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Timeline for A question on gauge functions

Current License: CC BY-SA 3.0

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Feb 9, 2012 at 0:25 vote accept user21199
Feb 7, 2012 at 23:19 comment added Suvrit Also, note that $x \prec y$ notation sorts its arguments into descending order when applying inequalities that define majorization.
Feb 7, 2012 at 23:17 comment added Suvrit note that $x \prec y$ requires $\sum_i x_i = \sum_i y_i$. Also, the in the example that you give, $|x|=|y|$, so the majorization holds trivially....maybe you are missing something else?
Feb 7, 2012 at 18:58 comment added user21199 I have actually tried to use II.5.11, but there is a condition for x and y that is, they need to be in $R_{+}^{n}$. For instance, if x=(−1,−1), y=(1,-1), then |x| is not weak majorized by |y|.
Feb 7, 2012 at 16:09 history answered Suvrit CC BY-SA 3.0