Taking self-excitations seriously: On Angel's initial condition
British Journal for the Philosophy of Science 54 (2):319-326 (2003)
| Abstract | In a recent article, L. Angel ([2001]) argues that if we do not implement Newtonian physics adding to it a certain usual type of boundary condition, then this leads to the rejection of what he calls the P principle: ‘the composition of contact interactions does not create a noncontact interaction.’ Here I shall demonstrate that this conclusion does not follow. However, as will be made clear, this in no way diminishes the interest or importance of the model introduced by Angel in his paper. 1 Introduction 2 The ‘impact without contact’ argument 3 Taking self-excitations seriously 4 Some interesting implications. | |||||||||
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Luis Angel Pérez Miranda (1994). Explanation. Theoria 9 (2):226-228.
Stephen Handel & Molly L. Erickson (2003). Parallels Between Hearing and Seeing Support Physicalism. Behavioral and Brain Sciences 26 (1):31-32.
Michael A. Day (1990). The No-Slip Condition of Fluid Dynamics. Erkenntnis 33 (3):285 - 296.
Max Pensky (2010). Contributions Toward a Theory of Storms: Historical Knowing and Historical Progress in Kant and Benjamin. Philosophical Forum 41 (1):149-174.
Leonard Angel (2001). A Physical Model of Zeno's Dichotomy. British Journal for the Philosophy of Science 52 (2):347-358.
Leonard Angel (2002). Zeno's Arrow, Newton's Mechanics, and Bell's Inequalities. British Journal for the Philosophy of Science 53 (2):161-182.
Jean-Pierre Schachter (1997). The Angel in the Machine. Journal of Philosophical Research 22:445-460.
Craig Callender (2004). Measures, Explanations and the Past: Should ‘Special’ Initial Conditions Be Explained? British Journal for the Philosophy of Science 55 (2):195-217.
Jon Pérez Laraudogoitia (2004). On a (Supposedly) Plausible Extension of Newtonian Collision Dynamics. British Journal for the Philosophy of Science 55 (2):365-370.
Leonard Angel (2005). Evens and Odds in Newtonian Collision Mechanics. British Journal for the Philosophy of Science 56 (1):179-188.
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