=+35.16. Theorems 35.6 and 35.9 have analogues in Hilbert space. For n co, let P ,,

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=+35.16. Theorems 35.6 and 35.9 have analogues in Hilbert space. For n ≤ co, let P ,, be the perpendicular projection on a subspace M ,,. Then Px - P_x for all x if either

(a) M1 CM2 C . . . and M_ is the closure of Un. < M ,, or

(b) M. M2 5 ... and M_ = n. <= M ...

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Probability And Measure Wiley Series In Probability And Mathematical Statistics

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3rd Edition

Authors: Patrick Billingsley

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=+35.16. Theorems 35.6 and 35.9 have analogues in Hilbert space. For n co, let P ,, be the perpendicular projection on a subspace M ,,. Then Px - P_x for all x if either (a) M1 CM2 C . . . and M_ is...
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=+35.16. Theorems 35.6 and 35.9 have analogues in Hilbert space. For n co, let P ,,

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Probability And Measure Wiley Series In Probability And Mathematical Statistics

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