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Just looking for some advice to get me going in the right direction with this proof
so u lookin for the answers of this equation\[x^2+y^2=p^2\]where x,y,p are some prime numbers
only x or y and p
if x is prime then y doesn't have to be prime and vice versa
but p must be prime
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it is possible\[3^2+4^2=5^2\]
Oh I forgot to add x^2 > 50 y^2 > 50 and p^2 > 50
I'm actually trying to find a set of x,y, and p so that x^2 + y^2 = p^2
such that p^2 is as small as possible, but greater than 50
it is possible\[11^2+60^2=61^2\]
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Is there an algorithmic way to find such combinations?
Thank you mukushla I will look at it :) thats just what I was looking for
no problem
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