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A First Look at Graph Theory
  • Language: en
  • Pages: 350

A First Look at Graph Theory

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Derek Holton's Problem Solving Series
  • Language: en
  • Pages: 36

Derek Holton's Problem Solving Series

  • Type: Book
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  • Published: 1988
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  • Publisher: Unknown

None

Derek Holton's Problem Solving Series
  • Language: en
  • Pages: 32

Derek Holton's Problem Solving Series

  • Type: Book
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  • Published: 1990-07-01
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  • Publisher: Unknown

Extension material for mathematically able secondary school students.

Geometry
  • Language: en
  • Pages: 48

Geometry

  • Type: Book
  • -
  • Published: 1990-09-01
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  • Publisher: Unknown

None

A Second Step to Mathematical Olympiad Problems
  • Language: en
  • Pages: 312

A Second Step to Mathematical Olympiad Problems

The International Mathematical Olympiad (IMO) is an annual international mathematics competition held for pre-collegiate students. It is also the oldest of the international science olympiads, and competition for places is particularly fierce. This book is an amalgamation of the booklets originally produced to guide students intending to contend for placement on their country's IMO team. See also A First Step to Mathematical Olympiad Problems which was published in 2009. The material contained in this book provides an introduction to the main mathematical topics covered in the IMO, which are: Combinatorics, Geometry and Number Theory. In addition, there is a special emphasis on how to approach unseen questions in Mathematics, and model the writing of proofs. Full answers are given to all questions. Though A Second Step to Mathematical Olympiad Problems is written from the perspective of a mathematician, it is written in a way that makes it easily comprehensible to adolescents. This book is also a must-read for coaches and instructors of mathematical competitions.

A First Step to Mathematical Olympiad Problems
  • Language: en
  • Pages: 292

A First Step to Mathematical Olympiad Problems

See also A SECOND STEP TO MATHEMATICAL OLYMPIAD PROBLEMS The International Mathematical Olympiad (IMO) is an annual international mathematics competition held for pre-collegiate students. It is also the oldest of the international science olympiads, and competition for places is particularly fierce. This book is an amalgamation of the first 8 of 15 booklets originally produced to guide students intending to contend for placement on their country's IMO team. The material contained in this book provides an introduction to the main mathematical topics covered in the IMO, which are: Combinatorics, Geometry and Number Theory. In addition, there is a special emphasis on how to approach unseen questions in Mathematics, and model the writing of proofs. Full answers are given to all questions. Though A First Step to Mathematical Olympiad Problems is written from the perspective of a mathematician, it is written in a way that makes it easily comprehensible to adolescents. This book is also a must-read for coaches and instructors of mathematical competitions.

Geometry
  • Language: en
  • Pages: 44

Geometry

  • Type: Book
  • -
  • Published: 1990-09-01
  • -
  • Publisher: Unknown

None

International Mathematical Olympiad Problems
  • Language: en
  • Pages: 32

International Mathematical Olympiad Problems

  • Type: Book
  • -
  • Published: 1990-09-01
  • -
  • Publisher: Unknown

None

Mathematical Vistas
  • Language: en
  • Pages: 344

Mathematical Vistas

This book collects nine related mathematical essays which will intrigue and inform. From the reviews: "The authors put their writing where their talents are, and students get to see just how alive mathematics is...there is much to commend the book. It contains plenty of interesting mathematics, often going in unusual directions. I like the diagrams; the authors have chosen mathematics that involves especially pretty ones." --THE MATHEMATICAL ASSOCIATION OF AMERICA

Mathematical Reflections
  • Language: en
  • Pages: 367

Mathematical Reflections

A relaxed and informal presentation conveying the joy of mathematical discovery and insight. Frequent questions lead readers to see mathematics as an accessible world of thought, where understanding can turn opaque formulae into beautiful and meaningful ideas. The text presents eight topics that illustrate the unity of mathematical thought as well as the diversity of mathematical ideas. Drawn from both "pure" and "applied" mathematics, they include: spirals in nature and in mathematics; the modern topic of fractals and the ancient topic of Fibonacci numbers; Pascals Triangle and paper folding; modular arithmetic and the arithmetic of the infinite. The final chapter presents some ideas about how mathematics should be done, and hence, how it should be taught. Presenting many recent discoveries that lead to interesting open questions, the book can serve as the main text in courses dealing with contemporary mathematical topics or as enrichment for other courses. It can also be read with pleasure by anyone interested in the intellectually intriguing aspects of mathematics.