Table 1.
Joint cost of choice θ | p1 | p2 | |
---|---|---|---|
(a) | 0.1 | stable | stable |
0.2 | stable | stable | |
0.3 | stable | stable | |
0.4 | stable | stable | |
0.5 | stable | cycles | |
0.6 | stable | cycles | |
0.7 | stable | cycles | |
(b) | 0.1 | stable | cycles |
0.2 | stable | cycles | |
0.3 | stable | cycles | |
0.4 | stable | cycles | |
0.5 | stable | cycles | |
0.6 | cycles | cycles | |
0.7 | cycles | cycles |
(a) One male ornament t1 is subject to strong mutation bias u1 = 0.001 and the other t2 to weak small mutation bias u2 = 0.00001. The cost of choice b = 0.001. (b) Mutation bias is just sufficient for stable evolution of p1 but causes cyclic evolution of p2 (u1 = 0.0001, u2 = 0.00001). The cost of choice was b = 0.0023, which just satisfies Eq. 4. Other parameter values were the same in both female and male traits Gt = Gp = 0.5, a = 0.4, b = 0.001, c = 0.04, λ = 1. Simulations were started with p1, p2, t1, and t2 at high values and ran until stability or obvious cyclic behavior was observed (≈10,000 generations).