class="o">+</span> <span class="mf">1.5</span> <span class="o">*</span> <span class="n">iqr</span> <span class="c1"># 상한
</span></code></pre></div></div>

<pre>
40.5
</pre>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="c1"># 극단치를 결측 처리하기 : np.where() 이용하라. 
# 여러 조건 입력시 각 조건을 괄호로 감싸도록 주의
</span><span class="kn">import</span> <span class="nn">numpy</span> <span class="k">as</span> <span class="n">np</span>
<span class="n">mpg</span><span class="p">[</span><span class="s">'hwy'</span><span class="p">]</span> <span class="o">=</span> <span class="n">np</span><span class="p">.</span><span class="n">where</span><span class="p">((</span><span class="n">mpg</span><span class="p">[</span><span class="s">'hwy'</span><span class="p">]</span> <span class="o">&lt;</span> <span class="mf">4.5</span><span class="p">)</span> <span class="o">|</span> <span class="p">(</span><span class="n">mpg</span><span class="p">[</span><span class="s">'hwy'</span><span class="p">]</span> <span class="o">&gt;</span> <span class="mf">40.5</span><span class="p">),</span> 
                      <span class="n">np</span><span class="p">.</span><span class="n">nan</span><span class="p">,</span> <span class="n">mpg</span><span class="p">[</span><span class="s">'hwy'</span><span class="p">])</span>
</code></pre></div></div>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="c1"># 결측치 빈도 확인
</span><span class="n">mpg</span><span class="p">[</span><span class="s">'hwy'</span><span class="p">].</span><span class="n">isna</span><span class="p">().</span><span class="nb">sum</span><span class="p">()</span>
</code></pre></div></div>

<pre>
3
</pre>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="c1"># 해당 값 확인
</span><span class="n">mpg</span><span class="p">[</span><span class="n">mpg</span><span class="p">[</span><span class="s">'hwy'</span><span class="p">].</span><span class="n">isna</span><span class="p">()]</span>
</code></pre></div></div>

<div>
<style scoped="">
    .dataframe tbody tr th:only-of-type {
        vertical-align: middle;
    }

    .dataframe tbody tr th {
        vertical-align: top;
    }

    .dataframe thead th {
        text-align: right;
    }
</style>
<table border="1" class="dataframe">
  <thead>
    <tr style="text-align: right;">
      <th></th>
      <th>manufacturer</th>
      <th>model</th>
      <th>displ</th>
      <th>year</th>
      <th>cyl</th>
      <th>trans</th>
      <th>drv</th>
      <th>cty</th>
      <th>hwy</th>
      <th>fl</th>
      <th>category</th>
    </tr>
  </thead>
  <tbody>
    <tr>
      <th>212</th>
      <td>volkswagen</td>
      <td>jetta</td>
      <td>1.9</td>
      <td>1999</td>
      <td>4</td>
      <td>manual(m5)</td>
      <td>f</td>
      <td>33</td>
      <td>NaN</td>
      <td>d</td>
      <td>compact</td>
    </tr>
    <tr>
      <th>221</th>
      <td>volkswagen</td>
      <td>new beetle</td>
      <td>1.9</td>
      <td>1999</td>
      <td>4</td>
      <td>manual(m5)</td>
      <td>f</td>
      <td>35</td>
      <td>NaN</td>
      <td>d</td>
      <td>subcompact</td>
    </tr>
    <tr>
      <th>222</th>
      <td>volkswagen</td>
      <td>new beetle</td>
      <td>1.9</td>
      <td>1999</td>
      <td>4</td>
      <td>auto(l4)</td>
      <td>f</td>
      <td>29</td>
      <td>NaN</td>
      <td>d</td>
      <td>subcompact</td>
    </tr>
  </tbody>
</table>
</div>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="c1"># 결측치 제거하고 분석하기 : 제거 -&gt; drv(구동방식)에 따라 hwy 평균이 어떻게 다른지 알아보기
</span>
<span class="n">mpg</span><span class="p">.</span><span class="n">dropna</span><span class="p">(</span><span class="n">subset</span> <span class="o">=</span> <span class="p">[</span><span class="s">'hwy'</span><span class="p">])</span> \
   <span class="p">.</span><span class="n">groupby</span><span class="p">(</span><span class="s">'drv'</span><span class="p">)</span> \
   <span class="p">.</span><span class="n">agg</span><span class="p">(</span><span class="n">mean_hwy</span> <span class="o">=</span> <span class="p">(</span><span class="s">'hwy'</span><span class="p">,</span> <span class="s">'mean'</span><span class="p">))</span>
</code></pre></div></div>

<div>
<style scoped="">
    .dataframe tbody tr th:only-of-type {
        vertical-align: middle;
    }

    .dataframe tbody tr th {
        vertical-align: top;
    }

    .dataframe thead th {
        text-align: right;
    }
</style>
<table border="1" class="dataframe">
  <thead>
    <tr style="text-align: right;">
      <th></th>
      <th>mean_hwy</th>
    </tr>
    <tr>
      <th>drv</th>
      <th></th>
    </tr>
  </thead>
  <tbody>
    <tr>
      <th>4</th>
      <td>19.174757</td>
    </tr>
    <tr>
      <th>f</th>
      <td>27.728155</td>
    </tr>
    <tr>
      <th>r</th>
      <td>21.000000</td>
    </tr>
  </tbody>
</table>
</div>

<h3 id="개인-실습-혼자서-해보기194쪽">[개인 실습] 혼자서 해보기(194쪽)</h3>

<ul>
  <li>이상치가 들어 있는 mpg 데이터를 이용해 분석 문제를 해결해 보세요</li>
</ul>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="c1"># mpg 데이터불러와  일부러 이상치 작성: drv(구동 방식) 변수의 값은 4(사륜구동), f(전륜구동), r(후륜구동) 세 종류. 몇 개의 행에 존재할 수 없는 값 k를 할당
# cty(도시 연비) 변수도 몇 개의 행에 극단적으로 크거나 작은 값을 할당
</span>
<span class="c1"># mpg 데이터 불러오기
</span><span class="n">mpg</span> <span class="o">=</span> <span class="n">pd</span><span class="p">.</span><span class="n">read_csv</span><span class="p">(</span><span class="s">'mpg.csv'</span><span class="p">)</span>

<span class="c1"># drv 이상치 할당
</span><span class="n">mpg</span><span class="p">.</span><span class="n">loc</span><span class="p">[[</span><span class="mi">9</span><span class="p">,</span> <span class="mi">13</span><span class="p">,</span> <span class="mi">57</span><span class="p">,</span> <span class="mi">92</span><span class="p">],</span> <span class="s">'drv'</span><span class="p">]</span> <span class="o">=</span> <span class="s">'k'</span>

<span class="c1"># cty 이상치 할당
</span><span class="n">mpg</span><span class="p">.</span><span class="n">loc</span><span class="p">[[</span><span class="mi">28</span><span class="p">,</span> <span class="mi">42</span><span class="p">,</span> <span class="mi">128</span><span class="p">,</span> <span class="mi">202</span><span class="p">],</span> <span class="s">'cty'</span><span class="p">]</span> <span class="o">=</span> <span class="p">[</span><span class="mi">3</span><span class="p">,</span> <span class="mi">4</span><span class="p">,</span> <span class="mi">39</span><span class="p">,</span> <span class="mi">42</span><span class="p">]</span>
<span class="n">mpg</span>
</code></pre></div></div>

<div>
<style scoped="">
    .dataframe tbody tr th:only-of-type {
        vertical-align: middle;
    }

    .dataframe tbody tr th {
        vertical-align: top;
    }

    .dataframe thead th {
        text-align: right;
    }
</style>
<table border="1" class="dataframe">
  <thead>
    <tr style="text-align: right;">
      <th></th>
      <th>manufacturer</th>
      <th>model</th>
      <th>displ</th>
      <th>year</th>
      <th>cyl</th>
      <th>trans</th>
      <th>drv</th>
      <th>cty</th>
      <th>hwy</th>
      <th>fl</th>
      <th>category</th>
    </tr>
  </thead>
  <tbody>
    <tr>
      <th>0</th>
      <td>audi</td>
      <td>a4</td>
      <td>1.8</td>
      <td>1999</td>
      <td>4</td>
      <td>auto(l5)</td>
      <td>f</td>
      <td>18</td>
      <td>29</td>
      <td>p</td>
      <td>compact</td>
    </tr>
    <tr>
      <th>1</th>
      <td>audi</td>
      <td>a4</td>
      <td>1.8</td>
      <td>1999</td>
      <td>4</td>
      <td>manual(m5)</td>
      <td>f</td>
      <td>21</td>
      <td>29</td>
      <td>p</td>
      <td>compact</td>
    </tr>
    <tr>
      <th>2</th>
      <td>audi</td>
      <td>a4</td>
      <td>2.0</td>
      <td>2008</td>
      <td>4</td>
      <td>manual(m6)</td>
      <td>f</td>
      <td>20</td>
      <td>31</td>
      <td>p</td>
      <td>compact</td>
    </tr>
    <tr>
      <th>3</th>
      <td>audi</td>
      <td>a4</td>
      <td>2.0</td>
      <td>2008</td>
      <td>4</td>
      <td>auto(av)</td>
      <td>f</td>
      <td>21</td>
      <td>30</td>
      <td>p</td>
      <td>compact</td>
    </tr>
    <tr>
      <th>4</th>
      <td>audi</td>
      <td>a4</td>
      <td>2.8</td>
      <td>1999</td>
      <td>6</td>
      <td>auto(l5)</td>
      <td>f</td>
      <td>16</td>
      <td>26</td>
      <td>p</td>
      <td>compact</td>
    </tr>
    <tr>
      <th>...</th>
      <td>...</td>
      <td>...</td>
      <td>...</td>
      <td>...</td>
      <td>...</td>
      <td>...</td>
      <td>...</td>
      <td>...</td>
      <td>...</td>
      <td>...</td>
      <td>...</td>
    </tr>
    <tr>
      <th>229</th>
      <td>volkswagen</td>
      <td>passat</td>
      <td>2.0</td>
      <td>2008</td>
      <td>4</td>
      <td>auto(s6)</td>
      <td>f</td>
      <td>19</td>
      <td>28</td>
      <td>p</td>
      <td>midsize</td>
    </tr>
    <tr>
      <th>230</th>
      <td>volkswagen</td>
      <td>passat</td>
      <td>2.0</td>
      <td>2008</td>
      <td>4</td>
      <td>manual(m6)</td>
      <td>f</td>
      <td>21</td>
      <td>29</td>
      <td>p</td>
      <td>midsize</td>
    </tr>
    <tr>
      <th>231</th>
      <td>volkswagen</td>
      <td>passat</td>
      <td>2.8</td>
      <td>1999</td>
      <td>6</td>
      <td>auto(l5)</td>
      <td>f</td>
      <td>16</td>
      <td>26</td>
      <td>p</td>
      <td>midsize</td>
    </tr>
    <tr>
      <th>232</th>
      <td>volkswagen</td>
      <td>passat</td>
      <td>2.8</td>
      <td>1999</td>
      <td>6</td>
      <td>manual(m5)</td>
      <td>f</td>
      <td>18</td>
      <td>26</td>
      <td>p</td>
      <td>midsize</td>
    </tr>
    <tr>
      <th>233</th>
      <td>volkswagen</td>
      <td>passat</td>
      <td>3.6</td>
      <td>2008</td>
      <td>6</td>
      <td>auto(s6)</td>
      <td>f</td>
      <td>17</td>
      <td>26</td>
      <td>p</td>
      <td>midsize</td>
    </tr>
  </tbody>
</table>
<p>234 rows × 11 columns</p>
</div>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="c1"># 구동방식(drv)별로 도시 연비가 어떻게 다른지 알아보려 한다. 분석 하기 전에 우선 두 변수에 이상치가 있는지 확인하려 한다.
</span></code></pre></div></div>

<h4 id="q1-drv에-이상치-있는지-확인-이상치를-결측-처리한-다음-이상치가-사라졌는지-확인-결측-처리할-때는-dfisin을-활용하라">Q1: drv에 이상치 있는지 확인. 이상치를 결측 처리한 다음 이상치가 사라졌는지 확인. 결측 처리할 때는 df.isin()을 활용하라</h4>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="c1"># 이상치 확인
</span><span class="n">mpg</span><span class="p">[</span><span class="s">'drv'</span><span class="p">].</span><span class="n">value_counts</span><span class="p">().</span><span class="n">sort_index</span><span class="p">()</span>
</code></pre></div></div>

<pre>
drv
4    100
f    106
k      4
r     24
Name: count, dtype: int64
</pre>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="c1"># 결측치 처리
</span><span class="kn">import</span> <span class="nn">numpy</span> <span class="k">as</span> <span class="n">np</span>
<span class="n">mpg</span><span class="p">[</span><span class="s">'drv'</span><span class="p">]</span> <span class="o">=</span> <span class="n">np</span><span class="p">.</span><span class="n">where</span><span class="p">(</span><span class="n">mpg</span><span class="p">[</span><span class="s">'drv'</span><span class="p">].</span><span class="n">isin</span><span class="p">([</span><span class="s">'4'</span><span class="p">,</span> <span class="s">'f'</span><span class="p">,</span> <span class="s">'r'</span><span class="p">]),</span> <span class="n">mpg</span><span class="p">[</span><span class="s">'drv'</span><span class="p">],</span> <span class="n">np</span><span class="p">.</span><span class="n">nan</span><span class="p">)</span>
<span class="n">mpg</span> <span class="o">=</span> <span class="n">mpg</span><span class="p">.</span><span class="n">dropna</span><span class="p">(</span><span class="n">subset</span> <span class="o">=</span> <span class="p">[</span><span class="s">'drv'</span><span class="p">])</span>
<span class="n">mpg</span>
</code></pre></div></div>

<div>
<style scoped="">
    .dataframe tbody tr th:only-of-type {
        vertical-align: middle;
    }

    .dataframe tbody tr th {
        vertical-align: top;
    }

    .dataframe thead th {
        text-align: right;
    }
</style>
<table border="1" class="dataframe">
  <thead>
    <tr style="text-align: right;">
      <th></th>
      <th>manufacturer</th>
      <th>model</th>
      <th>displ</th>
      <th>year</th>
      <th>cyl</th>
      <th>trans</th>
      <th>drv</th>
      <th>cty</th>
      <th>hwy</th>
      <th>fl</th>
      <th>category</th>
    </tr>
  </thead>
  <tbody>
    <tr>
      <th>0</th>
      <td>audi</td>
      <td>a4</td>
      <td>1.8</td>
      <td>1999</td>
      <td>4</td>
      <td>auto(l5)</td>
      <td>f</td>
      <td>18</td>
      <td>29</td>
      <td>p</td>
      <td>compact</td>
    </tr>
    <tr>
      <th>1</th>
      <td>audi</td>
      <td>a4</td>
      <td>1.8</td>
      <td>1999</td>
      <td>4</td>
      <td>manual(m5)</td>
      <td>f</td>
      <td>21</td>
      <td>29</td>
      <td>p</td>
      <td>compact</td>
    </tr>
    <tr>
      <th>2</th>
      <td>audi</td>
      <td>a4</td>
      <td>2.0</td>
      <td>2008</td>
      <td>4</td>
      <td>manual(m6)</td>
      <td>f</td>
      <td>20</td>
      <td>31</td>
      <td>p</td>
      <td>compact</td>
    </tr>
    <tr>
      <th>3</th>
      <td>audi</td>
      <td>a4</td>
      <td>2.0</td>
      <td>2008</td>
      <td>4</td>
      <td>auto(av)</td>
      <td>f</td>
      <td>21</td>
      <td>30</td>
      <td>p</td>
      <td>compact</td>
    </tr>
    <tr>
      <th>4</th>
      <td>audi</td>
      <td>a4</td>
      <td>2.8</td>
      <td>1999</td>
      <td>6</td>
      <td>auto(l5)</td>
      <td>f</td>
      <td>16</td>
      <td>26</td>
      <td>p</td>
      <td>compact</td>
    </tr>
    <tr>
      <th>...</th>
      <td>...</td>
      <td>...</td>
      <td>...</td>
      <td>...</td>
      <td>...</td>
      <td>...</td>
      <td>...</td>
      <td>...</td>
      <td>...</td>
      <td>...</td>
      <td>...</td>
    </tr>
    <tr>
      <th>229</th>
      <td>volkswagen</td>
      <td>passat</td>
      <td>2.0</td>
      <td>2008</td>
      <td>4</td>
      <td>auto(s6)</td>
      <td>f</td>
      <td>19</td>
      <td>28</td>
      <td>p</td>
      <td>midsize</td>
    </tr>
    <tr>
      <th>230</th>
      <td>volkswagen</td>
      <td>passat</td>
      <td>2.0</td>
      <td>2008</td>
      <td>4</td>
      <td>manual(m6)</td>
      <td>f</td>
      <td>21</td>
      <td>29</td>
      <td>p</td>
      <td>midsize</td>
    </tr>
    <tr>
      <th>231</th>
      <td>volkswagen</td>
      <td>passat</td>
      <td>2.8</td>
      <td>1999</td>
      <td>6</td>
      <td>auto(l5)</td>
      <td>f</td>
      <td>16</td>
      <td>26</td>
      <td>p</td>
      <td>midsize</td>
    </tr>
    <tr>
      <th>232</th>
      <td>volkswagen</td>
      <td>passat</td>
      <td>2.8</td>
      <td>1999</td>
      <td>6</td>
      <td>manual(m5)</td>
      <td>f</td>
      <td>18</td>
      <td>26</td>
      <td>p</td>
      <td>midsize</td>
    </tr>
    <tr>
      <th>233</th>
      <td>volkswagen</td>
      <td>passat</td>
      <td>3.6</td>
      <td>2008</td>
      <td>6</td>
      <td>auto(s6)</td>
      <td>f</td>
      <td>17</td>
      <td>26</td>
      <td>p</td>
      <td>midsize</td>
    </tr>
  </tbody>
</table>
<p>230 rows × 11 columns</p>
</div>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="c1"># 이상치 여부 확인
</span><span class="n">mpg</span><span class="p">[</span><span class="s">'drv'</span><span class="p">].</span><span class="n">value_counts</span><span class="p">().</span><span class="n">sort_index</span><span class="p">()</span>
</code></pre></div></div>

<pre>
drv
4    100
f    106
r     24
Name: count, dtype: int64
</pre>
<h4 id="q2-상자-그림-이용해-cty에-이상치-있는지-확인하라">Q2: 상자 그림 이용해 cty에 이상치 있는지 확인하라.</h4>

<ul>
  <li>상자 그림 기준으로 정상 범위를 벗어난 값을 결측 처리한 다음 다시 상자 그림을 만들어 이상치가 사라졌는지 확인하라</li>
</ul>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="c1"># 상자 그림을 이용해 cty에 이상치가 있는지 확인하라
</span><span class="kn">import</span> <span class="nn">seaborn</span> <span class="k">as</span> <span class="n">sns</span>
<span class="n">sns</span><span class="p">.</span><span class="n">boxplot</span><span class="p">(</span><span class="n">data</span> <span class="o">=</span> <span class="n">mpg</span><span class="p">,</span> <span class="n">y</span> <span class="o">=</span> <span class="s">'cty'</span><span class="p">)</span>
</code></pre></div></div>

<pre>
&lt;Axes: ylabel='cty'&gt;
</pre>
<p><img 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" /></p>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="c1"># 상자 그림 기준으로 정상 범위 벗어난 값을 결측 처리하라
</span>
<span class="n">pct25</span> <span class="o">=</span> <span class="n">mpg</span><span class="p">[</span><span class="s">'cty'</span><span class="p">].</span><span class="n">quantile</span><span class="p">(.</span><span class="mi">25</span><span class="p">)</span>
<span class="n">pct75</span> <span class="o">=</span> <span class="n">mpg</span><span class="p">[</span><span class="s">'cty'</span><span class="p">].</span><span class="n">quantile</span><span class="p">(.</span><span class="mi">75</span><span class="p">)</span>
<span class="n">iqr</span> <span class="o">=</span> <span class="n">pct75</span> <span class="o">-</span> <span class="n">pct25</span>
<span class="n">lowest</span> <span class="o">=</span> <span class="n">pct25</span> <span class="o">-</span> <span class="n">iqr</span> <span class="o">*</span> <span class="mf">1.5</span>
<span class="n">highest</span> <span class="o">=</span> <span class="n">pct75</span> <span class="o">+</span> <span class="n">iqr</span> <span class="o">*</span> <span class="mf">1.5</span>
</code></pre></div></div>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="k">print</span><span class="p">(</span><span class="n">lowest</span><span class="p">)</span>
<span class="k">print</span><span class="p">(</span><span class="n">highest</span><span class="p">)</span>
</code></pre></div></div>

<pre>
6.5
26.5
</pre>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="n">mpg</span> <span class="o">=</span> <span class="n">mpg</span><span class="p">.</span><span class="n">copy</span><span class="p">()</span>
<span class="n">mpg</span><span class="p">[</span><span class="s">'cty'</span><span class="p">]</span> <span class="o">=</span> <span class="n">np</span><span class="p">.</span><span class="n">where</span><span class="p">((</span><span class="n">mpg</span><span class="p">[</span><span class="s">'cty'</span><span class="p">]</span> <span class="o">&lt;</span> <span class="mf">6.5</span><span class="p">)</span><span class="o">|</span><span class="p">(</span><span class="n">mpg</span><span class="p">[</span><span class="s">'cty'</span><span class="p">]</span> <span class="o">&gt;</span> <span class="mf">26.5</span><span class="p">),</span> <span class="n">np</span><span class="p">.</span><span class="n">nan</span><span class="p">,</span> <span class="n">mpg</span><span class="p">[</span><span class="s">'cty'</span><span class="p">])</span>
<span class="n">mpg</span>
</code></pre></div></div>

<div>
<style scoped="">
    .dataframe tbody tr th:only-of-type {
        vertical-align: middle;
    }

    .dataframe tbody tr th {
        vertical-align: top;
    }

    .dataframe thead th {
        text-align: right;
    }
</style>
<table border="1" class="dataframe">
  <thead>
    <tr style="text-align: right;">
      <th></th>
      <th>manufacturer</th>
      <th>model</th>
      <th>displ</th>
      <th>year</th>
      <th>cyl</th>
      <th>trans</th>
      <th>drv</th>
      <th>cty</th>
      <th>hwy</th>
      <th>fl</th>
      <th>category</th>
    </tr>
  </thead>
  <tbody>
    <tr>
      <th>0</th>
      <td>audi</td>
      <td>a4</td>
      <td>1.8</td>
      <td>1999</td>
      <td>4</td>
      <td>auto(l5)</td>
      <td>f</td>
      <td>18.0</td>
      <td>29</td>
      <td>p</td>
      <td>compact</td>
    </tr>
    <tr>
      <th>1</th>
      <td>audi</td>
      <td>a4</td>
      <td>1.8</td>
      <td>1999</td>
      <td>4</td>
      <td>manual(m5)</td>
      <td>f</td>
      <td>21.0</td>
      <td>29</td>
      <td>p</td>
      <td>compact</td>
    </tr>
    <tr>
      <th>2</th>
      <td>audi</td>
      <td>a4</td>
      <td>2.0</td>
      <td>2008</td>
      <td>4</td>
      <td>manual(m6)</td>
      <td>f</td>
      <td>20.0</td>
      <td>31</td>
      <td>p</td>
      <td>compact</td>
    </tr>
    <tr>
      <th>3</th>
      <td>audi</td>
      <td>a4</td>
      <td>2.0</td>
      <td>2008</td>
      <td>4</td>
      <td>auto(av)</td>
      <td>f</td>
      <td>21.0</td>
      <td>30</td>
      <td>p</td>
      <td>compact</td>
    </tr>
    <tr>
      <th>4</th>
      <td>audi</td>
      <td>a4</td>
      <td>2.8</td>
      <td>1999</td>
      <td>6</td>
      <td>auto(l5)</td>
      <td>f</td>
      <td>16.0</td>
      <td>26</td>
      <td>p</td>
      <td>compact</td>
    </tr>
    <tr>
      <th>...</th>
      <td>...</td>
      <td>...</td>
      <td>...</td>
      <td>...</td>
      <td>...</td>
      <td>...</td>
      <td>...</td>
      <td>...</td>
      <td>...</td>
      <td>...</td>
      <td>...</td>
    </tr>
    <tr>
      <th>229</th>
      <td>volkswagen</td>
      <td>passat</td>
      <td>2.0</td>
      <td>2008</td>
      <td>4</td>
      <td>auto(s6)</td>
      <td>f</td>
      <td>19.0</td>
      <td>28</td>
      <td>p</td>
      <td>midsize</td>
    </tr>
    <tr>
      <th>230</th>
      <td>volkswagen</td>
      <td>passat</td>
      <td>2.0</td>
      <td>2008</td>
      <td>4</td>
      <td>manual(m6)</td>
      <td>f</td>
      <td>21.0</td>
      <td>29</td>
      <td>p</td>
      <td>midsize</td>
    </tr>
    <tr>
      <th>231</th>
      <td>volkswagen</td>
      <td>passat</td>
      <td>2.8</td>
      <td>1999</td>
      <td>6</td>
      <td>auto(l5)</td>
      <td>f</td>
      <td>16.0</td>
      <td>26</td>
      <td>p</td>
      <td>midsize</td>
    </tr>
    <tr>
      <th>232</th>
      <td>volkswagen</td>
      <td>passat</td>
      <td>2.8</td>
      <td>1999</td>
      <td>6</td>
      <td>manual(m5)</td>
      <td>f</td>
      <td>18.0</td>
      <td>26</td>
      <td>p</td>
      <td>midsize</td>
    </tr>
    <tr>
      <th>233</th>
      <td>volkswagen</td>
      <td>passat</td>
      <td>3.6</td>
      <td>2008</td>
      <td>6</td>
      <td>auto(s6)</td>
      <td>f</td>
      <td>17.0</td>
      <td>26</td>
      <td>p</td>
      <td>midsize</td>
    </tr>
  </tbody>
</table>
<p>230 rows × 11 columns</p>
</div>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="n">mpg</span> <span class="o">=</span> <span class="n">mpg</span><span class="p">.</span><span class="n">dropna</span><span class="p">(</span><span class="n">subset</span> <span class="o">=</span> <span class="p">[</span><span class="s">'cty'</span><span class="p">])</span>
</code></pre></div></div>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="c1"># 상자 그림에서 이상치가 사라졌는지 확인하라
</span><span class="n">sns</span><span class="p">.</span><span class="n">boxplot</span><span class="p">(</span><span class="n">data</span> <span class="o">=</span> <span class="n">mpg</span><span class="p">,</span> <span class="n">y</span> <span class="o">=</span> <span class="s">'cty'</span><span class="p">)</span>
</code></pre></div></div>

