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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 existinfinitely many regular evolution algebras $X$ such that $Aut(X)\cong G$. Theproof is built upon the construction of a covariant faithful functor from thecategory of finite simple (non oriented) graphs to the category of (finitedimensional) regular evolution algebras. Finally, we show that any constantfinite algebraic affine group scheme $\mathbf{G}$ over $\Bbbk$ is isomorphic tothe algebraic affine group scheme of automorphisms of a regular evolutionalgebra.

Regular evolution algebras are universally finite