walter benjamin proposes that a work of art does not belong to a specific time; rather it is transient. a work of art has a 'temporal effect' which is considered as the 'context' of the work in which it has been written. the 'context' cannot be reconstructed to be the same as what once existed;it is constructed.translator's job is to recreate the life of the original work from one language to a...

First-order applicative term rewriting systems provide a natural framework for modeling higher-order aspects. In earlier work we introduced an uncurrying transformation which is termination preserving and reflecting. In this paper we investigate how this transformation behaves for innermost termination and (innermost) derivational complexity. We prove that it reflects innermost termination and ...

We propose two generalizations of innermost rewriting for which we prove that termination of innermost rewriting is equivalent to termination of generalized innermost rewriting. As a consequence, by rewriting in an arbitrary TRS certain non-innermost steps may be allowed by which the termination behavior and efficiency is often much better, but never worse than by only doing innermost rewriting.

Innermost context-sensitive rewriting has been proved useful for modeling computations of programs of algebraic languages like Maude, OBJ, etc. Furthermore, innermost termination of rewriting is often easier to prove than termination. Thus, under appropriate conditions, a useful strategy for proving termination of rewriting is trying to prove termination of innermost rewriting. This phenomenon ...

Walter Benjamin proposes that a work of art does not belong to a specific time; rather it is transient. A work of art has a 'temporal effect' which is considered as the 'context' of the work in which it has been written. The 'context' cannot be reconstructed to be the same as what once existed;it is constructed.Translator's job is to recreate the life of the original work from one language to a...

We present a technique to prove innermost normalisation of term rewriting systems (TRSs) automatically. In contrast to previous methods, our technique is able to prove innermost normalisation of TRSs that are not terminating. Our technique can also be used for termination proofs of all TRSs where innermost normalisation implies termination, such as non-overlapping TRSs or locally con uent overl...

Innermost context-sensitive rewriting (CSR) has been proved useful for modeling the computational behavior of programs of algebraic languages like Maude, OBJ, etc, which incorporate an innermost strategy which is used to break down the nondeterminism which is inherent to reduction relations. Furthermore, innermost termination of rewriting is often easier to prove than termination. Thus, under a...

This paper shows that the suitable orderings for proving innermost termination are characterized by the innermost parallel monotonicity , IP-monotonicity for short. This property may lead to several innermost-specific orderings. Here, an IP-monotonic version of the Recursive Path Ordering is presented. This variant can be used (directly or as ingredient of the Dependency Pairs method) for provi...