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Article #1238Re: ill-conditioned matrix
From: John.B.Collins
Date: Thu, 01 Jul 1993 20:43
Date: Thu, 01 Jul 1993 20:43
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1993 bytes
Steve blinkhorn quite correctly points out that phi coefficients ARE pearson corrs. When I re-read my own message, I realized that what I'd SAID was phi, but what I MEANT was phi/phi max, which I've seen lots of people use as matrix input, but which I believe is indefensible. In my own experience, the Heywood cases seem to arise from dichotomies with extreme p's which often yield linear combinations--especially if the ratio of cases to variables is insufficiently large. The results are then artifacts of the dataset and not representative of what's happening in the population. In reality, this is simply an instance of the "normal problems" Steve mentions. I can't imagine why anyone would want to use dichotomies that were cut-points of continuous measures if the continuous data were available, but for some measures the data are truly dichotomous (gender, living/deceased, domiciled alone/with others) and are sometimes the best measures at hand. I have several reservations though, about using dichotomous dummy variables in anything more rigorous than cursory exploratory factor analyses. And that's maybe an idea that needs to be clarified--we can perhaps allow ourselves more latitude in exploratory investigations than in confirmatory ones... John
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X-Google-Language: ENGLISH,ASCII-7-bit X-Google-Thread: f5efb,a35fa259d6a1f0f5 X-Google-Attributes: gidf5efb,public X-Google-ArrivalTime: 1993-07-01 13:57:20 PST Comments: Gated by NETNEWS@AUVM.AMERICAN.EDU Path: arc1-ca.pugleaf.net!gmd.de!newsserver.jvnc.net!darwin.sura.net!howland.reston.ans.net!paladin.american.edu!auvm!MTSG.UBC.CA!JOHN.B.COLLINS Return-Path: <@AUVM.AMERICAN.EDU,@VTBIT.BITNET:owner-stat-l@VM1.MCGILL.CA> X-Mts-Userid: JBC. Message-ID: <4796916@mtsg.ubc.ca> Newsgroups: bit.listserv.stat-l Date: Thu, 1 Jul 1993 13:43:54 PDT Sender: Stat-l Discussion List <STAT-L@MCGILL1.BITNET> From: John.B.Collins@MTSG.UBC.CA Subject: Re: ill-conditioned matrix Lines: 18