Table 4:

Mean maximum values and accessible regions for the five measures. The mean maximum value of a measure is its average maximum value over its prescribed domain, assuming p_A and p_B are independent and uniformly distributed over the domain. The accessible region of a measure for a constant c ∈ [0, 1] is defined as the proportion of the applicable domain in which the upper bound for the measure is greater than or equal to c.

	Mean maximum value	Accessible region
|D′|	1	1
r2	2π2/3 − 4(ln 2)2 + 4 ln 2 − 7 ≈ 0.43051	1 + $\frac{4c}{1-c}$ + $\frac{8c\text{ln}(\frac{1}{2}+\frac{1}{2}c)}{{(1-c)}^2}$
|d|	$\frac{3}{2}$ − ln 2 ≈ 0.80685	1, if c ⩽ 0.5; $\frac{(4c-1)(1-c)}{c}$, if c > 0.5
ρ	1	1
$r^2/r_{\max }^2$	1	1