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Re: Confidence interval is mathematically equivalent to hypothesis test


From: Dr. Oliver Walter
Subject: Re: Confidence interval is mathematically equivalent to hypothesis test
Date: Fri, 12 Oct 2018 22:08:06 +0200
User-agent: Mozilla/5.0 (Windows NT 10.0; WOW64; rv:52.0) Gecko/20100101 Thunderbird/52.9.1

It seems to be a mixed ANCOVA with a within-subjects factor called "Location", a between-subjects factor called "Group" and a covariate "Age". I think that the GLM command in PSPP is not able to compute such an analysis. GLM can only compute between-subjects designs in PSPP (cf. PSPP manual, p. 143).


Am 12.10.2018 um 21:48 schrieb Werner LEMBERG:
I just responded to your statements about the relations between CIs
and hypothesis test that a CI is *not* always associated with a
hypothesis. The equations I mentioned were only examples for a
confidence interval and its equivalent hypothesis test.  [...]
Thanks a lot to all who have responded.  I must add that I'm not only
a PSPP novice, my knowledge of (and, admittedly, my interest in)
statistics in general is very small.  I'm basically looking for
statistical recipes that I can apply.

What I actually want to do is to replace the mediocre PDF output of
SPSS (which my daughter was using to create images for her MD thesis –
I don't know SPSS and she has no longer access to it, so there is no
chance to improve the created bar diagrams directly) with the route

   .SAV file -> PSPP -> CSV -> LaTeX pgfplots

mainly to be able to recreate the diagrams programmatically, without
using a GUI (I guess that R would be probably a better choice for that
purpose, but I don't know this either).

In other words I'm just poking with a stick in the dark...

Here is the command that her group was using on SPSS.

   GLM Var1 Var2 Var3 BY Group WITH Age
     /WSFACTOR=Location 3 Polynomial
     /METHOD=SSTYPE(3)
     /PLOT=PROFILE(Group*Location)
        TYPE=BAR ERRORBAR=CI MEANREFERENCE=NO
     /PRINT=DESCRIPTIVE ETASQ
     /CRITERIA=ALPHA(.05)
     /WSDESIGN=Location
     /DESIGN=Age Group.

[There are two groups, with approx 15 cases each.]

The diagram shows bars for the mean values of Var{1,2,3} together with
error bars indicating the CI.


     Werner




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