A termék adatai:

ISBN13:9789819986071
ISBN10:9819986079
Kötéstípus:Keménykötés
Terjedelem:632 oldal
Méret:254x178 mm
Nyelv:angol
Illusztrációk: 553 Illustrations, black & white; 352 Illustrations, color
700
Témakör:

Treks into Intuitive Geometry

The World of Polygons and Polyhedra
 
Kiadás sorszáma: 2nd ed. 2024
Kiadó: Springer
Megjelenés dátuma:
Kötetek száma: 1 pieces, Book
 
Normál ár:

Kiadói listaár:
EUR 64.19
Becsült forint ár:
26 488 Ft (25 226 Ft + 5% áfa)
Miért becsült?
 
Az Ön ára:

21 190 (20 181 Ft + 5% áfa )
Kedvezmény(ek): 20% (kb. 5 298 Ft)
A kedvezmény érvényes eddig: 2024. június 30.
A kedvezmény csak az 'Értesítés a kedvenc témákról' hírlevelünk címzettjeinek rendeléseire érvényes.
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  példányt

 
Rövid leírás:

This book is written in a style that uncovers the mathematical theories hidden in our daily lives, using examples of patterns that appear in nature, arts, traditional crafts, as well as mathematical mechanics in architectural techniques.  The authors believe that through conversations between students and mathematicians, readers may learn about the methods used by the originators of these theories?their trials, errors, and triumphs?in reaching their various conclusions. The goal is to help readers refine their mathematical sense in terms of formulating valuable questions and pursuing them.  In addition, the book aims to provide enjoyment in the application of mathematical principles to beautiful art and design by using examples that highlight the wonders and mysteries of these works found in our daily lives. To achieve these goals, the book tackles the latest exquisite results on polygons and polyhedra and the dynamic history of geometric research found around us. The term "intuitive geometry" was coined by Lászlo Fejes Tóth and refers to the kind of geometry which, in Hilbert's words, can be explained to and appeal to the "man on the street." This book enables readers to enjoy intuitive geometry informally and instinctively. It does not require more than a high school level of knowledge but calls for a sense of wonder, intuition, and mathematical maturity. In this second edition, many new results, and elegant proofs on a variety of topics have been added, enhancing the book?s rich content even further.

Hosszú leírás:
This book is written in a style that uncovers the mathematical theories hidden in our daily lives, using examples of patterns that appear in nature, arts, traditional crafts, as well as mathematical mechanics in architectural techniques.  The authors believe that through conversations between students and mathematicians, readers may learn about the methods used by the originators of these theories?their trials, errors, and triumphs?in reaching their various conclusions. The goal is to help readers refine their mathematical sense in terms of formulating valuable questions and pursuing them.  In addition, the book aims to provide enjoyment in the application of mathematical principles to beautiful art and design by using examples that highlight the wonders and mysteries of these works found in our daily lives. To achieve these goals, the book tackles the latest exquisite results on polygons and polyhedra and the dynamic history of geometric research found around us. The term "intuitive geometry" was coined by Lászlo Fejes Tóth and refers to the kind of geometry which, in Hilbert's words, can be explained to and appeal to the "man on the street." This book enables readers to enjoy intuitive geometry informally and instinctively. It does not require more than a high school level of knowledge but calls for a sense of wonder, intuition, and mathematical maturity. In this second edition, many new results, and elegant proofs on a variety of topics have been added, enhancing the book?s rich content even further.
Tartalomjegyzék:
1 Art From Tiling Patterns.- 2 The Tile-Maker Theorem and Its Applications to Art and Designs.- 3 Treks into Intuitive Geometry.- 4 Patchwork.- 5 Reversible Pairs of Figures.- 6 Reversibility and Foldability of Conway Tiles.- 7 Platonic Solids.- 8 Cross-Sections of Polyhedra.- 9 Symmetry of Platonic Solids.- 10 Double Duty Solids.- 11 Nets of Small Solids with Minimum Perimeter Lengths.- 12 Tessellation Polyhedra.- 13 Universal Measuring Boxes.- 14 Wrapping a Box.- 15 Bees, Pomegranates and Parallelohedra.- 16 Reversible Polyhedra.- 17 Elements of Polygons and Polyhedra.- 18 The Pentadron.