Searching for "Continuous Semilattices." – sorted by Relevance.
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Preframe Presentations Present
- - Gierz et al. [80] call preframes "meet continuous semilattices".) The original result for the sup
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Stably Compact Spaces and Closed Relations
- closed relation then 8R is a continuous semilattice homomorphism from Y ) to X), i.e. it preserves
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Meet -- Continuous Lattices
- holds x = sup(fxg u D): (53) For every up-complete semilattice L holds L is meet-continuous iff u
- Cited by 21 (7 self) – Add To MetaCart
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On the Characterization of Hausdorff Spaces
- Next we state a number of propositions: (9) Let L1 be a semilattice, L2 be a non empty relational
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Discrete Approximation of Spaces -- A Uniform Approach to Topologically Structured Datatypes and their Function Spaces
- subsets of the space under consideration [Smy83]. Being a continuous semilattice, the upper power space
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The Properties of Product of Relational Structures
- ; T :] is distributive, then T is distributive. Let S, T be meet-continuous semilattices. Observe that [: S
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The Properties of Product of Relational Structures
- , T :] is distributive, then T is distributive. Let S, T be meet-continuous semilattices. Note that [: S, T :] satisfies
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Integration in real PCF
- , and for any continuous ⊓-semilattice D, the meet map � : UD → D is well-defined and continuous. Since R is a
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On the Baire Category Theorem
- open. Let L be a continuous semilattice and let x be an element of L. Note that \Gamma#x is open. One
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A characterization of partial metrizability: Domains are quantifiable
- the semilattice operation is quasi-uniformly continuous. Quasiuniform lattices are defined in a similar way, where
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