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- One typical way to disprove a universal statement is to present a counterexample to what is being posed. Formally: Result 3.1. (Disproof by Counterexample) To disprove the universal statement means to find an x such that ∀x, P (x) → Q(x) P (x) is true, but Q(x) is false. In notation, ∃x, P (x)∧ ∼ Q(x). We call such an x a counterexample.File Size: 65KBPage Count: 7faculty.up.edu/wootton/Discrete/Section3.1.pdf
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Since so many statements in mathematics are universal, making their negations existential, we can often prove that a statement is false (if it is) by providing a counterexample. Example 3.2.10 Above we proved, “for all integers \(a\) and …
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