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an specific A Diophantine equation ofwith prime powerpowers
Let p$p$ and q are$q$ be prime numbers, if p^2+p+1=3q^a, such that $p^2+p+1=3q^a$: is it true that a=1$a=1$?
I need this
This specific equation, because it appears inwhen computing order components of finite groups
Thank you before.
an specific equation of prime power
Let p and q are prime numbers, if p^2+p+1=3q^a, is it true that a=1?
I need this specific equation, because it appears in order components of finite groups
Thank you before
A Diophantine equation with prime powers
Let $p$ and $q$ be prime numbers such that $p^2+p+1=3q^a$: is it true that $a=1$?
This specific equation appears when computing order components of finite groups.
Let p and q are prime numbers, if p^2+p+1=3q^a, is it true that a=1?
I need this specific equation, because it appears in order components of finite groups
Thank you before