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visits member for 3 years, 6 months
seen Jul 14 at 14:52

Sep
24
awarded  Popular Question
Aug
20
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Jul
9
asked Clarification about solution of linear SVM problem
Jul
9
accepted online estimation of autoregressive process
Jul
9
accepted Puzzle about voting
Jul
9
accepted Time series and social network analysis
Jul
2
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2
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18
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6
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28
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Oct
3
revised Puzzle about voting
edited title
Oct
3
comment Puzzle about voting
Hi Ross. I'm not sure I understood the conclusion. If votes are binary and $L>2$, the leaders cannot all disagree. Since decisions are binary, you will always find at least one couple agreeing on something isn't it? Here, I am assuming the leaders are independent and pick their vote at random.
Oct
3
revised Puzzle about voting
edited tags
Oct
3
revised Puzzle about voting
added 4 characters in body
Oct
3
comment Puzzle about voting
the tough part is when $L>1$ :)
Oct
3
asked Puzzle about voting
Sep
2
awarded  Popular Question
Apr
18
awarded  Yearling