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S Apr 6, 2015 at 8:25 history bounty ended user126154
S Apr 6, 2015 at 8:25 history notice removed user126154
Apr 5, 2015 at 19:24 comment added Tom Goodwillie In other words, it looks like you are right. I will elaborate this as an answer when I have time.
Apr 5, 2015 at 17:24 comment added Tom Goodwillie I don't believe this statement. The space in question is not a manifold. It seems to be homeomorphic to the pushout $D^4\leftarrow S^3\to D^1$ where the first arrow is the inclusion of the boundary and the second is the map from the join of two circles to the join of two points (induced by mapping each circle to one of the points). Over the interior of the $1$-disk the map from the $3$-sphere is a fiber bundle with fiber the torus $S^1\times S^1$, so that a neighborhood (in the pushout space) of an interior point on the $1$-disk is the cone on the suspension of a torus.
Apr 5, 2015 at 14:03 answer added Tom Goodwillie timeline score: 5
Apr 3, 2015 at 12:59 history rollback Todd Trimble
Rollback to Revision 2
Apr 3, 2015 at 12:57 comment added Todd Trimble Please do not "bump" the question by altering the subject line this way. Subject lines should only be used to indicate mathematical content. I'm rolling back.
Apr 3, 2015 at 12:21 history edited user126154 CC BY-SA 3.0
edited title
Apr 1, 2015 at 10:33 answer added ness1 timeline score: 3
S Mar 30, 2015 at 15:07 history bounty started user126154
S Mar 30, 2015 at 15:07 history notice added user126154 Draw attention
Mar 30, 2015 at 15:06 history edited user126154 CC BY-SA 3.0
added 408 characters in body
Mar 18, 2015 at 16:44 history asked user126154 CC BY-SA 3.0