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Convexities of partial monounary algebras
Authors:D Jakubíková-Studenovská
Institution:(1) Institute of Mathematics, Faculty of Science, P. J. Šafárik University, Jesenná 5, SK-041 54 Košice, Slovakia
Abstract:In the present paper we prove that the collection $${\mathbf{K}}$$ of all convexities of partial monounary algebras is finite; namely, it has exactly 23 elements. Further, we show that for each element $${\mathcal{K}} \in {\bf K}$$ there exists a subset $${\mathcal{K}}_{0}$$ of $${\mathcal{K}}$$ such that $${\mathcal{K}}$$ is generated by $${\mathcal{K}}_{0}$$ and card $${\mathcal{K}}_{0} \leq 2$$. This work was supported by the Science and Technology Assistance Agency under the contract No. APVT-20-004104. Supported by Grant VEGA 1/3003/06.
Keywords:2000 Mathematics Subject Classification:" target="_blank">2000 Mathematics Subject Classification:  Primary: 08A60
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