Theories, Sites, Toposes: Relating and studying mathematical theories through topos-theoretic 'bridges'Author: Caramello, Olivia Brand: OXFORD UNIVERSITY PRESS Edition: 1 Number Of Pages: 382 Details: According to Grothendieck, the notion of topos is "the bed or deep river where come to be married geometry and algebra, topology and arithmetic, mathematical logic and category theory, the world of the continuous and that of discontinuous or discrete structures". It is what he had "conceived of most broad to perceive with finesse, by the same language

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