Existential generalization
In predicate logic, existential generalization (also known as existential introduction, ∃I) is a valid rule of inference that allows one to move from a specific statement, or one instance, to a quantified generalized statement, or existential proposition. In first-order logic, it is often used as a rule for the existential quantifier (∃) in formal proofs. Example: "Rover loves to wag his tail. Therefore, something loves to wag its tail." In the Fitch-style calculus: Where a replaces all free instances of x within Q(x).
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Existential generalization
In predicate logic, existential generalization (also known as existential introduction, ∃I) is a valid rule of inference that allows one to move from a specific statement, or one instance, to a quantified generalized statement, or existential proposition. In first-order logic, it is often used as a rule for the existential quantifier (∃) in formal proofs. Example: "Rover loves to wag his tail. Therefore, something loves to wag its tail." In the Fitch-style calculus: Where a replaces all free instances of x within Q(x).
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En la lógica de predicados, la ...... stancias libres de x en Q (x).
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In predicate logic, existentia ...... ee instances of x within Q(x).
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Na lógica de predicados, a gen ...... nstâncias de x dentro de Q(x).
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33,907,942
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674,827,662
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En la lógica de predicados, la ...... stancias libres de x en Q (x).
@es
In predicate logic, existentia ...... ee instances of x within Q(x).
@en
Na lógica de predicados, a gen ...... nstâncias de x dentro de Q(x).
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Existential generalization
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Generalización existencial
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Generalização existencial
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