Special monoids and special Thue systems (Q1089108)
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scientific article; zbMATH DE number 4002387
| Language | Label | Description | Also known as |
|---|---|---|---|
| English | Special monoids and special Thue systems |
scientific article; zbMATH DE number 4002387 |
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Special monoids and special Thue systems (English)
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1987
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A special monoid is a monoid with defining relations of the form \(w=1\). The authors prove in the context of Thue systems that for two special monoids \(M_ 1\) and \(M_ 2\) with a bijective correspondence of their generators the following holds: If any congruence class \([x]_{M_ 1}\) equals the congruence class \([x]_{M_ 2}\) for \(M_ 2\) then the two congruences of \(M_ 1\) and \(M_ 2\) are equal.
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relations
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Thue systems
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special monoids
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generators
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congruences
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0.8829687
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0.88114345
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0.8803339
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0.87724453
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