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[VA] SRC#001 - Spiky Integral
07-12-2018, 04:23 AM
Post: #3
RE: [VA] SRC#001 - Spiky Integral
(07-10-2018 10:10 PM)Valentin Albillo Wrote:  Using this numerical evidence I have my own conjecture on what the result will be for general N, which I'll post in a few days...

Hello, Valentin,

Here is my conjecture for the exact result when N = 39:

\(\frac{756388295}{68719476736}\pi\)

No programs. I’ve evaluated the integrals for N up to 12 on my CASIO fx-991 LA X, which does it fast enough and gives exact results for N = 1, 2, 3, 4, 7 and 8. No googling, except for a OEIS sequence.

Best regards,

Gerson.
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Messages In This Thread
RE: [VA] SRC#001 - Spiky Integral - pier4r - 07-11-2018, 11:10 AM
RE: [VA] SRC#001 - Spiky Integral - Gerson W. Barbosa - 07-12-2018 04:23 AM
RE: [VA] SRC#001 - Spiky Integral - Pjwum - 07-12-2018, 10:32 AM
RE: [VA] SRC#001 - Spiky Integral - DavidM - 07-15-2018, 07:53 PM
RE: [VA] SRC#001 - Spiky Integral - Werner - 07-18-2018, 06:17 AM



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