Modal predicate logic ( a combination of modal logic and predicate logic ) is used as the formal method of knowledge representation.
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Modal predicate logic ( a combination of modal logic and predicate logic ) is used as the formal method of knowledge representation.
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These include propositional logic and monadic predicate logic, which is first-order logic restricted to unary predicate symbols and no function symbols.
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Logical connectives along with quantifiers are the two main types of logical constants used in formal systems such as propositional logic and predicate logic.
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Mereology has been explored in various ways as applications of predicate logic to formal ontology, in each of which mereology is an important part.
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Relational data models are based on first-order predicate logic and all data is represented in terms of tuples that are grouped into relations.
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There are several variant axiomatisations of predicate logic, since for any logic there is freedom in choosing axioms and rules that characterise that logic.
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Likewise, these three rules extend system for intuitionstic propositional logic ( with P1-3 and P4i and P5i ) to intuitionistic predicate logic.
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The most commonly studied formal logics are propositional logic, predicate logic and their extension of symbols and strings of symbols of an object language.
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In the predicate logic expressions, a horizontal bar over an expression means to negate ( " logical not " ) the result of that expression.
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