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Jun 18, 2021 at 20:52 review Reopen votes
Jun 19, 2021 at 18:20
Mar 30, 2021 at 18:40 review Reopen votes
Mar 30, 2021 at 21:18
Aug 19, 2019 at 3:05 review Reopen votes
Aug 19, 2019 at 10:05
Aug 13, 2019 at 15:05 review Reopen votes
Aug 13, 2019 at 18:44
Aug 13, 2019 at 2:30 review Reopen votes
Aug 13, 2019 at 10:42
Aug 13, 2019 at 2:27 history closed user44143
user1073
Yemon Choi
j.c.
Timothy Chow
Opinion-based
Aug 13, 2019 at 2:27 comment added Timothy Chow I like this topic but I agree that there is no question here and so MO doesn't seem to be the right venue. Voting to close.
Aug 12, 2019 at 19:24 comment added shane.orourke The title reminds me of someone (possibly Zel'manov) who likened proving a result for the first time to breaking down a door. It's only afterwards you find the handle.
Aug 12, 2019 at 16:34 comment added WGroleau “Given: the existing body of maths; by inspection, the theorem follows.” (Richard Armour)
Aug 12, 2019 at 14:09 answer added JoshuaZ timeline score: 9
Aug 12, 2019 at 10:28 history edited YCor CC BY-SA 4.0
removed capitals from title
Aug 12, 2019 at 4:46 history became hot network question
Aug 11, 2019 at 22:47 history made wiki Post Made Community Wiki by Todd Trimble
Aug 11, 2019 at 22:19 comment added Yemon Choi I'm voting to close this question because it seems too open-ended and "discussion-inviting": MO is not really meant as a forum for chatting and evolving conversations
Aug 11, 2019 at 22:04 answer added Pace Nielsen timeline score: 40
Aug 11, 2019 at 21:45 review Close votes
Aug 12, 2019 at 21:23
Aug 11, 2019 at 21:39 comment added Sam One useful thing I try to remember is "in mathematics everything is either trivial or impossible"
Aug 11, 2019 at 21:26 comment added user44143 Some soft questions are ok, but so far there’s no question here, and “what is your personal opinion of this?” is off topic.
Aug 11, 2019 at 21:19 answer added paul garrett timeline score: 27
Aug 11, 2019 at 21:17 comment added Ivan Di Liberti One should also mention Freyd: the purpose of category theory is "to show that which is trivial is trivially trivial"
Aug 11, 2019 at 21:03 comment added Todd Trimble In some sense the dream of Grothendieck was to make everything "almost obvious".
Aug 11, 2019 at 20:59 comment added spin As the first comment here notes, it is true about all of math that bringing clarity into a problem or a result can make it seem "obvious" or less interesting. Whether something is really obvious would depend on the context (who what when). For example with modern methods calculating the area of a parabolic segment might seem easy or trivial, but it certainly was not that for Archimedes few thousand years ago.
Aug 11, 2019 at 20:49 comment added Sam Hopkins There's an extent to which everything looks obvious in retrospect, especially for material which has been given the "textbook treatment." But if you are just looking for, e.g., two examples from combinatorics of long-standing problems which were recently solved via totally elementary and indeed quite short proofs, the resolution of the capset problem by Croot-Lev-Pach/Ellenberg-Gijswijt and the resolution of the sensitivity conjecture by Huang come to mind. You can find discussion of these on Terry Tao's blog: tinyurl.com/y7efley7 and tinyurl.com/yy4kwp7w
Aug 11, 2019 at 20:35 history asked hookah CC BY-SA 4.0