We conceive a parametrized data type as a partial functor φ: ALG (∑) --> ALG (Δ), where Δ is a signature extending ∑ and ALG (∑) is the class of minimal ∑-algebras which serve as parameters. We focus attention on one particular method of algebraically specifying parametrized data types: finite specifications with conditional equations using auxiliary sorts and functions provided with initial algebra semantics. We introduce the concept of an effective parametrized data type. A satisfactory adequacy result is then obtained: each effective parametrized data type possesses a finite algebraic specification under initial semantics
We study the expressive power of different algebraic specification methods. In contrast to (nonhier...
AbstractIn this paper we study the semantics of the parameter passing mechanism in algebraic specifi...
We investigate parametrization for order-sorted algebraic specifications. As a prerequisite we study...
AbstractFor minimal algebras, and under certain assumptions on the domain of parameters, it is shown...
AbstractFor minimal algebras, and under certain assumptions on the domain of parameters, it is shown...
AbstractThis paper presents a comparatively general method for specifying a ‘data constraint’ on a p...
Our purpose is to formalize two potential refinements of single-sorted algebraic data types – subalg...
An algebraic specification is called ω-complete or inductively complete if all (open as well as clos...
This extended abstract first presents a new category theoretic approach to equationally axiomatizabl...
AbstractThis paper discusses a new specification method for algebraic data types consisting of an al...
AbstractA formal framework is proposed for discussing the algebraic properties of data types. In par...
The following fundamental theorem about the adequacy of the algebraic specification methods for data...
AbstractAn extensive survey is given of the properties of various specification mechanisms based on ...
AbstractA formal framework is proposed for discussing the algebraic properties of data types. In par...
ABSTRACT. In the framework of a category spec of equational speoficatlons of abstract data types, tm...
We study the expressive power of different algebraic specification methods. In contrast to (nonhier...
AbstractIn this paper we study the semantics of the parameter passing mechanism in algebraic specifi...
We investigate parametrization for order-sorted algebraic specifications. As a prerequisite we study...
AbstractFor minimal algebras, and under certain assumptions on the domain of parameters, it is shown...
AbstractFor minimal algebras, and under certain assumptions on the domain of parameters, it is shown...
AbstractThis paper presents a comparatively general method for specifying a ‘data constraint’ on a p...
Our purpose is to formalize two potential refinements of single-sorted algebraic data types – subalg...
An algebraic specification is called ω-complete or inductively complete if all (open as well as clos...
This extended abstract first presents a new category theoretic approach to equationally axiomatizabl...
AbstractThis paper discusses a new specification method for algebraic data types consisting of an al...
AbstractA formal framework is proposed for discussing the algebraic properties of data types. In par...
The following fundamental theorem about the adequacy of the algebraic specification methods for data...
AbstractAn extensive survey is given of the properties of various specification mechanisms based on ...
AbstractA formal framework is proposed for discussing the algebraic properties of data types. In par...
ABSTRACT. In the framework of a category spec of equational speoficatlons of abstract data types, tm...
We study the expressive power of different algebraic specification methods. In contrast to (nonhier...
AbstractIn this paper we study the semantics of the parameter passing mechanism in algebraic specifi...
We investigate parametrization for order-sorted algebraic specifications. As a prerequisite we study...