Complete reducibility of the pseudovariety LSl
In this paper we prove that the pseudovariety LSl of local semilattices is completely κ-reducible, where κ is the implicit signature consisting of the multiplication and the ω-power. Informally speaking, given a finite equation system with rational constraints, the existence of a solution by pseudow...
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Format: | article |
Language: | eng |
Published: |
2009
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Online Access: | http://hdl.handle.net/1822/36664 |
Country: | Portugal |
Oai: | oai:repositorium.sdum.uminho.pt:1822/36664 |
Summary: | In this paper we prove that the pseudovariety LSl of local semilattices is completely κ-reducible, where κ is the implicit signature consisting of the multiplication and the ω-power. Informally speaking, given a finite equation system with rational constraints, the existence of a solution by pseudowords of the system over LSl implies the existence of a solution by κ-words of the system over LSl satisfying the same constraints. |
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