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Показувати елементи керування програвачем
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Wait hear me out, what if n hear me out n=-infinity
@@waffles6132 😂😂😂
That's a prime tho, 11?
taking mod5 and mod3 is a faster route
True, but that's essentially what I did? I agree, but that requires a knowledge of the notation of modular arithmetic
@@JPiMathsWell, i don't know this binary expansion either 😂 but the video was understandable
Beautiful
Thank you very much!
We got 53, 67, 109, 137, 151, 179, 193, 263, 277, 347, 389, 431, 487, 557, 571, 599, 613, 641, 683, 739, 809, 823, 907, 977, and 991.
Did you compute 14n, not 14^n?
@MrConverse Yeah
Wait hear me out, what if n hear me out n=-infinity
@@waffles6132 😂😂😂
That's a prime tho, 11?
taking mod5 and mod3 is a faster route
True, but that's essentially what I did? I agree, but that requires a knowledge of the notation of modular arithmetic
@@JPiMathsWell, i don't know this binary expansion either 😂 but the video was understandable
Beautiful
Thank you very much!
We got 53, 67, 109, 137, 151, 179, 193, 263, 277, 347, 389, 431, 487, 557, 571, 599, 613, 641, 683, 739, 809, 823, 907, 977, and 991.
Did you compute 14n, not 14^n?
@MrConverse Yeah