- From: "Jason Foster" <retsofaj@xxxxxxxxx>
- Date: 3 Sep 2006 16:37:01 -0700
I don't think that this is a FAQ, but if it is I apologize for the
Discussions about "regression to the mean" tend to focus on fallacies
relating to heights, grades, sickness, etc. Something I have not seen
discussed is when/whether it is appropriate to assume a stationary mean
(or, I think alternatively, a fixed distribution)?
Assuming a constant distribution and repeated sampling, I can
intuitively understand regression to the mean. However, I can imagine
situations where the distribution is changing over time. For example
(and here I'm talking outside of my area of expertise) the mean height
in North America is increasing over time (ostensibly due to dietary and
health factors). If this is the case, then what would "regression to
the mean" mean? Towards which mean would the regression take place?
How would an observer know that a regression analysis is appropriate?
Any thoughts (or pointers to resources) on the issues would be
- Prev by Date: Re: Significance of Decline in Student Enrollment
- Next by Date: Re: Stationary means
- Previous by thread: Re: Question relating to order statistics of normal variables
- Next by thread: Re: Stationary means