Re: Paired t test Question

2001-04-07 Thread lucz
Andy, With a sample size of 4, n=4, you need to get hold of the Stat EXACT software developed by Cyrus Mehta. My one cent- Luke "Andrew L." <[EMAIL PROTECTED]> wrote in message oEYy6.4479$[EMAIL PROTECTED]">news:oEYy6.4479$[EMAIL PROTECTED]... > I am anlaysing some data and want to administer a

Re: partial correlations

2001-04-07 Thread jim clark
Hi On 7 Apr 2001, Dianne Worth wrote: > After several years of frustration with SAS, I am migrating > to SPSS. I am currently working on a project in both > packages, to ensure accuracy of results as I teach myself > SPSS. I would like to obtain 1) the squared semi-partial > correlation based

Re: partial correlations

2001-04-07 Thread Carol Nickerson
On 7 Apr 2001 11:16:49 -0700 [EMAIL PROTECTED] (Dianne Worth) wrote: > After several years of frustration with SAS, I am migrating to SPSS. > I am currently working on a project in both packages, to ensure > accuracy of results as I teach myself SPSS. I would like to > obtain 1) the squared sem

partial correlations

2001-04-07 Thread Dianne Worth
After several years of frustration with SAS, I am migrating to SPSS.  I am currently working on a project in both packages, to ensure accuracy of results as I teach myself SPSS.  I would like to obtain 1) the squared semi-partial correlation based on the sequence that predictors are entered into th

Mac Stata 3.0?

2001-04-07 Thread Arthur Ellen
I'm using and older mac and would like to use Mac STATA about version 3.0. Does someone have a copy sitting about? = Instructions for joining and leaving this list and remarks about the problem of INAPPROPRIATE MESSAGES are availab

Re: Independent distributions

2001-04-07 Thread Peter J. Wahle
Object A, function f should read 1 2 11 hit to coordinate (-1, -1); 2 4 22 hits to coordinate (0, -1); 1 2 14 hits to coordinate (0, 0), etc. = Instructions for joining and leavin

Independent distributions

2001-04-07 Thread Peter J. Wahle
I have two objects A & B. Two functions f(u,v) & g(u,v), where u & v are rotational angles along axis of the objects. The functions return x, y coordinates relative to a center point. u, v, x, and y are treated as discreet. Distributions are formed corresponding to the number of times a coordin