The Mathematical coloring book : mathematics of coloring and the colorful life of its creators
I have never encountered a book of this kind. The best description of it I can give is that it is a mystery novel I found it hard to stop reading before I finished (in two days) the whole text. Soifer engages the reader's attention not only mathematically, but emotionally and esthetically. May...
保存先:
| 第一著者: | |
|---|---|
| フォーマット: | Livre numérique |
| 言語: | Anglais |
| 出版事項: |
New York, NY :
Springer New York
[20..].
Cham : Springer Nature |
| 主題: | |
| オンライン･アクセス: | Accès sur la plateforme de l'éditeur Accès sur la plateforme Istex Accès Université d'Orléans Accès INSA CVL |
| 注記: |
Description d'après consultation du 07 juillet 2011 Archives Springer e-books (Licence nationale) Archives Springer e-books (Licence nationale) |
| Autres localisations: | Voir dans le Sudoc |
| Edition sous un autre format: | • The Mathematical coloring book, mathematics of coloring and the colorful life of its creators, Alexander Soifer, 2009, New York (N.Y.), Springer, 1 vol. (XXX-607 p.), 978-0-387-74640-1 |
目次:
- Merry-Go-Round A Story of Colored Polygons and Arithmetic Progressions Colored Plane Chromatic Number of the Plane: The Problem Chromatic Number of the Plane: An Historical Essay Polychromatic Number of the Plane and Results Near the Lower Bound De Bruijn Erd?s Reduction to Finite Sets and Results Near the Lower Bound Polychromatic Number of the Plane and Results Near the Upper Bound Continuum of 6-Colorings of the Plane Chromatic Number of the Plane in Special Circumstances Measurable Chromatic Number of the Plane Coloring in Space Rational Coloring Coloring Graphs Chromatic Number of a Graph Dimension of a Graph Embedding 4-Chromatic Graphs in the Plane Embedding World Records Edge Chromatic Number of a Graph Carsten Thomassen s 7-Color Theorem Coloring Maps How the Four-Color Conjecture Was Born Victorian Comedy of Errors and Colorful Progress Kempe Heawood s Five-Color Theorem and Tait s Equivalence The Four-Color Theorem The Great Debate How Does One Color Infinite Maps? A Bagatelle Chromatic Number of the Plane Meets Map Coloring: Townsend Woodall s 5-Color Theorem Colored Graphs Paul Erd?s De Bruijn Erd?s s Theorem and Its History Edge Colored Graphs: Ramsey and Folkman Numbers The Ramsey Principle From Pigeonhole Principle to Ramsey Principle The Happy End Problem The Man behind the Theory: Frank Plumpton Ramsey Colored Integers: Ramsey Theory Before Ramsey and Its AfterMath Ramsey Theory Before Ramsey: Hilbert s Theorem Ramsey Theory Before Ramsey: Schur s Coloring Solution of a Colored Problem and Its Generalizations Ramsey Theory before Ramsey: Van der Waerden Tells the Story of Creation Whose Conjecture Did Van der Waerden Prove? Two Lives Between Two Wars: Issai Schur and Pierre Joseph Henry Baudet Monochromatic Arithmetic Progressions: Life After Van der Waerden In Search of Van der Waerden: The Early Years In Search of Van der Waerden: The Nazi Leipzig, 1933 1945 In Search of Van der Waerden: The Postwar Amsterdam, 1945166 In Search of Van der Waerden: The Unsettling Years, 1946 1951 Colored Polygons: Euclidean Ramsey Theory Monochromatic Polygons in a 2-Colored Plane 3-Colored Plane, 2-Colored Space, and Ramsey Sets Gallai s Theorem Colored Integers in Service of Chromatic Number of the Plane: How O Donnell Unified Ramsey Theory and No One Noticed