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generate.py
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executable file
·338 lines (284 loc) · 10.8 KB
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from __future__ import annotations
import sys
import math
import random
from collections import deque
from copy import deepcopy
from statistics import mean, median
from typing import Any, Callable, Dict, List, Sequence, Set, Tuple
import matplotlib.pyplot as plt
from node import ANode, DNode, DType, Node, NType
def test_graph2() -> Node:
tree1 = Node('A CAD').out(
Node('D Model').out(
Node('A CAE').out(
Node('D DHC'),
Node('D dP1'),
Node('D dP2'),
Node('D dP3'),
),
Node('A Prot').out(
Node('D Prod').out(
Node('A CAT').out(
Node('D DHC'),
Node('D dP1'),
Node('D dP2'),
Node('D dP3'),
)
)
)
)
)
root = Node('D Spec').out(
tree1,
Node('A CAD').out(
Node('D Model').out(
Node('A CAE').out(
Node('D DHC'),
Node('D dP1'),
Node('D dP2'),
Node('D dP3'),
),
Node('A Prot').out(
Node('D Prod').out(
Node('A CAT').out(
Node('D DHC'),
Node('D dP1'),
Node('D dP2'),
Node('D dP3'),
),
Node('A ManPlan').out(
Node('D ManPlan'),
deepcopy(tree1)
)
)
)
)
),
Node('A CAD').out(
Node('D Model').out(
Node('A CAE').out(
Node('D DHC'),
Node('D dP'),
),
)
),
)
return root
def test_graph1() -> Node:
a = Node('A')
b1, b2, b3 = Node('B1'), Node('B2'), Node('B3')
a.outgoing = [b1, b2, b3]
c1, c2, c3 = Node('C1'), Node('C2'), Node('C3')
b2.outgoing = [c1, c2, c3]
d1, d2, d3 = Node('D1'), Node('D2'), Node('D3')
c1.outgoing = [d1, d2, d3]
d1, d2, d3 = Node('E1'), Node('E2'), Node('E3')
c3.outgoing = [d1, d2, a]
return a
def pattern_a() -> Node:
return ANode('P_1', DType.PLANNING).out(
DNode('D_{P_{1},1}', DType.PLANNING).out(
ANode('S_1', DType.SIMULATION).out(
DNode('D_{S_{1},1}', DType.SIMULATION),
DNode('D_{S_{1},2}', DType.SIMULATION),
),
),
DNode('D_{P_{1},2}', DType.PLANNING).out(
ANode('S_2', DType.SIMULATION).out(
DNode('D_{S_{2},1}', DType.SIMULATION),
DNode('D_{S_{2},2}', DType.SIMULATION),
),
),
DNode('D_{P_{1},3}', DType.PLANNING).out(
ANode('S_3', DType.SIMULATION).out(
DNode('D_{S_{3},1}', DType.SIMULATION),
DNode('D_{S_{3},2}', DType.SIMULATION),
),
)
)
def pattern_b() -> Node:
return ANode('P_1', DType.PLANNING).out(
DNode('D_{P_{1},1}', DType.PLANNING).out(
ANode('S_1', DType.SIMULATION).out(
DNode('D_{S_{1},1}', DType.SIMULATION).out(
ANode('P_2', DType.PLANNING).out(
DNode('D_{P_{2},1}', DType.PLANNING).out(
ANode('S_2', DType.SIMULATION).out(
DNode('D_{S_{2},1}', DType.SIMULATION).out(
ANode('P_3', DType.PLANNING).out(
DNode('D_{P_{3},1}', DType.PLANNING).out(
ANode('S_3', DType.SIMULATION).out(
DNode('D_{S_{3},1}', DType.SIMULATION)
),
),
),
),
),
),
),
),
),
),
)
def graph_to_set(root : Node) -> Tuple[Set[Node], Set[Node]]:
s : Set[Node] = set()
s_leaves : Set[Node] = set()
Q : deque[Node] = deque([root])
while Q:
u = Q.popleft()
if u in s:
continue
Q.extend(u.outgoing)
s.add(u)
if not u.outgoing:
s_leaves.add(u)
return s, s_leaves
def calculate_dists(root : Node) -> Dict[Node, int]:
dist : Dict[Node, int] = {}
Q : deque[Node] = deque([root])
dist[root] = 0
while Q:
u = Q.popleft()
#u.label = f'{u.label} hops={dist[u]}'
for v in u.outgoing:
if v in dist:
continue
dist[v] = dist[u] + 1
Q.append(v)
return dist
def add_noise(root : Node, probs : Tuple[float, float, float, float]) -> Node:
if all(p < sys.float_info.epsilon for p in probs):
return root
leaf_addition_prob : float = probs[0]
leaf_deletion_prob : float = probs[1]
inner_addition_prob : float = probs[2]
inner_deletion_prob : float = probs[3]
Q : deque[Node] = deque([root])
visited : Set[Node] = set(Q)
while Q:
u = Q.popleft()
# Random inner addition
if u.outgoing:
if random.random() < inner_addition_prob:
node : Node = Node('')
node.ntype = random.choice(list(NType))
node.dtype = random.choice(list(DType))
i = random.randint(0, len(u.outgoing) - 1)
child = u.outgoing[i]
u.outgoing[i] = node
node.outgoing.append(child)
# Random leaf addition
else:
