If Fichte influenced in Kant like a reagent so that this took conscience of thelast consequences of his unfinished system, Would it be necessary to say thesame of Schelling? In principle, everything leads us to a negative answers.During the nineties Schelling was considered as a mere pupil and until..

COVID-19 has resulted in extraordinary disruptions to the higher education landscape. Here, we provide a brief report on 295 students’ academic perceptions and emotional well-being in late May 2020. Students reported the high levels of uncertainty regarding their academic futures as well as significant levels of stress and difficulty coping with COVID-19 disruptions. These outcomes were related to the higher levels of neuroticism and an external locus of control. Female students reported worse emotional well-being compared to males, and the students (...) of color reported the significantly higher levels of stress and uncertainty regarding their academic futures compared to White students. These results suggest that some students may be at particular risk for academic stress and poor emotional well-being due to the pandemic and highlight the urgent need for intervention and prevention strategies. (shrink)

Ordinal functions may be iterated transfinitely in a natural way by taking pointwise limits at limit stages. However, this has disadvantages, especially when working in the class of normal functions, as pointwise limits do not preserve normality. To this end we present an alternative method to assign to each normal function f a family of normal functions Hyp[f]=〈fξ〉ξ∈OnHyp[f]=〈fξ〉ξ∈On, called its hyperation, in such a way that f0=idf0=id, f1=ff1=f and fα+β=fα∘fβfα+β=fα∘fβ for all α, β.Hyperations are a refinement of the Veblen hierarchy (...) of f. Moreover, if f is normal and has a well-behaved left-inverse g called a left adjoint, then g can be assigned a cohyperationcoH[g]=〈gξ〉ξ∈OncoH[g]=〈gξ〉ξ∈On, which is a family of initial functions such that gξgξ is a left adjoint to fξfξ for all ξ. (shrink)

Dynamic Topological Logic ( $\mathcal{DTL}$ ) is a modal framework for reasoning about dynamical systems, that is, pairs 〈X, f〉 where X is a topological space and f: X → X a continuous function. In this paper we consider the case where X is a metric space. We first show that any formula which can be satisfied on an arbitrary dynamic topological system can be satisfied on one based on a metric space; in fact, this space can be taken to (...) be countable and have no isolated points. Since any metric space with these properties is homeomorphic to the set of rational numbers, it follows that any satisfiable formula can be satisfied on a system based on $\mathbb{Q}$ . We then show that the situation changes when considering complete metric spaces, by exhibiting a formula which is not valid in general but is valid on the class of systems based on a complete metric space. While we do not attempt to give a full characterization of the set of valid formulas on this class we do give a relative completeness result; any formula which is satisfiable on a dynamical system based on a complete metric space is also satisfied on one based on the Cantor space. (shrink)

Dynamic Topological Logic ( ) is a modal logic which combines spatial and temporal modalities for reasoning about dynamic topological systems , which are pairs consisting of a topological space X and a continuous function f : X → X . The function f is seen as a change in one unit of time; within one can model the long-term behavior of such systems as f is iterated. One class of dynamic topological systems where the long-term behavior of f is (...) particularly interesting is that of minimal systems ; these are dynamic topological systems which admit no proper, closed, f -invariant subsystems. In such systems the orbit of every point is dense, which within translates into a non-trivial interaction between spatial and temporal modalities. This interaction, however, turns out to make the logic simpler, and while s in general tend to be undecidable, interpreted over minimal systems we obtain decidability, although not in primitive recursive time; this is the main result that we prove in this paper. We also show that interpreted over minimal systems is incomplete for interpretations on relational Kripke frames and hence does not have the finite model property; however it does have a finite non-deterministic quasimodel property. Finally, we give a set of formulas of which characterizes the class of minimal systems within the class of dynamic topological systems, although we do not offer a full axiomatization for the logic. (shrink)

Dynamic topological logic combines topological and temporal modalities to express asymptotic properties of dynamic systems on topological spaces. A dynamic topological model is a triple 〈X ,f , V 〉, where X is a topological space, f : X → X a continuous function and V a truth valuation assigning subsets of X to propositional variables. Valid formulas are those that are true in every model, independently of X or f. A natural problem that arises is to identify the logics (...) obtained on familiar spaces, such as . It [9] it was shown that any satisfiable formula could be satisfied in some for n large enough, but the question of how the logic varies with n remained open.In this paper we prove that any fragment of DTL that is complete for locally finite Kripke frames is complete for . This includes DTL○; it also includes some larger fragments, such as DTL1, where “henceforth” may not appear in the scope of a topological operator. We show that satisfiability of any formula of our language in a locally finite Kripke frame implies satisfiability in by constructing continuous, open maps from the plane into arbitrary locally finite Kripke frames, which give us a type of bisimulation. We also show that the results cannot be extended to arbitrary formulas of DTL by exhibiting a formula which is valid in but not in arbitrary topological spaces. (shrink)

Para J. Bennett el núcleo del tercer paralogismo está en decir algo sobre los juicios, basados en un aparente recuerdo, de la forma “Era yo quien era F en t”. La idea es que el juicio de una persona de que era ella quien era F en t podría ser erróneo en lo relativo a la identidad de la persona que realmente era F en t. Según A362-4, el rol del observador externo sería corregir un juicio de esa clase. Pero (...) P. F. Strawson sostiene que lo que el tercer paralogismo trata de decir es algo derivado del hecho de que el “Yo pienso” expresa el pensamiento de la identidad de la conciencia. El error del psicólogo racional está en creer que el “Yo pienso” realmente expresa un conocimiento de objetos de la identidad del sujeto pensante como la identidad de un Ego cartesiano. Entonces, el rol del observador externo consiste en no estar sujeto a una tal ilusión de conocimiento del sujeto pensante. La tesis defendida en este artículo es que el error del psicólogo racional está en creer que el “Yo pienso” realmente expresa un conocimiento a priori de la identidad del sujeto de experiencias como la identidad de una sustancia pensante. El rol del observador externo consiste en no estar sujeto a una tal ilusión de conocimiento. (shrink)

Versiones revisadas de las conferencias pronunciadas en el congreso "Pensamiento, arte, poesía.

Las acciones que articulan simbióticamente élites empresariales y políticas, mafias, grupos militares legales e ilegales, se posibilitan bajo la búsqueda de dos fines: uno, reordenar el territorio de manera violenta hiper-acumulando tierras, con el fin de salvaguardar sus intereses económicos e inversiones; dos, hiper-acumular poder político con el fin de sostener sus privilegios, usando dicho poder para la reconfiguración del diseño institucional y la planeación de los territorios imponiendo sus condiciones. Este fenómeno que marca la historia de Colombia es lo (...) que ampliamente podríamos comprender como Criminalidad Corporativa Instaurada. Es el caso y modelo impuesto en el Urabá el cual se fue extendiendo al resto del país. (shrink)