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python绘制汉诺塔

作者:一个超会写Bug的安太狼  发布时间:2023-07-09 23:13:19 

标签:python,汉诺塔

本文实例为大家分享了python绘制汉诺塔的具体代码,供大家参考,具体内容如下

源码:


import turtle
class Stack:
 def __init__(self):
   self.items = []
 def isEmpty(self):
   return len(self.items) == 0
 def push(self, item):
   self.items.append(item)
 def pop(self):
   return self.items.pop()
 def peek(self):
   if not self.isEmpty():
     return self.items[len(self.items) - 1]
 def size(self):
   return len(self.items)
def drawpole_3(): # 画出汉诺塔的poles
 t = turtle.Turtle()
 t.hideturtle()
 def drawpole_1(k):
   t.up()
   t.pensize(10)
   t.speed(100)
   t.goto(400 * (k - 1), 100)
   t.down()
   t.goto(400 * (k - 1), -100)
   t.goto(400 * (k - 1) - 20, -100)
   t.goto(400 * (k - 1) + 20, -100)
 drawpole_1(0) # 画出汉诺塔的poles[0]
 drawpole_1(1) # 画出汉诺塔的poles[1]
 drawpole_1(2) # 画出汉诺塔的poles[2]
def creat_plates(n): # 制造n个盘子
 plates = [turtle.Turtle() for i in range(n)]
 for i in range(n):
   plates[i].up()
   plates[i].hideturtle()
   plates[i].shape("square")
   plates[i].shapesize(1, 8 - i)
   plates[i].goto(-400, -90 + 20 * i)
   plates[i].showturtle()
 return plates
def pole_stack(): # 制造poles的栈
 poles = [Stack() for i in range(3)]
 return poles
def moveDisk(plates, poles, fp, tp): # 把poles[fp]顶端的盘子plates[mov]从poles[fp]移到poles[tp]
 mov = poles[fp].peek()
 plates[mov].goto((fp - 1) * 400, 150)
 plates[mov].goto((tp - 1) * 400, 150)
 l = poles[tp].size() # 确定移动到底部的高度(恰好放在原来最上面的盘子上面)
 plates[mov].goto((tp - 1) * 400, -90 + 20 * l)
def moveTower(plates, poles, height, fromPole, toPole, withPole): # 递归放盘子
 if height >= 1:
   moveTower(plates, poles, height - 1, fromPole, withPole, toPole)
   moveDisk(plates, poles, fromPole, toPole)
   poles[toPole].push(poles[fromPole].pop())
   moveTower(plates, poles, height - 1, withPole, toPole, fromPole)
myscreen = turtle.Screen()
drawpole_3()
n = int(input("请输入汉诺塔的层数并回车:\n"))
plates = creat_plates(n)
poles = pole_stack()
for i in range(n):
 poles[0].push(i)
moveTower(plates, poles, n, 0, 2, 1)
myscreen.exitonclick()

效果图:

python绘制汉诺塔

来源:https://blog.csdn.net/m0_46278037/article/details/113824051

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