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= How to install Z3 for ProB = | = How to install Z3 for ProB = | ||

First of all, download a nightly build of ProB from the [[Download|Downloads]] page. To connect Z3 to ProB you also need the proper extension. | |||

Download the matching extension for your system: | |||

* [https://www3.hhu.de/stups/downloads/z3interface/linux32/z3interface.so Linux, 32bit] | |||

* [https://www3.hhu.de/stups/downloads/z3interface/linux64/z3interface.so Linux, 64bit] | |||

* [https://www3.hhu.de/stups/downloads/z3interface/osx/z3interface.bundle OS X, 64bit] | |||

* Currently, the Z3 extension is not build for Windows. You can build it yourself from source. Feel free to contact us for further support. | |||

and place it in the "lib" folder of the ProB nightly build. | |||

In addition to ProB, you need to install Z3 by downloading it from [ | In addition to ProB, you need to install Z3 by downloading it from [https://github.com/Z3Prover Z3's GitHub page]. Currently, ProB is linked against the stable release 4.4.1 of Z3. | ||

Inside the zip file you will find a folder called "bin" with the z3 binary and the belonging libraries inside. | Inside the zip file you will find a folder called "bin" with the z3 binary and the belonging libraries inside. | ||

These libraries have to be made available to ProB. This can either be done by placing them in an appropriate folder (like /usr/lib or /usr/local/lib) or by setting an environmental variable. | These libraries have to be made available to ProB. This can either be done by placing them in an appropriate folder (like /usr/lib or /usr/local/lib) or by setting an environmental variable. |

The current nightly versions of ProB can make use of Z3 as an alternate way of solving constraints.

One can start a REPL (Read-Eval-Print-Loop) by starting probcli with the '-repl' command line option. Any predicate preceded with :z3 will be solved by Z3. The full integration of Z3 and ProB’s kernel can be enabled by setting the corresponding preference by passing

-p SMT SUPPORTED INTERPRETER TRUE

on the command line.

First of all, download a nightly build of ProB from the Downloads page. To connect Z3 to ProB you also need the proper extension. Download the matching extension for your system:

- Linux, 32bit
- Linux, 64bit
- OS X, 64bit
- Currently, the Z3 extension is not build for Windows. You can build it yourself from source. Feel free to contact us for further support.

and place it in the "lib" folder of the ProB nightly build.

In addition to ProB, you need to install Z3 by downloading it from Z3's GitHub page. Currently, ProB is linked against the stable release 4.4.1 of Z3. Inside the zip file you will find a folder called "bin" with the z3 binary and the belonging libraries inside. These libraries have to be made available to ProB. This can either be done by placing them in an appropriate folder (like /usr/lib or /usr/local/lib) or by setting an environmental variable. If the libraries can not be loaded, ProB will answer with "solver_not_available" when Z3 is queried.

Currently, the Z3 translation is unable to cope with the following constructs:

- Strings
- Generalised union, generalised intersection
- Generalised concatenation
- Permutation
- Iteration and Closure
- Projection

When using Z3 alone, the solver will report "unsupported_type_or_expression" if it can not handle parts of a constraint.

When used together with ProB, everything Z3 can not be coped with will be handled by ProB alone automatically.

Using the repl, one can try out different examples.

First an example which can be solved by Z3 and not by ProB:

>>> X<Y & Y<X % Timeout when posting constraint: % kernel_objects:(_981727#>0) ### Warning: enumerating X : INTEGER : inf:sup ---> -1:3 Existentially Quantified Predicate over X,Y is UNKNOWN [FALSE with ** ENUMERATION WARNING **]

Using the Z3 translation it can be solved:

>>> :z3 X<Y & Y<X PREDICATE is FALSE

Now an example which can be solved by ProB’s own solver:

>>> (2|->4):{y|#x.(y=(x|->x+2))} PREDICATE is TRUE

This one cannot be solved by Z3:

>>> :z3 (2|->4):{y|#x.(y=(x|->x+2))} PREDICATE is UNKNOWN: solver_answered_unknown

Here an example that shows that Z3 can be used to solve constraints and obtain solutions for the open variables:

>>> :z3 {x} /\ {y} /= {} & x:1000000..20000000 & y>=0 & y<2000000 PREDICATE is TRUE Solution: x = 1000000 y = 1000000

- A paper describing the integration of ProB and Z3 has been submitted to iFM 2016.