Associate Professor, Biostatistics
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This course introduces learners to the analysis of binary/dichotomous outcomes. Learners will become familiar with fundamental tests for two-group comparisons and statistical inference plus prediction more broadly using logistic regression. They will understand the connection between prevalence, risk ratios, and odds ratios. By the end of this course, learners will be able to understand how binary outcomes arise, how to use R to compare proportions between two groups, how to fit logistic regressions in R, how to make predictions using logistic regression, and how to assess the quality of these predictions. All concepts taught in this course will be covered with multiple modalities: slide-based lectures, guided coding practice with the instructor, and independent but structured exercises.
Welcome to Logistic Regression and Prediction for Health Data, the final course in the Data Science for Health Research specialization. This course focuses on analyzing binary outcomes, comparing two groups, and predicting health outcomes using logistic regression in R. Learners will explore prevalence, risk ratios, odds ratios, and evaluate prediction model performance through ROC curves and calibration. Practical exercises, guided coding, and quizzes reinforce learning throughout the course.
This abbreviated syllabus description was created with the help of AI tools and reviewed by staff. The full syllabus is available to those who enroll in the course.
Module 1: Simple Comparisons of Binary Outcomes
Module 2: Introducing Logistic Regression
Module 3: Assessing Logistic Regression Models
Course materials are available for self-paced learning. Learners must earn an overall grade of 80% to pass and receive the certificate. The course grade is based on three quizzes worth 33.33% each.
Associate Professor, Biostatistics
Professor of Epidemiology
Course content developed by U-M faculty and managed by the university. Faculty titles and affiliations are updated periodically.
Intermediate Level
There are no formal requirements to take this course. It is expected that learners have a basic understanding of algebra and probability.