function A*(start, goal)  // The set of nodes already evaluated  closedSet := {}  // The set of currently discovered nodes that are not evaluated yet.  // Initially, only the start node is known.  openSet := {start}  // For each node, which node it can most efficiently be reached from.  // If a node can be reached from many nodes, cameFrom will eventually contain the  // most efficient previous step.  cameFrom := an empty map  // For each node, the cost of getting from the start node to that node.  gScore := map with default value of Infinity  // The cost of going from start to start is zero.  gScore[start] := 0  // For each node, the total cost of getting from the start node to the goal  // by passing by that node. That value is partly known, partly heuristic.  fScore := map with default value of Infinity  // For the first node, that value is completely heuristic.  fScore[start] := heuristic_cost_estimate(start, goal)  while openSet is not empty    current := the node in openSet having the lowest fScore[] value    if current = goal      return reconstruct_path(cameFrom, current)    openSet.Remove(current)    closedSet.Add(current)    for each neighbor of current      if neighbor in closedSet        continue // Ignore the neighbor which is already evaluated.      if neighbor not in openSet // Discover a new node        openSet.Add(neighbor)            // The distance from start to a neighbor      //the "dist_between" function may vary as per the solution requirements.      tentative_gScore := gScore[current] + dist_between(current, neighbor)      if tentative_gScore >= gScore[neighbor]        continue // This is not a better path.      // This path is the best until now. Record it!      cameFrom[neighbor] := current      gScore[neighbor] := tentative_gScore      fScore[neighbor] := gScore[neighbor] + heuristic_cost_estimate(neighbor, goal)   return failurefunction reconstruct_path(cameFrom, current)  total_path := {current}  while current in cameFrom.Keys:    current := cameFrom[current]    total_path.append(current)  return total_path

import mathdef shortest_path(M,start,goal):  sx=M.intersections[start][0]  sy=M.intersections[start][1]  gx=M.intersections[goal][0]  gy=M.intersections[goal][1]   h=math.sqrt((sx-gx)*(sx-gx)+(sy-gy)*(sy-gy))  closedSet=set()  openSet=set()  openSet.add(start)  gScore={}  gScore[start]=0  fScore={}  fScore[start]=h  cameFrom={}  sumg=0  NEW=0  BOOL=False  while len(openSet)!=0:     MAX=1000    for new in openSet:      print("new",new)      if fScore[new]<MAX:        MAX=fScore[new]        #print("MAX=",MAX)        NEW=new    current=NEW    print("current=",current)    if current==goal:      return reconstruct_path(cameFrom,current)    openSet.remove(current)    closedSet.add(current)    #dafult=M.roads(current)    for neighbor in M.roads[current]:      BOOL=False      print("key=",neighbor)      a={neighbor}      if len(a&closedSet)>0:        continue      print("key is not in closeSet")      if len(a&openSet)==0:        openSet.add(neighbor)        else:        BOOL=True      x= M.intersections[current][0]      y= M.intersections[current][1]      x1=M.intersections[neighbor][0]      y1=M.intersections[neighbor][1]      g=math.sqrt((x-x1)*(x-x1)+(y-y1)*(y-y1))      h=math.sqrt((x1-gx)*(x1-gx)+(y1-gy)*(y1-gy))             new_gScore=gScore[current]+g      if BOOL==True:        if new_gScore>=gScore[neighbor]:          continue      print("new_gScore",new_gScore)       cameFrom[neighbor]=current      gScore[neighbor]=new_gScore           fScore[neighbor] = new_gScore+h      print("fScore",neighbor,"is",new_gScore+h)      print("fScore=",new_gScore+h)          print("__________++--------------++_________")                   def reconstruct_path(cameFrom,current):  print("已到達(dá)lllll")  total_path=[]  total_path.append(current)  for key,value in cameFrom.items():    print("key",key,":","value",value)      while current in cameFrom.keys():        current=cameFrom[current]    total_path.append(current)  total_path=list(reversed(total_path))    return total_path