Course
Bayesian Regression Modeling with rstanarm
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Prerequisites
Bayesian Modeling with RJAGSIntroduction to Data Visualization with ggplot2Intermediate Regression in RIntroduction to Bayesian Linear Models
Modifying a Bayesian Model
Assessing Model Fit
Presenting and Using a Bayesian Regression
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Enroll NowFAQs
Is this course suitable for beginners?
No. This coursed is aimed at Advanced learners with strong experience in programming in R.
Will I receive a certificate at the end of the course?
Yes, upon completing the course, you will receive a certificate of completion.
What topics does this course cover?
This course covers a variety of topics related to Bayesian regression and the rstanarm package. This includes reviewing frequentist regression and establishing core principles in the Bayesian framework, modifying a Bayesian model, assessing model fit, and presenting and using a Bayesian regression.
Who will benefit from this course?
This course is useful for anyone interested in developing a deeper understanding of Bayesian regression, especially data scientists, statisticians, analysts, and software developers.
What technical requirements should I have before taking this course?
For this course, you must be familiar with linear regression, basic probability, and the R programming language. Additionally, a working knowledge of the ggplot2 and tidyverse packages is beneficial but not required.
How much time should I expect to spend on this course?
This course should take approximately 4 hours to complete
Can I use a different software package for the exercises in this course?
This course focuses on the rstanarm package, so it is recommended that you use this package for the exercises. However, the concepts and techniques learned in this course should be applicable to other software packages as well.
How does Bayesian modeling differ from frequentist modeling?
Bayesian modeling is an alternative to frequentist modeling, which is heavily focused on p-values and hypothesis testing. With Bayesian modeling, uncertainty is expressed in the form of a probability distribution and parameters are expressed in terms of the expected values of their posterior distributions.
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