Skip to search formSkip to main contentSkip to account menu

Normal form (abstract rewriting)

Known as: Normal form, Normal form (formal languages), Normal form (term rewriting) 
In abstract rewriting, an object is in normal form if it cannot be rewritten any further. Depending on the rewriting system and the object, several… 
Wikipedia (opens in a new tab)

Papers overview

Semantic Scholar uses AI to extract papers important to this topic.
2005
2005
The notion of skew confluence was introduced to characterize non-confluent term rewriting systems that had unique infinite normal… 
2002
2002
In [1], Middeldorp proved that unicity of normal forms is a modular property for semi-equational conditional term rewriting… 
Review
2002
Review
2002
In this paper we give a brief survey of some variants of P systems and their computational capacity. An improvement of a known… 
1998
1998
One key property of the-calculus is that there exists a minimal computation (the head-reduction) M e ?! V from a-term M to the… 
1997
1997
Programming language interpreters, proving theorems of the form A = B, abstract data types, and program optimization can all be… 
1994
1994
We present a new proof of Chew's theorem, which states that normal forms are unique up to conversion in compatible term rewriting… 
1990
1990
Conditional equations arise naturally in the algebraic specification of data types. They also provide an elegant computational… 
1989
1989
The application of rewriting techniques to enumerate cosets of subgroups in groups is investigated. Given a class of groups… 
1981
1981
A term rewriting system is a finite set of axiom schemata of the form A@@@@B where A and B are terms that contain variables. An…