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Georges Elencwajg's user avatar
Georges Elencwajg's user avatar
Georges Elencwajg's user avatar
Georges Elencwajg
  • Member for 15 years, 2 months
  • Last seen this week
4 votes

What are examples illustrating the usefulness of Krull (i.e., rank > 1) valuations?

4 votes

Nonsingular/Normal Schemes

3 votes

Individual mathematical objects whose study amounts to a (sub)discipline?

3 votes

How to prove these two rings are not isomorphic

3 votes

What is the link between sections and sections? (schemes)

3 votes

practical applications of eigenvalues and eigenvectors

3 votes

Is there a connected non-affine scheme $S$ such that it is the union of rings of integers of number fields?

3 votes

Exotic principal ideal domains

3 votes

An example of a complex manifold without a finite open cover

3 votes

Isomorphism problem for finite dimensional central division algebras over a function field in two indeterminates.

3 votes

Finding the degree of minimal polynomials

3 votes

determinant of normal bundle ample

2 votes

Does the sheaf $\mathcal{O}^*$ on a complex manifold have an acyclic cover?

2 votes

Localizations as free, finite rank modules

2 votes
Accepted

The origin of the satisfy-verify mixup

2 votes

Interesting examples of vacuous / void entities

2 votes

When is the radical of the extension of a prime ideal prime?

2 votes

Extensions of fields with lots of symmetry

2 votes

Complex analytic vs algebraic families of manifolds

2 votes

Etale coverings of certain open subschemes in Spec O_K

2 votes

Reference request: is the punctual Hilbert scheme irreducible?

2 votes

When to pick a basis?

2 votes

What is etale descent?

2 votes

When can we prove constructively that a ring with unity has a maximal ideal?

1 vote

morphism of schemes that is closed at topological space level

1 vote

Compactness and Covering Spaces

1 vote
Accepted

Jokes in Miles Reid's 'Undergraduate Algebraic Geometry'

0 votes

Is the universal covering of an open subset of $\mathbb{R}^n$ diffeomorphic to an open subset of $\mathbb{R}^n$ ?

-1 votes

Line bundles with complex connection

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