 The Lindenbaum-Tarski method, when successful, shows that the class of algebras \(\{\bFm/\theta(T): T\) is a theory of \(\bL\}\) is a \(\delta(p) \approx \varepsilon(p)\)-algebraic semantics for \(\bL\). Therefore it also shows that every class of algebras \(\bK\) which is \(\delta(p) \approx \varepsilon(p)\)-sound for \(\bL\) and includes the set \(\{\bFm/\theta(T): T\) is a theory of \(\bL\}\) is also a \(\delta(p) \approx \varepsilon(p)\)-algebraic semantics for \(\bL\).