Table 4.

Exact solution and two approximations for the correlations of population gene frequencies for n = 10, m_∞ = 0.001, m = 0.1, N = 25, and p̄ = 0.2. Within each nondiagonal cell, the uppermost value is the exact solution, the next two values our F1 and F2 approximations, and the lower value is Maruyama's reflecting-boundary approximation, from Table 4 of his 1970b paper.

	1	2	3	4	5	6	7	8	9	10
1	1.0
2	0.9292	1.0
	0.9286
	0.9290
	0.9410
3	0.8607	0.9223	1.0			Exact
	0.8600	0.9223				F1
	0.8611	0.9225				F2
	0.8795	0.9264				M
4	0.7931	0.8499	0.9171	1.0
	0.7924	0.8499	0.9174
	0.7940	0.8504	0.9175
	0.8175	0.8586	0.9209
5	0.7287	0.7808	0.8424	0.9139	1.0
	0.7279	0.7807	0.8428	0.9144
	0.7297	0.7814	0.8430	0.9144
	0.7541	0.7928	0.8496	0.9177
6	0.6690	0.7167	0.7731	0.8386	0.9128	1.0
	0.6679	0.7164	0.7734	0.8392	0.9134
	0.6696	0.7170	0.7736	0.8392	0.9134
	0.6971	0.7315	0.7834	0.8455	0.9166
7	0.6152	0.6589	0.7106	0.7705	0.8386	0.9139	1.0
	0.6136	0.6581	0.7105	0.7709	0.8392	0.9144
	0.6149	0.6585	0.7106	0.7709	0.8392	0.9144
	0.6427	0.6756	0.7233	0.7804	0.8455	0.9177
8	0.5676	0.6080	0.6555	0.7106	0.7731	0.8424	0.9171	1.0
	0.5655	0.6065	0.6548	0.7105	0.7734	0.8428	0.9174
	0.5662	0.6066	0.6548	0.7106	0.7736	0.8430	0.9175
	0.5974	0.6268	0.6709	0.7233	0.7834	0.8496	0.9209
9	0.5265	0.5639	0.6080	0.6589	0.7167	0.7808	0.8499	0.9223	1.0
	0.5238	0.5618	0.6065	0.6581	0.7164	0.7807	0.8499	0.9223
	0.5240	0.5618	0.6066	0.6585	0.7170	0.7814	0.8504	0.9225
	0.5571	0.5855	0.6268	0.6756	0.7315	0.7928	0.8586	0.9264
10	0.4916	0.5265	0.5676	0.6152	0.6690	0.7287	0.7931	0.8607	0.9292	1.0
	0.4883	0.5238	0.5655	0.6136	0.6679	0.7279	0.7924	0.8600	0.9286
	0.4883	0.5240	0.5662	0.6149	0.6696	0.7297	0.7940	0.8611	0.9290
	0.5321	0.5571	0.5974	0.6427	0.6971	0.7541	0.8175	0.8795	0.9410