Irreducible quasiorders of monounary algebras (Q2840479)
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scientific article; zbMATH DE number 6189296
| Language | Label | Description | Also known as |
|---|---|---|---|
| English | Irreducible quasiorders of monounary algebras |
scientific article; zbMATH DE number 6189296 |
Statements
18 July 2013
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monounary algebra
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rooted monounary algebra
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\(\wedge\)-irreducible partial ordering
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\(\wedge\)-irreducible quasiorder
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0.9402088
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0.9143799
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0.90323496
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0.89634776
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Irreducible quasiorders of monounary algebras (English)
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A monounary algebra \((A,f)\) is called rooted if for all \(x,y\in A\) there exists a non-negative integer \(n\) with \(f^n(x)=f^n(y)\). Let \((A,f)\) be a rooted monounary algebra. The completely \(\wedge\)-irreducible partial ordering relations which are compatible with \(f\) and the completely \(\wedge\)-irreducible quasiorder relations which are compatible with \(f\) are characterized.
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