The New Mathematical Coloring Book
Alexander Soifer ()
Additional contact information
Alexander Soifer: University of Colorado at Colorado Springs, College of Letters, Arts, and Sciences
in Springer Books from Springer
Date: 2024
Edition: 2nd ed. 2024
ISBN: 978-1-0716-3597-1
References: Add references at CitEc
Citations:
There are no downloads for this item, see the EconPapers FAQ for hints about obtaining it.
Chapters in this book:
- Ch Chapter 1 A Story of Colored Polygons and Arithmetic Progressions
- Alexander Soifer
- Ch Chapter 10 Coloring in Space
- Alexander Soifer
- Ch Chapter 11 Rational Coloring
- Alexander Soifer
- Ch Chapter 12 Chromatic Number of a Graph
- Alexander Soifer
- Ch Chapter 13 Dimension of a Graph
- Alexander Soifer
- Ch Chapter 14 Embedding 4-Chromatic Graphs in the Plane
- Alexander Soifer
- Ch Chapter 15 Embedding World Series
- Alexander Soifer
- Ch Chapter 16 Exoo–Ismailescu: The Final Word on Problem 15.4
- Alexander Soifer
- Ch Chapter 17 Edge Chromatic Number of a Graph
- Alexander Soifer
- Ch Chapter 18 Carsten Thomassen’s 7-Color Theorem
- Alexander Soifer
- Ch Chapter 19 How the Four-Color Conjecture Was Born
- Alexander Soifer
- Ch Chapter 2 Chromatic Number of the Plane: The Problem
- Alexander Soifer
- Ch Chapter 20 A Victorian Comedy of Errors and Colorful Progress
- Alexander Soifer
- Ch Chapter 21 Kempe–Heawood’s Five-Color Theorem and Tait’s Equivalence
- Alexander Soifer
- Ch Chapter 22 The Four-Color Theorem
- Alexander Soifer
- Ch Chapter 23 The Great Debate
- Alexander Soifer
- Ch Chapter 24 How Does One Color Infinite Maps? A Bagatelle
- Alexander Soifer
- Ch Chapter 25 Chromatic Number of the Plane Meets Map Coloring: Townsend–Woodall’s 5-Color Theorem
- Alexander Soifer
- Ch Chapter 26 Paul Erdős
- Alexander Soifer
- Ch Chapter 27 De Bruijn–Erdős’ Theorem and Its History
- Alexander Soifer
- Ch Chapter 28 Nicolaas Govert de Bruijn
- Alexander Soifer
- Ch Chapter 29 Edge-Colored Graphs: Ramsey and Folkman Numbers
- Alexander Soifer
- Ch Chapter 3 Chromatic Number of the Plane: A Historical Essay
- Alexander Soifer
- Ch Chapter 30 From Pigeonhole Principle to Ramsey Principle
- Alexander Soifer
- Ch Chapter 31 The Happy End Problem
- Alexander Soifer
- Ch Chapter 32 The Man Behind the Theory: Frank Plumpton Ramsey
- Alexander Soifer
- Ch Chapter 33 Ramsey Theory Before Ramsey: Hilbert’s Theorem
- Alexander Soifer
- Ch Chapter 34 Ramsey Theory Before Ramsey: Schur’s Coloring Solution of a Colored Problem and Its Generalizations
- Alexander Soifer
- Ch Chapter 35 Ramsey Theory Before Ramsey: Van der Waerden Tells the Story of Creation
- Alexander Soifer
- Ch Chapter 36 A Japanese Insight into Baudet–Schur–Van der Waerden’s Theorem
- Alexander Soifer
- Ch Chapter 37 Whose Conjecture Did Van der Waerden Prove? Two Lives Between Two Wars: Issai Schur and Pierre Joseph Henry Baudet
- Alexander Soifer
- Ch Chapter 38 Monochromatic Arithmetic Progressions or Life After Van der Waerden’ Proof
- Alexander Soifer
- Ch Chapter 39 In Search of Van der Waerden: The Early Life
- Alexander Soifer
- Ch Chapter 4 Polychromatic Number of the Plane and Results Near the Lower Bound
- Alexander Soifer
- Ch Chapter 40 In Search of Van der Waerden: The Nazi Leipzig, 1933–1945
- Alexander Soifer
- Ch Chapter 41 In Search of Van der Waerden: Amsterdam, Year 1945
