2833619605 发表于 2023-1-7 00:05:15

为什么仅仅往后面移动两位?汉字占四个字节,字符型占一个,要想要达到均衡的效果...

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洋洋痒 发表于 2023-1-7 00:05:16

汉字占几个字节应该是看你电脑编码的吧,gbk占2个字节,utf8汉字占3个字节

Mike_python小 发表于 2023-1-7 19:41:09

洋洋痒 发表于 2023-1-7 00:05
汉字占几个字节应该是看你电脑编码的吧,gbk占2个字节,utf8汉字占3个字节

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查看完整版本: 为什么仅仅往后面移动两位?汉字占四个字节,字符型占一个,要想要达到均衡的效果...