if random.random() < leaf_addition_prob:
node : Node = Node('')
node.ntype = random.choice(list(NType))
node.dtype = random.choice(list(DType))
u.outgoing.append(node)
for child in u.outgoing:
if child in visited:
continue
visited.add(child)
# Random inner deletion
if child.outgoing:
if random.random() < inner_deletion_prob:
i = random.randint(0, len(child.outgoing) - 1)
grandchild = child.outgoing[i]
e = u.outgoing.index(child)
u.outgoing[e] = grandchild
Q.append(grandchild)
continue
# Random leaf deletion
else:
if random.random() < leaf_deletion_prob:
u.outgoing.remove(child)
continue
Q.append(child)
return root
def grow_graph(root : Node, dist_max_nodes : int = 4000) -> Tuple[Node, int, int]:
leaves : Set[Node]
_, leaves = graph_to_set(root)
new_nodes : int = 0
min_new_nodes : int = 20
max_new_nodes : int = dist_max_nodes
termination_prob : float
Q : deque[Node] = deque(leaves)
while Q:
termination_prob = max(0.2, math.sqrt(new_nodes / max_new_nodes)) # strong rise initially, tapers off towards the end -> deeper trees
#termination_prob = max(0.2, math.pow(new_nodes / max_new_nodes, 2)) # exponential rise -> broader trees
u = Q.popleft()
# Do we terminate this node?
if random.random() < termination_prob and new_nodes > min_new_nodes:
continue
# Determine number of splits with folded normal distribution
#splits = round(0.5 + abs(random.normalvariate(0, 2))) # broader trees
splits = round(0.5 + abs(random.normalvariate(0, 1))) # deeper trees
new_nodes += splits
for _ in range(splits):
node : Node
if u.ntype is NType.ACTIVITY:
node = DNode(f'D {u.dtype.value}', u.dtype)
if u.ntype is NType.DATA:
dtype = random.choice(list(DType))
node = ANode(f'A {dtype.value}', dtype)
else:
raise RuntimeError('Unknown u.ntype:', str(u.ntype))
u.outgoing.append(node)
Q.append(node)
return root, new_nodes, max(calculate_dists(root).values())
def plot_hist(x : Sequence[Any], bins : Sequence[int] = range(0, 10)):
print(f'Hist min: {min(x)} | Hist max: {max(x)}')
plt.hist(x, bins=bins) # type: ignore
plt.show()
#plot_hist([round(0.5 + abs(random.normalvariate(0, 1))) for i in range(10000)])
def create_graph_list(pattern : Callable[[], Node], num : int = 1000, dist_max_nodes : int = 4000) -> List[Node]:
avg_new : List[int] = []
avg_dist : List[int] = []
graphs = [pattern() for _ in range(num)]
for g in graphs:
g, *stats = grow_graph(g, dist_max_nodes=dist_max_nodes)
avg_new.append(stats[0])
avg_dist.append(stats[1])
r = round
print(f'Graphs: {num} ({pattern.__name__})')
print(f' New nodes mean: {r(mean(avg_new)):4} | median: {r(median(avg_new)):4} | min: {r(min(avg_new)):4} | max: {r(max(avg_new)):4}')
print(f' Max dist mean : {r(mean(avg_dist)):4} | median: {r(median(avg_dist)):4} | min: {r(min(avg_dist)):4} | max: {r(max(avg_dist)):4}')
return graphs
def write_out(graphs : Sequence[Node], file_prefix : str, file_location : str = './graphs/graphs', gspan : bool = True):
output : List[str] = []
gnum : int = 0 if gspan else 1
if not gspan:
new_root : Node = Node('Connector')
for g in graphs:
new_root.outgoing.append(g)
graphs = [new_root]
for g in graphs:
output.append(f't # {gnum}\n')
gnum += 1
nodes, _ = graph_to_set(g)
vnum : int = 0
# Assign new, monotonous IDs to pluck holes created by deletions
for n in nodes:
n.id = vnum
vnum += 1
# GraMi requires sorted node IDs
nodes = list(nodes)
nodes.sort(key=lambda x: x.id)
for n in nodes:
output.append(f'{n.serialize_vertex()}\n')
for n in nodes:
edges = n.serialize_edges().strip()
if edges:
output.append(f'{edges}\n')
if gspan:
output.append('t # -1\n')
with open(f'{file_location}-{file_prefix}-{"gspan" if gspan else "grami"}', 'w') as f:
f.writelines(output)
def __main__():
g = create_graph_list(pattern_a, num=100, dist_max_nodes=2000) + create_graph_list(pattern_b, num=100, dist_max_nodes=2000)
for prob in [
(0.00, 0.00, 0.00, 0.00),
]:
g = [add_noise(i, prob) for i in g]
write_out(g, file_prefix=f'combined-err-{prob[0]}', gspan=True)
write_out(g, file_prefix=f'combined-err-{prob[0]}', gspan=False)