query: How to Extend a Morphism to a Quasiprojective Variety？
positive_passages.docid: 25260
positive_passages.text: Extension of a morphism $k^*\rightarrow X$ to $\mathbb{P}^1\rightarrow \overline{X}$
negative_passages.docid: 117897
negative_passages.text: A homomorphism induces a continuous map from ${\rm Spec}(A') \to {\rm Spec}(A)$.
negative_passages.docid: 106629
negative_passages.text: Trace map from finite surjective morphism of normal irreducible varieties
negative_passages.docid: 34909
negative_passages.text: To what extent is a scheme morphism determined by its topological map?
negative_passages.docid: 17276
negative_passages.text: Number of points in the fibre and the degree of field extension
negative_passages.docid: 111444
negative_passages.text: Is any finite-dimensional extension of a field, say $F$, algebraic and finitely generated?
negative_passages.docid: 147133
negative_passages.text: If a morphism has a section then it is an effective epimorphism?
negative_passages.docid: 106238
negative_passages.text: non-forking extension is equivalent to sameness of morley rank
negative_passages.docid: 21178
negative_passages.text: Show that $f$ extends to a smooth map.
negative_passages.docid: 148187
negative_passages.text: Question regarding one-point compactification and homeomorphisms
negative_passages.docid: 128941
negative_passages.text: How to compute the topological space of fibered product of schemes?
negative_passages.docid: 63390
negative_passages.text: Infinite algebraic extensions of $\mathbb{Q}$
negative_passages.docid: 104634
negative_passages.text: Galois extension is (not) transitive
negative_passages.docid: 94059
negative_passages.text: Extending a Homotopy from $X \times [0,1]$ to $X \times \mathbb{R}$
negative_passages.docid: 72644
negative_passages.text: Continuous injective map $f:\mathbb{R}^3 \to \mathbb{R}$?
negative_passages.docid: 74796
negative_passages.text: Extension of intersection of ideals
negative_passages.docid: 157597
negative_passages.text: Homeomorphism between $\mathbb{Q}$ and $\mathbb{Q}(>0)$, and $\mathbb{Q}(\ge 0)$