An action-free characterization of weak Hopf-Galois extensions

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We define comodule algebras and Galois extensions for actions of bialgebroids. Using just module conditions we characterize the Frobenius extensions that are Galois as depth two and right balanced extensions. As a corollary, we obtain characterizations of certain weak and ordinary Hopf-Galois extensions without reference to action in the hypothesis.
5 pages, clarification of main theorem with thanks to the referee of Algebra Montpellier Announcements

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