tea.mathoverflow.net - Discussion Feed (Intuition about connections for cubicle sets?)2018-11-04T16:07:51-08:00http://mathoverflow.tqft.net/
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Will Jagy comments on "Intuition about connections for cubicle sets?" (17215)http://mathoverflow.tqft.net/discussion/1221/intuition-about-connections-for-cubicle-sets/?Focus=17215#Comment_172152011-11-24T21:44:47-08:002018-11-04T16:07:51-08:00Will Jagyhttp://mathoverflow.tqft.net/account/208/
As per your discussion title, Squaricles are introduced on page 12 of "Trust Me On This" by Donald E. Westlake.
DavidRoberts comments on "Intuition about connections for cubicle sets?" (17214)http://mathoverflow.tqft.net/discussion/1221/intuition-about-connections-for-cubicle-sets/?Focus=17214#Comment_172142011-11-24T21:35:12-08:002018-11-04T16:07:51-08:00DavidRobertshttp://mathoverflow.tqft.net/account/588/
This question seems quite reasonable, but I can provide a quick answer - see Ronnie Brown's expository writings on higher dimensional algebra. He usually gives ample geometric motivation there.
This question seems quite reasonable, but I can provide a quick answer - see Ronnie Brown's expository writings on higher dimensional algebra. He usually gives ample geometric motivation there.
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Spice the Bird comments on "Intuition about connections for cubicle sets?" (17213)http://mathoverflow.tqft.net/discussion/1221/intuition-about-connections-for-cubicle-sets/?Focus=17213#Comment_172132011-11-24T21:09:22-08:002018-11-04T16:07:51-08:00Spice the Birdhttp://mathoverflow.tqft.net/account/664/
I have a "question" (that I have not posted) about cubicle sets but I am not sure if it is quite appropriate. My issue is "What is a connection of a cubical set". ...