如何生成这样的闭合多段线
求助,如下图,通过选择左边的线(直线或多段线),输入一个偏移距离,希望能实现自动 生成一个闭合的框。
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图呢?没看到图 没看到图,呵呵 论坛已有吧
http://bbs.mjtd.com/forum.php?mod=viewthread&tid=181960&highlight=%C6%AB%D2%C6 感谢回复!感谢kwok!已试了好用!
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