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Maybe there's a prime number that makes a mildly interesting picture when rendered in base-2 in a 8*8 grid.

Should somebody spend time looking at all the primes that fit in the grid? Absolutely not.



> Should somebody spend time looking at all the primes that fit in the grid? Absolutely not.

Why not?


True, it’s not any of my business.

Maybe superhuman AI will have humans do this kind of work to make us feel useful. “Oh, you’re right, does look a bit like a duck! Fun! You’re doing so well helping me discover the secrets of the universe! I enjoy working with people.”


You can create your own using PARI/GP. To render the HN prime (a prime that has "HN" graphically with some garbage at the end, just go to [1] and type in:

    a = nextprime(0b1\
    0000000000000000\
    0100001010000010\
    0100001011000010\
    0100001010100010\
    0111111010010010\
    0100001010001010\
    0100001010000110\
    0100001010000010\
    0000000000000000\
    0000000000000000\
    )
1461507431067219818927492061258791363947404460153 is the HN prime (it looks better in binary and split to length-16 lines)

    >>> print("\n".join([bin(1461507431067219818927492061258791363947404460153)[3:][a*16:a*16+16] for a in range(10)]))
    0000000000000000
    0100001010000010
    0100001011000010
    0100001010100010
    0111111010010010
    0100001010001010
    0100001010000110
    0100001010000010
    0000000000000000
    0000000001111001
[1] https://pari.math.u-bordeaux.fr/gpwasm.html




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