Regression Models for Categorical, Count, and Related Variables: An Applied Approach by John P. Hoffmann

Regression Models for Categorical, Count, and Related Variables: An Applied Approach by John P. Hoffmann

Author:John P. Hoffmann
Language: eng
Format: epub
Publisher: University of California Press


EVENT HISTORY MODELS

A second general type of model concerns the timing of events. For instance, medical researchers are often interested in the effects of certain drugs on the timing of recovery among a sample of patients. In fact, these statistical models are most commonly known as survival models because biostatisticians, epidemiologists, and other medical researchers often use them to study the time between the diagnosis of a disease and death, or between therapeutic intervention and death or recovery.

Social and behavioral scientists have adapted these types of models for a variety of purposes. Under the term event history analysis or duration analysis, sociologists, political scientists, and economists are interested in issues such as the following: among those who have divorced, what is their average length of marriage? What is the average length of a war (from declaration to cessation) and can we predict this based on some set of explanatory variables? What is the average length of one’s first job? Does this affect the average length of one’s second job or the probability that one changes jobs in the future?

Event history models have been developed to explicitly address these and similar questions. They are a particular type of longitudinal analysis that focuses on predicting when or how long until an event, or multiple events, occurs (Allison, 1995). Thus, the outcome variable in an event history model quantifies the duration of time one spends in a state before some episode takes place (Box-Steffensmeier and Jones, 2004). Events include transitions such as those mentioned earlier (e.g., job change) as well as death, birth, heart transplant, marriage, completing graduate school, or one’s first delinquent act. Many events, birth and death being notable exceptions, can occur more than once. A person can commit delinquent acts continuously in each month; a person might get married several times; or a person may have several jobs over a 40-year employment career.

A key for event history models is identifying when the event occurred. Sometimes one can be very specific (Samuel died on September 14 at 5:16 p.m.), although often we have to place the event into a particular time interval (Sally had her first baby in 2007). This distinction is important because it gives rise to two types of event history models: continuous-time models and discrete-time models. In continuous-time models the researcher assumes that the event can occur at any time, but, as with continuous variables, we often have to approximate this. Discrete-time models assume that the event can occur only within distinct time units. Practically speaking, discrete-time models are often used to approximate continuous-time models, such as if we wished to model what predicted the length of time until one’s first marriage, but we had only annual data on a set of individuals (see Yamaguchi, 1991, Chapters 2 and 3). We return to this issue later.

But why not simply create a continuous variable that measures the time until some event occurs (e.g., 5 months passed between the time Jessie was married and her first child was born) and



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