cyclic permutation


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cyclic permutation

[′sīk·lik pər·myə′tā·shən]
(mathematics)
A permutation of an ordered set of symbols which sends the first to the second, the second to the third, …, the last to the first. Also known as cycle.
References in periodicals archive ?
A cyclic permutation is a permutation which is composed of a single n-cycle, when written in cycle notation.
n]), the cyclic permutation obtained by sending [[pi].
8)][x(n)], all other dyadically permuted sequences fall under the category of the cyclic permutation class of x(n) and [x.
Windless swindles make a neat cyclic permutation Coy which one is cheated out of the freedom to raft?
The invariance by the rotation factor can be obtained by a cyclic permutation of the signature.
Since n is a cyclic permutation, this proves that [pi] [member of] [C.
is a cyclic permutation that can be written as a concatenation of k increasing sequences.
In that case the fifth is a cyclic permutation and the sixth a right-facing 'ostrich'* with the last letter buried [[C.
This gives the generating functions for words so that any cyclic permutation of their letters avoids such a pattern.
Moreover, the exponential generating function for cyclic permutations is log(1/(1 - t)).
n] of cyclic permutations of [n] with a distinguished entry.
The distribution of the descent sets of cyclic permutations is studied in [4].

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