Equation Satisfiability and Program Satisfiablity for Finite Monoids
We study the computational complexity of solving equations and of determining the satisfiability of programs over a fixed finite monoid. We partially answer an open problem of  by exhibiting quasi-polynomial time algorithms for a sub-class of solvable non-nilpotent groups and relate this question to a natural circuit complexity conjecture.
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|Date of creation:||Apr 2000|
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Web page: http://www.santafe.edu/sfi/publications/working-papers.html
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