“…where ξ i and ξ i are the slack variables. µ i ≥ 0, µ i ≥ 0, α i ≥ 0 and α i ≥ 0, which correspond to the columns of µ µ µ, µ µ µ , α α α and α α α , are the lagrange multipliers and can be solved by building the dual problem of ( 8) with the Karush-Kuhn-Tucher constraints [27]. The desired coefficient matrix W W W (2) of the second layer are obtained by computing the partial derivatives of ( 9) with respects to W W W (2) , b, ξ i and…”