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We show that the isomorphy type of every finitely generated field $K$ with$\chr(K)\neq2$ is encoded by a \textit{\textbf{single\ha3explicit\ha3axiom}}$\istp K\!$ \textit{\textbf{in\ha3the\ha3language\ha3of\ha3fields}}, i.e., forall finitely generated fields $L$ one has: $\istp K$ holds in $L$ if and onlyif $K\cong L$ as fields. This extends earlier results by \nmnm{\footnotesize\scJulia Robinson, Rumely, Poonen, Scanlon}, the author, and others.

Distinguishing every finitely generated field of characteristic \neq2 by a single field axiom