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[其他] GPWG输出的MO矩阵,什么意思???

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发表于 2018-2-23 09:44:57 | 显示全部楼层 |阅读模式 来自 日本
悬赏5仿真币未解决



只考虑各个方向质量相等的情况,帮助文件里的例子


如果Mo这样分块:

[img]data:image/png;base64,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