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We call a topology on a set compatible with a given algebra iff all the operations of are continuous with respect to in the natural sense. We give a necessary condition for compatibility, we show its insufficiency by a counterexample and we exhibit some examples for which sufficiency holds. Furthermore we make two observations, one consisting in a characterization of the discrete and indiscrete topologies with respect to compatibility, and the other consisting in an algebraic expression...
Some simple results are discussed, connected with another study performed by the Author elsewhere (see references) about the compatibility between a topology and an algebra. In particular, algebraic properties of natural equivalences of topologies are examined, from the point of view of the theory of semilattices.
We investigate lattice-theoretical properties concerning certain classes of topologies considered by the first author in a previous paper [2].
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