REFERENCES
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- A. Dvoretzky, Existence and properties of certain optimal stopping rules, Proceedings of the Fifth Berkeley Symposium on Mathematical Statistics and Probability, 1: 441–452. Univ. of California Press, Berkeley, CA, 1967.
- L. A. Medina, D. Zeilberger, An Experimental Mathematics Perspective on the Old, and still Open, Question of When To Stop?, in Gems in Experimental Mathematics, Contemporary Mathematics series v. 517 (AMS), Edited by T. Amdeberhan, L. Medina, and V. Moll, 265–274, also available at arXiv: 0907.0032v2 [math.PR].
- L. A. Shepp, Explicit solutions to some problems of optimal stopping, The Annals of Mathematical Statistics 40 (1969) 993–1010, available at http://dx.doi.org/10.1214/aoms/1177697604.
- W. Stadje, The maximum average gain in a sequence of Bernoulli games, Amer. Math. Monthly, December (2008) 902–910.
- J. D. A. Wiseman, The Chow & Robbins Problem: Stop at h = 5t = 3, available at http://www.jdawiseman.com/papers/easymath/chow_robbins.html.