Georgetown University home page Search: Full text search Site Index: Find a web site by name or keyword Site Map: Overview of main pages Directory: Find a person; contact us About this site: Copyright, disclaimer, policies, terms of use Georgetown University home page Home page for prospective students Home page for current students Home page for alumni and alumnae Home page for family and friends Home page for faculty and staff Georgetown University Search: Full text search Site Index: Find a web site by name or keyword Site Map: Overview of main pages Directory: Find a person; contact us About this site: Copyright, disclaimer, policies, terms of use
Navigation bar Navigation bar
spacer spacer spacer spacer
border
spacer spacer spacer
border
spacer spacer

BIST-510 Probability and Sampling

BIST-510 Probability and Sampling
Fall only
The goal of the course is to convey an understanding of probability and distribution theory. The probability theory is necessary to provide a foundation for statistics. Probability theory: set theory and probability theory, conditional probability and independence, random variables, distribution functions, density and mass functions for continuous and discrete random variables. Transformation and expectations: distributions of functions of a random variable, expected values, moments and moment generating functions. Common families of distributions: discrete and continuous distributions, exponential family, and location-scale family. Multiple random variables: joint and marginal distributions, conditional distributions and independence, covariance and correlation, multivariate distributions, hierarchical models and mixture distributions. Sampling theory: normal theory, limit theorems.
Credits: 3
Prerequisites: Calculus of several variables, matrix theory

Sections:

BIST-510-01 Probability and Sampling
Fall only
The goal of the course is to convey an understanding of probability and distribution theory. The probability theory is necessary to provide a foundation for statistics. Probability theory: set theory and probability theory, conditional probability and independence, random variables, distribution functions, density and mass functions for continuous and discrete random variables. Transformation and expectations: distributions of functions of a random variable, expected values, moments and moment generating functions. Common families of distributions: discrete and continuous distributions, exponential family, and location-scale family. Multiple random variables: joint and marginal distributions, conditional distributions and independence, covariance and correlation, multivariate distributions, hierarchical models and mixture distributions. Sampling theory: normal theory, limit theorems.
Credits: 3
Prerequisites: Calculus of several variables, matrix theory
Other academic years
There is information about this course number in other academic years:
More information
Look for this course in the schedule of classes.

The academic department web site for this program may provide other details about this course.
spacer spacer
Navigation bar Navigation bar