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In Lean, how do you prove a proposition of the form ∃ x : A, PP x?
Use the "existsi" tactic to provide a specific element a : A for which PP a holds.
Use the "cases" tactic to decompose the existential quantifier.
Use the "have" tactic to introduce a contradiction.
Use the "apply" tactic with an assumption of type ∃ x : A, PP x.
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