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  2. To provide a counterexample for a conditional statement P → Q:
    1. Find a case where P is true but Q is false.
    2. Equivalently, negate the conditional: ¬(P → Q) ↔ (P ∧ ¬Q)12.
    3. A counterexample is an example in which the condition is true, but the conclusion is false3.
    Learn more:
    By basic logic, P → Q is false when P is true and Q is false. Therefore: To give a counterexample to a conditional statement P → Q, find a case where P is true but Q is false. Equivalently, here’s the rule for negating a conditional: ¬(P → Q) ↔ (P ∧ ¬Q)
    sites.millersville.edu/bikenaga/math-proof/countere…
    By basic logic, is false when P is true and Q is false. Therefore: To give a counterexample to a conditional statement, find a case where P is true but Q is false. Equivalently, here's the rule for negating a conditional: Again, you need the "if-part" P to be true and the "then-part" Q to be false (that is, must be true).
    sites.millersville.edu/bikenaga/math-proof/countere…
    A counterexample is an example in which the condition is true, but the conclusion is false. If you can find a counterexample to a conditional statement, then that conditional statement is false.
    www.cuemath.com/data/counterexample/
     
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    WEBDec 8, 2012 · A counterexample is an exception to a proposed general rule. It is also a specific instance of the falsity of a generalization. In the example above, the generalization implies that all primes are odd; …

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