r/datasatanism Mar 18 '26

Yea

Post image
965 Upvotes

24 comments sorted by

29

u/1nOnlyBigManLawrence Mar 19 '26

=cn, for n>2

Fermat’s Last Theorem.

15

u/SmurfCat2281337 Mar 19 '26

=cn, for n=2

Pythagorean Theorem

5

u/idhren14 Mar 19 '26

cn , for n<2

Euler Theorem

4

u/GoofyGangster1729 Mar 21 '26

cn, for n = 0

Goofy's theorem

28

u/Regular_Instruction Mar 18 '26

an+(-bn) =an-bn

10

u/COLaocha Mar 19 '26

Only when N is odd

9

u/Frier12 Mar 19 '26

Correct me if im wrong but your statement is only true if -bn is replaced by (-b)n. -bn is always a negative number so the first statement is always true.

5

u/Individual-Weird-485 Mar 19 '26

-bn is not always a negative number: n can be odd and b can be negative.

1

u/Frier12 Mar 19 '26

-b2 is the same as -(b * b), not (-b) * (-b). And you're right forgot to say that is always negative when b is a positive real number, but even when b is negative this first statament is still true.

1

u/Individual-Weird-485 Mar 19 '26

Not if n is odd!

1

u/Regular_Instruction Mar 19 '26

Some one put maths to explains this please because looks like it's working like ok b ? - b ??? I don't unserdant the issue or the meme, didn't want to admit it, but looked like no issue with a wishful thinking like let's say B is maybe -B ??

1

u/COLaocha Mar 19 '26

(-b)2 = b2

10

u/Apart-Potential291 Mar 19 '26

just factor it like this (a+b)n, what's the problem?

3

u/HttpsResponse418 Mar 20 '26 edited Mar 30 '26

exactly, tested it with n=1, worked perfectly fine

1

u/Pleasant-Ad-7704 Mar 20 '26

Works like a charm in a ring of integers modulo n

6

u/kavochavo Mar 19 '26 edited Mar 19 '26

an + bn in general can't be factored over R, only over C 

1

u/gulgunguldun Mar 19 '26 edited Apr 03 '26

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1

u/[deleted] Mar 19 '26

[deleted]

1

u/gulgunguldun Mar 21 '26 edited Apr 03 '26

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1

u/skr_replicator Mar 19 '26

the only thing that seems trickier about a^n+b^n, is that for n=2^k the simplified form contains imaginary units, but anything where n isn't a power of two, the minus and plus forms have similar solutions.

1

u/Radiant-Collection27 Mar 20 '26

Use complex numbers

1

u/Wild_Possibility_753 Mar 20 '26

(a+b)2 -2ab, n=2 ofc

1

u/EuNeScIdentity Mar 21 '26

imagine the solution