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Say I have nodes connected in the below fashion, how do I arrive at the number of paths that exist between given points, and path details? 1,2 //node 1 and 2 are connected 2,3 2,5 4,2 5,11 11,12 6,7 5,6 3,6 6,8 8,10 8,9 Find the paths from 1 to 7: Answer: 2 paths found and they are 1,2,3,6,7 1,2,5,6,7 implementation found here is nice I am going to use the same Here is the snippet from the above link in python # a sample graph graph = {'A': ['B', 'C','E'], 'B': ['A','C', 'D'], 'C': ['D'], 'D': ['C'], 'E': ['F','D'], 'F': ['C']} class MyQUEUE: # just an implementation of a queue def __init__(self): self.holder = [] def enqueue(self,val): self.holder.append(val) def dequeue(self): val = None try: val = self.holder[0] if len(self.holder) == 1: self.holder = [] else: self.holder = self.holder[1:] except: pass return val def IsEmpty(self): result = False if len(self.holder) == 0: result = True return result path_queue = MyQUEUE() # now we make a queue def BFS(graph,start,end,q): temp_path = [start] q.enqueue(temp_path) while q.IsEmpty() == False: tmp_path = q.dequeue() last_node = tmp_path[len(tmp_path)-1] print tmp_path if last_node == end: print "VALID_PATH : ",tmp_path for link_node in graph[last_node]: if link_node not in tmp_path: #new_path = [] new_path = tmp_path + [link_node] q.enqueue(new_path) BFS(graph,"A",
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