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HUBIN, Christian.
Continuum.
?Paris, José Corti 1991. in-8°, 76 pages, broche, couv.- 9782714304285
Reference : 38162
Couverture un peu salie sinon TBE non coupé. [MI-26]
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5 book(s) with the same title
The Consistency of the Axiom of Choice and of the Generalized Continuum-Hypothesis (+) Consistency-proof for the Generalized Continuum-Hypothesis. - [THE CONSISTENCY OF SET THEORY]
Washington, 1938 & 1939. Royal8vo. 2 volumes, uniformly bound in contemporary full cloth with gilt lettering to spine. Exlibris to front paste down. In ""Proceedings of the National Academy of Science"", vol. 24 and 25. Fine and clean. Pp.556-57" Pp. 220-24). [Entire volumes: VII, 572 pp. VII, 661 pp].
First edition of arguable Gödel's most important publications only second to his incompleteness theorem. The first problem of Hilbert's famous 1900 address asks for a proof of Cantor's continuum hypothesis. Hilbert considered this problem one of the most important problems confronting the mathematical world. As a first step towards such a proof Ernst Zermelo proved in 1904 another hypothesis by Cantor, namely that every set can be well ordered. In his proof Zermelo introduced a necessary tool which later became known as the axiom of choice. Because of its non-constructive nature this axiom, and the continuum hypothesis, became the object of much controversy in the mathematical community. Gödel's results on this topic are, besides his completeness and incompleteness theorems, his most celebrated. During the autumn terms of 1938 and 1939 Gödel delivered a series of lectures at the Institute for Advanced Study, in which he proved that the axiom of choice and the generalized continuum hypothesis are consistent with the other axioms of set theory if these axioms are consistent.
Along the Oral-Written Continuum Types of Texts, Relations and their Implications<br>
, Brepols - Harvey Miller, 2010 Hardcover. VI 484 p., 34 b/w ill., 17 b/w tables, 3 b/w line art, 156 x 234 mm, Languages: English, Fine copy. Including an index. ISBN 9782503534077.
Twenty essays on the continuing and renewed relevance to medieval studies of Ruth Finnegan's concept of the orality-literacy continuum.<br>Ever since its introduction in the 1970s, Ruth Finnegan?s notion of the oral-written, or the oral-literate, continuum has served as one of the most effective means of dispelling the dichotomous understanding of the two principal media of communication in the Middle Ages. However, while often casually invoked, the concept has never been made a focus of study in its own right. The present volume is an attempt to place the oral-written continuum at the heart of discussion as an object of a head-on theoretical investigation, as a backdrop to distinct processes of acquisition of literacy in different European regions, and, indeed, as a tool for navigating the rugged landscape of verbal forms, exploring the complexity of oral-literary interrelationships that they manifest. The articles probe the concept with a variety of theoretical and methodological approaches, span diverse texts and genres, and involve a range of European cultural contexts, with special emphasis on Scandinavia and Northern Europe, but also reaching out to various other corners of the continent: from France, the Netherlands and England in the West, over Germany, Bohemia and Poland in the central region, to Serbia and Bosnia in the Southeast.
Grundzüge einer Theorie der geordneten Mengen. - [THE GENERALIZATION OF CANTOR'S CONTINUUM HYPOTHESIS]
Leipzig, B. G. Teubner, 1908. 8vo. Original printed wrappers, no backstrip. In ""Mathematische Annalen. Begründet 1908 durch Alfred Clebsch und Carl Neumann. 65. Band. 4. Heft."" Entire issue offered. Wrappers with a few nicks, internally fine and clean. [Hausdorff:] Pp. 435-505. [Entire issue: Pp. 433-575].
First printing of Hausdorff important paper in which a generalization of Cantor's Continuum Hypothesis was presented for the first time. This is equivalent to what is now called the Generalized Continuum Hypothesis.The continuum hypothesis is a hypothesis, put forth by Georg Cantor in 1877, about the possible sizes of infinite sets. It states: ""There is no set whose cardinality is strictly between that of the integers and that of the real numbers.""Felix Hausdorff is considered to be one of the founders of modern topology and he contributed significantly to set theory, descriptive set theory, measure theory, function theory, and functional analysis.
The Independence of the Continuum Hypothesis, Part I-II [In: Proceedings of the National Academy of Sciences, volume 5051, pp.1143-1148105-110] + Set Theory and the Continuum Hypothesis. - [THE AXIOM OF CHOICE AND THE CONTINUUM HYPOTHESIS]
Washington, 1963-64. 8vo. The two complete volumes 50 and 51 of the 'Proceedings of the National Academy of Sciences' in contemporary half cloth bindings + original printed wrappers.
First editions. In this work Cohen established the independence of the Axiom of Choice (AC) from ZF and the independence of the Continuum Hypothesis (CH) from ZFC. This result is among the most outstanding achievements in 20th century mathematics. For this work Cohen was awarded the Fields Medal in 1966 and the National Medal of Science in 1967 the 1966 Fields Medal continues to be the only Fields Medal to have been awarded for a work in mathematical logic.
Pcm professional crisis management - praticien manuel - safety, dignity, effectiveness- introduction au continuum de crise, fonctionnement stable, pre crise, crise, post crise, panne ou echec partiel de l'intervention de crise,strategies de prevention...
THE PROFESSIONAL CRISIS MANAGEMENT ASSOCIATION INC. 2017. In-4. Broché. Bon état, Couv. convenable, Dos satisfaisant, Intérieur frais. Environ 120 pages. . . . Classification Dewey : 658-Gestion des entreprises privées et publiques
introduction au continuum de crise, fonctionnement stable, pre crise, crise, post crise, panne ou echec partiel de l'intervention de crise,strategies de prevention / desescalade & post crise .... + formulaire pour la certification Classification Dewey : 658-Gestion des entreprises privées et publiques
