每个人第一眼看到正则表达式的时候，我相信都觉得正则很难看懂，当然外星人除外。学习正则的最好的方法是从一个简单的例子开始，下面以一个中国地区的电话号码为例来演示正则表达式的使用。
比如，我们定义的正则表达式为：0\d{2}-\d{8}，这个正则表达式我们暂时可以理解为，以0开头3位数的区号，用连字符连接，然后是8位数字结尾的电话号码。下面我们来构造两个源文本，来分别演示匹配和不匹配的情形。
匹配的源文本：027-12345678，这是一个中国武汉地区的电话号码，我们用正则表达式测试工具测试一下，测试结果如下。
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" 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然后，我们构造一段不匹配的源文本：027-1234567，因为后面这段数字是7位，与正则定义的8位不匹配，所以测试结果自然是不匹配的，测试结果如下。
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" alt="" />
当然，这个正则表达式还不是特别灵活，随着我们对正则的进一步学习，我们会来慢慢地完善这个正则表达式。
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