Q is a matrix with Q_ij = x_i^T x_j.
-If bias >= 0, w becomes [w; w_{n+1}] and x becomes [x; bias].
+If bias >= 0, w becomes [w; w_{n+1}] and x becomes [x; bias]. For
+example, L2-regularized logistic regression (-s 0) becomes
+
+min_w w^Tw/2 + (w_{n+1})^2/2 + C \sum log(1 + exp(-y_i [w; w_{n+1}]^T[x_i; bias]))
+
+Some may prefer not having (w_{n+1})^2/2 (i.e., bias variable not
+regularized). For primal solvers (-s 0, 2, 5, 6, 11), we provide an
+option -R to remove (w_{n+1})^2/2. However, -R is generally not needed
+as for most data with/without (w_{n+1})^2/2 give similar performances.
The primal-dual relationship implies that -s 1 and -s 2 give the same
model, -s 0 and -s 7 give the same, and -s 11 and -s 12 give the same.