均衡点	特征值 $λ_{1}$ , $λ_{2}$ , $λ_{3}$	特征值符号
$(0, 0, 0)$	$λ_{1} = - C_{1} + C_{2}$ $λ_{2} = 0$ $λ_{3} = - C_{5} + β R_{4} - (1 - β) R_{5} + C_{6}$	(+, 0, X)
$(0, 0, 1)$	$λ_{1} = F + Δ C_{1} + L_{1} - C_{1} + C_{2}$ $λ_{2} = - C_{3} + R_{2} + β Δ R_{2} + C_{4} - R_{3} + L_{2}$ $λ_{3} = C_{5} - β R_{4} + (1 - β) R_{5} - C_{6}$	(+, X, X)
$(0, 1, 1)$	$λ_{1} = R_{1} - T + Δ C_{1} - C_{1}$ $λ_{2} = C_{3} - R_{2} - β Δ R_{2} - C_{4} + R_{3} - L_{2}$ $λ_{3} = C_{5} - Δ R_{4} - β R_{4} + (1 - β) R_{5} - C_{6}$	(X, X, X)
$(1, 0, 0)$	$λ_{1} = C_{1} - C_{2}$ $λ_{2} = C_{4} - R_{3} + (a - 1) C_{3} + (b + 1) R_{2} + T + F$ $λ_{3} = - C_{5} + β R_{4} - (1 - β) R_{5} + C_{6}$	(-, X, X)
$(1, 0, 1)$	$λ_{1} = - (F + Δ C_{1} + L_{1} - C_{1} + C_{2})$ $λ_{2} = β Δ R_{2} + L_{2} + C_{4} - R_{3} + (a - 1) C_{3} + (b + 1) R_{2} + T + F$ $λ_{3} = C_{5} - β R_{4} + (1 - β) R_{5} - C_{6}$	(-, X, X)
$(1, 1, 0)$	$λ_{1} = - (R_{1} - T - F - L_{1} - C_{1})$ $λ_{2} = - [C_{4} - R_{3} + (a - 1) C_{3} + (b + 1) R_{2} + T + F]$ $λ_{3} = Δ R_{4} - C_{5} + β R_{4} - (1 - β) R_{5} + C_{6}$	(X, X, X)
$(0, 1, 0)$	$λ_{1} = R_{1} - T - F - L_{1} - C_{1}$ $λ_{2} = 0$ $λ_{3} = Δ R_{4} - C_{5} + β R_{4} - (1 - β) R_{5} + C_{6}$	(X, 0, X)
$(1, 1, 1)$	$λ_{1} = T - R_{1} - Δ C_{1} + C_{1}$ $λ_{2} = - [C_{3} (a - 1) + C_{4} - R_{3} + T + F + L_{2} + β Δ R_{2} + R_{2} (b + 1)]$ $λ_{3} = C_{5} - Δ R_{4} - β R_{4} + (1 - β) R_{5} - C_{6}$	(X, X, X)