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Copy pathRandomKeyGenerator.py
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138 lines (122 loc) · 7.81 KB
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import sys
import random
import string
import timeit #library that calulcates runtime
import time
import pdb
#creates a randomly generated number or character
def rando_gen(size = 1, chars = string.ascii_letters + string.digits):
return ''.join(random.choice(chars) for x in range (size))
def dj(graph, source, dest, visited = [], distances = {}, predecessors = {}):
#calculates a shortest path tree in src
# check-up time!
if source not in graph:
raise TypeError('The root cannot be found')
if dest not in graph:
raise TypeError('The destination cannot be found')
# ending: dest == found
if source == dest:
# We build the shortest path and display it
path = []
prev = dest
while prev != None:
path.append(prev)
prev = predecessors.get(prev, None)
#prints distance and creates the key
print('shortest path: '+ str(path)+" cost = "+str(distances[dest]))
print(''.join(path))
else :
# if the node isn't visited in the first go-around, the cost is initialized
if not visited:
distances[source] = 0
# visit the neighbors
for neighbor in graph[source]:
if neighbor not in visited:
new_distance = distances[source] + graph[source][neighbor]
if new_distance < distances.get(neighbor, float('inf')):
distances[neighbor] = new_distance
predecessors[neighbor] = source
# mark as visited
visited.append(source)
# now that we've said hi to all the neighbors: go around again! (recursion)
# select the non-visited node with lowest distance 'd'
# run dj (short for dijkstra) with source = 'd'
notvisited = {}
for i in graph:
if i not in visited:
notvisited[i] = distances.get(i, float('inf'))
d = min(notvisited, key = notvisited.get)
dj(graph, d, dest, visited, distances, predecessors)
if __name__ == "__main__":
#graph of characters a-z, A-Z, 0-9
#random vertices with random weighted edges between 0-9 are attached to each key
graph2 = {'A': {rando_gen(): random.randint(1,9), rando_gen(): random.randint(1,9)},
'B': {rando_gen(): random.randint(1,9), rando_gen(): random.randint(1,9)},
'C': {rando_gen(): random.randint(1,9), rando_gen(): random.randint(1,9)},
'D': {rando_gen(): random.randint(1,9), rando_gen(): random.randint(1,9)},
'E': {rando_gen(): random.randint(1,9), rando_gen(): random.randint(1,9)},
'F': {rando_gen(): random.randint(1,9), rando_gen(): random.randint(1,9)},
'G': {rando_gen(): random.randint(1,9), rando_gen(): random.randint(1,9)},
'H': {rando_gen(): random.randint(1,9), rando_gen(): random.randint(1,9)},
'I': {rando_gen(): random.randint(1,9), rando_gen(): random.randint(1,9)},
'J':{rando_gen(): random.randint(1,9), rando_gen(): random.randint(1,9)},
'K':{rando_gen(): random.randint(1,9), rando_gen(): random.randint(1,9)},
'L':{rando_gen(): random.randint(1,9), rando_gen(): random.randint(1,9)},
'M':{rando_gen(): random.randint(1,9), rando_gen(): random.randint(1,9)},
'N':{rando_gen(): random.randint(1,9), rando_gen(): random.randint(1,9)},
'O':{rando_gen(): random.randint(1,9), rando_gen(): random.randint(1,9)},
'P':{rando_gen(): random.randint(1,9), rando_gen(): random.randint(1,9)},
'Q':{rando_gen(): random.randint(1,9), rando_gen(): random.randint(1,9)},
'R':{rando_gen(): random.randint(1,9), rando_gen(): random.randint(1,9)},
'S':{rando_gen(): random.randint(1,9), rando_gen(): random.randint(1,9)},
