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Revision History for A050932 (Underlined text is an addition; strikethrough text is a deletion.)

Showing entries 1-10 | older changes
A050932 Denominator of (n+1)*Bernoulli(n).
(history; published version)
#30 by Alois P. Heinz at Fri Apr 02 17:57:56 EDT 2021
STATUS

proposed

approved

#29 by Chai Wah Wu at Fri Apr 02 17:49:40 EDT 2021
STATUS

editing

proposed

#28 by Chai Wah Wu at Fri Apr 02 17:49:36 EDT 2021
PROG

return q//gcd(q, n+1) # Chai Wah Wu, Apr 02 2021

#27 by Chai Wah Wu at Fri Apr 02 17:49:26 EDT 2021
PROG

(Python)

from sympy import bernoulli, gcd

def A050932(n):

q = bernoulli(n).q

return q//gcd(q, n+1) # Chai Wah Wu, Apr 02 2021

STATUS

approved

editing

#26 by Peter Luschny at Wed Feb 17 12:34:07 EST 2021
STATUS

proposed

approved

#25 by Peter Luschny at Wed Feb 17 06:35:53 EST 2021
STATUS

editing

proposed

#24 by Peter Luschny at Wed Feb 17 06:14:28 EST 2021
COMMENTS

Apparently a(n) = denominator(Sum_{k=0..n-1} (-1)^(n-k+1)*E1(n, k+1)/binomial(n, k+1)), where E1(n, k) denotes the first-order Eulerian numbers A123125.. - _Peter Luschny_, Feb 17 2021

#23 by Peter Luschny at Wed Feb 17 05:22:20 EST 2021
CROSSREFS

Cf. A050925, A000367/A002445, A027641/A027642, A002882, A003245, A127187, A127188, A242179, A106831, A000142, A123125.

Discussion
Wed Feb 17 05:27
Peter Luschny: It's not that I deleted the cfs, the system erased them all after I appended a new one with some hidden '<' .
#22 by Peter Luschny at Wed Feb 17 05:21:27 EST 2021
COMMENTS

Apparently a(n) = denominator(Sum_{k=0..n-1} (-1)^(n-k+1)*E1(n, k+1)/binomial(n, k+1)), where E1(n, k) denotes the first-order Eulerian numbers A123125.

CROSSREFS

Cf. A050925, A000367/A002445, A027641/A027642, A002882, A003245, A127187, A127188, A242179, A106831, A000142.

Cf. A123125.

STATUS

approved

editing

#21 by OEIS Server at Mon Oct 01 06:56:51 EDT 2018
LINKS

Antti Karttunen, <a href="/A050932/b050932_1.txt">Table of n, a(n) for n = 0..20000</a> (terms 0..200 from N. J. A. Sloane)

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Last modified August 30 07:08 EDT 2024. Contains 375531 sequences. (Running on oeis4.)