Justify the first equality in (29.4).
Show that if Mt is a martingale with respect tois a martingale with respect to
Suppose W is a Brownian motion and {Ft} is its minimal augmented filtration. Let T be a bounded stopping time with respect to {Ft}. Suppose Y is a FT measurable random variable with EY2<>swithsuch that
(1) Show that the solution to (29.9) is a Gaussian process. (2) Show that the solutions (Xt, Zt) to
(29.9)–(29.10) form a Gaussian process.
Chapter 30
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