Homotopy-equivalent topological spaces: Difference between revisions
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==Definition== | ==Definition== | ||
Two [[topological space]]s are said to be '''homotopy-equivalent''' if there exists a [[defining ingredient::homotopy equivalence of topological spaces]] between them. | Two [[topological space]]s are said to be '''homotopy-equivalent''' or '''homotopic''' if there exists a [[defining ingredient::homotopy equivalence of topological spaces]] between them. | ||
Latest revision as of 01:06, 21 December 2010
Definition
Two topological spaces are said to be homotopy-equivalent or homotopic if there exists a homotopy equivalence of topological spaces between them.