<pre>
&lt;Axes: ylabel='cty'&gt;
</pre>
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" /></p>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="c1"># 이상치 제거 후 drv별로 cty 평균이 어떻게 다른지 알아보라. 하나의 pandas 구문으로 만들어라
</span><span class="n">mpg</span><span class="p">.</span><span class="n">dropna</span><span class="p">(</span><span class="n">subset</span> <span class="o">=</span> <span class="p">[</span><span class="s">'drv'</span><span class="p">,</span> <span class="s">'cty'</span><span class="p">])</span> \
   <span class="p">.</span><span class="n">groupby</span><span class="p">(</span><span class="s">'drv'</span><span class="p">)</span> \
   <span class="p">.</span><span class="n">agg</span><span class="p">(</span><span class="n">mean_cty</span> <span class="o">=</span> <span class="p">(</span><span class="s">'cty'</span><span class="p">,</span> <span class="s">'mean'</span><span class="p">))</span>
</code></pre></div></div>

<div>
<style scoped="">
    .dataframe tbody tr th:only-of-type {
        vertical-align: middle;
    }

    .dataframe tbody tr th {
        vertical-align: top;
    }

    .dataframe thead th {
        text-align: right;
    }
</style>
<table border="1" class="dataframe">
  <thead>
    <tr style="text-align: right;">
      <th></th>
      <th>mean_cty</th>
    </tr>
    <tr>
      <th>drv</th>
      <th></th>
    </tr>
  </thead>
  <tbody>
    <tr>
      <th>4</th>
      <td>14.247423</td>
    </tr>
    <tr>
      <th>f</th>
      <td>19.470000</td>
    </tr>
    <tr>
      <th>r</th>
      <td>13.958333</td>
    </tr>
  </tbody>
</table>
</div>

<h1 id="08-그래프-만들기">08. 그래프 만들기</h1>

<ul>
  <li>데이터를 그래프로 표현하면 특징을 쉽게 이해할 수 있다.</li>
</ul>

<h2 id="08-1-파이썬으로-만들-수-있는-그래프-살펴보기197-198쪽">08-1. 파이썬으로 만들 수 있는 그래프 살펴보기(197-198쪽)</h2>

<ul>
  <li>
    <p>그래프 : 데이터를 보기 쉽게 그림으로 표현한 것</p>
  </li>
  <li>
    <p>데이터를 그래프로 표현하면 추세와 경향성이 드러나기 때문에 특징을 쉽게 이해할 수 있고, 그래프를 만드는 과정에서 새로운 패턴을 발견하기도 한다.</p>
  </li>
  <li>
    <p>분석 결과를 발표할 때, 그래프를 활용하면 데이터의 특징을 잘 전달할 수 있다.</p>
  </li>
  <li>
    <p>seaborn은 그래프를 만들 때 많이 사용하는 패키지</p>
  </li>
</ul>

<h2 id="08-2-산점도---변수-간-관계-표현하기199-204쪽">08-2. 산점도 - 변수 간 관계 표현하기(199-204쪽)</h2>

<ul>
  <li>
    <p>산점도(scatter plot) : 데이터를 x축과 y축에 점으로 표현한 그래프</p>
  </li>
  <li>
    <p>나이와 소득처럼 <strong>연속값으로 된 두 변수의 관계를 표현</strong>할 때 사용</p>
  </li>
</ul>

<h3 id="do-it-실습-산점도-만들기199쪽">[Do it! 실습] 산점도 만들기(199쪽)</h3>

<ul>
  <li>
    <p>sns.scatterplot() 이용</p>
  </li>
  <li>
    <p>data에 그래프를 그리는 데 사용할 데이터 프레임을 입력,</p>
  </li>
  <li>
    <p>x축과 y축에 사용할 변수를 ‘‘를 이용해 문자 형태로 입력</p>
  </li>
</ul>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="c1"># mpg 데이터 불러옴
</span>
<span class="kn">import</span> <span class="nn">pandas</span> <span class="k">as</span> <span class="n">pd</span>
<span class="n">mpg</span> <span class="o">=</span> <span class="n">pd</span><span class="p">.</span><span class="n">read_csv</span><span class="p">(</span><span class="s">'mpg.csv'</span><span class="p">)</span>
<span class="n">mpg</span><span class="p">.</span><span class="n">head</span><span class="p">()</span>
</code></pre></div></div>

<div>
<style scoped="">
    .dataframe tbody tr th:only-of-type {
        vertical-align: middle;
    }

    .dataframe tbody tr th {
        vertical-align: top;
    }

    .dataframe thead th {
        text-align: right;
    }
</style>
<table border="1" class="dataframe">
  <thead>
    <tr style="text-align: right;">
      <th></th>
      <th>manufacturer</th>
      <th>model</th>
      <th>displ</th>
      <th>year</th>
      <th>cyl</th>
      <th>trans</th>
      <th>drv</th>
      <th>cty</th>
      <th>hwy</th>
      <th>fl</th>
      <th>category</th>
    </tr>
  </thead>
  <tbody>
    <tr>
      <th>0</th>
      <td>audi</td>
      <td>a4</td>
      <td>1.8</td>
      <td>1999</td>
      <td>4</td>
      <td>auto(l5)</td>
      <td>f</td>
      <td>18</td>
      <td>29</td>
      <td>p</td>
      <td>compact</td>
    </tr>
    <tr>
      <th>1</th>
      <td>audi</td>
      <td>a4</td>
      <td>1.8</td>
      <td>1999</td>
      <td>4</td>
      <td>manual(m5)</td>
      <td>f</td>
      <td>21</td>
      <td>29</td>
      <td>p</td>
      <td>compact</td>
    </tr>
    <tr>
      <th>2</th>
      <td>audi</td>
      <td>a4</td>
      <td>2.0</td>
      <td>2008</td>
      <td>4</td>
      <td>manual(m6)</td>
      <td>f</td>
      <td>20</td>
      <td>31</td>
      <td>p</td>
      <td>compact</td>
    </tr>
    <tr>
      <th>3</th>
      <td>audi</td>
      <td>a4</td>
      <td>2.0</td>
      <td>2008</td>
      <td>4</td>
      <td>auto(av)</td>
      <td>f</td>
      <td>21</td>
      <td>30</td>
      <td>p</td>
      <td>compact</td>
    </tr>
    <tr>
      <th>4</th>
      <td>audi</td>
      <td>a4</td>
      <td>2.8</td>
      <td>1999</td>
      <td>6</td>
      <td>auto(l5)</td>
      <td>f</td>
      <td>16</td>
      <td>26</td>
      <td>p</td>
      <td>compact</td>
    </tr>
  </tbody>
</table>
</div>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="c1"># x축은 displ, y축은 hwy를 나타낸 산점도 만들기
</span>
<span class="kn">import</span> <span class="nn">seaborn</span> <span class="k">as</span> <span class="n">sns</span>
<span class="n">sns</span><span class="p">.</span><span class="n">scatterplot</span><span class="p">(</span><span class="n">data</span> <span class="o">=</span> <span class="n">mpg</span><span class="p">,</span> <span class="n">x</span> <span class="o">=</span> <span class="s">'displ'</span><span class="p">,</span> <span class="n">y</span> <span class="o">=</span> <span class="s">'hwy'</span><span class="p">)</span>
</code></pre></div></div>

<pre>
&lt;Axes: xlabel='displ', ylabel='hwy'&gt;
</pre>
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" /></p>

<h4 id="축-범위-설정하기">축 범위 설정하기</h4>

<ul>
  <li>
    <p>필요성 : 데이터 전체가 아니라 일부만 표현하고 싶을 때 사용</p>
  </li>
  <li>
    <p>sns.set()의 xlim과 ylim 이용해 설정</p>
  </li>
</ul>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="c1"># x축 범위를 3-6으로 제한
</span><span class="n">sns</span><span class="p">.</span><span class="n">scatterplot</span><span class="p">(</span><span class="n">data</span> <span class="o">=</span> <span class="n">mpg</span><span class="p">,</span> <span class="n">x</span> <span class="o">=</span> <span class="s">'displ'</span><span class="p">,</span> <span class="n">y</span> <span class="o">=</span> <span class="s">'hwy'</span><span class="p">)</span> \
   <span class="p">.</span><span class="nb">set</span><span class="p">(</span><span class="n">xlim</span> <span class="o">=</span> <span class="p">[</span><span class="mi">3</span><span class="p">,</span> <span class="mi">6</span><span class="p">])</span>
</code></pre></div></div>

<pre>
[(3.0, 6.0)]
</pre>
<p><img 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/></p>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="c1"># 같은 방식으로 ylim을 이용하면 y축 범위를 제한할 수 있다.
</span><span class="n">sns</span><span class="p">.</span><span class="n">scatterplot</span><span class="p">(</span><span class="n">data</span> <span class="o">=</span> <span class="n">mpg</span><span class="p">,</span> <span class="n">x</span> <span class="o">=</span> <span class="s">'displ'</span><span class="p">,</span> <span class="n">y</span> <span class="o">=</span> <span class="s">'hwy'</span><span class="p">)</span> \
   <span class="p">.</span><span class="nb">set</span><span class="p">(</span><span class="n">xlim</span> <span class="o">=</span> <span class="p">[</span><span class="mi">3</span><span class="p">,</span> <span class="mi">6</span><span class="p">],</span> <span class="n">ylim</span> <span class="o">=</span> <span class="p">[</span><span class="mi">10</span><span class="p">,</span> <span class="mi">30</span><span class="p">])</span>
</code></pre></div></div>

<pre>
[(3.0, 6.0), (10.0, 30.0)]
</pre>
<p><img 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" /></p>

<h4 id="종류별로-표식-색깔-바꾸기">종류별로 표식 색깔 바꾸기</h4>

<ul>
  <li>hue 이용</li>
</ul>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="c1"># drv(구동 방식)별로 표식 색깔 다르게 표현
</span><span class="n">sns</span><span class="p">.</span><span class="n">scatterplot</span><span class="p">(</span><span class="n">data</span> <span class="o">=</span> <span class="n">mpg</span><span class="p">,</span> <span class="n">x</span> <span class="o">=</span> <span class="s">'displ'</span><span class="p">,</span> <span class="n">y</span> <span class="o">=</span> <span class="s">'hwy'</span><span class="p">,</span> <span class="n">hue</span> <span class="o">=</span> <span class="s">'drv'</span><span class="p">)</span>
</code></pre></div></div>

<pre>
&lt;Axes: xlabel='displ', ylabel='hwy'&gt;
</pre>
<p><img 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/></p>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="c1"># 그래프 활용하기(202쪽)
</span></code></pre></div></div>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="kn">import</span> <span class="nn">pandas</span> <span class="k">as</span> <span class="n">pd</span>
</code></pre></div></div>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="kn">import</span> <span class="nn">matplotlib.pyplot</span> <span class="k">as</span> <span class="n">plt</span>
<span class="kn">import</span> <span class="nn">seaborn</span> <span class="k">as</span> <span class="n">sns</span>
</code></pre></div></div>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="c1"># 그래프 설정 변경 (기본값 : dpi = 72, figsize = [6, 4], size = 10, font = sans-serif)
</span><span class="s">'''
plt.rcParams.update({'figure.dpi'     : '100',
                     'figure.figsize' : [6, 4],
                     'font.size'      : '10',
                     'font.family'    : 'Malgun Gothic'})
'''</span>

<span class="n">plt</span><span class="p">.</span><span class="n">rcParams</span><span class="p">.</span><span class="n">update</span><span class="p">({</span><span class="s">'font.family'</span>    <span class="p">:</span> <span class="s">'Malgun Gothic'</span><span class="p">})</span>
</code></pre></div></div>

<h3 id="개인-실습-혼자서-해보기204쪽">[개인 실습] 혼자서 해보기(204쪽)</h3>

<ul>
  <li>mpg 데이터와 midwest 데이터를 이용해 분석 문제를 해결해 보세요</li>
</ul>

<h4 id="q1-mpg-데이터의-cty와-hwy-간-관계---산점도">Q1: mpg 데이터의 cty와 hwy 간 관계 - 산점도</h4>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="c1"># x축은 cty, y축은 hwy로 된 산점도
</span><span class="n">mpg</span> <span class="o">=</span> <span class="n">pd</span><span class="p">.</span><span class="n">read_csv</span><span class="p">(</span><span class="s">'mpg.csv'</span><span class="p">)</span>
<span class="n">sns</span><span class="p">.</span><span class="n">scatterplot</span><span class="p">(</span><span class="n">data</span> <span class="o">=</span> <span class="n">mpg</span><span class="p">,</span> <span class="n">x</span> <span class="o">=</span> <span class="s">'cty'</span><span class="p">,</span> <span class="n">y</span> <span class="o">=</span> <span class="s">'hwy'</span><span class="p">)</span>
</code></pre></div></div>

<pre>
&lt;Axes: xlabel='cty', ylabel='hwy'&gt;
</pre>
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" /></p>

<h4 id="q2-midwest에서-전체-인구와-아시아인-인구-간의-관계---산점도">Q2: midwest에서 전체 인구와 아시아인 인구 간의 관계 - 산점도</h4>

<ul>
  <li>
    <p>x축은 poptotal(전체 인구), y축은 popasian(아시아인 인구)</p>
  </li>
  <li>
    <p>단, 전체 인구는 50만 명 이하, 아시아인 인구는 1만 명 이하인 지역만 산점도에 표시되게 설정하라</p>
  </li>
</ul>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="n">midwest</span> <span class="o">=</span> <span class="n">pd</span><span class="p">.</span><span class="n">read_csv</span><span class="p">(</span><span class="s">'midwest.csv'</span><span class="p">)</span>
<span class="n">midwest</span><span class="p">.</span><span class="n">head</span><span class="p">(</span><span class="mi">3</span><span class="p">)</span>
</code></pre></div></div>

<div>
<style scoped="">
    .dataframe tbody tr th:only-of-type {
        vertical-align: middle;
    }

    .dataframe tbody tr th {
        vertical-align: top;
    }

    .dataframe thead th {
        text-align: right;
    }
</style>
<table border="1" class="dataframe">
  <thead>
    <tr style="text-align: right;">
      <th></th>
      <th>PID</th>
      <th>county</th>
      <th>state</th>
      <th>area</th>
      <th>poptotal</th>
      <th>popdensity</th>
      <th>popwhite</th>
      <th>popblack</th>
      <th>popamerindian</th>
      <th>popasian</th>
      <th>...</th>
      <th>percollege</th>
      <th>percprof</th>
      <th>poppovertyknown</th>
      <th>percpovertyknown</th>
      <th>percbelowpoverty</th>
      <th>percchildbelowpovert</th>
      <th>percadultpoverty</th>
      <th>percelderlypoverty</th>
      <th>inmetro</th>
      <th>category</th>
    </tr>
  </thead>
  <tbody>
    <tr>
      <th>0</th>
      <td>561</td>
      <td>ADAMS</td>
      <td>IL</td>
      <td>0.052</td>
      <td>66090</td>
      <td>1270.961540</td>
      <td>63917</td>
      <td>1702</td>
      <td>98</td>
      <td>249</td>
      <td>...</td>
      <td>19.631392</td>
      <td>4.355859</td>
      <td>63628</td>
      <td>96.274777</td>
      <td>13.151443</td>
      <td>18.011717</td>
      <td>11.009776</td>
      <td>12.443812</td>
      <td>0</td>
      <td>AAR</td>
    </tr>
    <tr>
      <th>1</th>
      <td>562</td>
      <td>ALEXANDER</td>
      <td>IL</td>
      <td>0.014</td>
      <td>10626</td>
      <td>759.000000</td>
      <td>7054</td>
      <td>3496</td>
      <td>19</td>
      <td>48</td>
      <td>...</td>
      <td>11.243308</td>
      <td>2.870315</td>
      <td>10529</td>
      <td>99.087145</td>
      <td>32.244278</td>
      <td>45.826514</td>
      <td>27.385647</td>
      <td>25.228976</td>
      <td>0</td>
      <td>LHR</td>
    </tr>
    <tr>
      <th>2</th>
      <td>563</td>
      <td>BOND</td>
      <td>IL</td>
      <td>0.022</td>
      <td>14991</td>
      <td>681.409091</td>
      <td>14477</td>
      <td>429</td>
      <td>35</td>
      <td>16</td>
      <td>...</td>
      <td>17.033819</td>
      <td>4.488572</td>
      <td>14235</td>
      <td>94.956974</td>
      <td>12.068844</td>
      <td>14.036061</td>
      <td>10.852090</td>
      <td>12.697410</td>
      <td>0</td>
      <td>AAR</td>
    </tr>
  </tbody>
</table>
<p>3 rows × 28 columns</p>
</div>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="n">sns</span><span class="p">.</span><span class="n">scatterplot</span><span class="p">(</span><span class="n">data</span> <span class="o">=</span> <span class="n">midwest</span><span class="p">,</span> <span class="n">x</span> <span class="o">=</span> <span class="s">'poptotal'</span><span class="p">,</span> <span class="n">y</span> <span class="o">=</span> <span class="s">'popasian'</span><span class="p">)</span> \
   <span class="p">.</span><span class="nb">set</span><span class="p">(</span><span class="n">xlim</span> <span class="o">=</span> <span class="p">[</span><span class="mi">0</span><span class="p">,</span> <span class="mi">500000</span><span class="p">],</span> <span class="n">ylim</span> <span class="o">=</span> <span class="p">[</span><span class="mi">0</span><span class="p">,</span> <span class="mi">10000</span><span class="p">])</span>
</code></pre></div></div>

<pre>
[(0.0, 500000.0), (0.0, 10000.0)]
</pre>
<p><img 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" /></p>

<h2 id="08-3-막대-그래프---집단-간-차이-표현하기205-211쪽">08-3. 막대 그래프 - 집단 간 차이 표현하기(205-211쪽)</h2>

<ul>
  <li>
    <p>막대그래프(bar chart) : 데이터의 크기를 막대의 길이로 표현한 그래프</p>
  </li>
  <li>
    <p>성별 소득 차이처럼 집단 간 차이를 표현할 때 자주 사용</p>
  </li>
</ul>

<h3 id="do-it-실습-평균-막대-그래프-만들기205쪽">[Do it! 실습] 평균 막대 그래프 만들기(205쪽)</h3>

<ul>
  <li>평균 막대 그래프 : 평균값의 크기를 막대 길이로 표현한 그래프</li>
</ul>

<h4 id="집단별-평균표-만들기">집단별 평균표 만들기</h4>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="c1"># drv(구동 방식)별 hwy(고속도로 연비) 평균
</span><span class="n">df_mpg</span> <span class="o">=</span> <span class="n">mpg</span><span class="p">.</span><span class="n">groupby</span><span class="p">(</span><span class="s">'drv'</span><span class="p">)</span> \
            <span class="p">.</span><span class="n">agg</span><span class="p">(</span><span class="n">mean_hwy</span> <span class="o">=</span> <span class="p">(</span><span class="s">'hwy'</span><span class="p">,</span> <span class="s">'mean'</span><span class="p">))</span>
<span class="n">df_mpg</span>
</code></pre></div></div>

<div>
<style scoped="">
    .dataframe tbody tr th:only-of-type {
        vertical-align: middle;
    }

    .dataframe tbody tr th {
        vertical-align: top;
    }

    .dataframe thead th {
        text-align: right;
    }
</style>
<table border="1" class="dataframe">
  <thead>
    <tr style="text-align: right;">
      <th></th>
      <th>mean_hwy</th>
    </tr>
    <tr>
      <th>drv</th>
      <th></th>
    </tr>
  </thead>
  <tbody>
    <tr>
      <th>4</th>
      <td>19.174757</td>
    </tr>
    <tr>
      <th>f</th>
      <td>28.160377</td>
    </tr>
    <tr>
      <th>r</th>
      <td>21.000000</td>
    </tr>
  </tbody>
</table>
</div>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="c1"># drv(구동 방식)별 hwy(고속도로 연비) 평균 
# seaborn 그래프 위해서는, 위 결과에서 drv가 인덱스 아닌 변수 값으로 나오게 해야 함
# df.groupby()에 as_index = False 입력하면 됨
</span>
<span class="n">df_mpg</span> <span class="o">=</span> <span class="n">mpg</span><span class="p">.</span><span class="n">groupby</span><span class="p">(</span><span class="s">'drv'</span><span class="p">,</span> <span class="n">as_index</span> <span class="o">=</span> <span class="bp">False</span><span class="p">)</span> \
            <span class="p">.</span><span class="n">agg</span><span class="p">(</span><span class="n">mean_hwy</span> <span class="o">=</span> <span class="p">(</span><span class="s">'hwy'</span><span class="p">,</span> <span class="s">'mean'</span><span class="p">))</span>
<span class="n">df_mpg</span>
</code></pre></div></div>

<div>
<style scoped="">
    .dataframe tbody tr th:only-of-type {
        vertical-align: middle;
    }

    .dataframe tbody tr th {
        vertical-align: top;
    }

    .dataframe thead th {
        text-align: right;
    }
</style>
<table border="1" class="dataframe">
  <thead>
    <tr style="text-align: right;">
      <th></th>
      <th>drv</th>
      <th>mean_hwy</th>
    </tr>
  </thead>
  <tbody>
    <tr>
      <th>0</th>
      <td>4</td>
      <td>19.174757</td>
    </tr>
    <tr>
      <th>1</th>
      <td>f</td>
      <td>28.160377</td>
    </tr>
    <tr>
      <th>2</th>
      <td>r</td>
      <td>21.000000</td>
    </tr>
  </tbody>
</table>
</div>

<h4 id="그래프-만들기">그래프 만들기</h4>

<ul>
  <li>
    <p>sns.barplot() 이용</p>
  </li>
  <li>
    <p>data에 데이터 프레임을 지정, x축에 범주를 나타낸 변수, y축에 평균값을 나타낸 변수를 지정</p>
  </li>
</ul>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="c1"># drv별 hwy 평균을 나타낸 막대 그래프
</span>
<span class="n">sns</span><span class="p">.</span><span class="n">barplot</span><span class="p">(</span><span class="n">data</span> <span class="o">=</span> <span class="n">df_mpg</span><span class="p">,</span> <span class="n">x</span> <span class="o">=</span> <span class="s">'drv'</span><span class="p">,</span> <span class="n">y</span> <span class="o">=</span> <span class="s">'mean_hwy'</span><span class="p">);</span>
</code></pre></div></div>

<p><img src="data:image/png;base64,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" /></p>

<h4 id="크기순으로-정렬하기">크기순으로 정렬하기</h4>

<ul>
  <li>
    <p>막대 정렬 순서 : 그래프 만드는데 사용한 데이터 프레임의 행 순서에 따름. ex) 4, f, r</p>
  </li>
  <li>
    <p>막대 크기 순서로 정렬 : df.sort_values() 이용</p>
  </li>
</ul>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="c1"># 데이터 프레임 정렬하기
</span><span class="n">df_mpg</span> <span class="o">=</span> <span class="n">df_mpg</span><span class="p">.</span><span class="n">sort_values</span><span class="p">(</span><span class="s">'mean_hwy'</span><span class="p">,</span> <span class="n">ascending</span> <span class="o">=</span> <span class="bp">False</span><span class="p">)</span>

<span class="c1"># 막대 그래프 만들기
</span><span class="n">sns</span><span class="p">.</span><span class="n">barplot</span><span class="p">(</span><span class="n">data</span> <span class="o">=</span> <span class="n">df_mpg</span><span class="p">,</span> <span class="n">x</span> <span class="o">=</span> <span class="s">'drv'</span><span class="p">,</span> <span class="n">y</span> <span class="o">=</span> <span class="s">'mean_hwy'</span><span class="p">);</span>
</code></pre></div></div>

