다산 역학의 성립과 정수, 그리고 그 경학적.사상사적의의를 논구한 저술.

Although they were not written by Kant himself, the transcripts of his lectures constitute an important source for philosophical research today. The contributions presented in this volume discuss the authenticity and significance of these transcripts.Theyshed light ondifferent philosophical questions related to Kant s philosophy and provide new insights that, if looking at Kant s published writings alone, we would not be able to gain.".

현대철학의 핵심문제로 제시되어온 주체의 개념을 유 럽철학사의 맥락으로 논한 저서.

Ademais do glossário filosófico, Kant emprega muitos outros repertórios linguísticos; dentre eles, por exemplo, o musical. O presente estudo, considerando o léxico musical kantiano, não tem como objetivo a promoção estética da música no cenário da filosofia crítica, mas o reconhecimento e a análise preliminar de um recurso argumentativo utilizado pelo filósofo, a saber, a analogia musical.

Examina-se aqui uma solução de tipo “idealista” para o problema da possibilidade do múltiplo, a qual, assim parece, levaria à exigência da admissão de um espaço e um tempo inatos. Eliminando-se qualquer pretensa concessão inatista por parte de Kant, porém, observa-se que o resultado alcançado, neste caso, favorece a originalidade do idealismo transcendental. Consideration on “multiple” in the first CritiqueIt is examined here a solution, of an idealist kind, to the problem concerning the possibility of the manifold, which, it seems, (...) would lead to the requirement of the admission of an inate space and time. However, by excluding any pretense inatist concession from Kant’s perspective, it is observed that the achieved result, in this case, supply the originality of transcendental idealism. (shrink)

Trata-se de uma abordagem introdutória à doutrina do esquematismo, segundo o contexto de seu surgimento na Crítica da Razão Pura.This article is an introductory approach to the doctrine of the schematism according to the context of its appearance in the Critique of Pure Reason.

O presente fascículo, o segundo “especial” de Trans/Form/Ação em 2011, apresenta, ao contrário do anterior, não a republicação de textos já aparecidos na mesma revista, mas um conjunto de dez artigos inéditos, todos agrupados em torno do mesmo tema geral: “Estética”. Salvo engano, trata-se do primeiro exemplar temático da “Revista de Filosofi a da UNESP”.

Quasi-Nelson logic (QNL) was recently introduced as a common generalisation of intuitionistic logic and Nelson's constructive logic with strong negation. Viewed as a substructural logic, QNL is the axiomatic extension of the Full Lambek Calculus with Exchange and Weakening by the Nelson axiom, and its algebraic counterpart is a variety of residuated lattices called quasi-Nelson algebras. Nelson's logic, in turn, may be obtained as the axiomatic extension of QNL by the double negation (or involutivity) axiom, and intuitionistic logic as the (...) extension of QNL by the contraction axiom. A recent series of papers by the author and collaborators initiated the study of fragments of QNL, which correspond to subreducts of quasi-Nelson algebras. In the present paper we focus on fragments that contain the connectives forming a residuated pair (the monoid conjunction and the so-called strong Nelson implication), these being the most interesting ones from a substructural logic perspective. We provide quasi-equational (whenever possible, equational) axiomatisations for the corresponding classes of algebras, obtain twist representations for them, study their congruence properties and take a look at a few notable subvarieties. Our results specialise to the involutive case, yielding characterisations of the corresponding fragments of Nelson's logic and their algebraic counterparts. (shrink)