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Given a probability space and a sequence of events (An)nβ₯1(A_{n})_{n\ge 1}(Anβ)nβ₯1β, we write AnβAA_{n}\searrow AAnββA to mean that A1βA2ββ―βAnββ¦A_{1}\supseteq A_{2}\supseteq\dots \supseteq A_{n}\supseteq\dotsA1ββA2βββ―βAnβββ¦i.e.Β that AnA_{n}Anβ are decreasing events.
Continuity of Probability
Summary of MATH 895