This paper gives a purely syntactical proof, based on proof normalization techniques, of an extension of Chew's theorem. The main theorem is that a weakly compatible TRS is uniquely normalizing. Roughly speaking, the weakly compatible condition allows possibly nonlinear TRSs to have nonroot overlapping rules that return the same results. This result implies the consistency of CL-pc which is an extension of the combinatory logic CL with parallel-if rules
The original idea of the conditional linearization of non-left-linear term rewriting systems was int...
In this paper we first study the difference between Weak Normalization (WN) and Strong Normalization...
We continue our study of the difference between Weak Normalisation (WN) and Strong Normalisation (S...
We present a new and complete proof of Chew's theorem, which states that a compatible term rewriting...
We present a new proof of Chew's theorem, which states that normal forms are unique up to conve...
A uniquely converging (UC) property for a possibly nonlinear term rewriting system (TRS) is investig...
AbstractWe present a new and complete proof of Chew's theorem, which states that a compatible term r...
A rewrite closure is an extension of a term rewrite system with new rules, usually deduced by transi...
A rewrite closure is an extension of a term rewrite system with new rules, usually deduced by transi...
Kennaway proved the remarkable result that every (almost) orthogonal term rewriting system admits a ...
In this paper we first study the difference between Weak Normalization (WN) and Strong Normalization...
Kennaway proved the remarkable result that every (almost) orthogonal term rewriting system admits a ...
AbstractWe carry out a detailed analysis of Thatte’s transformation of term rewriting systems. We re...
AbstractKennaway proved the remarkable result that every (almost) orthogonal term rewriting system a...
In this paper we first study the difference between Weak Normalization (WN) and Strong Normalization...
The original idea of the conditional linearization of non-left-linear term rewriting systems was int...
In this paper we first study the difference between Weak Normalization (WN) and Strong Normalization...
We continue our study of the difference between Weak Normalisation (WN) and Strong Normalisation (S...
We present a new and complete proof of Chew's theorem, which states that a compatible term rewriting...
We present a new proof of Chew's theorem, which states that normal forms are unique up to conve...
A uniquely converging (UC) property for a possibly nonlinear term rewriting system (TRS) is investig...
AbstractWe present a new and complete proof of Chew's theorem, which states that a compatible term r...
A rewrite closure is an extension of a term rewrite system with new rules, usually deduced by transi...
A rewrite closure is an extension of a term rewrite system with new rules, usually deduced by transi...
Kennaway proved the remarkable result that every (almost) orthogonal term rewriting system admits a ...
In this paper we first study the difference between Weak Normalization (WN) and Strong Normalization...
Kennaway proved the remarkable result that every (almost) orthogonal term rewriting system admits a ...
AbstractWe carry out a detailed analysis of Thatte’s transformation of term rewriting systems. We re...
AbstractKennaway proved the remarkable result that every (almost) orthogonal term rewriting system a...
In this paper we first study the difference between Weak Normalization (WN) and Strong Normalization...
The original idea of the conditional linearization of non-left-linear term rewriting systems was int...
In this paper we first study the difference between Weak Normalization (WN) and Strong Normalization...
We continue our study of the difference between Weak Normalisation (WN) and Strong Normalisation (S...