add tools
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title = "All Tools"
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layout = "section"
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This page lists all of the tools on this site in alphabetical order.
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Click a tool name in the first column to view tool details.
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Click a colorful item in the second column to view all the tools for which that term applies.
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Item colors mean nothing and are intended to make it easy to skim the page.
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Colors are generated by hashing each term's name and converting it to RGB color values.
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tools/glucose.md
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tools/glucose.md
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date = 2025-06-07
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draft = false
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title = 'Glucose'
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subtitle = 'SAT Solver'
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links = [
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{ title = "Homepage", url = "https://www.labri.fr/perso/lsimon/research/glucose/", icon = 'fa-solid fa-home' },
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{ title = "Source Code", url = "https://github.com/audemard/glucose", icon = 'fa-brands fa-github' },
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# { title = "Playground", url = "https://jfmc.github.io/z3-play/", icon = 'fa-solid fa-gamepad' }
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]
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applications = ['SAT Solver']
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developers = ['Gilles Audemard','Laurent Simon']
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licenses = ['MIT']
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inputs = ['CNF']
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interfaces = ['CLI']
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maintenance = ['Actively Maintained']
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# techniques = ['CDCL']
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# publications = ['deMoura2008']
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<!-- {{<closed-source>}} -->
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Glucose is a SAT solver.
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tools/lingeling.md
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tools/lingeling.md
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date = 2025-06-07
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draft = false
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title = 'Lingeling'
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subtitle = 'SMT Solver'
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links = [
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{ title = "Homepage", url = "https://fmv.jku.at/lingeling/", icon = 'fa-solid fa-home' },
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{ title = "Source Code", url = "https://github.com/arminbiere/lingeling", icon = 'fa-brands fa-github' },
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# { title = "Playground", url = "https://jfmc.github.io/z3-play/", icon = 'fa-solid fa-gamepad' }
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]
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applications = ['SAT Solver']
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developers = ['Johannes Kepler Universität Linz']
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licenses = ['MIT']
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# inputs = ['']
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interfaces = ['CLI']
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maintenance = ['Actively Maintained']
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# techniques = ['CDCL']
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# publications = ['deMoura2008']
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<!-- {{<closed-source>}} -->
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Lingeling is a SAT solver.
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tools/mathsat.md
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tools/mathsat.md
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date = 2025-06-07
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draft = false
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title = 'MathSAT'
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subtitle = 'SMT Solver'
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links = [
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{ title = "Homepage", url = "https://mathsat.fbk.eu/", icon = 'fa-solid fa-home' },
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# { title = "Source Code", url = "https://github.com/niklasso/minisat", icon = 'fa-brands fa-github' },
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# { title = "Playground", url = "https://jfmc.github.io/z3-play/", icon = 'fa-solid fa-gamepad' }
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]
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applications = ['SMT Solver']
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developers = ['Fondazione Bruno Kessler','DISI-University of Trento']
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licenses = ['All rights reserved']
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# inputs = ['']
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interfaces = ['CLI']
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maintenance = ['Actively Maintained']
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# techniques = ['CDCL']
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# publications = ['deMoura2008']
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{{<closed-source>}}
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MiniSat is a minimalistic, open-source SAT solver, developed to help researchers and developers alike to get started on SAT.
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tools/minisat.md
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tools/minisat.md
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date = 2025-06-07
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draft = false
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title = 'MiniSat'
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subtitle = 'SAT Solver'
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links = [
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{ title = "Homepage", url = "http://minisat.se/Main.html", icon = 'fa-solid fa-home' },
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{ title = "Source Code", url = "https://github.com/niklasso/minisat", icon = 'fa-brands fa-github' },
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# { title = "Playground", url = "https://jfmc.github.io/z3-play/", icon = 'fa-solid fa-gamepad' }
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]
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applications = ['SAT Solver']
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developers = ['Niklas Eén', 'Niklas Sörensson']
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licenses = ['MIT']
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# inputs = ['']
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interfaces = ['CLI']
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maintenance = ['Not Maintained']
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# techniques = ['CDCL']
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# publications = ['deMoura2008']
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{{<inactive year="2013">}}
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MiniSat is a minimalistic, open-source SAT solver, developed to help researchers and developers alike to get started on SAT.
