$(p_{1}, p_{2})$	Price Pattern for $n = 2$
$p_{1} \geq p_{2} \geq λ^{\bar{N E}} (n)$	$\lim_{k \to + \infty} p_{1}^{(k)} = \lim_{k \to + \infty} p_{2}^{(k)} = λ^{\bar{N E}} (n)$
$p_{1} \geq λ^{\bar{N E}} (n) \geq p_{2} \geq λ^{\underline{N E}} (n)$	$\lim_{k \to + \infty} (p_{1}^{(2 k)}, p_{2}^{(2 k)}) = (λ^{\bar{N E}} (n), p_{2}),$ $\lim_{k \to + \infty} (p_{1}^{(2 k + 1)}, p_{2}^{(2 k + 1)}) = (p_{2}, λ^{\bar{N E}} (n))$
$p_{1} \geq λ^{\bar{N E}} (n) \geq λ^{\underline{N E}} (n) \geq p_{2}$	$\lim_{k \to + \infty} (p_{1}^{(2 k)}, p_{2}^{(2 k)}) = (λ^{\bar{N E}} (n), λ^{\underline{N E}} (n)),$ $\lim_{k \to + \infty} (p_{1}^{(2 k + 1)}, p_{2}^{(2 k + 1)}) = (λ^{\underline{N E}} (n), λ^{\bar{N E}} (n))$
$λ^{\bar{N E}} (n) \geq p_{1} \geq p_{2} \geq λ^{\underline{N E}} (n)$	$(p_{1}^{(2 k)}, p_{2}^{(2 k)}) = (p_{1}, p_{2}),$ $(p_{1}^{(2 k + 1)}, p_{2}^{(2 k + 1)}) = (p_{2}, p_{1})$ , $k \in N$ .
$λ^{\bar{N E}} (n) \geq p_{1} \geq λ^{\underline{N E}} (n) \geq p_{2}$	$\lim_{k \to + \infty} (p_{1}^{(2 k)}, p_{2}^{(2 k)}) = (p_{1}, λ^{\underline{N E}} (n)),$ $\lim_{k \to + \infty} (p_{1}^{(2 k + 1)}, p_{2}^{(2 k + 1)}) = (λ^{\underline{N E}} (n), p_{1})$
$λ^{\underline{N E}} (n) \geq p_{1} \geq p_{2}$	$\lim_{k \to + \infty} p_{1}^{(k)} = p_{2}^{(k)} = λ^{\underline{N E}} (n)$