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HP 50g Double factorial
05-01-2019, 01:40 PM (This post was last modified: 05-01-2019 02:00 PM by Gilles.)
Post: #2
RE: HP 50g Double factorial
Hi Joerg , another way is :

Code:
 « -> n 'IFTE(n MOD 2,(n+1)!/(2^((n+1)/2)*((n+1)/2)!),2^(n/2)*(n/2)!)'»

returns 1 for zero, and an error for n<0
And works in symbolic mode with a symbolic variable
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Messages In This Thread
HP 50g Double factorial - joeres - 05-01-2019, 11:19 AM
RE: HP 50g Double factorial - Gilles - 05-01-2019 01:40 PM
RE: HP 50g Double factorial - joeres - 05-01-2019, 03:57 PM
RE: HP 50g Double factorial - Gilles - 05-01-2019, 04:14 PM
RE: HP 50g Double factorial - joeres - 05-01-2019, 06:01 PM
RE: HP 50g Double factorial - John Keith - 05-01-2019, 07:00 PM
RE: HP 50g Double factorial - joeres - 05-02-2019, 08:33 PM
RE: HP 50g Double factorial - grsbanks - 05-01-2019, 04:59 PM
RE: HP 50g Double factorial - Gilles - 05-01-2019, 07:06 PM
RE: HP 50g Double factorial - Albert Chan - 05-01-2019, 06:17 PM
RE: HP 50g Double factorial - joeres - 05-01-2019, 06:26 PM
RE: HP 50g Double factorial - joeres - 05-02-2019, 09:34 PM
RE: HP 50g Double factorial - joeres - 05-01-2019, 06:35 PM
RE: HP 50g Double factorial - FLISZT - 01-27-2024, 05:57 AM
RE: HP 50g Double factorial - DavidM - 01-27-2024, 01:50 PM
RE: HP 50g Double factorial - FLISZT - 01-27-2024, 05:51 PM
RE: HP 50g Double factorial - DavidM - 01-27-2024, 09:33 PM
RE: HP 50g Double factorial - FLISZT - 01-28-2024, 01:47 AM
RE: HP 50g Double factorial - DavidM - 01-28-2024, 02:51 PM
RE: HP 50g Double factorial - FLISZT - 01-28-2024, 07:07 PM
RE: HP 50g Double factorial - John Keith - 01-28-2024, 08:48 PM



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