AbstractThe improvement of theorem provers by reusing previously computed proofs is investigated. A method for reusing proofs is formulated as an instance of the problem reduction paradigm such that lemmata are speculated as proof obligations, being subject for subsequent reuse attempts. We motivate and develop a termination requirement, prove its soundness, and show that the reusability of proofs is not spoiled by the termination requirement imposed on the reuse procedure. Additional evidence for the general usefulness of the proposed termination order is given for lemma speculation in induction theorem proving
The discovery of unknown lemmas, case-splits and other so called eureka steps are challenging proble...
AbstractTo broaden the scope of decision procedures for linear arithmetic, they have to be integrate...
Automating proofs by induction can be challenging, not least because proofs might need auxiliary lem...
AbstractThe improvement of theorem provers by reusing previously computed proofs is investigated. A ...
AbstractWe investigate the improvement of theorem proving by reusing previously computed proofs. We ...
. 1 We investigate the improvement of theorem provers by reusing previously computed proofs. We ha...
. 1 We investigate the application of machine learning paradigms in automated reasoning in order t...
Abstract. x We investigate the improvement of the-orem proven by reusing previously computed proofs....
We develop a learning component for a theorem prover designed for verifying statements by mathematic...
We present a succinct account of dynamic rippling, a technique used to guide the automation of indu...
Noting that lemmas are a key feature of mathematics, we engage in an investigation of the role of le...
Automated theorem provers might be improved if they are enabled to reuse previously computed proofs....
. 1 Automated theorem provers might be improved if they reuse previously computed proofs. Our appr...
Automated theorem provers might be improved if they are enabled to reuse previously computed proofs....
Centre for Intelligent Systems and their ApplicationsA key problem in automating proof by mathematic...
The discovery of unknown lemmas, case-splits and other so called eureka steps are challenging proble...
AbstractTo broaden the scope of decision procedures for linear arithmetic, they have to be integrate...
Automating proofs by induction can be challenging, not least because proofs might need auxiliary lem...
AbstractThe improvement of theorem provers by reusing previously computed proofs is investigated. A ...
AbstractWe investigate the improvement of theorem proving by reusing previously computed proofs. We ...
. 1 We investigate the improvement of theorem provers by reusing previously computed proofs. We ha...
. 1 We investigate the application of machine learning paradigms in automated reasoning in order t...
Abstract. x We investigate the improvement of the-orem proven by reusing previously computed proofs....
We develop a learning component for a theorem prover designed for verifying statements by mathematic...
We present a succinct account of dynamic rippling, a technique used to guide the automation of indu...
Noting that lemmas are a key feature of mathematics, we engage in an investigation of the role of le...
Automated theorem provers might be improved if they are enabled to reuse previously computed proofs....
. 1 Automated theorem provers might be improved if they reuse previously computed proofs. Our appr...
Automated theorem provers might be improved if they are enabled to reuse previously computed proofs....
Centre for Intelligent Systems and their ApplicationsA key problem in automating proof by mathematic...
The discovery of unknown lemmas, case-splits and other so called eureka steps are challenging proble...
AbstractTo broaden the scope of decision procedures for linear arithmetic, they have to be integrate...
Automating proofs by induction can be challenging, not least because proofs might need auxiliary lem...