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Nov 19, 2014 at 3:01 review Close votes
Nov 19, 2014 at 7:55
Nov 14, 2014 at 14:57 comment added Sebastien Palcoux Note that it seems easier to generalize the Littlewood's Second Principle ("Every measurable function is nearly continuous") by: "A von Neumann algebra admits a (weakly) dense separable $C^∗$-subalgebra".
Nov 14, 2014 at 9:25 answer added Simon Henry timeline score: 4
Nov 14, 2014 at 7:24 comment added Dirk While the title sounds interesting to me, I have to admit that I don't have any idea what this "noncommutative setting" you are talking about may be, let alone what an analog of Littlewood's principle may be.
Nov 14, 2014 at 7:03 history edited Sebastien Palcoux
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Nov 13, 2014 at 3:01 review Close votes
Nov 13, 2014 at 10:35
Nov 13, 2014 at 2:32 history asked Squirtle CC BY-SA 3.0