Il lavoro analizza la tempestiva ricezione da parte di Cornelio Fabro della filosofia di Carl Stumpf, così come esposta nella postuma Erkenntnislehre. Fin dai lavori dei primi anni Quaranta Fabro adotta una concezione della ‘fenomenologia’ distante da quella di Husserl perché ricalcata sulla definizione stumpfiana. Più in generale, Fabro si ispira a Stumpf ancor più che allo stesso Brentano. A partire dalla distinzione tra ‘fenomeni' e ‘funzioni psichiche’ Stumpf è infatti capace di proseguire il rilancio dell’aristotelismo con (...) coerenza ancor maggiore del maestro, all’insegna di un pieno riconoscimento del significato conoscitivo della percezione contro gli tipici di eccessi di ogni forma di intellettualismo. (shrink)

This article focuses on Cornelio Fabro’s understanding and presentation of Thomas Aquinas’s argumentation for a real distinction and composition of essence and an act of existing (actus essendi) in finite beings, a theory that is closely connected with Aquinas’s notion of transcendental participation. It examines Fabro’s division of Aquinas’s arguments into five gradually developing major approaches. Fabro offers an interesting interpretation of the argument offered by the youthful Aquinas in the often discussed De ente et essentia, c. (...) 4, and finds that in his mature writings Aquinas developed and relied ever more heavily on a proof based on participation. (shrink)

De Interpretatione is among Aristotle's most influential and widely read writings; C. W. A. Whitaker presents the first systematic study of this work, and offers a radical new view of its aims, its structure, and its place in Aristotle's system. He shows that De Interpretatione is not a disjointed essay on ill-connected subjects, as traditionally thought, but a highly organized and systematic treatise on logic, argument, and dialectic.

Both Carnap and Quine made significant contributions to the philosophy of mathematics despite their diversedviews. Carnap endorsed the dichotomy between analytic and synthetic knowledge and classified certainmathematical questions as internal questions appealing to logic and convention. On the contrary, Quine wasopposed to the analytic-synthetic distinction and promoted a holistic view of scientific inquiry. The purpose of thispaper is to argue that in light of the recent advancement of experimental mathematics such as Monte Carlosimulations, limiting mathematical inquiry to the domain of (...) logic is unjustified. Robustness studies implemented inMonte Carlo Studies demonstrate that mathematics is on par with other experimental-based sciences. (shrink)