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• Manifolds
  These “locally Euclidean”<!--\index{locally Euclidean}--> spaces are called ''manifolds''<!--\index{manifold}-->. So, these spaces are locally homeomorphic<!--\index{locally homeomorphic}--> to the Euclidea
  51 KB (8,919 words) - 01:58, 30 November 2015
• Introduction to Topology by Gamelin and Greene
  ONE METRIC SPACES 4 Products of [[metric spaces]]
  2 KB (170 words) - 21:51, 4 May 2011
• Topology of Surfaces by Kinsey
  ...pactness]] -- [[Separation axioms]] -- [[Product spaces]] -- [[Quotient spaces]] ...nctions]] -- Homology and cellular functions -- Examples -- [[Covering spaces]]
  5 KB (725 words) - 12:30, 9 September 2016
• Neighborhoods and topologies
  *(B1) ''Covering'': $\cup \gamma = X$; and ...ions are continuous will entirely depend on the choice of topology for our spaces. Here, we investigate path-connectedness in this environment.
  16 KB (2,758 words) - 00:19, 25 November 2015
• A new look at continuity
  ...we see a lot of examples of functions between higher-dimensional Euclidean spaces $f:{\bf R}^n \to {\bf R}^m$: parametric curves<!--\index{parametric curve}- *“nice” subsets of Euclidean spaces, such as ''cells''<!--\index{cells}-->, and
  17 KB (2,946 words) - 04:51, 25 November 2015
• A Combinatorial Introduction to Topology by Henle
  32 Covering Spaces 42 Compact Metric Spaces
  2 KB (197 words) - 16:40, 30 April 2014
• Basic Topology by Armstrong
  4: [[quotient space|Identification spaces]]. 10: [[Knots]] and [[covering spaces]].
  976 bytes (117 words) - 18:45, 16 November 2011
• Several variables
  ...arametric curves is most useful within the framework of ''multidimensional spaces and vectors''. This theory is developed starting in this chapter. Of course [[image:circles covering plane.png| center]]
  76 KB (13,017 words) - 20:26, 23 February 2019