Moving to glide

vendor/github.com/mattermost/rsc/rosetta/graph/Makefile

@@ -0,0 +1,7 @@
+include $(GOROOT)/src/Make.inc
+
+TARG=rsc.googlecode.com/hg/rosetta/graph
+GOFILES=\
+	graph.go\
+
+include $(GOROOT)/src/Make.pkg

vendor/github.com/mattermost/rsc/rosetta/graph/graph.go

@@ -0,0 +1,133 @@
+// Copyright 2011 The Go Authors.  All rights reserved.
+// Use of this source code is governed by a BSD-style
+// license that can be found in the LICENSE file.
+
+// Simple demonstration of a graph interface and
+// Dijkstra's algorithm built on top of that interface,
+// without using inheritance.
+
+package graph
+
+import "container/heap"
+
+// A Graph is the interface implemented by graphs that
+// this package can run algorithms on.
+type Graph interface {
+	// NumVertex returns the number of vertices in the graph.
+	NumVertex() int
+
+	// VertexID returns a vertex ID, 0 <= ID < NumVertex(), for v.
+	VertexID(v Vertex) int
+
+	// Neighbors returns a slice of vertices that are adjacent
+	// to v in the graph.
+	Neighbors(v Vertex) []Vertex
+}
+
+type Vertex interface {
+	String() string
+}
+
+// ShortestPath uses Dijkstra's algorithm to find the shortest
+// path from start to end in g.  It returns the path as a slice of
+// vertices, with start first and end last.  If there is no path,
+// ShortestPath returns nil.
+func ShortestPath(g Graph, start, end Vertex) []Vertex {
+	d := newDijkstra(g)
+
+	d.visit(start, 1, nil)
+	for !d.empty() {
+		p := d.next()
+		if g.VertexID(p.v) == g.VertexID(end) {
+			break
+		}
+		for _, v := range g.Neighbors(p.v) {
+			d.visit(v, p.depth+1, p)
+		}
+	}
+
+	p := d.pos(end)
+	if p.depth == 0 {
+		// unvisited - no path
+		return nil
+	}
+	path := make([]Vertex, p.depth)
+	for ; p != nil; p = p.parent {
+		path[p.depth-1] = p.v
+	}
+	return path
+}
+
+// A dpos is a position in the Dijkstra traversal.
+type dpos struct {
+	depth     int
+	heapIndex int
+	v         Vertex
+	parent    *dpos
+}
+
+// A dijkstra is the Dijkstra traversal's work state.
+// It contains the heap queue and per-vertex information.
+type dijkstra struct {
+	g    Graph
+	q    []*dpos
+	byID []dpos
+}
+
+func newDijkstra(g Graph) *dijkstra {
+	d := &dijkstra{g: g}
+	d.byID = make([]dpos, g.NumVertex())
+	return d
+}
+
+func (d *dijkstra) pos(v Vertex) *dpos {
+	p := &d.byID[d.g.VertexID(v)]
+	p.v = v // in case this is the first time we've seen it
+	return p
+}
+
+func (d *dijkstra) visit(v Vertex, depth int, parent *dpos) {
+	p := d.pos(v)
+	if p.depth == 0 {
+		p.parent = parent
+		p.depth = depth
+		heap.Push(d, p)
+	}
+}
+
+func (d *dijkstra) empty() bool {
+	return len(d.q) == 0
+}
+
+func (d *dijkstra) next() *dpos {
+	return heap.Pop(d).(*dpos)
+}
+
+// Implementation of heap.Interface
+func (d *dijkstra) Len() int {
+	return len(d.q)
+}
+
+func (d *dijkstra) Less(i, j int) bool {
+	return d.q[i].depth < d.q[j].depth
+}
+
+func (d *dijkstra) Swap(i, j int) {
+	d.q[i], d.q[j] = d.q[j], d.q[i]
+	d.q[i].heapIndex = i
+	d.q[j].heapIndex = j
+}
+
+func (d *dijkstra) Push(x interface{}) {
+	p := x.(*dpos)
+	p.heapIndex = len(d.q)
+	d.q = append(d.q, p)
+}
+
+func (d *dijkstra) Pop() interface{} {
+	n := len(d.q)
+	x := d.q[n-1]
+	d.q = d.q[:n-1]
+	x.heapIndex = -1
+	return x
+}