Donald Burrill <[EMAIL PROTECTED]> wrote:
: "The story is about six students who ... The instructor ... tells them
: "The one question was, "Which tire?" I remember that the likelihood of
: all four pickng the same tire was quite small, but I forgot how to
: calculate it explicitly."
: Ass
On Tue, 16 Oct 2001 12:08:05 +0100, Thom Baguley
<[EMAIL PROTECTED]> wrote:
>Donald Burrill wrote:
>> Assuming an ordinary vehicle with 4 tires, and that the students'
>> responses are independent, (1/4)^6 = 1/4096.
>
>Mind you, they won't be independent.
They'll be independent, just not equally
Donald Burrill wrote:
> Assuming an ordinary vehicle with 4 tires, and that the students'
> responses are independent, (1/4)^6 = 1/4096.
Mind you, they won't be independent. For example, if I had to pick
one, what would I pick? I'd think about the other students and
imagine which they'd pick. The
"Robert J. MacG. Dawson" wrote:
> (On the other hand if they are in political science or international
> relations and have read Schelling on "The Strategy of Conflict", they will
> probably all pick the left front tire (or right front in Britain), as the most
> "distinct" one. In fact,
Donald Burrill wrote:
>
> "The story is about six students who ... The instructor ... tells them
> to report the next day for an exam with only one question. If they all
> get it right they all pass. They were seated at corners of the room and
> could not communicate."
>
> Must have been an
Dubinse wrote:
>
> I had promised a colleague a story that illustrates probability and
> now I forgot how to solve it formally. The story is about six
> students who go off on a trip and get drunk the weekend before
> their statistics final. They return a few days late and beg for a
> secon
Dubinse <[EMAIL PROTECTED]> wrote in sci.stat.edu:
>The story is about six
> students who go off on a trip and get drunk the weekend before
>their statistics final.
...
>caught in a storm and their car blew a tire and ended up
>in a ditch and they needed brief hospitalization etc.
...
> The one
In article <[EMAIL PROTECTED]>,
Donald Burrill <[EMAIL PROTECTED]> wrote:
>"The story is about six students who ... The instructor ... tells them
>to report the next day for an exam with only one question. If they all
>get it right they all pass. They were seated at corners of the room and
>
6 students, 4 tires:
The probability that they all choose the same tire [doesn't matter which] is
(1/4)^5 = 1/1024.
N students, M tires:
(1/M)^(N-1)
(The answer with ^6 or ^N answers a different question: what is the
probability that they all choose the front left-hand tire?)
Fergus
"The story is about six students who ... The instructor ... tells them
to report the next day for an exam with only one question. If they all
get it right they all pass. They were seated at corners of the room and
could not communicate."
Must have been an interesting room, with six corners
I had promised a colleague a story that illustrates probability and
now I forgot how to solve it formally. The story is about six
students who go off on a trip and get drunk the weekend before
their statistics final. They return a few days late and beg for a
second chance to take the final exa
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