<p><img 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zZtWl555ZW0atUqe+211zr3XbNt+vTpmTNnTtMOCgAAALQINdUeoDl7+umnkyTbb7/92s+mTJmSJOndu3c6deq0zn379++f1q1bZ9WqVXnxxRdTV1e3QeecMWNGg9tnzpy5QccBAAAAmh8hZh3q6+vzk5/8JElyxBFHrP186tSpSZK+ffs2uH/r1q2z5ZZb5tVXX83s2bM3+Lz9+vX74MMCAAAALYJbk9bhsssuy9NPP50OHTpkxIgRaz9fuHBhkqRjx47rPUb79u2TJEuWLGmaIQEAAIAWxRUx7+O6667LueeemyS5+uqrs+WWW67dtiaqtG3bdr3HWbNm+fLlG3zu6dOnN7h95syZG3ybEwAAANC8CDHvsHz58pxzzjm58sorkyQXX3xxTjzxxHetadXq7YuIVq1atd7jrVixIknSrl27DZ5hfbc8AQAAAC2XEPP/e/nll/PFL34xkyZNSps2bXLttddm+PDh71n3QW43WrOmQ4cOjTorAAAA0DIJMUkeeOCBHHvssZkzZ04GDBiQsWPHZo899njftd27d0+SzJo1q8Fj1tfXr13zsY99rHEHBgAAAFqkTf5hvffcc08OP/zwzJkzJ0cffXSeeOKJdUaY5J+vsn7llVcavD1p+vTpWb58eVq3bp0BAwY0+twAAABAy7NJh5jJkyfn+OOPz/Lly3PmmWfmjjvuSOfOnRvcZ6eddkqbNm2ydOnS/OUvf1nnukcffTRJUldXl80226wxxwYAAABaqE06xIwYMSKLFy/OsGHDcvnll6dSqax3n3bt2uXAAw9MkowbN26d69ZsO+qooxplVgAAAKDl22RDzJQpUzJx4sTU1tbmiiuu+ED7nnbaaUmSa6+9NjNmzHjP9ieeeCJ33XVXOnTokFNPPbUxxgUAAAA+AjbZEPPII48kSQYOHLj2Abwb6nOf+1z22muvLFiwIIccckgmTZq0dtuECRNy5JFHZtWqVRk1atQHPjYAAADw0bXJvjXptddeS/L2c2L69++/3vUjR47MyJEjkySVSiXjxo3L4MGD89xzz6Wuri5dunTJqlWrsmDBgiTJ6aefnrPPPrupxgcAAABaoE02xCxdujRJsmzZsrzyyivrXT9v3rx3/XPfvn3z+OOP55JLLsltt92WadOmpWPHjjnssMMyYsSIDB06tCnGBgAAAFqwTTbEjBo1KqNGjfpQx+jcuXPGjBmTMWPGNM5QAAAAwEfaJvuMGAAAAIDShBgAAACAQoQYAAAAgEKEGAAAAIBChBgAAACAQoQYAAAAgEKEGAAAAIBChBgAAACAQmqqPQAAALDp2ucn+1R7BKAZe/hbD1d7hEbnihgAAACAQoQYAAAAgEKEGAAAAIBChBgAAACAQoQYAAAAgEKEGAAAAIBChBgAAACAQoQYAAAAgEKEGAAAAIBChBgAAACAQoQYAAAAgEKEGAAAAIBChBgAAACAQoQYAAAAgEKEGAAAAIBChBgAAACAQoQYAAAAgEKEGAAAAIBChBgAAACAQoQYAAAAgEKEGAAAAIBChBgAAACAQoQYAAAAgEKEGAAAAIBChBgAAACAQoQYAAAAgEKEGAAAAIBChBgAAACAQoQYAAAAgEKEGAAAAIBChBgAAACAQoQYAAAAgEKEGAAAAIBChBgAAACAQoQYAAAAgEKEGAAAAIBChBgAAACAQoQYAAAAgEKEGAAAAIBChBgAAACAQoQYAAAAgEKEGAAAAIBChBgAAACAQoQYAAAAgEKEGAAAAIBChBgAAACAQoQYAAAAgEKEGAAAAIBCioeYQYMG5frrr8/8+fNLnxoAAACgqoqHmMceeyynn356evfunRNOOCETJkwoPQIAAABAVRQPMVdccUXq6uqydOnS/OpXv8phhx2WrbfeOhdccEH+/ve/lx4HAAAAoJjiIebb3/52Hn300bz00ku58MIL84lPfCLTp0/P6NGjs91222Xw4MH5xS9+kSVLlpQeDQAAAKBJVe1hvdtss02+//3v55lnnsmTTz6Zs846K3369MmDDz6Y4cOHp1evXvnqV7+ahx9+uFojAgAAADSqZvHWpF133TWXXnpppk2blokTJ+bUU09NbW1tbrjhhuy///7ZYYcd8sMf/jD/+Mc/qj0qAAAAwEZrFiHmnfbff/9cd911mTVrVu6+++7svffeeeGFF/K9730v/fv3zxFHHJHbb789q1atqvaoAAAAAB9IswsxydtvVvrf//t/55vf/GYeeeSRJEmnTp3SsWPH/O53v8txxx2XbbfdNrfcckuVJwUAAADYcM0mxDz++OM599xzs80222SvvfbKZZddln/84x857LDDcvPNN2fWrFn5xz/+kRtuuCF1dXV55ZVXMmzYsHzta1+r9ugAAAAAG6Smmid/8sknM27cuNx6662ZOnVqkqS+vj4DBw7MySefnGHDhmWrrbZ61z6nnHJKTjnllPz+97/PSSedlP/8z//MzjvvnG9+85tV+A4AAAAANlzxEPOXv/xlbXz5+9//nuTt+NKjR4986Utfysknn5zddtttvcfZf//9c8899+RTn/pUrrrqKiEGAAAAaPaKh5jdd989lUol9fX12WyzzXLkkUfm5JNPzpAhQ1JT88HGGThwYLp3755XXnmliaYFAAAAaDxVuTVpzz33zMknn5wvfelL6dKly0YfZ+nSpenQoUO22267RpwOAAAAoGkUDzF/+9vf8slPfrJRjtWuXbu1tzcBAAAANHfF35q033775ctf/nJ+8Ytf5LXXXit9egAAAICqKX5FzNy5c3PLLbdk7NixqVQq2XXXXTNkyJAMGTIkgwYNSqtWzeaN2gAAAACNqnj1eOqpp/LjH/84Rx55ZDp27Jgnn3wyY8aMyX777bf2zUk33XSTq2UAAACAj5ziV8TsvPPO2XnnnXPGGWdk9erVefzxx3P//ffnvvvuyyOPPJKxY8dm3LhxSfKuq2X22msvV8sAAAAALVpV3pq0RqtWrVJXV5e6urp85zvfyfLly/PII4/k/vvvzwMPPJDHHnssf/nLX3LRRRdliy22yJtvvlnNcQEAAAA+lKqGmP9ps802y4EHHpgDDjggQ4cOze9+97uMHTs2kydPzrx586o9HgAAAMCH0mxCzPPPP5/77rsv9913XyZOnLg2vNTX12fHHXfMYYcdVt0BAQAAAD6kqoWYmTNnZsKECWvjy6uvvprk7fDSrVu3fOELX8ihhx6aww47LH369KnWmAAAAACNpniI+da3vpX77rsvzz//fJK3w0tNTU323XffHHrooTn00EOz5557plKplB4NAAAAoEkVDzE//elPU6lUUlNTkyFDhuQrX/lKDjrooHTo0KH0KAAAAABFFX8f9LHHHptOnTplxYoV+fWvf52vf/3rOfPMM3PXXXdlyZIlpccBAAAAKKZ4iBk3blxef/313HfffRk5cmQ6duyYG264Icccc0y6deuWIUOG5Kc//WmmTp1aejQAAACAJlU8xCRJTU1NBg8enMsuuyzPP/98XnjhhfzoRz/K3nvvnfvvvz/f+ta3MmDAgAwcODDf+c538tBDD6W+vr4aowIAAAA0mqqEmP9pwIABOfPMM3PffffljTfeyNixY3PSSSdl7ty5ufTSS3PAAQekZ8+e1R4TAAAA4EOp2uur16Vjx47ZZ599snTp0iTJQw89lJdeeilz5syp8mQAAAAAH06zCDGLFi3KAw88kAkTJmTChAl57rnnkrz9autWrVpl0KBBOeKII6o8JQAAAMCHU5UQs2rVqjz66KNrw8tjjz2WVatWrX0OTLdu3XLYYYfliCOOyOGHH56uXbtWY0wAAACARlU8xAwdOjQPPvhgFi9enOTtq14qlUp23333HHHEERkyZEg+85nPpFKplB4NAAAAoEkVDzH//d//nSTZYostcsghh6yNLx7GCwAAAHzUFQ8x5513Xo444ojsvffead26denTAwAAAFRN8RBz0UUXlT4lAAAAQLPQqtoDAAAAAGwqqhZifvnLX+bII49Mv3790q5du7Ru3brBr5qaZvGmbQAAAICNVrxuvPXWWxk6dGjuv//+JFn7yur12dB1AAAAAM1V8RBz6aWX5r777kuS1NXV5cQTT8xOO+2Uzp07p1Urd0oBAAAAH13FQ8zNN9+cSqWSr33ta7n66qtLnx4AAACgaopfgvLyyy+npqYmF198celTAwAAAFRV8StiOnXqlNra2nTs2LH0qQEAAACqqvgVMXvssUfefPPNLF26tPSpAQAAAKqqeIg566yzsnz5cs+HAQAAADY5xUPMwQcfnNGjR+e73/1urrvuutKnBwAAAKiaJnlGzJVXXtng9vbt2+eAAw7IN77xjVxxxRU54ogj0qdPn9TUNDzOt7/97cYcEwAAAKCoJgkxI0eOTKVSWe+6+vr6PP/885kyZcoGHbdEiHnjjTdy/PHHp0OHDrnzzjvXue68887LJZdc0uCxPv/5z+e2225r5AkBAACAlqpJQsz++++/QSGmubn55pszcuTIzJ49O0cffXSDa+fOnZsk6dq16zrfANWzZ89GnxEAAABouZokxEycOLEpDtskVq1ald/+9re58MILM2nSpA3eb02Iufjii3Pqqac21XgAAADAR0iThJiWYvbs2dl1110zc+bMJEm3bt2y++67Z/z48evdd02I6dKlS5POCAAAAHx0FH9rUmPYb7/9MmDAgA99nCVLlmTmzJmpra3NV7/61Tz77LPZe++9N2jfOXPmJHn71iQAAACADdEir4iZMWNGpk2b9qGP0759+4wePTonn3xy+vbt+4H2feczYgAAAAA2RIsMMY2lR48e+d73vrdR+7o1CQAAAPigNukQs7FWr16dBQsWJGn8K2JmzJjR4PY1z7MBAAAAWh4hZiPMnTs39fX1Sd5+VfeiRYtSW1ubPn36ZL/99stXvvKV9OnTZ6OO3a9fv8YcFQAAAGhGWuTDeqttzW1JSfLnP/85L7zwQiZPnpzx48fn/PPPz4ABA3L11VdXcUIAAACgOXJFzEbo06dP/vrXv6ZLly7ZYost0qZNm7z22mt56KGHcvnll2fSpEkZMWJENt988wwfPvwDHXv69OkNbp85c2bq6uo+xPQAAABAtQgxG6Fdu3bZeeed3/VZ3759c/zxx+cLX/hChg0blrFjx+bf/u3fcuyxx6ZDhw4bfOwP+vYmAAAAoOVwa1Ija926da655pq0b98+b775ZsaPH1/tkQAAAIBmQohpAl26dMk+++yTJPnb3/5W5WkAAACA5kKIaSLdu3dPkixatKjKkwAAAADNRYsMMWteHd2czZw5M8k/gwwAAABAi3xY79SpU6s9QoNmz56dRx99NEm84QgAAABYq0VeEVNt8+fPX+e21atXZ8SIEXnrrbey3XbbrX1WDAAAAEDVQsw999yTL3zhC9lmm23Svn37tG7dusGvmprmc/HOqFGjctxxx+XBBx/MihUrkrx9u9SkSZNy+OGH57bbbktNTU2uueaaZjU3AAAAUF3FK8GqVatywgknZNy4cUk2/Hkvzem5MPX19bn11ltz6623pk2bNunWrVsWLFiw9sG8nTp1yo033ph/+Zd/qfKkAAAAQHNSPMT8x3/8R8aOHZsk2XPPPXPiiSdm4MCB2WKLLdKqVcu4U+q0007L4sWL8/DDD2fatGmZNWtWOnXqlLq6ugwZMiTf+MY30rNnz2qPCQAAADQzxUPMjTfemEqlktNOOy3XXHNN6dOv16hRozJq1KgG13zyk5/Mz372szIDAQAAAB8ZxS9BefHFF1NTU5OLL7649KkBAAAAqqr4FTEdO3ZMbW1tOnXqVPrUAAAAAFVV/IqY3XbbLW+++WaWLl1a+tQAAAAAVVU8xJx55plZtmxZrrvuutKnBgAAAKiq4iHmsMMOy4UXXpjzzjsv//mf/1n69AAAAABVU/wZMVdeeWU6deqUAw44IF/72tdyxRVX5PDDD0+fPn3SunXrBvf99re/XWhKAAAAgMZXPMSMHDkylUolSVJfX5/Jkyfn2Wef3aB9hRgAAACgJSseYvbff/+1IQYAAABgU1I8xEycOLH0KQEAAACaheIP6wUAAADYVAkxAAAAAIUIMQAAAACFFH9GzBr3339/brvttjz77LNZuHBhVq9e3eD6SqWSJ554otB0AAAAAI2veIipr6/P8OHD88tf/nLtP69LpVJZu92blgAAAICWrniIue666/KLX/wiSVJXV5fDDz8806dPz89//vMMGzYsBx98cObNm5ff//73ueuuu/KpT30qZ5xxhhADAAAAtHjFQ8xNN92USqWS73znOxkzZkyS5KGHHsrPf/7z9O3bNyeffHKS5IwzzsgjjzySI488Mr/5zW8ybty40qMCAAAANKriD+udPHlyWrVqlR/84AdrP9tuu+2SJC+//PK71u6999656qqrcvvtt+faa68tOicAAABAYyseYpYtW5aePXumbdu2az/bcsst06FDh/eEmCQ57rjj0rZt2/zsZz8rOSYAAABAoyseYrp37545c+a85y1J22+/fZ555pn3fF5TU5NOnTplypQpJccEAAAAaHTFQ8xuu+2W5cuX549//ON7Pl+6dGkeeuihd30+e/bszJ49O61aFR8VAAAAoFEVrxuf/exnU19fn6uvvvpdnw8dOjT19fU599xz8+abbyZ5+zam008/PfX19dltt91KjwoAAADQqIqHmBNOOCF9+vTJLbfckv/3//7f2s+HDh2a3XffPY899lh69+6d7bffPj169Midd96ZSqWSM844o/SoAAAAAI2qeIhp06ZNpk2blmXLluWQQw5Z+3mlUsndd9+dvfbaKytWrMiLL76YRYsWpba2Nv/+7/+ez33uc6VHBQAAAGhUNdU4aaVSSevWrd/zee/evfPwww/nqaeeynPPPZc2bdpk7733Ts+ePaswJQAAAEDjqkqIWZ9ddtklu+yyS7XHAAAAAGhUzSLEzJo1K3Pnzk2lUsknPvGJao8DAAAA0CSq9k7o5557Lqecckp69OiRPn36ZODAgfnXf/3Xd6159dVX88gjj+SFF16o0pQAAAAAjacqV8T86le/yqmnnpply5alvr5+7efv/HPy9rNkhg4dmkqlkueffz7dunUrPSoAAABAoyl+Rcxf//rXDB8+PG+99VaOOeaYPPLII3njjTfed22vXr1y5plnZs6cObnhhhsKTwoAAADQuIqHmEsuuSQrV67Meeedl1tvvTWDBg1K165d17n+hBNOSJL85je/KTUiAAAAQJMoHmIefPDB1NTU5Lvf/e4Gre/fv386d+6cyZMnN/FkAAAAAE2reIh5/fXX07Nnz3Ts2HGD99l8880zf/78JpwKAAAAoOkVDzFdunTJvHnzsnr16g1av2TJkrz++uvp0KFDE08GAAAA0LSKh5hBgwZl6dKlufvuuzdo/dixY7Ny5crstNNOTTwZAAAAQNMqHmK+9a1vpb6+PiNGjMgzzzzT4Nq//e1vOeecc1KpVHL88ccXmhAAAACgaRQPMQcddFC+/e1vZ+bMmfn0pz+d73//+3n88ceTJKtXr85rr72Whx9+OOeee24GDRqUOXPmZNddd81pp51WelQAAACARlVTjZNeccUVad++fS6++OJcdNFFueiii1KpVDJ9+vT07t177br6+vrss88+uf3221NTU5VRAQAAABpN8Sti1hgzZkz+/Oc/Z/jw4enVq1fq6+vXfnXs2DGHHnpobr755vz+979Pz549qzUmAAAAQKOp6mUmO++8c2644YYkyaJFi7JgwYJsvvnm2WKLLao5FgAAAECTaDb3+3To0MErqgEAAICPtKqGmEmTJuWpp57Km2++mWXLlq13/fnnn19gKgAAAICmUZUQc++992bEiBF5+eWXN2h9fX19KpWKEAMAAAC0aMVDzMMPP5yhQ4dm5cqVSZL+/fvn4x//eDp06JBKpVJ6HAAAAIBiioeYMWPGZOXKldl9991z0003Zaeddio9AgAAAEBVFA8xf/zjH1OpVHLzzTdnu+22K316AAAAgKppVfqEy5cvT8+ePUUYAAAAYJNTPMQMGDAgS5YsyerVq0ufGgAAAKCqioeYE044IYsWLcrPf/7z0qcGAAAAqKriIeaMM87I3nvvnREjRuSnP/1p6uvrS48AAAAAUBXFH9a72Wab5be//W3OPPPMfPvb384ll1ySQw89NL17907r1q0b3Pf8888vNCUAAABA4yseYpJk6tSpeemll1JfX5/p06fn//yf/9Pg+vr6+lQqFSEGAAAAaNGKh5gpU6bkgAMOyLx585Ik/fr1y/bbb58OHTqUHgUAAACgqOIh5vvf/37mzp2bj3/84/mv//qv7L333qVHAAAAAKiK4iFm4sSJqVQqGTt2bPbYY4/SpwcAAAComuJvTVq5cmW6desmwgAAAACbnOIhZuedd86KFStKnxYAAACg6oqHmDPPPDPz58/PuHHjSp8aAAAAoKqKh5jPfvazueCCC/K//tf/yrXXXuvqGAAAAGCTUfxhvWeddVaSZNttt82IESNy4YUXZo899sjWW2+dzTbbbJ37VSqVXHbZZaXGBAAAAGh0xUPMFVdckUqlkiSpr6/PrFmz8t///d9rP3s/9fX1QgwAAADQ4hUPMSeddFKD0QUAAADgo6p4iLnxxhtLnxIAAACgWSj+sF4AAACATZUQAwAAAFCIEAMAAABQiBADAAAAUIgQAwAAAFCIEAMAAABQiBADAAAAUIgQAwAAAFCIEAMAAABQiBADAAAAUIgQAwAAAFCIEAMAAABQiBADAAAAUIgQAwAAAFCIEAMAAABQiBADAAAAUIgQAwAAAFCIEAMAAABQiBADAAAAUIgQAwAAAFCIEAMAAABQiBADAAAAUIgQAwAAAFCIEAMAAABQiBADAAAAUIgQAwAAAFCIEAMAAABQiBADAAAAUIgQAwAAAFCIEAMAAABQiBADAAAAUIgQAwAAAFCIEAMAAABQiBADAAAAUIgQAwAAAFCIEAMAAABQiBADAAAAUIgQAwAAAFCIEAMAAABQiBADAAAAUIgQAwAAAFCIEPM/vPHGGzn44IPz2c9+doPW//KXv8zgwYPTo0ePtG/fPgMHDsyFF16YxYsXN+2gAAAAQIsjxLzDzTffnJ122in33XffeteuWLEixxxzTE488cRMnDgxb731Vmpra/PMM8/kggsuSF1dXV5//fUCUwMAAAAtxSYfYlatWpV77rkndXV1+fKXv5zZs2dv0H7nnHNO7rjjjvTq1Sv33ntvFi5cmHnz5uWBBx5Ir169Mnny5Jx44olNPD0AAADQkmzSIWb27Nnp169fhg4dmkmTJqVbt2455JBD1rvflClT8pOf/CQ1NTX57W9/m0MPPXTttgMPPDB33313WrVqlXvvvTd/+MMfmvJbAAAAAFqQTTrELFmyJDNnzkxtbW2++tWv5tlnn83ee++93v2uvPLKrF69OsOGDcsuu+zynu177rlnhg4dmiS58cYbG3tsAAAAoIXapENM+/btM3r06Pz973/P9ddfnx49emzQfvfcc0+S5Etf+tI61xx77LFJkvHjx3/4QQEAAICPhJpqD1BNPXr0yPe+970PtM+0adPyyiuvpFWrVtlrr73WuW7NtunTp2fOnDnp2rXrh5oVAAAAaPk26RCzMaZMmZIk6d27dzp16rTOdf3790/r1q2zatWqvPjii6mrq9ug48+YMaPB7TNnztzwYQEAAIBmRYj5gKZOnZok6du3b4PrWrdunS233DKvvvrqBr+JKUn69ev3YcYDAAAAmrFN+hkxG2PhwoVJko4dO653bfv27ZO8/VBgAAAAAFfEfEBrokrbtm3Xu3bNmuXLl2/w8adPn97g9pkzZ27wbU4AAABA8yLEfECtWr19EdGqVavWu3bFihVJknbt2m3w8dd3yxMAAADQcrk16QP6ILcbrVnToUOHJp0JAAAAaBmEmA+oe/fuSZJZs2Y1uK6+vn7tmo997GNNPhcAAADQ/AkxH9D222+fJHnllVcavD1p+vTpWb58eVq3bp0BAwaUGg8AAABoxoSYD2innXZKmzZtsnTp0vzlL39Z57pHH300SVJXV5fNNtus0HQAAABAcybEfEDt2rXLgQcemCQZN27cOtet2XbUUUeVGAsAAABoAYSYjXDaaaclSa699trMmDHjPdufeOKJ3HXXXenQoUNOPfXU0uMBAAAAzZQQsxE+97nPZa+99sqCBQtyyCGHZNKkSWu3TZgwIUceeWRWrVqVUaNGrX24LwAAAEBNtQdoiSqVSsaNG5fBgwfnueeeS11dXbp06ZJVq1ZlwYIFSZLTTz89Z599dpUnBQAAAJoTV8RspL59++bxxx/Pd7/73Wy//fZZunRp2rRpk8MOOyx33313rr766mqPCAAAADQzroj5H0aNGpVRo0Zt0NrOnTtnzJgxGTNmTNMOBQAAAHwkuCIGAAAAoBAhBgAAAKAQIQYAAACgECEGAAAAoBAhBgAAAKAQIQYAAACgECEGAAAAoBAhBgAAAKAQIQYAAACgECEGAAAAoBAhBgAAAKAQIQYAAACgECEGAAAAoBAhBgAAAKAQIQYAAACgECEGAAAAoBAhBgAAAKAQIQYAAACgECEGAAAAoBAhBgAAAKAQIQYAAACgECEGAAAAoBAhBgAAAKAQIQYAAACgECEGAAAAoBAhBgAAAKAQIQYAAACgECEGAAAAoBAhBgAAAKAQIQYAAACgECEGAAAAoBAhBgAAAKAQIQYAAACgECEGAAAAoBAhBgAAAKAQIQYAAACgECEGAAAAoBAhBgAAAKAQIQYAAACgECEGAAAAoBAhBgAAAKAQIQYAAACgECEGAAAAoBAhBgAAAKAQIQYAAACgECEGAAAAoBAhBgAAAKAQIQYAAACgECEGAAAAoBAhBgAAAKAQIQYAAACgECEGAAAAoBAhBgAAAKAQIQYAAACgECEGAAAAoBAhBgAAAKAQIQYAAACgECEGAAAAoBAhBgAAAKAQIQYAAACgECEGAAAAoBAhBgAAAKAQIQYAAACgECEGAAAAoBAhBgAAAKAQIQYAAACgECEGAAAAoBAhBgAAAKAQIQYAAACgECEGAAAAoBAhBgAAAKAQIQYAAACgECEGAAAAoBAhBgAAAKAQIQYAAACgECEGAAAAoBAhBgAAAKAQIQYAAACgECEGAAAAoBAhBgAAAKAQIQYAAACgECEGAAAAoBAhBgAAAKAQIQYAAACgECEGAAAAoBAhBgAAAKAQIQYAAACgECEGAAAAoBAhBgAAAKAQIQYAAACgECEGAAAAoBAhBgAAAKAQIQYAAACgECEGAAAAoBAhBgAAAKAQIQYAAACgECEGAAAAoBAhBgAAAKAQIQYAAACgECEGAAAAoBAhBgAAAKAQIQYAAACgECEGAAAAoBAh5kP4zGc+k0ql0uDXVVddVe0xAQAAgGaiptoDtGRz585NkvTu3Tu1tbXvu6ZTp04lRwIAAACaMSHmQ1gTYh588MFsu+22VZ4GAAAAaO7cmvQhzJs3L0nSpUuX6g4CAAAAtAhCzEZasGBBVq5cmUqlIsQAAAAAG0SI2Uhrbkvq3LlzWrXyPyMAAACwfgrCRloTYlwNAwAAAGwoD+vdSGtCTNeuXRv1uDNmzGhw+8yZMxv1fAAAAEA5QsxGmjNnTpJkypQp2WWXXbJkyZK0b98+H//4x3PooYfmxBNPTPv27T/wcfv169fYowIAAADNhFuTNtKaK2IWLlyYv/71r3nxxRfz1FNP5Y477sjpp5+e7bbbLn/4wx+qPCUAAADQnLgiZiMdddRR2WeffdKlS5d06dIlq1evzrRp03Lvvffm4osvzquvvpojjjgijz76aAYOHLjBx50+fXqD22fOnJm6uroPOz4AAABQBULMRurZs2d69uz5rs922GGH7LDDDvnyl7+c/fbbL88991z+7d/+Lb/73e82+Lh9+/Zt7FEBAACAZsKtSU2ge/fuufLKK5Mk48ePz5tvvlnliQAAAIDmQIhpIgcddFDatWuX1atXZ/LkydUeBwAAAGgGhJgm0rp163Tp0iVJsmjRoipPAwAAADQHQkwTWb58+dpbkrp3717laQAAAIDmQIhpIr/73e+ybNmytGvXLjvvvHO1xwEAAACaASFmI82fP3+d2+bMmZOzzz47SXL88cenbdu2pcYCAAAAmjEhZiMNGTIk55xzTp555pm1ny1fvjx33XVXPvOZz+TFF19M7969M2bMmCpOCQAAADQnNdUeoKVasmRJfvSjH+VHP/pROnTokE6dOuXNN9/MsmXLkiQ77LBD7rjjjvTq1avKkwIAAADNhStiNtJFF12UY445JltvvXVWrlyZ2bNnp3PnzjnkkENy7bXX5qmnnsqOO+5Y7TEBAACAZsQVMRtpyJAhGTJkSLXHAAAAAFoQV8QAAAAAFCLEAAAAABQixAAAAAAUIsQAAAAAFCLEAAAAABQixAAAAAAUIsQAAAAAFCLEAAAAABQixAAAAAAUIsQAAAAAFCLEAAAAABQixAAAAAAUIsQAAAAAFCLEAAAAABQixAAAAAAUIsQAAAAAFCLEAAAAABQixAAAAAAUIsQAAAAAFCLEAAAAABQixAAAAAAUIsQAAAAAFCLEAAAAABQixAAAAAAUIsQAAAAAFCLEAAAAABQixAAAAAAUIsQAAAAAFCLEAAAAABQixAAAAAAUIsQAAAAAFCLEAAAAABQixAAAAAAUIsQAAAAAFCLEAAAAABQixAAAAAAUIsQAAAAAFCLEAAAAABQixAAAAAAUIsQAAAAAFCLEAAAAABQixAAAAAAUIsQAAAAAFCLEAAAAABQixAAAAAAUIsQAAAAAFCLEAAAAABQixAAAAAAUIsQAAAAAFCLEAAAAABQixAAAAAAUIsQAAAAAFCLEAAAAABQixAAAAAAUIsQAAAAAFCLEAAAAABQixAAAAAAUIsQAAAAAFCLEAAAAABQixAAAAAAUIsQAAAAAFCLEAAAAABQixAAAAAAUIsQAAAAAFCLEAAAAABQixAAAAAAUIsQAAAAAFCLEAAAAABQixAAAAAAUIsQAAAAAFCLEAAAAABQixAAAAAAUIsQAAAAAFCLEAAAAABQixAAAAAAUIsQAAAAAFCLEAAAAABQixAAAAAAUIsQAAAAAFCLEAAAAABQixAAAAAAUIsQAAAAAFCLEAAAAABQixAAAAAAUIsQAAAAAFCLEAAAAABQixAAAAAAUIsQAAAAAFCLEAAAAABQixAAAAAAUIsQAAAAAFCLEAAAAABQixAAAAAAUIsQAAAAAFCLEAAAAABQixAAAAAAUIsQAAAAAFCLEAAAAABQixAAAAAAUIsQAAAAAFCLEAAAAABQixAAAAAAUIsQAAAAAFCLEfEiLFy/ORRddlF133TUdO3ZM165ds+++++amm26q9mgAAABAM1NT7QFasunTp+ewww7Ls88+myTp1q1bFi9enIcffjgPP/xwfvvb3+bmm29OpVKp8qQAAABAc+CKmI20YsWKfP7zn8+zzz6bfffdN88++2zeeOONLFy4MNdee21qa2szduzYXHzxxdUeFQAAAGgmhJiNdNNNN2XSpEnZZptt8rvf/S6f+MQnkiQ1NTX52te+tjbAXHzxxVm4cGE1RwUAAACaCSFmI11xxRVJkvPPPz/t27d/z/ZvfvOb6d69e+bNm5c777yz7HAAAABAsyTEbISpU6fmmWeeSU1NTY499tj3XVNbW5ujjz46STJ+/PiS4wEAAADNlBCzEX7/+98nSXbdddd06NBhnev22muvJMlf/vKXEmMBAAAAzZy3Jm2EKVOmJMna58Ksy7bbbpskeemllzb42DNmzGhw+/Tp09f+eebMmRt83KawfOGcqp4faN7W9/NsUzFz/opqjwA0U638nEySLJu7rNojAM1YNf9O+c7fuVeuXNloxxViNsLUqVOTJH379m1wXe/evZMkS5YsyaJFixq8emaNfv36bfAcdXV1G7wWoLR+151Z7REAmrfLN/zvfQCbqn4XNI+fla+//nr69+/fKMdya9JGWPMWpI4dOza47p0P8V2yZEmTzgQAAAA0f66I2Qhrokrbtm0bXPfO7cuXL9+gY7/z1qP389Zbb+W5557LlltumR49eqSmxr9CqmvmzJlrr8567LHH0qtXrypPBND8+FkJsH5+VtLcrFy5Mq+//nqSZOedd2604/otfiO0avX2hUSrVq1qcN2KFf98LkC7du026Njru90p+eezZ6C56dWr1wb9fxhgU+ZnJcD6+VlJc9FYtyO9k1uTNsKaW47Wd7vRO7dvyPNhAAAAgI82IWYjdO/ePUkya9asBte9+uqrSZKePXumTZs2TT4XAAAA0LwJMRth++23T7L+11Kv2b7DDjs0+UwAAABA8yfEbIQ99tgjydsPkFq9evU61z366KNJkn333bfIXAAAAEDzJsRshH322ScdO3bM/Pnzc++9977vmpUrV+bOO+9Mkhx11FEFpwMAAACaKyFmI2y22WYZPnx4kuSCCy5437cnXXXVVZk1a1YGDRqUQYMGFZ4QAAAAaI6EmI30ne98J127ds2kSZPy+c9/PtOnT0/y9iurf/rTn+bcc89NbW1tLr/88ipPCgAAADQXlfr6+vpqD9FSjR8/Psccc0wWLVqUSqWSHj16ZP78+Vm2bFk222yz/OxnP8tJJ51U7TEBAACAZkKI+ZCef/75/PCHP8yECRPy+uuvp2fPnhk8eHDOPvvsfOpTn6r2eAAAAEAzIsQAAAAAFOIZMQAAAACFCDEAAAAAhQgxAAAAAIUIMQAAAACFCDEAAAAAhQgxAAAAAIUIMQAAAACFCDEAAAAAhQgxQKNZunRpfvCDH2TbbbfNZpttlh49euTJJ5+s9lgAAADNhhADNIqlS5dm8ODBGT16dF566aV06tQpixYtyoIFC6o9GgAALcxee+2VSqWSXXfdtdqjQKOrqfYAwEfDj3/84/zpT3/KVlttld/85jfZbbfdsmzZsqxYsaLaowEA0II8+OCD+eMf/1jtMaDJCDFAo7j99tuTJGeeeWZ22223JEmbNm3Spk2bao4FAEAL84Mf/KDaI0CTcmsS0CimTZuWJBk4cGCVJwEAoKX69a9/nT/84Q/p1KlTtUeBJiPEAI1izS1Im2++eZUnAQCgJVq+fHnOOuustG3bNmeddVa1x4EmI8QAAABQdZdccklefPHFjBw5MltvvXW1x4EmI8QAG23ixImpVCqpVCqZP39+kmTw4MFrPxs+fHh1BwRoBoYPH55KpZKRI0cmSa699trssMMOad26dT772c9WdTaA5mLKlCkZPXp0+vbtm+9973vVHgealIf1Ahutbdu2a/9rxbRp01JfX58tt9wybdu2TZJ07969muMBNDujR4/OD37wg3Tq1CkdO3as9jgAzcKqVaty0kknZdmyZbniiivSoUOHao8ETUqIATbaoEGDMnXq1CTJFltskfnz5+eWW27JgQceWNW5AJqj6dOn5/rrr8/PfvazfOUrX0mrVq3y8ssvV3ssgKobPXp0/vSnP+Woo47K5z//+WqPA03OrUkAAAXceeedOeuss3LqqaemVau3/wq2zTbbVHkqgOp67LHHMnr06HTt2jXXXXddtceBIoQYAIACampq8s1vfrPaYwA0GwsXLswJJ5yQlStX5uqrr85WW21V7ZGgCCEGAKCAT3/6037JAHiHU045JS+88EJOPfXUfPGLX6z2OFCMEAMAUEC/fv2qPQJAs/HDH/4wt99+e3baaaf8x3/8R7XHgaKEGACAAnr27FntEQCahQkTJuT73/9+Nt9884wbNy6bb755tUeCorw1CQCggEqlUu0RAJqFf//3f8+qVauyZMmS7LTTTg2ufeqpp9b+/Pz5z3+e4cOHF5gQmpYrYgAAAChm9erV1R4BqkqIAQAAoJj77rsvK1asaPDrhhtuSJLssssuaz87+eSTqzw5NA63JgEAAFBM69at17umVat/XjNQU+PXVj5aXBEDAAAAUIgQAwAAAFCIEAMAAABQSKW+vr6+2kMAAAAAbApcEQMAAABQiBADAAAAUIgQAwAAAFCIEAMAAABQiBADAAAAUIgQAwAAAFCIEAMAAABQiBADAAAAUIgQAwAAAFCIEAMAAABQiBADAAAAUIgQAwAAAFCIEAMAAABQiBADAAAAUIgQAwAAAFCIEAMAAABQiBADAAAAUIgQAwDQSHbddddUKpXceOON1R4FAGimhBgAAACAQoQYAAAAgEKEGAAAAIBChBgAAACAQoQYAAAAgEKEGAAAAIBChBgAgA30xhtv5LzzzstOO+2U9u3bp2vXrhk8eHDuvPPOBvfr379/KpVK7rzzzixevDhnnXVWevfunUqlkiuuuCJJctBBB6VSqeQrX/lKg8f629/+lkqlktra2rz22muN9J0BAKUIMQAAG+DRRx/NDjvskEsuuSSTJ09ObW1tamtrM3HixHzuc5/L6NGj13uMVatW5ZhjjsmPf/zjrFy5Mm3btl277YQTTkiS3HnnnVmxYsU6j/F//+//TZIcccQR2XLLLT/kdwUAlCbEAACsx9SpU3P44Ydnzpw5OeCAA/LnP/858+bNy2uvvZaXX345xx9/fM4///y89NJLDR7n1ltvzV//+tf84Q9/yOzZs7NgwYIce+yxSZJjjz02bdu2zdy5c3Pfffe97/719fW55ZZbkmS9V84AAM2TEAMAsB4jR47MggULsvfee+fee+/NrrvuunZb//79c/PNN2fYsGFZtGhRg8e59dZb84tf/CL77rtvkqS2tjZ9+/ZNknTq1ClHHXVUkmTcuHHvu/8jjzySqVOnpmfPnvnXf/3XRvjOAIDShBgAgAZMnz49v/71r5MkV111Vdq0afO+6y699NK0bt26wWMNHDgwBx988Dq3r+/2pJtvvjlJcuKJJ6ampmaD5gcAmhchBgCgAffff39Wr16dHXfcMbvttts612211VbZfvvtGzzW0KFDG9x++OGHp3v37u97e9LKlStz6623JklOOeWUDZweAGhuhBgAgAZMnjw5SRqMMGt06tSpwe39+vVrcHttbW2OO+64JO+9PWnChAmZPXt26urqstNOO613FgCgeRJiAAAaMHfu3CRJly5dPvSxevbsud41J554YpL33p70q1/9KomH9AJASyfEAAA0YM2zWN566631rl2+fHmD2yuVynqPMWjQoGy77bbvuj1p6dKlufPOO9OuXbscf/zxGzA1ANBcCTEAAA3YaqutkiRTpkxpcF19fX1eeeWVRjnnsGHDkvzz9qR77rknCxcuzDHHHJPOnTs3yjkAgOoQYgAAGrDnnnsmSR599NHMmjVrnesefPDBzJkzp1HO+T/fnuS2JAD46BBiAAAacPDBB6d79+5ZuXJlzjnnnPdds2TJkowcObLRzrnttttm0KBBmTt3bh544IGMHz8+/fv3z+DBgxvtHABAdQgxAAAN2GyzzTJq1KgkyS9/+csMHz48M2bMWLv9T3/6Uw444IAsXLgwn/zkJxvtvGuuirnqqquyePHiDB8+fIOeMQMANG9CDADAenzjG9/I6aefniS56aab8rGPfSxbbbVVtthiiwwaNCgzZszIbbfdlo4dOzbaOb/4xS+mtrY299xzTyqVSk4++eRGOzYAUD1CDADAelQqlVx99dW54447csghh6Rz586ZP39+evbsmbPPPjtPPvlkdtttt0Y9Z/fu3XP44Yenvr4+Bx10UPr379+oxwcAqqNSX19fX+0hAAAAADYFrogBAAAAKESIAQAAAChEiAEAAAAoRIgBAAAAKESIAQAAAChEiAEAAAAoRIgBAAAAKESIAQAAAChEiAEAAAAoRIgBAAAAKESIAQAAAChEiAEAAAAoRIgBAAAAKESIAQAAAChEiAEAAAAoRIgBAAAAKESIAQAAAChEiAEAAAAoRIgBAAAAKESIAQAAAChEiAEAAAAoRIgBAAAAKESIAQAAAChEiAEAAAAoRIgBAAAAKOT/A1kd1dXPOGmtAAAAAElFTkSuQmCC" /></p>

