In this volume, the authors present their 1972 proof of the celebrated Four Color Theorem in a detailed but self-contained exposition accessible to a general mathematical audience. An eme… Mehr…
In this volume, the authors present their 1972 proof of the celebrated Four Color Theorem in a detailed but self-contained exposition accessible to a general mathematical audience. An emended version of the authors' proof of the theorem, the book contains the full text of the supplements and checklists, which originally appeared on microfiche. The thiry-page introduction, intended for nonspecialists, provides some historical background of the theorem and details of the authors' proof. In addition, the authors have added an appendix which treats in much greater detail the argument for situations in which reducible configurations are immersed rather than embedded in triangulations. This result leads to a proof that four coloring can be accomplished in polynomial time. Media > Book, [PU: American Mathematical Society]<
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In this volume, the authors present their 1972 proof of the celebrated Four Color Theorem in a detailed but self-contained exposition accessible to a general mathematical audience. An eme… Mehr…
In this volume, the authors present their 1972 proof of the celebrated Four Color Theorem in a detailed but self-contained exposition accessible to a general mathematical audience. An emended version of the authors' proof of the theorem, the book contains the full text of the supplements and checklists, which originally appeared on microfiche. The thiry-page introduction, intended for nonspecialists, provides some historical background of the theorem and details of the authors' proof. In addition, the authors have added an appendix which treats in much greater detail the argument for situations in which reducible configurations are immersed rather than embedded in triangulations. This result leads to a proof that four coloring can be accomplished in polynomial time. Media > Book, [PU: American Mathematical Society]<
Fnac.com : Livraison gratuite et - 5% sur tous les livres. Every Planar Map Is Four Colorable, Contemporary Mathematics - Livre. Découvrez des nouveautés, des coups de cœur, des avis d'in… Mehr…
Fnac.com : Livraison gratuite et - 5% sur tous les livres. Every Planar Map Is Four Colorable, Contemporary Mathematics - Livre. Découvrez des nouveautés, des coups de cœur, des avis d'internautes, … Livre - Livre, Amer Mathematical Society<
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[EAN: 9780821851036], Neubuch, [PU: Oxford University Press, USA, United States], Mathematics|Geometry|General, Mathematics|Graphic Methods, Language: English . Brand New Book.
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In this volume, the authors present their 1972 proof of the celebrated Four Color Theorem in a detailed but self-contained exposition accessible to a general mathematical audience. An emended version of the authors' proof of the theorem, the book contains the full text of the supplements and checklists, which originally appeared on microfiche. The thiry-page introduction, intended for nonspecialists, provides some historical background of the theorem and details of the authors' proof. In addition, the authors have added an appendix which treats in much greater detail the argument for situations in which reducible configurations are immersed rather than embedded in triangulations. This result leads to a proof that four coloring can be accomplished in polynomial time.
Detailangaben zum Buch - Every Planar Map Is Four Colorable
EAN (ISBN-13): 9780821851036 ISBN (ISBN-10): 0821851039 Taschenbuch Erscheinungsjahr: 1989 Herausgeber: American Mathematical Society
Buch in der Datenbank seit 2008-03-03T03:51:45+01:00 (Berlin) Detailseite zuletzt geändert am 2023-09-06T10:25:44+02:00 (Berlin) ISBN/EAN: 0821851039
ISBN - alternative Schreibweisen: 0-8218-5103-9, 978-0-8218-5103-6 Alternative Schreibweisen und verwandte Suchbegriffe: Autor des Buches: wolfgang appel, haken
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