This radical, profoundly scholarly book explores the purposes and nature of proof in a range of historical settings. It overturns the view that the first mathematical proofs were in Greek geometry and rested on the logical insights of Aristotle by showing how much of that view is an artefact of nineteenth-century historical scholarship. It documents the existence of proofs in ancient mathematical writings about numbers and shows that practitioners of mathematics in Mesopotamian, Chinese and Indian cultures knew how to prove the correctness of algorithms, which are much more prominent outside the limited range of surviving classical Greek texts that historians have taken as the paradigm of ancient mathematics. It opens the way to providing the first comprehensive, textually based history of proof.
This volume contains seven articles of Leonhard Euler (1707-1783) and four articles of his son, Albrecht Euler. The articles on heat, electricity and magnetism are in Latin (5 articles) and in French (6 articles). The extensive introduction is written in English. With volume 10, series tertia is now completely available.
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