09-01-2015
Joka
Calcite | Level 5
Member since
04-02-2014
- 7 Posts
- 2 Likes Given
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Latest posts by Joka
Subject Views Posted 1605 05-15-2014 10:17 AM 6722 05-12-2014 03:32 AM 6942 05-06-2014 02:36 PM 6942 04-03-2014 09:02 AM 6942 04-03-2014 08:15 AM 7739 04-02-2014 11:41 AM -
Activity Feed for Joka
- Posted Multiple comparison tests that account for correlation between linear combinations on Statistical Procedures. 05-15-2014 10:17 AM
- Posted Re: Multiple comparison in the unequal variance case using PROC MIXED on Statistical Procedures. 05-12-2014 03:32 AM
- Liked Re: Multiple comparison in the unequal variance case using PROC MIXED for SteveDenham. 05-12-2014 03:31 AM
- Posted Re: Multiple comparison in the unequal variance case using PROC MIXED on Statistical Procedures. 05-06-2014 02:36 PM
- Liked Re: Multiple comparison in the unequal variance case using PROC MIXED for SteveDenham. 04-10-2014 03:46 AM
- Posted Re: Multiple comparison in the unequal variance case using PROC MIXED on Statistical Procedures. 04-03-2014 09:02 AM
- Posted Re: Multiple comparison in the unequal variance case using PROC MIXED on Statistical Procedures. 04-03-2014 08:15 AM
- Posted Multiple comparison in the unequal variance case using PROC MIXED on Statistical Procedures. 04-02-2014 11:41 AM
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Posts I Liked
Subject Likes Author Latest Post 1 4
05-15-2014
10:17 AM
Hi, Can using multiple comparison procedures that accommodate for correlation between linear combinations (such as MaxT, MinP, Tukey etc) be used to control the FWE for any set of non-orthogonal contrasts? That is to say, could I construct a contrast-matrix involving any set of non-orthogonal vectors with overlapping information and still be sure that FWE is controlled and that the interpretation is valid? (Given that the contrast had a valid interpretation to begin with...)
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05-12-2014
03:32 AM
Thank you for your answer! I will try to find some simulation studies to determine power in these cases or conduct some myself!
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05-06-2014
02:36 PM
Steve, I purchased the book and I am well on my way of working through it, it was, just as you said, a really good source when working with designed experiments. Thank you! I have a one more question that I was hoping you could answer. I am currently working through the examples in the chapter we previously discussed and I was wondering if it would be appropriate to use the maxT/minP method when analysing experiments in a randomized complete block design. I understand that the subset pivotality condtion is depedent on the hypotheses formed to get a strong control of the FWE. However, in the case where we might suspect heteroscedasticity among group levels of treatment could the single-step maxT or minP be the an appropriate solution? Are there any pitfalls that you are aware of?
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04-03-2014
09:02 AM
I am still a bit uncertain as to what kind of test is performed under heteroscedasticity and how close to the nominal levels of the presented p-values we could get. Is the method well explained in Multiple Comparisons and Multiple Tests Using SAS, 2nd ed.? I might just pick up a copy to understand this method better!
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04-03-2014
08:15 AM
I look this up! Is the MaxT adjustment implemented in SAS?
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04-02-2014
11:41 AM
I have found procedures such as Tamhanes T2, Dunnets T3 and the Games & Howell procedure that deal with unequal variances in the one-way model. However, I have a Randomized complete block design, which is basically a two-way model. And variances differ quite a lot in the treatment group. In SAS for mixed models 2nd ed. (p. 369) Ramon C. Litell et. al., uses a unequal variance model, proc mixed data=TV ic; class age sex; model time=sex|age/DDFM=KR OUTP=R; repeated / group=age; lsmeans age sex / diff adjust=Tukey; run; However, I am not sure this is correct since the multiple comparison test (Tukey), uses a pooled estimate for the variance thus affecting p-values when the variances are unequal. Is this the correct way of performing multiple comparison under unequal variance? If yes, how does the Tukey adjustment handle the unequal variances?
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