other of morphisms. There are two objects that are associated to every morphism, the source and the target. A morphism f from X to Y is a morphism with source...

Look up -morph, morph, or morphs in Wiktionary, the free dictionary. Morph may refer to: Morph (zoology), a visual or behavioral difference between organisms...

Hausdorff. A closed immersion is proper. A morphism is finite if and only if it is proper and quasi-finite. A morphism f: X → Y of schemes is called universally...

For any morphism of the form f : X → F ( A ′ ) {\displaystyle f:X\to F(A')} in D {\displaystyle {\mathcal {D}}} , there exists a unique morphism h : A →...

category, and the morphisms, which relate two objects called the source and the target of the morphism. Metaphorically, a morphism is an arrow that maps...

naturally the structure of a locally ringed space; a morphism between algebraic varieties is precisely a morphism of the underlying locally ringed spaces. If X...

morphism may refer to: Graph homomorphism, in graph theory, a homomorphism between graphs Graph morphism, in algebraic geometry, a type of morphism of...

normal if it is the kernel of some morphism, and an epimorphism is conormal if it is the cokernel of some morphism. A category C is binormal if it's both...

Morphing is a special effect in motion pictures and animations that changes (or morphs) one image or shape into another through a seamless transition....

morphism of schemes generalizes a morphism of algebraic varieties just as a scheme generalizes an algebraic variety. It is, by definition, a morphism...

the Frobenius morphism for a scheme. The most fundamental is the absolute Frobenius morphism. However, the absolute Frobenius morphism behaves poorly...

respectively. The morphism f is determined by its values on the letters of B and conversely any map from B to M extends to a morphism. A morphism is non-erasing...

The Morph Files is a 1996 British children's stop-motion animated comedy television series featuring Morph. The series was narrated by Neil Morrissey and...

theory of schemes in algebraic geometry, a flat morphism f from a scheme X to a scheme Y is a morphism such that the induced map on every stalk is a flat...

In algebraic geometry, a contraction morphism is a surjective projective morphism f : X → Y {\displaystyle f:X\to Y} between normal projective varieties...

theory, a branch of mathematics, a zero morphism is a special kind of morphism exhibiting properties like the morphisms to and from a zero object. Suppose...

In algebraic geometry, an étale morphism (French: [etal]) is a morphism of schemes that is formally étale and locally of finite presentation. This is...

object x, there exists a morphism 1x : x → x (some authors write idx) called the identity morphism for x, such that every morphism f : a → x satisfies 1x...

morphism f: X → Ω, as per Figure 1. Now the pullback of a monic is a monic, and all elements including t are monics since there is only one morphism to...

flat morphism is fpqc. An fpqc morphism satisfies the following properties: The composite of fpqc morphisms is fpqc. A base change of an fpqc morphism is...

In algebraic geometry, given a morphism of schemes p : X → S {\displaystyle p:X\to S} , the diagonal morphism δ : X → X × S X {\displaystyle \delta :X\to...

definition, because it is between affine varieties). A morphism f: X → Y of schemes is a finite morphism if Y has an open cover by affine schemes V i = Spec...

_{k}} is the canonical projection morphism to the k {\displaystyle k} -th component. The existence of this morphism is a consequence of the universal...

restriction morphism res U , U : F ( U ) → F ( U ) {\displaystyle \operatorname {res} _{U,U}\colon F(U)\rightarrow F(U)} is the identity morphism on F ( U...

reintroduced as Morph in the 1990s for X-Men: The Animated Series. An alternate reality version of the character under the codename Morph reappeared in...

then any morphism from X to any scheme is quasi-separated, and in particular X is a quasi-separated scheme. Any separated scheme or morphism is quasi-separated...

mathematics, the image of a morphism is a generalization of the image of a function. Given a category C {\displaystyle C} and a morphism f : X → Y {\displaystyle...

for classical genetics by John Maynard Smith (1998). The shorter term morphism was preferred by the evolutionary biologist Julian Huxley (1955). Various...

{O}}_{X}} is a morphism from the structure sheaf of Y {\displaystyle Y} to the direct image of the structure sheaf of X. In other words, a morphism from ( X...

a scheme will be a scheme over some fixed base scheme S and a morphism an S-morphism. Contents:  !$@ A B C D E F G H I J K L M N O P Q R S T U V W XYZ...