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Home Page of Markus Triska

Home Page of Markus Triska. Find your way—from darkness. The Boolean Constraint Solver of SWI-Prolog: System Description. FLOPS 2016, LNCS 9613, pp. 45-61. Tor: Extensible Search with Hookable Disjunction. Tom Schrijvers, Markus Triska, Bart Demoen. PPDP 2012, ACM 2012, pp. 103-114. The Finite Domain Constraint Solver of SWI-Prolog. FLOPS 2012, LNCS 7294, pp. 307-316. An Effective Greedy Heuristic for the Social Golfer Problem. Markus Triska and Nysret Musliu. Markus Triska and Nysret Musliu. Euro-Par 20...

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Home Page of Markus Triska. Find your way—from darkness. The Boolean Constraint Solver of SWI-Prolog: System Description. FLOPS 2016, LNCS 9613, pp. 45-61. Tor: Extensible Search with Hookable Disjunction. Tom Schrijvers, Markus Triska, Bart Demoen. PPDP 2012, ACM 2012, pp. 103-114. The Finite Domain Constraint Solver of SWI-Prolog. FLOPS 2012, LNCS 7294, pp. 307-316. An Effective Greedy Heuristic for the Social Golfer Problem. Markus Triska and Nysret Musliu. Markus Triska and Nysret Musliu. Euro-Par 20...

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to light,knight of cu,e mail triska@metalevel at,github github.com/triska,publications,peer reviewed articles,markus triska,swi prolog,theses,prolog resources,for more information,complang prolog,frequently asked questions,acomip,alzint,clp b,clp fd,clp z

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Home Page of Markus Triska | metalevel.at Reviews

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Home Page of Markus Triska. Find your way—from darkness. The Boolean Constraint Solver of SWI-Prolog: System Description. FLOPS 2016, LNCS 9613, pp. 45-61. Tor: Extensible Search with Hookable Disjunction. Tom Schrijvers, Markus Triska, Bart Demoen. PPDP 2012, ACM 2012, pp. 103-114. The Finite Domain Constraint Solver of SWI-Prolog. FLOPS 2012, LNCS 7294, pp. 307-316. An Effective Greedy Heuristic for the Social Golfer Problem. Markus Triska and Nysret Musliu. Markus Triska and Nysret Musliu. Euro-Par 20...

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metalevel.at

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Alzint

https://www.metalevel.at/alzint

Alzint — An interpreter for AL(Z) programs. Source code: alzint.pl. You need SWI Prolog. AL(Z) stands for Assignment Language over Integers. It is a Turing complete. Programming language supporting variable assignments, loops and conditions. Is an interpreter for AL(Z) programs, written in Prolog. Alzint lets you run AL(Z) programs. It also supports single-stepping and reverse execution. Of AL(Z) programs. This means that previous steps of the execution can be undone. For single-stepping, use.

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The Hymn of the Robe of Glory

https://www.metalevel.at/robe

From Us &dash; King of Kings, thy Father,. And thy Mother, Queen of the Dawn-land,. And from Our Second, thy Brother &dash;. To thee, Son, down in Egypt, Our Greeting! Up and arise from thy sleep,. Give ear to the words of Our Letter! Remember that thou art a King's son;. See whom thou hast served in thy slavedom. Bethink thyself of the Pearl. For which thou didst journey to Egypt. From: The Hymn of the Robe of Glory. Translated by G. R. S. Mead.

3

Presprover

https://www.metalevel.at/presprover

Presprover — Prove formulas of Presburger arithmetic. Source code: presprover.pl. To try it, download SWI-Prolog. A few example queries and their results:. Valid(exists(x, x 0) . true? Valid(forall(x, exists(y, 3*x y 2) ). true? Valid(2*y 3*x = 30 / x = 0 = y = 15). true. Please see the source file for more information.

4

A Couple of Meta-interpreters in Prolog

https://www.metalevel.at/acomip

A Couple of Meta-interpreters in Prolog. Informally, an interpreter is a program that evaluates programs. Interpretation is pervasive in computer science both from a theoretical and practical perspective, and many programs are interpreters for domain-specific languages. For example, a program reading settings from a configuration file and adjusting itself accordingly is interpreting this "configuration language". MI) An interpreter that can interpret itself is called meta-circular. The following simple P...

5

Solving N-queens with Prolog

https://www.metalevel.at/queens

Solving N-queens with Prolog. The task is to place N queens on an N×N chessboard in such a way that none of the queens is under attack. It is easy to describe solutions. Of this task, using CLP(FD) constraints. Which are commonly used for combinatorial tasks. Full code: queens.pl. You can use SWI-Prolog. 5650 to try it. Start it with:. You can then run queries like:. N = 8, n queens(N, Qs), labeling([ff], Qs). N = 20, n queens(N, Qs), labeling([ff], Qs). N = 100, time( n queens(N,Qs),labeling([ff],Qs) ).

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Home Page of Markus Triska

Home Page of Markus Triska. Find your way—from darkness. The Boolean Constraint Solver of SWI-Prolog: System Description. FLOPS 2016, LNCS 9613, pp. 45-61. Tor: Extensible Search with Hookable Disjunction. Tom Schrijvers, Markus Triska, Bart Demoen. PPDP 2012, ACM 2012, pp. 103-114. The Finite Domain Constraint Solver of SWI-Prolog. FLOPS 2012, LNCS 7294, pp. 307-316. An Effective Greedy Heuristic for the Social Golfer Problem. Markus Triska and Nysret Musliu. Markus Triska and Nysret Musliu. Euro-Par 20...

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