Clones containing all almost unary functions

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Clones containing all almost unary functions

Let X be an infinite set of regular cardinality. We determine all clones on X which contain all almost unary functions. It turns out that independently of the size of X, these clones form a countably infinite descending chain. Moreover, all such clones are finitely generated over the unary functions. In particular, we obtain an explicit description of the only maximal clone in this part of the ...

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The study of partial clones on 2 := {0, 1} was initiated by R. V. Freivald. In his fundamental paper published in 1966, Freivald showed, among other things, that the set of all monotone partial functions and the set of all self-dual partial functions are both maximal partial clones on 2. Several papers dealing with intersections of maximal partial clones on 2 have appeared after Freivald work. ...

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ژورنال

عنوان ژورنال: Algebra Universalis

سال: 2004

ISSN: 0002-5240,1420-8911

DOI: 10.1007/s00012-004-1860-6