                                \right)
                       \right).
\]</span></p>
<p>The logit term
<span class="math inline">\(\log\left(\frac{1}{K-k}\right) (i.e., \mathrm{logit}\left(\frac{1}{K-k+1}\right)\)</span>) in
the above definition adjusts the transform so that a
zero vector <span class="math inline">\(y\)</span> is mapped to the simplex <span class="math inline">\(x = (1/K,\ldots,1/K)\)</span>. For instance, if
<span class="math inline">\(y_1 = 0\)</span>, then <span class="math inline">\(z_