11. Rasters for subassemblies

Definition (raster of subsets (Gähler, 1981)). Let E be a non-empty set. A subset raster of E, denoted $R$ , is a collection of subsets of E directed (superiorly) for the inverse set-inclusion operation $\supseteq$ , i.e. if it satisfies the axiom $(F_{d}^{\supseteq})$ (p. 95 of

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Bibliography

(1) - ALLAM (A.A), BAKEIR (M.Y.), ABO-TABL (E.A.) - Some methods for generating topologies by relations, - Bulletin of the Malaysian Mathematical Sciences Society, (2), Vol. 31, No.1, pp. 35-45 (2008).
(2) - BALBES (R.), DWINGER (P.) - Distributive Lattices,...

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