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#1
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Re: Coopertition in the Olympics
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#2
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Re: Coopertition in the Olympics
Bingo! Now that's an answer that makes sense to me!
Why does it not surprise me that Mark (of all CDers) has a valid statistical answer for this? ![]() |
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#3
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Re: Coopertition in the Olympics
In the flying V the one side is longer becuase the goose in the back is drafting the others. Doing this is rest for the bird and the one in the back will eventually rotate with the one in the lead. Has no one ever seen mighty ducks lol? This is a very good example of coopertition .
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#4
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Re: Coopertition in the Olympics
I'm going to guess it's somehow due to aerodynamic efficiencies caused by crosswinds. Wind blowing in from the side could have an effect in the direction the draft from the goose in front of you takes (as opposed to straight back), or it could make it easier/harder to get blown to the side out of formation.
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#5
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Re: Coopertition in the Olympics
More geese that side?
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#6
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Re: Coopertition in the Olympics
I felt like the following is appropriate here.
![]() - Sunny G. |
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#7
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Re: Coopertition in the Olympics
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#8
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Re: Coopertition in the Olympics
Archery?
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#9
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Re: Coopertition in the Olympics
Ooo, perhaps the predominance of right-handed archers has something to do with it.
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#10
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Re: Coopertition in the Olympics
I didn't read closely enough.
![]() Jane Last edited by JaneYoung : 02-08-2012 at 14:25. |
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#11
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Re: Coopertition in the Olympics
Not sure. Maybe geese are smart, but not THAT smart? Or...just don't care for aesthetics.
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#12
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Re: Coopertition in the Olympics
50% of the time there will be an even number of geese, forcing one side to be longer. Everyone has already noted that.
When there are an odd number of geese lining up randomly, they will be longer on one side 2/3's of the time, given the overly simplified three options: 1) longer on the leftSo, in combined odd/even cases the best it can ever be is 17% of the time the two sides of the V will be balanced. Now take it a bit further... The probability of balanced V legs goes way, way down once you start considering the permutations of 1/2/3/4/etc. birds on each side, since for any n geese there will be n-1 unbalanced flight patterns, but only 1 balanced flight pattern. For example, if you consider 9 birds, there are 8 possibilities of an uneven distribution of geese along the legs, and only 1 that produces balanced legs of the V, so given a random distribution, that's 89% of the 9-bird gaggles that will be uneven. The odds, of course, decrease even more as you add more birds (19 birds has a 95% chance of being an unbalanced V), since in only one permutation do they come out balanced. Odds grow better with fewer birds, but the very best you can get is 1/3 of the 3 bird case will have even V legs. Taking the 9-bird case as an arbitrary median number of birds, add in the 50% of the time when there's going to be an even number of birds, that cannot be balanced, and that gives us ~94% of the time the V legs will not be even. I suspect ultimately that it's just because geese cannot count, geese have no foolish desire for geometrical consistency, and they all like to fly next to the popular one... However, maybe it's because competition badminton shuttlecocks are only made from the left wing feathers of geese, and the geese thereafter list to one side. Last edited by Mark McLeod : 03-08-2012 at 11:07. |
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#13
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Re: Coopertition in the Olympics
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