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Thank you for watching the video and also for posting a question! In the context of linear regression, the number of degrees of freedom associated with SSE is n-p, where n is the total number of observations and p is the number of beta parameters in the model. In the simple linear regression model, p = 2, so that the number of degrees of freedom associated with SSE is n-2.
Thanks for watching! If you found this video informative, please let me know by pressing the like button above and posting a comment below. If you would like to be notified of future videos, press the subscribe button so that you will be notified whenever I post new content. Links to other videos in this series are included below:
Next lecture in this series:
Previous lecture in this series: th-cam.com/video/a76M7OTTfqs/w-d-xo.html
First lecture in this series: th-cam.com/video/v4FdcoCUOPA/w-d-xo.html
"A Course on Linear Regression" playlist: th-cam.com/play/PLyq-3DNuZLa1uE2i1KQEWhPvElSN5aFvW.html
Very informative. How would be we find the expected value of SS_PE and SS_LOF?
why n-2 not n-1 for SSE?
Thank you for watching the video and also for posting a question!
In the context of linear regression, the number of degrees of freedom associated with SSE is n-p, where n is the total number of observations and p is the number of beta parameters in the model. In the simple linear regression model, p = 2, so that the number of degrees of freedom associated with SSE is n-2.
thank for the prompt reply! :)@@Kevin.S.McCarter_PhD