Английская Википедия:Fundamental theorem of ideal theory in number fields
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Шаблон:Short description In number theory, the fundamental theorem of ideal theory in number fields states that every nonzero proper ideal in the ring of integers of a number field admits unique factorization into a product of nonzero prime ideals. In other words, every ring of integers of a number field is a Dedekind domain.
References
- Keith Conrad, Ideal factorization
- Шаблон:Cite book
