Freiman s-isomorphism
= Freiman s-isomorphism
{c}
{title2=Freiman $s$-isomorphism}
= Freiman s-isomorphic
{c}
{synonym}
A Freiman $s$-isomorphism is a bijection whose forward and inverse maps are both <Freiman s-homomorphisms>.
= Freiman s-isomorphism
{c}
{title2=Freiman $s$-isomorphism}
= Freiman s-isomorphic
{c}
{synonym}
A Freiman $s$-isomorphism is a bijection whose forward and inverse maps are both <Freiman s-homomorphisms>.