Write to the booksellers
McINTOSH (Matthew)
Well
2004 Paris, seuil, 2004, 14x20.5cm, 285pp Etat neuf car service de presse
Reference : 39290
.
Bookseller's contact details
Librairie Jousseaume
M. François Jousseaume
45 Galerie Vivienne
75002 Paris
France
librairie.jousseaume@gmail.com
01 42 96 06 24
Payment mode
Sale conditions
Nous acceptons les conditions de vente en usage , dès reception du paiement (frais de port inclus et défini au préalable) nous expédions les livres selon le souhait du client, au tarif normal ou rapide ou recommandé. Nous acceptons les paiements par chèque, C. B, ou mandats postaux, ou contre-remboursement. <br />
5 book(s) with the same title
Frölich geschray so well wir machen (Livre en allemand)
Heimeran 1978 18x23x1cm. 1978. Cartonné.
couverture défrâichie intérieur propre rousseurs sur tranche
Beweis, dass jede Menge wohlgeordnet werden kann. (Aus einem an Herrn Hilbert gerichteten Briefe). - [INTRODUCING BOTH ""THE AXIOM OF CHOICE"" AND ""THE WELL-ORDERING THEOREM""]
Leipzig, B.G. Teubner, 1904. 8vo. Bound in half cloth with five raised bands and gilt lettering to spine. In ""Mathematische Annalen. Begründet 1868 durch von A. Clebsch und C. Neumann. 59. Band."" Small bar-code pasted on to top left corner of front wrapper. Two library labels pasted on to pasted down front free end-paper and a small stamp to verso of title page. Pp. 514-16.
First appearence of this fundamental paper in metamathematics and mathematical logic in which he introduced both ""The Axiom of Choice"" and ""his sensational proof of the well-ordering theorem"" (DSB). By this paper Zermelo contributed decisively to the development of set-theory. Zermelo took up the problem, left over by Cantor, of what to do about the comparison of sets that are not well-ordered. ""In 1904 (the paper offered) he proved....that every set can be well-ordered. To make the proof he had to use what is now known as the axiom of choice (Zermelo's axiom), which states that given any collection of nonempty, disjoined sets, it is possible to choose one member from each set and so make up a new set. The axiom of choce, the well-ordering theorem, and the fact that any two sets may be compared as to size, are equivalent principles.""(Morris Kline). A controversy arose around ""The axiom of Choice"", from Bertrand Russell, Tarski, Frege, Hilbert, Brouwer and others, mainly, and of course importent, over how to interpret the words ""choose"" and ""exists"".The issue also contain the following papers of interest:David Hilbert. Über das dirichletsche prinzip. Pp. 161-186.Lie, Sophus. Drei Kapitel aus dem unvollendeten zweiten Bande der Geometrie der Berührungstransformationen. Pp. 193-313.Schoenflies, A. Beitrage zur Theorie der Punktmengen II, Pp. 129-160.
The works of william shakespeare - 3 volumes : I + III + IV - love's labour's lost, the comedy of errors, the two gentlemen of verona, a midsummer night's dream, much ado about nothing, as you like it, twelfth night, all's well that end well, measure ...
Times book club. Non daté. In-8. Relié. Etat d'usage, Couv. convenable, Dos satisfaisant, Quelques rousseurs. 133 + 105 + environ 120 pages. Message manuscrit à l'encre, datant de 1916, en page de faux titre du volume 1. Tranches de têtes dorées. Titre, auteur et tomaison dorés au dos. En anglais. Petit in-8. Second plat du volume 1 légèrement abîmé. 2 photos disponibles.. . . . Classification Dewey : 420-Langue anglaise. Anglo-saxon
The works of william shakespeare , in twelve volumes. Sommaire des trois volumes : love's labour's lost, the comedy of errors, the two gentlemen of verona, a midsummer night's dream, much ado about nothing, as you like it, twelfth night, all's well that end well, measure for measure, the tempest, the winter's tale. Classification Dewey : 420-Langue anglaise. Anglo-saxon
Beweis, dass jede Menge wohlgeordnet werden kann. (Aus einem an Herrn Hilbert gerichteten Briefe). - [INTRODUCING BOTH ""THE AXIOM OF CHOICE"" AND ""THE WELL-ORDERING THEOREM""]
Leipzig, B.G. Teubner, 1904. With orig. printed wrappers (no backstrip) to 4. Heft, 59. Bd. of ""Mathematische Annalen"". The issue: pp. 449-572. Zermelo's paper: pp. 514-516.
First appearence of this fundamental paper in metamathematics and mathematical logic. By this paper Zermelo contributed decisively to the development of set-theory. Zermelo took up the problem, left over by Cantor, of what to do about the comparison of sets that are not well-ordered. ""In 1904 (the paper offered) he proved....that every set can be well-ordered. To make the proof he had to use what is now known as the axiom of choice (Zermelo's axiom), which states that given any collection of nonempty, disjoined sets, it is possible to choose one member from each set and so make up a new set. The axiom of choce, the well-ordering theorem, and the fact that any two sets may be compared as to size, are equivalent principles.""(Morris Kline). A controversy arose around ""The axiom of Choice"", from Bertrand Russell, Tarski, Frege, Hilbert, Brouwer and others, mainly, and of course importent, over how to interpret the words ""choose"" and ""exists"".
"Fresh fruits & Desserts (Collection : ""Eat well Live well"")"
The Reader's Digest. Non daté. In-4. Relié. Bon état, Couv. convenable, Dos satisfaisant, Intérieur frais. 160 pages augmentées de nombreuses photos en couleurs hors texte. Texte en langue anglaise sur trois colonnes. Page de titre et frontispice en couleurs. Dos toilé.. . . . Classification Dewey : 641.5-Cuisine, art culinaire
"Collection : ""Eat well Live well"". Classification Dewey : 641.5-Cuisine, art culinaire"
