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Revision History for A126804

(Underlined text is an addition; strikethrough text is a deletion.)

Showing entries 1-10 | older changes
A126804 a(n) = (2n)! / (n-1)!.
(history; published version)
#48 by Charles R Greathouse IV at Thu Sep 08 08:45:29 EDT 2022
PROG

(MAGMAMagma) [Factorial(2*n)/Factorial(n-1) : n in [1..20]]; // Wesley Ivan Hurt, Dec 14 2015

Discussion
Thu Sep 08 08:45
OEIS Server: https://oeis.org/edit/global/2944
#47 by Peter Luschny at Mon Mar 12 07:40:01 EDT 2018
STATUS

reviewed

approved

#46 by Joerg Arndt at Mon Mar 12 07:07:29 EDT 2018
STATUS

proposed

reviewed

#45 by Joerg Arndt at Mon Mar 12 07:07:20 EDT 2018
STATUS

editing

proposed

#44 by Joerg Arndt at Mon Mar 12 07:07:08 EDT 2018
FORMULA

From _a(n) = Pochhammer(n,n+1). - _Pedro Caceres_, Mar 10 2018: (Start)

a(n) = Pochhammer(n,n+1);

a(n) = gamma(2n+1)/gamma(n). (End)

STATUS

proposed

editing

#43 by Altug Alkan at Sun Mar 11 17:32:23 EDT 2018
STATUS

editing

proposed

Discussion
Mon Mar 12 05:18
Andrey Zabolotskiy: I agree with Michel's remark: "Personally I would only keep the line: a(n) = Pochhammer(n,n+1);"
#42 by Altug Alkan at Sun Mar 11 17:31:54 EDT 2018
PROG

(PARI) x='x+O('x^99); Vec(serlaplace(2*x/(1-4*x)^(3/2))) \\ Altug Alkan, Mar 11 2018

STATUS

proposed

editing

#41 by Pedro Caceres at Sun Mar 11 09:13:56 EDT 2018
STATUS

editing

proposed

#40 by Joerg Arndt at Sun Mar 11 05:21:27 EDT 2018
FORMULA

a(n) = (n)_{n+1};

STATUS

proposed

editing

Discussion
Sun Mar 11 05:22
Joerg Arndt: a(n) = Pochhammer(n,n+1); is also identical to a(n) = Product_{i=n..2n} i. - Wesley Ivan Hurt, Dec 14 2015
#39 by Pedro Caceres at Sat Mar 10 22:25:14 EST 2018
STATUS

editing

proposed

Discussion
Sat Mar 10 22:26
Pedro Caceres: Jon, I prefer (n)_{n+1}, thanks
Sun Mar 11 01:50
Jon E. Schoenfield: Okay, thanks!
03:57
Michel Marcus: Personally I would only keep the line: a(n) = Pochhammer(n,n+1);
03:58
Michel Marcus: I find a(n) = (n)_{n+1}; brings nothing over previous line

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Last modified September 11 16:20 EDT 2024. Contains 375836 sequences. (Running on oeis4.)