One of the features of John Locke’s moral philosophy is the idea that morality is based on our beliefs concerning the future good. In An Essay Concerning Human Understanding II, xxi, §70, Locke argues that we have to decide between the probability of afterlife and our present temptations. In itself, this kind of decision model is not rare in Early Modern philosophy. Blaise Pascal’s Wager is a famous example of a similar idea of balancing between available options which Marcelo Dascal (...) has discussed in his important 2005 article “The Balance of Reason”. -/- Leibniz, however, was not always satisfied with this kind of simple balancing. In his commentary to Locke’s Essay, Nouveaux essais sur l’entendement humain, II, xxi, §66, he presented an alternative model which is based on an idea of plural, mutually conflicting inclinations. This kind of model, called as vectorial theory of rational decision by Simo Knuuttila, fits well with Leibniz’s theory of the soul where volitions are formed as a kind of compromise between different inclinations to different goods. -/- I will present these two models and show how they illustrate the practical rationality of Locke and Leibniz and how their moral philosophies differ, although being similar in certain respects. The topics include Leibniz’s criticism of Lockean hedonism and the discussion of akratic behaviour in II, xxi of Essay and Nouveaux essais. (shrink)

The issue of this study continues the analysis of persuasive truth, a problem debated by us in several articles already published, especially in two of them: Doxastic Dialectics and The Probable and the Problem. In this new “chapter,” our intention is to develop more details from the perspective of subjectivity, which has a grounding role in doxastic dialectics. Doxa’s axiomatic mechanism tries to temper the subjective dimension of persuasive truth, by submitting the doxastic proofs to the control of the oppositional (...) principle. Doxastic thinking discovers dialectically its own ratio, progressively increasing the relevance of the listening capacity. In the text that follows, the concept of listening is used in a larger than sensitive sense, being equivalent to condition of receptivity. (shrink)

The mathematical nature of modern science is an outcome of a contingent historical process, whose most critical stages occurred in the seventeenth century. ‘The mathematization of nature’ (Koyré 1957 , From the closed world to the infinite universe , 5) is commonly hailed as the great achievement of the ‘scientific revolution’, but for the agents affecting this development it was not a clear insight into the structure of the universe or into the proper way of studying it. Rather, it was (...) a deliberate project of great intellectual promise, but fraught with excruciating technical challenges and unsettling epistemological conundrums. These required a radical change in the relations between mathematics, order and physical phenomena and the development of new practices of tracing and analyzing motion. This essay presents a series of discrete moments in this process. For mediaeval and Renaissance philosophers, mathematicians and painters, physical motion was the paradigm of change, hence of disorder, and ipso facto available to mathematical analysis only as idealized abstraction. Kepler and Galileo boldly reverted the traditional presumptions: for them, mathematical harmonies were embedded in creation; motion was the carrier of order; and the objects of mathematics were mathematical curves drawn by nature itself. Mathematics could thus be assigned an explanatory role in natural philosophy, capturing a new metaphysical entity: pure motion. Successive generations of natural philosophers from Descartes to Huygens and Hooke gradually relegated the need to legitimize the application of mathematics to natural phenomena and the blurring of natural and artificial this application relied on. Newton finally erased the distinction between nature’s and artificial mathematics altogether, equating all of geometry with mechanical practice. (shrink)

It happened to me one day to say that Cartesianism, in what good it has, was only the anteroom of true philosophy. A person in the company, who frequented the court, was well read, and even had ideas about science, pressed the figure into an allegory-maybe a little too far. For, he asked me whether I didn’t think that one could say, along the same line, that the ancients led us up the staircase, that the modem school had arrived at (...) the guards’ room, and that, if the innovators of our century had managed to reach the anteroom, he wished me the honor of introducing us into Nature’s sanctum. This parallel made us all laugh, and I told him, “You see, Sir, your comparison has rejoiced the company. But you forgot that between the anteroom and the sanctum there is the audience chamber, and that it will be enough if we obtain audience, without purporting to penetrate in the inner sanctum” (VE, p. 1867). (shrink)