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Landon Taylor 2025-06-06 18:05:37 -06:00
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date = 2024-02-02T04:14:54-08:00
draft = false
title = 'Yices 2'
purposes = ['Verification Tools', 'Analysis Tools']
techniques = ['Theorem Proving', 'SMT Solving', 'Model Checking']
domains = ['Software Verification', 'Hardware Verification', 'Embedded Systems']
languages = ['SMT-LIB', 'Yices language', 'C', 'OCaml', 'Python']
systems = ['Discrete Systems', 'Concurrent Systems']
interactions = ['CLI', 'C API', 'OCaml API', 'Python Bindings']
formalisms = ['first-order logic', 'SMT-LIB', 'quantifier logic', 'bit-vectors', 'arrays', 'uninterpreted functions', 'arithmetic']
developers = ['SRI International']
links = [
{ title = "Homepage", url = "https://yices.csl.sri.com/" },
{ title = "Source Code", url = "https://github.com/SRI-CSL/yices2" },
{ title = "Documentation", url = "https://yices.csl.sri.com/yices2-documentation.html" }
]
publications = ['Dutertre2014']
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Yices is a high-performance SMT solver and theorem prover developed by SRI International. It is widely used for checking the satisfiability of logical formulas over various theories, including arithmetic, bit-vectors, arrays, and uninterpreted functions. Yices supports the SMT-LIB standard and its own input language, and provides APIs for several programming languages, making it suitable for integration into formal verification, program analysis, and constraint solving tools.
### Features
- **SMT Solver:** Supports a wide range of theories and quantifiers.
- **Multi-language APIs:** C, OCaml, Python, and more.
- **Cross-platform:** Available on Windows, Linux, and macOS.
- **Active development:** Open source and maintained by SRI International.

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tools/z3.md
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date = 2024-02-02T04:14:54-08:00 date = 2024-02-02T04:14:54-08:00
draft = false draft = false
title = 'Z3 Theorem Prover' title = 'Z3'
weight = 10 purposes = ['Verification Tools', 'Analysis Tools']
purposes = ['test'] techniques = ['Theorem Proving', 'SMT Solving', 'Model Checking']
techniques = ['aaa'] domains = ['Software Verification', 'Hardware Verification', 'Embedded Systems']
domains = ['tttt'] languages = ['SMT-LIB', 'Python', 'C++', 'Java', 'C#']
languages = ['tttt'] systems = ['Discrete Systems', 'Concurrent Systems']
systems = ['tttt'] interactions = ['CLI', 'Python API', 'Rust Bindings', 'playground']
interactions = ['lorem ipsum', 'aranpoxasi', 'aranpsoasi', 'aranpoasai', 'aransdpoasi', 'aranpoaswei', 'aranapoasi', 'aranpoasi', 'aranpoasi', 'aranpoasasdfasfasdfasdfi', 'araafafanpoasi', 'aranpoasi', 'aranpoasi', 'aranpoasadfsi'] formalisms = ['first-order logic', 'SMT-LIB', 'quantifier logic', 'bit-vectors', 'arrays', 'uninterpreted functions', 'arithmetic']
formalisms = ['tttt'] developers = ['Microsoft Research']
developers = ['test dev']
links = [ links = [
{ title = "website", url = "https://github.com/Z3Prover/z3" }, { title = "Homepage", url = "https://github.com/Z3Prover/z3" },
{ title = "code", url = "https://github.com/Z3Prover/z3" }, { title = "Source Code", url = "https://github.com/Z3Prover/z3" },
{ title = "playground", url = "https://rise4fun.com/z3" } { title = "Discussions", url = "https://github.com/Z3Prover/z3/discussions" },
{ title = "Documentation", url = "https://z3prover.github.io/api/html/" },
{ title = "Playground", url = "https://rise4fun.com/z3" }
] ]
publications = ['Taylor2023'] publications = ['deMoura2008']
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desc Z3 is a high-performance SMT solver and theorem prover developed by Microsoft Research. It is widely used for checking the satisfiability of logical formulas over various theories, including arithmetic, bit-vectors, arrays, and uninterpreted functions. Z3 supports the SMT-LIB standard and provides APIs for several programming languages, making it suitable for integration into formal verification, program analysis, and constraint solving tools.
### Features
- **SMT Solver:** Supports a wide range of theories and quantifiers.
- **Multi-language APIs:** Python, C++, Java, .NET, and more.
- **Cross-platform:** Available on Windows, Linux, and macOS.
- **Active development:** Open source and maintained by Microsoft Research.
- **Web Playground:** Try Z3 online at [Rise4Fun](https://rise4fun.com/z3).