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Revision History for A287899

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Showing entries 1-10 | older changes
Number of permutations of [2n] with exactly n cycles such that the elements of each cycle form an integer interval.
(history; published version)
#22 by Vaclav Kotesovec at Sat Aug 10 09:00:29 EDT 2019
STATUS

editing

approved

#21 by Vaclav Kotesovec at Sat Aug 10 07:52:14 EDT 2019
MATHEMATICA

Table[SeriesCoefficient[Sum[k!*x^k, {k, 0, n}]^n, {x, 0, n}], {n, 0, 25}] (* Vaclav Kotesovec, Aug 10 2019 *)

STATUS

approved

editing

#20 by Joerg Arndt at Fri Sep 29 07:39:04 EDT 2017
STATUS

reviewed

approved

#19 by Vaclav Kotesovec at Fri Sep 29 06:27:18 EDT 2017
STATUS

proposed

reviewed

#18 by Vaclav Kotesovec at Fri Sep 29 06:27:12 EDT 2017
STATUS

editing

proposed

#17 by Vaclav Kotesovec at Fri Sep 29 06:26:36 EDT 2017
MATHEMATICA

Table[SeriesCoefficient[1/(1 + ContinuedFractionK[-Floor[(k + 1)/2]*x, 1, {k, 1, n}])^n, {x, 0, n}], {n, 0, 20}] (* Vaclav Kotesovec, Sep 29 2017 *)

#16 by Vaclav Kotesovec at Fri Sep 29 06:05:43 EDT 2017
FORMULA

a(n) ~ exp(1) * n * n!. - Vaclav Kotesovec, Sep 29 2017

STATUS

proposed

editing

#15 by Ilya Gutkovskiy at Fri Sep 29 03:37:59 EDT 2017
STATUS

editing

proposed

#14 by Ilya Gutkovskiy at Fri Sep 29 03:36:13 EDT 2017
FORMULA

a(n) = [x^n] (1/(1 - x/(1 - x/(1 - x^2*x/(1 - x^2*x/(1 - x^3*x/(1 - x^3*x/(1 - ...))))))))^n, a continued fraction. - Ilya Gutkovskiy, Sep 29 2017

#13 by Ilya Gutkovskiy at Fri Sep 29 03:35:20 EDT 2017
FORMULA

a(n) = [x^n] (1/(1 - x/(1 - x/(1 - x^2/(1 - x^2/(1 - x^3/(1 - x^3/(1 - ...))))))))^n, a continued fraction. - Ilya Gutkovskiy, Sep 29 2017

STATUS

approved

editing