Delete examples (#153)

README.md

@@ -39,7 +39,7 @@ julia> using ITensorNetworks: ITensorNetwork, siteinds
 julia> using NamedGraphs: named_grid, subgraph
 
 julia> tn = ITensorNetwork(named_grid(4); link_space=2)
-ITensorNetwork{Int64} with 4 vertices:
+ITensorNetworks.ITensorNetwork{Int64} with 4 vertices:
 4-element Vector{Int64}:
  1
  2
@@ -52,7 +52,7 @@ and 3 edge(s):
 3 => 4
 
 with vertex data:
-4-element Dictionary{Int64, Any}
+4-element Dictionaries.Dictionary{Int64, Any}
  1 │ ((dim=2|id=739|"1,2"),)
  2 │ ((dim=2|id=739|"1,2"), (dim=2|id=920|"2,3"))
  3 │ ((dim=2|id=920|"2,3"), (dim=2|id=761|"3,4"))
@@ -90,7 +90,7 @@ and here is a similar example for making a tensor network on a grid (a tensor pr
 
 ```julia
 julia> tn = ITensorNetwork(named_grid((2, 2)); link_space=2)
-ITensorNetwork{Tuple{Int64, Int64}} with 4 vertices:
+ITensorNetworks.ITensorNetwork{Tuple{Int64, Int64}} with 4 vertices:
 4-element Vector{Tuple{Int64, Int64}}:
  (1, 1)
  (2, 1)
@@ -104,7 +104,7 @@ and 4 edge(s):
 (1, 2) => (2, 2)
 
 with vertex data:
-4-element Dictionary{Tuple{Int64, Int64}, Any}
+4-element Dictionaries.Dictionary{Tuple{Int64, Int64}, Any}
  (1, 1) │ ((dim=2|id=712|"1×1,2×1"), (dim=2|id=598|"1×1,1×2"))
  (2, 1) │ ((dim=2|id=712|"1×1,2×1"), (dim=2|id=457|"2×1,2×2"))
  (1, 2) │ ((dim=2|id=598|"1×1,1×2"), (dim=2|id=683|"1×2,2×2"))
@@ -125,7 +125,7 @@ julia> neighbors(tn, (1, 2))
  (2, 2)
 
 julia> tn_1 = subgraph(v -> v[1] == 1, tn)
-ITensorNetwork{Tuple{Int64, Int64}} with 2 vertices:
+ITensorNetworks.ITensorNetwork{Tuple{Int64, Int64}} with 2 vertices:
 2-element Vector{Tuple{Int64, Int64}}:
  (1, 1)
  (1, 2)
@@ -134,12 +134,12 @@ and 1 edge(s):
 (1, 1) => (1, 2)
 
 with vertex data:
-2-element Dictionary{Tuple{Int64, Int64}, Any}
+2-element Dictionaries.Dictionary{Tuple{Int64, Int64}, Any}
  (1, 1) │ ((dim=2|id=712|"1×1,2×1"), (dim=2|id=598|"1×1,1×2"))
  (1, 2) │ ((dim=2|id=598|"1×1,1×2"), (dim=2|id=683|"1×2,2×2"))
 
 julia> tn_2 = subgraph(v -> v[1] == 2, tn)
-ITensorNetwork{Tuple{Int64, Int64}} with 2 vertices:
+ITensorNetworks.ITensorNetwork{Tuple{Int64, Int64}} with 2 vertices:
 2-element Vector{Tuple{Int64, Int64}}:
  (2, 1)
  (2, 2)
@@ -148,7 +148,7 @@ and 1 edge(s):
 (2, 1) => (2, 2)
 
 with vertex data:
-2-element Dictionary{Tuple{Int64, Int64}, Any}
+2-element Dictionaries.Dictionary{Tuple{Int64, Int64}, Any}
  (2, 1) │ ((dim=2|id=712|"1×1,2×1"), (dim=2|id=457|"2×1,2×2"))
  (2, 2) │ ((dim=2|id=457|"2×1,2×2"), (dim=2|id=683|"1×2,2×2"))
 ```
@@ -164,7 +164,7 @@ julia> using ITensorNetworks: ⊗, contract, contraction_sequence
 julia> using ITensorUnicodePlots: @visualize
 
