Mental Health Study Example Alachua County, Florida Purpose: Relate mental impairment to two explanatory variables, the severity of life and socioeconomic.

Slides:



Advertisements
Similar presentations
COPYRIGHT OF: ABHINAV ANAND JYOTI ARORA SHRADDHA RAMSWAMY DISCRETE CHOICE MODELING IN HEALTH ECONOMICS.
Advertisements

Irish Census of Population & National Disability Survey, th Meeting of the Washington Group on Disability Statistics September 19-21, 2007 Dublin,
April 25 Exam April 27 (bring calculator with exp) Cox-Regression
Chapter 8 Logistic Regression 1. Introduction Logistic regression extends the ideas of linear regression to the situation where the dependent variable,
1 Experimental design and analyses of experimental data Lesson 6 Logistic regression Generalized Linear Models (GENMOD)
Regression with a Binary Dependent Variable. Introduction What determines whether a teenager takes up smoking? What determines if a job applicant is successful.
Breaking Up is Hard to Do: The Heartbreak of Dichotomizing Continuous Variables David L. Streiner Nour Kteily PSY 1950.
Data mining and statistical learning, lecture 5 Outline  Summary of regressions on correlated inputs  Ridge regression  PCR (principal components regression)
Chapter 11 Survival Analysis Part 2. 2 Survival Analysis and Regression Combine lots of information Combine lots of information Look at several variables.
Assignmnet: Simple Random Sampling With Replacement Some Solutions.
Treatment Effects: What works for Whom? Spyros Konstantopoulos Michigan State University.
EPI 809/Spring Multiple Logistic Regression.
Nemours Biomedical Research Statistics April 23, 2009 Tim Bunnell, Ph.D. & Jobayer Hossain, Ph.D. Nemours Bioinformatics Core Facility.
Logistic Regression Biostatistics 510 March 15, 2007 Vanessa Perez.
CHAPTER 2 Basic Descriptive Statistics: Percentages, Ratios and rates, Tables, Charts and Graphs.
OLS versus MLE Example YX Here is the data:
Basic Descriptive Statistics Healey, Chapter 2
Review Regression and Pearson’s R SPSS Demo
Ordinal Logistic Regression “Good, better, best; never let it rest till your good is better and your better is best” (Anonymous)
Logistic Regression II Simple 2x2 Table (courtesy Hosmer and Lemeshow) Exposure=1Exposure=0 Disease = 1 Disease = 0.
3. Descriptive Statistics
Logistic Regression III: Advanced topics Conditional Logistic Regression for Matched Data Conditional Logistic Regression for Matched Data.
Chapter 1: The What and the Why of Statistics
Please turn off cell phones, pagers, etc. The lecture will begin shortly.
AS credits External 2.12 Probability Methods.
Analyses of Covariance Comparing k means adjusting for 1 or more other variables (covariates) Ho: u 1 = u 2 = u 3 (Adjusting for X) Combines ANOVA and.
HSRP 734: Advanced Statistical Methods June 19, 2008.
Central Tendency Introduction to Statistics Chapter 3 Sep 1, 2009 Class #3.
The What and the Why of Statistics The Research Process Asking a Research Question The Role of Theory Formulating the Hypotheses –Independent & Dependent.
Descriptive Statistics
Chapter 1: The What and the Why of Statistics  The Research Process  Asking a Research Question  The Role of Theory  Formulating the Hypotheses  Independent.
APPLIED DATA ANALYSIS IN CRIMINAL JUSTICE CJ 525 MONMOUTH UNIVERSITY Juan P. Rodriguez.
A SAS Macro to Calculate the C-statistic Bill O’Brien BCBSMA SAS Users Group March 10, 2015.
Assessing Binary Outcomes: Logistic Regression Peter T. Donnan Professor of Epidemiology and Biostatistics Statistics for Health Research.
GEE Approach Presented by Jianghu Dong Instructor: Professor Keumhee Chough (K.C.) Carrière.
The Median of a Continuous Distribution
Logistic Regression Applications Hu Lunchao. 2 Contents 1 1 What Is Logistic Regression? 2 2 Modeling Categorical Responses 3 3 Modeling Ordinal Variables.
1 STA 617 – Chp11 Models for repeated data Analyzing Repeated Categorical Response Data  Repeated categorical responses may come from  repeated measurements.
1 STA 617 – Chp9 Loglinear/Logit Models 9.7 Poisson regressions for rates  In Section 4.3 we introduced Poisson regression for modeling counts. When outcomes.
1 STA 617 – Chp10 Models for matched pairs Summary  Describing categorical random variable – chapter 1  Poisson for count data  Binomial for binary.
1 Everyday is a new beginning in life. Every moment is a time for self vigilance.
1 STA 617 – Chp12 Generalized Linear Mixed Models SAS for Model (12.3) with Matched Pairs from Table 12.1.
Applied Epidemiologic Analysis - P8400 Fall 2002 Labs 6 & 7 Case-Control Analysis ----Logistic Regression Henian Chen, M.D., Ph.D.
1 STA 617 – Chp12 Generalized Linear Mixed Models Modeling Heterogeneity among Multicenter Clinical Trials  compare two groups on a response for.
1 Statistics 262: Intermediate Biostatistics Regression Models for longitudinal data: Mixed Models.
1 Modeling change Kristin Sainani Ph.D. Stanford University Department of Health Research and Policy
Applied Epidemiologic Analysis - P8400 Fall 2002 Labs 6 & 7 Case-Control Analysis ----Logistic Regression Henian Chen, M.D., Ph.D.
Veronica Burt. Reading in the Data options nofmterr; data BCSC.data1; set BCSC.Dr238bs_sum_data_deid_v3_1012; run;
Additional Regression techniques Scott Harris October 2009.
Graphs with SPSS Aravinda Guntupalli. Bar charts  Bar Charts are used for graphical representation of Nominal and Ordinal data  Height of the bar is.
Logistic Regression Logistic Regression - Binary Response variable and numeric and/or categorical explanatory variable(s) –Goal: Model the probability.
Statistics Review  Mode: the number that occurs most frequently in the data set (could have more than 1)  Median : the value when the data set is listed.
03/20161 EPI 5344: Survival Analysis in Epidemiology Estimating S(t) from Cox models March 29, 2016 Dr. N. Birkett, School of Epidemiology, Public Health.
Chapter 1: The What and the Why of Statistics
EHS Lecture 14: Linear and logistic regression, task-based assessment
QUALITATIVE AND LIMITED DEPENDENT VARIABLE MODELS
Calculating Median and Quartiles
Stat 414 – Day 19.
§7.2: The Proportional Odds Model for Ordinal Response
Logistic Regression.
மீன்’ பிடிப்போம்’.
Math Review #3 Jeopardy Random Samples and Populations
Introduction to Logistic Regression
ORDINAL REGRESSION MODELS
12/6/ Discrete and Continuous Random Variables.
Applied Statistics Using SPSS
Applied Statistics Using SPSS
Figure 1 Patterns of study retention The proportion of individuals actively participating in the study is displayed over the course of the study. Patterns.
Chp 7 Logit Models for Multivariate Responses
Uniform Probability Distribution
Presentation transcript:

