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bmj是什么机器周志华《机器学习》决策树.zip

# Machine-Learning-Decision-Tree
周志华《机器学习》决策树

**机器学习决策树文档**

1. 策略:

(1)、数据的离散化流程:首先数据归一化,然后以0.5为界限离散化数据。当value >= 0.5时,令value = 1,当value < 0.5 时,value = 0。

(2)、训练集与验证集比例:9:1

(3)、决策树最后结果通过文件保存于"txtOfmyTree.txt"

(4)、程序运行方法:编译运行后,在shell窗口输入rungo(),回车可分别执行程序。

(5)、各叶子节点代表标签,类别标签:1:极具魅力的人,2:魅力一般的人,3:不喜欢的人。

决策树结果:

{'每年飞行里程': {0.0: {'玩游戏时间': {0.0: {'冰激凌消耗量': {0.0: 2.0, 1.0: 2.0}}, 1.0: {'冰激凌消耗量': {0.0: 3.0, 1.0: 3.0}}}}, 1.0: {'冰激凌消耗量': {0.0: {'玩游戏时间': {0.0: 1.0, 1.0: 1.0}}, 1.0: {'玩游戏时间': {0.0: 1.0, 1.0: 1.0}}}}}}

决策树:

![](data:image/*;base64,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