Birkhoff-like sheaf representation for varieties of lattice expansions
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Publication:1914062
DOI10.1007/BF00370143zbMath0854.08006MaRDI QIDQ1914062
Hector Gramaglia, Diego J. Vaggione
Publication date: 19 January 1997
Published in: Studia Logica (Search for Journal in Brave)
Priestley dualityprime filterssubdirectly irreducible algebrasChinese remainder theoremsheaf\(p\)-algebrasuniversal classlattice expansionsglobal subdirect productarithmetical varietieslattice ordered algebraNachbin's theorem
Varieties of lattices (06B20) Subdirect products and subdirect irreducibility (08B26) Distributive lattices (06D99)
Related Items (9)
ALGEBRAICALLY EXPANDABLE CLASSES OF IMPLICATION ALGEBRAS ⋮ Semantical conditions for the definability of functions and relations ⋮ Unnamed Item ⋮ Implicit definition of the quaternary discriminator ⋮ Quasivarieties and congruence permutability of Łukasiewicz implication algebras ⋮ Algebraic functions ⋮ Algebraically expandable classes ⋮ BL-global representations ⋮ ALGEBRAIC EXPANSIONS OF LOGICS
Cites Work
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- Congruence distributive quasivarieties whose finitely subdirectly irreducible members form a universal class
- Finitely subdirectly irreducible algebras with pseudocomplementation
- Sheaf representation and Chinese Remainder Theorems
- Locally Boolean spectra
- THE CONSTRUCTION OF SPACES DUAL TO PSEUDOCOMPLEMENTED DISTRIBUTIVE LATTICES
- Coproducts of De Morgan algebras
- Representation of Distributive Lattices by means of ordered Stone Spaces
- Subdirectly irreducible distributive double p-algebras
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