•  492
    Galileo vs Aristotle on free falling bodies
    History of Philosophy & Logical Analysis 7 (1): 1-11. 2004.
    This essay attempts to demonstrate that it is doubtful if Galileo's famous thought experiment concerning falling bodies in his 'Dialogues Concerning Two New Sciences' (Galileo 1954: 61-64) actually does succeed in proving that Aristotle was wrong in claiming that "bodies of different weight […] move […] with different speeds which stand to one another in the same ratio as their weights," (Galileo 1954: 61). (Part I); and further that it is likewise doubtful that that argument does or even can es…Read more
  •  200
    Since the mid-90s dispositionalism, the view that dispositions are irreducible, real properties, gained strength due to forceful counterexamples (finks and antidotes) that could be launched against Humean anti-dispositionalist attempts to reductively analyse dispositional predicates. In the light of these anti-Humean successes, and in combination with ideas surrounding metaphysical necessity put forward by Kripke and Putnam, some dispositionalists felt encouraged to propose a strong anti-Humean …Read more
  •  526
    Mauro Dorato * The Software of the Universe: An Introduction to the History and Philosophy of the Laws of Nature (review)
    British Journal for the Philosophy of Science (E-Version) 62 (1): 225-232. 2010.
    This is a review of Mauro Dorato's book "The Software of the Universe: An Introduction to the History and Philosophy of the Laws of Nature ".
  •  1428
    Can Capacities Rescue Us From Ceteris paribus Laws?
    In B. Gnassounou & M. Kistler (eds.), Dispositions in Philosophy and Science., Ashgate. pp. 221--247. 2007.
    Many philosophers of science think that most laws of nature (even those of fundamental physics) are so called ceteris paribus laws, i.e., roughly speaking, laws with exceptions. Yet, the ceteris paribus clause of these laws is problematic. Amongst the more infamous difficulties is the danger that 'For all x: Fx ⊃ Gx, ceteris paribus' may state no more than a tautology: 'For all x: Fx ⊃ Gx, unless not'. One of the major attempts to avoid this problem (and others concerning ceteris paribus l…Read more