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How Humans Learn to Think Mathematically describes the development of mathematical thinking from the young child to the sophisticated adult.
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How Humans Learn to Think Mathematically describes the development of mathematical thinking from the young child to the sophisticated adult.
Produktdetails
- Produktdetails
- Verlag: Cambridge University Press
- Seitenzahl: 484
- Erscheinungstermin: 11. Juli 2013
- Englisch
- Abmessung: 235mm x 157mm x 30mm
- Gewicht: 847g
- ISBN-13: 9781107035706
- ISBN-10: 1107035708
- Artikelnr.: 39380369
- Verlag: Cambridge University Press
- Seitenzahl: 484
- Erscheinungstermin: 11. Juli 2013
- Englisch
- Abmessung: 235mm x 157mm x 30mm
- Gewicht: 847g
- ISBN-13: 9781107035706
- ISBN-10: 1107035708
- Artikelnr.: 39380369
David Tall is Emeritus Professor of Mathematical Thinking at the University of Warwick. He is internationally known for his research into long-term mathematical development at all levels, from preschool to the frontiers of research, including in-depth studies explaining mathematical success and failure.
Part I. Prelude: 1. About this book
Part II. School Mathematics and its Consequences: 2. The foundations of mathematical thinking
3. Compression, connection and blending of mathematical ideas
4. Set-befores, met-befores and long-term learning
5. Mathematics and the emotions
6. The three worlds of mathematics
7. Journeys through embodiment and symbolism
8. Problem-solving and proof
Part III. Interlude: 9. The historical evolution of mathematics
Part IV. University Mathematics and Beyond: 10. The transition to formal knowledge
11. Blending knowledge structures in calculus
12. Expert thinking and structure theorems
13. Contemplating the infinitely large and the infinitely small
14. Expanding frontiers through mathematical research
15. Reflections
Appendix: where the ideas came from.
Part II. School Mathematics and its Consequences: 2. The foundations of mathematical thinking
3. Compression, connection and blending of mathematical ideas
4. Set-befores, met-befores and long-term learning
5. Mathematics and the emotions
6. The three worlds of mathematics
7. Journeys through embodiment and symbolism
8. Problem-solving and proof
Part III. Interlude: 9. The historical evolution of mathematics
Part IV. University Mathematics and Beyond: 10. The transition to formal knowledge
11. Blending knowledge structures in calculus
12. Expert thinking and structure theorems
13. Contemplating the infinitely large and the infinitely small
14. Expanding frontiers through mathematical research
15. Reflections
Appendix: where the ideas came from.
Part I. Prelude: 1. About this book; Part II. School Mathematics and its Consequences: 2. The foundations of mathematical thinking; 3. Compression, connection and blending of mathematical ideas; 4. Set-befores, met-befores and long-term learning; 5. Mathematics and the emotions; 6. The three worlds of mathematics; 7. Journeys through embodiment and symbolism; 8. Problem-solving and proof; Part III. Interlude: 9. The historical evolution of mathematics; Part IV. University Mathematics and Beyond: 10. The transition to formal knowledge; 11. Blending knowledge structures in calculus; 12. Expert thinking and structure theorems; 13. Contemplating the infinitely large and the infinitely small; 14. Expanding frontiers through mathematical research; 15. Reflections; Appendix: where the ideas came from.
Part I. Prelude: 1. About this book
Part II. School Mathematics and its Consequences: 2. The foundations of mathematical thinking
3. Compression, connection and blending of mathematical ideas
4. Set-befores, met-befores and long-term learning
5. Mathematics and the emotions
6. The three worlds of mathematics
7. Journeys through embodiment and symbolism
8. Problem-solving and proof
Part III. Interlude: 9. The historical evolution of mathematics
Part IV. University Mathematics and Beyond: 10. The transition to formal knowledge
11. Blending knowledge structures in calculus
12. Expert thinking and structure theorems
13. Contemplating the infinitely large and the infinitely small
14. Expanding frontiers through mathematical research
15. Reflections
Appendix: where the ideas came from.
Part II. School Mathematics and its Consequences: 2. The foundations of mathematical thinking
3. Compression, connection and blending of mathematical ideas
4. Set-befores, met-befores and long-term learning
5. Mathematics and the emotions
6. The three worlds of mathematics
7. Journeys through embodiment and symbolism
8. Problem-solving and proof
Part III. Interlude: 9. The historical evolution of mathematics
Part IV. University Mathematics and Beyond: 10. The transition to formal knowledge
11. Blending knowledge structures in calculus
12. Expert thinking and structure theorems
13. Contemplating the infinitely large and the infinitely small
14. Expanding frontiers through mathematical research
15. Reflections
Appendix: where the ideas came from.
Part I. Prelude: 1. About this book; Part II. School Mathematics and its Consequences: 2. The foundations of mathematical thinking; 3. Compression, connection and blending of mathematical ideas; 4. Set-befores, met-befores and long-term learning; 5. Mathematics and the emotions; 6. The three worlds of mathematics; 7. Journeys through embodiment and symbolism; 8. Problem-solving and proof; Part III. Interlude: 9. The historical evolution of mathematics; Part IV. University Mathematics and Beyond: 10. The transition to formal knowledge; 11. Blending knowledge structures in calculus; 12. Expert thinking and structure theorems; 13. Contemplating the infinitely large and the infinitely small; 14. Expanding frontiers through mathematical research; 15. Reflections; Appendix: where the ideas came from.