query: 0-dimensional quasi projective variety
positive_passages.docid: 153210
positive_passages.text: Why is every Noetherian zero-dimensional scheme finite discrete?
negative_passages.docid: 666
negative_passages.text: Prove that the upper half plane of Cartesian plane is not an affine variety
negative_passages.docid: 34206
negative_passages.text: Quadratic form under $\mathbb{C}$ finite-dimension vector space always have a nonzero vector that yields zero?
negative_passages.docid: 1162
negative_passages.text: Why $\{\mathbf{0}\}$ has dimension zero?
negative_passages.docid: 40490
negative_passages.text: Birational isomorphism $\mathbb{P}^n\times \mathbb{P}^m\to \mathbb{P}^{n+m}$
negative_passages.docid: 27735
negative_passages.text: Morphism to Projective Space $\mathbb{P}^m$
negative_passages.docid: 39728
negative_passages.text: integral cohomology ring of real projective space
negative_passages.docid: 124713
negative_passages.text: Projective space is not affine
negative_passages.docid: 13066
negative_passages.text: A Zariski open subset of a variety has the same dimension as the variety.
negative_passages.docid: 148633
negative_passages.text: Description of varieties in $\mathbb{P}^2\times \mathbb{P}^1$
negative_passages.docid: 107370
negative_passages.text: An open covering of $\mathbb{Q} \cap [0,1]$ that does not contain any finite subcovering
negative_passages.docid: 117777
negative_passages.text: What are the zero divisors of $C[0,1]$?
negative_passages.docid: 140938
negative_passages.text: Finitely generated projective module
negative_passages.docid: 84386
negative_passages.text: Domain strictly contained in the intersection of localizations at the primes of height one
negative_passages.docid: 155066
negative_passages.text: Dimension of the quotient space $\frac{C_{0}}{M}.$
negative_passages.docid: 57653
negative_passages.text: Relation between line bundles over $\mathbb{P}^1$ in geometry and topology
negative_passages.docid: 152725
negative_passages.text: Why does $S^n$ satisfy the local $n$-slice condition? (From Lee's Smooth Manifolds)