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linear topology
In algebra, a linear topology on a left ''A''-module ''M'' is a topology on ''M'' that is invariant under translations and admits a fundamental system of neighborhood of 0 that consists of submodules of ''M''. If there is such a topology, ''M'' is said to be linearly topologized. If ''A'' is given a discrete topology, then ''M'' becomes a topological ''A''-module with respect to a linear topology.
== References ==
*Bourbaki, commutative algebra
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