摘要
文章通过剖析三种基础形式的混频数据抽样模型的内部结构,将其分解为等权重加权平均和非等权重加权平均两部分之和,从理论上证明了将高频数据等权低频化处理的EQW模型会造成高频变量的信息损失。并通过数理推导,证明了EQW模型的普通最小二乘估计量(OLS)有偏,而且高频解释变量与低频被解释变量的频率倍差越大,估计量的有效性越低。
This paper analyzes the internal structure of the three basic mixing frequency data sampling model(MIDAS), and decomposes the structure into the sum of equal weight and unequal weight. And then the paper theoretically proves that the EQW model with high frequency data converted to low frequency data will cause information loss of high frequency variables. Finally by mathematical deduction, the paper demonstrates the bias of the ordinary least squares(OLS) estimation of the EQW, and that the greater the difference-in-difference of the high frequency explaining variable and low frequency explained variable, the lower the effectiveness of the estimator.
作者
王春枝
穆楠
赵国杰
于扬
Wang Chunzhi;Mu Nan;Zhao Guojie;Yu Yang(Department of Statistics and Mathematics, Inner Mongolia Finance and Economics University, Hohhot 010070, China;Department of Management and Economics, Tianjin University, Tianjin 300072, China)
出处
《统计与决策》
CSSCI
北大核心
2018年第10期5-9,共5页
Statistics & Decision
基金
国家社会科学基金重大项目(15ZDA001)
内蒙古自然科学基金资助项目(2014MS0701)
内蒙古社会科学规划项目(2016NDA007)
关键词
混频数据抽样模型
EQW模型
等权低频化
OLS估计量
偏误
mixed frequency data sampling model
EQW model
low frequency conversion with equal weight
OLS estima-tor
bias