The fallacy of the inverse occurs when one incorrectly assumes that if a conditional statement is true, then its inverse must also be true. Specifically, if we have a statement of the form 'If P, then Q' (P → Q), the inverse would be 'If not P, then not Q' (¬P → ¬Q). This reasoning is flawed because the truth of the original statement does not guarantee the truth of its inverse.
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