Searching for "On Poset Boolean Algebras." – sorted by Relevance.
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On Poset Boolean Algebras
- ON POSET BOOLEAN ALGEBRAS URI ABRAHAM, MATATYAHU RUBIN DEPARTMENT OF MATHEMATICS AND CS, BEN
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On poset Boolean algebras
- On poset Boolean algebras Uri Abraham Department of Mathematics, Ben Gurion University, Beer
- Cited by 1 (0 self) – Add To MetaCart
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Injective Hulls are not Natural
- its algebraic closure, to a poset or Boolean algebra its MacNeille completion, and to an R- module
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On Posets and Hopf Algebras
- that the ranks of these posets are \(B m)=\(C m)=m. Also, the family of Boolean algebras is multiplicative
- Cited by 27 (8 self) – Add To MetaCart
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Sign-Balanced Posets
- -balanced. Indeed, this is the case for many of the natural combinatorially arising posets, such as the Boolean
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The R-Cubical Lattice and a Generalization of the Cd-Index
- the standard R-labeling for the boolean algebra. Viewing B n as the poset of all the subsets of [n] ordered
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Lectures on matroids and oriented matroids
- ⇐ atomic distributive = ideals of a poset = Boolean algebra ⇓ ⇓ modular ⇐ atomic modular = products
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Maximizing the Descent Statistic
- the poset is the Boolean algebra B n+1 on n+ 1 elements, that is, the face lattice of the n
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