CMPSC 40 Lecture Notes - Lecture 4: Hypothetical Syllogism

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27 Jan 2020
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An integer n integer r such that milk is even if. If is odd then n rn odd means that nizkt. 21211 224122141211 there exists an n is odd in 21211. Indirect proof prove if 3ntz. is odd then n proof. Indirect proof a or bin cain v b . La tn n b ab n n tab n tab. Prove n even an even n n it andonly if. 212 ll uh even 7 u even nodd ioddc. provan. To prove p by contradiction prove the ab. A number v is rational with b to and r proof by condradiction e is not national. I integers a b bfo with p and a b have no common factors integers ci. e is if. 7 b even so b 2 r n contradiction common factors. There are irrational numbers x y such thathis rational x in .

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