<h3 id="do-it-실습-빈도-막대-그래프-만들기208쪽">[Do it! 실습] 빈도 막대 그래프 만들기(208쪽)</h3>

<ul>
  <li>
    <p>빈도 막대 그래프 : 값의 빈도(개수)를 막대 길이로 표현한 그래프</p>
  </li>
  <li>
    <p>여러 집단의 빈도를 비교할 때 자주 사용</p>
  </li>
</ul>

<h4 id="집단별-빈도표-만들기">집단별 빈도표 만들기</h4>

<ul>
  <li>
    <p>빈도 막대 그래프에 사용될 데이터 : 집단별 빈도를 담은 데이터 프레임.</p>
  </li>
  <li>
    <p>df.agg()에 빈도를 구하는 함수 count()를 적용 -&gt; ‘구동 방식 별 빈도’ 담은 데이터 프레임</p>
  </li>
</ul>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="c1"># 집단별 빈도표 만들기
</span><span class="n">df_mpg</span> <span class="o">=</span> <span class="n">mpg</span><span class="p">.</span><span class="n">groupby</span><span class="p">(</span><span class="s">'drv'</span><span class="p">,</span> <span class="n">as_index</span> <span class="o">=</span> <span class="bp">False</span><span class="p">)</span> \
            <span class="p">.</span><span class="n">agg</span><span class="p">(</span><span class="n">n</span> <span class="o">=</span> <span class="p">(</span><span class="s">'drv'</span><span class="p">,</span> <span class="s">'count'</span><span class="p">))</span>
<span class="n">df_mpg</span>
</code></pre></div></div>

<div>
<style scoped="">
    .dataframe tbody tr th:only-of-type {
        vertical-align: middle;
    }

    .dataframe tbody tr th {
        vertical-align: top;
    }

    .dataframe thead th {
        text-align: right;
    }
</style>
<table border="1" class="dataframe">
  <thead>
    <tr style="text-align: right;">
      <th></th>
      <th>drv</th>
      <th>n</th>
    </tr>
  </thead>
  <tbody>
    <tr>
      <th>0</th>
      <td>4</td>
      <td>103</td>
    </tr>
    <tr>
      <th>1</th>
      <td>f</td>
      <td>106</td>
    </tr>
    <tr>
      <th>2</th>
      <td>r</td>
      <td>25</td>
    </tr>
  </tbody>
</table>
</div>

<h4 id="그래프-만들기-1">그래프 만들기</h4>

<ul>
  <li>sns.barplot()</li>
</ul>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="n">sns</span><span class="p">.</span><span class="n">barplot</span><span class="p">(</span><span class="n">data</span> <span class="o">=</span> <span class="n">df_mpg</span><span class="p">,</span> <span class="n">x</span> <span class="o">=</span> <span class="s">'drv'</span><span class="p">,</span> <span class="n">y</span> <span class="o">=</span> <span class="s">'n'</span><span class="p">);</span>
</code></pre></div></div>

<p><img 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" /></p>

<h4 id="snscountplot으로-빈도-막대-그래프-만들기">sns.countplot()으로 빈도 막대 그래프 만들기</h4>

<ul>
  <li>
    <p>df.groupby()와 df.agg() 이용하는 작업 생략하고,</p>
  </li>
  <li>
    <p>sns.countplot()로 곧바로 빈도 막대 그래프 만들 수 있다.</p>
  </li>
</ul>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="c1"># 빈도 막대 그래프 만들기
</span><span class="n">sns</span><span class="p">.</span><span class="n">countplot</span><span class="p">(</span><span class="n">data</span> <span class="o">=</span> <span class="n">mpg</span><span class="p">,</span> <span class="n">x</span> <span class="o">=</span> <span class="s">'drv'</span><span class="p">);</span>
</code></pre></div></div>

<p><img 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" /></p>

<h4 id="막대-정렬하기">막대 정렬하기</h4>

<ul>
  <li>order에 원하는 순서로 값을 입력해서 sns.countplot()으로 만든 그래프의 막대 정렬</li>
</ul>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="c1"># 4, f, r 순으로 막대 정렬
</span><span class="n">sns</span><span class="p">.</span><span class="n">countplot</span><span class="p">(</span><span class="n">data</span> <span class="o">=</span> <span class="n">mpg</span><span class="p">,</span> <span class="n">x</span> <span class="o">=</span> <span class="s">'drv'</span><span class="p">,</span> <span class="n">order</span> <span class="o">=</span> <span class="p">[</span><span class="s">'4'</span><span class="p">,</span> <span class="s">'f'</span><span class="p">,</span> <span class="s">'r'</span><span class="p">]);</span>
</code></pre></div></div>

<p><img 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" /></p>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="c1"># drv 빈도가 높은 순으로 막대 정렬할 때
## order에 mpg['drv'].value_counts().index 입력 -&gt; 빈도 내림차순 정렬
</span></code></pre></div></div>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="c1"># drv의 값을 빈도가 높은 값에서 낮은 값으로 내림차순 정렬
</span><span class="n">mpg</span><span class="p">[</span><span class="s">'drv'</span><span class="p">].</span><span class="n">value_counts</span><span class="p">().</span><span class="n">index</span>
</code></pre></div></div>

<pre>
Index(['f', '4', 'r'], dtype='object', name='drv')
</pre>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="c1"># drv 빈도를 내림차순으로 막대 정렬
</span><span class="n">sns</span><span class="p">.</span><span class="n">countplot</span><span class="p">(</span><span class="n">data</span> <span class="o">=</span> <span class="n">mpg</span><span class="p">,</span> <span class="n">x</span> <span class="o">=</span> <span class="s">'drv'</span><span class="p">,</span>
              <span class="n">order</span> <span class="o">=</span> <span class="n">mpg</span><span class="p">[</span><span class="s">'drv'</span><span class="p">].</span><span class="n">value_counts</span><span class="p">().</span><span class="n">index</span><span class="p">);</span>
</code></pre></div></div>

<p><img 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" /></p>

<h3 id="개인-실습-혼자서-해보기211쪽">[개인 실습] 혼자서 해보기(211쪽)</h3>

<ul>
  <li>mpg 데이터를 이용해 분석 문제를 해결해 보세요</li>
</ul>

<h4 id="q1-suv-차종의-cty-평균이-가장-높은-회사-다섯-곳을-그래프로-표현">Q1: ‘suv’ 차종의 cty 평균이 가장 높은 회사 다섯 곳을 그래프로 표현</h4>

<ul>
  <li>연비가 높은 순으로 정렬</li>
</ul>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="n">mpg</span><span class="p">.</span><span class="n">head</span><span class="p">(</span><span class="mi">3</span><span class="p">)</span>
</code></pre></div></div>

<div>
<style scoped="">
    .dataframe tbody tr th:only-of-type {
        vertical-align: middle;
    }

    .dataframe tbody tr th {
        vertical-align: top;
    }

    .dataframe thead th {
        text-align: right;
    }
</style>
<table border="1" class="dataframe">
  <thead>
    <tr style="text-align: right;">
      <th></th>
      <th>manufacturer</th>
      <th>model</th>
      <th>displ</th>
      <th>year</th>
      <th>cyl</th>
      <th>trans</th>
      <th>drv</th>
      <th>cty</th>
      <th>hwy</th>
      <th>fl</th>
      <th>category</th>
    </tr>
  </thead>
  <tbody>
    <tr>
      <th>0</th>
      <td>audi</td>
      <td>a4</td>
      <td>1.8</td>
      <td>1999</td>
      <td>4</td>
      <td>auto(l5)</td>
      <td>f</td>
      <td>18</td>
      <td>29</td>
      <td>p</td>
      <td>compact</td>
    </tr>
    <tr>
      <th>1</th>
      <td>audi</td>
      <td>a4</td>
      <td>1.8</td>
      <td>1999</td>
      <td>4</td>
      <td>manual(m5)</td>
      <td>f</td>
      <td>21</td>
      <td>29</td>
      <td>p</td>
      <td>compact</td>
    </tr>
    <tr>
      <th>2</th>
      <td>audi</td>
      <td>a4</td>
      <td>2.0</td>
      <td>2008</td>
      <td>4</td>
      <td>manual(m6)</td>
      <td>f</td>
      <td>20</td>
      <td>31</td>
      <td>p</td>
      <td>compact</td>
    </tr>
  </tbody>
</table>
</div>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="n">m_cty</span> <span class="o">=</span> <span class="n">mpg</span><span class="p">.</span><span class="n">query</span><span class="p">(</span><span class="s">'category == "suv"'</span><span class="p">)</span> \
           <span class="p">.</span><span class="n">groupby</span><span class="p">(</span><span class="s">'manufacturer'</span><span class="p">,</span> <span class="n">as_index</span> <span class="o">=</span> <span class="bp">False</span><span class="p">)</span> \
           <span class="p">.</span><span class="n">agg</span><span class="p">(</span><span class="n">mean_cty</span> <span class="o">=</span> <span class="p">(</span><span class="s">'cty'</span><span class="p">,</span> <span class="s">'mean'</span><span class="p">))</span> \
           <span class="p">.</span><span class="n">sort_values</span><span class="p">(</span><span class="n">by</span> <span class="o">=</span> <span class="s">'mean_cty'</span><span class="p">,</span> <span class="n">ascending</span> <span class="o">=</span> <span class="bp">False</span><span class="p">)</span> \
           <span class="p">.</span><span class="n">head</span><span class="p">()</span>
<span class="n">m_cty</span>
</code></pre></div></div>

<div>
<style scoped="">
    .dataframe tbody tr th:only-of-type {
        vertical-align: middle;
    }

    .dataframe tbody tr th {
        vertical-align: top;
    }

    .dataframe thead th {
        text-align: right;
    }
</style>
<table border="1" class="dataframe">
  <thead>
    <tr style="text-align: right;">
      <th></th>
      <th>manufacturer</th>
      <th>mean_cty</th>
    </tr>
  </thead>
  <tbody>
    <tr>
      <th>8</th>
      <td>subaru</td>
      <td>18.833333</td>
    </tr>
    <tr>
      <th>9</th>
      <td>toyota</td>
      <td>14.375000</td>
    </tr>
    <tr>
      <th>7</th>
      <td>nissan</td>
      <td>13.750000</td>
    </tr>
    <tr>
      <th>3</th>
      <td>jeep</td>
      <td>13.500000</td>
    </tr>
    <tr>
      <th>6</th>
      <td>mercury</td>
      <td>13.250000</td>
    </tr>
  </tbody>
</table>
</div>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="c1"># 막대그래프
</span><span class="n">sns</span><span class="p">.</span><span class="n">barplot</span><span class="p">(</span><span class="n">data</span> <span class="o">=</span> <span class="n">m_cty</span><span class="p">,</span> <span class="n">x</span> <span class="o">=</span> <span class="s">'manufacturer'</span><span class="p">,</span> <span class="n">y</span> <span class="o">=</span> <span class="s">'mean_cty'</span><span class="p">)</span>
</code></pre></div></div>

<pre>
&lt;Axes: xlabel='manufacturer', ylabel='mean_cty'&gt;
</pre>
<p><img 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" /></p>

<h4 id="q2-자동차-중에-어떤-category자동차-종류가-많은가">Q2: 자동차 중에 어떤 category(자동차 종류)가 많은가?</h4>

<ul>
  <li>막대그래프 이용해 자동차 종류별 빈도 표현하라 (빈도 높은 것부터 정렬)</li>
</ul>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="n">df</span> <span class="o">=</span> <span class="n">mpg</span><span class="p">.</span><span class="n">groupby</span><span class="p">(</span><span class="s">'category'</span><span class="p">,</span> <span class="n">as_index</span> <span class="o">=</span> <span class="bp">False</span><span class="p">)</span> \
        <span class="p">.</span><span class="n">agg</span><span class="p">(</span><span class="n">freq_cgy</span> <span class="o">=</span> <span class="p">(</span><span class="s">'category'</span><span class="p">,</span> <span class="s">'count'</span><span class="p">))</span> \
        <span class="p">.</span><span class="n">sort_values</span><span class="p">(</span><span class="n">by</span> <span class="o">=</span> <span class="s">'freq_cgy'</span><span class="p">,</span> <span class="n">ascending</span> <span class="o">=</span> <span class="bp">False</span><span class="p">)</span>
<span class="n">df</span>
</code></pre></div></div>

<div>
<style scoped="">
    .dataframe tbody tr th:only-of-type {
        vertical-align: middle;
    }

    .dataframe tbody tr th {
        vertical-align: top;
    }

    .dataframe thead th {
        text-align: right;
    }
</style>
<table border="1" class="dataframe">
  <thead>
    <tr style="text-align: right;">
      <th></th>
      <th>category</th>
      <th>freq_cgy</th>
    </tr>
  </thead>
  <tbody>
    <tr>
      <th>6</th>
      <td>suv</td>
      <td>62</td>
    </tr>
    <tr>
      <th>1</th>
      <td>compact</td>
      <td>47</td>
    </tr>
    <tr>
      <th>2</th>
      <td>midsize</td>
      <td>41</td>
    </tr>
    <tr>
      <th>5</th>
      <td>subcompact</td>
      <td>35</td>
    </tr>
    <tr>
      <th>4</th>
      <td>pickup</td>
      <td>33</td>
    </tr>
    <tr>
      <th>3</th>
      <td>minivan</td>
      <td>11</td>
    </tr>
    <tr>
      <th>0</th>
      <td>2seater</td>
      <td>5</td>
    </tr>
  </tbody>
</table>
</div>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="n">sns</span><span class="p">.</span><span class="n">barplot</span><span class="p">(</span><span class="n">data</span> <span class="o">=</span> <span class="n">df</span><span class="p">,</span> <span class="n">x</span> <span class="o">=</span> <span class="s">'category'</span><span class="p">,</span> <span class="n">y</span> <span class="o">=</span> <span class="s">'freq_cgy'</span><span class="p">)</span>
</code></pre></div></div>

<pre>
&lt;Axes: xlabel='category', ylabel='freq_cgy'&gt;
</pre>
<p><img 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/></p>

<h2 id="08-4-선-그래프---시간에-따라-달라지는-데이터-표현하기212-217쪽">08-4. 선 그래프 - 시간에 따라 달라지는 데이터 표현하기(212-217쪽)</h2>

<ul>
  <li>
    <p>선 그래프 : 데이터를 선으로 표현한 그래프. 시간에 따라 달라지는 데이터를 표현할 때 자주 사용.</p>

    <ul>
      <li>
        <p>예) 환율, 주가지수 등 경제지표가 시간에 따라 변하는 양상</p>
      </li>
      <li>
        <p>시계열 데이터 : 일별 환율처럼, 일정 시간 간격을 두고 나열된 데이터</p>
      </li>
      <li>
        <p>시계열 그래프 : 시계열 데이터를 선으로 표현한 그래프</p>
      </li>
    </ul>
  </li>
</ul>

<h3 id="do-it-실습-시계열-그래프-만들기212쪽">[Do it! 실습] 시계열 그래프 만들기(212쪽)</h3>

<ul>
  <li>
    <p>economics 데이터 : 미국의 여러 경제 지표를 월별로 나타낸 데이터</p>
  </li>
  <li>
    <p>economics 데이터 이용해서 시간에 따라 실업자 수가 변하는 시계열 그래프 작성</p>
  </li>
  <li>
    <p>economics 데이터 출처 : bit.ly/easypy_85</p>
  </li>
</ul>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="c1"># economics 데이터 불러오기
</span><span class="kn">import</span> <span class="nn">pandas</span> <span class="k">as</span> <span class="n">pd</span>

<span class="n">economics</span> <span class="o">=</span> <span class="n">pd</span><span class="p">.</span><span class="n">read_csv</span><span class="p">(</span><span class="s">'economics.csv'</span><span class="p">)</span>
<span class="k">print</span><span class="p">(</span><span class="n">economics</span><span class="p">.</span><span class="n">shape</span><span class="p">)</span>
<span class="n">economics</span><span class="p">.</span><span class="n">head</span><span class="p">()</span>
</code></pre></div></div>

<pre>
(574, 6)
</pre>
<div>
<style scoped="">
    .dataframe tbody tr th:only-of-type {
        vertical-align: middle;
    }

