typed lambda calculus造句

NBE was first described for the simply typed lambda calculus.
The most famous early example is Alonzo Church's simply typed lambda calculus.
Simply-typed lambda calculus uses these rules:
Both of these types can be defined as simple extensions of the simply typed lambda calculus.
The syntax of the simply typed lambda calculus is essentially that of the lambda calculus itself.
It's difficult to find typed lambda calculus in a sentence. 用typed lambda calculus造句挺难的

One of Curry's examples was the correspondence between simply typed lambda calculus and intuitionistic logic.
Conversely, combinatory logic and simply typed lambda calculus are not the only models of computation, either.
The presentation given above is not the only way of defining the syntax of the simply typed lambda calculus.
A special case of this are the Cartesian closed categories, whose internal language is simply typed lambda calculus.
Howard showed that the correspondence extends to other connectives of the logic and other constructions of simply typed lambda calculus.
Instituting a simply typed lambda calculus over the type operators results in more than just a formalization of type constructors though.
In 1940, he also introduced a computationally weaker, but logically consistent system, known as the simply typed lambda calculus.
The theory is a second-order typed lambda calculus similar to System F, but with existential instead of universal quantification.
This identification is usually called the Curry Howard isomorphism, which was originally formulated for intuitionistic logic and simply typed lambda calculus.
Thus use of lambda here is not accidental; the internal language of Cartesian closed categories is simply-typed lambda calculus.

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