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Notes

• Charles Chihara. A Structural Account of Mathematics.
• Lawvere 2012 5:50 Traditional philosophical notions for thousands of years could be given a mathematical formulation sufficiently general using the most up-to-date technology we have in mathematics, i.e., topos theory, etc., etc., could be given a formulation which almost fully captures the philosophical content and not just some fragment of it so that philosophical calucations could become open to some degree to calculation as Leibniz, for example, dreamed.
• It is difficult to write up mathematics when we are solving both forwards and backwards.
• In analysis, partial, approximate solutions are meaningful when we know what kind of answer we are seeking and we are solving backwards from there.
• https://mathoverflow.net/questions/7155/famous-mathematical-quotes
• Kirby Urner : https://maa.org/press/maa-reviews/the-math-instinct-why-youre-a-mathematical-genius-along-with-lobsters-birds-cats-and-dogs