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الفعل
أَزْهَقَ ; أَفْنَى ; أَمَاتَ ; أَنْفَقَ ; اِجْتَثَّ ; اِخْتَرَمَ ; اِسْتَأْصَلَ ; اِسْتَهْلَكَ ; اِصْطَلَمَ ; اِقْتَلَعَ ; اِنْتَزَعَ ; تَخَرَّمَ ; جَثَّ ; جَذَّرَ ; خَلَعَ ; فَطَّسَ ; قَتَلَ ; قَضَّ ; قَلَعَ ; مَلَخَ ; مَوَّتَ ; نَزَّعَ ; نَزَعَ
A collection of subsets of a topological space is said to be locally finite if each point in the space has a neighbourhood that intersects only finitely many of the sets in the collection.
In the mathematical field of topology, local finiteness is a property of collections of subsets of a topological space. It is fundamental in the study of paracompactness and topological dimension.
Note that the term locally finite has different meanings in other mathematical fields.