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MAA Reviews
Ancient MathematicsS. Cuomo
Table of ContentsAbbreviations. Map. Introduction. 1. Early Greek Mathematics: The Evidence 1.1. Material Evidence 1.2 .Historians, Playwrights and Lawyers 1.3. Plato 1.4. Aristotle 2. Early Greek Mathematics; The Questions 2.1. The Problem of Political Mathematics 3. Hellenistic Mathematics: The Evidence 3.1. Material Evidence 3.2. Non-Mathematical Authors - The Rest of the World 3.3. Non-Mathematical Authors - The Philosophers 3.4. Little People 3.5. Euclid 3.6. Archimedes 3.7. Apollonius 4. Hellenistic Mathematics: The Questions 4.1. The Problem of the Real Euclid 4.2. The Problem of the Birth of a Mathematical Community 5. Graeco-Roman Mathematics: The Evidence 5.1. Material Evidence 5.2 Vitruvius 5.3. Hero 5.4. The Other Romans 5.5. The Other Greeks 6. Graeco-Roman Mathematics: The Questions 6.1. The Problem of Greek vs. Roman Mathematics 6.2. The Problem of Pure vs. Applied Mathematics 7. Late Ancient Mathematics: The Evidence 7.1. Material Evidence 7.2. Diophantus 7.3. Pappus 7.4. Eutocius 7.5. The Philosophers 7.6. The Rest of the World 8. Late Ancient Mathematics: The Questions 8.1. The Problem of Divine Mathematics 8.2. The Problem of Ancient Histories of Ancient Mathematics Glossary. Bibliography. |