Mental Health Study Example Alachua County, Florida Purpose: Relate mental impairment to two explanatory variables, the severity of life and socioeconomic status

The Dataset Subject: a randomly assigned id number (1, 2, 3,…) Mental impairment: ordinal response with categories well, mild symptom formation, moderate symptom formation, and impaired Life events: a composite measure of the number and severity of important life events such as birth of a child, new job, divorce in the family that occurred to the subject within the past three years (0, 1,…,9) Socioeconomic status (SES): measured here as binary (1 = high and 2 = low)

The Main Effects Model Proportional odds model J = 4 response categories (well, mild, moderate, impaired) x 1 = life events (0,1,2,…,9) x 2 = SES (1 = low, 2 = high)

SAS Code & Output ParameterEstimate Intercept Intercept Intercept life ses proc genmod data=mental; model mental = life ses / dist=multinomial link=clogit; run;

What does this mean? and The cumulative probability of starting at the well end of the scale decreases (  1 ) as the life events score increases and also increases at the higher level of SES (  2 ).

SES Effect for x 1 = 4.275, the mean life events score THIS WILL BE P(Y < 2) FORMULA P(Y=1) x 2 = 0 (Low SES).16 x 1 = 1 (High SES).37

Life Events Effect for x 2 = 1, high SES P(Y=1) x 1 = 2.0 (Lower quartile of life events).55 x 1 = 6.5 (Upper quartile of life events).22 for x 2 = 0, low SES P(Y=1) x 1 = 2.0 (Lower quartile of life events).28 x 1 = 6.5 (Upper quartile of life events).09