atomic sentence造句

• Sentences are then built up out of atomic sentences by applying connectives and quantifiers.
• A contemporary semantic definition of truth would define truth for the atomic sentences as follows:
• The simplest constituents are atomic sentences.
• Sentences without any logical connectives or quantifiers in them are known as atomic sentences; by analogy to atomic formula.
• By comparison, answer set programming is also based on predicates ( more precisely, on atomic sentences created from atomic formula ).
• Similarly the set of all sets of atomic sentences corresponds to the set of all possible worlds ( all that could be the case ).
• If a name fails to refer, then an atomic sentence containing it, that is not an identity statement, can be assigned a truth value arbitrarily.
• Tarski himself defined truth for atomic sentences in a variant way that does not use any technical terms from semantics, such as the " expressed by " above.
• In these artificial languages an Atomic Sentence is a string of symbols which can represent an elementary sentence in a natural language, and it can be defined as follows.
• The axioms below are grouped by the types of relation they invoke, then sorted, first by the number of existential quantifiers, then by the number of atomic sentences.
• Precisely, let v be a classical valuation defined on every atomic sentence of the language L, and let At ( x ) be the number of distinct atomic sentences in x.
• Precisely, let v be a classical valuation defined on every atomic sentence of the language L, and let At ( x ) be the number of distinct atomic sentences in x.
• No atomic sentence can be deduced from ( is not entailed by ) any other atomic sentence, no two atomic sentences are incompatible, and no sets of atomic sentences are self-contradictory.
• No atomic sentence can be deduced from ( is not entailed by ) any other atomic sentence, no two atomic sentences are incompatible, and no sets of atomic sentences are self-contradictory.
• No atomic sentence can be deduced from ( is not entailed by ) any other atomic sentence, no two atomic sentences are incompatible, and no sets of atomic sentences are self-contradictory.
• No atomic sentence can be deduced from ( is not entailed by ) any other atomic sentence, no two atomic sentences are incompatible, and no sets of atomic sentences are self-contradictory.
• Tarski and Givant ( 1987 ) showed that the fragment of first-order logic that has no atomic sentence lying in the scope of more than three quantifiers has the same expressive power as relation algebra.
• Quantum logic is still used as a foundational formalism for quantum mechanics : but in a way in which primitive events are not interpreted as atomic sentences but rather in operational terms as possible outcomes of observations.
• The principle of abstraction is given, and thus classes can be formed out of all individuals satisfying any statement of first-order logic whose atomic sentences all involve either the membership relation or predicates definable from membership.
• However, the truth or falsity of an atomic sentence is not a matter that is within the scope of logic itself, but rather whatever art or science the content of the atomic sentence happens to be talking about.