Crossword Solver > found answer > GLUINGAXIOM (gluing axiom)

Welcome to Anagrammer Crossword Genius! Keep reading below to see if gluing axiom is an answer to any crossword puzzle or word game (Scrabble, Words With Friends etc). Scroll down to see all the info we have compiled on gluing axiom.

CROSSWORD
ANSWER

gluingaxiom

gluing axiom

Searching in Crosswords ...

The answer GLUINGAXIOM (gluing axiom) has 0 possible clue(s) in existing crosswords.

Searching in Word Games ...

The word GLUINGAXIOM (gluing axiom) is NOT valid in any word game. (Sorry, you cannot play GLUINGAXIOM (gluing axiom) in Scrabble, Words With Friends etc)

There are 11 letters in GLUINGAXIOM ( A¹G²I¹L¹M³N¹O¹U¹X⁸ )

To search all scrabble anagrams of GLUINGAXIOM, to go: GLUINGAXIOM?

Rearrange the letters in GLUINGAXIOM and see some winning combinations

8 letters out of GLUINGAXIOM

GLOAMING GLOXINIA MIAOUING MIAULING

7 letters out of GLUINGAXIOM

GAOLING GAUMING GLIMING GOALING GUILING IMAGING LOAMING MAILING MAULING MOILING

6 letters out of GLUINGAXIOM

5 letters out of GLUINGAXIOM

4 letters out of GLUINGAXIOM

3 letters out of GLUINGAXIOM

AGO AIL AIM AIN AMI AMU ANI GAG GAL GAM GAN GIG GIN GNU GOA GOX GUL GUM GUN IGG ION LAG LAM LAX LIN LOG LOX LUG LUM LUX MAG MAN MAX MIG MIL MIX MOA MOG MOL MON MUG MUN NAG NAM NIL NIM NIX NOG NOM OIL

2 letters out of GLUINGAXIOM

AG AI AL AM AN AX GO IN LA LI LO MA MI MO MU NA NO NU OI OM ON OX UM UN XI XU

Searching in Dictionaries ...

Definitions of gluing axiom in various dictionaries:

GLUING AXIOM - In mathematics, the gluing axiom is introduced to define what a sheaf F on a topological space X must satisfy, given that it is a presheaf, which is ...

Word Research / Anagrams and more ...

Keep reading for additional results and analysis below.

Gluing axiom might refer to
In mathematics, the Gluing axiom is introduced to define what a sheaf F on a topological space X must satisfy, given that it is a presheaf, which is by definition a contravariant functor* F: O(X) → Cto a category C which initially one takes to be the category of sets. Here O(X) is the partial order of open sets of X ordered by inclusion maps; and considered as a category in the standard way, with a unique morphism * * U → Vif U is a subset of V, and none otherwise. * As phrased in the sheaf article, there is a certain axiom that F must satisfy, for any open cover of an open set of X. For example, given open sets U and V with union X and intersection W, the required condition is that * * F(X) is the subset of F(U)×F(V) with equal image in F(W).In less formal language, a section s of F over X is equally well given by a pair of sections (s′,s′′) on U and V respectively, which 'agree' in the sense that s′ and s′′ have a common image in F(W) under the respective restriction maps * * F(U) → F(W)and * * F(V) → F(W).The first major hurdle in sheaf theory is to see that this gluing or patching axiom is a correct abstraction from the usual idea in geometric situations. For example, a vector field is a section of a tangent bundle on a smooth manifold; this says that a vector field on the union of two open sets is (no more and no less than) vector fields on the two sets that agree where they overlap. * Given this basic understanding, there are further issues in the theory, and some will be addressed here. A different direction is that of the Grothendieck topology, and yet another is the logical status of 'local existence' (see Kripke–Joyal semantics).

Gluing axiom might refer to

In mathematics, the Gluing axiom is introduced to define what a sheaf F on a topological space X must satisfy, given that it is a presheaf, which is by definition a contravariant functor* F: O(X) → Cto a category C which initially one takes to be the category of sets. Here O(X) is the partial order of open sets of X ordered by inclusion maps; and considered as a category in the standard way, with a unique morphism
*
* U → Vif U is a subset of V, and none otherwise.
* As phrased in the sheaf article, there is a certain axiom that F must satisfy, for any open cover of an open set of X. For example, given open sets U and V with union X and intersection W, the required condition is that
*
* F(X) is the subset of F(U)×F(V) with equal image in F(W).In less formal language, a section s of F over X is equally well given by a pair of sections (s′,s′′) on U and V respectively, which 'agree' in the sense that s′ and s′′ have a common image in F(W) under the respective restriction maps
*
* F(U) → F(W)and
*
* F(V) → F(W).The first major hurdle in sheaf theory is to see that this gluing or patching axiom is a correct abstraction from the usual idea in geometric situations. For example, a vector field is a section of a tangent bundle on a smooth manifold; this says that a vector field on the union of two open sets is (no more and no less than) vector fields on the two sets that agree where they overlap.
* Given this basic understanding, there are further issues in the theory, and some will be addressed here. A different direction is that of the Grothendieck topology, and yet another is the logical status of 'local existence' (see Kripke–Joyal semantics).

Anagrammer Crossword Solver is a powerful crossword puzzle resource site. We maintain millions of regularly updated crossword solutions, clues and answers of almost every popular crossword puzzle and word game out there. We encourage you to bookmark our puzzle solver as well as the other word solvers throughout our site. Explore deeper into our site and you will find many educational tools, flash cards and plenty more resources that will make you a much better player. Gluing axiom: In mathematics, the gluing axiom is introduced to define what a sheaf F on a topological space X mus...