proarrow-0: Category theory with a central role for profunctors
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Contents
Index
A
B
C
D
E
F
G
H
I
K
L
M
N
O
P
Q
R
S
T
U
V
W
X
Y
Z
:
%
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*
+
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/
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=
?
\
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All
Index - I
I
Proarrow.Category.Bicategory
Id
1 (Data Constructor)
Proarrow.Category.Bicategory.CategoryAsBi
2 (Type/Class)
Proarrow.Profunctor.Identity
3 (Data Constructor)
Proarrow.Profunctor.Identity
id
Proarrow.Core
,
Proarrow.Promonad
IIsOb
Proarrow.Category.Bicategory
In
Proarrow.Profunctor.Fix
index
Proarrow.Profunctor.Representable
InitialLimit
1 (Type/Class)
Proarrow.Category.Colimit
2 (Data Constructor)
Proarrow.Category.Colimit
InitialObject
Proarrow.Object.Initial
InitialProfunctor
Proarrow.Profunctor.Initial
initiate
Proarrow.Object.Initial
initiate'
Proarrow.Object.Initial
InjL
1 (Data Constructor)
Proarrow.Category.Instance.Coproduct
2 (Data Constructor)
Proarrow.Profunctor.Coproduct
InjR
1 (Data Constructor)
Proarrow.Category.Instance.Coproduct
2 (Data Constructor)
Proarrow.Profunctor.Coproduct
InL
Proarrow.Promonad.Collage
InR
Proarrow.Promonad.Collage
introI
Proarrow.Category.Bicategory
introO
Proarrow.Category.Bicategory
Is
Proarrow.Core
IsBool
Proarrow.Category.Instance.Bool
IsCategoryOf
Proarrow.Core
IsCoproduct
Proarrow.Category.Instance.Coproduct
IsCorepresentableColimit
Proarrow.Category.Colimit
IsList
1 (Type/Class)
Proarrow.Category.Monoidal
2 (Type/Class)
Proarrow.Category.Instance.List
IsNat
Proarrow.Category.Instance.Simplex
IsOb
Proarrow.Category.Bicategory.Sub
IsObI
Proarrow.Category.Bicategory.Sub
IsObMult
Proarrow.Category.Instance.Sub
IsObO
Proarrow.Category.Bicategory.Sub
isObPar
Proarrow.Category.Monoidal
IsPath
Proarrow.Category.Bicategory
IsRepresentableLimit
Proarrow.Category.Limit
IsVoid
Proarrow.Category.Instance.Zero