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Ergebnisse 1-3 von 21
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Hence C1 ; = 0 for all i , j . Thus C = 0 . O. E. D. Lemma 2 . Let S be a collection of square symmetric matrices A. If a matrix BES is a minimum ( i.e. , A≥B for all AE S ) then this minimum is unique . Proof : Suppose there are two ...
Hence C1 ; = 0 for all i , j . Thus C = 0 . O. E. D. Lemma 2 . Let S be a collection of square symmetric matrices A. If a matrix BES is a minimum ( i.e. , A≥B for all AE S ) then this minimum is unique . Proof : Suppose there are two ...
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Hence , Bias B = [ b- ( I - AX ) B ] [ b— ( I — AX ) B ] ' ` Var B = E ( Aɛɛ'A ' ) = A ( Eɛɛ ' ) A ' = AVA ' ( 11 ) It follows that Risk B = [ b- ( I — AX ) B ] [ b— ( I– AX ) B ] ' + AVA ' · ( 12 ) This expression ( 12 ) for the risk ...
Hence , Bias B = [ b- ( I - AX ) B ] [ b— ( I — AX ) B ] ' ` Var B = E ( Aɛɛ'A ' ) = A ( Eɛɛ ' ) A ' = AVA ' ( 11 ) It follows that Risk B = [ b- ( I — AX ) B ] [ b— ( I– AX ) B ] ' + AVA ' · ( 12 ) This expression ( 12 ) for the risk ...
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Hence this mapping T - T ' is isometric isomorphic onto . Q. E. D 1 REMARK . when A = A , ( G ) , BA1 , ( G ) , all of these properties hold by lemma 3.7 . PROPOSITION 3.8 . The condition ( G ) holds for the Banach algebra A1 , ( G ) .
Hence this mapping T - T ' is isometric isomorphic onto . Q. E. D 1 REMARK . when A = A , ( G ) , BA1 , ( G ) , all of these properties hold by lemma 3.7 . PROPOSITION 3.8 . The condition ( G ) holds for the Banach algebra A1 , ( G ) .
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