Infinite Processes
A. Gardiner
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A. Gardiner: University of Birmingham, Department of Mathematics
in Springer Books from Springer
Date: 1982
ISBN: 978-1-4612-5654-0
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Chapters in this book:
- Ch Chapter I.1 What’s Wrong with the Calculus?
- A. Gardiner
- Ch Chapter I.2 Growth and Change in Mathematics
- A. Gardiner
- Ch Chapter II.1 Mathematics: Rational or Irrational?
- A. Gardiner
- Ch Chapter II.10 The Fundamental Property of Real Numbers
- A. Gardiner
- Ch Chapter II.11 The Arithmetic of Infinite Decimals
- A. Gardiner
- Ch Chapter II.12 Reflections on Recurring Themes
- A. Gardiner
- Ch Chapter II.13 Continued Fractions
- A. Gardiner
- Ch Chapter II.2 Constructive and Non-constructive Methods in Mathematics
- A. Gardiner
- Ch Chapter II.3 Common Measures, Highest Common Factors and the Game of Euclid
- A. Gardiner
- Ch Chapter II.4 Sides and Diagonals of Regular Polygons
- A. Gardiner
- Ch Chapter II.5 Numbers and Arithmetic— A Quick Review
- A. Gardiner
- Ch Chapter II.6 Infinite Decimals (Part 1)
- A. Gardiner
- Ch Chapter II.7 Infinite Decimals (Part 2)
- A. Gardiner
- Ch Chapter II.8 Recurring Nines
- A. Gardiner
- Ch Chapter II.9 Fractions and Recurring Decimals
- A. Gardiner
- Ch Chapter III.1 Numbers and Geometry
- A. Gardiner
- Ch Chapter III.2 The Role of Geometrical Intuition
- A. Gardiner
- Ch Chapter III.3 Comparing Areas
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- Ch Chapter III.4 Comparing Volumes
- A. Gardiner
- Ch Chapter III.5 Curves and Surfaces
- A. Gardiner
- Ch Chapter IV.1 What Is a Number?
- A. Gardiner
- Ch Chapter IV.2 What Is a Function?
- A. Gardiner
- Ch Chapter IV.3 What Is an Exponential Function?
- A. Gardiner
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DOI: 10.1007/978-1-4612-5654-0
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