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-rw-r--r--lib/stitches/utils/autoroute.py88
1 files changed, 58 insertions, 30 deletions
diff --git a/lib/stitches/utils/autoroute.py b/lib/stitches/utils/autoroute.py
index 3ada4299..b1538cfd 100644
--- a/lib/stitches/utils/autoroute.py
+++ b/lib/stitches/utils/autoroute.py
@@ -83,40 +83,68 @@ def add_jumps(graph, elements, preserve_order):
Jump stitches are added to ensure that all elements can be reached. Only the
minimal number and length of jumps necessary will be added.
"""
-
if preserve_order:
- # For each sequential pair of elements, find the shortest possible jump
- # stitch between them and add it. The directions of these new edges
- # will enforce stitching the elements in order.
-
- for element1, element2 in zip(elements[:-1], elements[1:]):
- check_stop_flag()
-
- potential_edges = []
-
- nodes1 = get_nodes_on_element(graph, element1)
- nodes2 = get_nodes_on_element(graph, element2)
+ _add_ordered_jumps(graph, elements)
+ else:
+ _add_unordered_jumps(graph, elements)
+ return graph
- for node1 in nodes1:
- for node2 in nodes2:
- point1 = graph.nodes[node1]['point']
- point2 = graph.nodes[node2]['point']
- potential_edges.append((point1, point2))
- if potential_edges:
- edge = min(potential_edges, key=lambda p1_p2: p1_p2[0].distance(p1_p2[1]))
- graph.add_edge(str(edge[0]), str(edge[1]), jump=True)
- else:
- # networkx makes this super-easy! k_edge_agumentation tells us what edges
- # we need to add to ensure that the graph is fully connected. We give it a
- # set of possible edges that it can consider adding (avail). Each edge has
- # a weight, which we'll set as the length of the jump stitch. The
- # algorithm will minimize the total length of jump stitches added.
- for jump in nx.k_edge_augmentation(graph, 1, avail=list(possible_jumps(graph))):
- check_stop_flag()
- graph.add_edge(*jump, jump=True)
+def _add_ordered_jumps(graph, elements):
+ # For each sequential pair of elements, find the shortest possible jump
+ # stitch between them and add it. The directions of these new edges
+ # will enforce stitching the elements in order.
+ for element1, element2 in zip(elements[:-1], elements[1:]):
+ check_stop_flag()
+ _insert_smallest_jump(graph, element1, element2)
- return graph
+ # add jumps between subpath too, we do not care about directions here
+ for element in elements:
+ check_stop_flag()
+ geoms = list(element.as_multi_line_string().geoms)
+ i = 0
+ for line1 in geoms:
+ for line2 in geoms[i+1:]:
+ if line1.distance(line2) == 0:
+ continue
+ node1, node2 = nearest_points(line1, line2)
+ _insert_jump(graph, node1, node2)
+ i += 1
+
+
+def _insert_smallest_jump(graph, element1, element2):
+ potential_edges = []
+
+ nodes1 = get_nodes_on_element(graph, element1)
+ nodes2 = get_nodes_on_element(graph, element2)
+
+ for node1 in nodes1:
+ for node2 in nodes2:
+ point1 = graph.nodes[node1]['point']
+ point2 = graph.nodes[node2]['point']
+ potential_edges.append((point1, point2))
+
+ if potential_edges:
+ edge = min(potential_edges, key=lambda p1_p2: p1_p2[0].distance(p1_p2[1]))
+ graph.add_edge(str(edge[0]), str(edge[1]), jump=True)
+
+
+def _insert_jump(graph, node1, node2):
+ graph.add_node(str(node1), point=node1)
+ graph.add_node(str(node2), point=node2)
+ graph.add_edge(str(node1), str(node2), jump=True)
+ graph.add_edge(str(node2), str(node1), jump=True)
+
+
+def _add_unordered_jumps(graph, elements):
+ # networkx makes this super-easy! k_edge_agumentation tells us what edges
+ # we need to add to ensure that the graph is fully connected. We give it a
+ # set of possible edges that it can consider adding (avail). Each edge has
+ # a weight, which we'll set as the length of the jump stitch. The
+ # algorithm will minimize the total length of jump stitches added.
+ for jump in nx.k_edge_augmentation(graph, 1, avail=list(possible_jumps(graph))):
+ check_stop_flag()
+ graph.add_edge(*jump, jump=True)
def possible_jumps(graph):