temporal operator वाक्य
उदाहरण वाक्य
मोबाइल
- In CTL *, the temporal operators can be freely mixed.
- Sequences consist of boolean expressions augmented with temporal operators.
- The simplest temporal operator is the # # operator which performs a concatenation:
- TLC operates on a subset of TLA +; the model must be finite and enumerable, and some temporal operators are not supported.
- PSL's temporal operators can be roughly classified into " LTL-style " operators and " regular-expression-style " operators.
- The operators basically are the same as in CTL . However, in CTL, every temporal operator ( X, F, G, U ) has to be directly preceded by a quantifier, while in CTL * this is not required.
- The binary temporal operators " Since " and " Until " were introduced by Hans Kamp in his 1968 Ph . D . thesis, which also contains an important result relating temporal logic to first order logic a result now known as Kamp's theorem.
- Such systems can be based on logics more complicated than simple propositional epistemic logic, see Wooldridge " Reasoning about Artificial Agents ", 2000 ( in which he uses a first-order logic incorporating epistemic and temporal operators ) or van der Hoek et al . " Alternating Time Epistemic Logic ".
- According to the formal definition of veridicality for temporal operators, future is nonveridical : that " John will buy a bottle of Merlot " is true " now " does not entail that " John buys a bottle of Merlot " is true at any instant up to and including " now ".
- Rax has temporal operators for time ( e . g . noon may 1st ), absolute durations ( e . g . a week ), relative duration ( e . g . a month ), and time interval ( e . g . today form dusk till dawn ), making it much easier to express temporal calculations.
- Undertaking ( in one section of his book " Past, Present, and Future " ( 1967 ) ) the attempt to combine binary ( e . g ., " until " ) and unary ( e . g ., " will always be " ) temporal operators to one system of temporal logic, Prior as an incidental result builds a base for later hybrid languages.
- These formulae are called " state formulae ", while those created by the symbol \ phi are called " path formulae " . ( The above grammar contains some redundancies; for example \ Phi \ or \ Phi as well as implication and equivalence can be defined as just for Boolean algebras ( or propositional logic ) from negation and conjunction, and the temporal operators "'X "'and "'U "'are sufficient to define the other two .)
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