# Earliest use of the term “Galois extension”?

Does anyone know the earliest use of the term "Galois extension"? I thought it might be in Emil Artin's Notre Dame lectures but I couldn't find it there. (He does use the terms "normal" and "separable.")

• The earliest occurrence in MathSciNet seems to be in the review of "Une généralisation de la notion de corps—corpoïde. Un corpoïde remarquable de la théorie des corps valués" by Marc Krasner, C. R. Acad. Sci. Paris 219, (1944) 345–347. The relevant sentence is "Commutative extension corpoids are discussed and Galois extensions defined." – Timothy Chow Apr 11 '19 at 2:49

A Galois extension is frequently required to be finite dimensional or at least algebraic ... equivalent to the usual one. Our definition is essentially due to Artin, except that he calls such an extension "normal." Since this use of "normal" conflicts (in case char $$F\neq 0$$) with the definition of "normal" used by many other authors, we have chosen to follow Artin's basic approach, but to retain the (more or less) conventional terminology.