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Integer broom topology : ウィキペディア英語版
Integer broom topology
In general topology, a branch of mathematics, the integer broom topology, is an example of a topology on the so-called integer broom space ''X''.
== Definition of the integer broom space ==

The integer broom space ''X'' is a subset of the plane R2. Assume that the plane is parametrised by polar coordinates. The integer broom contains the origin and the points such that ''n'' is a non-negative integer, and }.〔 The image on the right gives an illustration for and . Geometrically, the space consists of a series of convergent sequences. For a fixed ''n'', we have a sequence of points − lying on circle with centre (0,0) and radius ''n'' − that converges to the point (''n'',0).

抄文引用元・出典: フリー百科事典『 ウィキペディア(Wikipedia)
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