复杂交叉表

【复杂交叉表】该报表使用”矩表”控件,利用”矩表”的跨行、跨列合并的功能属性来进行一个复杂表头的设计。然后再利用”矩表”的行分组和行自动合计的特性来进行一个报表的整体设计。

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","Name":"Logo"}],"Layers":[{"Type":"layer","Name":"default"}],"CustomProperties":[{"Name":"DisplayType","Value":"Page"},{"Name":"SizeType","Value":"Default"}],"TransformationInfo":[]}