0

There are some references like this that says in linear regression, this is not necessary for variables to have normal distribution. but I read some books that say otherwise:

Joseph Hilbe in a book called "Modeling Count Data" on page 3 states that

The traditional linear regression model is based on the normal or Gaussian probability distribution.

A book entitled "Geographically Weighted Regression" authored by Fotheringham, Brunsdon and Charlton on page 188 says:

The basic linear regression model assumes a Gaussian distribution for the dependent variable, which has a number of properties: for example, it is symmetrical about some mean value and it admits values anywhere in the interval $(-\infty,\infty). $

Now I am just really confused!

User1865345
  • 8,202
  • Several pages on this site discuss the assumptions underlying linear regression: this page, this page, this pge, and this page among others. Regression is sometimes taught from the perspective of the correlation of normally distributed variables, but there's no requirement for normality even in the error distribution (although that can simplify inference). – EdM Jul 04 '23 at 13:44

0 Answers0