T.R | Title | User | Personal Name | Date | Lines |
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944.1 | The buffoon strikes! | HIBOB::SIMMONS | | Wed Oct 12 1988 10:52 | 1 |
| I say, don't you think any Buffon can solve this?
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944.2 | is he needling us? | LISP::DERAMO | Daniel V. {AITG,LISP,ZFC}:: D'Eramo | Wed Oct 12 1988 11:13 | 3 |
| If you do, then try to Count how many.
Dan
|
944.3 | Whatever Counts | HIBOB::SIMMONS | | Wed Oct 12 1988 12:07 | 1 |
| Was G. F. F. Buffon a Count?
|
944.4 | (��) | ULYSSE::ZITTA | ULYSSE in wonderland | Wed Oct 12 1988 12:42 | 12 |
944.5 | oops! | ULYSSE::ZITTA | ULYSSE in wonderland | Wed Oct 12 1988 12:52 | 2 |
|
Sorry I just saw note 499 !
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944.6 | | LISP::DERAMO | Daniel V. {AITG,LISP,ZFC}:: D'Eramo | Wed Oct 12 1988 23:02 | 14 |
| re .3
>> Was G. F. F. Buffon a Count?
I thought so. But I checked in one of my books and it said:
This remarkable problem stems from Georges Louis
Leclerc, Comte de Buffon (1707-1788), who was the
first man to clothe probability problems in
geometric form.
What's a _Comte_? I always thought of him as Count Buffon.
Dan
|
944.7 | comte = count | PULSAR::WALLY | Wally Neilsen-Steinhardt | Thu Oct 13 1988 13:20 | 5 |
| > What's a _Comte_? I always thought of him as Count Buffon.
Just the French word for Count. Calling him Count Buffon would
probably offend his Gallic taste for precision, but it is close enough
for us sloppy speakers of English.
|
944.8 | result | ULYSSE::ZITTA | ULYSSE in wonderland | Fri Oct 14 1988 11:46 | 15 |
|
When I posted this note I couldn't find its solution (don't laugh!).
But now I can see different ways to solve it.
Here is the result anyway :
Length of the needle = 2l
Distance between the equidistant parallel lines = 2a
Probability that the needle touches a line = (2l/a*pi)
So if you know l and a you can get pi.Or you can simplify by taking
a needle of the same length than the distance .
Good luck to those who want to check this week end!
|
944.9 | E(X)=p1*x1+p2*x2+p3*x3+........... | ULYSSE::ZITTA | ULYSSE in wonderland | Fri Oct 14 1988 11:53 | 8 |
|
By the way,one solution involves an entity I don't know how to
translate in English .
In French it's called : Esperance mathematique
or Valeur moyenne
Is simply "mean" the English mathematical term ?
Thanks!
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944.10 | | LISP::DERAMO | Daniel V. {AITG,LISP,ZFC}:: D'Eramo | Fri Oct 14 1988 12:46 | 8 |
| It looks like you are referring to the "expected value".
"Mean" is often used instead, or "arithmetic mean" (as
opposed to the geometric mean or harmonic mean). "Average"
or "average value" is another term, but might also be used
for either of the other means, or for the median or mode of
a distribution.
Dan
|