Matches in DBpedia 2014 for { ?s ?p In general topology and related areas of mathematics, the initial topology (or weak topology or limit topology or inductive topology) on a set , with respect to a family of functions on , is the coarsest topology on X that makes those functions continuous.The subspace topology and product topology constructions are both special cases of initial topologies. Indeed, the initial topology construction can be viewed as a generalization of these.The dual construction is called the final topology.. }
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- Initial_topology abstract "In general topology and related areas of mathematics, the initial topology (or weak topology or limit topology or inductive topology) on a set , with respect to a family of functions on , is the coarsest topology on X that makes those functions continuous.The subspace topology and product topology constructions are both special cases of initial topologies. Indeed, the initial topology construction can be viewed as a generalization of these.The dual construction is called the final topology.".
- Initial_topology comment "In general topology and related areas of mathematics, the initial topology (or weak topology or limit topology or inductive topology) on a set , with respect to a family of functions on , is the coarsest topology on X that makes those functions continuous.The subspace topology and product topology constructions are both special cases of initial topologies. Indeed, the initial topology construction can be viewed as a generalization of these.The dual construction is called the final topology.".