Weighted least squares meta analysis: Weighted least squares meta analysis
Description
Weighted least squares meta analysis.
Usage
wlsmeta(yi, vi)
Value
A vector with many elements. The fixed effects mean estimate, the \(\bar{v}\)
estimate, the \(I^2\), the \(H^2\), the Q test statistic and it's p-value,
the \(\tau^2\) estimate and the random effects mean estimate.
Arguments
yi
The observations.
vi
The variances of the observations.
Author
Michail Tsagris.
R implementation and documentation: Michail Tsagris mtsagris@uoc.gr.
Details
It implements weighted least squares (WLS) meta analysis. See references for this.
References
Stanley T. D. and Doucouliagos H. (2015).
Neither fixed nor random: weighted least squares meta-analysis.
Statistics in Medicine, 34(13): 2116--2127.
Stanley, T. D. and Doucouliagos, H. (2017).
Neither fixed nor random: Weighted least squares meta-regression.
Research synthesis methods, 8(1): 19--42.