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tools/sat-smt/agda.md
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tools/sat-smt/agda.md
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title = 'Agda 2'
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subtitle = ''
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links = [
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{ title = "Homepage", url = "https://wiki.portal.chalmers.se/agda/pmwiki.php", icon = 'fa-solid fa-home' },
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{ title = "Source Code", url = "https://github.com/agda/agda", icon = 'fa-solid fa-code' },
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]
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applications = ["Theorem Prover","Specification Language"]
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developers = []
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licenses = ["MIT"]
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inputs = ["Agda"]
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interfaces = ["CLI"]
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maintenance = ["Actively Maintained"]
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draft = false
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date = 2025-08-21
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Agda is a dependently typed programming language / interactive theorem prover.
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tools/sat-smt/chyp.md
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tools/sat-smt/chyp.md
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title = 'Chyp'
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subtitle = 'Interactive Theroem Prover'
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links = [
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{ title = "Homepage", url = "https://github.com/akissinger/chyp", icon = 'fa-solid fa-home' },
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{ title = "Source Code", url = "https://github.com/akissinger/chyp", icon = 'fa-solid fa-code' },
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]
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applications = ["Theorem Prover"]
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developers = ["University of Oxford"]
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licenses = ["Apache-2.0"]
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inputs = ["Chyp"]
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interfaces = ["CLI"]
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maintenance = ["Actively Maintained"]
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draft = false
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date = 2025-08-21
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Chyp (pronounced "chip") is an interactive theorem prover for symmetric monoidal categories (SMCs), a.k.a. process theories.
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tools/sat-smt/hilbert.md
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tools/sat-smt/hilbert.md
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title = 'Hilbert'
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subtitle = 'Interactive Theorem Prover'
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links = [
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{ title = "Homepage", url = "https://github.com/liamoc/hilbert", icon = 'fa-solid fa-home' },
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{ title = "Source Code", url = "https://github.com/liamoc/hilbert", icon = 'fa-solid fa-code' },
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]
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applications = ["Theorem Prover"]
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developers = ["ConsenSys"]
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licenses = ["Apache-2.0"]
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inputs = []
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interfaces = ["CLI"]
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maintenance = ["Not Maintained"]
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updated_year = 2014
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draft = false
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date = 2025-08-21
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{{<inactive year="2014">}}
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Hilbert is a theorem prover designed for people who don't want to learn a theorem prover, specifically students studying formal treatments of programming languages.
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tools/sat-smt/isabelle.md
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tools/sat-smt/isabelle.md
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title = 'Isabelle'
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subtitle = 'Interactive Theorem Prover'
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links = [
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{ title = "Homepage", url = "https://isabelle.in.tum.de/", icon = 'fa-solid fa-home' },
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{ title = "Source Code", url = "https://isabelle-dev.sketis.net/source/isabelle", icon = 'fa-solid fa-code' },
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]
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applications = ["Theorem Prover"]
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developers = ["University of Cambridge","Technische Universitat Munchen"]
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licenses = ["BSD-2-Clause"]
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inputs = ["Isabelle"]
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interfaces = ["CLI"]
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maintenance = ["Actively Maintained"]
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draft = false
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date = 2025-08-21
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Isabelle is a generic proof assistant. It allows mathematical formulas to be expressed in a formal language and provides tools for proving those formulas in a logical calculus.
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tools/sat-smt/megalodon.md
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tools/sat-smt/megalodon.md
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title = 'Megalodon'
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subtitle = 'Interactive Theorem Prover'
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links = [
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{ title = "Homepage", url = "https://github.com/ai4reason/Megalodon", icon = 'fa-solid fa-home' },
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{ title = "Source Code", url = "https://github.com/ai4reason/Megalodon", icon = 'fa-solid fa-code' },
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]
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applications = ["Theorem Prover"]
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developers = []
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licenses = ["MIT"]
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inputs = []
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interfaces = []
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maintenance = ["Actively Maintained"]
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draft = false
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date = 2025-08-21
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Megalodon is an open source interactive theorem prover and proof checker.
