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Stone-C˘ech Compactifications of Ditopological Texture Spaces

A texturing on a set S is a point separating, complete, completely distributive lattice S of subsets of S with respect to inclusion which contains S, Ø and for which arbitrary meet coincides with intersection and finite joins coincide with union. Then (S, S) is called a texture space. In this paper, a suitable evaluation difunction is defined and an approach for the construction of the Stone-C˘ech compactification of ditopological texture spaces is given. It is also shown that the Stone-C˘ech compactification of a topological space can be obtained using highly economic structure of the unit texture.