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- W2331771371 abstract "It is demonstrated that for each n ≧ 2 there exists a minimal universal constant, c n , such that, for any sequence of independent random variables { X r , r ≧ 1} with finite variances, , where the supremum is over all stopping times Τ, 1 ≦ Τ ≦ n. Furthermore, c n ≦ 1/2 and lim inf n → ∞ c n ≧ 0.439485 · ··." @default.
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- W2331771371 title "A prophet inequality for independent random variables with finite variances" @default.
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