def testAllPairs(self):
for i in range(50):
adjList = self.randG.randomGnmGraph(n=50, M=1000, isWeighted=True)
nodes, edges = self.randG.toNodeEdges(adjList)
src = random.choice(list(adjList.keys()))
dist1, prev1 = floyd_warshall(nodes, edges)
dist2, prev2 = johnson(nodes, edges)
self.assertEqual(dist1, dist2)
def generating(iter):
number_of_machines = int(input("Ile maszyn?: "))
number_of_tasks = int(input("Ile zadan?: "))
times = []
durationBruteforce = []
durationJohnson = []
i = 0
while i < iter:
generatedTasks = []
cnt_tasks = 0
cnt_machines = 0
for cnt_tasks in range(0, number_of_tasks):
rows = []
for cnt_machines in range(0, number_of_machines):
rows.append(int(random.uniform(1, 10)))
print("{}".format(rows))
generatedTasks.append(Task(cnt_tasks, rows))
bruteforceOrder, timeBruteforce = bruteforce(
copy.deepcopy(generatedTasks), number_of_machines)
johnsonOrder, timeJohnson = johnson(copy.deepcopy(generatedTasks),
number_of_machines)
durationBruteforce.append(timeBruteforce)
durationJohnson.append(timeJohnson)
bruteforceMakespan = makespan(bruteforceOrder, generatedTasks,
number_of_machines)
johnsonMakespan = makespan(johnsonOrder, generatedTasks,
number_of_machines)
i += 1
if johnsonMakespan == bruteforceMakespan:
times.append(johnsonMakespan)
else:
times.append(-1)
x = PrettyTable()
print("")
print("----------------------------------------------------------")
x.field_names = [
"l.p.", "Johnson Makespan", "Poprawnosc", "Czas Bruteforce [ms]",
"Czas Johnson [ms]"
]
k = 0
for k in range(0, iter):
if times[k] == -1:
x.add_row([
k + 1, "{}".format(times[k]), "Nie",
"{}".format(durationBruteforce[k]),
"{}".format(durationJohnson[k])
])
else:
x.add_row([
k + 1, "{}".format(times[k]), "Tak",
"{}".format(durationBruteforce[k]),
"{}".format(durationJohnson[k])
])
print(x)
def john_(k, n, m=3, debug=False, d=None, **kwargs):
"""
Fonction interface avec la méthode approchée de Johnson.
Récupère un type d'instance et effectue l'ordonnancement
sur une instance de ce type (n=#taches, m=#machines).
Il est aussi possible d'envoyer directement un jeu de donnée.
"""
if d == None: d = instances_dict[k][0](n, m)
if debug: print(d)
sol, time = johnson(d)
return sol, time
def cds(times):
jobs_count = len(times)
machine_count = len(times[0])
perms = []
times_merged = [[0, sum(job_times)] for job_times in times]
for i in range(0, machine_count - 1):
for k in range(0, jobs_count):
times_merged[k][0] += times[k][i]
times_merged[k][1] -= times[k][i]
perms.append(johnson(times_merged))
return min(perms, key=lambda p: makespan(p, times))
def cds(times):
jobs_count = len(times)
machine_count = len(times[0])
perms = []
times_merged = [[0, sum(job_times)] for job_times in times]
for i in range(0, machine_count - 1):
for k in range(0, jobs_count):
times_merged[k][0] += times[k][i]
times_merged[k][1] -= times[k][i]
perms.append(johnson(times_merged))
return min(perms, key=lambda p: makespan(p, times))
def main():
import sys
filename = sys.argv[1]
method = sys.argv[2]
edges = read_input(filename)
graph = build_graph(edges)
print 'a graph with %s nodes, %s edges' % (len(graph), len(edges))
if method in ('johnson', 'both'):
paths1 = johnson(graph)
paths = paths1
if method in ('floyd_warshall', 'both'):
paths2 = floyd_warshall(graph)
paths = paths2
if method == 'both':
assert paths1 == paths2
if paths == 'negative cycle':
print paths
else:
print min(paths, key=lambda x: x[2])
def main():
import sys
filename = sys.argv[1]
method = sys.argv[2]
edges = read_input(filename)
graph = build_graph(edges)
print 'a graph with %s nodes, %s edges' % (len(graph), len(edges))
if method in ('johnson', 'both'):
paths1 = johnson(graph)
paths = paths1
if method in ('floyd_warshall', 'both'):
paths2 = floyd_warshall(graph)
paths = paths2
if method == 'both':
assert paths1 == paths2
if paths == 'negative cycle':
print paths
else:
print min(paths, key=lambda x: x[2])
# TEST DE LA METHODE ARBORESCENTE (INDEPENDANT)#
from instances import *
import time
import johnson
DEBUG = True
# Verification sur un jeu de donnée connu
depth, sol = 0, None
d = instance5()
d = d.T
if DEBUG: print(d)
pi, piprime = [], np.array(range(np.size(d, 0)))
sol, duration = arbre(d, pi, piprime, depth, sol, True, 0)
print("Arbre - Solution: ", sol, "Durée:", duration)
sol1, time1 = johnson.johnson(d)
print("Johnson - Solution: ", sol1, "Durée:", time1)
# # Test de la durée d'exection avec et sans élagage
# earned = []
# durations = []
# n_iteration = 1
# alpha = 0.1
# n, m = 3, 3
# for k in range(n_iteration):
# sol, pi, piprime = None, [], np.array(range(np.size(d, 0)))
# k = np.random.randint(len(instances_dict))
# d = instances_dict[k][0](n, m)
# if DEBUG: print(d)
# sol1, time1 = johnson.johnson(d)
# #print(sol1,time1, "Johnson")
