This book provides a fresh view on an important and largely overlooked aspect of the Euclidean traditions in the medieval mathematical texts, particularly concerning the interrelations between geometry and arithmetic, and the rise of algebraic modes of thought. It appeals to anyone interested in the history of mathematics in general and in history of medieval and early modern science.
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1 | (4) |
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4 | (1) |
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2 Distributivity-like Results in Euclid's Elements |
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5 | (22) |
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6 | (2) |
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8 | (5) |
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13 | (3) |
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2.4 Distributivity-Like Results at Work |
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16 | (11) |
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24 | (3) |
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3 Late Antiquity and Islamicate Mathematics |
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27 | (16) |
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27 | (6) |
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33 | (2) |
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3.3 Omar Khayyam: Algebra |
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35 | (8) |
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42 | (1) |
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43 | (22) |
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44 | (5) |
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4.2 Fibonacci: Geometry and Arithmetic |
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49 | (7) |
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4.3 Sacrobosco: Algorismus |
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56 | (1) |
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4.4 Jordanus Nemorarius: Arithmetica |
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57 | (3) |
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60 | (5) |
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63 | (2) |
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65 | (16) |
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5.1 Gersonides: Sefer Maaseh Hoshev |
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66 | (2) |
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5.2 Alfonso de Valladolid: Sefer Meyasher Aqov |
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68 | (5) |
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5.3 Eliezer Komtino and Elijah Mizrahi: Arithmetic |
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73 | (8) |
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79 | (2) |
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81 | |
Leo Corry is a historian of science working at Tel Aviv University. He has published extensively on the history of mathematics, physics and computing, since the turn of the twentieth century, as well as on medieval mathematics.
