Return hash map/set for vertices

Project.toml

@@ -1,7 +1,7 @@
 name = "NamedGraphs"
 uuid = "678767b0-92e7-4007-89e4-4527a8725b19"
 authors = ["Matthew Fishman <[email protected]> and contributors"]
-version = "0.1.25"
+version = "0.2.0"
 
 [deps]
 AbstractTrees = "1520ce14-60c1-5f80-bbc7-55ef81b5835c"

README.md

@@ -47,7 +47,7 @@ julia> using NamedGraphs
 
 julia> g = NamedGraph(grid((4,)), ["A", "B", "C", "D"])
 NamedGraph{String} with 4 vertices:
-4-element Vector{String}:
+4-element Dictionaries.Indices{String}
  "A"
  "B"
  "C"
@@ -61,7 +61,7 @@ and 3 edge(s):
 
 julia> g = NamedGraph(grid((4,)); vertices=["A", "B", "C", "D"]) # Same as above
 NamedGraph{String} with 4 vertices:
-4-element Vector{String}:
+4-element Dictionaries.Indices{String}
  "A"
  "B"
  "C"
@@ -92,9 +92,9 @@ julia> neighbors(g, "B")
  "A"
  "C"
 
-julia> g[["A", "B"]]
+julia> subgraph(g, ["A", "B"])
 NamedGraph{String} with 2 vertices:
-2-element Vector{String}:
+2-element Dictionaries.Indices{String}
  "A"
  "B"
 
@@ -113,13 +113,12 @@ Graph operations are implemented by mapping back and forth between the generaliz
 
 
 It is natural to use tuples of integers as the names for the vertices of graphs with grid connectivities.
-For this, we use the convention that if a tuple is input, it is interpreted as the grid size and
-the vertex names label cartesian coordinates:
+For example:
 
 ```julia
-julia> g = NamedGraph(grid((2, 2)); vertices=(2, 2))
+julia> g = NamedGraph(grid((2, 2)); vertices=Tuple.(CartesianIndices((2, 2))))
 NamedGraph{Tuple{Int64, Int64}} with 4 vertices:
-4-element Vector{Tuple{Int64, Int64}}:
+4-element Dictionaries.Indices{Tuple{Int64, Int64}}
  (1, 1)
  (2, 1)
  (1, 2)
@@ -134,6 +133,7 @@ and 4 edge(s):
 ```
 
 
+In the future we will provide a shorthand notation for this, such as `cartesian_graph(grid((2, 2)), (2, 2))`.
 Internally the vertices are all stored as tuples with a label in each dimension.
 
 
@@ -162,7 +162,7 @@ You can use vertex names to get [induced subgraphs](https://juliagraphs.org/Grap
 ```julia
 julia> subgraph(v -> v[1] == 1, g)
 NamedGraph{Tuple{Int64, Int64}} with 2 vertices:
-2-element Vector{Tuple{Int64, Int64}}:
+2-element Dictionaries.Indices{Tuple{Int64, Int64}}
  (1, 1)
  (1, 2)
 
@@ -172,17 +172,17 @@ and 1 edge(s):
 
 julia> subgraph(v -> v[2] == 2, g)
 NamedGraph{Tuple{Int64, Int64}} with 2 vertices:
-2-element Vector{Tuple{Int64, Int64}}:
+2-element Dictionaries.Indices{Tuple{Int64, Int64}}
  (1, 2)
  (2, 2)
 
 and 1 edge(s):
 (1, 2) => (2, 2)
 
 
-julia> g[[(1, 1), (2, 2)]]
+julia> subgraph(g, [(1, 1), (2, 2)])
 NamedGraph{Tuple{Int64, Int64}} with 2 vertices:
-2-element Vector{Tuple{Int64, Int64}}:
+2-element Dictionaries.Indices{Tuple{Int64, Int64}}
  (1, 1)
  (2, 2)
 
@@ -191,16 +191,12 @@ and 0 edge(s):
 ```
 