 julia> s = siteinds("S=1/2", named_grid(3))
-IndsNetwork{Int64, Index} with 3 vertices:
+ITensorNetworks.IndsNetwork{Int64, ITensors.Index} with 3 vertices:
 3-element Vector{Int64}:
  1
  2
@@ -175,16 +175,16 @@ and 2 edge(s):
 2 => 3
 
 with vertex data:
-3-element Dictionary{Int64, Vector{Index}}
- 1 │ Index[(dim=2|id=830|"S=1/2,Site,n=1")]
- 2 │ Index[(dim=2|id=369|"S=1/2,Site,n=2")]
- 3 │ Index[(dim=2|id=558|"S=1/2,Site,n=3")]
+3-element Dictionaries.Dictionary{Int64, Vector{ITensors.Index}}
+ 1 │ ITensors.Index[(dim=2|id=830|"S=1/2,Site,n=1")]
+ 2 │ ITensors.Index[(dim=2|id=369|"S=1/2,Site,n=2")]
+ 3 │ ITensors.Index[(dim=2|id=558|"S=1/2,Site,n=3")]
 
 and edge data:
-0-element Dictionary{NamedEdge{Int64}, Vector{Index}}
+0-element Dictionaries.Dictionary{NamedGraphs.NamedEdge{Int64}, Vector{ITensors.Index}}
 
 julia> tn1 = ITensorNetwork(s; link_space=2)
-ITensorNetwork{Int64} with 3 vertices:
+ITensorNetworks.ITensorNetwork{Int64} with 3 vertices:
 3-element Vector{Int64}:
  1
  2
@@ -195,13 +195,13 @@ and 2 edge(s):
 2 => 3
 
 with vertex data:
-3-element Dictionary{Int64, Any}
+3-element Dictionaries.Dictionary{Int64, Any}
  1 │ ((dim=2|id=830|"S=1/2,Site,n=1"), (dim=2|id=186|"1,2"))
  2 │ ((dim=2|id=369|"S=1/2,Site,n=2"), (dim=2|id=186|"1,2"), (dim=2|id=430|"2,3…
  3 │ ((dim=2|id=558|"S=1/2,Site,n=3"), (dim=2|id=430|"2,3"))
 
 julia> tn2 = ITensorNetwork(s; link_space=2)
-ITensorNetwork{Int64} with 3 vertices:
+ITensorNetworks.ITensorNetwork{Int64} with 3 vertices:
 3-element Vector{Int64}:
  1
  2
@@ -212,7 +212,7 @@ and 2 edge(s):
 2 => 3
 
 with vertex data:
-3-element Dictionary{Int64, Any}
+3-element Dictionaries.Dictionary{Int64, Any}
  1 │ ((dim=2|id=830|"S=1/2,Site,n=1"), (dim=2|id=994|"1,2"))
  2 │ ((dim=2|id=369|"S=1/2,Site,n=2"), (dim=2|id=994|"1,2"), (dim=2|id=978|"2,3…
  3 │ ((dim=2|id=558|"S=1/2,Site,n=3"), (dim=2|id=978|"2,3"))
@@ -293,8 +293,8 @@ julia> @visualize Z;
 
 julia> contraction_sequence(Z)
 2-element Vector{Vector}:
- Key{Tuple{Int64, Int64}}[Key((1, 1)), Key((1, 2))]
- Any[Key((2, 1)), Any[Key((2, 2)), Key{Tuple{Int64, Int64}}[Key((3, 1)), Key((3, 2))]]]
+ NamedGraphs.Key{Tuple{Int64, Int64}}[Key((1, 1)), Key((1, 2))]
+ Any[Key((2, 1)), Any[Key((2, 2)), NamedGraphs.Key{Tuple{Int64, Int64}}[Key((3, 1)), Key((3, 2))]]]
 
 julia> Z̃ = contract(Z, (1, 1) => (2, 1));
 

examples/Project.toml

@@ -1,6 +1,4 @@
 [deps]
-AbstractTrees = "1520ce14-60c1-5f80-bbc7-55ef81b5835c"
-DataGraphs = "b5a273c3-7e6c-41f6-98bd-8d7f1525a36a"
 Graphs = "86223c79-3864-5bf0-83f7-82e725a168b6"
 ITensorNetworks = "2919e153-833c-4bdc-8836-1ea460a35fc7"
 ITensorUnicodePlots = "73163f41-4a9e-479f-8353-73bf94dbd758"