求值2函数怎么用
求值2函数怎么用用于检测,有个检测标准,检测标准就可以配置公式,进行试验的时候,就可以引用这些公式计算出试验结果
参考下图:
你说的求值2是指?截个图看看,或者描述一下 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
求值2(<表达式>,<分组值>,<分组值数据项>,<变量对象层级>,<变量名数据项>,<变量名数据项>,...,<变量值数据项>,<变量对象层级>,<变量名数据项>,<变量名数据项>,...,<变量值数据项>,...)
分组1",明细.sys数据项.变量分组, 明细.sys数据项.变量名,明细.sys数据项.变量值)=3
用途:根据变量名定义的数据项构建变量对象,参数2可以指定一个字符串值作为变量分组的组名,并根据参数3对变量名的列进行分组, 返回值类型: 表达式计算结果类型
先看看
请看6楼 请问:<分组值>,<分组值数据项>是什么作用?
页:
[1]