Statistics
The Statistics Department offers a range of courses that build on a foundation in probability and statistical theory to provide practical training in statistical methods, study design, and data analysis.
For questions about specific courses, contact the department.
Courses
Prerequisites: some high school algebra. Designed for students in fields that emphasize quantitative methods. This course satisfies the statistics requirements of all majors except statistics, economics, and engineering. Graphical and numerical summaries, probability, theory of sampling distributions, linear regression, confidence intervals, and hypothesis testing are taught as aids to quantitative reasoning and data analysis. Use of statistical software required. Illustrations are taken from a variety of fields. Data-collection/analysis project with emphasis on study designs is part of the coursework requirement.
Course Number
STAT1101S002Format
In-PersonSession
Session BPoints
3 ptsSummer 2026
Times/Location
Mo 18:15-19:50Tu 18:15-19:50We 18:15-19:50Th 18:15-19:50Section/Call Number
002/10536Enrollment
0 of 35Instructor
Ji Meng LohPrerequisites: some high school algebra. Designed for students in fields that emphasize quantitative methods. This course satisfies the statistics requirements of all majors except statistics, economics, and engineering. Graphical and numerical summaries, probability, theory of sampling distributions, linear regression, confidence intervals, and hypothesis testing are taught as aids to quantitative reasoning and data analysis. Use of statistical software required. Illustrations are taken from a variety of fields. Data-collection/analysis project with emphasis on study designs is part of the coursework requirement.
Course Number
STAT1101SD01Format
In-PersonSession
Session APoints
3 ptsSummer 2026
Times/Location
Mo 10:45-12:20Tu 10:45-12:20We 10:45-12:20Th 10:45-12:20Section/Call Number
D01/10535Enrollment
0 of 35Instructor
Anthony DonoghueCourse Number
STAT1201S001Format
In-PersonSession
Session APoints
3 ptsSummer 2026
Times/Location
Mo 10:45-12:20Tu 10:45-12:20We 10:45-12:20Th 10:45-12:20Section/Call Number
001/10537Enrollment
0 of 35Course Number
STAT1201S002Format
In-PersonSession
Session BPoints
3 ptsSummer 2026
Times/Location
Mo 18:15-19:50Tu 18:15-19:50We 18:15-19:50Th 18:15-19:50Section/Call Number
002/10538Enrollment
0 of 35Prerequisites: A good working knowledge of calculus, including derivatives, single and double, limits, sums and series. Life is a gamble and with some knowledge of probability / statistics is easier evaluate the risks and rewards involved. Probability theory allows us take a known underlying model and estimate how likely will we be able to see future events. Statistical Inference allows us to take data we have seen and estimate the missing parts of an unknown model. The first part of the course focus on the former and the second part the latter.
Course Number
STAT4001S001Format
In-PersonSession
Session APoints
3 ptsSummer 2026
Times/Location
Mo 16:30-18:05Tu 16:30-18:05We 16:30-18:05Th 16:30-18:05Section/Call Number
001/10539Enrollment
0 of 35Instructor
Gabriel YoungCourse Number
STAT4203S001Format
In-PersonSession
Session APoints
3 ptsSummer 2026
Times/Location
Mo 16:30-18:05Tu 16:30-18:05We 16:30-18:05Th 16:30-18:05Section/Call Number
001/10540Enrollment
0 of 25Instructor
Young KimCourse Number
STAT4204S001Format
In-PersonSession
Session BPoints
3 ptsSummer 2026
Times/Location
Mo 18:15-19:50Tu 18:15-19:50We 18:15-19:50Th 18:15-19:50Section/Call Number
001/10541Enrollment
0 of 25Prerequisites: STAT GU4204 or the equivalent, and a course in linear algebra. Theory and practice of regression analysis. Simple and multiple regression, testing, estimation, prediction, and confidence procedures, modeling, regression diagnostics and plots, polynomial regression, colinearity and confounding, model selection, geometry of least squares. Extensive use of the computer to analyse data.
