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我用的2024版可以查找和移除，同图层，不同图层都可以，锁定了可以查找但不能移除
检查到这个复合路径的真正黑色值是0.0030999, 代码里面是直接判断CMYK的值是否都为0, 才等于白色, 所以这个自然就不当成白色来处理了
https://s21.ax1x.com/2024/04/18/pFzcNyq.png
这是调试的图, 可以看到黑色是这个色值, 不全等于0
冰镇果冻 发表于 2024-4-18 16:38
检查到这个复合路径的真正黑色值是0.0030999, 代码里面是直接判断CMYK的值是否都为0, 才等于白色, 所以这个 ...
应该是您说的这个原因了，来稿文件原来没有填的是K0了，顺便问下，这个脚本是什么能检查到小数点后面这么多位，比较厉害了
konghuadong 发表于 2024-4-18 22:04
应该是您说的这个原因了，来稿文件原来没有填的是K0了，顺便问下，这个脚本是什么能检查到小数点后面这么 ...
看小数点这个只是用来调试的, 不是一个完整的脚本.
其实这个检查白色叠印脚本功能是不够完美的, 如果是文本加了叠印, 它应该也是检测不出来的, 所以当初我重构了一下, 如果是纯白文本叠印的时候也能检测出来. 但是我和原作者都忽略了, 还有小数点后几位这个概念, 所以面对这种情况, 都是没有检测出来的.
这个插件很卡的 你实际稍复杂的文件试一下就知道了很鸡肋
mti118 发表于 2024-4-19 08:27
这个插件很卡的 你实际稍复杂的文件试一下就知道了很鸡肋
对的，已经知晓这个问题，这种插件检查白色叠印的时候文件稍微复杂一些检测一下都需要很久的时间，我也是基本在最后输出菲林点一下，就让他自己检查去，隔几分钟来看也没事
说明插件存在BUG, 不适用所有图形属性
wzihi 发表于 2024-4-20 09:30
说明插件存在BUG, 不适用所有图形属性
是的，只能说印前的坑非常之多，尤其是文件格式互相转来转去，导致各种非正常的错误，防不胜防