 We have just seen that in algebraizable logics the class of algebras \(\bAlg^*\bL\) plays a prominent role. Moreover, in these logics the classes of algebras obtained by the two ways of generalizing the Lindenbaum-Tarski method coincide, that is, \(\bAlg^*\bL = \bAlg\bL\) —this is due to the fact that for any algebraizable logic \(\bL\), \(\bAlg^*\bL\) is closed under subdirect products. Hence, for every algebraizable logic \(\bL\) its algebraic counterpart \(\bAlg\bL\) is its greatest equivalent algebraic semantics, whatever perspective is taken on the generalization of the Lindenbaum-Tarski method.