This paper gives a precise characterization for the complexity of the problem of proving equal two streams defined with a finite number of equations: Π02. Since the Π02 class includes properly both the recursively enumerable and the co-recursively enumerable classes, this result implies that one can find no mechanical procedure to say when two streams are equal, as well as no procedure to say when two streams are not equal. In particular, there is no complete proof system for equality of streams and no complete system for dis-equality of streams. 1
The integer equal flow problem is an NP-hard network flow problem, in which all arcs in given sets R...
We give an algorithm for deciding productivity of a large and natural class of recursive stream defi...
AbstractWe describe four complete and recursively enumerable formal systems S0,D0,H0,B0. Each one of...
This paper gives a precise characterization for the complexity of the problem of proving equal two s...
Streams are infinite sequences over a given data type. A stream specification is a set of equations ...
Streams are infinite sequences over a given data type. A stream specification is a set of equations ...
We study the complexity of deciding the equality of infinite objects specified by systems of equatio...
Polymorphic stream functions operate on the structure of streams, infinite sequences of elements, wi...
This paper shows how to reason about streams concisely and precisely. Streams, infinite sequences of...
Say you want to prove something about an infinite data-structure, such as a stream or an infinite tr...
We introduce operators and laws of an algebra of formal languages, a subalgebra of which correspond...
Say you want to prove something about an infinite data-structure, such as a stream or an infinite tr...
Streams, infinite sequences of elements, live in a coworld: they are given by a coinductive data typ...
Abstract Say you want to prove something about an infinite data-structure, such as a stream or an in...
We study rational streams (over a field) from a coalgebraic perspective. Exploiting the finality of...
The integer equal flow problem is an NP-hard network flow problem, in which all arcs in given sets R...
We give an algorithm for deciding productivity of a large and natural class of recursive stream defi...
AbstractWe describe four complete and recursively enumerable formal systems S0,D0,H0,B0. Each one of...
This paper gives a precise characterization for the complexity of the problem of proving equal two s...
Streams are infinite sequences over a given data type. A stream specification is a set of equations ...
Streams are infinite sequences over a given data type. A stream specification is a set of equations ...
We study the complexity of deciding the equality of infinite objects specified by systems of equatio...
Polymorphic stream functions operate on the structure of streams, infinite sequences of elements, wi...
This paper shows how to reason about streams concisely and precisely. Streams, infinite sequences of...
Say you want to prove something about an infinite data-structure, such as a stream or an infinite tr...
We introduce operators and laws of an algebra of formal languages, a subalgebra of which correspond...
Say you want to prove something about an infinite data-structure, such as a stream or an infinite tr...
Streams, infinite sequences of elements, live in a coworld: they are given by a coinductive data typ...
Abstract Say you want to prove something about an infinite data-structure, such as a stream or an in...
We study rational streams (over a field) from a coalgebraic perspective. Exploiting the finality of...
The integer equal flow problem is an NP-hard network flow problem, in which all arcs in given sets R...
We give an algorithm for deciding productivity of a large and natural class of recursive stream defi...
AbstractWe describe four complete and recursively enumerable formal systems S0,D0,H0,B0. Each one of...