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tools/opensmt.md
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tools/opensmt.md
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date = 2025-06-07
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draft = false
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title = 'OpenSMT'
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subtitle = 'SMT Solver'
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links = [
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{ title = "Homepage", url = "https://verify.inf.usi.ch/opensmt", icon = 'fa-solid fa-home' },
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{ title = "Source Code", url = "https://github.com/usi-verification-and-security/opensmt", icon = 'fa-brands fa-github' },
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# { title = "Playground", url = "https://jfmc.github.io/z3-play/", icon = 'fa-solid fa-gamepad' }
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]
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applications = ['SMT Solver']
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developers = ['University of Lugano']
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licenses = ['GPLv3']
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inputs = ['SMTLIB2']
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interfaces = ['CLI']
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maintenance = ['Actively Maintained']
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# techniques = ['CDCL']
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# publications = ['deMoura2008']
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OpenSMT is a compact and open-source SMT-solver written in C++, with the main goal of making SMT-Solvers easy to understand and use as a computational engine for formal verification. OpenSMT is built on top of [MiniSAT](/tools/minisat).
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tools/parafrost.md
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tools/parafrost.md
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date = 2025-06-07
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draft = false
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title = 'ParaFROST'
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subtitle = 'SMT Solver'
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links = [
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# { title = "Homepage", url = "https://github.com/Z3Prover/z3", icon = 'fa-solid fa-home' },
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{ title = "Source Code", url = "https://github.com/muhos/ParaFROST", icon = 'fa-brands fa-github' },
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# { title = "Playground", url = "https://jfmc.github.io/z3-play/", icon = 'fa-solid fa-gamepad' }
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]
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applications = ['SAT Solver']
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developers = ['Eindhoven University of Technology', 'Albert-Ludwigs-Universität']
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licenses = ['GPLv3']
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inputs = ['SMTLIB2']
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interfaces = ['CLI']
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maintenance = ['Actively Maintained']
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techniques = ['CDCL', 'GPU']
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publications = ['Osama2024']
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ParaFROST is a parallel SAT solver with GPU-accelerated inprocessing capable of harnessing NVIDIA CUDA-enabled GPUs in applying modern inprocessing tecnhiques in parallel.
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## APIs and Bindings
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This tool is available through the following interfaces:
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- **C API:** [Z3 C API Reference](https://z3prover.github.io/api/html/group__capi.html)
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- **C++ API:** [Z3 C++ Namespace Reference](https://z3prover.github.io/api/html/namespacez3.html)
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- **.NET API:** [Z3 .NET Namespace Reference](https://z3prover.github.io/api/html/namespace_microsoft_1_1_z3.html)
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- **Java API:** [Z3 Java API Reference](https://z3prover.github.io/api/html/namespacecom_1_1microsoft_1_1z3.html)
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- **Python bindings:** [z3-solver PyPI package](https://pypi.org/project/z3-solver/) ([Documentation](https://z3prover.github.io/api/html/z3.html))
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- **Rust bindings:** [z3 crate on crates.io](https://crates.io/crates/z3)
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tools/q3b.md
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tools/q3b.md
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date = 2025-06-07
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draft = false
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title = 'Q3B'
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subtitle = 'SMT Solver'
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links = [
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# { title = "Homepage", url = "https://ultimate.informatik.uni-freiburg.de/smtinterpol/", icon = 'fa-solid fa-home'},
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{ title = "Source Code", url = "https://github.com/martinjonas/Q3B", icon = 'fa-brands fa-github' },
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# { title = "Documentation", url = "https://yices.csl.sri.com/yices2-documentation.html" }
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]
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applications = ['SMT Solver']
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developers = ['Masaryk University']
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licenses = ['MIT']
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inputs = ['SMTLIB2']
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interfaces = ['CLI']
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maintenance = ['Not Maintained']
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publications = ['Jonas2016']
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{{<inactive year="2023">}}
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Q3B is an SMT solver for the quantified bit-vector formulas which uses BDDs.
