Robert M. Solovay is a set theorist who spent many years as a professor at UC Berkeley. Among his most noted accomplishments are showing (relative to the existence of an inaccessible cardinal) that it is consistent with ZF, without the axiom of choice, that every set of real numbers is Lebesgue measurable, and isolating the notion of 0#. Solovay earned his Ph.D. from the University of Chicago in 1964 under the direction of Saunders Mac Lane, … Wikipedia
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