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Universal instantiation is a rule of inference for several predicate logics that allows one to substitute any term for a variable bound with the universal quantifier, while removing the quantifier. In symbols: where is any term (such as a variable, function symbol, or a constant).

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  • Universal instantiation
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  • Universal instantiation is a rule of inference for several predicate logics that allows one to substitute any term for a variable bound with the universal quantifier, while removing the quantifier. In symbols: where is any term (such as a variable, function symbol, or a constant).
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  • Universal instantiation is a rule of inference for several predicate logics that allows one to substitute any term for a variable bound with the universal quantifier, while removing the quantifier. In symbols: where is any term (such as a variable, function symbol, or a constant).
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