induction axiom造句
例句与造句
- Induction axioms are also implicit, and are needed only to prove program properties.
- As far as I know, the difference consists in interpretation of induction axiom.
- Therefore by the induction axiom " S " is empty, a contradiction.
- In Peano's original formulation, the induction axiom is a first-order induction scheme.
- This makes no difference for ?-models, which automatically satisfy every instance of the induction axiom.
- It's difficult to find induction axiom in a sentence. 用induction axiom造句挺难的
- The next four are general statements about second-order induction axiom with a first-order axiom schema.
- The subscript 0 in ACA 0 indicates that not every instance of the induction axiom scheme is included this subsystem.
- All of the Peano axioms except the ninth axiom ( the induction axiom ) are statements in first-order logic.
- Therefore by the induction axiom " S " ( 0 ) is the multiplicative left identity of all natural numbers.
- I don't understand in what sense we can speak about unexpressible properties, but the second-order induction axiom actually does it.
- It would be equivalent to include the entire arithmetical induction axiom scheme, in other words to include the induction axiom for every arithmetical formula ?.
- It would be equivalent to include the entire arithmetical induction axiom scheme, in other words to include the induction axiom for every arithmetical formula ?.
- This follows from the fact that the axioms of Peano arithmetic with the second-order induction axiom have only one model under second-order semantics.
- :As I understand it, second order quantification in the Peano induction axioms means quantifying over " all " subsets of N, an uncountable collection.
- For each formula in the language of Peano arithmetic, the "'first-order induction axiom "'for " ? " is the sentence
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