    .dataframe tbody tr th {
        vertical-align: top;
    }

    .dataframe thead th {
        text-align: right;
    }
</style>
<table border="1" class="dataframe">
  <thead>
    <tr style="text-align: right;">
      <th></th>
      <th>date</th>
      <th>pce</th>
      <th>pop</th>
      <th>psavert</th>
      <th>uempmed</th>
      <th>unemploy</th>
    </tr>
  </thead>
  <tbody>
    <tr>
      <th>0</th>
      <td>1967-07-01</td>
      <td>506.7</td>
      <td>198712.0</td>
      <td>12.6</td>
      <td>4.5</td>
      <td>2944</td>
    </tr>
    <tr>
      <th>1</th>
      <td>1967-08-01</td>
      <td>509.8</td>
      <td>198911.0</td>
      <td>12.6</td>
      <td>4.7</td>
      <td>2945</td>
    </tr>
    <tr>
      <th>2</th>
      <td>1967-09-01</td>
      <td>515.6</td>
      <td>199113.0</td>
      <td>11.9</td>
      <td>4.6</td>
      <td>2958</td>
    </tr>
    <tr>
      <th>3</th>
      <td>1967-10-01</td>
      <td>512.2</td>
      <td>199311.0</td>
      <td>12.9</td>
      <td>4.9</td>
      <td>3143</td>
    </tr>
    <tr>
      <th>4</th>
      <td>1967-11-01</td>
      <td>517.4</td>
      <td>199498.0</td>
      <td>12.8</td>
      <td>4.7</td>
      <td>3066</td>
    </tr>
  </tbody>
</table>
</div>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="c1"># sns.lineplot() 이용하여 x축에는 시간을 나타낸 data, y축에는 실업자 수 나타낸 unemploy를 지정
</span><span class="kn">import</span> <span class="nn">seaborn</span> <span class="k">as</span> <span class="n">sns</span>
<span class="n">sns</span><span class="p">.</span><span class="n">lineplot</span><span class="p">(</span><span class="n">data</span> <span class="o">=</span> <span class="n">economics</span><span class="p">,</span> <span class="n">x</span> <span class="o">=</span> <span class="s">'date'</span><span class="p">,</span> <span class="n">y</span> <span class="o">=</span> <span class="s">'unemploy'</span><span class="p">);</span>
</code></pre></div></div>

<p><img 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/></p>

<h4 id="x축에-연도-표시하기">x축에 연도 표시하기</h4>

<ul>
  <li>
    <p>먼저 변수 타입을 날짜 시간 타입(datetime64)으로 변경해야 함</p>
  </li>
  <li>
    <p>현재 상태 : date가 문자(object) 타입으로 되어 있다</p>
  </li>
</ul>

<h5 id="날짜-시간-타입-변수-만들기">날짜 시간 타입 변수 만들기</h5>

<ul>
  <li>pd.to_datetime() 이용하면 변수 타입을 날짜 시간 타입으로 변경 가능</li>
</ul>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="c1"># 날짜 시간 타입 변수 만들기
</span><span class="n">economics</span><span class="p">[</span><span class="s">'date2'</span><span class="p">]</span> <span class="o">=</span> <span class="n">pd</span><span class="p">.</span><span class="n">to_datetime</span><span class="p">(</span><span class="n">economics</span><span class="p">[</span><span class="s">'date'</span><span class="p">])</span>

<span class="c1"># 변수 타입 확인
</span><span class="n">economics</span><span class="p">.</span><span class="n">info</span><span class="p">()</span>
</code></pre></div></div>

<pre>
&lt;class 'pandas.core.frame.DataFrame'&gt;
RangeIndex: 574 entries, 0 to 573
Data columns (total 7 columns):
 #   Column    Non-Null Count  Dtype         
---  ------    --------------  -----         
 0   date      574 non-null    object        
 1   pce       574 non-null    float64       
 2   pop       574 non-null    float64       
 3   psavert   574 non-null    float64       
 4   uempmed   574 non-null    float64       
 5   unemploy  574 non-null    int64         
 6   date2     574 non-null    datetime64[ns]
dtypes: datetime64[ns](1), float64(4), int64(1), object(1)
memory usage: 31.5+ KB
</pre>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="c1"># 서로 다른 두 타입의 날짜 비교 : 값이 달라지진 않음
</span><span class="n">economics</span><span class="p">[[</span><span class="s">'date'</span><span class="p">,</span> <span class="s">'date2'</span><span class="p">]]</span>
</code></pre></div></div>

<div>
<style scoped="">
    .dataframe tbody tr th:only-of-type {
        vertical-align: middle;
    }

    .dataframe tbody tr th {
        vertical-align: top;
    }

    .dataframe thead th {
        text-align: right;
    }
</style>
<table border="1" class="dataframe">
  <thead>
    <tr style="text-align: right;">
      <th></th>
      <th>date</th>
      <th>date2</th>
    </tr>
  </thead>
  <tbody>
    <tr>
      <th>0</th>
      <td>1967-07-01</td>
      <td>1967-07-01</td>
    </tr>
    <tr>
      <th>1</th>
      <td>1967-08-01</td>
      <td>1967-08-01</td>
    </tr>
    <tr>
      <th>2</th>
      <td>1967-09-01</td>
      <td>1967-09-01</td>
    </tr>
    <tr>
      <th>3</th>
      <td>1967-10-01</td>
      <td>1967-10-01</td>
    </tr>
    <tr>
      <th>4</th>
      <td>1967-11-01</td>
      <td>1967-11-01</td>
    </tr>
    <tr>
      <th>...</th>
      <td>...</td>
      <td>...</td>
    </tr>
    <tr>
      <th>569</th>
      <td>2014-12-01</td>
      <td>2014-12-01</td>
    </tr>
    <tr>
      <th>570</th>
      <td>2015-01-01</td>
      <td>2015-01-01</td>
    </tr>
    <tr>
      <th>571</th>
      <td>2015-02-01</td>
      <td>2015-02-01</td>
    </tr>
    <tr>
      <th>572</th>
      <td>2015-03-01</td>
      <td>2015-03-01</td>
    </tr>
    <tr>
      <th>573</th>
      <td>2015-04-01</td>
      <td>2015-04-01</td>
    </tr>
  </tbody>
</table>
<p>574 rows × 2 columns</p>
</div>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="c1"># 변수가 날짜 시간 타입으로 되어 있으면 df.dt를 이용해 연, 월, 일을 추출할 수 있다
</span></code></pre></div></div>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="c1"># 연 추출
</span><span class="n">economics</span><span class="p">[</span><span class="s">'date2'</span><span class="p">].</span><span class="n">dt</span><span class="p">.</span><span class="n">year</span>
</code></pre></div></div>

<pre>
0      1967
1      1967
2      1967
3      1967
4      1967
       ... 
569    2014
570    2015
571    2015
572    2015
573    2015
Name: date2, Length: 574, dtype: int32
</pre>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="c1"># 월 추출
</span><span class="n">economics</span><span class="p">[</span><span class="s">'date2'</span><span class="p">].</span><span class="n">dt</span><span class="p">.</span><span class="n">month</span>
</code></pre></div></div>

<pre>
0       7
1       8
2       9
3      10
4      11
       ..
569    12
570     1
571     2
572     3
573     4
Name: date2, Length: 574, dtype: int32
</pre>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="c1"># 일 추출
</span><span class="n">economics</span><span class="p">[</span><span class="s">'date2'</span><span class="p">].</span><span class="n">dt</span><span class="p">.</span><span class="n">day</span>
</code></pre></div></div>

<pre>
0      1
1      1
2      1
3      1
4      1
      ..
569    1
570    1
571    1
572    1
573    1
Name: date2, Length: 574, dtype: int32
</pre>
<h4 id="연도-변수-만들기">연도 변수 만들기</h4>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="c1"># 연도 변수 추가
</span><span class="n">economics</span><span class="p">[</span><span class="s">'year'</span><span class="p">]</span> <span class="o">=</span> <span class="n">economics</span><span class="p">[</span><span class="s">'date2'</span><span class="p">].</span><span class="n">dt</span><span class="p">.</span><span class="n">year</span>
<span class="n">economics</span><span class="p">.</span><span class="n">head</span><span class="p">()</span>
</code></pre></div></div>

<div>
<style scoped="">
    .dataframe tbody tr th:only-of-type {
        vertical-align: middle;
    }

    .dataframe tbody tr th {
        vertical-align: top;
    }

    .dataframe thead th {
        text-align: right;
    }
</style>
<table border="1" class="dataframe">
  <thead>
    <tr style="text-align: right;">
      <th></th>
      <th>date</th>
      <th>pce</th>
      <th>pop</th>
      <th>psavert</th>
      <th>uempmed</th>
      <th>unemploy</th>
      <th>date2</th>
      <th>year</th>
    </tr>
  </thead>
  <tbody>
    <tr>
      <th>0</th>
      <td>1967-07-01</td>
      <td>506.7</td>
      <td>198712.0</td>
      <td>12.6</td>
      <td>4.5</td>
      <td>2944</td>
      <td>1967-07-01</td>
      <td>1967</td>
    </tr>
    <tr>
      <th>1</th>
      <td>1967-08-01</td>
      <td>509.8</td>
      <td>198911.0</td>
      <td>12.6</td>
      <td>4.7</td>
      <td>2945</td>
      <td>1967-08-01</td>
      <td>1967</td>
    </tr>
    <tr>
      <th>2</th>
      <td>1967-09-01</td>
      <td>515.6</td>
      <td>199113.0</td>
      <td>11.9</td>
      <td>4.6</td>
      <td>2958</td>
      <td>1967-09-01</td>
      <td>1967</td>
    </tr>
    <tr>
      <th>3</th>
      <td>1967-10-01</td>
      <td>512.2</td>
      <td>199311.0</td>
      <td>12.9</td>
      <td>4.9</td>
      <td>3143</td>
      <td>1967-10-01</td>
      <td>1967</td>
    </tr>
    <tr>
      <th>4</th>
      <td>1967-11-01</td>
      <td>517.4</td>
      <td>199498.0</td>
      <td>12.8</td>
      <td>4.7</td>
      <td>3066</td>
      <td>1967-11-01</td>
      <td>1967</td>
    </tr>
  </tbody>
</table>
</div>

<h4 id="x축에-연도-표시하기-1">x축에 연도 표시하기</h4>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="c1"># x축에 연도 표시
</span><span class="n">sns</span><span class="p">.</span><span class="n">lineplot</span><span class="p">(</span><span class="n">data</span> <span class="o">=</span> <span class="n">economics</span><span class="p">,</span> <span class="n">x</span> <span class="o">=</span> <span class="s">'year'</span><span class="p">,</span> <span class="n">y</span> <span class="o">=</span> <span class="s">'unemploy'</span><span class="p">);</span>
</code></pre></div></div>

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/></p>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="c1"># 신뢰구간을 표시하지 않으려면 ci = None를 입력
</span><span class="n">sns</span><span class="p">.</span><span class="n">lineplot</span><span class="p">(</span><span class="n">data</span> <span class="o">=</span> <span class="n">economics</span><span class="p">,</span> <span class="n">x</span> <span class="o">=</span> <span class="s">'year'</span><span class="p">,</span> <span class="n">y</span> <span class="o">=</span> <span class="s">'unemploy'</span><span class="p">,</span> <span class="n">ci</span> <span class="o">=</span> <span class="bp">None</span><span class="p">);</span>
</code></pre></div></div>

<pre>
C:\Users\Public\Documents\ESTsoft\CreatorTemp\ipykernel_564812\2298223364.py:2: FutureWarning: 

The `ci` parameter is deprecated. Use `errorbar=None` for the same effect.

  sns.lineplot(data = economics, x = 'year', y = 'unemploy', ci = None);
</pre>
<p><img 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/></p>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="n">sns</span><span class="p">.</span><span class="n">lineplot</span><span class="p">(</span><span class="n">data</span> <span class="o">=</span> <span class="n">economics</span><span class="p">,</span> <span class="n">x</span> <span class="o">=</span> <span class="s">'year'</span><span class="p">,</span> <span class="n">y</span> <span class="o">=</span> <span class="s">'unemploy'</span><span class="p">,</span> <span class="n">errorbar</span> <span class="o">=</span> <span class="bp">None</span><span class="p">);</span>
</code></pre></div></div>

<p><img 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/></p>

<h3 id="개인-실습-혼자서-해보기217쪽">[개인 실습] 혼자서 해보기(217쪽)</h3>

<ul>
  <li>economics.csv 데이터를 이용해 분석 문제를 해결해 보세요</li>
</ul>

<h4 id="q1-psvert개인-저축률의-연도별-변화">Q1: psvert(개인 저축률)의 연도별 변화</h4>

<ul>
  <li>psvert가 시간에 따라 어떻게 변화했나. 연도별 개인 저출률 변화를 나타내는 시계열 그래프를 그려라</li>
</ul>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="c1"># 데이터 첫 부분 3행 파악
</span><span class="n">economics</span><span class="p">.</span><span class="n">head</span><span class="p">(</span><span class="mi">3</span><span class="p">)</span>
</code></pre></div></div>

<div>
<style scoped="">
    .dataframe tbody tr th:only-of-type {
        vertical-align: middle;
    }

    .dataframe tbody tr th {
        vertical-align: top;
    }

    .dataframe thead th {
        text-align: right;
    }
</style>
<table border="1" class="dataframe">
  <thead>
    <tr style="text-align: right;">
      <th></th>
      <th>date</th>
      <th>pce</th>
      <th>pop</th>
      <th>psavert</th>
      <th>uempmed</th>
      <th>unemploy</th>
      <th>date2</th>
      <th>year</th>
    </tr>
  </thead>
  <tbody>
    <tr>
      <th>0</th>
      <td>1967-07-01</td>
      <td>506.7</td>
      <td>198712.0</td>
      <td>12.6</td>
      <td>4.5</td>
      <td>2944</td>
      <td>1967-07-01</td>
      <td>1967</td>
    </tr>
    <tr>
      <th>1</th>
      <td>1967-08-01</td>
      <td>509.8</td>
      <td>198911.0</td>
      <td>12.6</td>
      <td>4.7</td>
      <td>2945</td>
      <td>1967-08-01</td>
      <td>1967</td>
    </tr>
    <tr>
      <th>2</th>
      <td>1967-09-01</td>
      <td>515.6</td>
      <td>199113.0</td>
      <td>11.9</td>
      <td>4.6</td>
      <td>2958</td>
      <td>1967-09-01</td>
      <td>1967</td>
    </tr>
  </tbody>
</table>
</div>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="c1"># 선 그래프 그리기
</span><span class="n">sns</span><span class="p">.</span><span class="n">lineplot</span><span class="p">(</span><span class="n">data</span> <span class="o">=</span> <span class="n">economics</span><span class="p">,</span> <span class="n">x</span> <span class="o">=</span> <span class="s">'year'</span><span class="p">,</span> <span class="n">y</span> <span class="o">=</span> <span class="s">'psavert'</span><span class="p">,</span> <span class="n">errorbar</span> <span class="o">=</span> <span class="bp">None</span><span class="p">);</span>
</code></pre></div></div>

<p><img 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/></p>

<h4 id="q2-psavert의-2014년-월별-변화-그래프">Q2: psavert의 2014년 월별 변화 그래프</h4>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="c1"># 변수 타입 확인
</span><span class="n">economics</span><span class="p">.</span><span class="n">info</span><span class="p">()</span>
</code></pre></div></div>

<pre>
&lt;class 'pandas.core.frame.DataFrame'&gt;
RangeIndex: 574 entries, 0 to 573
Data columns (total 8 columns):
 #   Column    Non-Null Count  Dtype         
---  ------    --------------  -----         
 0   date      574 non-null    object        
 1   pce       574 non-null    float64       
 2   pop       574 non-null    float64       
 3   psavert   574 non-null    float64       
 4   uempmed   574 non-null    float64       
 5   unemploy  574 non-null    int64         
 6   date2     574 non-null    datetime64[ns]
 7   year      574 non-null    int32         
dtypes: datetime64[ns](1), float64(4), int32(1), int64(1), object(1)
memory usage: 33.8+ KB
</pre>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="c1"># 월 정보를 산출하여 파생변수 df_2014에 저장하라
</span><span class="n">df_2014</span> <span class="o">=</span> <span class="n">economics</span><span class="p">.</span><span class="n">assign</span><span class="p">(</span><span class="n">month</span> <span class="o">=</span> <span class="k">lambda</span> <span class="n">x</span><span class="p">:</span> <span class="n">x</span><span class="p">[</span><span class="s">'date2'</span><span class="p">].</span><span class="n">dt</span><span class="p">.</span><span class="n">month</span><span class="p">)</span> \
                   <span class="p">.</span><span class="n">query</span><span class="p">(</span><span class="s">'year == 2014'</span><span class="p">)</span>
<span class="n">df_2014</span>
</code></pre></div></div>

<div>
<style scoped="">
    .dataframe tbody tr th:only-of-type {
        vertical-align: middle;
    }

    .dataframe tbody tr th {
        vertical-align: top;
    }

    .dataframe thead th {
        text-align: right;
    }
</style>
<table border="1" class="dataframe">
  <thead>
    <tr style="text-align: right;">
      <th></th>
      <th>date</th>
      <th>pce</th>
      <th>pop</th>
      <th>psavert</th>
      <th>uempmed</th>
      <th>unemploy</th>
      <th>date2</th>
      <th>year</th>
      <th>month</th>
    </tr>
  </thead>
  <tbody>
    <tr>
      <th>558</th>
      <td>2014-01-01</td>
      <td>11512.5</td>
      <td>317593.923</td>
      <td>7.1</td>
      <td>15.4</td>
      <td>10202</td>
      <td>2014-01-01</td>
      <td>2014</td>
      <td>1</td>
    </tr>
    <tr>
      <th>559</th>
      <td>2014-02-01</td>
      <td>11566.2</td>
      <td>317753.883</td>
      <td>7.3</td>
      <td>15.9</td>
      <td>10349</td>
      <td>2014-02-01</td>
      <td>2014</td>
      <td>2</td>
    </tr>
    <tr>
      <th>560</th>
      <td>2014-03-01</td>
      <td>11643.0</td>
      <td>317917.203</td>
      <td>7.4</td>
      <td>15.8</td>
      <td>10380</td>
      <td>2014-03-01</td>
      <td>2014</td>
      <td>3</td>
    </tr>
    <tr>
      <th>561</th>
      <td>2014-04-01</td>
      <td>11702.6</td>
      <td>318089.218</td>
      <td>7.4</td>
      <td>15.7</td>
      <td>9702</td>
      <td>2014-04-01</td>
      <td>2014</td>
      <td>4</td>
    </tr>
    <tr>
      <th>562</th>
      <td>2014-05-01</td>
      <td>11748.4</td>
      <td>318269.505</td>
      <td>7.4</td>
      <td>14.6</td>
      <td>9859</td>
      <td>2014-05-01</td>
      <td>2014</td>
      <td>5</td>
    </tr>
    <tr>
      <th>563</th>
      <td>2014-06-01</td>
      <td>11817.0</td>
      <td>318464.152</td>
      <td>7.4</td>
      <td>13.8</td>
      <td>9460</td>
      <td>2014-06-01</td>
      <td>2014</td>
      <td>6</td>
    </tr>
    <tr>
      <th>564</th>
      <td>2014-07-01</td>
      <td>11860.5</td>
      <td>318662.368</td>
      <td>7.5</td>
      <td>13.1</td>
      <td>9608</td>
      <td>2014-07-01</td>
      <td>2014</td>
      <td>7</td>
    </tr>
    <tr>
      <th>565</th>
      <td>2014-08-01</td>
      <td>11944.3</td>
      <td>318893.786</td>
      <td>7.2</td>
      <td>12.9</td>
      <td>9599</td>
      <td>2014-08-01</td>
      <td>2014</td>
      <td>8</td>
    </tr>
    <tr>
      <th>566</th>
      <td>2014-09-01</td>
      <td>11957.4</td>
      <td>319125.296</td>
      <td>7.4</td>
      <td>13.4</td>
      <td>9262</td>
      <td>2014-09-01</td>
      <td>2014</td>
      <td>9</td>
    </tr>
    <tr>
      <th>567</th>
      <td>2014-10-01</td>
      <td>12023.0</td>
      <td>319353.734</td>
      <td>7.2</td>
      <td>13.6</td>
      <td>8990</td>
      <td>2014-10-01</td>
      <td>2014</td>
      <td>10</td>
    </tr>
    <tr>
      <th>568</th>
      <td>2014-11-01</td>
      <td>12051.4</td>
      <td>319564.209</td>
      <td>7.3</td>
      <td>13.0</td>
      <td>9090</td>
      <td>2014-11-01</td>
      <td>2014</td>
      <td>11</td>
    </tr>
    <tr>
      <th>569</th>
      <td>2014-12-01</td>
      <td>12062.0</td>
      <td>319746.157</td>
      <td>7.6</td>
      <td>12.9</td>
      <td>8717</td>
      <td>2014-12-01</td>
      <td>2014</td>
      <td>12</td>
    </tr>
  </tbody>
</table>
</div>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="c1"># 2014년 월별 변화 그래프를 그려라
</span><span class="n">sns</span><span class="p">.</span><span class="n">lineplot</span><span class="p">(</span><span class="n">data</span> <span class="o">=</span> <span class="n">df_2014</span><span class="p">,</span> <span class="n">x</span> <span class="o">=</span> <span class="s">'month'</span><span class="p">,</span> <span class="n">y</span> <span class="o">=</span> <span class="s">'psavert'</span><span class="p">,</span> <span class="n">errorbar</span> <span class="o">=</span> <span class="bp">None</span><span class="p">);</span>
</code></pre></div></div>

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/></p>

<h2 id="08-5-상자-그림---집단-간-분포-차이-표현하기218-220쪽">08-5. 상자 그림 - 집단 간 분포 차이 표현하기(218-220쪽)</h2>

<ul>
  <li>
    <p>상자 그림(box plot): 데이터의 분포 또는 퍼져 있는 형태를 직사각형 상자 모양으로 표현한 그래프.</p>
  </li>
  <li>
    <p>평균값을 볼 때보다 데이터의 특징을 더 자세히 이해할 수 있다.</p>
  </li>
</ul>

<h3 id="do-it-실습-상자-그림-만들기218쪽">[Do it! 실습] 상자 그림 만들기(218쪽)</h3>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="c1"># mpg로 구동 방식별 고속도로 연비를 상자 그림으로 표현: 값 "자체" &gt; 값의 개수
</span><span class="n">mpg</span> <span class="o">=</span> <span class="n">pd</span><span class="p">.</span> <span class="n">read_csv</span><span class="p">(</span><span class="s">'mpg.csv'</span><span class="p">)</span>
<span class="n">sns</span><span class="p">.</span><span class="n">boxplot</span><span class="p">(</span><span class="n">data</span> <span class="o">=</span> <span class="n">mpg</span><span class="p">,</span> <span class="n">x</span> <span class="o">=</span> <span class="s">'drv'</span><span class="p">,</span> <span class="n">y</span> <span class="o">=</span> <span class="s">'hwy'</span><span class="p">);</span>
</code></pre></div></div>

<p><img 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" /></p>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="c1"># 상자 그림 이해하기
</span></code></pre></div></div>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="c1"># f 방식 자동차의 hwy 연비"값" 분포도
</span><span class="n">mpg</span><span class="p">.</span><span class="n">query</span><span class="p">(</span><span class="s">'drv == "f"'</span><span class="p">)</span> \
   <span class="p">.</span><span class="n">groupby</span><span class="p">(</span><span class="s">'hwy'</span><span class="p">)</span> \
   <span class="p">.</span><span class="n">agg</span><span class="p">(</span><span class="n">n</span> <span class="o">=</span> <span class="p">(</span><span class="s">'hwy'</span><span class="p">,</span> <span class="s">'count'</span><span class="p">))</span> \
   <span class="p">.</span><span class="n">sort_index</span><span class="p">(</span><span class="n">ascending</span> <span class="o">=</span> <span class="bp">False</span><span class="p">)</span>
</code></pre></div></div>

<div>
<style scoped="">
    .dataframe tbody tr th:only-of-type {
        vertical-align: middle;
    }

    .dataframe tbody tr th {
        vertical-align: top;
    }

    .dataframe thead th {
        text-align: right;
    }
</style>
<table border="1" class="dataframe">
  <thead>
    <tr style="text-align: right;">
      <th></th>
      <th>n</th>
    </tr>
    <tr>
      <th>hwy</th>
      <th></th>
    </tr>
  </thead>
  <tbody>
    <tr>
      <th>44</th>
      <td>2</td>
    </tr>
    <tr>
      <th>41</th>
      <td>1</td>
    </tr>
    <tr>
      <th>37</th>
      <td>1</td>
    </tr>
    <tr>
      <th>36</th>
      <td>2</td>
    </tr>
    <tr>
      <th>35</th>
      <td>2</td>
    </tr>
    <tr>
      <th>34</th>
      <td>1</td>
    </tr>
    <tr>
      <th>33</th>
      <td>2</td>
    </tr>
    <tr>
      <th>32</th>
      <td>4</td>
    </tr>
    <tr>
      <th>31</th>
      <td>7</td>
    </tr>
    <tr>
      <th>30</th>
      <td>4</td>
    </tr>
    <tr>
      <th>29</th>
      <td>22</td>
    </tr>
    <tr>
      <th>28</th>
      <td>6</td>
    </tr>
    <tr>
      <th>27</th>
      <td>10</td>
    </tr>
    <tr>
      <th>26</th>
      <td>22</td>
    </tr>
    <tr>
      <th>25</th>
      <td>3</td>
    </tr>
    <tr>
      <th>24</th>
      <td>9</td>
    </tr>
    <tr>
      <th>23</th>
      <td>3</td>
    </tr>
    <tr>
      <th>22</th>
      <td>3</td>
    </tr>
    <tr>
      <th>21</th>
      <td>1</td>
    </tr>
    <tr>
      <th>17</th>
      <td>1</td>
    </tr>
  </tbody>
</table>
</div>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="c1"># 정상 범위 벗어난 값
</span>
<span class="n">mpg_1</span> <span class="o">=</span> <span class="n">mpg</span><span class="p">[[</span><span class="s">'drv'</span><span class="p">,</span> <span class="s">'hwy'</span><span class="p">]]</span> \
        <span class="p">.</span><span class="n">query</span><span class="p">(</span><span class="s">'drv == "f"'</span><span class="p">)</span>
<span class="n">pct25</span> <span class="o">=</span> <span class="n">mpg_1</span><span class="p">[</span><span class="s">'hwy'</span><span class="p">].</span><span class="n">quantile</span><span class="p">(.</span><span class="mi">25</span><span class="p">)</span>
<span class="n">pct75</span> <span class="o">=</span> <span class="n">mpg_1</span><span class="p">[</span><span class="s">'hwy'</span><span class="p">].</span><span class="n">quantile</span><span class="p">(.</span><span class="mi">75</span><span class="p">)</span>
<span class="n">iqr</span> <span class="o">=</span> <span class="n">pct75</span> <span class="o">-</span> <span class="n">pct25</span>
<span class="n">lowest</span> <span class="o">=</span> <span class="n">pct25</span> <span class="o">-</span> <span class="n">iqr</span> <span class="o">*</span> <span class="mf">1.5</span>  <span class="c1"># 하한
</span><span class="n">highest</span> <span class="o">=</span> <span class="n">pct75</span> <span class="o">+</span> <span class="n">iqr</span> <span class="o">*</span> <span class="mf">1.5</span> <span class="c1"># 상한
</span><span class="k">print</span><span class="p">(</span><span class="n">lowest</span><span class="p">)</span>
<span class="k">print</span><span class="p">(</span><span class="n">highest</span><span class="p">)</span>
</code></pre></div></div>

