rtskiss 发表于 2024-7-23 17:32:01

求助平行度成组规范问题

平面度规范可以用data:image/png;base64,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,平行度可以用成组规范吗,data:image/png;base64,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例如这个样子的,这样标注的话代表同时公差带要求,是不是相当于同时要求了共面!

测绘工 发表于 2024-7-24 09:43:04

例如这个样子的

TakiLee 发表于 2024-7-24 10:00:36

理论上是共面,实际是按照两个面做的,精度达不到,有误差就还是两个面,既然要求共面,为什么不直接设计成一个面呢

rtskiss 发表于 2024-7-24 10:32:05

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查看完整版本: 求助平行度成组规范问题