Comment optimal stopping theory (Score 1) 188
A friend of mine once told me about optimal stopping theory.
He said if you could go on 100 dates,
and had choose to one to marry,
and you had to make the decision after a date,
and without being able to choose a previous date,
when should you stop.
The answer for some sample size 'n' is to automatically discard the first n/e dates.
Then choose the first date that is better than the best one already seen.
100/e is 37.
http://en.wikipedia.org/wiki/S...
He said if you could go on 100 dates,
and had choose to one to marry,
and you had to make the decision after a date,
and without being able to choose a previous date,
when should you stop.
The answer for some sample size 'n' is to automatically discard the first n/e dates.
Then choose the first date that is better than the best one already seen.
100/e is 37.
http://en.wikipedia.org/wiki/S...