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abbreviation
abelian
affine
algebraic
associativity
axiom
biconditional
bijection
cartesian
categorial
category
classifier
closed
commutes
composition
currying
custard
definition
diagram
eat
enriched
equational
equivalently
examples
exponential
false
fiber
finite
finitely
function
functor
generalization
goldblatt
hom
hull
identity
iff
immersion
injective
injectivity
irreducible
locally
logic
logical
madison
maps
mod
module
monoidal
montovani
morphism
noetherian
nonexpansive
notation
notion
object
ordinary
precisely
product
projective
property
pudding
pullback
quasi
rings
rosicky
scheme
sentence
separated
separatedness
sets
sheaves
smooth
space
spec
statement
subobject
subscheme
subset
theory
topoi
topological
topos
transformations
true
unramified
étale

Matching Pages (6 found; page 1 of 1)

Enriched category - Wikipedia

If there is a monoidal functor from a monoidal category M to a monoidal category N , then any category enriched over M can be reinterpreted as a ca...

Cartesian closed category - Wikipedia

G -sets are nothing but functors from this category to Set The category of all directed graphs is cartesian closed; this is a functor category as e...

Injective object - Wikipedia

R -Mod, an injective object is an injective module . R -Mod has injective hulls (as a consequence, R-Mod has enough injectives). In the category of...

If and only if - Wikipedia

The difference between if , only if , and iff [ edit ] Examples Madison will eat pudding if the pudding is a custard. (equivalently: If the pudding...

Glossary of scheme theory - Wikipedia

See finite morphism . The morphism f is locally of finite type if Y may be covered by affine open sets Spec B such that each inverse image f ? 1 (S...

Subobject classifier - Wikipedia

Subobject classifier - Wikipedia, the free encyclopedia Subobject classifier From Wikipedia, the free encyclopedia Jump to: navigation , search In ...

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