Jesper Lutzen (Department of Mathematical Sciences University of Co
A History of Mathematical Impossibility
Jesper Lutzen (Department of Mathematical Sciences University of Co
A History of Mathematical Impossibility
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This book tells the history of impossibility theorems starting with the ancient Greek proof of the incommensurability of the side and the diagonal in a square.
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This book tells the history of impossibility theorems starting with the ancient Greek proof of the incommensurability of the side and the diagonal in a square.
Produktdetails
- Produktdetails
- Verlag: Oxford University Press
- Seitenzahl: 298
- Erscheinungstermin: 26. April 2023
- Englisch
- Abmessung: 236mm x 157mm x 25mm
- Gewicht: 658g
- ISBN-13: 9780192867391
- ISBN-10: 0192867393
- Artikelnr.: 65771201
- Herstellerkennzeichnung
- Libri GmbH
- Europaallee 1
- 36244 Bad Hersfeld
- gpsr@libri.de
- Verlag: Oxford University Press
- Seitenzahl: 298
- Erscheinungstermin: 26. April 2023
- Englisch
- Abmessung: 236mm x 157mm x 25mm
- Gewicht: 658g
- ISBN-13: 9780192867391
- ISBN-10: 0192867393
- Artikelnr.: 65771201
- Herstellerkennzeichnung
- Libri GmbH
- Europaallee 1
- 36244 Bad Hersfeld
- gpsr@libri.de
Jesper Lützen is a historian of mathematics and the physical sciences. He is Professor Emeritus at the Department of Mathematical Sciences at the University of Copenhagen, where he has taught since 1989.
* 1: Introduction
* 2: Prehistory: Recorded and Non-Recorded Impossibilities
* 3: The First Impossibility Proof: Incommensurability
* 4: The Classical Problems in Antiquity: Constructions and Positive
Theorems
* 5: The Classical Problems: The Impossibility Question
* 6: Diorisms and Conclusions about the Greeks and the Medieval Arabs
* 7: Cube Duplication and Angle Trisection in the 17th and 18th
Centuries
* 8: Circle Quadrature in the 17th Century
* 9: Circle Quadrature in the 18th Century
* 10: Impossible Equations Made Possible: The Complex Numbers
* 11: Euler and the Bridges of Königsberg
* 12: The Insolvability of the Quintic by Radicals
* 13: Constructions with Ruler and Compass: The Final Impossibility
Proofs
* 14: Impossible Integrals
* 15: Impossibility of Proving the Parallel Postulate
* 16: Hilbert and Impossible Problems
* 17: Hilbert and Gödel on Axiomatization and Incompleteness
* 18: Fermat's Last Theorem
* 19: Impossibility in Physics
* 20: Arrow's Impossibility Theorem
* 21: Conclusion
* 2: Prehistory: Recorded and Non-Recorded Impossibilities
* 3: The First Impossibility Proof: Incommensurability
* 4: The Classical Problems in Antiquity: Constructions and Positive
Theorems
* 5: The Classical Problems: The Impossibility Question
* 6: Diorisms and Conclusions about the Greeks and the Medieval Arabs
* 7: Cube Duplication and Angle Trisection in the 17th and 18th
Centuries
* 8: Circle Quadrature in the 17th Century
* 9: Circle Quadrature in the 18th Century
* 10: Impossible Equations Made Possible: The Complex Numbers
* 11: Euler and the Bridges of Königsberg
* 12: The Insolvability of the Quintic by Radicals
* 13: Constructions with Ruler and Compass: The Final Impossibility
Proofs
* 14: Impossible Integrals
* 15: Impossibility of Proving the Parallel Postulate
* 16: Hilbert and Impossible Problems
* 17: Hilbert and Gödel on Axiomatization and Incompleteness
* 18: Fermat's Last Theorem
* 19: Impossibility in Physics
* 20: Arrow's Impossibility Theorem
* 21: Conclusion
* 1: Introduction
* 2: Prehistory: Recorded and Non-Recorded Impossibilities
* 3: The First Impossibility Proof: Incommensurability
* 4: The Classical Problems in Antiquity: Constructions and Positive
Theorems
* 5: The Classical Problems: The Impossibility Question
* 6: Diorisms and Conclusions about the Greeks and the Medieval Arabs
* 7: Cube Duplication and Angle Trisection in the 17th and 18th
Centuries
* 8: Circle Quadrature in the 17th Century
* 9: Circle Quadrature in the 18th Century
* 10: Impossible Equations Made Possible: The Complex Numbers
* 11: Euler and the Bridges of Königsberg
* 12: The Insolvability of the Quintic by Radicals
* 13: Constructions with Ruler and Compass: The Final Impossibility
Proofs
* 14: Impossible Integrals
* 15: Impossibility of Proving the Parallel Postulate
* 16: Hilbert and Impossible Problems
* 17: Hilbert and Gödel on Axiomatization and Incompleteness
* 18: Fermat's Last Theorem
* 19: Impossibility in Physics
* 20: Arrow's Impossibility Theorem
* 21: Conclusion
* 2: Prehistory: Recorded and Non-Recorded Impossibilities
* 3: The First Impossibility Proof: Incommensurability
* 4: The Classical Problems in Antiquity: Constructions and Positive
Theorems
* 5: The Classical Problems: The Impossibility Question
* 6: Diorisms and Conclusions about the Greeks and the Medieval Arabs
* 7: Cube Duplication and Angle Trisection in the 17th and 18th
Centuries
* 8: Circle Quadrature in the 17th Century
* 9: Circle Quadrature in the 18th Century
* 10: Impossible Equations Made Possible: The Complex Numbers
* 11: Euler and the Bridges of Königsberg
* 12: The Insolvability of the Quintic by Radicals
* 13: Constructions with Ruler and Compass: The Final Impossibility
Proofs
* 14: Impossible Integrals
* 15: Impossibility of Proving the Parallel Postulate
* 16: Hilbert and Impossible Problems
* 17: Hilbert and Gödel on Axiomatization and Incompleteness
* 18: Fermat's Last Theorem
* 19: Impossibility in Physics
* 20: Arrow's Impossibility Theorem
* 21: Conclusion







