The notion of class which defines class as family of types which share minimum common structure is described using the Cook's F-bounded quantification. The languages such as Java and C++ adopt this simple view which is found to challenge the frequent use of type downcasting needed to overcome inadequacies of first-order type systems based on types and subtyping. The systematic modeling of polymorphism is also described which uses type parameters. The relationship between universal quantification which supports definition of generic types and F-bounded quantification which supports definition of classes are also described
We design and study #Obj, a calculus and dependent type system for objects and classes which can hav...
A first-order type system has two things to commend it. Firstly, it is quite simple to implement a t...
We present type substitution as a new genericity mechanism for object-oriented languages. It is a s...
This is the seventh article in a regular series on object-oriented type theory, aimed specifically a...
The behavior of languages such as C++, Java, Smalltalk and Eiffel and the modeling features such cla...
The object-oriented type theory for non-specialists is discussed. It is shown that how parametric po...
This is the fifth article in a regular series on object-oriented type theory, aimed specifically at ...
We study the type inference problem for a system with type classes as in the functional programming ...
This is the eleventh article in a regular series on object-oriented type theory, aimed specifically ...
Type inference is a key component of modern statically typed programming languages. It allows progra...
We consider in more detail the kinds of manipulations performed upon polymorphic class-types. These ...
We present a mathematical theory of class. The theory is general, in that it encompasses many differ...
The theory of classification in object oriented languages are discussed. The differences between cla...
We study the type inference problem for a system with type classes as in the functional programming ...
Our objective is to understand the notion of type in programming languages, present a model of typed...
We design and study #Obj, a calculus and dependent type system for objects and classes which can hav...
A first-order type system has two things to commend it. Firstly, it is quite simple to implement a t...
We present type substitution as a new genericity mechanism for object-oriented languages. It is a s...
This is the seventh article in a regular series on object-oriented type theory, aimed specifically a...
The behavior of languages such as C++, Java, Smalltalk and Eiffel and the modeling features such cla...
The object-oriented type theory for non-specialists is discussed. It is shown that how parametric po...
This is the fifth article in a regular series on object-oriented type theory, aimed specifically at ...
We study the type inference problem for a system with type classes as in the functional programming ...
This is the eleventh article in a regular series on object-oriented type theory, aimed specifically ...
Type inference is a key component of modern statically typed programming languages. It allows progra...
We consider in more detail the kinds of manipulations performed upon polymorphic class-types. These ...
We present a mathematical theory of class. The theory is general, in that it encompasses many differ...
The theory of classification in object oriented languages are discussed. The differences between cla...
We study the type inference problem for a system with type classes as in the functional programming ...
Our objective is to understand the notion of type in programming languages, present a model of typed...
We design and study #Obj, a calculus and dependent type system for objects and classes which can hav...
A first-order type system has two things to commend it. Firstly, it is quite simple to implement a t...
We present type substitution as a new genericity mechanism for object-oriented languages. It is a s...