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  • : {{Caveat|Need to do locally euclidean '''of dimension {{n}}'''!}} Let {{Top.|X|J}} be a [[topological space]], we say it is ''locally Euclidean'' if:
    4 KB (667 words) - 14:32, 20 February 2017
  • ...angle\eq 0}}, thus the question of "normal subgroup closure" never pops up in this solution. ...ywhere is isomorphic to any other fundamental group based elsewhere of the space. Please know that ''I know this''.
    8 KB (1,299 words) - 13:33, 15 March 2017