[Steps Shown] Suppose S and T are stopping times. Are the following necessarily stopping times? Give proof or counter-example. min (S, T) max (S, T)
Question: Suppose \(S\) and \(T\) are stopping times. Are the following necessarily stopping times? Give proof or counter-example.
- \(\min (S, T)\)
- \(\max (S, T)\)
- \(S+T\)
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(Steps Shown) Let (X_i) be i.i.d. with E X_i^2 var;(S_T)=(var;(X_1))(E
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