=+37.1. 36.21 Show that K(s, t) = min{s, t) is nonnegative-definite; use Problem 36.2 to prove the

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=+37.1. 36.21 Show that K(s, t) = min{s, t) is nonnegative-definite; use Problem 36.2 to prove the existence of a process with the finite-dimensional distributions prescribed for Brownian motion.

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Probability And Measure Wiley Series In Probability And Mathematical Statistics

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Authors: Patrick Billingsley

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=+37.1. 36.21 Show that K(s, t) = min{s, t) is nonnegative-definite; use Problem 36.2 to prove the existence of a process with the finite-dimensional distributions prescribed for Brownian motion.
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=+37.1. 36.21 Show that K(s, t) = min{s, t) is nonnegative-definite; use Problem 36.2 to prove the

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Probability And Measure Wiley Series In Probability And Mathematical Statistics

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