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Commutative rings, modules, ideals, homological algebra, computational aspects, invariant theory, connections to algebraic geometry and combinatorics.

27 votes
5 answers
3k views

Class number measuring the failure of unique factorization

The statement that the class number measures the failure of the ring of integers to be a ufd is very common in books. ufd iff class number is 1. This inspires the following question: Is there a quant …
Dror Speiser's user avatar
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3 votes
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Infinite collection of elements of a number field with very similar annihilating polynomials

For $n>4$, almost all fields of degree $n$ will have $r>1$: Fix a field $K$ with discriminant $D_0$. Fix the $n-1$ coefficients $b_{n-1},...,b_{i+1}, b_{i-1},..., b_0$. The discriminant of the polyno …
Dror Speiser's user avatar
  • 4,593