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Sep 27, 2023 at 16:21 vote accept ZSMJ
Sep 27, 2023 at 13:12 comment added Sam Nead Andrew Casson has written lecture notes proving the sphere, disk, annulus, and torus theorems using "PL minimal surface theory" (following Jaco and Rubinstein). The notes can be found here: homepages.warwick.ac.uk/~masgar/casson.html
Sep 27, 2023 at 4:44 answer added Ian Agol timeline score: 2
Jul 21, 2023 at 23:43 comment added Greg Friedman Sounds like mostly you're missing material from a slightly more advanced algebraic topology course. You should be able to find that material nicely explained in Hatcher's Alegraic Topology or Munkres's Elements of Algebraic Topology. Of course you may need other things as well, but those will certainly cover Universal Coefficients and Poincare Duality.
Jul 19, 2023 at 18:56 comment added Igor Belegradek The usual method of reading research papers is to pick up necessary background as you go. This is normal. Don't let this discourage you.
Jul 19, 2023 at 15:47 comment added ZSMJ @IgorBelegradek I tried reading it from the mentioned sources but I am encountering concepts like Poincare Duality and Universal Coefficient Theorem etc. that I am unfamiliar with so I have to repeatedly go back and look these up. My background in 3 manifold theory and differential topology is limited which I'm trying to fix by reading John Lee's intro to topological and smooth manifolds. I was hoping to find a reference which would be dedicated to these two theorems and self sufficient in terms of prerequisites.
Jul 19, 2023 at 13:49 comment added Igor Belegradek Wouldn't it be easier to just read the proofs and see what (if anything) you are missing? Sounds like you already have sufficient background.
Jul 19, 2023 at 10:23 comment added ZSMJ Also posted on MSE math.stackexchange.com/q/4733233/116321
Jul 19, 2023 at 10:23 history asked ZSMJ CC BY-SA 4.0