For bounded automatic actions of inverse semigroups the orbit relation is ω-regular, making first-order statements about orbits and actions decidable, including computability of Fatou component encodings for post-critically finite polynomials.
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AutCSPs allow polynomial-time polymorphism verification and extend Schaefer's dichotomy to Boolean domains with tractability decision procedures for automatic polymorphisms on succinct automata representations.
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Automatic actions I. Bounded automata and orbits
For bounded automatic actions of inverse semigroups the orbit relation is ω-regular, making first-order statements about orbits and actions decidable, including computability of Fatou component encodings for post-critically finite polynomials.
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Automatic constraint satisfaction problem
AutCSPs allow polynomial-time polymorphism verification and extend Schaefer's dichotomy to Boolean domains with tractability decision procedures for automatic polymorphisms on succinct automata representations.