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|Download SWI-Prolog stable versions|
Linux versions are often available as a package for your distribution. We collect information about available packages and issues for building on specific distros here. We provide a PPA for Ubuntu and snap images
binaries are available for Termux as the package
swi-prolog. See also Building SWI-Prolog on Android using
Please check the windows release notes (also in the SWI-Prolog startup menu of your installed version) for details.
Examine the ChangeLog.
|12,530,177 bytes||SWI-Prolog 8.4.2-1 for Microsoft Windows (64 bit)
Self-installing executable for Microsoft's Windows 64-bit editions. Requires at least Windows 7. See the reference manual for deciding on whether to use the 32- or 64-bits version. This binary is linked against GMP 6.1.1 which is covered by the LGPL license.
|12,505,615 bytes||SWI-Prolog 8.4.2-1 for Microsoft Windows (32 bit)
Self-installing executable for MS-Windows. Requires at least Windows 7. Installs swipl-win.exe and swipl.exe. This binary is linked against GMP 6.1.1 which is covered by the LGPL license.
|50,805,735 bytes||SWI-Prolog 8.4.2-1 for MacOSX 10.14 (Mojave) and later on x86_64 and arm64
|28,195,489 bytes||SWI-Prolog 8.4.1-1 for MacOSX bundle on intel
|11,396,705 bytes||SWI-Prolog source for 8.4.2
|2,921,410 bytes||SWI-Prolog 8.4.2 reference manual in PDF
SWI-Prolog reference manual as PDF file. This does not include the package documentation.
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.sha256to the file name. Scripts can download the latest version by replacing the version of the file with
latest. This causes the server to reply with the location of the latest version using an
HTTP 303 See Othermessage.
The SWI-Prolog 8.0 major release marks mostly a milestone for the internals, stability, deployment options and maintainability of the system. SWI-Prolog extensions and incompatibilities wrt. traditional Prolog are described in extensions.
SWI-Prolog 8.4.x Adds interfaces to Redis and STOMP micro services, isolated transactions and additional thread synchronization, new support for deterministic coding using $/0, $/1 and det/1 and monotonic tabling.