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Hello, thank you for your continued development of the effectsize package.
I would like to request that an unbiased estimator of Glass' delta be added to the effectsize package.
The estimator obtained by glass_delta() is not an unbiased estimator.
The unbiased estimator is corrected by the correction factor J proposed by Hedges (1981).
Parameter $$\delta_g=\frac{\mu_E-\mu_C}{\sigma_C}$$
E: Experiment Group
C: Control Group
Hello, thank you for your continued development of the
effectsize
package.I would like to request that an unbiased estimator of Glass' delta be added to the
effectsize
package.The estimator obtained by
glass_delta()
is not an unbiased estimator.The unbiased estimator is corrected by the correction factor J proposed by Hedges (1981).
Parameter
$$\delta_g=\frac{\mu_E-\mu_C}{\sigma_C}$$
E: Experiment Group
C: Control Group
Biased Estimator
$$d_g=\frac{\bar{E}-\bar{C}}{\hat{\sigma_C}}$$
Unbiased Estimator
$$\hat{\delta_g}=d_g*J$$
$$J=\frac{\Gamma{(df/2)}}{\sqrt{df/2}\cdot\Gamma{\frac{(df-1)}{2}}}$$
$$df=n_C-1$$
In R code, this can be expressed as follows.
Is there a function implemented to obtain such an unbiased estimator?
If not, I would like to see it added.
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