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Julie
  • Member for 12 years, 10 months
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What does it mean to say "almost always" ?
Thanks, this illustrates a property of my problem that I had overlooked. It actually turns out that I have exactly one possible $A_j$.
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What does it mean to say "almost always" ?
Hi Nick, Thanks for the help. I may be mistaken, but it seems that $\mathcal{U}$ does not contain the points on the boundaries of the Aj?
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What does it mean to say "almost always" ?
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What does it mean to say "almost always" ?
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What does it mean to say "almost always" ?
@ David and Yoav. Ah, thanks. I have updated my additional info.
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What does it mean to say "almost always" ?
Thanks Gerald. I have added some additional information to my question.
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What does it mean to say "almost always" ?
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What does it mean to say "almost always" ?
Thanks for all the comments. I have added some more information to my question. Best, Julie
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