In article <90jivd$2dt$[EMAIL PROTECTED]>,
Alireza Tahai <[EMAIL PROTECTED]> wrote:
>Let me clarify my question
>Considering, mode is the maximum value of density function or f'(x)=0. The
>maximum of independent variables has their own distribution. For example
>the distribution of maximum of in
In article <[EMAIL PROTECTED]>,
Castagliola Philippe 51858309 <[EMAIL PROTECTED]> wrote:
>I agree with Dennis Roberts.
>Te mean, the variance, the median, the mode are quantities which are computed
>theoretically for a distribution.
>Then , we have the sample mean, sample variance, sample media
Let me clarify my question
Considering, mode is the maximum value of density function or f'(x)=0. The
maximum of independent variables has their own distribution. For example
the distribution of maximum of independent exponential variables is
exponential. 1) What is the variance of this maximum
, difficult to find a variance around
it(them)
At 10:06 PM 12/4/00 -0600, Alireza Tahai wrote:
>Hello,
>Would you answer the following two questions,
>1) I know the variance of mean and median. What is the variance
of mode?
>2) Under what condition we can say mode is a better estimate o
mean and median. What is the variance of mode?
>2) Under what condition we can say mode is a better estimate of population
>average than mean or median. For example, when the distribution of a
>variable is Gamma, then mean, median or mode which one is a better estimate
>for population a
Hello,
Would you answer the following two questions,
1) I know the variance of mean and median. What is the variance of mode?
2) Under what condition we can say mode is a better estimate of population
average than mean or median. For example, when the distribution of a
variable is Gamma, then
