Squares which are not 1 + a square in finite fields of odd characteristic? – math.stackexchange.com

Given a finite field $F$ of odd characteristic, does there always exist an element $x$ of $F$ such that $1 + x^2$ is not a square in $F$? If so, can one even find a natural description of such an ...

from Hot Questions - Stack Exchange OnStackOverflow
via Blogspot

Share this

0 Comment to "Squares which are not 1 + a square in finite fields of odd characteristic? – math.stackexchange.com"