">\(K_-\)</span> grow like <span class="math inline">\(M\)</span> with probability <span class="math inline">\(1-4\exp\left(-2 \cdot 2^{0.1P} \cdot M^{0.1}\right)\)</span>, a quantity that approaches <span class="math inline">\(1\)</span> as <span class="math inline">\(M\to\infty\)</span>. Thus, given fixed <span class="math inline">\(P\)</span>, for <span class="math inline">\(M\)</span> large enough (so that the sample size <span class="math inline">\(N\)</span> is also large), we have two reasonably larg