- Alexander Soifer
- Ch Chapter 42 In Search of Van der Waerden: The Unsettling Years, 1946–1951
- Alexander Soifer
- Ch Chapter 43 How the Monochromatic AP Theorem Became Classic: Khinchin and Lukomskaya
- Alexander Soifer
- Ch Chapter 44 Monochromatic Polygons in a 2-Colored Plane
- Alexander Soifer
- Ch Chapter 45 3-Colored Plane, 2-Colored Space, and Ramsey Sets
- Alexander Soifer
- Ch Chapter 46 The Gallai Theorem
- Alexander Soifer
- Ch Chapter 47 O’Donnell Earns His Doctorate
- Alexander Soifer
- Ch Chapter 48 Applications of the Baudet–Schur–Van der Waerden
- Alexander Soifer
- Ch Chapter 49 Applications of the Bergelson–Leibman and the Mordell–Faltings Theorems
- Alexander Soifer
- Ch Chapter 5 De Bruijn–Erdős Reduction to Finite Sets and Results Near the Lower Bound
- Alexander Soifer
- Ch Chapter 50 Solution of an Erdős Problem: The O’Donnell Theorem
- Alexander Soifer
- Ch Chapter 51 Aubrey D.N.J. de Grey’s Breakthrough
- Alexander Soifer
- Ch Chapter 52 De Grey’s Construction
- Alexander Soifer
- Ch Chapter 53 Marienus Johannes Hendrikus “Marijn” Heule
- Alexander Soifer
- Ch Chapter 54 Can We Reach Chromatic 5 Without Mosers Spindles?
- Alexander Soifer
- Ch Chapter 55 Triangle-Free 5-Chromatic Unit Distance Graphs
- Alexander Soifer
- Ch Chapter 56 Jaan Parts’ Current World Record
- Alexander Soifer
- Ch Chapter 57 A Stroke of Brilliance: Matthew Huddleston’s Proof
- Alexander Soifer
- Ch Chapter 58 Geoffrey Exoo and Dan Ismailescu, or 2 Men for 2 Forbidden Distances
- Alexander Soifer
- Ch Chapter 59 Jaan Parts on Two-Distance 6-Coloring
- Alexander Soifer
- Ch Chapter 6 Polychromatic Number of the Plane and Results Near the Upper Bound
- Alexander Soifer
- Ch Chapter 60 Forbidden Odds, Binaries, and Factorials
- Alexander Soifer
- Ch Chapter 61 7- and 8-Chromatic Two-Distance Graphs
- Alexander Soifer
- Ch Chapter 62 What If We Had No Choice?
- Alexander Soifer
- Ch Chapter 63 AfterMath and the Shelah–Soifer Class of Graphs
- Alexander Soifer
- Ch Chapter 64 A Glimpse into the Future: Chromatic Number of the Plane, Theorems, and Conjectures
- Alexander Soifer
- Ch Chapter 65 What Do the Founding Set Theorists Think About the Foundations?
- Alexander Soifer
- Ch Chapter 66 So, What Does It All Mean?
- Alexander Soifer
- Ch Chapter 67 Imagining the Real or Realizing the Imaginary: Platonism Versus Imaginism
- Alexander Soifer
- Ch Chapter 68 Two Celebrated Problems
- Alexander Soifer
- Ch Chapter 7 Continuum of 6-Colorings of the Plane
- Alexander Soifer
- Ch Chapter 8 Chromatic Number of the Plane in Special Circumstances
- Alexander Soifer
- Ch Chapter 9 Measurable Chromatic Number of the Plane
- Alexander Soifer
Related works:
This item may be available elsewhere in EconPapers: Search for items with the same title.
Export reference: BibTeX
RIS (EndNote, ProCite, RefMan)
HTML/Text
Persistent link: https://EconPapers.repec.org/RePEc:spr:sprbok:978-1-0716-3597-1
Ordering information: This item can be ordered from
http://www.springer.com/9781071635971
DOI: 10.1007/978-1-0716-3597-1
Access Statistics for this book
More books in Springer Books from Springer
Bibliographic data for series maintained by Sonal Shukla () and Springer Nature Abstracting and Indexing ().
EconPapers is hosted by the
School of Business at Örebro University.