Home | About | Tools
home » context search » pointed

Search within these results

abelian
adjoint
adjunctions
adámek
algebra
algebraic
assigns
associative
axioms
bifunctor
binary
cartesian
categorical
category
cocomplete
cocontinuous
colimit
comma
commutative
commute
composition
constructions
contravariant
coproduct
covariant
definition
denoted
diagram
disjoint
dual
element
empty
enriched
every
finite
forgetful
functor
graphs
grp
herrlich
hom
homomorphism
identities
identity
initial
injections
integers
isomorphism
lattices
lawvere
limit
locally
magma
maps
module
monoid
monoidal
morphism
multiplication
multivectors
nonidentities
nonzero
notion
object
operation
pair
pointed
preadditive
presheaves
product
ring
ringoids
selecting
semiring
sends
sets
singleton
slice
spaces
strecker
structures
tensor
terminal
topological
unary
unique
unital
universal
vector
zero

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...

Functor - Wikipedia

Diagonal functor : The diagonal functor is defined as the functor from D to the functor category D C which sends each object in D to the constant f...

Coproduct - Wikipedia

It follows that if coproducts exists in a given category (they need not) they are unique up to a unique isomorphism that respects the injections. I...

Comma category - Wikipedia

Limits and universal morphisms Colimits in comma categories may be "inherited". If and are cocomplete, is a cocontinuous functor, and another funct...

Initial object - Wikipedia

It follows that any functor which preserves limits will take terminal objects to terminal objects, and any functor which preserves colimits will ta...

Algebraic structure - Wikipedia

Rng : a ring lacking a multiplicative identity. Commutative ring : a ring with commutative multiplication. Boolean ring : a commutative ring with i...

About Us | Feedback | Contact Us | ©2007 Trailfire Inc. All rights reserved.