  In this paper we show that evolution algebras over any given field $\Bbbk$
are universally finite. In other words, given any finite group $G$, there exist
infinitely many regular evolution algebras $X$ such that $Aut(X)\cong G$. The
proof is built upon the construction of a covariant faithful functor from the
category of finite simple (non oriented) graphs to the category of (finite
dimensional) regular evolution algebras. Finally, we show that any constant
finite algebraic affine group scheme $\mathbf{G}$ over $\Bbbk$ is isomorphic to
the algebraic affine group scheme of automorphisms of a regular evolution
algebra.