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tools/sat-smt/otter.md
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tools/sat-smt/otter.md
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title = 'Otter'
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subtitle = 'Theorem Prover'
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links = [
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{ title = "Homepage", url = "https://www.cs.unm.edu/~mccune/otter/", icon = 'fa-solid fa-home' },
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]
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applications = ["Theorem Prover"]
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developers = []
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licenses = []
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inputs = []
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interfaces = []
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maintenance = ["Not Maintained"]
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updated_year = 2015
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draft = false
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date = 2025-08-22
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{{<inactive>}}
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Otter/Mace2 are no longer being actively developed, and maintenance and support minimal.
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We recommend using Otter/Mace2's successor Prover9/Mace4 instead.
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tools/sat-smt/prover9.md
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tools/sat-smt/prover9.md
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title = 'Prover9'
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subtitle = 'Theorem Prover'
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links = [
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{ title = "Homepage", url = "https://www.cs.unm.edu/~mccune/prover9/", icon = 'fa-solid fa-home' },
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]
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applications = ["Theorem Prover"]
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developers = []
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licenses = []
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inputs = []
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interfaces = ["CLI"]
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maintenance = ["Actively Maintained"]
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draft = false
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date = 2025-08-21
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Prover9 is an automated theorem prover for first-order and equational logic, and Mace4 searches for finite models and counterexamples. Prover9 is the successor of the Otter prover.
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tools/sat-smt/pvs.md
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tools/sat-smt/pvs.md
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title = 'PVS'
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subtitle = 'Interactive Theorem Prover'
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links = [
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{ title = "Homepage", url = "https://pvs.csl.sri.com/", icon = 'fa-solid fa-home' },
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{ title = "Source Code", url = "github.com/SRI-CSL/PVS", icon = 'fa-solid fa-code' },
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]
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applications = ["Theorem Prover"]
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developers = ["SRI International"]
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licenses = ["GPL-2.0"]
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inputs = ["PVS"]
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interfaces = ["CLI","GUI"]
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maintenance = ["Actively Maintained"]
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draft = false
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date = 2025-08-21
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PVS is a mechanized environment for formal specification and verification. PVS consists of a specification language, a large number of predefined theories, a type checker, an interactive theorem prover that supports the use of several decision procedures and a symbolic model checker, various utilities including a code generator and a random tester, documentation, formalized libraries, and examples that illustrate different methods of using the system in several application areas.
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tools/sat-smt/setheo.md
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tools/sat-smt/setheo.md
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title = 'SETHEO'
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subtitle = 'Theorem Prover'
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links = [ { title = "Source Code", url = "https://github.com/theoremprover-museum/SETHEO", icon = 'fa-solid fa-code' },
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]
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applications = ["Theorem Prover"]
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developers = []
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licenses = []
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inputs = []
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interfaces = ["CLI"]
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maintenance = ["Not Maintained"]
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updated_year = 2017
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draft = false
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date = 2025-08-22
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{{<inactive year="2017">}}
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SETHEO is a theorem prover for first-order logic based on some variant of the connection method.
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tools/sat-smt/wytp.md
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tools/sat-smt/wytp.md
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title = 'Whiley Theorem Prover'
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subtitle = 'Interactive Theorem Prover'
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links = [
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{ title = "Homepage", url = "https://github.com/Whiley/WhileyTheoremProver", icon = 'fa-solid fa-home' },
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{ title = "Source Code", url = "https://github.com/Whiley/WhileyTheoremProver", icon = 'fa-solid fa-code' },
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]
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applications = ["Theorem Prover"]
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developers = ["ConsenSys"]
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licenses = ["Apache-2.0"]
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inputs = []
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interfaces = ["CLI"]
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maintenance = ["Actively Maintained"]
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draft = false
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date = 2025-08-21
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The Whiley Theorem Prover (WyTP) is an automatic and interactive theorem prover designed to discharge verification conditions generated by the Whiley Compiler. WyTP operates over a variant of first-order logic which includes integer arithmetic, arrays and quantification.
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