RE: BOV

From: Kenneth Kowalski Date: September 21, 2004 technical Source: cognigencorp.com
From: "Kowalski, Ken" Ken.Kowalski@pfizer.com Subject: RE: [NMusers] BOV Date: Tue, September 21, 2004 5:00 pm Nick, I need to think about this some more but here is my initial intuition. Let's say you have n=4 occasions then you can estimate 4 variance components for total variability corresponding to PPV1 through PPV4. If we then partition total variability into BSV and BOV where each occasion can have a different BOV (say BOV1 through BOV4) then we have PPV1 = BSV + BOV1 PPV2 = BSV + BOV2 PPV3 = BSV + BOV3 PPV4 = BSV + BOV4 Thus, we have 4 equations with 5 unknowns (BSV, BOV1-BOV4) and hence is over-parameterized. Am I missing something here? Ken
Sep 20, 2004 Renee Ying Hong BOV
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Sep 21, 2004 Pravin RE: BOV
Sep 21, 2004 Kenneth Kowalski RE: BOV
Sep 21, 2004 Nick Holford RE: BOV
Sep 21, 2004 Nick Holford RE: BOV
Sep 21, 2004 Kenneth Kowalski RE: BOV
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Sep 22, 2004 Kenneth Kowalski RE: BOV
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Sep 22, 2004 Kenneth Kowalski RE: BOV
Sep 22, 2004 Nick Holford RE: BOV
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Sep 22, 2004 Nick Holford RE: BOV
Sep 22, 2004 Mats Karlsson RE: BOV
Sep 22, 2004 Nick Holford RE: BOV
Sep 22, 2004 Yaning Wang RE: BOV
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Sep 22, 2004 Yaning Wang RE: BOV
Sep 23, 2004 Kenneth Kowalski RE: BOV
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Sep 23, 2004 Kenneth Kowalski RE: BOV
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Sep 23, 2004 Mats Karlsson RE: BOV
Sep 23, 2004 Kenneth Kowalski RE: BOV
Sep 23, 2004 Nick Holford RE: BOV
Sep 23, 2004 Mats Karlsson RE: BOV
Sep 24, 2004 Kenneth Kowalski RE: BOV
Sep 24, 2004 Immanuel Freedman RE: BOV