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A contains a minimal element.
(1) A contains a minimal element.
Let be a minimal element of.
We show that has a minimal element.
Then Γ has a minimal element.
Analogously, we can prove the existence of a minimal element.
This contradicts that is the minimal element of.
It follows from Zorn's lemma that has a minimal element.
The generalized weak minimal element problem : finding such that.
The initial DEA model, partially ordered set and minimal element are reviewed in Section 2.
For any nonempty finite subset (Ssubseteq P), there exists at least one minimal element (xin S).
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