From classical logic, the course deals with propositional and first-order inference from both semantic and axiomatic viewpoints, with also some material on first-order theories including celebrated ...

Mathematical logic, set theory, lattices and universal algebra form an interconnected framework that underpins much of modern mathematics. At its heart, mathematical logic provides rigorous formal ...

We translate the classical propositional calculus (CPC) and the intuitionistic propositional calculus (IPC) into the assertive part of $\scr {L}^ {P}$ and show that this translation allows us to ...

Then, using nitrations, we obtain the finite model property for the nonassociative Lambek calculus extended with classical propositional logic. Studia Logica publishes original papers on various ...

From logic, it begins by reviewing and extending basic material on propositional and first-order logic from both semantic and axiomatic viewpoints, continues with the celebrated limitative theorems of ...