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\begin{aligned} I D_{1} & \sim uniform (450, 550) \\ I U_{1} & \sim uniform (0.98 \frac{110}{p} - 110, 3 \frac{I D_{1}}{p} - 110) \\ R C_{1} & = 0 \\ S_{1} & = N - I D_{1} - I U_{1} \\ \ln (β_{1}) & \sim uniform (\ln (\frac{2.75}{D}), \ln (\frac{3.3}{D})) \\ R_{e, 1} & = \exp (\ln (β_{1})) \frac{S_{1} D}{N} \\ ξ_{1} & = \exp (\ln (β_{1})) S_{1} \frac{I U_{1} + I D_{1}}{N} \end{aligned}

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\begin{align*} ID_1 & \sim \text {uniform}(450,550) \\ IU_1 & \sim \text {uniform}(0.98\frac{110}{p}-110, 3\frac{ID_1}{p}-110) \\ RC_1 & = 0 \\ S_1 & = N - ID_1 - IU_1\\ \ln (\beta _1) & \sim \text {uniform}(\ln (\frac{2.75}{D}), \ln (\frac{3.3}{D})) \\ R_{e,1} & = \exp (\ln (\beta _1))\frac{S_1D}{N}\\ \xi _1 & = \exp (\ln (\beta _1))S_1\frac{IU_1 + ID_1}{N} \end{align*}