inductive type造句

For example, defining two parity predicates on natural numbers using two mutually inductive types in Coq:
In general inductive types can be defined in terms of W-types, the type of well-founded trees.
Here, sets may be defined as certain kinds of types, with universal properties of sets arising from higher inductive types.
Since their introduction, inductive types have been extended to encode more and more structures, while still being predicative and supporting structural recursion.
Second, unsupervised learning algorithms thus seem to allow for an inductive type of knowledge construction that does not require theoretical justification or causal explanation.
It's difficult to find inductive type in a sentence. 用inductive type造句挺难的

It allows one to define higher inductive types, which not only define first order constructors ( homotopies ), " ad infinitum ".
Induction-recursion started as a study into the limits of ITT . Once found, the limits were turned into rules that allowed defining new inductive types.
Higher inductive types not only define a new type with constants and functions that create the type, but also new instances of the identity type that relate them.
In type theory, the above definition is more simply regarded as an inductive type defined in terms of constructors : " nil " and " cons ".
One of the most important things to come out of the Oberwolfach meeting was the basic idea of higher inductive types, due to Lumsdaine, Shulman, Bauer, and Warren.
An important class of inductive types are inductive families like the type of vectors \ operatorname { Vec } ( A, n ) mentioned above, which is inductively generated by the constructors \ operatorname { vnil } \ mathbin { : } \ operatorname { Vec } ( A, 0 ) and