Suppose Pt is a family of sub-Markov transition probabilities and we define by (36.12). Show that is a family of Markov transition probabilities. Show that i.e., starting at , the process stays...


Suppose Pt
is a family of sub-Markov transition probabilities and we define

by (36.12). Show that

is a family of Markov transition probabilities. Show that


i.e., starting at
, the process stays there forever.


Show that if Pt(x, A) is defined by (19.17), and Pt
f(x) = f (y) Pt(x, dy), then Pt
maps C0
into C0.


Show that Pt
defined by (36.13) satisfies all the parts of Assumption 36.1.




Chapter 37





May 04, 2022
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