Skip to content

Instantly share code, notes, and snippets.

@statkclee
Created November 29, 2015 10:33
Show Gist options
  • Save statkclee/62f067a695cae30a5c21 to your computer and use it in GitHub Desktop.
Save statkclee/62f067a695cae30a5c21 to your computer and use it in GitHub Desktop.
Think Stats 2, 5장 연습문제
Display the source blob
Display the rendered blob
Raw
{
"cells": [
{
"cell_type": "markdown",
"metadata": {},
"source": [
"통계적 사고 (2판) 연습문제 ([thinkstats2.com](thinkstats2.com), [think-stat.xwmooc.org](http://think-stat.xwmooc.org))<br>\n",
"Allen Downey / 이광춘(xwMOOC)"
]
},
{
"cell_type": "code",
"execution_count": 10,
"metadata": {
"collapsed": false
},
"outputs": [],
"source": [
"from __future__ import print_function, division\n",
"\n",
"import thinkstats2\n",
"import thinkplot\n",
"\n",
"%matplotlib inline"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"## 연습문제 5.1\n",
"\n",
"BRFSS 데이터셋에서 (5.4절 참조), 신장 분포는 대략 남성에 대해 모수 µ = 178 cm, σ = 7.7cm을 갖는 정규분포이며, 여성에 대해서 µ = 163 cm, σ = 7.3 cm 을 갖는다.\n",
"\n",
"블루맨 그룹에 가입하기 위해서, 남성은 5’10”에서 6’1”사이여야 된다. ([http://bluemancasting.com](http://bluemancasting.com) 참조). US 남성 인구의 몇 퍼센티지가 해당 범위에 있을까? 힌트: scipy.stats.norm.cdf를 사용하라."
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"<tt>scipy.stats</tt> 모듈은 해석분포(analytic distributions)를 나타내는 객체를 담고 있다."
]
},
{
"cell_type": "code",
"execution_count": 1,
"metadata": {
"collapsed": false
},
"outputs": [],
"source": [
"import scipy.stats"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"예를 들어, <tt>scipy.stats.norm</tt>은 정규분포를 나타낸다."
]
},
{
"cell_type": "code",
"execution_count": 2,
"metadata": {
"collapsed": false
},
"outputs": [
{
"data": {
"text/plain": [
"scipy.stats._distn_infrastructure.rv_frozen"
]
},
"execution_count": 2,
"metadata": {},
"output_type": "execute_result"
}
],
"source": [
"mu = 178\n",
"sigma = 7.7\n",
"dist = scipy.stats.norm(loc=mu, scale=sigma)\n",
"type(dist)"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"\"고정된 확률변수(frozen random variable)\"는 평균과 표준편차를 계산할 수 있다."
]
},
{
"cell_type": "code",
"execution_count": 3,
"metadata": {
"collapsed": false
},
"outputs": [
{
"data": {
"text/plain": [
"(178.0, 7.7000000000000002)"
]
},
"execution_count": 3,
"metadata": {},
"output_type": "execute_result"
}
],
"source": [
"dist.mean(), dist.std()"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"CDF도 평가할 수 있다. 평균아래 1 표준편차를 벗어난 사람은 얼마나 될까? 약 16%"
]
},
{
"cell_type": "code",
"execution_count": 4,
"metadata": {
"collapsed": false
},
"outputs": [
{
"data": {
"text/plain": [
"0.15865525393145741"
]
},
"execution_count": 4,
"metadata": {},
"output_type": "execute_result"
}
],
"source": [
"dist.cdf(mu-sigma)"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"5'10\"과 6'1\" 사이 얼마나 많은 사람이 분포하고 있는가?"
]
},
{
"cell_type": "code",
"execution_count": 4,
"metadata": {
"collapsed": false
},
"outputs": [],
"source": []
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"## 연습문제 5.2\n",
"\n",
"파레토 분포에 대한 감각을 갖기 위해서, 만약 사람 신장의 분포가 파레토라면 세상이 얼마나 달라지는지 살펴보자. $x_m = 1$ m, $α = 1.7$ 모수로, 일리있는 최소값 1 m, 중위수 1.5 m 를 갖는 분포가 된다.\n",
"\n",
"상기 분포를 도식화하세요. 파레토 세상에서 평균 사람 신장은 얼마인가? 인구의 얼마나 평균보다 더 적은가? 만약 파레토 세상에 70억 사람이 있다면, 얼마나 많은 사람들이 1 km 보다 더 클 것으로 예상하는가? 가장 작은 사람은 신장이 얼마나 될 것으로 예상하는가?\n",
"\n",
"<tt>scipy.stats.pareto</tt>는 파레토 분포를 나타낸다. 파레토 세상에서, 사람 키 분포는 모수 $x_m = 1$ m, $α = 1.7$을 갖는다. 그래서 가장 키가 작은 사람은 100 cm이고, 중위수는 150cm이다."
