Half-precision Γ(x+1) [HP-12C]
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02-16-2020, 05:47 PM
Post: #2
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RE: Half-precision Γ(x+1) [HP-12C]
Very nice and compact formula, where did you get it ?
I am curious, your thread named half-precision, does a full-precision version exist ? I rewrite below term, reduced 9 steps, all done in the stack. \(\large c={840 x^2 + 314x + 66 \over 5040x^2 + 1464x + 419} = {1 \over {6 - {1 \over \Large 2x + {360x+66 \over 420x-23} }}}\) \(\Gamma(x+1) ≈ (x/e)^x \sqrt{2\pi(x+c)}\) Code: 01- ENTER |
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Messages In This Thread |
Half-precision Γ(x+1) [HP-12C] - Gerson W. Barbosa - 02-16-2020, 12:30 AM
RE: Half-precision Γ(x+1) [HP-12C] - Albert Chan - 02-16-2020 05:47 PM
RE: Half-precision Γ(x+1) [HP-12C] - Gerson W. Barbosa - 02-16-2020, 07:39 PM
RE: Half-precision Γ(x+1) [HP-12C] - Gerson W. Barbosa - 04-23-2020, 10:59 AM
RE: Half-precision Γ(x+1) [HP-12C] - Albert Chan - 09-12-2020, 01:15 AM
RE: Half-precision Γ(x+1) [HP-12C] - Gerson W. Barbosa - 02-17-2020, 05:43 AM
RE: Half-precision Γ(x+1) [HP-12C] - Gamo - 02-20-2020, 08:25 AM
RE: 4/5th-precision Γ(x+1) [HP-41C] - Gerson W. Barbosa - 04-27-2020, 05:12 PM
RE: Half-precision Γ(x+1) [HP-12C] - Gerson W. Barbosa - 09-12-2020, 01:14 PM
RE: Half-precision Γ(x+1) [HP-12C] - Albert Chan - 09-13-2020, 10:29 PM
RE: Half-precision Γ(x+1) [HP-12C] - Gerson W. Barbosa - 09-15-2020, 04:30 AM
RE: Half-precision Γ(x+1) [HP-12C] - bshoring - 09-16-2020, 08:02 PM
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