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class Solution: | |
def reachableNodes(self, edges: List[List[int]], maxMoves: int, n: int) -> int: | |
''' | |
status: 7/47 | |
Step 1: Create graph | |
Step 2: HP[node] = remain power | |
Step 3: sum of main-nodes + sub-nodes | |
''' | |
# Step 1 | |
g = [[0]*(n+1) for i in range(n+1)] | |
for edge in edges: | |
#print(edge[2]) | |
g[edge[0]][edge[1]] = edge[2] | |
g[edge[1]][edge[0]] = edge[2] | |
csum = 0 | |
for i in g[0]: | |
#print(i) | |
csum+=i | |
if csum==0: | |
return 1 | |
''' | |
print(g) | |
for row in g: | |
print(row) | |
''' | |
# Step 2 => using queue | |
q = [[0,maxMoves]] | |
visited = {0:maxMoves} | |
#remain_hp = [[0,maxMoves]] | |
while q: | |
# find adjacent node | |
node,hp = q.pop() | |
#print(node) | |
#input("pause") | |
#print(g[node][2]) | |
#print(len(g[node])) | |
for i in range(n): | |
# i is adj.node index | |
# g[node][i] is cost | |
#print(g[node][i]) | |
#input("PAUSE") | |
if hp-((g[node][i])+1) >= 0: | |
#if k not in visited: | |
if i not in visited.keys(): | |
q.append([i,hp-(g[node][i])-1]) | |
#visited.add(i,hp-(g[node][i])-1) | |
visited[i] = hp-(g[node][i])-1 | |
#print(visited.) | |
#input("checkpoint") | |
#remain_hp.append([i,hp-(g[node][i])]) | |
# Step 3 => len(visited) + small nodes(between Node) | |
# visited[a].get(node,default value)+visited[b].get(node,default value) = A | |
# avoid repetition => max is TOTAL small nodes between a and b => graph = B | |
# min(A,B) | |
# P.S. Python dict => get(target,default_value) => default_value == (max=10001) | |
max_Subdivided = 10001 | |
Subdivided_nodes = 0 | |
#print(len(visited)) | |
#print(visited) | |
for a,b,c in edges: | |
Subdivided_nodes+=min(visited.get(a,0)+visited.get(b,0),c) | |
#print(Subdivided_nodes) | |
return len(visited)+Subdivided_nodes | |
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