ZLEI 发表于 2016-4-18 09:36:21

请大神指教一下这个收敛角处理的方法

请大神指教一下这个收敛角处理的方法我是这样切的,但补起来镜像就会有明显的接痕。我用红线圈的地方设置不了垂直,请大神指教。
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data:image/png;base64,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



大师兄* 发表于 2016-4-19 14:35:52

图片

zen520 发表于 2016-4-19 15:37:27

没图没真相

小俊_creo 发表于 2016-5-20 17:21:36

图片看不了
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查看完整版本: 请大神指教一下这个收敛角处理的方法