(12C Platinum) Sums of Powers of N numbers

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(12C Platinum) Sums of Powers of N numbers

01-22-2019, 12:28 PM (This post was last modified: 01-22-2019 12:53 PM by Albert Chan.)

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Albert Chan Offline

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RE: (12C Platinum) Sums of Powers of N numbers

Is the code for ALG mode ?
If true, all "1 +" should be "+ 1"

Also, for sum of cubes, LSTx = n ?

I would guess the code should be just Gauss Sum code, then square it.

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Messages In This Thread

(12C Platinum) Sums of Powers of N numbers - Gamo - 01-22-2019, 10:20 AM

RE: (12C Platinum) Sums of Powers of N numbers - Albert Chan - 01-22-2019 12:28 PM

RE: (12C Platinum) Sums of Powers of N numbers - Gamo - 01-22-2019, 01:19 PM

RE: (12C Platinum) Sums of Powers of N numbers - Thomas Klemm - 01-22-2019, 11:57 PM

RE: (12C Platinum) Sums of Powers of N numbers - Albert Chan - 01-23-2019, 05:40 PM

RE: (12C Platinum) Sums of Powers of N numbers - Albert Chan - 01-23-2019, 10:57 PM

RE: (12C Platinum) Sums of Powers of N numbers - Albert Chan - 07-29-2019, 04:12 AM

RE: (12C Platinum) Sums of Powers of N numbers - Albert Chan - 07-29-2019, 05:41 PM

RE: (12C Platinum) Sums of Powers of N numbers - Thomas Klemm - 01-23-2019, 07:21 PM

RE: (12C Platinum) Sums of Powers of N numbers - Albert Chan - 01-23-2019, 07:52 PM

RE: (12C Platinum) Sums of Powers of N numbers - Albert Chan - 01-24-2019, 08:28 PM

RE: (12C Platinum) Sums of Powers of N numbers - Albert Chan - 01-25-2019, 03:02 PM

RE: (12C Platinum) Sums of Powers of N numbers - Thomas Klemm - 01-26-2019, 09:02 PM

RE: (12C Platinum) Sums of Powers of N numbers - Albert Chan - 01-28-2019, 03:08 PM

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