豆搜网 文档下载 文档下载导航
设为首页 | 加入收藏
搜索 请输入内容:  
 导航当前位置: 文档下载 > 所有分类 > 外语学习 > 英语考试 > Report Writing In Logistic Regression
侵权投诉

Report Writing In Logistic Regression

Report Writing In Logistic Regression

Title

Introduction

Set up the problem.

What are you trying to predict or model, and for what purpose ? You use logistic regression to find the probability of a success given some explanatory

variables. One possible question that you can answer using logistic regression, does

success increase in SAT test if I increase my study time? If we increase the dosage of a

medication will more animals get better? Will likelihood of success increase as the number of hours of study increase?

Method and Results

Pre-model design

o Each variable in the data set has to be described, and a summary statistics has to be

performed. Size of your sample, general description of the dependent and independent

variables: numeric, ordinal, nominal.

o Dependency between the response and the explanatory variables has to be established,

when appropriate. Yes, the response variable has only two possible values, 0 and 1.

o If the explanatory variable is ordinal or nominal you will need to perform chi-square test for

independence, and also plot a bar chart, or mosaic.

o If the explanatory variable is numerical, at this moment, you have nothing to do.

o If you have 2 or more explanatory variables numerical you have to plot them against each

other to check for co-linearity.

Model Design

Given what you discovered in the pre-model phase, get the logistic regression equation The model is good if:

Step 1:

Take difference between Null and Residual deviance. dnull_residual (1)

Take difference between dfs of the Null and Residual deviance. ddf_null_residual (2)

If dnull_residual <= ddf_null_residual then calculate pchisq(dnull_residual, ddf_null_residual )

Else 1 - pchisq(dnull_residual, ddf_null_residual )

Note: This how you do it in R: with(mylogit, pchisq(null.deviance - deviance, df.null - df.residual,

lower.tail = FALSE))

If value pess than 0.05 than the model performed better than the empty model

上一页第2页

热门文档

相关文档

  • binary logistic regression超清楚实用

    An alternative and equivalent way of writing the logistic regression model in...but we may have access to tabulated (grouped) data presented in reports. ...

  • Logistic Regression回归分析

    Logistic Regression回归分析_英语学习_外语学习_教育专区。关于统计分析中Logistic回归的学习Microsoft SQL Server 2005 Data Mining 演算法 – Logistic Regression ...

  • Logistic Regression

    样本只有两个类别 的逻辑回归问题经常被称为二 项 逻辑回归(Binomial Logistic Regression)。 有多个类别(大于等于 3 个类别)的逻辑回归问题 则通常被称为 多项...

  • LogisticRegression

    LogisticRegression_英语学习_外语学习_教育专区。IRLSCSI:FLORIDA Section 4.4: Logistic Regression CSI:FLORIDA Revisit Masked Class Problem 1.5 1 0.5 x2 0 ...

  • Logistic Regression2

    Logistic Regression2_自然科学_专业资料。logistic回归分析,主要在流行病学中应用较多,比较常用的情形是探索某疾病的危险因素,根据危险因素预测某疾病发生的概率,等等...

  • Logistic Regression

    Logistic Regression_英语学习_外语学习_教育专区。Logistic Regression ——分类问题 ? 说明:这个课件是我照搬standford的机器学 习课程的网上课程的思路和内容做的,...

  • Binary Logistic Regression

    Binary Logistic Regression_生产/经营管理_经管营销_专业资料。Six Sigma – Analyze Binary Logistic Regression 二元逻辑回归 Binary Logistic Regression (BLR) GE...

  • 10_Logistic Regression

    Hsuan-Tien Lin (NTU CSIE) Machine Learning Foundations 8/25 Logistic Regression Logistic Regression Error Likelihood target function f (x) = P (+1x) ...

  • Logistic Regression

    Logistic Regression_数学_自然科学_专业资料。logistics回归Logistic回归分析基础所流行病学系王艳红 2014-3-28 <1> ? 实例:探讨低出生体重的相关危险因素(以lbw....

  • 2.5Logistic Regression

    2.5Logistic Regression_金融/投资_经管营销_专业资料。Chapter 2.5 Logistic Regression Logistic Regression Logistic Regression ? Used when the dependen...

  • machine learning在线公开课第 3 期:Logistic Regression

    machine learning在线公开课第 3 期:Logistic Regression_理学_高等教育_教育专区。machine learning在线公开课第 3 期:Logistic Regression...

站点地图 | 文档上传 | 侵权投诉 | 手机版
新浪认证  诚信网站  绿色网站  可信网站   非经营性网站备案
本站所有资源均来自互联网,本站只负责收集和整理,均不承担任何法律责任,如有侵权等其它行为请联系我们.
文档下载 Copyright 2013 doc.docsou.com All Rights Reserved.  闽ICP备15022310号-9  闽公网安备 35021102001881号  email
返回顶部