'T':{rando_gen(): random.randint(1,9), rando_gen(): random.randint(1,9)},
'U':{rando_gen(): random.randint(1,9), rando_gen(): random.randint(1,9)},
'V':{rando_gen(): random.randint(1,9), rando_gen(): random.randint(1,9)},
'W':{rando_gen(): random.randint(1,9), rando_gen(): random.randint(1,9)},
'X':{rando_gen(): random.randint(1,9), rando_gen(): random.randint(1,9)},
'Y':{rando_gen(): random.randint(1,9), rando_gen(): random.randint(1,9)},
'Z':{rando_gen(): random.randint(1,9), rando_gen(): random.randint(1,9)},
'a':{rando_gen(): random.randint(1,9), rando_gen(): random.randint(1,9)},
'b':{rando_gen(): random.randint(1,9), rando_gen(): random.randint(1,9)},
'c':{rando_gen(): random.randint(1,9), rando_gen(): random.randint(1,9)},
'd':{rando_gen(): random.randint(1,9), rando_gen(): random.randint(1,9)},
'e':{rando_gen(): random.randint(1,9), rando_gen(): random.randint(1,9)},
'f':{rando_gen(): random.randint(1,9), rando_gen(): random.randint(1,9)},
'g':{rando_gen(): random.randint(1,9), rando_gen(): random.randint(1,9)},
'h':{rando_gen(): random.randint(1,9), rando_gen(): random.randint(1,9)},
'i':{rando_gen(): random.randint(1,9), rando_gen(): random.randint(1,9)},
'j':{rando_gen(): random.randint(1,9), rando_gen(): random.randint(1,9)},
'k':{rando_gen(): random.randint(1,9), rando_gen(): random.randint(1,9)},
'l':{rando_gen(): random.randint(1,9), rando_gen(): random.randint(1,9)},
'm':{rando_gen(): random.randint(1,9), rando_gen(): random.randint(1,9)},
'n':{rando_gen(): random.randint(1,9), rando_gen(): random.randint(1,9)},
'o':{rando_gen(): random.randint(1,9), rando_gen(): random.randint(1,9)},
'p':{rando_gen(): random.randint(1,9), rando_gen(): random.randint(1,9)},
'q':{rando_gen(): random.randint(1,9), rando_gen(): random.randint(1,9)},
'r':{rando_gen(): random.randint(1,9), rando_gen(): random.randint(1,9)},
's':{rando_gen(): random.randint(1,9), rando_gen(): random.randint(1,9)},
't':{rando_gen(): random.randint(1,9), rando_gen(): random.randint(1,9)},
'u':{rando_gen(): random.randint(1,9), rando_gen(): random.randint(1,9)},
'v':{rando_gen(): random.randint(1,9), rando_gen(): random.randint(1,9)},
'w':{rando_gen(): random.randint(1,9), rando_gen(): random.randint(1,9)},
'x':{rando_gen(): random.randint(1,9), rando_gen(): random.randint(1,9)},
'y':{rando_gen(): random.randint(1,9), rando_gen(): random.randint(1,9)},
'z':{rando_gen(): random.randint(1,9), rando_gen(): random.randint(1,9)},
'0':{rando_gen(): random.randint(1,9), rando_gen(): random.randint(1,9)},
'1':{rando_gen(): random.randint(1,9), rando_gen(): random.randint(1,9)},
'2':{rando_gen(): random.randint(1,9), rando_gen(): random.randint(1,9)},
'3':{rando_gen(): random.randint(1,9), rando_gen(): random.randint(1,9)},
'4':{rando_gen(): random.randint(1,9), rando_gen(): random.randint(1,9)},
'5':{rando_gen(): random.randint(1,9), rando_gen(): random.randint(1,9)},
'6':{rando_gen(): random.randint(1,9), rando_gen(): random.randint(1,9)},
'7':{rando_gen(): random.randint(1,9), rando_gen(): random.randint(1,9)},
'8':{rando_gen(): random.randint(1,9), rando_gen(): random.randint(1,9)},
'9':{rando_gen(): random.randint(1,9), rando_gen(): random.randint(1,9)}
}
#print (graph2.keys())
start = time.time()
dj(graph2, rando_gen(), rando_gen())
stop = time.time()
print 'Dijkstra:', stop - start
graphSize = sys.getsizeof(graph2)
print 'The size of the graph is:', graphSize, "bytes"