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  • Fudge Factor ri  xi1  xi 2 ri di  si  s0 1 1  (xij  xi1) 2  jC 1  (xij  xi 2) 2 jC 2 si     n n   1 2  n1  n2  2

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  • Fudge Factor ri  xi1  xi 2 ri di  si  s0 1 1  (xij  xi1) 2  jC 1  (xij  xi 2) 2 jC 2 si     n n   1 2  n1  n2  2

    Recently Uploaded Slideshows 2008

  • Fudge Factor ri  xi1  xi 2 ri di  si  s0 1 1  (xij  xi1) 2  jC 1  (xij  xi 2) 2 jC 2 si     n n   1 2  n1  n2  2

    Recently Uploaded Slideshows 2008

  • Fudge Factor ri  xi1  xi 2 ri di  si  s0 1 1  (xij  xi1) 2  jC 1  (xij  xi 2) 2 jC 2 si     n n   1 2  n1  n2  2

    Recently Uploaded Slideshows 2008

  • Fudge Factor ri  xi1  xi 2 ri di  si  s0 1 1  (xij  xi1) 2  jC 1  (xij  xi 2) 2 jC 2 si     n n   1 2  n1  n2  2

    Recently Uploaded Slideshows 2008

  • Fudge Factor ri  xi1  xi 2 ri di  si  s0 1 1  (xij  xi1) 2  jC 1  (xij  xi 2) 2 jC 2 si     n n   1 2  n1  n2  2

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  • (y − Xβ) T (y − Xβ) = min (yi − β0 − β1 xi1 − ... − βk xik), β β i = 1 namely ˆ β = (X T X) − 1

    Recently Uploaded Slideshows 2009

  • Slide 15: Bayesian Core: A Practical Approach to Computational Bayesian Statistics Regression and variable selection Linear models Linear models Ordinary normal linear regression model such that y | β, σ 2, X ∼ Nn (Xβ, σ 2 In) and thus E [yi | β, X] = β0 + β1 xi1 + ... + βk xik V (yi | σ 2, X) = σ 2 207 / 785

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  • .., n, for instance patients in an hospital ward, on which both yi and xi1, ..., xik are measured.

    Recently Uploaded Slideshows 2009

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