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Never twin primes pair
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Prove that for all \(n>2\) that \(2^n-1\) and \(2^n+1\) are never both prime at the same time.
Working mod 3 should help, I guess.
Yeah, you bet
I mean in mod 3, these guys can be written as \((-1)^n - 1\) and \((-1)^n +1\), and one of these has to be zero depending on the parity of \(n\).
That sounds right to me :D
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Just a sorta interesting thing I came across while playing around with Mersenne primes and twin primes the other day, wanted to share, that's that haha.
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