Artikel
Open Access
Modes, modals, and barycentric algebras: a brief survey and an additivity theorem
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Jonathan D. H. Smith
Veröffentlicht/Copyright:
10. Mai 2017
Received: 2010-8-12
Published Online: 2017-5-10
Published in Print: 2011-9-1
© 2011 Jonathan D. H. Smith, published by De Gruyter Open
Artikel in diesem Heft
- Erratum to “The fuzzy basis of the sequence space ℓp (ℱ)” [Demonstratio Mathematica Vol. XLIV No. 1]
- Preface
- Upper bounds on the sizes of finitely generated algebras
- The uncountable cofinality of the automorphism group of the countable universal distributive lattice
- Monounary algebras with same quasiorders or retracts
- An algebraic treatment of imprecise probabilities
- Transitive modes
- Embedding modes into semimodules, Part I
- Representation of modals
- Embedding sums of cancellative modes into functorial sums
- Modes, modals, and barycentric algebras: a brief survey and an additivity theorem
- Extended-order algebras as a generalization of posets
- Maximal and minimal C-monoids
- Some semilattice decompositions of dimonoids
Schlagwörter für diesen Artikel
entropic;
affine space;
semilattice;
convexity;
probability;
entanglement;
quasivariety;
free algebra;
hierarchical statistical mechanics;
additivity
Creative Commons
BY-NC-ND 3.0
Artikel in diesem Heft
- Erratum to “The fuzzy basis of the sequence space ℓp (ℱ)” [Demonstratio Mathematica Vol. XLIV No. 1]
- Preface
- Upper bounds on the sizes of finitely generated algebras
- The uncountable cofinality of the automorphism group of the countable universal distributive lattice
- Monounary algebras with same quasiorders or retracts
- An algebraic treatment of imprecise probabilities
- Transitive modes
- Embedding modes into semimodules, Part I
- Representation of modals
- Embedding sums of cancellative modes into functorial sums
- Modes, modals, and barycentric algebras: a brief survey and an additivity theorem
- Extended-order algebras as a generalization of posets
- Maximal and minimal C-monoids
- Some semilattice decompositions of dimonoids
