TABLE 1.

Notations

	Continuous	Binary	Count
o	c	p0(1 − p0)c	$e^{{\beta }_1}c$
e	t	p1(1 − p1)t	$e^{{\beta }_1+{\beta }_2}t$
v11	σ2(w11 + t)	p0(1 − p0)w11 + p1(1 − p1)t	$e^{{\beta }_1}{w}_{11}+e^{{\beta }_1+{\beta }_2}t$
v12	σ2w12	p1(1 − p1)w12	$e^{{\beta }_1+{\beta }_2}{w}_{12}$
v22	σ2w22	p1(1 − p1)w22	$e^{{\beta }_1+{\beta }_2}{w}_{22}$
oeq	ceq	p0(1 − p0)ceq	$e^{{\beta }_1}{c}_{\text{eq}}$
eeq	teq	p1(1 − p1)teq	$e^{{\beta }_1+{\beta }_2}{t}_{\text{eq}}$
$v_{11}^{\text{eq}}$	${\sigma }^2\left(w_{11}^{\text{eq}}+t_{\text{eq}}\right)$	$p_0\left(1-p_0\right)w_{11}^{\text{eq}}+p_1\left(1-p_1\right)t_{\text{eq}}$	$e^{{\beta }_1}{w}_{11}^{\text{eq}}+e^{{\beta }_1+{\beta }_2}{t}_{\text{eq}}$
$v_{12}^{\text{eq}}$	${\sigma }^2{w}_{12}^{\text{eq}}$	$p_1\left(1-p_1\right)w_{12}^{\text{eq}}$	$e^{{\beta }_1+{\beta }_2}{w}_{12}^{\text{eq}}$
$v_{22}^{\text{eq}}$	${\sigma }^2{w}_{22}^{\text{eq}}$	$p_1\left(1-p_1\right)w_{22}^{\text{eq}}$	$e^{{\beta }_1+{\beta }_2}{w}_{22}^{\text{eq}}$

$c={\sum }_{i\in \mathrm{cont}}\frac{K_i{n}_i}{{\lambda }_{3i}}$, $t={\sum }_{i\in \mathrm{trt}}\frac{K_i{n}_i}{{\lambda }_{3i}}$, $l_i^{11}\equiv {\left[1-\min \left(d,\frac{k_i{n}_i}{c{\lambda }_{3i}}\right)\right]}^{-\frac{1}{2}}$, $l_i^{22}\equiv {\left[1-\min \left(d,\frac{k_i{n}_i}{t{\lambda }_{3i}}\right)\right]}^{-\frac{1}{2}}$, $w_{11}={\sum }_{i\in \mathrm{cont}}\frac{k_i{n}_i}{{\lambda }_{3i}}{\left(l_i^{11}\right)}^2$, $w_{12}={\sum }_{i\in \mathrm{trt}}\frac{k_i{n}_i}{{\lambda }_{3i}}{l}_i^{22}$, $w_{22}={\sum }_{i\in \mathrm{trt}}\frac{k_i{n}_i}{{\lambda }_{3i}}{\left(l_i^{22}\right)}^2$, $c_{\text{eq}}\equiv \frac{Knm(1-\pi )}{{\lambda }_3}$, $t_{\text{eq}}\equiv \frac{Knm\pi }{{\lambda }_3}$, $l^{11}\equiv {\left[1-\min \left(d,\frac{1}{m(1-\pi )}\right)\right]}^{-\frac{1}{2}}$, $l^{22}\equiv {\left[1-\min \left(d,\frac{1}{m\pi }\right)\right]}^{-\frac{1}{2}}$, $w_{11}^{\text{eq}}=\frac{Kmn(1-\pi )}{{\lambda }_3}{\left(l^{11}\right)}^2$, $w_{12}^{\text{eq}}=\frac{Kmn\pi }{{\lambda }_3}{l}^{22}$, $w_{22}^{\text{eq}}=\frac{Kmn\pi }{{\lambda }_3}{\left(l^{22}\right)}^2$.