Diagrams.Core.Names

This module defines a type of names which can be used for referring to locations within diagrams, and related types.

Names

Atomic names

data AName where

Atomic names. AName is just an existential wrapper around things which are Typeable, Ord and Show.

Constructors

AName :: (Typeable a, Ord a, Show a) => a -> AName

Instances

Eq AName

Ord AName

Show AName

Typeable AName

IsName AName

Names

newtype Name

A (qualified) name is a (possibly empty) sequence of atomic names.

Constructors

Name [AName]

Instances

Eq Name

Ord Name

Show Name

Typeable Name

Monoid Name

Semigroup Name

Qualifiable Name

Of course, names can be qualified using (.>).

IsName Name

Action Name a

Names don't act on anything else.

Action Name (SubMap b v m)

A name acts on a name map by qualifying every name in it.

Newtype (SubMap b v m) (Map Name [Subdiagram b v m])

Newtype (QDiagram b v m) (DUALTree (DownAnnots v) (UpAnnots b v m) () (Prim b v))

class (Typeable a, Ord a, Show a) => IsName a where

Class for those types which can be used as names. They must support Typeable (to facilitate extracting them from existential wrappers), Ord (for comparison and efficient storage) and Show.

Methods

toName :: a -> Name

Instances

IsName Bool

IsName Char

IsName Double

IsName Float

IsName Int

IsName Integer

IsName String

IsName ()

IsName Name

IsName AName

IsName a => IsName [a]

(IsName a, IsName b) => IsName (a, b)

(IsName a, IsName b, IsName c) => IsName (a, b, c)

(.>) :: (IsName a1, IsName a2) => a1 -> a2 -> Name

Convenient operator for writing qualified names with atomic components of different types. Instead of writing toName a1 <> toName a2 <> toName a3 you can just write a1 .> a2 .> a3.

Qualifiable

class Qualifiable q where

Instances of Qualifiable are things which can be qualified by prefixing them with a name.

Methods

(|>) :: IsName a => a -> q -> q

Qualify with the given name.

Instances

Qualifiable Name

Of course, names can be qualified using (.>).

Qualifiable (SubMap b v m)

SubMaps are qualifiable: if ns is a SubMap, then a |> ns is the same SubMap except with every name qualified by a.

(HasLinearMap v, InnerSpace v, OrderedField (Scalar v), Semigroup m) => Qualifiable (QDiagram b v m)

Diagrams can be qualified so that all their named points can now be referred to using the qualification prefix.