Sentence examples for standard semantics for from inspiring English sources
The standard semantics for modal logic revolves around possible worlds.
On the standard semantics for modal logic, if A is valid, then it is true at all possible worlds.
This is because the standard semantics for quantification is objectual: A quantified sentence ∃xΦx is true just in case there is an object that Φx is true of.
In the standard semantics for normal modal logics, if ⊨A, that is, A is a logical truth, then it is true at all worlds of all interpretations.
On the standard semantics for quantification, the interpretation of (3*) requires that we be able to say when an individual satisfies the open sentence 'Ralph believes that x is a spy'.
Raffman (1994) and (1996) agree with Kamp that the mathematical induction form has a false major premise, however Raffman retains a standard semantics for the universal quantifier; the conditional sorites is accordingly valid but has some false premise.
The now-standard semantics for justification logic originates in (Fitting 2005)—the models used are generally called Fitting models in the literature, but will be called possible world justification models here.
The deflationary nominalist will respond by noting that this semantics is precisely the standard semantics of classical logic, with the familiar conditions for the existential and universal quantifiers, but without the assumption that such quantifiers are ontologically committing.
We define a suite of semantics for various classes of dl-programs, which conservatively extend the standard semantics of the respective classes and coincide with it in absence of a description logic knowledge base.
The standard semantics of the Krss specification has been enhanced in SNOMED CT to cater for so-called right-identity rules which are shown essentially important for certain part-whole reasoning tasks.
For any well typed term, we can erase all trust, distrust and check constructs and evaluate the resulting term using a standard semantics of (lambda )-calculus.
