均衡点	稳定性条件	编号
$A_{3} (0, 1, 0)$	$B_{2} - B_{1} - b_{1} - B_{3} < A_{1} - a_{1} - A_{2}$	①
$A_{5} (1, 0, 0)$	$B_{1} - B_{2} + B_{3} + b_{2} < A_{2} - A_{1}$ , $c_{1} + C_{2} - C_{1} - g_{1} + g_{2} < d_{1} + D_{2} - D_{1}$ , $F_{1} - F_{2} - f_{1} - f_{3} < E_{1} - e_{3} - E_{2}$	②
$A_{6} (1, 0, 1)$	$A_{2} - A_{1} - e_{1} > B_{1} - B_{2} + B_{3} + b_{2}$ , $c_{1} + c_{2} - C_{1} - g_{1} + g_{2} - d_{1} < D_{2} - D_{1} - e_{2}$ , $e_{3} + E_{2} - E_{1} > F_{2} - F_{1} + f_{1} + f_{3}$	③
$A_{7} (1, 1, 0)$	$A_{2} - A_{1} + a_{1} > b_{1} + B_{1} - B_{2} + B_{3}$ , $- c_{1} - C_{2} + C_{1} + g_{1} - g_{2} < - d_{1} - D_{2} + D_{1}$ , $e_{3} + E_{2} - E_{1} < F_{2} - F_{1} + f_{1}$	④
$A_{8} (1, 1, 1)$	$e_{1} - a_{1} - A_{2} + A_{1} < - b_{1} - B_{1} + B_{2} - B_{3}$ , $- c_{1} - c_{2} + C_{1} + g_{1} - g_{2} < - d_{1} + e_{2} - D_{2} + D_{1}$ , $e_{3} + E_{2} - E_{1} > F_{2} - F_{1} + f_{1}$	⑤