Algebraic and Automata-Theoretic Properties of Formal Languages
Algebraic and Automata-Theoretic Properties of Formal Languages
On Twist-Closed Trios: A New Morphic Characterization of r.e. Sets
Foundations of Computer Science: Potential - Theory - Cognition, to Wilfried Brauer on the occasion of his sixtieth birthday
Hierarchies of Principal Twist-Closed Trios
STACS '98 Proceedings of the 15th Annual Symposium on Theoretical Aspects of Computer Science
Journal of Computer and System Sciences
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We show that the families (k, r)-RBC of languages accepted (in quasi-realtime) by one-way counter automata having k blind counters of which r are reversal-bounded form a strict and linear hierarchy of semi-AFLs. This hierarchy comprises the families BLIND =M∩(C1) of blind multicounter languages with generator C1 := {w ∈ {a1, b1}*| |w|a1 = |w|b1} and RBC =M∩(B1) of reversal-bounded multicounter languages with generator B1 := {a1n b1n| n ∈ N}. This generalizes and sharpens the known results from [Grei 78] and [Jant 98].