少年墨子 发表于 2020-12-12 13:58:20

左边这两个数据 如何能写到 货币资金期末余额这里


左边这两个数据 如何能写到 货币资金期末余额这里

Eientop 发表于 2020-12-14 09:32:59

你可以尝试先将交叉表分开为两个交叉表data:image/png;base64,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;
然后 根据交叉表的 行、列 数据参数匹配关系,将数据 赋值进去。
可以参考视频:
https://www.iyunbiao.com/edu/k/kc0051/learn#00116

页: [1]
查看完整版本: 左边这两个数据 如何能写到 货币资金期末余额这里