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Mar 25, 2014 at 20:28 comment added Minimus Heximus Just to archive an answer: Let $\mathcal T$ and $\mathcal S$ be any two different compact Hausdorff compatible topologies. Since compact groups are minimal.
Mar 22, 2014 at 22:09 vote accept Minimus Heximus
Mar 22, 2014 at 10:10 answer added Kevin Ventullo timeline score: 3
Mar 22, 2014 at 8:36 answer added jmc timeline score: 1
Mar 22, 2014 at 7:49 comment added Minimus Heximus Topolgies are compatible with the group, making it a topological group.
Mar 22, 2014 at 7:48 history edited Minimus Heximus CC BY-SA 3.0
edited title
Mar 22, 2014 at 7:42 comment added jmc Is there some reason for the strange spelling in the title? “I om most seriously displeosed”.
Mar 22, 2014 at 7:41 comment added jmc What does it mean for two topologies to be compatible? (That for both topologies $G$ is a topological group?)
Mar 22, 2014 at 6:55 comment added Minimus Heximus @ToddTrimble: there'ff ffome.
Mar 22, 2014 at 6:49 history edited Minimus Heximus CC BY-SA 3.0
edited title
Mar 22, 2014 at 6:43 comment added Todd Trimble Is there some reason for the strange spelling in the title? "I am moft ferioufly difpleafed".
Mar 22, 2014 at 5:27 review Close votes
Mar 22, 2014 at 13:49
Mar 22, 2014 at 5:01 history asked Minimus Heximus CC BY-SA 3.0