均衡点	稳定性条件
$E_{1} (0, 0, 0)$	$G > R + K; P_{1} > P_{2} - I; S_{1} - H_{1} > S_{2} - H_{3}$
$E_{2} (0, 1, 0)$	$G + L > R; P_{2} - I > P_{1}; S_{1} - H_{1} > S_{2} - H_{2}$
$E_{3} (0, 0, 1)$	$G > R + K - T; P_{1} > P_{2} + Q - I_{1}; S_{2} - H_{3} > S_{1} - H_{1}$
$E_{4} (0, 1, 1)$	$G + T + L > R; P_{2} + Q - I > P_{1}; S_{2} - H_{2} > S_{1} - H_{1}$
$E_{5} (1, 0, 0)$	$R + K > G; P_{1} - K > L + P_{2} - I_{1}; (S_{1} - H_{1}) > (S_{2} - H_{3}) + T$
$E_{6} (1, 0, 1)$	$R + K - T > G; P_{1} - K > P_{2} + L + Q - I_{1}; (S_{2} - H_{3}) + T > S_{1} - H_{1}$
$E_{7} (1, 1, 0)$	$R > G + L; P_{2} + L + K - I > P_{1}; S_{1} - H_{1} > T + (S_{2} - H_{2})$
$E_{8} (1, 1, 1)$	$R > G + T + L; P_{2} + L + Q - I > P_{1} - K_{1}; (S_{2} - H_{2}) + T > S_{1} - H_{1}$
$E_{9} ~ E_{15}$	存在互为相反数的特征值，鞍点