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・ Cycling at the 1932 Summer Olympics – Men's team road race
・ Cycling at the 1936 Summer Olympics
・ Cycling at the 1936 Summer Olympics – Men's 1000m time trial
・ Cycling at the 1936 Summer Olympics – Men's individual road race
・ Cycling at the 1936 Summer Olympics – Men's sprint
・ Cycling at the 1936 Summer Olympics – Men's tandem
・ Cycling at the 1936 Summer Olympics – Men's team pursuit
・ Cycling at the 1936 Summer Olympics – Men's team road race
・ Cycling at the 1948 Summer Olympics
・ Cycling at the 1948 Summer Olympics – Men's 1000m time trial
・ Cycling at the 1948 Summer Olympics – Men's individual road race
・ Cycling at the 1948 Summer Olympics – Men's sprint
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Cyclic sieving
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・ Cyclic voltammetry
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Cyclic sieving : ウィキペディア英語版
Cyclic sieving
In combinatorial mathematics, cyclic sieving is a phenomenon by which evaluating a generating function for a finite set at roots of unity counts symmetry classes of objects acted on by a cyclic group.
== Definition ==

Let ''C'' be a cyclic group generated by an element ''c'' of order ''n''. Suppose ''C'' acts on a set ''X''. Let ''X''(''q'') be a polynomial with integer coefficients. Then the triple (''X'', ''X''(''q''), ''C'') is said to exhibit the cyclic sieving phenomenon (CSP) if for all integers ''d'', the value ''X''(''e''2''id''/''n'') is the number of elements fixed by ''c''''d''. In particular ''X''(1) is the cardinality of the set ''X'', and for that reason ''X''(''q'') is regarded as a generating function for ''X''.

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