In divisible torsion-free abelian groups, the efficiency of the cancellative superposition calculus can be greatly increased by combining it with a variable elimination algorithm that transforms every clause into an equivalent clause without unshielded variables. We show that the resulting calculus is a decision procedure for the theory of divisible torsion-free abelian groups. (orig.)Available from TIB Hannover: RR 1912(1999-2-003) / FIZ - Fachinformationszzentrum Karlsruhe / TIB - Technische InformationsbibliothekSIGLEDEGerman
We describe a refined superposition calculus for cancellative abelian monoids. They encompass not on...
Cancellative abelian monoids encompass abelian groups, but also such ubiquitous structures as the na...
We define a refutationally complete superposition calculus specialized for abelian groups represen...
In divisible torsion-free abelian groups, the efficiency of the cancellative superposition calculus ...
In divisible torsion-free abelian groups, the efficiency of the cancellative superposition calculus ...
Variable overlaps are one of the main sources for the inefficiency of AC or ACU theorem proving calc...
Variable overlaps are one of the main sources for the inefficiency of AC or ACU theorem proving calc...
In divisible torsion-free abelian groups, the efficiency of the cancellative superposition calculus ...
AbstractCancellative superposition is a refutationally complete calculus for first-order equational ...
Cancellative superposition is a refutationally complete calculus for first-order equational theorem ...
We present a constraint superposition calculus in which the axioms of cancellative abelian monoids a...
We present a constraint superposition calculus in which the axioms of cancellative abelian monoids a...
We present superposition calculi in which the axioms of cancellative abelian monoids and, optionally...
We describe a refined superposition calculus for cancellative abelian monoids. They encompass not on...
Cancellative abelian monoids encompass abelian groups, but also such ubiquitous structures as the na...
We define a refutationally complete superposition calculus specialized for abelian groups represen...
In divisible torsion-free abelian groups, the efficiency of the cancellative superposition calculus ...
In divisible torsion-free abelian groups, the efficiency of the cancellative superposition calculus ...
Variable overlaps are one of the main sources for the inefficiency of AC or ACU theorem proving calc...
Variable overlaps are one of the main sources for the inefficiency of AC or ACU theorem proving calc...
In divisible torsion-free abelian groups, the efficiency of the cancellative superposition calculus ...
AbstractCancellative superposition is a refutationally complete calculus for first-order equational ...
Cancellative superposition is a refutationally complete calculus for first-order equational theorem ...
We present a constraint superposition calculus in which the axioms of cancellative abelian monoids a...
We present a constraint superposition calculus in which the axioms of cancellative abelian monoids a...
We present superposition calculi in which the axioms of cancellative abelian monoids and, optionally...
We describe a refined superposition calculus for cancellative abelian monoids. They encompass not on...
Cancellative abelian monoids encompass abelian groups, but also such ubiquitous structures as the na...
We define a refutationally complete superposition calculus specialized for abelian groups represen...