About: Feller's coin-tossing constants

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Feller's coin-tossing constants are a set of numerical constants which describe asymptotic probabilities that in n independent tosses of a fair coin, no run of k consecutive heads (or, equally, tails) appears. William Feller showed that if this probability is written as p(n,k) then where αk is the smallest positive real root of and

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  • Feller's coin-tossing constants are a set of numerical constants which describe asymptotic probabilities that in n independent tosses of a fair coin, no run of k consecutive heads (or, equally, tails) appears. William Feller showed that if this probability is written as p(n,k) then where αk is the smallest positive real root of and (en)
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  • Feller's coin-tossing constants are a set of numerical constants which describe asymptotic probabilities that in n independent tosses of a fair coin, no run of k consecutive heads (or, equally, tails) appears. William Feller showed that if this probability is written as p(n,k) then where αk is the smallest positive real root of and (en)
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  • Feller's coin-tossing constants (en)
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