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Displaying 1561 – 1580 of 3896

Maximal completion of a pseudo MV-algebra

Ján Jakubík (2003)

Archivum Mathematicum

In the present paper we investigate the relations between maximal completions of lattice ordered groups and maximal completions of pseudo $M V$ -algebras.

Maximal convergences and minimal proper convergences in $ℓ$ -groups

Matúš Harminc, Ján Jakubík (1989)

Czechoslovak Mathematical Journal

Maximal Dedekind completion of a half lattice ordered group

Štefan Černák (1999)

Mathematica Slovaca

Maximal Dedekind completion of an abelian lattice-ordered group

Ján Jakubík (1978)

Czechoslovak Mathematical Journal

Maximal flat antichains of minimum weight.

Grüttmüller, Martin, Hartmann, Sven, Kalinowski, Thomas, Leck, Uwe, Roberts, Ian T. (2009)

The Electronic Journal of Combinatorics [electronic only]

Maximal free sequences in a Boolean algebra

J. D. Monk (2011)

Commentationes Mathematicae Universitatis Carolinae

We study free sequences and related notions on Boolean algebras. A free sequence on a BA $A$ is a sequence $〈 a_{ξ} : ξ < α 〉$ of elements of $A$ , with $α$ an ordinal, such that for all $F, G \in {[α]}^{< ω}$ with $F < G$ we have $\prod_{ξ \in F} a_{ξ} \cdot \prod_{ξ \in G} - a_{ξ} \neq 0$ . A free sequence of length $α$ exists iff the Stone space $Ult (A)$ has a free sequence of length $α$ in the topological sense. A free sequence is maximal iff it cannot be extended at the end to a longer free sequence. The main notions studied here are the spectrum function $𝔣_{sp} (A) = {| α | : A has an infinite maximal free sequence of length α}$ and the associated min-max function $𝔣 (A) = min (𝔣_{sp} (A)) .$ Among the results...

Maximal independent sets, variants of chain/antichain principle and cofinal subsets without AC

Amitayu Banerjee (2023)

Commentationes Mathematicae Universitatis Carolinae

In set theory without the axiom of choice (AC), we observe new relations of the following statements with weak choice principles. $\circ$ $𝒫_{lf, c ...}$

Maximal MV-algebras.

Alexandru Filipoiu, George Georgescu, Ada Lettieri (1997) Mathware and Soft Computing

In this paper we define maximal MV-algebras, a concept similar to the maximal rings and maximal distributive lattices. We prove that any maximal MV-algebra is semilocal, then we characterize a maximal MV-algebra as finite direct product of local maximal MV-algebras.

Measurable spaces with c.c.c. [Book]

Rae Michael Shortt (1989)

Currently displaying 1561 – 1580 of 3896

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Displaying 1561 – 1580 of 3896

Maximal completion of a pseudo MV-algebra

Maximal convergences and minimal proper convergences in $ℓ$ -groups

Maximal Dedekind completion of a half lattice ordered group

Maximal Dedekind completion of an abelian lattice-ordered group

Maximal flat antichains of minimum weight.

Maximal free sequences in a Boolean algebra

Maximal independent sets, variants of chain/antichain principle and cofinal subsets without AC

Maximal MV-algebras.

Maximal (semi-)lattices of fractions and injective hulls.

Maximal subsemilattices of the full transformation semigroup on a finite set [Book]

Maximale Gegenketten im Verband $3^{n}$

Meanders in lattices.

Measurability of functions with values in partially ordered spaces

Measurable Refinement Monoids and Applications to Distributive Semilattices, Heyting Algebras, and Stone Spaces.

Measurable spaces with c.c.c. [Book]

Measure and measurable functions of $S^{n}$

Measure-determined enlargements of Boolean $σ$ -algebras

Measurement representations of ordered, relational structures with archimedean ordered translations

Measures on coallocation and normal lattices.

Median groups

Currently displaying 1561 – 1580 of 3896