peer reviewedWhile interactive proof assistants for higher-order logic (HOL) commonly admit reasoning within rich type systems, current theorem provers for HOL are mainly based on simply typed lambda-calculi and therefore do not allow such flexibility. In this paper, we present modifications to the higher-order automated theorem prover Leo-III for turning it into a reasoning system for rank-1 polymorphic HOL. To that end, a polymorphic version of HOL and a suitable paramodulation-based calculus are sketched. The implementation is evaluated using a set of polymorphic TPTP THF problems
Most automatic theorem provers are restricted to untyped logics, and existing translations from type...
International audienceWe designed a superposition calculus for a clausal fragment of extensional pol...
Abstract. Most automatic theorem provers are restricted to untyped logics, and existing translations...
peer reviewedLeo-III is an automated theorem prover for (polymorphic) higher-order logic which suppo...
Leo-III is an automated theorem prover for (polymorphic) higher-order logic which supports all commo...
Leo-III is an automated theorem prover for (polymorphic) higher-order logic which supports all commo...
Leo-III is an automated theorem prover for (polymorphic) higher-order logic which supports all commo...
Leo-III is an automated theorem prover for (polymorphic) higher-order logic which supports all commo...
Leo-III is an automated theorem prover for (polymorphic) higher-order logic which supports all commo...
Leo-IIILeo-III is an automated theorem prover for (polymorphic) higher-order logic which supports al...
peer reviewedLeo-III is an automated theorem prover for extensional type theory with Henkin semantic...
Leo-III is an effective automated theorem prover for extensional type theory with Henkin semantics. ...
Leo-II is an automated theorem prover for classical higher-order logic. The prover has pioneered coo...
Most automatic theorem provers are restricted to untyped logics, and existing translations from type...
Leo-II is an automated theorem prover for classical higher-order logic. The prover has pioneered coo...
Most automatic theorem provers are restricted to untyped logics, and existing translations from type...
International audienceWe designed a superposition calculus for a clausal fragment of extensional pol...
Abstract. Most automatic theorem provers are restricted to untyped logics, and existing translations...
peer reviewedLeo-III is an automated theorem prover for (polymorphic) higher-order logic which suppo...
Leo-III is an automated theorem prover for (polymorphic) higher-order logic which supports all commo...
Leo-III is an automated theorem prover for (polymorphic) higher-order logic which supports all commo...
Leo-III is an automated theorem prover for (polymorphic) higher-order logic which supports all commo...
Leo-III is an automated theorem prover for (polymorphic) higher-order logic which supports all commo...
Leo-III is an automated theorem prover for (polymorphic) higher-order logic which supports all commo...
Leo-IIILeo-III is an automated theorem prover for (polymorphic) higher-order logic which supports al...
peer reviewedLeo-III is an automated theorem prover for extensional type theory with Henkin semantic...
Leo-III is an effective automated theorem prover for extensional type theory with Henkin semantics. ...
Leo-II is an automated theorem prover for classical higher-order logic. The prover has pioneered coo...
Most automatic theorem provers are restricted to untyped logics, and existing translations from type...
Leo-II is an automated theorem prover for classical higher-order logic. The prover has pioneered coo...
Most automatic theorem provers are restricted to untyped logics, and existing translations from type...
International audienceWe designed a superposition calculus for a clausal fragment of extensional pol...
Abstract. Most automatic theorem provers are restricted to untyped logics, and existing translations...