Course Number
STAT4205S001Format
In-PersonSession
Session APoints
3 ptsSummer 2026
Times/Location
Mo 18:15-19:50Tu 18:15-19:50We 18:15-19:50Th 18:15-19:50Section/Call Number
001/10542Enrollment
0 of 25Instructor
Daniel RabinowitzCourse Number
STAT4206S001Format
In-PersonSession
Session APoints
3 ptsCourse Number
STAT4221S001Format
In-PersonSession
Session APoints
3 ptsSummer 2026
Times/Location
Mo 18:15-19:50Tu 18:15-19:50We 18:15-19:50Th 18:15-19:50Section/Call Number
001/10544Enrollment
0 of 25This course introduces the Bayesian paradigm for statistical inference. Topics covered include prior and posterior distributions: conjugate priors, informative and non-informative priors; one- and two-sample problems; models for normal data, models for binary data, Bayesian linear models; Bayesian computation: MCMC algorithms, the Gibbs sampler; hierarchical models; hypothesis testing, Bayes factors, model selection; use of statistical software.
Prerequisites: A course in the theory of statistical inference, such as STAT GU4204 a course in statistical modeling and data analysis, such as STAT GU4205.
Course Number
STAT4224W001Format
In-PersonSession
Session BPoints
3 ptsSummer 2026
Times/Location
Mo 18:15-19:50Tu 18:15-19:50We 18:15-19:50Th 18:15-19:50Section/Call Number
001/10545Enrollment
0 of 25Instructor
Casey BradshawCourse Number
STAT4241S001Format
In-PersonSession
Session APoints
3 ptsSummer 2026
Times/Location
Mo 18:15-19:50Tu 18:15-19:50We 18:15-19:50Th 18:15-19:50Section/Call Number
001/10546Enrollment
0 of 25Instructor
Alex PijyanCourse Number
STAT4261S001Format
In-PersonSession
Session APoints
3 ptsSummer 2026
Times/Location
Tu 09:00-12:10Th 09:00-12:10Section/Call Number
001/10547Enrollment
0 of 25Prerequisites: At least one semester of calculus. A calculus-based introduction to probability theory. Topics covered include random variables, conditional probability, expectation, independence, Bayes rule, important distributions, joint distributions, moment generating functions, central limit theorem, laws of large numbers and Markovs inequality.
Course Number
STAT5203W001Format
In-PersonSession
Session APoints
3 ptsSummer 2026
Times/Location
Mo 16:30-18:05Tu 16:30-18:05We 16:30-18:05Th 16:30-18:05Section/Call Number
001/10548Enrollment
0 of 15Instructor
Young KimPrerequisites: STAT GR5203 or the equivalent, and two semesters of calculus. Calculus-based introduction to the theory of statistics. Useful distributions, law of large numbers and central limit theorem, point estimation, hypothesis testing, confidence intervals, maximum likelihood, likelihood ratio tests, nonparametric procedures, theory of least squares and analysis of variance.
Course Number
STAT5204W001Format
In-PersonSession
Session BPoints
3 ptsSummer 2026
Times/Location
Mo 18:15-19:50Tu 18:15-19:50We 18:15-19:50Th 18:15-19:50Section/Call Number
001/10549Enrollment
0 of 15Prerequisites: STAT GR5203 and GR5204 or the equivalent. Theory and practice of regression analysis, Simple and multiple regression, including testing, estimation, and confidence procedures, modeling, regression diagnostics and plots, polynomial regression, colinearity and confounding, model selection, geometry of least squares. Extensive use of the computer to analyse data.
Course Number
STAT5205W001Format
In-PersonSession
Session APoints
3 ptsSummer 2026
Times/Location
Mo 18:15-19:50Tu 18:15-19:50We 18:15-19:50Th 18:15-19:50Section/Call Number
001/10550Enrollment
0 of 15Instructor
Daniel RabinowitzCourse Number
STAT5206S001Format
In-PersonSession
Session APoints
3 ptsSummer 2026
Times/Location
Mo 16:30-18:05Tu 16:30-18:05We 16:30-18:05Th 16:30-18:05Section/Call Number
001/10551Enrollment
0 of 15Course Number
STAT5221S001Format
In-PersonSession
Session APoints
3 ptsSummer 2026
Times/Location
Mo 18:15-19:50Tu 18:15-19:50We 18:15-19:50Th 18:15-19:50Section/Call Number
001/10552Enrollment
0 of 15This course introduces the Bayesian paradigm for statistical inference. Topics covered include prior and posterior distributions: conjugate priors, informative and non-informative priors; one- and two-sample problems; models for normal data, models for binary data, Bayesian linear models, Bayesian computation: MCMC algorithms, the Gibbs sampler; hierarchical models; hypothesis testing, Bayes factors, model selection; use of statistical software.
Prerequisites: A course in the theory of statistical inference, such as STAT GU4204/GR5204 a course in statistical modeling and data analysis such as STAT GU4205/GR5205.