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tools/riss.md
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tools/riss.md
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date = 2025-06-07
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draft = false
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title = 'Riss'
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subtitle = 'SAT Tool Collection'
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links = [
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# { title = "Homepage", url = "https://ultimate.informatik.uni-freiburg.de/smtinterpol/", icon = 'fa-solid fa-home'},
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{ title = "Source Code", url = "https://github.com/nmanthey/riss-solver", icon = 'fa-brands fa-github' },
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# { title = "Documentation", url = "https://yices.csl.sri.com/yices2-documentation.html" }
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]
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applications = ['SAT Solver']
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developers = ['Norbert Manthey']
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licenses = ['LGPLv2']
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inputs = []
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interfaces = ['CLI']
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maintenance = ['Not Maintained']
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# publications = ['Henkel2021']
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{{<inactive year="2017">}}
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Riss is a SAT solving tool collection.
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tools/smt-rat.md
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tools/smt-rat.md
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date = 2025-06-07
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draft = false
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title = 'SMT-RAT'
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subtitle = 'SMT Toolbox'
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links = [
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{ title = "Homepage", url = "https://ths-rwth.github.io/smtrat/", icon = 'fa-solid fa-home'},
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{ title = "Source Code", url = "https://github.com/ths-rwth/smtrat", icon = 'fa-brands fa-github' },
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# { title = "Documentation", url = "https://yices.csl.sri.com/yices2-documentation.html" }
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]
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applications = ['SMT Solver', 'SAT Solver']
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developers = ['RWTH Aachen']
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licenses = ['MIT']
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inputs = ['SMTLIB2']
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interfaces = ['CLI', 'C++']
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maintenance = ['Actively Maintained']
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publications = ['Corzilius2015']
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SMT-RAT is an SMT Real Algebra Toolbox.
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## APIs and Bindings
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This tool is available through the following interfaces:
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- **C++ API:** [C++ API Reference](https://ths-rwth.github.io/smtrat/dc/dad/md__builds_ths_smt_smtrat_doc_markdown_07_using_smtrat.html#autotoc_md25)
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tools/smtinterpol.md
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tools/smtinterpol.md
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date = 2025-06-07
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draft = false
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title = 'SMTInterpol'
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subtitle = 'Interpolating SMT Solver'
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links = [
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{ title = "Homepage", url = "https://ultimate.informatik.uni-freiburg.de/smtinterpol/", icon = 'fa-solid fa-home'},
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{ title = "Source Code", url = "https://github.com/ultimate-pa/smtinterpol", icon = 'fa-brands fa-github' },
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# { title = "Documentation", url = "https://yices.csl.sri.com/yices2-documentation.html" }
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]
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applications = ['SMT Solver']
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developers = ['University of Freiburg']
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licenses = ['GPLv3']
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inputs = ['SMTLIB2']
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interfaces = ['CLI', 'Java']
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maintenance = ['Actively Maintained']
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publications = ['Henkel2021']
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SMTInterpol is an SMT Solver that can compute Craig interpolants for various theories.
