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-rw-r--r--lib/puppet/simple_graph.rb113
1 files changed, 36 insertions, 77 deletions
diff --git a/lib/puppet/simple_graph.rb b/lib/puppet/simple_graph.rb
index 27e068e30..671eef150 100644
--- a/lib/puppet/simple_graph.rb
+++ b/lib/puppet/simple_graph.rb
@@ -19,7 +19,7 @@ class Puppet::SimpleGraph
#
# This class is intended to be used with DAGs. However, if the
# graph has a cycle, it will not cause non-termination of any of the
- # algorithms. The topsort method detects and reports cycles.
+ # algorithms.
#
def initialize
@in_to = {}
@@ -221,6 +221,7 @@ class Puppet::SimpleGraph
def report_cycles_in_graph
cycles = find_cycles_in_graph
n = cycles.length # where is "pluralize"? --daniel 2011-01-22
+ return if n == 0
s = n == 1 ? '' : 's'
message = "Found #{n} dependency cycle#{s}:\n"
@@ -262,36 +263,6 @@ class Puppet::SimpleGraph
return filename
end
- # Provide a topological sort.
- def topsort
- degree = {}
- zeros = []
- result = []
-
- # Collect each of our vertices, with the number of in-edges each has.
- vertices.each do |v|
- edges = @in_to[v]
- zeros << v if edges.empty?
- degree[v] = edges.length
- end
-
- # Iterate over each 0-degree vertex, decrementing the degree of
- # each of its out-edges.
- while v = zeros.pop
- result << v
- @out_from[v].each { |v2,es|
- zeros << v2 if (degree[v2] -= 1) == 0
- }
- end
-
- # If we have any vertices left with non-zero in-degrees, then we've found a cycle.
- if cycles = degree.values.reject { |ns| ns == 0 } and cycles.length > 0
- report_cycles_in_graph
- end
-
- result
- end
-
# Add a new vertex to the graph.
def add_vertex(vertex)
@in_to[vertex] ||= {}
@@ -368,52 +339,6 @@ class Puppet::SimpleGraph
(options[:type] == :edges) ? ns.values.flatten : ns.keys
end
- # Take container information from another graph and use it
- # to replace any container vertices with their respective leaves.
- # This creates direct relationships where there were previously
- # indirect relationships through the containers.
- def splice!(other, type)
- # We have to get the container list via a topological sort on the
- # configuration graph, because otherwise containers that contain
- # other containers will add those containers back into the
- # graph. We could get a similar affect by only setting relationships
- # to container leaves, but that would result in many more
- # relationships.
- stage_class = Puppet::Type.type(:stage)
- whit_class = Puppet::Type.type(:whit)
- containers = other.topsort.find_all { |v| (v.is_a?(type) or v.is_a?(stage_class)) and vertex?(v) }
- containers.each do |container|
- # Get the list of children from the other graph.
- children = other.adjacent(container, :direction => :out)
-
- # MQR TODO: Luke suggests that it should be possible to refactor the system so that
- # container nodes are retained, thus obviating the need for the whit.
- children = [whit_class.new(:name => container.name, :catalog => other)] if children.empty?
-
- # First create new edges for each of the :in edges
- [:in, :out].each do |dir|
- edges = adjacent(container, :direction => dir, :type => :edges)
- edges.each do |edge|
- children.each do |child|
- if dir == :in
- s = edge.source
- t = child
- else
- s = child
- t = edge.target
- end
-
- add_edge(s, t, edge.label)
- end
-
- # Now get rid of the edge, so remove_vertex! works correctly.
- remove_edge!(edge)
- end
- end
- remove_vertex!(container)
- end
- end
-
# Just walk the tree and pass each edge.
def walk(source, direction)
# Use an iterative, breadth-first traversal of the graph. One could do
@@ -453,6 +378,10 @@ class Puppet::SimpleGraph
result
end
+ def direct_dependents_of(v)
+ (@out_from[v] || {}).keys
+ end
+
def upstream_from_vertex(v)
return @upstream_from[v] if @upstream_from[v]
result = @upstream_from[v] = {}
@@ -463,6 +392,36 @@ class Puppet::SimpleGraph
result
end
+ def direct_dependencies_of(v)
+ (@in_to[v] || {}).keys
+ end
+
+ # Return an array of the edge-sets between a series of n+1 vertices (f=v0,v1,v2...t=vn)
+ # connecting the two given verticies. The ith edge set is an array containing all the
+ # edges between v(i) and v(i+1); these are (by definition) never empty.
+ #
+ # * if f == t, the list is empty
+ # * if they are adjacent the result is an array consisting of
+ # a single array (the edges from f to t)
+ # * and so on by induction on a vertex m between them
+ # * if there is no path from f to t, the result is nil
+ #
+ # This implementation is not particularly efficient; it's used in testing where clarity
+ # is more important than last-mile efficiency.
+ #
+ def path_between(f,t)
+ if f==t
+ []
+ elsif direct_dependents_of(f).include?(t)
+ [edges_between(f,t)]
+ elsif dependents(f).include?(t)
+ m = (dependents(f) & direct_dependencies_of(t)).first
+ path_between(f,m) + path_between(m,t)
+ else
+ nil
+ end
+ end
+
# LAK:FIXME This is just a paste of the GRATR code with slight modifications.
# Return a DOT::DOTDigraph for directed graphs or a DOT::DOTSubgraph for an