Table 5.

The values calculated from Table 4 according to Table 2.

Expressions	Terms	Values
		For Figure 2	For Figure 3	For Figure 4
Equilibrium point E1	E 1(Λ, 0)	E 1(1,0)	E 1(10,0)	E 1(5,0)
Stability condition of E1	(δ/μ − νδ) > Λ	10 > 1 (E1 is LAS)	0.50 < 10 (E1 is unstable)	0.50 < 5 (E1 is unstable)
Equilibrium point E2	E 2(P∗=δ/(μ − νδ), T∗=βP(1 − (P∗/Λ))/(c/(1+aP∗)))	E 2(10, −16.20)(biologically meaningless)	E 2(0.50, 1.71)	E 2(0.50, 0.81)
Parameter A1	(1 − (P∗/Λ))	—	0.95	0.90
Parameter A2	(aP∗/aP∗+1)	—	0.66667	0.3333
Least common multiple of order's denominator	m	—	5	5
Characteristical equation of eigenvalues for E2	λ m(α1+α2) − λmα2βP(A1(A2+1) − 1)+((βPδ2A1)/(μΛ(1 − A1)))=0	—	λ 7 − 1.40λ3+1.1692=0	λ 7 − 0.48λ3+1.1077=0
The eigenvalues for E2	—	—	λ 1 ≈ 0.9614+0.2454i λ2 ≈ 0.9614 − 0.2454i λ3 ≈ 0.1199+1.1495i λ4 ≈ 0.1199 − 1.1495i λ5 ≈ −1.2004 λ6 ≈ −0.4812+0.7135i λ7 ≈ −0.4812 − 0.7135i	λ 1 ≈ 0.9287+0.3757i λ2 ≈ 0.9287 − 0.3757i λ3 ≈ 0.1852+1.0410i λ4 ≈ 0.1852 − 1.0410i λ5 ≈ −1.0798 λ6 ≈ −0.5741+0.7646i λ7 ≈ −0.5741 − 0.7646i
Angle of eigenvalues for E2	θ=arg(λ)	—	θ 1 ≈ 14.3191°, θ2 ≈ −14.3191°, θ3 ≈ 84.0452°, θ4 ≈ −84.0452°, θ5 ≈ 180°, θ6 ≈ 123.997°, θ7 ≈ −123.997°	θ 1 ≈ 22.0255°, θ2 ≈ −22.0255°, θ3 ≈ 79.9123°, θ4 ≈ −79.9123°, θ5 ≈ 180°, θ6 ≈ 126.901°, θ7 ≈ −126.901°
Stability condition of E2	|θi| > (π/2m)	—	E 2 is an unstable point, since |θ1|, |θ2| ≈ 14.31° < 18°.	E 2 is LAS, since |θ1|, |θ2|,…, |θ7| > 18°.
Initial conditions	(P0, T0)	(0.3, 0.01)	(0.3, 0.01)	(0.3, 0.01)