In this paper we demonstrate that some results on the completeness of ıt P‐defining theories published earlier are incorrect. We point out that by restricting the original propositions to well‐founded theories results somewhat weaker than the original ones can be retained. We also present a theorem that provides some insight into the relation between completeness and reducibility and helps to identify the theories whose minimal models can be adequately handled with circumscription
It is well known that quantifier elimination plays a relevant role in proving decidability of theori...
Any system based on axioms is incomplete because the axioms cannot be proven from the system, just b...
One of the main problems in commonsense reasoning is the qualification problem, ie. the fact that th...
In this paper we demonstrate that some results on the completeness of ıt P‐defining theories publish...
We investigate expressiveness and definability issues with respect to minimal models, particularly i...
Intelligent agents in the physical world must work from incomplete information due to partial know...
Completeness and model-completeness are important in model theory and heavily tied to field theory. ...
AbstractIn this paper we generalize Lifschitz's pointwise circumscription ander the first-order fram...
AbstractCircumscription and the closed-world assumption with its variants are well-known nonmonotoni...
Circumscription on the one hand and autoepistemic and default logics on the other seem to have quite...
Circumscription has been used to formalize the nonmonotonic aspects of common-sense reasoning. The s...
Abstract. We prove that ifM is any model of a trivial, strongly minimal theory, then the elementary ...
Abstract. We prove that ifM is any model of a trivial, strongly minimal theory, then the elementary ...
The concept of model completeness for a first order theory T was first formulated by A. ROBINSON [6]...
We examine the question of whether scientific theories can ever be complete. For two closely related...
It is well known that quantifier elimination plays a relevant role in proving decidability of theori...
Any system based on axioms is incomplete because the axioms cannot be proven from the system, just b...
One of the main problems in commonsense reasoning is the qualification problem, ie. the fact that th...
In this paper we demonstrate that some results on the completeness of ıt P‐defining theories publish...
We investigate expressiveness and definability issues with respect to minimal models, particularly i...
Intelligent agents in the physical world must work from incomplete information due to partial know...
Completeness and model-completeness are important in model theory and heavily tied to field theory. ...
AbstractIn this paper we generalize Lifschitz's pointwise circumscription ander the first-order fram...
AbstractCircumscription and the closed-world assumption with its variants are well-known nonmonotoni...
Circumscription on the one hand and autoepistemic and default logics on the other seem to have quite...
Circumscription has been used to formalize the nonmonotonic aspects of common-sense reasoning. The s...
Abstract. We prove that ifM is any model of a trivial, strongly minimal theory, then the elementary ...
Abstract. We prove that ifM is any model of a trivial, strongly minimal theory, then the elementary ...
The concept of model completeness for a first order theory T was first formulated by A. ROBINSON [6]...
We examine the question of whether scientific theories can ever be complete. For two closely related...
It is well known that quantifier elimination plays a relevant role in proving decidability of theori...
Any system based on axioms is incomplete because the axioms cannot be proven from the system, just b...
One of the main problems in commonsense reasoning is the qualification problem, ie. the fact that th...