if we have two sets,
set #i = 1 2 3 4 5
set #j = 1 2 3 4 5
(i <> j)
so, is i "similar" to j ?


QH@

Hey boy, you haven't read that problem yet, have you ?
"There are n different types of goods at the warehouse".
Please read carefully. You are naive.

> if we have two sets,
> set #i = 1 2 3 4 5
> set #j = 1 2 3 4 5
> (i <> j)
> so, is i "similar" to j ?
>
>
> QH@

> Hey boy, you haven't read that problem yet, have you ?
> "There are n different types of goods at the warehouse".
> Please read carefully. You are naive.
>
> > if we have two sets,
> > set #i = 1 2 3 4 5
> > set #j = 1 2 3 4 5
> > (i <> j)
> > so, is i "similar" to j ?
> >
> >
> > QH@

"There are n different types of goods at the warehouse".
it's not the reason, the reason is "Employees of this
warehouse made k different sets of theese goods" !
thank you anyway!
QH@

Oh, God, i did it to test your ability.  I'm disappointed
because your first answer. I only showed the idea, you must
search its answer. That's the style of a programmer.
Your answer is OK.

Gary Sivek

> "There are n different types of goods at the warehouse".
> it's not the reason, the reason is "Employees of this
> warehouse made k different sets of theese goods" !
> thank you anyway!
> QH@

(i have some important exam until 10/6, so i will start
solving it from 11/6 :P)