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The collection The Law of Non-Contradiction (Priest et al. 2004) discusses the philosophy of paraconsistency, as does Priest's Doubt Truth be a Liar (2006). His most famous identity (which Richard Feynman called an "almost astounding ... jewel") unifies the trigonometric and exponential functions: ei x = cos x + i sin x. (It is almost wondrous how the particular instance ei π+1 = 0 combines the most important constants and operators together.) Some of Euler's greatest formulae can be combined into curious-looking formulae for π: π2 = - log2(-1) = 6 ∏p∈Prime(1-p-2)-1/2 The reputations of Euler and the Bernoullis are so high that it is easy to overlook that others in that epoch made essential contributions to mathematical physics. (Euler made errors in his development of physics, in some cases because of a Europeanist rejection of Newton's theories in favor of the contradictory theories of Descartes and Leibniz.) The Frenchmen Clairaut and d'Alembert were two other great and influential mathematicians of the mid-18th century.

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Algebraic Number Theory: Proceedings of an Instructional Conference Organized by the London Mathematical Society (A Nato Advanced Study Institute W)

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