Community # 3 ($C_3$)
${\underset{\_}{t}}_{c_3}=\frac{h_{C_6}}{{\lambda }_2}\bullet \frac{d_{C_6,C_3}}{V}+\frac{h_{C_5}}{{\lambda }_2}\bullet \frac{d_{C_6,c_3}+d_{C_6,C_5}}{V}$	${\underset{\_}{t}}_{c_3}=0.553$
${\underset{\_}{S}}_{c_3}=\beta \bullet {\underset{\_}{t}}_{c_3}$	${\underset{\_}{S}}_{c_3}=1.107$
${\underset{\_}{S_2}}_{c_3}=\frac{h_{C_6}}{{\lambda }_2}\bullet {\left[\frac{\beta \bullet \left(d_{C_6,C_3}\right)}{V}\right]}^2+\frac{h_{C_5}}{{\lambda }_2}\bullet {\left[\frac{\beta \bullet \left(d_{C_6,c_3},+,d_{C_6,C_5}\right)}{V}\right]}^2$	${\underset{\_}{S_2}}_{c_3}=1.963$
$TR\left(C_3\right)=\frac{{\lambda }_2{\underset{\_}{S_2}}_{c_3}}{2\left(1,-,{\lambda }_2,{\underset{\_}{S}}_{c_3}\right)}+{\underset{\_}{t}}_{c_3}$	$TR\left(C_3\right)=1.944$
Community # 6 ($C_6$)
${\underset{\_}{t}}_{c_6}=\frac{h_{C_3}}{{\lambda }_2}\bullet \frac{d_{C_6,C_3}}{V}+\frac{h_{C_5}}{{\lambda }_2}\bullet \frac{d_{C_6,C_5}}{V}$	${\underset{\_}{t}}_{c_6}=0.286$
${\underset{\_}{S}}_{c_6}=\beta \bullet {\underset{\_}{t}}_{c_6}$	${\underset{\_}{S}}_{c_6}=0.572$
${\underset{\_}{S_2}}_{c_6}=\frac{h_{C_3}}{{\lambda }_2}\bullet {\left[\frac{\beta \bullet \left(d_{C_2,C_1}\right)}{V}\right]}^2+\frac{h_{C_5}}{{\lambda }_2}\bullet {\left[\frac{\beta \bullet \left(d_{C_6,C_5}\right)}{V}\right]}^2$	${\underset{\_}{S_2}}_{c_6}=0.825$
$TR\left(C_6\right)=\frac{{\lambda }_2{\underset{\_}{S_2}}_{c_6}}{2\left(1,-,{\lambda }_2,{\underset{\_}{S}}_{c_6}\right)}+{\underset{\_}{t}}_{c_6}$	$TR\left(C_6\right)=0.618$
Community # 5 ($C_5$)
${\underset{\_}{t}}_{c_5}=\frac{h_{C_5}}{{\lambda }_2}\bullet \frac{d_{C_6,C_5}}{V}+\frac{h_{C_3}}{{\lambda }_2}\bullet \frac{d_{C_6,C_5}+d_{C_6,c_3}}{V}$	${\underset{\_}{t}}_{c_5}=0.425$
${\underset{\_}{S}}_{c_5}=\beta \bullet {\underset{\_}{t}}_{c_5}$	${\underset{\_}{S}}_{c_5}=0.850$
${\underset{\_}{S_2}}_{c_5}=\frac{h_{C_5}}{{\lambda }_2}\bullet {\left[\frac{\beta \bullet \left(d_{C_6,C_5}\right)}{V}\right]}^2+\frac{h_{C_3}}{{\lambda }_2}\bullet {\left[\frac{\beta \bullet \left(d_{C_6,C_5},+,d_{C_6,c_3}\right)}{V}\right]}^2$	${\underset{\_}{S_2}}_{c_5}=1.876$
$TR\left(C_5\right)=\frac{{\lambda }_2{\underset{\_}{S_2}}_{c_5}}{2\left(1,-,{\lambda }_5,{\underset{\_}{S}}_{c_5}\right)}+{\underset{\_}{t}}_{c_5}$	$TR\left(C_5\right)=1.399$