Question: Let {S1, S2,..., Sn} be a collection of nonempty (possibly non convex) subsets of an m-dimensional linear space, and let Then 1. 2. where 3.
Let {S1, S2,..., Sn} be a collection of nonempty (possibly non convex) subsets of an m-dimensional linear space, and let
Then
1.
2.
where
3.
with bij ¥ 0 and bij > 0 for at most m + n components.
5. Define
Then i = conv Si and
Show that all but at most i actually belong to Si.
, 1, ei E ei
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