En este artículo me ocupo de la cuestión de cómo en las teorías de proceso dual se puede dar cuenta del autoengaño y su conexión con la racionalidad. Presento las versiones intencionalista y no intencionalista del autoengaño y muestro cómo el debate entre ellas puede dirimirse de manera más completa y satisfactoria en el marco de una teoría dual. En éste suelen aceptarse dos sistemas de razonamiento, uno heurístico y otro analítico, que compiten por el control de nuestras inferencias y (...) acciones, pero a veces interactúan y colaboran entre sí. Se defiende que si predomina la respuesta de S1, se puede ver el patrón del autoengaño como una forma de razonamiento heurístico y no únicamente como un vínculo causal. Se sugiere que las evaluaciones en cuanto a la racionalidad del proceso del autoengaño, dependerá del modo en que intervenga en el patrón de razonamiento y del sistema desde el cual se lleve a cabo. In this paper I discuss the phenomenon of self-deception and its connection with the notion of rationality linked to the dual process theories. I present the intentionalist and nonintentionalist accounts of self-deception and aim to show how the debate between them can be resolved in a more comprehensive and satisfactory manner, if it is placed in the frame of the dual process theories. The dual model usually accepts two kinds of reasoning processes, heuristic and analytic, referred to two different systems, S1 and S2. These processes compete for control of our inferences and actions, but sometimes they interact and collaborate. It is suggested that in a dual model, the evaluations in terms of the rationality of the process will depend on the way in which self-deception participates in the reasoning process and on the system from which the evaluation takes place. (shrink)

This work agrees and supports the I. Hacking’s thesis regarding the meaningof the logical constants accordingly with Gentzen’s Introduction and Elimination Rules of Sequent Calculus, corresponding with the abstract conception of the notion of logical consequence. We would like to ask for the minimum rules that must satisfy a connective in order to be considered as a genuine negation. Mainly, we will refer to both da Costa’s C-Systems and Priest’s LP system. Finally, we will analyze the presentations of these systems (...) within the Sequent Logic to show that paraconsistent negation lacks of pure rules of negation-elimination and negation-introduction rules or that they involve other connectives, thus making difficult to assign an univocal meaning to paraconsistent negation. (shrink)