International audienceDependency pairs are a key concept at the core of modern automated termination provers for first-order term rewriting systems. In this paper, we introduce an extension of this technique for a large class of dependently-typed higher-order rewriting systems. This extends previous resultsby Wahlstedt on the one hand and the first author on the other hand to strong normalization and non-orthogonal rewriting systems. This new criterion is implemented in the type-checker Dedukti
In this paper we extend the higher-order critical pair criterion, as described in [9], to the LF fra...
In 1997, Arts and Giesl proposed new criteria for proving termination of rewriting, based on the so...
Refinement types are a well-studied manner of performing in-depth analysis on functional programs. T...
Dependency pairs are a key concept at the core of modern automated termination provers for first-ord...
International audienceDependency pairs are a key concept at the core of modern automated termination...
Abstract. The dependency pair approach is one of the most powerful techniques for termination and in...
The dependency pair approach [2, 13, 14] is a powerful technique for automated termination and inner...
Abstract. The dependency pair approach is one of the most powerful techniques for termination and in...
Abstract. The dependency pair technique is a powerful modular method for automated termination proof...
International audienceArts and Giesl proved that the termination of a first-order rewrite system can...
Many functional programs and higher order term rewrite systems contain, besides higher order rules, ...
The dependency pair technique is a powerful modular method for automated termination proofs of term ...
Abstract The higher-order rewrite systems (HRS for short) are a computation model of functional prog...
Refinement types are a well-studied manner of performing in-depth analysis on functional programs. T...
Abstract The higher-order rewrite systems (HRS for short) are a computation model of functional prog...
In this paper we extend the higher-order critical pair criterion, as described in [9], to the LF fra...
In 1997, Arts and Giesl proposed new criteria for proving termination of rewriting, based on the so...
Refinement types are a well-studied manner of performing in-depth analysis on functional programs. T...
Dependency pairs are a key concept at the core of modern automated termination provers for first-ord...
International audienceDependency pairs are a key concept at the core of modern automated termination...
Abstract. The dependency pair approach is one of the most powerful techniques for termination and in...
The dependency pair approach [2, 13, 14] is a powerful technique for automated termination and inner...
Abstract. The dependency pair approach is one of the most powerful techniques for termination and in...
Abstract. The dependency pair technique is a powerful modular method for automated termination proof...
International audienceArts and Giesl proved that the termination of a first-order rewrite system can...
Many functional programs and higher order term rewrite systems contain, besides higher order rules, ...
The dependency pair technique is a powerful modular method for automated termination proofs of term ...
Abstract The higher-order rewrite systems (HRS for short) are a computation model of functional prog...
Refinement types are a well-studied manner of performing in-depth analysis on functional programs. T...
Abstract The higher-order rewrite systems (HRS for short) are a computation model of functional prog...
In this paper we extend the higher-order critical pair criterion, as described in [9], to the LF fra...
In 1997, Arts and Giesl proposed new criteria for proving termination of rewriting, based on the so...
Refinement types are a well-studied manner of performing in-depth analysis on functional programs. T...