Constraints and universal algebra

  title={Constraints and universal algebra},
  author={Peter Jeavons and David A. Cohen and Justin Pearson},
  journal={Annals of Mathematics and Artificial Intelligence},
In this paper we explore the links between constraint satisfaction problems and universal algebra. We show that a constraint satisfaction problem instance can be viewed as a pair of relational structures, and the solutions to the problem are then the structure preserving mappings between these two relational structures. We give a number of examples to illustrate how this framework can be used to express a wide variety of combinatorial problems, many of which are not generally considered as… CONTINUE READING
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