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## APIs and Bindings
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This tool is available through the following interfaces:
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- **Java API:** [Java API Reference](https://ultimate.informatik.uni-freiburg.de/smtinterpol/doc/index.html)
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tools/stp.md
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tools/stp.md
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date = 2025-06-07
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draft = false
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title = 'STP'
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subtitle = 'Simple Theorem Prover'
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links = [
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{ title = "Homepage", url = "https://stp.github.io/", icon = 'fa-solid fa-home'},
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{ title = "Source Code", url = "https://github.com/stp/stp", icon = 'fa-brands fa-github' },
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# { title = "Documentation", url = "https://yices.csl.sri.com/yices2-documentation.html" }
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]
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applications = ['Constraint Solver', 'SMT Solver', 'Theorem Prover']
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developers = ['University of Illinois', 'Stanford University']
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licenses = ['MIT']
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inputs = ['SMTLIB2']
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interfaces = ['CLI', 'C', 'Python']
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maintenance = ['Actively Maintained']
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publications = ['Ganesh2007', 'Cadar2006']
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STP is a constraint solver for quantifier-free bitvectors.
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## APIs and Bindings
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This tool is available through the following interfaces:
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- **C API:** [stp C API Reference](https://stp.readthedocs.io/en/latest/#c-library-usage)
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- **Python bindings:** [stp PyPI package](https://stp.readthedocs.io/en/latest/#python-usage)
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links = [
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{ title = "Homepage", url = "https://www.verit-solver.org/", icon = 'fa-solid fa-home'},
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{ title = "Source Code", url = "https://github.com/SRI-CSL/yices2", icon = 'fa-brands fa-github' },
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# { title = "Source Code", url = "https://github.com/SRI-CSL/yices2", icon = 'fa-brands fa-github' },
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# { title = "Documentation", url = "https://yices.csl.sri.com/yices2-documentation.html" }
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]
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# { title = "Documentation", url = "https://yices.csl.sri.com/yices2-documentation.html" }
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]
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applications = ['SMT Solver']
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applications = ['SMT Solver', 'SAT Solver']
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developers = ['SRI International']
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licenses = ['GPLv3']
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inputs = ['SMTLIB2', 'Yices 2']
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Yices is an SMT solver developed by SRI International. It is widely used for checking the satisfiability of logical formulas over various theories. It supports the SMT-LIB standard and its own input language, and provides APIs for several programming languages, making it suitable for research and industrial applications in software and hardware verification.
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## APIs and Bindings
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Yices is available through several interfaces, making it a convenient option to build into a project.
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This tool is available through the following interfaces:
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- **General API:** [Yices API Reference](https://yices.csl.sri.com/doc/index.html)
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- **Python bindings:** [yices2 PyPI package](https://pypi.org/project/yices/)
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tools/z3.md
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date = 2024-02-02T04:14:54-08:00
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date = 2025-06-07
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draft = false
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title = 'Z3'
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subtitle = 'Theorem Prover'
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{ title = "Source Code", url = "https://github.com/Z3Prover/z3", icon = 'fa-brands fa-github' },
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{ title = "Playground", url = "https://jfmc.github.io/z3-play/", icon = 'fa-solid fa-gamepad' }
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]
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applications = ['SMT Solver', 'Theorem Prover']
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applications = ['SMT Solver', 'Theorem Prover', 'SAT Solver']
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developers = ['Microsoft Research']
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licenses = ['MIT']
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inputs = ['SMTLIB2', 'DIMACS']
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publications = ['deMoura2008']
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Z3 is a theorem prover developed by Microsoft Research, widely used for SAT & SMT solving and related formal verification tasks. It supports a variety of input languages, including SMT-LIB, and offers APIs for multiple programming languages.
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Z3 is open source under the MIT license and is actively maintained, making it a popular choice for research and industrial applications in software and hardware verification.
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Z3 is a general-purpose theorem prover widely used for SAT & SMT solving.
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## APIs and Bindings
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Z3 is available through several interfaces, making it a convenient option to build into a project.
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This tool is available through the following interfaces:
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- **C API:** [Z3 C API Reference](https://z3prover.github.io/api/html/group__capi.html)
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- **C++ API:** [Z3 C++ Namespace Reference](https://z3prover.github.io/api/html/namespacez3.html)
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