<pre>
21.5
33.5
</pre>
<h3 id="개인-실습-혼자서-해보기220쪽">[개인 실습] 혼자서 해보기(220쪽)</h3>

<ul>
  <li>mpg 데이터를 이용해 분석 문제를 해결해 보세요</li>
</ul>

<h4 id="q1-자동차-종류별-도시-연비-비교">Q1: 자동차 종류별 도시 연비 비교</h4>

<ul>
  <li>category(자동차 종류)가 compact, subcompact, suv인 자동차의 cty(도시 연비)가 어떻게 다른지 비교해 보려 한다. 세 차종의 cty를 나타낸 상자 그림을 만들어라</li>
</ul>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="c1"># 세 차종만으로 된 데이터 프레임을 변수 result에 저장하라
</span><span class="n">result</span> <span class="o">=</span> <span class="n">mpg</span><span class="p">.</span><span class="n">query</span><span class="p">(</span><span class="s">'category.isin(["compact", "subcompact", "suv"])'</span><span class="p">)</span>
<span class="n">result</span>
</code></pre></div></div>

<div>
<style scoped="">
    .dataframe tbody tr th:only-of-type {
        vertical-align: middle;
    }

    .dataframe tbody tr th {
        vertical-align: top;
    }

    .dataframe thead th {
        text-align: right;
    }
</style>
<table border="1" class="dataframe">
  <thead>
    <tr style="text-align: right;">
      <th></th>
      <th>manufacturer</th>
      <th>model</th>
      <th>displ</th>
      <th>year</th>
      <th>cyl</th>
      <th>trans</th>
      <th>drv</th>
      <th>cty</th>
      <th>hwy</th>
      <th>fl</th>
      <th>category</th>
    </tr>
  </thead>
  <tbody>
    <tr>
      <th>0</th>
      <td>audi</td>
      <td>a4</td>
      <td>1.8</td>
      <td>1999</td>
      <td>4</td>
      <td>auto(l5)</td>
      <td>f</td>
      <td>18</td>
      <td>29</td>
      <td>p</td>
      <td>compact</td>
    </tr>
    <tr>
      <th>1</th>
      <td>audi</td>
      <td>a4</td>
      <td>1.8</td>
      <td>1999</td>
      <td>4</td>
      <td>manual(m5)</td>
      <td>f</td>
      <td>21</td>
      <td>29</td>
      <td>p</td>
      <td>compact</td>
    </tr>
    <tr>
      <th>2</th>
      <td>audi</td>
      <td>a4</td>
      <td>2.0</td>
      <td>2008</td>
      <td>4</td>
      <td>manual(m6)</td>
      <td>f</td>
      <td>20</td>
      <td>31</td>
      <td>p</td>
      <td>compact</td>
    </tr>
    <tr>
      <th>3</th>
      <td>audi</td>
      <td>a4</td>
      <td>2.0</td>
      <td>2008</td>
      <td>4</td>
      <td>auto(av)</td>
      <td>f</td>
      <td>21</td>
      <td>30</td>
      <td>p</td>
      <td>compact</td>
    </tr>
    <tr>
      <th>4</th>
      <td>audi</td>
      <td>a4</td>
      <td>2.8</td>
      <td>1999</td>
      <td>6</td>
      <td>auto(l5)</td>
      <td>f</td>
      <td>16</td>
      <td>26</td>
      <td>p</td>
      <td>compact</td>
    </tr>
    <tr>
      <th>...</th>
      <td>...</td>
      <td>...</td>
      <td>...</td>
      <td>...</td>
      <td>...</td>
      <td>...</td>
      <td>...</td>
      <td>...</td>
      <td>...</td>
      <td>...</td>
      <td>...</td>
    </tr>
    <tr>
      <th>222</th>
      <td>volkswagen</td>
      <td>new beetle</td>
      <td>1.9</td>
      <td>1999</td>
      <td>4</td>
      <td>auto(l4)</td>
      <td>f</td>
      <td>29</td>
      <td>41</td>
      <td>d</td>
      <td>subcompact</td>
    </tr>
    <tr>
      <th>223</th>
      <td>volkswagen</td>
      <td>new beetle</td>
      <td>2.0</td>
      <td>1999</td>
      <td>4</td>
      <td>manual(m5)</td>
      <td>f</td>
      <td>21</td>
      <td>29</td>
      <td>r</td>
      <td>subcompact</td>
    </tr>
    <tr>
      <th>224</th>
      <td>volkswagen</td>
      <td>new beetle</td>
      <td>2.0</td>
      <td>1999</td>
      <td>4</td>
      <td>auto(l4)</td>
      <td>f</td>
      <td>19</td>
      <td>26</td>
      <td>r</td>
      <td>subcompact</td>
    </tr>
    <tr>
      <th>225</th>
      <td>volkswagen</td>
      <td>new beetle</td>
      <td>2.5</td>
      <td>2008</td>
      <td>5</td>
      <td>manual(m5)</td>
      <td>f</td>
      <td>20</td>
      <td>28</td>
      <td>r</td>
      <td>subcompact</td>
    </tr>
    <tr>
      <th>226</th>
      <td>volkswagen</td>
      <td>new beetle</td>
      <td>2.5</td>
      <td>2008</td>
      <td>5</td>
      <td>auto(s6)</td>
      <td>f</td>
      <td>20</td>
      <td>29</td>
      <td>r</td>
      <td>subcompact</td>
    </tr>
  </tbody>
</table>
<p>144 rows × 11 columns</p>
</div>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="c1"># 위 세 자동차의 도시 연비를 상자 그림으로 나타내어라
</span><span class="n">sns</span><span class="p">.</span><span class="n">boxplot</span><span class="p">(</span><span class="n">data</span> <span class="o">=</span> <span class="n">result</span><span class="p">,</span> <span class="n">x</span> <span class="o">=</span> <span class="s">'category'</span><span class="p">,</span> <span class="n">y</span> <span class="o">=</span> <span class="s">'cty'</span><span class="p">);</span>
</code></pre></div></div>

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" 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<h1 id="the-end-of-notebook">The End of Notebook</h1>]]></content><author><name>HurSoo</name><email>cretaper@gmail.com</email></author><summary type="html"><![CDATA[]]></summary></entry><entry><title type="html">[23파이썬특강] 3강. 자유자재의 데이터 가공(메서드 체이닝의 쉬운 사례)</title><link href="https://hursoo.github.io/ex_method_chaining/" rel="alternate" type="text/html" title="[23파이썬특강] 3강. 자유자재의 데이터 가공(메서드 체이닝의 쉬운 사례)" /><published>2024-01-06T00:00:00+00:00</published><updated>2024-01-06T00:00:00+00:00</updated><id>https://hursoo.github.io/ex_method_chaining</id><content type="html" xml:base="https://hursoo.github.io/ex_method_chaining/"><![CDATA[<head>
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<h1 id="1-전체-데이터-및-실행-코드">1. 전체: 데이터 및 실행 코드</h1>

<p>[과제] <br /></p>

<p>다음 데이터는 실습을 위해 임의로 A고등학교 학생들의 2023년 모의고사 성적을 상정한 것이다. 
과목은 영어, 수학, 역사이다. 
2023년 1학기의 세 과목 총점 평균 1~3위의 학생 이름과 총점을 출력하라</p>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="kn">import</span> <span class="nn">pandas</span> <span class="k">as</span> <span class="n">pd</span>
<span class="kn">import</span> <span class="nn">numpy</span> <span class="k">as</span> <span class="n">np</span>

<span class="c1"># 지정된 데이터셋 생성
</span><span class="n">df</span> <span class="o">=</span> <span class="n">pd</span><span class="p">.</span><span class="n">DataFrame</span><span class="p">({</span>
    <span class="s">'student'</span><span class="p">:</span> <span class="p">[</span><span class="s">'철수'</span><span class="p">,</span> <span class="s">'영희'</span><span class="p">,</span> <span class="s">'철수'</span><span class="p">,</span> <span class="s">'영희'</span><span class="p">,</span> <span class="s">'철수'</span><span class="p">,</span> <span class="s">'영희'</span><span class="p">,</span> <span class="n">np</span><span class="p">.</span><span class="n">nan</span><span class="p">,</span> <span class="s">'민수'</span><span class="p">,</span> <span class="s">'민수'</span><span class="p">,</span> <span class="s">'민수'</span><span class="p">,</span> <span class="s">'민지'</span><span class="p">,</span> <span class="s">'민지'</span><span class="p">,</span> <span class="s">'준호'</span><span class="p">,</span> <span class="s">'준호'</span><span class="p">,</span> <span class="s">'민지'</span><span class="p">,</span> <span class="s">'민수'</span><span class="p">,</span> <span class="s">'영희'</span><span class="p">],</span>
    <span class="s">'english'</span><span class="p">:</span> <span class="p">[</span><span class="mf">82.0</span><span class="p">,</span> <span class="mf">90.0</span><span class="p">,</span> <span class="mf">78.0</span><span class="p">,</span> <span class="mf">92.0</span><span class="p">,</span> <span class="mf">85.0</span><span class="p">,</span> <span class="n">np</span><span class="p">.</span><span class="n">nan</span><span class="p">,</span> <span class="mf">85.0</span><span class="p">,</span> <span class="mf">88.0</span><span class="p">,</span> <span class="mf">79.0</span><span class="p">,</span> <span class="mf">81.0</span><span class="p">,</span> <span class="n">np</span><span class="p">.</span><span class="n">nan</span><span class="p">,</span> <span class="mf">91.0</span><span class="p">,</span> <span class="mf">75.0</span><span class="p">,</span> <span class="mf">90.0</span><span class="p">,</span> <span class="mf">100.0</span><span class="p">,</span> <span class="mf">99.0</span><span class="p">,</span> <span class="mf">80.0</span><span class="p">],</span>
    <span class="s">'math'</span><span class="p">:</span> <span class="p">[</span><span class="mf">90.0</span><span class="p">,</span> <span class="n">np</span><span class="p">.</span><span class="n">nan</span><span class="p">,</span> <span class="mf">88.0</span><span class="p">,</span> <span class="mf">92.0</span><span class="p">,</span> <span class="n">np</span><span class="p">.</span><span class="n">nan</span><span class="p">,</span> <span class="n">np</span><span class="p">.</span><span class="n">nan</span><span class="p">,</span> <span class="mf">84.0</span><span class="p">,</span> <span class="mf">82.0</span><span class="p">,</span> <span class="mf">80.0</span><span class="p">,</span> <span class="mf">78.0</span><span class="p">,</span> <span class="mf">77.0</span><span class="p">,</span> <span class="mf">79.0</span><span class="p">,</span> <span class="mf">83.0</span><span class="p">,</span> <span class="mf">85.0</span><span class="p">,</span> <span class="mf">95.0</span><span class="p">,</span> <span class="mf">95.0</span><span class="p">,</span> <span class="mf">70.0</span><span class="p">],</span>
    <span class="s">'history'</span><span class="p">:</span> <span class="p">[</span><span class="mf">80.0</span><span class="p">,</span> <span class="mf">85.0</span><span class="p">,</span> <span class="mf">87.0</span><span class="p">,</span> <span class="mf">89.0</span><span class="p">,</span> <span class="mf">91.0</span><span class="p">,</span> <span class="mf">93.0</span><span class="p">,</span> <span class="mf">76.0</span><span class="p">,</span> <span class="mf">78.0</span><span class="p">,</span> <span class="mf">80.0</span><span class="p">,</span> <span class="n">np</span><span class="p">.</span><span class="n">nan</span><span class="p">,</span> <span class="mf">75.0</span><span class="p">,</span> <span class="mf">77.0</span><span class="p">,</span> <span class="mf">72.0</span><span class="p">,</span> <span class="mf">74.0</span><span class="p">,</span> <span class="mf">60.0</span><span class="p">,</span> <span class="mf">90.0</span><span class="p">,</span> <span class="mf">100.0</span><span class="p">],</span>
    <span class="s">'term'</span><span class="p">:</span> <span class="p">[</span><span class="s">'2023-1'</span><span class="p">,</span> <span class="s">'2023-1'</span><span class="p">,</span> <span class="s">'2023-1'</span><span class="p">,</span> <span class="s">'2023-1'</span><span class="p">,</span> <span class="s">'2023-2'</span><span class="p">,</span> <span class="s">'2023-2'</span><span class="p">,</span> <span class="s">'2023-1'</span><span class="p">,</span> <span class="s">'2023-1'</span><span class="p">,</span> <span class="s">'2023-2'</span><span class="p">,</span> <span class="s">'2023-2'</span><span class="p">,</span> <span class="s">'2023-1'</span><span class="p">,</span> <span class="s">'2023-1'</span><span class="p">,</span> <span class="s">'2023-1'</span><span class="p">,</span> <span class="s">'2023-1'</span><span class="p">,</span> <span class="s">'2023-1'</span><span class="p">,</span> <span class="s">'2023-1'</span><span class="p">,</span> <span class="s">'2023-1'</span><span class="p">]</span>
<span class="p">})</span>


<span class="c1"># 판다스 메서드 체인을 사용한 데이터 처리
</span><span class="n">result</span> <span class="o">=</span> <span class="n">df</span><span class="p">.</span><span class="n">dropna</span><span class="p">(</span><span class="n">subset</span><span class="o">=</span><span class="p">[</span><span class="s">'student'</span><span class="p">,</span> <span class="s">'english'</span><span class="p">,</span> <span class="s">'math'</span><span class="p">,</span> <span class="s">'history'</span><span class="p">])</span> \
           <span class="p">.</span><span class="n">query</span><span class="p">(</span><span class="s">"term == '2023-1'"</span><span class="p">)</span> \
           <span class="p">.</span><span class="n">assign</span><span class="p">(</span><span class="n">total_score</span> <span class="o">=</span> <span class="k">lambda</span> <span class="n">x</span><span class="p">:</span> <span class="n">x</span><span class="p">[</span><span class="s">'english'</span><span class="p">]</span> <span class="o">+</span> <span class="n">x</span><span class="p">[</span><span class="s">'math'</span><span class="p">]</span> <span class="o">+</span> <span class="n">x</span><span class="p">[</span><span class="s">'history'</span><span class="p">])</span> \
           <span class="p">.</span><span class="n">groupby</span><span class="p">(</span><span class="s">'student'</span><span class="p">)</span> \
           <span class="p">.</span><span class="n">agg</span><span class="p">(</span><span class="n">mean_score</span> <span class="o">=</span> <span class="p">(</span><span class="s">'total_score'</span><span class="p">,</span> <span class="s">'mean'</span><span class="p">))</span> \
           <span class="p">.</span><span class="n">sort_values</span><span class="p">(</span><span class="n">by</span><span class="o">=</span><span class="s">'mean_score'</span><span class="p">,</span> <span class="n">ascending</span><span class="o">=</span><span class="bp">False</span><span class="p">)</span> \
           <span class="p">.</span><span class="n">head</span><span class="p">(</span><span class="mi">3</span><span class="p">)</span>
         
<span class="n">result</span>
</code></pre></div></div>

<div>
<style scoped="">
    .dataframe tbody tr th:only-of-type {
        vertical-align: middle;
    }

    .dataframe tbody tr th {
        vertical-align: top;
    }

    .dataframe thead th {
        text-align: right;
    }
</style>
<table border="1" class="dataframe">
  <thead>
    <tr style="text-align: right;">
      <th></th>
      <th>mean_score</th>
    </tr>
    <tr>
      <th>student</th>
      <th></th>
    </tr>
  </thead>
  <tbody>
    <tr>
      <th>민수</th>
      <td>266.0</td>
    </tr>
    <tr>
      <th>영희</th>
      <td>261.5</td>
    </tr>
    <tr>
      <th>철수</th>
      <td>252.5</td>
    </tr>
  </tbody>
</table>
</div>

<h1 id="2-메서드체이닝-실습-데이터">2. 메서드체이닝 실습 데이터</h1>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="c1"># 지정된 데이터셋 생성
</span><span class="n">df</span> <span class="o">=</span> <span class="n">pd</span><span class="p">.</span><span class="n">DataFrame</span><span class="p">({</span>
    <span class="s">'student'</span><span class="p">:</span> <span class="p">[</span><span class="s">'철수'</span><span class="p">,</span> <span class="s">'영희'</span><span class="p">,</span> <span class="s">'철수'</span><span class="p">,</span> <span class="s">'영희'</span><span class="p">,</span> <span class="s">'철수'</span><span class="p">,</span> <span class="s">'영희'</span><span class="p">,</span> <span class="n">np</span><span class="p">.</span><span class="n">nan</span><span class="p">,</span> <span class="s">'민수'</span><span class="p">,</span> <span class="s">'민수'</span><span class="p">,</span> <span class="s">'민수'</span><span class="p">,</span> <span class="s">'민지'</span><span class="p">,</span> <span class="s">'민지'</span><span class="p">,</span> <span class="s">'준호'</span><span class="p">,</span> <span class="s">'준호'</span><span class="p">,</span> <span class="s">'민지'</span><span class="p">,</span> <span class="s">'민수'</span><span class="p">,</span> <span class="s">'영희'</span><span class="p">],</span>
    <span class="s">'english'</span><span class="p">:</span> <span class="p">[</span><span class="mf">82.0</span><span class="p">,</span> <span class="mf">90.0</span><span class="p">,</span> <span class="mf">78.0</span><span class="p">,</span> <span class="mf">92.0</span><span class="p">,</span> <span class="mf">85.0</span><span class="p">,</span> <span class="n">np</span><span class="p">.</span><span class="n">nan</span><span class="p">,</span> <span class="mf">85.0</span><span class="p">,</span> <span class="mf">88.0</span><span class="p">,</span> <span class="mf">79.0</span><span class="p">,</span> <span class="mf">81.0</span><span class="p">,</span> <span class="n">np</span><span class="p">.</span><span class="n">nan</span><span class="p">,</span> <span class="mf">91.0</span><span class="p">,</span> <span class="mf">75.0</span><span class="p">,</span> <span class="mf">90.0</span><span class="p">,</span> <span class="mf">100.0</span><span class="p">,</span> <span class="mf">99.0</span><span class="p">,</span> <span class="mf">80.0</span><span class="p">],</span>
    <span class="s">'math'</span><span class="p">:</span> <span class="p">[</span><span class="mf">90.0</span><span class="p">,</span> <span class="n">np</span><span class="p">.</span><span class="n">nan</span><span class="p">,</span> <span class="mf">88.0</span><span class="p">,</span> <span class="mf">92.0</span><span class="p">,</span> <span class="n">np</span><span class="p">.</span><span class="n">nan</span><span class="p">,</span> <span class="n">np</span><span class="p">.</span><span class="n">nan</span><span class="p">,</span> <span class="mf">84.0</span><span class="p">,</span> <span class="mf">82.0</span><span class="p">,</span> <span class="mf">80.0</span><span class="p">,</span> <span class="mf">78.0</span><span class="p">,</span> <span class="mf">77.0</span><span class="p">,</span> <span class="mf">79.0</span><span class="p">,</span> <span class="mf">83.0</span><span class="p">,</span> <span class="mf">85.0</span><span class="p">,</span> <span class="mf">95.0</span><span class="p">,</span> <span class="mf">95.0</span><span class="p">,</span> <span class="mf">70.0</span><span class="p">],</span>
    <span class="s">'history'</span><span class="p">:</span> <span class="p">[</span><span class="mf">80.0</span><span class="p">,</span> <span class="mf">85.0</span><span class="p">,</span> <span class="mf">87.0</span><span class="p">,</span> <span class="mf">89.0</span><span class="p">,</span> <span class="mf">91.0</span><span class="p">,</span> <span class="mf">93.0</span><span class="p">,</span> <span class="mf">76.0</span><span class="p">,</span> <span class="mf">78.0</span><span class="p">,</span> <span class="mf">80.0</span><span class="p">,</span> <span class="n">np</span><span class="p">.</span><span class="n">nan</span><span class="p">,</span> <span class="mf">75.0</span><span class="p">,</span> <span class="mf">77.0</span><span class="p">,</span> <span class="mf">72.0</span><span class="p">,</span> <span class="mf">74.0</span><span class="p">,</span> <span class="mf">60.0</span><span class="p">,</span> <span class="mf">90.0</span><span class="p">,</span> <span class="mf">100.0</span><span class="p">],</span>
    <span class="s">'term'</span><span class="p">:</span> <span class="p">[</span><span class="s">'2023-1'</span><span class="p">,</span> <span class="s">'2023-1'</span><span class="p">,</span> <span class="s">'2023-1'</span><span class="p">,</span> <span class="s">'2023-1'</span><span class="p">,</span> <span class="s">'2023-2'</span><span class="p">,</span> <span class="s">'2023-2'</span><span class="p">,</span> <span class="s">'2023-1'</span><span class="p">,</span> <span class="s">'2023-1'</span><span class="p">,</span> <span class="s">'2023-2'</span><span class="p">,</span> <span class="s">'2023-2'</span><span class="p">,</span> <span class="s">'2023-1'</span><span class="p">,</span> <span class="s">'2023-1'</span><span class="p">,</span> <span class="s">'2023-1'</span><span class="p">,</span> <span class="s">'2023-1'</span><span class="p">,</span> <span class="s">'2023-1'</span><span class="p">,</span> <span class="s">'2023-1'</span><span class="p">,</span> <span class="s">'2023-1'</span><span class="p">]</span>
<span class="p">})</span>
<span class="n">df</span>
</code></pre></div></div>

<div>
<style scoped="">
    .dataframe tbody tr th:only-of-type {
        vertical-align: middle;
    }

    .dataframe tbody tr th {
        vertical-align: top;
    }

    .dataframe thead th {
        text-align: right;
    }
</style>
<table border="1" class="dataframe">
  <thead>
    <tr style="text-align: right;">
      <th></th>
      <th>student</th>
      <th>english</th>
      <th>math</th>
      <th>history</th>
      <th>term</th>
    </tr>
  </thead>
  <tbody>
    <tr>
      <th>0</th>
      <td>철수</td>
      <td>82.0</td>
      <td>90.0</td>
      <td>80.0</td>
      <td>2023-1</td>
    </tr>
    <tr>
      <th>1</th>
      <td>영희</td>
      <td>90.0</td>
      <td>NaN</td>
      <td>85.0</td>
      <td>2023-1</td>
    </tr>
    <tr>
      <th>2</th>
      <td>철수</td>
      <td>78.0</td>
      <td>88.0</td>
      <td>87.0</td>
      <td>2023-1</td>
    </tr>
    <tr>
      <th>3</th>
      <td>영희</td>
      <td>92.0</td>
      <td>92.0</td>
      <td>89.0</td>
      <td>2023-1</td>
    </tr>
    <tr>
      <th>4</th>
      <td>철수</td>
      <td>85.0</td>
      <td>NaN</td>
      <td>91.0</td>
      <td>2023-2</td>
    </tr>
    <tr>
      <th>5</th>
      <td>영희</td>
      <td>NaN</td>
      <td>NaN</td>
      <td>93.0</td>
      <td>2023-2</td>
    </tr>
    <tr>
      <th>6</th>
      <td>NaN</td>
      <td>85.0</td>
      <td>84.0</td>
      <td>76.0</td>
      <td>2023-1</td>
    </tr>
    <tr>
      <th>7</th>
      <td>민수</td>
      <td>88.0</td>
      <td>82.0</td>
      <td>78.0</td>
      <td>2023-1</td>
    </tr>
    <tr>
      <th>8</th>
      <td>민수</td>
      <td>79.0</td>
      <td>80.0</td>
      <td>80.0</td>
      <td>2023-2</td>
    </tr>
    <tr>
      <th>9</th>
      <td>민수</td>
      <td>81.0</td>
      <td>78.0</td>
      <td>NaN</td>
      <td>2023-2</td>
    </tr>
    <tr>
      <th>10</th>
      <td>민지</td>
      <td>NaN</td>
      <td>77.0</td>
      <td>75.0</td>
      <td>2023-1</td>
    </tr>
    <tr>
      <th>11</th>
      <td>민지</td>
      <td>91.0</td>
      <td>79.0</td>
      <td>77.0</td>
      <td>2023-1</td>
    </tr>
    <tr>
      <th>12</th>
      <td>준호</td>
      <td>75.0</td>
      <td>83.0</td>
      <td>72.0</td>
      <td>2023-1</td>
    </tr>
    <tr>
      <th>13</th>
      <td>준호</td>
      <td>90.0</td>
      <td>85.0</td>
      <td>74.0</td>
      <td>2023-1</td>
    </tr>
    <tr>
      <th>14</th>
      <td>민지</td>
      <td>100.0</td>
      <td>95.0</td>
      <td>60.0</td>
      <td>2023-1</td>
    </tr>
    <tr>
      <th>15</th>
      <td>민수</td>
      <td>99.0</td>
      <td>95.0</td>
      <td>90.0</td>
      <td>2023-1</td>
    </tr>
    <tr>
      <th>16</th>
      <td>영희</td>
      <td>80.0</td>
      <td>70.0</td>
      <td>100.0</td>
      <td>2023-1</td>
    </tr>
  </tbody>
</table>
</div>