 
-Note that this is similar to multidimensional array slicing, and we may support syntax like `subgraph(v, 1, :)` in the future.
-
-
-
 You can also take [disjoint unions](https://en.wikipedia.org/wiki/Disjoint_union) or concatenations of graphs:
 
 ```julia
 julia> g₁ = g
 NamedGraph{Tuple{Int64, Int64}} with 4 vertices:
-4-element Vector{Tuple{Int64, Int64}}:
+4-element Dictionaries.Indices{Tuple{Int64, Int64}}
  (1, 1)
  (2, 1)
  (1, 2)
@@ -215,7 +211,7 @@ and 4 edge(s):
 
 julia> g₂ = g
 NamedGraph{Tuple{Int64, Int64}} with 4 vertices:
-4-element Vector{Tuple{Int64, Int64}}:
+4-element Dictionaries.Indices{Tuple{Int64, Int64}}
  (1, 1)
  (2, 1)
  (1, 2)
@@ -230,7 +226,7 @@ and 4 edge(s):
 
 julia> disjoint_union(g₁, g₂)
 NamedGraph{Tuple{Tuple{Int64, Int64}, Int64}} with 8 vertices:
-8-element Vector{Tuple{Tuple{Int64, Int64}, Int64}}:
+8-element Dictionaries.Indices{Tuple{Tuple{Int64, Int64}, Int64}}
  ((1, 1), 1)
  ((2, 1), 1)
  ((1, 2), 1)
@@ -253,7 +249,7 @@ and 8 edge(s):
 
 julia> g₁ ⊔ g₂ # Same as above
 NamedGraph{Tuple{Tuple{Int64, Int64}, Int64}} with 8 vertices:
-8-element Vector{Tuple{Tuple{Int64, Int64}, Int64}}:
+8-element Dictionaries.Indices{Tuple{Tuple{Int64, Int64}, Int64}}
  ((1, 1), 1)
  ((2, 1), 1)
  ((1, 2), 1)
@@ -293,7 +289,7 @@ The original graphs can be obtained from subgraphs:
 ```julia
 julia> rename_vertices(v -> v[1], subgraph(v -> v[2] == 1, g₁ ⊔ g₂))
 NamedGraph{Tuple{Int64, Int64}} with 4 vertices:
-4-element Vector{Tuple{Int64, Int64}}:
+4-element Dictionaries.Indices{Tuple{Int64, Int64}}
  (1, 1)
  (2, 1)
  (1, 2)
@@ -308,7 +304,7 @@ and 4 edge(s):
 
 julia> rename_vertices(v -> v[1], subgraph(v -> v[2] == 2, g₁ ⊔ g₂))
 NamedGraph{Tuple{Int64, Int64}} with 4 vertices:
-4-element Vector{Tuple{Int64, Int64}}:
+4-element Dictionaries.Indices{Tuple{Int64, Int64}}
  (1, 1)
  (2, 1)
  (1, 2)

examples/Project.toml

@@ -1,3 +1,4 @@
 [deps]
 Graphs = "86223c79-3864-5bf0-83f7-82e725a168b6"
 NamedGraphs = "678767b0-92e7-4007-89e4-4527a8725b19"
+Weave = "44d3d7a6-8a23-5bf8-98c5-b353f8df5ec9"

examples/README.jl

@@ -37,19 +37,19 @@ has_vertex(g, "A")
 has_edge(g, "A" => "B")
 has_edge(g, "A" => "C")
 neighbors(g, "B")
-g[["A", "B"]]
+subgraph(g, ["A", "B"])
 
 #' Internally, this type wraps a `SimpleGraph`, and stores a `Dictionary` from the [Dictionaries.jl](https://github.com/andyferris/Dictionaries.jl) package that maps the vertex names to the linear indices of the underlying `SimpleGraph`.
 
 #' Graph operations are implemented by mapping back and forth between the generalized named vertices and the linear index vertices of the `SimpleGraph`.
 
 #' It is natural to use tuples of integers as the names for the vertices of graphs with grid connectivities.
-#' For this, we use the convention that if a tuple is input, it is interpreted as the grid size and
-#' the vertex names label cartesian coordinates:
+#' For example:
 #+ term=true
 
-g = NamedGraph(grid((2, 2)); vertices=(2, 2))
+g = NamedGraph(grid((2, 2)); vertices=Tuple.(CartesianIndices((2, 2))))
 
+#' In the future we will provide a shorthand notation for this, such as `cartesian_graph(grid((2, 2)), (2, 2))`.
 #' Internally the vertices are all stored as tuples with a label in each dimension.
 
