This is a continuation of the previous exercise. If f is a function on the state space, we say that g is a normal contraction off if for all x and for all x and y. As an example, note that if then g is a normal contraction off. Prove that if f ∈ D(E), where E is a Dirichlet form and g is a normal contraction off, then for each t > 0,
Chapter 39
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