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Please be aware any download from download.pwdshallby default first be downloaded to the temp folder, so please be aware of that and delete anything which may be suspect to you.Q:
Determining the minimum number of units of a product
In how many ways can $m$ units of a product be derived from a supply that is $2m$ units in total? For each way of deriving $m$ units, what is the minimum number of “successes” the $m$ units in the supply must have to end up forming a unit?
My approach was to start with the supply, and then dividing into $2m$ equal-sized sets which correspond to how many units are required from each set. The sets are now a subset of an $m$-element set.
This doesn’t seem correct to me, and I also haven’t been able to think of a way to calculate an answer.
A:
Maybe this is helpful. I think there are $2^m$ total ways of dividing $2m$ units into $m$ units. For each of those, there are $m!$ ways that you can get to the desired $m$ units by successively combining two $m$-element sets.
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