But this bound is almost always too strong. In fact, just considering the n-sticks alone you find there is no possible dissection, except ...
To further clarify, the bound thus obtained is only *just* too strong - you get a pair of constraints Q<=p and Q>p. So the next boundary-point down is the one you want. I wrongly hoped that this would be the other element in the min(), but as the s(5,7) case shows this isn't remotely true.
no subject
To further clarify, the bound thus obtained is only *just* too strong - you get a pair of constraints Q<=p and Q>p. So the next boundary-point down is the one you want. I wrongly hoped that this would be the other element in the min(), but as the s(5,7) case shows this isn't remotely true.