
doi: 10.1007/bf00873299
The paper gives a general (Freyd-Kelly type) criterion for a projectivity class in a category to be almost coreflective (= weakly coreflective and closed under coretracts). Various interesting examples and applications mostly to topological categories are also provided.
projectivity class, Fairly general properties of topological spaces, almost coreflective subcategory, Categories of topological spaces and continuous mappings, Categorical methods in general topology, multiprojective object
projectivity class, Fairly general properties of topological spaces, almost coreflective subcategory, Categories of topological spaces and continuous mappings, Categorical methods in general topology, multiprojective object
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