<p><br /></p>

<h1 id="3-메서드-체이닝-코드">3. 메서드 체이닝 코드</h1>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="c1"># 판다스 메서드 체인을 사용한 데이터 처리
</span><span class="n">result</span> <span class="o">=</span> <span class="n">df</span><span class="p">.</span><span class="n">dropna</span><span class="p">(</span><span class="n">subset</span><span class="o">=</span><span class="p">[</span><span class="s">'student'</span><span class="p">,</span> <span class="s">'english'</span><span class="p">,</span> <span class="s">'math'</span><span class="p">,</span> <span class="s">'history'</span><span class="p">])</span> \
           <span class="p">.</span><span class="n">query</span><span class="p">(</span><span class="s">"term == '2023-1'"</span><span class="p">)</span> \
           <span class="p">.</span><span class="n">assign</span><span class="p">(</span><span class="n">total_score</span> <span class="o">=</span> <span class="k">lambda</span> <span class="n">x</span><span class="p">:</span> <span class="n">x</span><span class="p">[</span><span class="s">'english'</span><span class="p">]</span> <span class="o">+</span> <span class="n">x</span><span class="p">[</span><span class="s">'math'</span><span class="p">]</span> <span class="o">+</span> <span class="n">x</span><span class="p">[</span><span class="s">'history'</span><span class="p">])</span> \
           <span class="p">.</span><span class="n">groupby</span><span class="p">(</span><span class="s">'student'</span><span class="p">)</span> \
           <span class="p">.</span><span class="n">agg</span><span class="p">(</span><span class="n">mean_score</span> <span class="o">=</span> <span class="p">(</span><span class="s">'total_score'</span><span class="p">,</span> <span class="s">'mean'</span><span class="p">))</span> \
           <span class="p">.</span><span class="n">sort_values</span><span class="p">(</span><span class="n">by</span><span class="o">=</span><span class="s">'mean_score'</span><span class="p">,</span> <span class="n">ascending</span><span class="o">=</span><span class="bp">False</span><span class="p">)</span> \
           <span class="p">.</span><span class="n">head</span><span class="p">(</span><span class="mi">3</span><span class="p">)</span>
         
<span class="n">result</span>
</code></pre></div></div>

<div>
<style scoped="">
    .dataframe tbody tr th:only-of-type {
        vertical-align: middle;
    }

    .dataframe tbody tr th {
        vertical-align: top;
    }

    .dataframe thead th {
        text-align: right;
    }
</style>
<table border="1" class="dataframe">
  <thead>
    <tr style="text-align: right;">
      <th></th>
      <th>mean_score</th>
    </tr>
    <tr>
      <th>student</th>
      <th></th>
    </tr>
  </thead>
  <tbody>
    <tr>
      <th>민수</th>
      <td>266.0</td>
    </tr>
    <tr>
      <th>영희</th>
      <td>261.5</td>
    </tr>
    <tr>
      <th>철수</th>
      <td>252.5</td>
    </tr>
  </tbody>
</table>
</div>

<h1 id="4-코드-세부-검토">4. 코드 세부 검토</h1>

<h2 id="41-결측치-제거">4.1. 결측치 제거</h2>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code>
<span class="n">result</span> <span class="o">=</span> <span class="n">df</span><span class="p">.</span><span class="n">dropna</span><span class="p">(</span><span class="n">subset</span><span class="o">=</span><span class="p">[</span><span class="s">'student'</span><span class="p">,</span> <span class="s">'english'</span><span class="p">,</span> <span class="s">'math'</span><span class="p">,</span> <span class="s">'history'</span><span class="p">])</span>
<span class="n">result</span>
</code></pre></div></div>

<div>
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<table border="1" class="dataframe">
  <thead>
    <tr style="text-align: right;">
      <th></th>
      <th>student</th>
      <th>english</th>
      <th>math</th>
      <th>history</th>
      <th>term</th>
    </tr>
  </thead>
  <tbody>
    <tr>
      <th>0</th>
      <td>철수</td>
      <td>82.0</td>
      <td>90.0</td>
      <td>80.0</td>
      <td>2023-1</td>
    </tr>
    <tr>
      <th>2</th>
      <td>철수</td>
      <td>78.0</td>
      <td>88.0</td>
      <td>87.0</td>
      <td>2023-1</td>
    </tr>
    <tr>
      <th>3</th>
      <td>영희</td>
      <td>92.0</td>
      <td>92.0</td>
      <td>89.0</td>
      <td>2023-1</td>
    </tr>
    <tr>
      <th>7</th>
      <td>민수</td>
      <td>88.0</td>
      <td>82.0</td>
      <td>78.0</td>
      <td>2023-1</td>
    </tr>
    <tr>
      <th>8</th>
      <td>민수</td>
      <td>79.0</td>
      <td>80.0</td>
      <td>80.0</td>
      <td>2023-2</td>
    </tr>
    <tr>
      <th>11</th>
      <td>민지</td>
      <td>91.0</td>
      <td>79.0</td>
      <td>77.0</td>
      <td>2023-1</td>
    </tr>
    <tr>
      <th>12</th>
      <td>준호</td>
      <td>75.0</td>
      <td>83.0</td>
      <td>72.0</td>
      <td>2023-1</td>
    </tr>
    <tr>
      <th>13</th>
      <td>준호</td>
      <td>90.0</td>
      <td>85.0</td>
      <td>74.0</td>
      <td>2023-1</td>
    </tr>
    <tr>
      <th>14</th>
      <td>민지</td>
      <td>100.0</td>
      <td>95.0</td>
      <td>60.0</td>
      <td>2023-1</td>
    </tr>
    <tr>
      <th>15</th>
      <td>민수</td>
      <td>99.0</td>
      <td>95.0</td>
      <td>90.0</td>
      <td>2023-1</td>
    </tr>
    <tr>
      <th>16</th>
      <td>영희</td>
      <td>80.0</td>
      <td>70.0</td>
      <td>100.0</td>
      <td>2023-1</td>
    </tr>
  </tbody>
</table>
</div>

<h2 id="42-2023-1-추출">4.2. 2023-1 추출</h2>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="n">result</span> <span class="o">=</span> <span class="n">df</span><span class="p">.</span><span class="n">dropna</span><span class="p">(</span><span class="n">subset</span><span class="o">=</span><span class="p">[</span><span class="s">'student'</span><span class="p">,</span> <span class="s">'english'</span><span class="p">,</span> <span class="s">'math'</span><span class="p">,</span> <span class="s">'history'</span><span class="p">])</span> \
           <span class="p">.</span><span class="n">query</span><span class="p">(</span><span class="s">"term == '2023-1'"</span><span class="p">)</span>
<span class="n">result</span>
</code></pre></div></div>

<div>
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</style>
<table border="1" class="dataframe">
  <thead>
    <tr style="text-align: right;">
      <th></th>
      <th>student</th>
      <th>english</th>
      <th>math</th>
      <th>history</th>
      <th>term</th>
    </tr>
  </thead>
  <tbody>
    <tr>
      <th>0</th>
      <td>철수</td>
      <td>82.0</td>
      <td>90.0</td>
      <td>80.0</td>
      <td>2023-1</td>
    </tr>
    <tr>
      <th>2</th>
      <td>철수</td>
      <td>78.0</td>
      <td>88.0</td>
      <td>87.0</td>
      <td>2023-1</td>
    </tr>
    <tr>
      <th>3</th>
      <td>영희</td>
      <td>92.0</td>
      <td>92.0</td>
      <td>89.0</td>
      <td>2023-1</td>
    </tr>
    <tr>
      <th>7</th>
      <td>민수</td>
      <td>88.0</td>
      <td>82.0</td>
      <td>78.0</td>
      <td>2023-1</td>
    </tr>
    <tr>
      <th>11</th>
      <td>민지</td>
      <td>91.0</td>
      <td>79.0</td>
      <td>77.0</td>
      <td>2023-1</td>
    </tr>
    <tr>
      <th>12</th>
      <td>준호</td>
      <td>75.0</td>
      <td>83.0</td>
      <td>72.0</td>
      <td>2023-1</td>
    </tr>
    <tr>
      <th>13</th>
      <td>준호</td>
      <td>90.0</td>
      <td>85.0</td>
      <td>74.0</td>
      <td>2023-1</td>
    </tr>
    <tr>
      <th>14</th>
      <td>민지</td>
      <td>100.0</td>
      <td>95.0</td>
      <td>60.0</td>
      <td>2023-1</td>
    </tr>
    <tr>
      <th>15</th>
      <td>민수</td>
      <td>99.0</td>
      <td>95.0</td>
      <td>90.0</td>
      <td>2023-1</td>
    </tr>
    <tr>
      <th>16</th>
      <td>영희</td>
      <td>80.0</td>
      <td>70.0</td>
      <td>100.0</td>
      <td>2023-1</td>
    </tr>
  </tbody>
</table>
</div>

<h2 id="43-파생변수로-성적-합계-총점-변수를-추가">4.3. 파생변수로 성적 합계(= 총점) 변수를 추가</h2>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="n">result</span> <span class="o">=</span> <span class="n">df</span><span class="p">.</span><span class="n">dropna</span><span class="p">(</span><span class="n">subset</span><span class="o">=</span><span class="p">[</span><span class="s">'student'</span><span class="p">,</span> <span class="s">'english'</span><span class="p">,</span> <span class="s">'math'</span><span class="p">,</span> <span class="s">'history'</span><span class="p">])</span> \
           <span class="p">.</span><span class="n">query</span><span class="p">(</span><span class="s">"term == '2023-1'"</span><span class="p">)</span> \
           <span class="p">.</span><span class="n">assign</span><span class="p">(</span><span class="n">total_score</span> <span class="o">=</span> <span class="k">lambda</span> <span class="n">x</span><span class="p">:</span> <span class="n">x</span><span class="p">[</span><span class="s">'english'</span><span class="p">]</span> <span class="o">+</span> <span class="n">x</span><span class="p">[</span><span class="s">'math'</span><span class="p">]</span> <span class="o">+</span> <span class="n">x</span><span class="p">[</span><span class="s">'history'</span><span class="p">])</span>
<span class="n">result</span>
</code></pre></div></div>

<div>
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<table border="1" class="dataframe">
  <thead>
    <tr style="text-align: right;">
      <th></th>
      <th>student</th>
      <th>english</th>
      <th>math</th>
      <th>history</th>
      <th>term</th>
      <th>total_score</th>
    </tr>
  </thead>
  <tbody>
    <tr>
      <th>0</th>
      <td>철수</td>
      <td>82.0</td>
      <td>90.0</td>
      <td>80.0</td>
      <td>2023-1</td>
      <td>252.0</td>
    </tr>
    <tr>
      <th>2</th>
      <td>철수</td>
      <td>78.0</td>
      <td>88.0</td>
      <td>87.0</td>
      <td>2023-1</td>
      <td>253.0</td>
    </tr>
    <tr>
      <th>3</th>
      <td>영희</td>
      <td>92.0</td>
      <td>92.0</td>
      <td>89.0</td>
      <td>2023-1</td>
      <td>273.0</td>
    </tr>
    <tr>
      <th>7</th>
      <td>민수</td>
      <td>88.0</td>
      <td>82.0</td>
      <td>78.0</td>
      <td>2023-1</td>
      <td>248.0</td>
    </tr>
    <tr>
      <th>11</th>
      <td>민지</td>
      <td>91.0</td>
      <td>79.0</td>
      <td>77.0</td>
      <td>2023-1</td>
      <td>247.0</td>
    </tr>
    <tr>
      <th>12</th>
      <td>준호</td>
      <td>75.0</td>
      <td>83.0</td>
      <td>72.0</td>
      <td>2023-1</td>
      <td>230.0</td>
    </tr>
    <tr>
      <th>13</th>
      <td>준호</td>
      <td>90.0</td>
      <td>85.0</td>
      <td>74.0</td>
      <td>2023-1</td>
      <td>249.0</td>
    </tr>
    <tr>
      <th>14</th>
      <td>민지</td>
      <td>100.0</td>
      <td>95.0</td>
      <td>60.0</td>
      <td>2023-1</td>
      <td>255.0</td>
    </tr>
    <tr>
      <th>15</th>
      <td>민수</td>
      <td>99.0</td>
      <td>95.0</td>
      <td>90.0</td>
      <td>2023-1</td>
      <td>284.0</td>
    </tr>
    <tr>
      <th>16</th>
      <td>영희</td>
      <td>80.0</td>
      <td>70.0</td>
      <td>100.0</td>
      <td>2023-1</td>
      <td>250.0</td>
    </tr>
  </tbody>
</table>
</div>

<h2 id="44-학생별-그룹화">4.4. 학생별 그룹화</h2>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="n">result</span> <span class="o">=</span> <span class="n">df</span><span class="p">.</span><span class="n">dropna</span><span class="p">(</span><span class="n">subset</span><span class="o">=</span><span class="p">[</span><span class="s">'student'</span><span class="p">,</span> <span class="s">'english'</span><span class="p">,</span> <span class="s">'math'</span><span class="p">,</span> <span class="s">'history'</span><span class="p">])</span> \
           <span class="p">.</span><span class="n">query</span><span class="p">(</span><span class="s">"term == '2023-1'"</span><span class="p">)</span> \
           <span class="p">.</span><span class="n">assign</span><span class="p">(</span><span class="n">total_score</span> <span class="o">=</span> <span class="k">lambda</span> <span class="n">x</span><span class="p">:</span> <span class="n">x</span><span class="p">[</span><span class="s">'english'</span><span class="p">]</span> <span class="o">+</span> <span class="n">x</span><span class="p">[</span><span class="s">'math'</span><span class="p">]</span> <span class="o">+</span> <span class="n">x</span><span class="p">[</span><span class="s">'history'</span><span class="p">])</span> \
           <span class="p">.</span><span class="n">groupby</span><span class="p">(</span><span class="s">'student'</span><span class="p">)</span>
<span class="n">result</span><span class="p">.</span><span class="n">groups</span>
</code></pre></div></div>

<pre>
{'민수': [7, 15], '민지': [11, 14], '영희': [3, 16], '준호': [12, 13], '철수': [0, 2]}
</pre>

<h2 id="45-학생별-총점-평균">4.5. 학생별 총점 평균</h2>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="n">result</span> <span class="o">=</span> <span class="n">df</span><span class="p">.</span><span class="n">dropna</span><span class="p">(</span><span class="n">subset</span><span class="o">=</span><span class="p">[</span><span class="s">'student'</span><span class="p">,</span> <span class="s">'english'</span><span class="p">,</span> <span class="s">'math'</span><span class="p">,</span> <span class="s">'history'</span><span class="p">])</span> \
           <span class="p">.</span><span class="n">query</span><span class="p">(</span><span class="s">"term == '2023-1'"</span><span class="p">)</span> \
           <span class="p">.</span><span class="n">assign</span><span class="p">(</span><span class="n">total_score</span> <span class="o">=</span> <span class="k">lambda</span> <span class="n">x</span><span class="p">:</span> <span class="n">x</span><span class="p">[</span><span class="s">'english'</span><span class="p">]</span> <span class="o">+</span> <span class="n">x</span><span class="p">[</span><span class="s">'math'</span><span class="p">]</span> <span class="o">+</span> <span class="n">x</span><span class="p">[</span><span class="s">'history'</span><span class="p">])</span> \
           <span class="p">.</span><span class="n">groupby</span><span class="p">(</span><span class="s">'student'</span><span class="p">)</span> \
           <span class="p">.</span><span class="n">agg</span><span class="p">(</span><span class="n">mean_score</span> <span class="o">=</span> <span class="p">(</span><span class="s">'total_score'</span><span class="p">,</span> <span class="s">'mean'</span><span class="p">))</span>
<span class="n">result</span>
</code></pre></div></div>

<div>
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</style>
<table border="1" class="dataframe">
  <thead>
    <tr style="text-align: right;">
      <th></th>
      <th>mean_score</th>
    </tr>
    <tr>
      <th>student</th>
      <th></th>
    </tr>
  </thead>
  <tbody>
    <tr>
      <th>민수</th>
      <td>266.0</td>
    </tr>
    <tr>
      <th>민지</th>
      <td>251.0</td>
    </tr>
    <tr>
      <th>영희</th>
      <td>261.5</td>
    </tr>
    <tr>
      <th>준호</th>
      <td>239.5</td>
    </tr>
    <tr>
      <th>철수</th>
      <td>252.5</td>
    </tr>
  </tbody>
</table>
</div>

<h2 id="46-총점-평균을-정렬">4.6. 총점 평균을 정렬</h2>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="n">result</span> <span class="o">=</span> <span class="n">df</span><span class="p">.</span><span class="n">dropna</span><span class="p">(</span><span class="n">subset</span><span class="o">=</span><span class="p">[</span><span class="s">'student'</span><span class="p">,</span> <span class="s">'english'</span><span class="p">,</span> <span class="s">'math'</span><span class="p">,</span> <span class="s">'history'</span><span class="p">])</span> \
           <span class="p">.</span><span class="n">query</span><span class="p">(</span><span class="s">"term == '2023-1'"</span><span class="p">)</span> \
           <span class="p">.</span><span class="n">assign</span><span class="p">(</span><span class="n">total_score</span> <span class="o">=</span> <span class="k">lambda</span> <span class="n">x</span><span class="p">:</span> <span class="n">x</span><span class="p">[</span><span class="s">'english'</span><span class="p">]</span> <span class="o">+</span> <span class="n">x</span><span class="p">[</span><span class="s">'math'</span><span class="p">]</span> <span class="o">+</span> <span class="n">x</span><span class="p">[</span><span class="s">'history'</span><span class="p">])</span> \
           <span class="p">.</span><span class="n">groupby</span><span class="p">(</span><span class="s">'student'</span><span class="p">)</span> \
           <span class="p">.</span><span class="n">agg</span><span class="p">(</span><span class="n">mean_score</span> <span class="o">=</span> <span class="p">(</span><span class="s">'total_score'</span><span class="p">,</span> <span class="s">'mean'</span><span class="p">))</span> \
           <span class="p">.</span><span class="n">sort_values</span><span class="p">(</span><span class="n">by</span><span class="o">=</span><span class="s">'mean_score'</span><span class="p">,</span> <span class="n">ascending</span><span class="o">=</span><span class="bp">False</span><span class="p">)</span>
<span class="n">result</span>
</code></pre></div></div>

<div>
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        text-align: right;
    }
</style>
<table border="1" class="dataframe">
  <thead>
    <tr style="text-align: right;">
      <th></th>
      <th>mean_score</th>
    </tr>
    <tr>
      <th>student</th>
      <th></th>
    </tr>
  </thead>
  <tbody>
    <tr>
      <th>민수</th>
      <td>266.0</td>
    </tr>
    <tr>
      <th>영희</th>
      <td>261.5</td>
    </tr>
    <tr>
      <th>철수</th>
      <td>252.5</td>
    </tr>
    <tr>
      <th>민지</th>
      <td>251.0</td>
    </tr>
    <tr>
      <th>준호</th>
      <td>239.5</td>
    </tr>
  </tbody>
</table>
</div>

<h2 id="47-상위점수-학생-3명-출력">4.7. 상위점수 학생 3명 출력</h2>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="n">result</span> <span class="o">=</span> <span class="n">df</span><span class="p">.</span><span class="n">dropna</span><span class="p">(</span><span class="n">subset</span><span class="o">=</span><span class="p">[</span><span class="s">'student'</span><span class="p">,</span> <span class="s">'english'</span><span class="p">,</span> <span class="s">'math'</span><span class="p">,</span> <span class="s">'history'</span><span class="p">])</span> \
           <span class="p">.</span><span class="n">query</span><span class="p">(</span><span class="s">"term == '2023-1'"</span><span class="p">)</span> \
           <span class="p">.</span><span class="n">assign</span><span class="p">(</span><span class="n">total_score</span> <span class="o">=</span> <span class="k">lambda</span> <span class="n">x</span><span class="p">:</span> <span class="n">x</span><span class="p">[</span><span class="s">'english'</span><span class="p">]</span> <span class="o">+</span> <span class="n">x</span><span class="p">[</span><span class="s">'math'</span><span class="p">]</span> <span class="o">+</span> <span class="n">x</span><span class="p">[</span><span class="s">'history'</span><span class="p">])</span> \
           <span class="p">.</span><span class="n">groupby</span><span class="p">(</span><span class="s">'student'</span><span class="p">)</span> \
           <span class="p">.</span><span class="n">agg</span><span class="p">(</span><span class="n">mean_score</span> <span class="o">=</span> <span class="p">(</span><span class="s">'total_score'</span><span class="p">,</span> <span class="s">'mean'</span><span class="p">))</span> \
           <span class="p">.</span><span class="n">sort_values</span><span class="p">(</span><span class="n">by</span><span class="o">=</span><span class="s">'mean_score'</span><span class="p">,</span> <span class="n">ascending</span><span class="o">=</span><span class="bp">False</span><span class="p">)</span> \
           <span class="p">.</span><span class="n">head</span><span class="p">(</span><span class="mi">3</span><span class="p">)</span>
         
<span class="n">result</span>
</code></pre></div></div>

<div>
<style scoped="">
    .dataframe tbody tr th:only-of-type {
        vertical-align: middle;
    }

    .dataframe tbody tr th {
        vertical-align: top;
    }

    .dataframe thead th {
        text-align: right;
    }
</style>
<table border="1" class="dataframe">
  <thead>
    <tr style="text-align: right;">
      <th></th>
      <th>mean_score</th>
    </tr>
    <tr>
      <th>student</th>
      <th></th>
    </tr>
  </thead>
  <tbody>
    <tr>
      <th>민수</th>
      <td>266.0</td>
    </tr>
    <tr>
      <th>영희</th>
      <td>261.5</td>
    </tr>
    <tr>
      <th>철수</th>
      <td>252.5</td>
    </tr>
  </tbody>
</table>
</div>]]></content><author><name>HurSoo</name><email>cretaper@gmail.com</email></author><summary type="html"><![CDATA[]]></summary></entry><entry><title type="html">[23파이썬특강] 4강. 데이터 정제와 그래프 시각화</title><link href="https://hursoo.github.io/23win_pylec_04_cleaning/" rel="alternate" type="text/html" title="[23파이썬특강] 4강. 데이터 정제와 그래프 시각화" /><published>2024-01-04T00:00:00+00:00</published><updated>2024-01-04T00:00:00+00:00</updated><id>https://hursoo.github.io/23win_pylec_04_cleaning</id><content type="html" xml:base="https://hursoo.github.io/23win_pylec_04_cleaning/"><![CDATA[<h3 id="1-개요">1. 개요</h3>
<ul>
  <li>이곳 4강에서는 3강의 ‘데이터 가공’을 실전에서 활용하기 전에 익혀야 하는 두 가지 과정, 즉 데이터 정제와 그래프 시각화를 다룬다.</li>
  <li><strong>데이터 정제</strong>에는 빠진 데이터를 대상으로 하는 <strong>결측치 정제</strong>와, 이상한 데이터를 대상으로 하는 <strong>이상치 정제</strong>가 있다. 이상치에는 <strong>극단치</strong>도 포함되는데, 여기서는 ‘그래프 시각화’에도 나오는 상자 그림으로 극단치를 파악하는 방법을 알아 본다.</li>
  <li><strong>그래프 시각화</strong>는 데이터를 그림으로 표현하는 작업으로, 이를 통해 데이터의 특징을 쉽게 이해할 수 있다. 대표적인 그래프로는 산점도, 막대 그래프, 선 그래프, 상자 그림 등이 있다. <strong>seaborn</strong> 패키지로 그래프를 그리는 데 필요한 명령어는 각 그래프별로 대체로 비슷하다. 중요한 것은 첫째, 각 그래프는 무엇을 표시할 때 유용한가를 파악하는 일이며, 둘째, 해당 함수의 파라미터에 넣은 데이터가 원자료 형태인지 요약 형태인지를 구분하는 일이다.</li>
  <li>실습 코드
    <ul>
      <li><a href="https://github.com/hursoo/2023_winter_python-lecture/blob/main/excise_code/2023win_python_lec_04_basic.ipynb"><strong>2023win_python_lec_04_basic.ipynb</strong></a></li>
      <li><a href="https://github.com/hursoo/2023_winter_python-lecture/blob/main/excise_code/2023win_python_lec_04_full.ipynb"><strong>2023win_python_lec_04_full.ipynb</strong></a></li>
    </ul>
  </li>
  <li>실습 데이터
    <ul>
      <li><a href="https://github.com/youngwoos/Doit_Python"><strong>economic.csv</strong></a></li>
    </ul>
  </li>
</ul>

<h3 id="2-데이터-정제">2. 데이터 정제</h3>

<h4 id="21-결측치-정제하기">2.1. 결측치 정제하기</h4>
<ul>
  <li>결측치 : 누락된 값, 비어 있는 값</li>
  <li>결측치 있는 경우, 함수가 적용되지 않거나, 분석 결과가 왜곡되는 문제가 발생한다.</li>
  <li>실제 데이터 분석시, 결측치 여부 확인해서 제거하는 <strong>정제 과정</strong>을 거친 다음에 분석해야 함</li>
</ul>

<h5 id="211-결측치-만들기">2.1.1. 결측치 만들기</h5>
<ul>
  <li>Numpy 패키지의 <strong>np.nan</strong>을 입력 → NaN으로 표시</li>
</ul>

<h5 id="212-결측치-확인하기">2.1.2. 결측치 확인하기</h5>
<ul>
  <li>pd.isna()를 이용하면 결측치 포함 여부를 알 수 있다.</li>
  <li>pd.isna().sum()으로 결측치 총 개수를 알 수 있다.</li>
</ul>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="n">pd</span><span class="p">.</span><span class="n">isna</span><span class="p">(</span><span class="n">df</span><span class="p">)</span>
<span class="n">df</span><span class="p">.</span><span class="n">isna</span><span class="p">()</span> <span class="c1"># 이것도 바로 위 코드와 동일한 결과 산출
</span>
<span class="n">pd</span><span class="p">.</span><span class="n">isna</span><span class="p">(</span><span class="n">df</span><span class="p">).</span><span class="nb">sum</span><span class="p">()</span> 
<span class="n">df</span><span class="p">.</span><span class="n">isna</span><span class="p">().</span><span class="nb">sum</span><span class="p">()</span> <span class="c1"># 이것도 바로 위 코드와 동일한 결과 산출
</span>
<span class="c1"># 특정 열의 결측치 개수 파악할 경우
</span><span class="n">mpg</span><span class="p">[[</span><span class="s">'drv'</span><span class="p">,</span> <span class="s">'hwy'</span><span class="p">]].</span><span class="n">isna</span><span class="p">().</span><span class="nb">sum</span><span class="p">()</span> <span class="c1"># mpg[['drv', 'hwy']] 이것이 df에 해당한다고 생각하면 됨. 
</span></code></pre></div></div>

<h5 id="213-결측치-제거하기">2.1.3. 결측치 제거하기</h5>
<ul>
  <li>df.dropna() 이용하면 결측치가 있는 “행”을 제거할 수 있다.</li>
  <li>이 때 subset=[]의 대괄호 속에 결측치가 위치한 변수명을 입력한다.</li>
</ul>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="n">df_nomiss</span> <span class="o">=</span> <span class="n">df</span><span class="p">.</span><span class="n">dropna</span><span class="p">(</span><span class="n">subset</span> <span class="o">=</span> <span class="p">[</span><span class="s">'score'</span><span class="p">])</span> <span class="c1"># 변수가 하나일 때 subset = 'score' 도 동일한 결과 나옴
</span><span class="n">df_nomiss</span> <span class="o">=</span> <span class="n">df</span><span class="p">.</span><span class="n">dropna</span><span class="p">(</span><span class="n">subset</span> <span class="o">=</span> <span class="p">[</span><span class="s">'score'</span><span class="p">,</span> <span class="s">'sex'</span><span class="p">])</span> <span class="c1"># 변수가 여러 개일 때
</span></code></pre></div></div>

