Re: size correction discriminant functions analyses

2004-05-20 Thread morphmet
In my understanding to PCA, its main goal is to reduce the dimensionality of a problem without the loss of too much information. In other words, according to Prof. Rohlf, the purpose of PCA is to give you a low dimensional space that accounts for as much variation as possible. However, I agree

Re: size correction discriminant functions analyses

2004-05-20 Thread morphmet
Don't know what happened to cause the earlier message largely void of content, but I think the original communication was to correct the Red Book reference. The date is 1985, not 1982. -ds On Tue, 2004-05-18 at 14:12, [EMAIL PROTECTED] wrote: -- Dennis E. Slice, Ph.D. Department of

Re: size correction discriminant functions analyses

2004-05-20 Thread morphmet
Dear collegues, Sender: [EMAIL PROTECTED] Precedence: bulk Reply-To: [EMAIL PROTECTED] About the above discussion on the linear measurements data for multivariate analysis, I should state that most times my problem (and I expect the problem of many people that wrks with it) is not of

Re: size correction discriminant functions analyses

2004-05-20 Thread morphmet
I applaud your courage, Dr. Hammer. I hope everyone appreciates how intimidating this list of experts can be. I also agree with your point that PCA can be used when the data are not multivariate normal if you are just using it to visualize information, or if you just know what it is doing

Re: size correction discriminant functions analyses

2004-05-20 Thread morphmet
Dr. Hammer, Please consider your courage credited. -ds A couple of points about PCA in general: 1) PCA makes no assumptions about the distribution (multivariate normal or otherwise) of your data. It is a procedure that simply produces the linear combinations of variables with maximum variance

RE: morphologika now available for free download

2004-05-20 Thread morphmet
Dear Colleagues, Nicholas Jones and I are pleased to announce that morphologika, which is a Windows based program for 3d geometric morphometrics is available at: http://www.york.ac.uk/res/fme/index.htm It can be downloaded from the resources page. We ask that you complete details of your