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All minimal clones on the three-element set
Acta Cybern., 1983A clone on a set M is a set of operations on M, closed under composition and containing the trivial clone, i.e. the set of all projections. A clone is minimal if it does not properly contain any non trivial clone. The paper describes all minimal clones on M when M has three elements. There are 84 such clones. Some proofs are computer-aided. Quotation: '
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Engel Elements in Groups with the Minimal Condition
Journal of the London Mathematical Society, 1973Martin, J. E., Pamphilon, J. A.
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Approximation of the Minimizing Element for a Class of Functionals
SIAM Journal on Numerical Analysis, 1968openaire +2 more sources
Enumerating (2+2)-free posets by the number of minimal elements and other statistics
Discrete Applied Mathematics, 2011Sergey Kitaev, Jeffrey B Remmel
exaly
Minimal Access Cancer Management
Ca-A Cancer Journal for Clinicians, 2007K W Kercher, F L Greene
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Minimal length elements in some double cosets of Coxeter groups
Advances in Mathematics, 2007Xuhua He
exaly
A novel algorithm for the vertex cover problem based on minimal elements of discernibility matrix
International Journal of Machine Learning and Cybernetics, 2019Degang Chen +2 more
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The cardinality of the set of all clones containing a given minimal clone on three elements
Algebra Universalis, 2012exaly
Ordered semigroups containing maximal or minimal elements
Semigroup Forum, 1988Satyanarayana M
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