Back to Bayesian Statistics: From Concept to Data Analysis
University of California, Santa Cruz

Bayesian Statistics: From Concept to Data Analysis

This course introduces the Bayesian approach to statistics, starting with the concept of probability and moving to the analysis of data. We will learn about the philosophy of the Bayesian approach as well as how to implement it for common types of data. We will compare the Bayesian approach to the more commonly-taught Frequentist approach, and see some of the benefits of the Bayesian approach. In particular, the Bayesian approach allows for better accounting of uncertainty, results that have more intuitive and interpretable meaning, and more explicit statements of assumptions. This course combines lecture videos, computer demonstrations, readings, exercises, and discussion boards to create an active learning experience. For computing, you have the choice of using Microsoft Excel or the open-source, freely available statistical package R, with equivalent content for both options. The lectures provide some of the basic mathematical development as well as explanations of philosophy and interpretation. Completion of this course will give you an understanding of the concepts of the Bayesian approach, understanding the key differences between Bayesian and Frequentist approaches, and the ability to do basic data analyses.

Status: Microsoft Excel
Status: Statistics
IntermediateCourse11 hours

Featured reviews

DG

4.0Reviewed Dec 8, 2019

It was a good course for me to get familiar with the new perspective on statistics. Thank you! Maybe, some extended practice exercise at the end of the course would make it even better)

AS

5.0Reviewed Jul 13, 2020

It's an amazing course, I strongly recommend. It was like a complementary course for the Data Analysis course of my university, giving a wide explanation over bayesian analysis. I'm glad to finish it.

MS

4.0Reviewed Oct 9, 2018

Good use of R but maybe use the actual coefficient from the equations themselves rather than picking numbers pre-selected which may confuse.Unable to look at discussion forum without posting myself.

KK

5.0Reviewed Nov 13, 2020

A very good introduction to Bayesian Statistics.Couple of optional R modules of data analysis could have been introduced . However, prerequisites are essential in order to appreciate the course.

RK

4.0Reviewed Oct 16, 2024

The concepts could have been made much more easier, simpler and more examples could have been inculcated. But overall, a great course to gain in-depth insights for a starter on Bayesian Statistics

JH

5.0Reviewed Oct 5, 2017

This course is well prepared.The videos are of high quality and the lessons are easy to follow.I enjoyed the Honors content as well, that gives an extra challenge to those who want it.Thanks!

SP

5.0Reviewed Nov 21, 2020

Very insightful. I'd recommend this course to anyone who wants to learn how to adjust a model after observing data. Test questions were quite practical modeling real world scenarios.

AO

5.0Reviewed Jul 20, 2020

Prof. Lee's approach is simple and intuitive. There are exercises throughout the videos, which help you make sure you and the professor are on the same track. I would certainly recommend it!

JH

5.0Reviewed Jun 26, 2018

Great course. The content moves at a nice pace and the videos are really good to follow. The Quizzes are also set at a good level. You can't pass this course unless you have understood the material.

JL

4.0Reviewed Apr 20, 2021

This is a good course for reviewing basic concepts of statistics, and good for starting learning Bayesian, as introduced as a basic course. If you want to learn deeper, go and find another course!

SP

5.0Reviewed Nov 15, 2017

This is first time exposure to bayesian statistics and I must say it has given me a different perspective to analyzing data especially when dealing with unpredictable data or unknown data.

MM

4.0Reviewed Sep 24, 2019

Very clear and informative. Would like a more extensive and combined reference material (PDF, so less need to lookup e.g. definitions of effective sample size for various distributions).

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