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CVC4 is an efficient open-source automatic theorem prover for satisfiability modulo theories (SMT) problems.

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License: BSD

This repository serves as archive for the last and final version of CVC4. CVC4 was succeeded by cvc5.

CVC4

CVC4 is a tool for determining the satisfiability of a first order formula modulo a first order theory (or a combination of such theories). It is the fourth in the Cooperating Validity Checker family of tools (CVC, CVC Lite, CVC3) but does not directly incorporate code from any previous version.

If you are using CVC4 in your work, or incorporating it into software of your own, we invite you to send us a description and link to your project/software, so that we can link it on our Third Party Applications page.

CVC4 is intended to be an open and extensible SMT engine. It can be used as a stand-alone tool or as a library. It has been designed to increase the performance and reduce the memory overhead of its predecessors. It is written entirely in C++ and is released under an open-source software license (see file COPYING).

Website

CVC4's website is available at: http://cvc4.cs.stanford.edu/

Documentation

Documentation for users of CVC4 is available at: http://cvc4.cs.stanford.edu/

Documentation for developers is available at: https://github.com/CVC4/CVC4/wiki/Developer-Guide

Download

The latest version of CVC4 is available on GitHub: https://github.com/CVC4/CVC4-archived

Source tar balls and binaries for releases and latest stable builds of the master branch on GitHub can be found here.

Build and Dependencies

CVC4 can be built on Linux and macOS. For Windows, CVC4 can be cross-compiled using Mingw-w64.

For detailed build and installation instructions on these platforms, see file INSTALL.md.

Bug Reports

Bug reports are no longer accepted for CVC4. We recommend you upgrade to cvc5.

Contributing

Please refer to our contributing guidelines.

Authors

For a full list of authors, please refer to the AUTHORS file.

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CVC4 is an efficient open-source automatic theorem prover for satisfiability modulo theories (SMT) problems.

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