naidiauknaiqoag 发表于 2024-4-18 15:50:10

求指教:数据在不同选择下结果自动变化的解决办法

本帖最后由 naidiauknaiqoag 于 2024-4-18 16:23 编辑

如附件,请问这个需求可以实现吗
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yhdata_lyaa 发表于 2024-4-18 16:11:23

柱状图的横轴和纵轴绑定什么,占比看起来可以使用汇总百分比
参考看看https://www.yonghongtech.com/real-help/Z-Suite/10.2/ch/dataprocess_dynamiccalculate_totaldifference.html?zoom_highlightsub=%E6%B1%87%E6%80%BB%E7%99%BE%E5%88%86%E6%AF%94

naidiauknaiqoag 发表于 2024-4-18 16:22:14

yhdata_lyaa 发表于 2024-4-18 16:11
柱状图的横轴和纵轴绑定什么,占比看起来可以使用汇总百分比
参考看看https://www.yonghongtech.com/real-h ...

汇总百分比达不到例举中想要的效果

yhdata_lyaa 发表于 2024-4-18 16:56:10

不太明白柱状图的行列展示什么

naidiauknaiqoag 发表于 2024-4-18 17:01:28

yhdata_lyaa 发表于 2024-4-18 16:56
不太明白柱状图的行列展示什么

无法使用汇总百分比的原因就在这,【列】是无绑定的,【行】绑定进口量和出口量及占比;如果【列】有绑定是可以通过汇总百分比实现的,但现在【列】不要展示任何内容

yhdata_lyaa 发表于 2024-4-18 17:21:38

naidiauknaiqoag 发表于 2024-4-18 17:01
无法使用汇总百分比的原因就在这,【列】是无绑定的,【行】绑定进口量和出口量及占比;如果【列】有绑定 ...

那柱状图不支持呢{:4_91:}

naidiauknaiqoag 发表于 2024-4-18 17:28:10

本帖最后由 naidiauknaiqoag 于 2024-4-18 17:29 编辑

yhdata_lyaa 发表于 2024-4-18 17:21
那柱状图不支持呢
那有其它办法可以实现吗   可以新增个计算列,按筛选条件出结果,然后再把计算列放到新的计算列中参与计算得出占比吗

yhdata_lyaa 发表于 2024-4-19 10:31:27

占比只有一个数吗,可以单独提供份样例数据的Excel吗

naidiauknaiqoag 发表于 2024-4-19 10:51:54

yhdata_lyaa 发表于 2024-4-19 10:31
占比只有一个数吗,可以单独提供份样例数据的Excel吗

样例数据在附件里,解压后就是个Excel,可以看下麻烦了

Efheih 发表于 2024-4-19 10:58:22

这个需求麻烦些 说下思路吧
方法一:
首先可以拖入一个表格组件绑定筛选框只汇总计算分母 展示分母一个值 例如1200;
其次跟上面一样例如3048;
然后写脚本获取上面两步的两个分母值输出两个参数 分别为参数1200、参数3048;
最后新建计算列并进行判断 当筛选框xxx为空时 出口字段/参数1200,当筛选框xxx为空时 出口字段/参数3048;
最终将计算列拖入图表,这样就会根据筛选框显示对应的占比了;
进口同样方法;
方法二:写sql
页: [1]
查看完整版本: 求指教:数据在不同选择下结果自动变化的解决办法