Abstract. A stable proposal for extending the rst-order TPTP (Thou-sands of Problems for Theorem Provers) language to higher-order logic, based primarily on lambda-calculus expressions, is presented. The pur-pose of the system is to facilitate sharing of theorem-proving problems in higher-order logic among many researchers. Design goals are discussed. BNF2, a new specication language, is presented. Unix/Linux scripts translate the specication document into a lex scanner and yacc parser.
Extending existing calculi by sorts is astrong means for improving the deductive power offirst-order...
Originally developed as an algebraic characterisation for quantum mechanics, the algebraic structure...
An automated theorem-proving system called TPS for proving theorems of first or higher-order logic i...
The Thousands of Problems for Theorem Provers (TPTP) problem library is the basis of a well known an...
International audienceWe have extended the TLA+ proof system TLAPS with a new backend to improve the...
. We report on the integration of Tps as an external reasoning component into the mathematical assis...
Since logic programming systems directly implement search and unification and since these operations...
Leo-III is an automated theorem prover for (polymorphic) higher-order logic which supports all commo...
Abstract: "This is a description of TPS, a theorem proving system for classical type theory (Church'...
Language Since logic programming systems directly implement search and unification and since these o...
We introduce refutationally complete superposition calculi for intentional and extensional λ-free hi...
We argue that a logic programming language with a higher-order intuitionistic logic as its foundatio...
The TPTP World is a well established infrastructure supporting research, development, and deployment...
The TPTP World is a well established infrastructure supporting research, development, and deployment...
Leo-III is an automated theorem prover for (polymorphic) higher-order logic which supports all commo...
Extending existing calculi by sorts is astrong means for improving the deductive power offirst-order...
Originally developed as an algebraic characterisation for quantum mechanics, the algebraic structure...
An automated theorem-proving system called TPS for proving theorems of first or higher-order logic i...
The Thousands of Problems for Theorem Provers (TPTP) problem library is the basis of a well known an...
International audienceWe have extended the TLA+ proof system TLAPS with a new backend to improve the...
. We report on the integration of Tps as an external reasoning component into the mathematical assis...
Since logic programming systems directly implement search and unification and since these operations...
Leo-III is an automated theorem prover for (polymorphic) higher-order logic which supports all commo...
Abstract: "This is a description of TPS, a theorem proving system for classical type theory (Church'...
Language Since logic programming systems directly implement search and unification and since these o...
We introduce refutationally complete superposition calculi for intentional and extensional λ-free hi...
We argue that a logic programming language with a higher-order intuitionistic logic as its foundatio...
The TPTP World is a well established infrastructure supporting research, development, and deployment...
The TPTP World is a well established infrastructure supporting research, development, and deployment...
Leo-III is an automated theorem prover for (polymorphic) higher-order logic which supports all commo...
Extending existing calculi by sorts is astrong means for improving the deductive power offirst-order...
Originally developed as an algebraic characterisation for quantum mechanics, the algebraic structure...
An automated theorem-proving system called TPS for proving theorems of first or higher-order logic i...