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Adolf Abraham ha-Levi Fraenkel, obvykle uváděn jako Adolf Fraenkel (hebrejsky אברהם הלוי פרנקל ; * 17. února 1891 Mnichov, Německé císařství – 15. října 1965 Jeruzalém, Izrael) byl izraelský matematik narozený v Německu.Je znám především díky své práci v oblasti axiomatické teorie množin.V roce 1919 o tomto tématu publikoval práci Einleitung in die ...
Abraham Adolf Fraenkel, Yehoshua Bar-Hillel & Azriel Lévy - 1973 - North-Holland Pub. Co. Foundations of Set Theory. Hilary Putnam - 1968 - In Raymond Klibansky (ed.), Contemporary philosophy. Firenze,: La nuova Italia. pp. 1--275.
Abraham Halevi (Adolf) Fraenkel (Hebrew: אברהם הלוי (אדולף) פרנקל; February 17, 1891 Munich, Germany – October 15, 1965 Jerusalem, Israel), known as Abraham Fraenkel, was an Israeli mathematician born in Germany.He was an early Zionist and the first Dean of Mathematics as the Hebrew University of Jerusalem.
Abstract Set Theory. Abraham Adolf 1891-1965 Fraenkel. Creative Media Partners, LLC, Sep 9, 2021 - Mathematics - 312 pages. This work has been selected by scholars as being culturally important and is part of the knowledge base of civilization as we know it. This work is in the public domain in the United States of America, and possibly other ...
Abraham Halevi (Adolf) Fraenkel (în ebraică אברהם הלוי (אדולף) פרנקל; n. 17 februarie 1891, München, Bavaria, Imperiul German – d. 15 octombrie 1965, Ierusalim, Israel) a fost un matematician evreu germano-israelian, cunoscut mai ales pentru contribuțiile aduse în teoria axiomatică a mulțimilor, în care se remarcă îmbunătățirea adusă axiomelor lui Zermelo ...
FRAENKEL, ABRAHAM ADOLFFRAENKEL, ABRAHAM ADOLF (1891–1965), Israeli mathematician. Born in Munich, Fraenkel received a thorough education in talmudic and Jewish studies in addition to mathematics. He held chairs of mathematics at Marburg (from 1922) and Kiel (1928). From 1929 to 1931 he was visiting professor at the Hebrew University, Jerusalem, and accepted a permanent chair there in 1933.
Foundations of Set Theory discusses the reconstruction undergone by set theory in the hands of Brouwer, Russell, and Zermelo. Only in the axiomatic foundations, however, have there been such extensive, almost revolutionary, developments. This book tries to avoid a detailed discussion of those topics which would have required heavy technical machinery, while describing the major results ...
