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# Existential instantiation

In predicate logic, existential instantiation (also called existential elimination)[1][2][3] is a rule of inference which says that, given a formula of the form ${\displaystyle (\exists x)\phi (x)}$, one may infer ${\displaystyle \phi (c)}$ for a new constant symbol c. The rule has the restrictions that the constant c introduced by the rule must be a new term that has not occurred earlier in the proof, and it also must not occur in the conclusion of the proof.

In one formal notation, the rule may be denoted by

${\displaystyle \exists xP\left({x}\right)\implies P\left({a}\right)}$

where a is a new constant symbol that has not appeared in the proof.

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• Logic Lesson 18: Introducing Existential Instantiation and Generalization
• Existential Instantiation Proof Example: Absolute Values
• 7. Logic Lecture: Predicate Logic: Formal Proofs of Validity: Existential Instantiation