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- {{Requires references|grade=A|msg=Munkres or Lee's manifolds}}2 KB (340 words) - 20:55, 23 September 2016
- Munkres - Elements of Algebraic Topology1 KB (257 words) - 00:29, 8 May 2016
- ! Munkres - Elements of Algebraic Topology * Munkres notes: A deformation retraction has a retraction, the map: {{M|1=r(x)=H(x,16 KB (1,008 words) - 11:56, 2 June 2016
- *** [[Notes:Topology - Munkres/Section 68|Section 68]]176 B (23 words) - 10:18, 9 August 2016
- * Part overview: ''[[Notes:Topology - Munkres/Part 2|Part II - Algebraic Topology]] * Chapter overview: ''[[Notes:Topology - Munkres/Chapter 11|Chapter 11 - The Seifert-van Kampen Theorem]]1,008 B (160 words) - 11:57, 9 August 2016
- ! [[Books:Topology - James R. Munkres|Topology<br/>(Munkres)]]2 KB (327 words) - 16:09, 13 September 2016
- {{Requires references|grade=A|msg=Munkres maybe, Lee's manifolds, certainly}}1 KB (238 words) - 20:05, 25 September 2016
- # Get Munkres' story2 KB (332 words) - 09:56, 11 November 2016
- The notation employed by Munkres and Spivak in {{M|Df(a)}} makes it hard to tell if it is referring to the d3 KB (628 words) - 10:34, 11 November 2016
- # Suppose that we are dealing with {{M|\mathcal{L}^k(V)}} in Munkres' notation, or {{M|L(\underbrace{V,\ldots,V}_{k\ \text{lots of }V};\mathbb{F This is easy to see, see page 222 of Munkres on manifolds for details.3 KB (497 words) - 21:58, 22 December 2016
- ==Munkres: Elements of Algebraic Topology== ...ction" and associate into with "injection" - I mention this here to record Munkres' exact phrasing</ref> a finite union of open cells, each of dimension (stri10 KB (1,736 words) - 01:00, 23 January 2017
- This is done in the context of Munkres - Elements of Algebraic Topology - page 16:2 KB (341 words) - 03:36, 31 January 2017
- ** {{XXX|I do not think the empty set is a face. I think Munkres was just being lax, check this}}3 KB (548 words) - 14:03, 31 January 2017
- {{Requires work|grade=A*|msg=The claim Munkres makes is:4 KB (681 words) - 15:12, 31 January 2017
- ..._\alpha}} to be connected, that means that {{M|U}} must be connected then. Munkres doesn't. [[User:Alec|Alec]] ([[User talk:Alec|talk]]) 21:54, 24 February 202 KB (394 words) - 21:54, 24 February 2017