]
},
{
"cell_type": "code",
"execution_count": 5,
"metadata": {
"collapsed": false
},
"outputs": [
{
"data": {
"text/plain": [
"1.5034066538560549"
]
},
"execution_count": 5,
"metadata": {},
"output_type": "execute_result"
}
],
"source": [
"alpha = 1.7\n",
"xmin = 1\n",
"dist = scipy.stats.pareto(b=alpha, scale=xmin)\n",
"dist.median()"
]
},
{
"cell_type": "code",
"execution_count": 18,
"metadata": {
"collapsed": false
},
"outputs": [
{
"data": {
"image/png": "iVBORw0KGgoAAAANSUhEUgAAAYQAAAEPCAYAAABCyrPIAAAABHNCSVQICAgIfAhkiAAAAAlwSFlz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\nEREREREREREREREREREJlf8PpNNclz5JfdEAAAAASUVORK5CYII=\n",
"text/plain": [
"<matplotlib.figure.Figure at 0x7f1ca5002410>"
]
},
"metadata": {},
"output_type": "display_data"
}
],
"source": [
"xs, ps = thinkstats2.RenderParetoCdf(xmin, alpha, 0, 10.0, n=100) \n",
"thinkplot.Plot(xs, ps, label=r'$\\alpha=%g$' % alpha)\n",
"thinkplot.Config(xlabel='height (m)', ylabel='CDF')"
]
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"파레토 세상에서 평균신장이 얼마인가?"
]
},
{
"cell_type": "code",
"execution_count": 5,
"metadata": {
"collapsed": false
},
"outputs": [],
"source": []
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"평균보다 더 키가 작은 사람의 비율은 얼마나 될까?"
]
},
{
"cell_type": "code",
"execution_count": 5,
"metadata": {
"collapsed": false
},
"outputs": [],
"source": []
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"70억 사람중에서, 1 km 보다 더 키가 클 것으로 예상되는 사람은 얼마나 될까? <tt>dist.cdf</tt> 혹은 <tt>dist.sf</tt>을 사용한다."
]
},
{
"cell_type": "code",
"execution_count": 5,
"metadata": {
"collapsed": false
},
"outputs": [],
"source": []
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"가장 키가 큰 사람은 얼마나 키가 클 것으로 예상되는가? 힌트: 한 사람에 대한 신장을 찾아본다."
]
},
{
"cell_type": "code",
"execution_count": 5,
"metadata": {
"collapsed": false
},
"outputs": [],
"source": []
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"## 연습문제 5.3\n",
"\n",
"와이불 분포(Weibull distribution)는 고장 분석에서 나오는 지수분포를 일반화한 것이다 ([http://wikipedia.org/wiki/Weibull_distribution](http://wikipedia.org/wiki/Weibull_distribution) 참조). CDF는 다음과 같다.\n",
"\n",
"$CDF(x) = 1 − \\exp(−(x / λ)^k)$ \n",
"\n",
"와이블 분포를 직선처럼 보이게 하는 변환을 찾을 수 있을까요? 직선의 기울기와 절편은 무엇을 나타내는가?\n",
"<tt>random.weibullvariate</tt>을 사용해서 와이블 분포에서 표본을 생성하시오. 그리고 이를 사용해서 분포를 테스트하시오."
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {
"collapsed": false
},
"outputs": [],
"source": []
},
{
"cell_type": "markdown",
"metadata": {},
"source": [
"## 연습문제 5.4\n",
"\n",
"`n`의 적은 값으로, 정확하게 해석 분포에 적합되는 경험분포를 기대하지 못한다. 적합 품질을 평가하는 한 방법이 해석적 분포로부터 표본을 생성하고 데이터와 얼마나 잘 매칭되는지 살펴보는 것이다.\n",
"예를 들어, 5.1 절에서, 출생사이 시간 분포를 도식화했고 근사적으로 지수분포라는 것을 보았다. 하지만, 분포는 단지 데이터가 44에 불과하다. 데이터가 지수분포에서 나왔는지 살펴보기 위해서, 출생사이 약 33분인, 데이터와 동일한 평균을 갖는 지수분포에서 데이터를 44개 생성한다.\n",
"\n",
"임의 확률 표본의 분포를 도식화하고, 실제 분포와 비교한다. `random.expovariate` 을 사용해서 값을 생성한다."
]
},
{
"cell_type": "code",
"execution_count": 14,
"metadata": {
"collapsed": false
},
"outputs": [
{
"data": {
"image/png": "iVBORw0KGgoAAAANSUhEUgAAAX4AAAEDCAYAAAAyZm/jAAAABHNCSVQICAgIfAhkiAAAAAlwSFlz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\nkiRJkiRJkiRJGu3/Ady/nfncGue9AAAAAElFTkSuQmCC\n",
"text/plain": [
"<matplotlib.figure.Figure at 0x7f1ca5369950>"
]
},
"metadata": {},
"output_type": "display_data"
}
],
"source": [
"import analytic\n",
"\n",
"df = analytic.ReadBabyBoom()\n",
"diffs = df.minutes.diff()\n",
"cdf = thinkstats2.Cdf(diffs, label='actual')\n",
"thinkplot.Cdf(cdf, complement=True)\n",
"thinkplot.Config(yscale='log')"
]
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {
"collapsed": false
},
"outputs": [],
"source": []
},
{
"cell_type": "code",
"execution_count": null,
"metadata": {
"collapsed": false
},
"outputs": [],
"source": []
}
],
"metadata": {
"kernelspec": {
"display_name": "Python 2",
"language": "python",
"name": "python2"
},
"language_info": {
"codemirror_mode": {
"name": "ipython",
"version": 2
},
"file_extension": ".py",
"mimetype": "text/x-python",
"name": "python",
"nbconvert_exporter": "python",
"pygments_lexer": "ipython2",
"version": "2.7.10"
}
},
"nbformat": 4,
"nbformat_minor": 0
}
Sign up for free to join this conversation on GitHub. Already have an account? Sign in to comment