Your question is not clear.
  (1) What do your 3-digit labels after "e.g."  represent?  (I would
have expected 4 digits, one for each of the 4 processors;  but perhaps
you were using a simpler system of 3 processors for illustration?)
  (2) For "3 possible workloads, running on 4 processors" how do you
arrive at "5^4" (five to the fourth power, or 625?) as the number of
permutations?
  (3) Your list of "e.g." labels includes "111" twice.
 Is the repetition an error?
 (If it isn't, I REALLY don't understand what you're trying to ask!)
  (4) Suppose that by "1111" one meant "workload #1, running on all 4
processors, and by "1112" one meant "workload #1 running on 3 processors
and workload #2 running on the fourth".  Do you wish to distinguish
between "1112", "1121", "1211", and "2111";  or does "1112" suffice for
all four possibilities?  If the former, why do you not show examples
like "213" and "132" (etc.) along with "123"?  If the latter, why do
you not have labels that are all monotonically increasing, like "113",
instead of "331" and "332"?

If none of these questions are relevant, then ask your question again,
more clearly this time, and probably describing more details about your
project.

On Thu, 17 Jul 2003, Jialin Dou wrote (edited for brevity):

> Sorry I can not solve this, as what I have learnt in school seems
> that I have given them back to my teacher :..)
>  It is about my project:
>  3 possible workloads, running on 4 processors,
>  how many combinations (not permutation, as it is 5^4) are there?
> What is the formula for this?
>  e.g., 111, 112, 122, 123, 111, 222, 223, 331, 332, 333

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 Donald F. Burrill                                         [EMAIL PROTECTED]
 56 Sebbins Pond Drive, Bedford, NH 03110                 (603) 626-0816

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