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In this setting we provide an algorithm significantly superior to those previously published. More like this.{/INSERTKEYS}{/PARAGRAPH} Stout, Quentin F. Stout Search this author in:. Export Cancel. Export citation. Article information Source Ann. We are interested in efficient algorithms, where the expected number of flips is our measure of efficiency. You have access to this content. More by Quentin F. Other authors have represented algorithms as lattices, but by representing them instead as trees we are able to produce an algorithm more efficient than any previously appearing. Abstract Article info and citation First page Abstract We give new algorithms for simulating a flip of an unbiased coin by flipping a coin of unknown bias. Source Ann. Zentralblatt MATH identifier JSTOR links. You do not have access to this content. Keywords Random numbers unbiased coin biased coin discrete distribution binary tree. We give new algorithms for simulating a flip of an unbiased coin by flipping a coin of unknown bias. {PARAGRAPH}{INSERTKEYS}Quentin F. You have partial access to this content. We also prove a conjecture of Hoeffding and Simons that there is no optimal algorithm.