Free Group
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In mathematics, a group G is called free if there is a subset S of G such that any element of G can be written in one and only one way as a product of finitely many elements of S and their inverses (disregarding trivial variations such as st 1 = su 1ut 1). A related but different notion is a free abelian group.

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Produktbeschreibung
In mathematics, a group G is called free if there is a subset S of G such that any element of G can be written in one and only one way as a product of finitely many elements of S and their inverses (disregarding trivial variations such as st 1 = su 1ut 1). A related but different notion is a free abelian group.