 #' Vertices can be referred to by their tuples:
@@ -65,9 +65,7 @@ neighbors(g, (2, 2))
 
 subgraph(v -> v[1] == 1, g)
 subgraph(v -> v[2] == 2, g)
-g[[(1, 1), (2, 2)]]
-
-#' Note that this is similar to multidimensional array slicing, and we may support syntax like `subgraph(v, 1, :)` in the future.
+subgraph(g, [(1, 1), (2, 2)])
 
 #' You can also take [disjoint unions](https://en.wikipedia.org/wiki/Disjoint_union) or concatenations of graphs:
 #+ term=true

src/Graphs/abstractgraph.jl

@@ -57,16 +57,15 @@ vertextype(graph::AbstractGraph) = vertextype(typeof(graph))
 
 # Function `f` maps original vertices `vᵢ` of `g`
 # to new vertices `f(vᵢ)` of the output graph.
-function rename_vertices(f::Function, g::AbstractGraph)
-  return set_vertices(g, f.(vertices(g)))
-end
+rename_vertices(f::Function, g::AbstractGraph) = not_implemented()
 
 function rename_vertices(g::AbstractGraph, name_map)
   return rename_vertices(v -> name_map[v], g)
 end
 
+# TODO: This isn't really a generic `AbstractGraph` function!
 function permute_vertices(graph::AbstractGraph, permutation::Vector)
-  return subgraph(graph, vertices(graph)[permutation])
+  return subgraph(graph, parent_vertices_to_vertices(graph, permutation))
 end
 
 # Uniform interface for `outneighbors`, `inneighbors`, and `all_neighbors`

src/Graphs/partitionedgraphs/abstractpartitionedgraph.jl

@@ -31,6 +31,9 @@ parent_graph(pg::AbstractPartitionedGraph) = parent_graph(unpartitioned_graph(pg
 function vertex_to_parent_vertex(pg::AbstractPartitionedGraph, vertex)
   return vertex_to_parent_vertex(unpartitioned_graph(pg), vertex)
 end
+function parent_vertex_to_vertex(pg::AbstractPartitionedGraph, parent_vertex)
+  return parent_vertex_to_vertex(unpartitioned_graph(pg), parent_vertex)
+end
 edgetype(pg::AbstractPartitionedGraph) = edgetype(unpartitioned_graph(pg))
 parent_graph_type(pg::AbstractPartitionedGraph) = parent_graph_type(unpartitioned_graph(pg))
 nv(pg::AbstractPartitionedGraph, pv::AbstractPartitionVertex) = length(vertices(pg, pv))

src/Graphs/partitionedgraphs/partitionedgraph.jl

@@ -53,7 +53,7 @@ function partitionvertex(pg::PartitionedGraph, vertex)
   return PartitionVertex(which_partition(pg)[vertex])
 end
 
-function partitionvertices(pg::PartitionedGraph, verts::Vector)
+function partitionvertices(pg::PartitionedGraph, verts)
   return unique(partitionvertex(pg, v) for v in verts)
 end
 
@@ -94,9 +94,7 @@ function edges(pg::PartitionedGraph, partitionedges::Vector{<:PartitionEdge})
   return unique(reduce(vcat, [edges(pg, pe) for pe in partitionedges]))
 end
 
-function boundary_partitionedges(
-  pg::PartitionedGraph, partitionvertices::Vector{<:PartitionVertex}; kwargs...
-)
+function boundary_partitionedges(pg::PartitionedGraph, partitionvertices; kwargs...)
   return PartitionEdge.(
     boundary_edges(partitioned_graph(pg), parent.(partitionvertices); kwargs...)
   )
@@ -150,7 +148,7 @@ function delete_from_vertex_map!(
 end
 
 ### PartitionedGraph Specific Functions
-function induced_subgraph(pg::PartitionedGraph, vertices::Vector)
+function partitionedgraph_induced_subgraph(pg::PartitionedGraph, vertices::Vector)
   sub_pg_graph, _ = induced_subgraph(unpartitioned_graph(pg), vertices)
   sub_partitioned_vertices = copy(partitioned_vertices(pg))
   for pv in NamedGraphs.vertices(partitioned_graph(pg))
@@ -165,8 +163,17 @@ function induced_subgraph(pg::PartitionedGraph, vertices::Vector)
   return PartitionedGraph(sub_pg_graph, sub_partitioned_vertices), nothing
 end
 
-function induced_subgraph(
-  pg::PartitionedGraph, partitionverts::Vector{V}
-) where {V<:PartitionVertex}
+function partitionedgraph_induced_subgraph(
+  pg::PartitionedGraph, partitionverts::Vector{<:PartitionVertex}
+)
   return induced_subgraph(pg, vertices(pg, partitionverts))
 end
+
+function Graphs.induced_subgraph(pg::PartitionedGraph, vertices)
+  return partitionedgraph_induced_subgraph(pg, vertices)
+end
+
+# Fixes ambiguity error with `Graphs.jl`.
+function Graphs.induced_subgraph(pg::PartitionedGraph, vertices::Vector{<:Integer})
+  return partitionedgraph_induced_subgraph(pg, vertices)
+end