Given a directed acyclic graph, simplify straight-line runs into single vertices.
const simplify = require('simplify-dag')
const digraph = require('digraph-tag')
let graph = digraph`
A -> B
B -> C
C -> D
X -> Y
Y -> Z
Z -> D
D -> U
U -> V
`
let simplified = simplify(graph)
/*
A X
↓ ↓
B Y
↓ ↓ [A, B, C] [X, Y, Z]
C Z \___ ___/
\ / \ /
Y ---> Y
↓ ↓
D [D, U, V]
↓
U
↓
V
*/
Note: passing a graph with cycles to this module will mostly likely result in an infinite loop. Be sure to remove cycles from your graph before applying this module.
Map<Vertex → Set<Edge>> → EdgesA Map from Vertex (whatever type you provide) to Edge will be defined as Edges.
{vertices: Set<Vertex>, outgoing: Edges, incoming: Edges} → GraphAn object with the properties vertices, outgoing, and incoming, whose types are
Set<Vertex> and Edges respectively will be known as a Graph. Incoming Edges will
map a given Vertex instance to every incoming Edge, and outgoing Edges will map Vertex
instances to every outgoing Edge. Edge and Vertex types are user-defined – that is,
you should provide instructions to this module on how to treat these types.
Array<Vertex> → DerivedVertexDerivedVertex instances represent straight-line runs of Vertex instances from the original
graph. This module will only produce DerivedVertex instances.
{copyEdge: Function?, {s,g}et{From,To}: Function?}? → InterfaceAn Interface is defined as an object that optionally defines copyEdge, getFrom, and
getTo properties.
copyEdge takes the original Edge object, and should return a new copy of it.getFrom takes an Edge and returns the source of the edge. If not defined it will treat
edges as 2-element arrays, and attempt to take the first element as the source.getTo takes an Edge and returns the destination of the edge. As above, if not defined
it will treat edges as a 2-element array and return the second element as the destination.setFrom takes an Edge and a Vertex and should mutate the Edge such
that it originates from the vertex.setTo takes an Edge and a Vertex and should mutate the Edge such
that it terminates in the vertex.simplify(vertices: Set<Vertex>, incoming: Edges, outgoing: Edges, interface: Interface) → GraphGiven a set of vertices, a map from vertex to incoming edges, a map from vertex to outgoing
edges, and optionally an interface for Vertex and Edge interaction, return a new Graph
instance representing a simplified DAG.
MIT