In mathematical logic, a ground term of a formal system is a term that does not contain any variables at all, and a closed term is a term that has no free variables. In first-order logic all closed terms are ground terms, but in lambda calculus the closed term λ x. x (λ y. y) is not a ground term. Similarly, a ground formula is a formula that does not contain any variables, and a closed formula or sentence is a formula that has no free variables.

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  • In mathematical logic, a ground term of a formal system is a term that does not contain any variables at all, and a closed term is a term that has no free variables. In first-order logic all closed terms are ground terms, but in lambda calculus the closed term λ x. x (λ y. y) is not a ground term. Similarly, a ground formula is a formula that does not contain any variables, and a closed formula or sentence is a formula that has no free variables. In first-order logic with identity, the sentence <math>\forall</math> x (x=x) is not a ground formula. A ground expression is a ground term or ground formula.
  • Considere uma cláusula obtida de uma fórmula sentencial do cálculo de predicados de primeira ordem na forma skolemizada: então uma expressão atômica obtida a partir de substituindo todas as variáveis por elementos do Universo de Herbrand de é chamada de átomo básico. O conjunto de todos os átomos que podem ser formados a partir de símbolos predicados de e termos a partir de é chamado de base de Herbrand.
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  • Considere uma cláusula obtida de uma fórmula sentencial do cálculo de predicados de primeira ordem na forma skolemizada: então uma expressão atômica obtida a partir de substituindo todas as variáveis por elementos do Universo de Herbrand de é chamada de átomo básico. O conjunto de todos os átomos que podem ser formados a partir de símbolos predicados de e termos a partir de é chamado de base de Herbrand.
  • In mathematical logic, a ground term of a formal system is a term that does not contain any variables at all, and a closed term is a term that has no free variables. In first-order logic all closed terms are ground terms, but in lambda calculus the closed term λ x. x (λ y. y) is not a ground term. Similarly, a ground formula is a formula that does not contain any variables, and a closed formula or sentence is a formula that has no free variables.
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  • Ground expression
  • Átomo básico
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