Abelian v slovarju Oxford-Hachette French Dictionary

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As such it is an algebraic structure with notions of addition, subtraction, multiplication, and division satisfying the appropriate abelian group equations and distributive law.
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They are important in many areas, including the theories of abelian varieties and moduli spaces, and of quadratic forms.
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A finite abelian extension has a normal integral basis if and only if it is tamely ramified over.
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Every finitely generated abelian group or nilpotent group is polycyclic.
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Briefly, a ring is an abelian group with a second binary operation that is distributive over the abelian group operation and is associative.
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In an abelian category, every morphism "f" can be written as the composition of an epimorphism followed by a monomorphism.
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In that way, regular categories recapture many properties of abelian categories, like the existence of "images", without requiring additivity.
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A group is "solvable" (or "soluble") if it has a normal series all of whose quotients are abelian.
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There are also dissimilarities because the color charge is non-abelian, whereas the electric charge is abelian.
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In an abelian category, every monomorphism is the kernel of its cokernel, and every epimorphism is the cokernel of its kernel.
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