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Abstract:
This video, "Lecture 60: Generalized Linear Modeling in R," by Chris Mack, introduces the glm() function in R as an extension of the standard lm() (linear modeling) function. It explains how glm() allows for modeling response variables with non-normal error distributions and non-linear relationships to predictors, using various "family" distributions (e.g., Gaussian, binomial, Poisson) and "link" functions (e.g., identity, logit, log). The lecture reviews how glm() can replicate ordinary least squares (OLS) regression and then transitions to a practical demonstration of logistic regression using the Titanic survival dataset. It covers essential data cleaning techniques, including handling missing values and converting categorical variables, and demonstrates how to build and interpret a logistic regression model in R, specifically focusing on the impact of gender on survival probability, and interpreting coefficients as log-odds and odds ratios.
Generalized Linear Modeling in R: A Practical Guide with Titanic Data
glm() function, highlighting it as an extension of the lm() (linear modeling) function for more flexible regression.lm() function with a simple dataset, demonstrating its use and summary() output.glm() can replicate OLS by specifying family=gaussian(link = "identity"), demonstrating its foundational capability before moving to more complex models.titanic_train dataset is detailed, including columns like Survived (binary indicator), Pclass, Sex, Age, SibSp (siblings/spouses), Parch (parents/children), Fare, Cabin, and Embarked.NA (Not Available) to ensure R correctly identifies missing data.sapply(data.raw, function(x) sum(is.na(x))) to count NA values in each column, helping identify columns with significant missing data.glm() function is used for logistic regression with family=binomial(link='logit') to model the Survived variable based on Sex.levels() function is shown to inspect the categories recognized by R.glm() summary output for logistic regression is a key takeaway:
sexmale indicates a decrease in log-odds of survival for males compared to females (the reference category).exp() function is used to convert log-odds back to "odds ratios," which provide a more intuitive interpretation (e.g., an odds ratio of 0.08 means males had a survival odds 0.08 times that of females).