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  2. Proof by counterexample is a technique used in mathematics to disprove a statement by providing an example where it does not hold1234. Here's how it works:
    1. Find a case where the initial statement is true (P is true).
    2. Show that the conclusion of the statement is false (Q is false).
    3. This example serves as a counterexample to the original statement.
    Learn more:
    This proof structure allows us to prove that a property is not true by pro-viding an example where it does not hold. For example, to prove that not all triangles are obtuse", we give the following counter example: the equilateral triangle having all angles equal to sixty. In this case, there are in nitely many counterexample.
    www.math.toronto.edu/writing/Counterexample.pdf
    Disproof by counter example is a way of disproving a statement by providing one example which doesn’t work for the statement. Example: Hernan claims “if you square a number and add 1, the result is a prime number”. Find a counterexample to prove her statement wrong.
    mmerevise.co.uk/gcse-maths-revision/proof-gcse-…
    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.
    faculty.up.edu/wootton/Discrete/Section3.1.pdf
    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) Again, you need the “if-part” P to be true and the “then-part” Q to be false (that is, ¬Q must be true).
    sites.millersville.edu/bikenaga/math-proof/countere…
     
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    WEBNov 21, 2023 · To make a counterexample in math, first, find an example that satisfies the conditions of the theorem. Then, demonstrate that the example proves the opposite of the conclusion of the theorem.

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