Classical mathematics

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• ID : Q5128339

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1. Note that the term ‘classical’ also has meanings within many specific fields of mathematics that may have nothing in particular to do with ‘classical mathematics’ as a whole.
2. In the 1920s David Hilbert (1862–1943), who was at the time one of the world's leading mathematicians, felt that Brouwer's intuitionist mathematics represented a threat to classical mathematics.
3. He came up with the so-called formalist programme to prove the consistency of classical mathematics.
4. This talk begins to shed some light on what happens in non-classical mathematics more generally (e.g. relevant mathematics, paraconsistent mathematics).
5. This webpage gathers the activities in non-classical mathematics following the first conference on non-classical mathematics held in Hejnice (Czech Republic), June 2009.
6. Meaning in Classical Mathematics: is it at odds with Intuitionism?.
7. to fuzzy set theory; my question to you: is fuzzy set theory a good example of non-classical mathematics?
8. (b) your "there is an interesting move afoot towards a very finitistic non-classical mathematics" is very flattering to me, thank you, Peter!
9. While classical mathematics tends to absolute exactness in asymptotic mathematics the exactness in essence is limited.
10. This page is about our live online course in Classical Mathematics that we have since retired.
11. Classical Mathematics is an online four-year high school course which roughly follows standardized high school math curricula.
12. In Classical Mathematics, students study and learn essentially the same mathematical concepts and processes as they would in standard high school textbooks.
13. Constructive mathematics is distinguished from its traditional counterpart, classical mathematics, by the strict interpretation of the phrase “there exists” as “we can construct”.
14. The reader is warned once again to interpret this carefully within Brouwer’s intuitionistic framework, and not to jump to the erroneous conclusion that intuitionism contradicts classical mathematics.
15. Intuitionistic mathematics, recursive constructive mathematics, and even classical mathematics all provide models of BISH.