小南瓜 发表于 2022-9-7 09:23

向各路大神请教一个关于EIAProA2018软件预测点源时出现的

本帖最后由 小南瓜 于 2022-9-7 09:25 编辑

border=0在AERSCREEN筛选计算与评价等级预测时,点源预测为什么会出现运行时错误“6”:溢出,但是预测面源的时候又没有问题,麻烦各位大神们有知道的请帮助解答一下,谢谢啦!
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


送君天 发表于 2022-9-16 11:46

背景图的两个点,选择左下角和右上角,然后xy坐标,建议左下角全选0.0,右上角选与左下角相对的距离(m),如右上角与左下角距离是东侧1500m,北侧1500m,则xy为1500.1500,你这个是因为两个距离之间的数太少或逻辑错误,运行时框选预测范围没办法判断是哪个区域引起的

小南瓜 发表于 2022-9-22 16:33

送君天 发表于 2022-9-16 11:46
背景图的两个点,选择左下角和右上角,然后xy坐标,建议左下角全选0.0,右上角选与左下角相对的距离(m), ...

非常感谢,按方案已解决
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查看完整版本: 向各路大神请教一个关于EIAProA2018软件预测点源时出现的

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