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\pi_{[z]} = \frac{0\alpha_{[x],\mathrm{max}} \alpha_{[y],\mathrm{max}}- 0.838(\alpha_{[x],\mathrm{max}}+\alpha_{[y],\mathrm{max}})+ 0.352}{\beta}
\pi_{[z]} = \frac{\alpha_{[x],\mathrm{max}} \alpha_{[y],\mathrm{max}}- 0.838(\alpha_{[x],\mathrm{max}}+\alpha_{[y],\mathrm{max}})+ 0.352}{\beta}
\pi_{[z]} = \frac{0.4\alpha_{[x],\mathrm{max}} \alpha_{[y],\mathrm{max}}- 0.838(\alpha_{[x],\mathrm{max}}+\alpha_{[y],\mathrm{max}})+ 0.352}{\beta}
\pi_{[z]} = \frac{0.\alpha_{[x],\mathrm{max}} \alpha_{[y],\mathrm{max}}- 0.838(\alpha_{[x],\mathrm{max}}+\alpha_{[y],\mathrm{max}})+ 0.352}{\beta}
\pi_{[z]} = \frac{0.49\alpha_{[x],\mathrm{max}} \alpha_{[y],\mathrm{max}}- 0.838(\alpha_{[x],\mathrm{max}}+\alpha_{[y],\mathrm{max}})+ 0.352}{\beta}