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nanoCoP-i-HT is a compact automated theorem prover
for intuitionistic first-order logic and the first-order
logic of Here and There (HT).
It is based on the non-clausal
connection calculus for intuitionistic logic and extends the
classical nanoCoP prover.
Features of nanoCoP-i-HT
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Theorem prover for first-order intuitionistic and HT logic
with equality.
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Based on the intuitionistic non-clausal connection calculus.
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Proof search on the original formula structure.
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Implemented in Prolog.
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Sound (but not complete for HT).
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Good performance.
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Simple input format (nanoCoP or TPTP syntax).
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Available under the GNU general public license.
nanoCoP-i-HT 2.0 runs on
ECLiPSe Prolog
(5.x) and on
SWI-Prolog.
It should run on most other Prolog systems as well.
The ReadMe file
contains more information on installing and running nanoCoP-im.
ileanTAP-i-HT is a compact automated theorem prover
for intuitionistic first-order logic and the first-order
logic of Here and There (HT).
It is based on a free-variable semantic
tableau extended by an additional prefix unification.
It runs on the open source Prolog system
ECLiPSe.
ileanSeP-i-HT is a compact automated theorem prover
for intuitionistic first-order logic and the first-order
logic of Here and There (HT).
It is based on a single-succedent
intuitionistic sequent calculus, very similar to Gentzen's LJ.
It runs on the open source Prolog system
ECLiPSe.
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