关于小数点位数的问题
本帖最后由 LXH 于 2024-9-1 10:37 编辑[*](defun c:tt ()
[*](RTOS (/ 84100.0 841) 2 4)
[*])
[*]这样一段代码 在cad中显示为啥会不同呢向各位大侠请教 整除的话如何只保留整数 不要小数后的data:image/png;base64,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
data:image/png;base64,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
一个结果显示“100” 另一个显示“100.0000” 本帖最后由 永不言弃 于 2024-9-1 11:00 编辑
DIMZIN(系统变量)
控制针对主单位值的消零处理。值为 0 到 3 时仅影响英尺-英寸标注:
值说明
0消除零英尺和零英寸
1包含零英尺和零英寸
2包含零英尺,消除零英寸
3包含零英寸,消除零英尺
4消除十进制标注中的前导零(例如,0.5000 变为 .5000)
8消除十进制标注中的后续零(例如,12.5000 变为 12.5)
12消除前导零和后续零(例如,0.5000 变为 .5)
DIMZIN 还影响 AutoLISP rtos 和 angtos 函数执行的实数-字符串转换。
1.CAD精度设置不同,看一下系统变量 “LUPREC”
2.fix函数 永不言弃 发表于 2024-9-1 10:57
DIMZIN(系统变量)
控制针对主单位值的消零处理。值为 0 到 3 时仅影响英尺-英寸标注:
DIMZIN 还影响 A ...
感谢永不言弃 DIMZIN=8之后计算出来小数点后0消失了
页:
[1]