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Every finitely generated abelian group or nilpotent group is polycyclic.
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One calls a variety locally finite if every finitely generated algebra has finite cardinality, or equivalently, if every finitely generated free algebra has finite cardinality.
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His most famous result is that the ring of invariants of binary forms of fixed degree is finitely generated.
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A ring is called universally catenary if any finitely generated algebra over it is catenary.
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This follows from the classification of finitely generated abelian groups.
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There is a natural similar question for iterating splittings of finitely generated groups over finite subgroups.
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Indeed, it is fairly easy to construct a finitely generated recursively presented group with undecidable word problem.
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This defines an equivalence of categories between the category of algebraic sets and the opposite category of the finitely generated reduced "k" -algebras.
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Geometrically, finitely generated projective modules correspond to vector bundles over affine space, and free modules to trivial vector bundles.
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If this is required only for finitely generated submodules, it is called semihereditary.
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