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Apr 13, 2017 at 12:58 history edited CommunityBot
replaced http://mathoverflow.net/ with https://mathoverflow.net/
Apr 13, 2017 at 12:19 history edited CommunityBot
replaced http://math.stackexchange.com/ with https://math.stackexchange.com/
May 14, 2014 at 1:35 comment added Vectornaut @PhilippeGaucher: Yes! If I had never seen any definition of $\pi$ other than continued fractions or series that converge to it, I think your comment that $\pi$ can be characterized as the area of the unit disk would have given me a much better feel for what $\pi$ is and why we care about it, as well as giving me a useful new tool for computing with $\pi$.
Jan 13, 2014 at 15:54 answer added Jacob Lurie timeline score: 29
Jan 12, 2014 at 10:20 comment added Philippe Gaucher Your question has no answer. Or that depends what you mean by intuition. What is the intuition behind the number $\pi$ for example ? It is the surface of the unit disk. So what ? Is it helpful ? Do you have a better intuition of $\pi$ after that ?
Jan 11, 2014 at 19:06 comment added Fernando Muro In principle, simplicial spaces are purely combinatorial objetcs. If you wish to have a geometric interpretation of them, I'd say you should at least put a model structure on them, and there are different options.
Jan 11, 2014 at 18:54 review First posts
Jan 11, 2014 at 19:01
Jan 11, 2014 at 18:38 history asked Dmitry Pirozhkov CC BY-SA 3.0