Приклади вживання Predicate logic Англійська мовою та їх переклад на Українською
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Understanding Predicate Logic.
Describe predicate logic and examine its application to querying SQL Server.
Describe T-SQL, sets, and predicate logic.
First-order predicate logic uses rules of inference to deal with logical quantifiers.
These combinators are extremely useful when translating predicate logic or lambda calculus into combinator expressions.
Frege's great achievement was the development of asystem of formalized arithmetic that was based on his predicate logic.
Describe the use of predicate logic in SQL Server.
In predicate logic, a universal quantification is a type of quantifier, a logical constant which is interpreted as"given any" or"for all".
He showed that the wholetraditional logic could be embedded into predicate logic, assuming the existence of at least three objects.
In predicate logic, an existential quantification is a type of quantifier, a logical constant which is interpreted as"there exists","there is at least one", or"for some".
Non-classical logics are formal systems that differ in a significant way fromstandard logical systems such as propositional and predicate logic.
The grammar is based on predicate logic, and is capable of expressing complex logical constructs precisely.
Non-classical logic is the name given to formal systems which differ in a significant way fromstandard logical systems such as propositional and predicate logic.
Has a grammar that is based on predicate logic, and is capable of expressing complex logical constructs precisely.
Non-classical logic is the name given to formal systems which differ in a significant way fromstandard logical systems such as propositional and predicate logic.
For instance many-sorted predicate logic is considered a just variation of predicate logic.[5].
His system was essentially equivalent to a combinatory logic based upon the combinators B, C, I, K, and S. Schönfinkel was able to show that the system could be reduced to just K and S andoutlined a proof that a version of this system had the same power as predicate logic.
Redirect distinguish|â|Æ}}In predicate logic, an existential quantification is a type of quantifier, a logical constant which is interpreted as"there exists","there is at least one", or"for some".
Since the logical innovations of the 19th century,particularly the formulation of modern predicate logic, Aristotelian logic has fallen out of favor among many analytic philosophers.
First-order logic- also known as predicate logic and first-order predicate calculus- is a collection of formal systems used in mathematics, philosophy, linguistics, and computer science.
It is based on combinators which were introduced by Schönfinkel in 1920 with the idea of providing an analogous way to build up functions- and to remove any mention of variables-particularly in predicate logic.[3] A combinator is a higher-order function that uses only function application and earlier defined combinators to define a result from its arguments.
In the specific cases of propositional logic and predicate logic, the formal languages considered have alphabets that are divided into two sets: the logical symbols(logical constants) and the non-logical symbols.
The other understanding of predicates is inspired from work in predicate calculus(predicate logic, first order logic) and is prominent in modern theories of syntax and grammar.
In the context of predicate logic, many authors define a tautology to be a sentence that can be obtained by taking a tautology of propositional logic and uniformly replacing each propositional variable by a first-order formula(one formula per propositional variable).
The second notionwas derived from work in predicate calculus(predicate logic, first order logic) and is prominent in modern theories of syntax and grammar.
The Montague grammar is based on formal logic,especially higher-order predicate logic and lambda calculus, and makes use of the notions of intensional logic, via Kripke models.
First-order logic- also known as first-order predicate calculus and predicate logic- is a collection of formal systems used in mathematics, philosophy, linguistics, and computer science.
Another way of eliminating quantified variables is Quine's predicate functor logic.
Several researchers have extended logic programming with higher-order programming features derived from higher-order logic, such as predicate variables.
In fuzzy logic, predicates are the characteristic functions of a probability distribution.