<h4 id="22-이상치-정제하기">2.2. 이상치 정제하기</h4>
<ul>
  <li>이상치 : 정상 범위에서 크게 벗어난 값</li>
  <li>이상치가 들어 있으면 분석 결과가 왜곡되므로 분석에 앞서 제거해야 함</li>
</ul>

<h5 id="221-이상치-확인하기">2.2.1. 이상치 확인하기</h5>
<ul>
  <li>df.value_counts() 이용해 빈도표를 만들면 됨</li>
</ul>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="n">df</span><span class="p">[</span><span class="s">'sex'</span><span class="p">].</span><span class="n">value_counts</span><span class="p">().</span><span class="n">sort_index</span><span class="p">()</span>
<span class="c1"># df.value_counts()에 sort_index()를 적용하면 빈도 기준으로 내림차순 정렬하지 않고, 변수의 값 순서로 정렬
</span></code></pre></div></div>

<h5 id="222-이상치를-결측-처리하기">2.2.2. 이상치를 결측 처리하기</h5>
<ul>
  <li>확인한 이상치를 결측치로 변환</li>
  <li>np.where()를 이용해 이상치에 NaN을 부여</li>
</ul>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="c1"># sex가 3일때, score가 5초과일 때 NaN 부여
</span><span class="kn">import</span> <span class="nn">numpy</span> <span class="k">as</span> <span class="n">np</span>
<span class="n">df</span> <span class="o">=</span> <span class="n">df</span><span class="p">.</span><span class="n">assign</span><span class="p">(</span><span class="n">sex</span> <span class="o">=</span> <span class="k">lambda</span> <span class="n">x</span><span class="p">:</span> <span class="n">np</span><span class="p">.</span><span class="n">where</span><span class="p">(</span><span class="n">x</span><span class="p">[</span><span class="s">'sex'</span><span class="p">]</span> <span class="o">==</span> <span class="mi">3</span><span class="p">,</span> <span class="n">np</span><span class="p">.</span><span class="n">nan</span><span class="p">,</span> <span class="n">x</span><span class="p">[</span><span class="s">'sex'</span><span class="p">]),</span> 
             <span class="n">score</span> <span class="o">=</span> <span class="k">lambda</span> <span class="n">x</span><span class="p">:</span> <span class="n">np</span><span class="p">.</span><span class="n">where</span><span class="p">(</span><span class="n">x</span><span class="p">[</span><span class="s">'score'</span><span class="p">]</span> <span class="o">&gt;</span> <span class="mi">5</span><span class="p">,</span> <span class="n">np</span><span class="p">.</span><span class="n">nan</span><span class="p">,</span> <span class="n">x</span><span class="p">[</span><span class="s">'score'</span><span class="p">]))</span>
<span class="n">df</span>
</code></pre></div></div>

<h4 id="23-상자-그림으로-극단치-제거하기">2.3. 상자 그림으로 극단치 제거하기</h4>
<ul>
  <li>극단치: 논리적으로 존재할 수 있지만 극단적으로 크거나 작은 값
    <ul>
      <li>예) 몸무게 변수에 200kg 이상의 값이 있는 경우</li>
    </ul>
  </li>
  <li>극단치 제거 위해서는 먼저 어디까지를 정상 범위로 볼 것인가를 정해야 함
    <ul>
      <li>논리적 판단에 의한 방법 : 성인 몸무게의 정상 범위를 40~150kg로 설정</li>
      <li>통계적 기준 이용 : 상하위 0.3% 또는 +-3 표준편차에 해당하는 값을 극단치로 간주</li>
    </ul>
  </li>
  <li><strong>상자 그림으로 극단치 기준 정하기</strong>
    <ul>
      <li>상자 그림 : 데이터의 분포를 직사각형의 상자 모양으로 표현한 그래프 -&gt; 데이터의 분포를 한눈에 알 수 있음</li>
    </ul>
  </li>
</ul>

<h5 id="231-상자-그림-이해">2.3.1. 상자 그림 이해</h5>
<ul>
  <li>상자 그림: 값을 크기 순으로 나열해 4등분 했을 때 위치하는 값인 ‘사분위수’를 이용해 만듦</li>
  <li>상자 그림의 요소가 나타내는 값 → 교재 191쪽</li>
  <li><a href="https://blog.eunsukim.me/posts/understanding-quantile-quartile-and-percentile">quantile, quartile, percentile 개념 정리</a>
<a href="https://www.youtube.com/watch?v=Wuk17zg-jt8"><strong>[중앙값(Median)과 상자그림(Box Plot) / 00:10:44]</strong>(통계의 재발견, 2020-02-10)</a></li>
</ul>

<h5 id="232-극단치-기준값-구하기">2.3.2. 극단치 기준값 구하기</h5>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="c1"># 1사분위수, 3사분위수 구하기 : df.quantile() 이용
</span><span class="n">pct25</span> <span class="o">=</span> <span class="n">mpg</span><span class="p">[</span><span class="s">'hwy'</span><span class="p">].</span><span class="n">quantile</span><span class="p">(.</span><span class="mi">25</span><span class="p">)</span> <span class="c1"># 하위 25%에 해당하는 1사분위수
</span><span class="n">pct75</span> <span class="o">=</span> <span class="n">mpg</span><span class="p">[</span><span class="s">'hwy'</span><span class="p">].</span><span class="n">quantile</span><span class="p">(.</span><span class="mi">75</span><span class="p">)</span> <span class="c1"># 하위 75%에 해당하는 3사분위수
</span>
<span class="c1"># IQR 구하기: IQR(inter quartile range, 사분위 범위) &lt;- 1사분위수와 3사분위수 간의 거리
</span><span class="n">iqr</span> <span class="o">=</span> <span class="n">pct75</span> <span class="o">-</span> <span class="n">pct25</span>
<span class="n">iqr</span>
</code></pre></div></div>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="c1"># 하한, 상한 구하기: 극단치의 경계값 (하한 - 1사분위수보다 'IQR의 1.5배'만큼 더 작은 값, 상한 - 3사분위수보다 더 큰 값)
</span><span class="k">print</span><span class="p">(</span><span class="n">pct25</span> <span class="o">-</span> <span class="mf">1.5</span> <span class="o">*</span> <span class="n">iqr</span><span class="p">)</span> <span class="c1"># 하한
</span><span class="k">print</span><span class="p">(</span><span class="n">pct75</span> <span class="o">+</span> <span class="mf">1.5</span> <span class="o">*</span> <span class="n">iqr</span><span class="p">)</span> <span class="c1"># 상한
</span></code></pre></div></div>

<pre>
4.5
40.5
</pre>

<h5 id="233-극단치-제거">2.3.3. 극단치 제거</h5>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="c1"># 극단치를 결측 처리하기 : np.where() 이용. 여러 조건 입력시 각 조건을 괄호로 감싸도록 주의
</span><span class="kn">import</span> <span class="nn">numpy</span> <span class="k">as</span> <span class="n">np</span>

<span class="c1"># 변수를 특정해서(mpg['hwy']) 결측값으로 전환하는 방법
## df['var']를 대상으로 해서 조건문 변환 결과를 이곳에 반영하는 방식 
</span><span class="n">mpg</span><span class="p">[</span><span class="s">'hwy'</span><span class="p">]</span> <span class="o">=</span> <span class="n">np</span><span class="p">.</span><span class="n">where</span><span class="p">((</span><span class="n">mpg</span><span class="p">[</span><span class="s">'hwy'</span><span class="p">]</span> <span class="o">&lt;</span> <span class="mf">4.5</span><span class="p">)</span> <span class="o">|</span> <span class="p">(</span><span class="n">mpg</span><span class="p">[</span><span class="s">'hwy'</span><span class="p">]</span> <span class="o">&gt;</span> <span class="mf">40.5</span><span class="p">),</span> <span class="n">np</span><span class="p">.</span><span class="n">nan</span><span class="p">,</span> <span class="n">mpg</span><span class="p">[</span><span class="s">'hwy'</span><span class="p">])</span>

<span class="c1"># df 단위로 assign, lambda를 활용해서 결측값으로 전환하는 방법: 
## df라는 데이터프레임을 대상으로, 그 속의 특정 var을 바꾸고 변환 결과를 df차원에 반영하는 방식 (여기에 lambda x: 방식도 추가)
### or 조건문은 다음과 같은 구조 속에 넣는다. np.where(()|(), , )
</span><span class="n">mpg</span> <span class="o">=</span> <span class="n">mpg</span><span class="p">.</span><span class="n">assign</span><span class="p">(</span><span class="n">hwy</span> <span class="o">=</span> <span class="k">lambda</span> <span class="n">x</span><span class="p">:</span> <span class="n">np</span><span class="p">.</span><span class="n">where</span><span class="p">((</span><span class="n">x</span><span class="p">[</span><span class="s">'hwy'</span><span class="p">]</span> <span class="o">&lt;</span> <span class="mf">4.5</span><span class="p">)</span><span class="o">|</span><span class="p">(</span><span class="n">x</span><span class="p">[</span><span class="s">'hwy'</span><span class="p">]</span> <span class="o">&gt;</span> <span class="mf">40.5</span><span class="p">),</span> <span class="n">np</span><span class="p">.</span><span class="n">nan</span><span class="p">,</span> <span class="n">x</span><span class="p">[</span><span class="s">'hwy'</span><span class="p">]))</span>

<span class="c1"># 결측치 빈도 확인
</span><span class="n">mpg</span><span class="p">[</span><span class="s">'hwy'</span><span class="p">].</span><span class="n">isna</span><span class="p">().</span><span class="nb">sum</span><span class="p">()</span> <span class="c1"># isna()는 그 앞에 df뿐 아니라 df['var']도 올 수 있다.
</span></code></pre></div></div>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="c1"># 결측치 제거하고 분석하기 : 제거 -&gt; drv(구동방식)에 따라 hwy 평균이 어떻게 다른지 알아보기
</span><span class="n">mpg</span><span class="p">.</span><span class="n">dropna</span><span class="p">(</span><span class="n">subset</span> <span class="o">=</span> <span class="p">[</span><span class="s">'hwy'</span><span class="p">])</span> \
   <span class="p">.</span><span class="n">groupby</span><span class="p">(</span><span class="s">'drv'</span><span class="p">)</span> \
   <span class="p">.</span><span class="n">agg</span><span class="p">(</span><span class="n">mean_hwy</span> <span class="o">=</span> <span class="p">(</span><span class="s">'hwy'</span><span class="p">,</span> <span class="s">'mean'</span><span class="p">))</span>
</code></pre></div></div>

<h3 id="3-그래프-시각화">3. 그래프 시각화</h3>
<ul>
  <li>그래프 : 데이터를 보기 쉽게 그림으로 표현한 것</li>
  <li>데이터를 그래프로 표현하면 추세와 경향성이 드러나기 때문에 특징을 쉽게 이해할 수 있고, 그래프를 만드는 과정에서 새로운 패턴을 발견하기도 한다.</li>
  <li>분석 결과를 발표할 때, 그래프를 활용하면 데이터의 특징을 잘 전달할 수 있다.</li>
  <li>seaborn은 그래프를 만들 때 많이 사용하는 패키지</li>
</ul>

<h4 id="31-산점도---변수-간-관계-표현하기">3.1. 산점도 - 변수 간 관계 표현하기</h4>
<ul>
  <li>산점도(scatter plot) : 데이터를 x축과 y축에 점으로 표현한 그래프</li>
  <li>나이와 소득처럼 <strong>연속값으로 된 두 변수의 관계를 표현</strong>할 때 사용</li>
  <li>sns.scatterplot() 이용</li>
  <li>data에 그래프를 그리는 데 사용할 데이터 프레임을 입력,</li>
  <li>x축과 y축에 사용할 변수를 따옴표(‘ ‘)를 이용해 문자 형태로 입력</li>
</ul>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="c1"># x축은 displ, y축은 hwy를 나타낸 산점도 만들기
</span><span class="kn">import</span> <span class="nn">seaborn</span> <span class="k">as</span> <span class="n">sns</span>
<span class="n">sns</span><span class="p">.</span><span class="n">scatterplot</span><span class="p">(</span><span class="n">data</span> <span class="o">=</span> <span class="n">mpg</span><span class="p">,</span> <span class="n">x</span> <span class="o">=</span> <span class="s">'displ'</span><span class="p">,</span> <span class="n">y</span> <span class="o">=</span> <span class="s">'hwy'</span><span class="p">)</span>
</code></pre></div></div>
<ul>
  <li>종류별로 표식 색깔 바꾸기: <strong>hue</strong> 이용</li>
</ul>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="c1"># drv(구동 방식)별로 표식 색깔 다르게 표현
</span><span class="n">sns</span><span class="p">.</span><span class="n">scatterplot</span><span class="p">(</span><span class="n">data</span> <span class="o">=</span> <span class="n">mpg</span><span class="p">,</span> <span class="n">x</span> <span class="o">=</span> <span class="s">'displ'</span><span class="p">,</span> <span class="n">y</span> <span class="o">=</span> <span class="s">'hwy'</span><span class="p">,</span> <span class="n">hue</span> <span class="o">=</span> <span class="s">'drv'</span><span class="p">)</span>
</code></pre></div></div>

<h4 id="32-막대-그래프---집단-간-차이-표현하기">3.2. 막대 그래프 - 집단 간 차이 표현하기</h4>
<ul>
  <li>막대그래프(bar chart) : 데이터의 크기를 막대의 길이로 표현한 그래프</li>
  <li>성별 소득 차이처럼 집단 간 차이를 표현할 때 자주 사용</li>
  <li>평균 막대 그래프 : 평균값의 크기를 막대 길이로 표현한 그래프</li>
  <li>seaborn 그래프를 그리기 위해서는, drv별 <strong>그룹화 결과가</strong> 인덱스 아닌 <strong>변수 값으로</strong> 나오게 해야 함: 다음과 같이 df.groupby()에 <strong>as_index = False</strong> 입력하면 됨</li>
</ul>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="c1"># drv(구동 방식)별 hwy(고속도로 연비) 평균 
</span><span class="n">df_mpg</span> <span class="o">=</span> <span class="n">mpg</span><span class="p">.</span><span class="n">groupby</span><span class="p">(</span><span class="s">'drv'</span><span class="p">,</span> <span class="n">as_index</span> <span class="o">=</span> <span class="bp">False</span><span class="p">)</span> \
            <span class="p">.</span><span class="n">agg</span><span class="p">(</span><span class="n">mean_hwy</span> <span class="o">=</span> <span class="p">(</span><span class="s">'hwy'</span><span class="p">,</span> <span class="s">'mean'</span><span class="p">))</span>
</code></pre></div></div>

<h5 id="321-빈도-막대-그래프-만들기-1">3.2.1. 빈도 막대 그래프 만들기 1)</h5>
<ul>
  <li>sns.barplot() 이용</li>
  <li>data에 데이터 프레임을 지정, x축에 범주를 나타낸 변수, y축에 평균값을 나타낸 변수를 지정</li>
</ul>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="c1"># drv별 hwy 평균을 나타낸 막대 그래프
</span><span class="n">sns</span><span class="p">.</span><span class="n">barplot</span><span class="p">(</span><span class="n">data</span> <span class="o">=</span> <span class="n">df_mpg</span><span class="p">,</span> <span class="n">x</span> <span class="o">=</span> <span class="s">'drv'</span><span class="p">,</span> <span class="n">y</span> <span class="o">=</span> <span class="s">'mean_hwy'</span><span class="p">);</span>
</code></pre></div></div>

<h5 id="322-빈도-막대-그래프-만들기-2">3.2.2. 빈도 막대 그래프 만들기 2)</h5>
<ul>
  <li>sns.countplot() 이용하면, df.groupby()와 df.agg() 이용하는 작업을 생략하고 곧바로 빈도 막대 그래프 만들 수 있다.</li>
</ul>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="c1"># 빈도 막대 그래프 만들기
</span><span class="n">sns</span><span class="p">.</span><span class="n">countplot</span><span class="p">(</span><span class="n">data</span> <span class="o">=</span> <span class="n">mpg</span><span class="p">,</span> <span class="n">x</span> <span class="o">=</span> <span class="s">'drv'</span><span class="p">);</span>
</code></pre></div></div>

<h4 id="33-선-그래프---시간에-따라-달라지는-데이터-표현하기">3.3. 선 그래프 - 시간에 따라 달라지는 데이터 표현하기</h4>

<ul>
  <li>선 그래프 : 데이터를 선으로 표현한 그래프. 시간에 따라 달라지는 데이터를 표현할 때 자주 사용. 예) 환율, 주가지수 등 경제지표가 시간에 따라 변하는 양상</li>
  <li>시계열 데이터 : 일별 환율처럼, 일정 시간 간격을 두고 나열된 데이터</li>
  <li>시계열 그래프 : 시계열 데이터를 선으로 표현한 그래프</li>
</ul>

<h5 id="331-연도-변수-생성">3.3.1. 연도 변수 생성</h5>
<ul>
  <li>먼저 변수 타입을 날짜 시간 타입(datetime64)으로 변경해야 함</li>
  <li>pd.to_datetime() 이용하면 변수 타입을 날짜 시간 타입으로 변경 가능</li>
</ul>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="c1"># 날짜 시간 타입 변수 만들기
</span><span class="n">economics</span><span class="p">[</span><span class="s">'date2'</span><span class="p">]</span> <span class="o">=</span> <span class="n">pd</span><span class="p">.</span><span class="n">to_datetime</span><span class="p">(</span><span class="n">economics</span><span class="p">[</span><span class="s">'date'</span><span class="p">])</span>
</code></pre></div></div>

<ul>
  <li>변수가 날짜 시간 타입이면 df.dt를 이용해 연, 월, 일을 추출 가능</li>
</ul>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="n">economics</span><span class="p">[</span><span class="s">'date2'</span><span class="p">].</span><span class="n">dt</span><span class="p">.</span><span class="n">year</span>   <span class="c1"># 연 추출
</span><span class="n">economics</span><span class="p">[</span><span class="s">'date2'</span><span class="p">].</span><span class="n">dt</span><span class="p">.</span><span class="n">month</span>  <span class="c1"># 월 추출
</span><span class="n">economics</span><span class="p">[</span><span class="s">'date2'</span><span class="p">].</span><span class="n">dt</span><span class="p">.</span><span class="n">day</span>    <span class="c1"># 일 추출
</span></code></pre></div></div>

<ul>
  <li>연도 변수 추가</li>
</ul>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="n">economics</span><span class="p">[</span><span class="s">'year'</span><span class="p">]</span> <span class="o">=</span> <span class="n">economics</span><span class="p">[</span><span class="s">'date2'</span><span class="p">].</span><span class="n">dt</span><span class="p">.</span><span class="n">year</span>
<span class="n">economics</span><span class="p">.</span><span class="n">head</span><span class="p">()</span>
</code></pre></div></div>

<h5 id="332-x축에-연도-표시하기">3.3.2. x축에 연도 표시하기</h5>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="n">sns</span><span class="p">.</span><span class="n">lineplot</span><span class="p">(</span><span class="n">data</span> <span class="o">=</span> <span class="n">economics</span><span class="p">,</span> <span class="n">x</span> <span class="o">=</span> <span class="s">'year'</span><span class="p">,</span> <span class="n">y</span> <span class="o">=</span> <span class="s">'unemploy'</span><span class="p">,</span> <span class="n">errorbar</span> <span class="o">=</span> <span class="bp">None</span><span class="p">);</span>
</code></pre></div></div>

<h4 id="4-상자-그림---집단-간-분포-차이-표현하기">4. 상자 그림 - 집단 간 분포 차이 표현하기</h4>
<ul>
  <li>상자 그림(box plot): 데이터의 분포 또는 퍼져 있는 형태를 직사각형 상자 모양으로 표현한 그래프.</li>
  <li>평균값을 볼 때보다 데이터의 특징을 더 자세히 이해할 수 있다.</li>
</ul>

<h5 id="41-상자-그림-만들기">4.1. 상자 그림 만들기</h5>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="c1"># mpg로 구동 방식별 고속도로 연비를 상자 그림으로 표현: 값 "자체" &gt; 값 개수
</span><span class="n">mpg</span> <span class="o">=</span> <span class="n">pd</span><span class="p">.</span> <span class="n">read_csv</span><span class="p">(</span><span class="s">'mpg.csv'</span><span class="p">)</span>
<span class="n">sns</span><span class="p">.</span><span class="n">boxplot</span><span class="p">(</span><span class="n">data</span> <span class="o">=</span> <span class="n">mpg</span><span class="p">,</span> <span class="n">x</span> <span class="o">=</span> <span class="s">'drv'</span><span class="p">,</span> <span class="n">y</span> <span class="o">=</span> <span class="s">'hwy'</span><span class="p">);</span>
</code></pre></div></div>
<h5 id="42-상자-그림-이해-위한-작업">4.2. 상자 그림 이해 위한 작업</h5>

<ul>
  <li>목표: 구동 방식별 고속도로 연비 구하기</li>
</ul>

<h5 id="421-먼저-구동-방식-값의-종류-파악">4.2.1. 먼저 ‘구동 방식’ 값의 종류 파악</h5>

<div class="language-plaintext highlighter-rouge"><div class="highlight"><pre class="highlight"><code>mpg.groupby('drv') \
   .agg(n = ('hwy', 'count')) \
   .sort_values(by = 'n', ascending = False)
</code></pre></div></div>

<h5 id="422-이상치-있는-f-구동-방식의-분포-파악">4.2.2. 이상치 있는 ‘f’ 구동 방식의 분포 파악</h5>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="c1"># f 방식 자동차의 hwy 연비"값" 분포도
</span><span class="n">mpg</span><span class="p">.</span><span class="n">query</span><span class="p">(</span><span class="s">'drv == "f"'</span><span class="p">)</span> \
   <span class="p">.</span><span class="n">groupby</span><span class="p">(</span><span class="s">'hwy'</span><span class="p">)</span> \
   <span class="p">.</span><span class="n">agg</span><span class="p">(</span><span class="n">n</span> <span class="o">=</span> <span class="p">(</span><span class="s">'hwy'</span><span class="p">,</span> <span class="s">'count'</span><span class="p">))</span> \
   <span class="p">.</span><span class="n">sort_index</span><span class="p">(</span><span class="n">ascending</span> <span class="o">=</span> <span class="bp">False</span><span class="p">)</span>
</code></pre></div></div>

<h5 id="423-극단치-값-계산">4.2.3. 극단치 값 계산</h5>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="c1"># 정상 범위 벗어난 값
</span><span class="n">pct25</span> <span class="o">=</span> <span class="n">mpg_f</span><span class="p">[</span><span class="s">'hwy'</span><span class="p">].</span><span class="n">quantile</span><span class="p">(.</span><span class="mi">25</span><span class="p">)</span>
<span class="n">pct75</span> <span class="o">=</span> <span class="n">mpg_f</span><span class="p">[</span><span class="s">'hwy'</span><span class="p">].</span><span class="n">quantile</span><span class="p">(.</span><span class="mi">75</span><span class="p">)</span>

<span class="n">iqr</span> <span class="o">=</span> <span class="n">pct75</span> <span class="o">-</span> <span class="n">pct25</span>

<span class="n">lowest</span> <span class="o">=</span> <span class="n">pct25</span> <span class="o">-</span> <span class="n">iqr</span> <span class="o">*</span> <span class="mf">1.5</span>  <span class="c1"># 하한
</span><span class="n">highest</span> <span class="o">=</span> <span class="n">pct75</span> <span class="o">+</span> <span class="n">iqr</span> <span class="o">*</span> <span class="mf">1.5</span> <span class="c1"># 상한
</span>
<span class="k">print</span><span class="p">(</span><span class="n">lowest</span><span class="p">)</span>
<span class="k">print</span><span class="p">(</span><span class="n">highest</span><span class="p">)</span>
</code></pre></div></div>

<pre>
21.5
33.5
</pre>

<h5 id="424-극단치-추출-각-극단치의-개수-합계가-아니라-극단치-값-종류의-개수가-중요">4.2.4. 극단치 추출: 각 극단치의 개수 합계가 아니라 극단치 값 <strong>종류</strong>의 개수가 중요</h5>

<div class="language-python highlighter-rouge"><div class="highlight"><pre class="highlight"><code><span class="n">mpg_f</span><span class="p">.</span><span class="n">query</span><span class="p">(</span><span class="s">'hwy &gt; 33.5 | hwy &lt; 21.5'</span><span class="p">)</span> \
     <span class="p">.</span><span class="n">groupby</span><span class="p">(</span><span class="s">'hwy'</span><span class="p">)</span> \
     <span class="p">.</span><span class="n">agg</span><span class="p">(</span><span class="n">n</span> <span class="o">=</span> <span class="p">(</span><span class="s">'hwy'</span><span class="p">,</span> <span class="s">'count'</span><span class="p">))</span> \
     <span class="p">.</span><span class="n">sort_index</span><span class="p">(</span><span class="n">ascending</span> <span class="o">=</span> <span class="bp">False</span><span class="p">)</span>
</code></pre></div></div>]]></content><author><name>HurSoo</name><email>cretaper@gmail.com</email></author><summary type="html"><![CDATA[1. 개요 이곳 4강에서는 3강의 ‘데이터 가공’을 실전에서 활용하기 전에 익혀야 하는 두 가지 과정, 즉 데이터 정제와 그래프 시각화를 다룬다. 데이터 정제에는 빠진 데이터를 대상으로 하는 결측치 정제와, 이상한 데이터를 대상으로 하는 이상치 정제가 있다. 이상치에는 극단치도 포함되는데, 여기서는 ‘그래프 시각화’에도 나오는 상자 그림으로 극단치를 파악하는 방법을 알아 본다. 그래프 시각화는 데이터를 그림으로 표현하는 작업으로, 이를 통해 데이터의 특징을 쉽게 이해할 수 있다. 대표적인 그래프로는 산점도, 막대 그래프, 선 그래프, 상자 그림 등이 있다. seaborn 패키지로 그래프를 그리는 데 필요한 명령어는 각 그래프별로 대체로 비슷하다. 중요한 것은 첫째, 각 그래프는 무엇을 표시할 때 유용한가를 파악하는 일이며, 둘째, 해당 함수의 파라미터에 넣은 데이터가 원자료 형태인지 요약 형태인지를 구분하는 일이다. 실습 코드 2023win_python_lec_04_basic.ipynb 2023win_python_lec_04_full.ipynb 실습 데이터 economic.csv]]></summary></entry></feed>