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10.1
A matroid is a pair ( E , I ) where E is a set and I a nonempty family of subsets of E (independent sets) satisfying the conditions:
if I ∈ I and J ⊆ I, then J ∈ I
(the Exchange Axiom) if I 1 , I 2 ∈ I and |I 2| > |I 2|, then there exists e ∈ I 2 \I 1 such that I 1 ∪ { e } 2 ∈ I .
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