query: Is a Locally Affine Ringed Space Noetherian?
positive_passages.docid: 27823
positive_passages.text: Is the global section ring of a Noetherian Scheme Noetherian as well?
negative_passages.docid: 134991
negative_passages.text: Commutative non Noetherian rings in which all maximal ideals are finitely generated
negative_passages.docid: 68786
negative_passages.text: "This property is local on" : properties of morphisms of $S$-schemes
negative_passages.docid: 130367
negative_passages.text: Proof that $K\otimes_F L$ is not noetherian
negative_passages.docid: 39755
negative_passages.text: In a faithfully flat ring extension, is $\operatorname{ht}I=\operatorname{ht}IS$ right?
negative_passages.docid: 51578
negative_passages.text: Noetherian ring with finitely many height $n$ primes
negative_passages.docid: 148616
negative_passages.text: When is a ring homomorphism $A \to A$ surjective but not injective.
negative_passages.docid: 5802
negative_passages.text: Proving the universal mapping property for polynomial rings
negative_passages.docid: 123024
negative_passages.text: A Noetherian integral domain is a UFD iff $(f):(g)$ is principal
negative_passages.docid: 133975
negative_passages.text: Localising a polynomial ring and non-maximal prime ideal
negative_passages.docid: 79897
negative_passages.text: if R is a commutative ring in which all the prime ideals are finitely generated then R is Noetherian
negative_passages.docid: 104233
negative_passages.text: Is the ring of the polynomials on a finite algebraic set always a product of local rings?
negative_passages.docid: 99707
negative_passages.text: free module implies surjective map of affine schemes
negative_passages.docid: 67633
negative_passages.text: Generic flatness on modules
negative_passages.docid: 99567
negative_passages.text: Proving that an inverse ring homomorphism of an ideal is an ideal?
negative_passages.docid: 116883
negative_passages.text: About ideals in a ring which is a $k$ vector space
negative_passages.docid: 10215
negative_passages.text: Differentiable manifolds as locally ringed spaces