monadic การใช้
- Beck's monadicity theorem gives a characterization of monadic functors.
- Monadic Boolean algebras also have an important connection to modal logic.
- In 1922 Behmann proved that the monadic predicate calculus is decidable.
- What can be affirmed is that he is unique and monadic.
- The validities of monadic predicate calculus with identity are decidable, however.
- Functional languages such as Standard ML, monadic actions.
- Also cannot be interpreted in monadic second order logic.
- In 1922 proofed that Monadic predicate calculus is decidable.
- Halmos and Givant ( 1998 ) includes an undergraduate treatment of monadic Boolean algebra.
- The four different monadic operations result from the different binary values for the coefficients.
- Likewise, monadic Boolean algebras supply the algebraic semantics for " S5 ".
- In Haskell, the > > function is a monadic operator.
- Hence any axiom with sets can be replaced by an axiom schema with monadic atomic subformulae.
- Elements appear to be monadic in character and are represented as points in space and time.
- Concepts and expressions of this sort are monadic or " one-place " concepts and expressions.
- Note also that this explanation would predict a monadic effect, although weaker than the dyadic one.
- The absence of polyadic relation symbols severely restricts what can be expressed in the monadic predicate calculus.
- Adding a single binary relation symbol to monadic logic, however, results in an undecidable logic.
- Hence " ~ " is another monadic functor, and concatenation is the sole dyadic predicate functor.
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