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N. 3 - 21 aprile 2001 - Giano Bifronte

N. 3 - 21 aprile 2001 - Giano Bifronte

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270<br />

understand what the stakes are, let us remember Newton's viewpoint. As<br />

is well known Newton postulated, in the "Scholium" to the<br />

"Definitions" of the 1st book of the Principia, both "absolute space"<br />

and "absolute time", but he did not conceive them just as metaphysical<br />

entities. In fact, in order to justify "absolute space", Newton offered<br />

what became a very famous physical argument. Take a bucket filled<br />

with water, and set it into rotation (for instance, by attaching it by a<br />

rope to the ceiling, twisting the rope and then letting it unwind); you<br />

shall see that as soon as the motion of the bucket is communicated to<br />

the water, the surface of the liquid will become curved (as a<br />

paraboloid), and curved it will remain if the bucket is stopped all of a<br />

sudden. This means that the water 'feels' the rotation independently of<br />

its relative motion with respect to the bucket. So this rotation must be<br />

regarded, in Newton's opinion, as relative to absolute space. Mach's<br />

objection, as it had been more or less Berkeley's, was that the fact that<br />

the relative motion of the water and the bucket is not causally<br />

responsible for the surface's curvature, does not imply that the motion<br />

with respect to other bodies cannot be so. In particular, one may<br />

conjecture that it is motion with respect to the distribution of matter at<br />

large in the universe (shortly described as the 'heaven of fixed stars' -<br />

we should say 'galaxies' instead of 'stars') which causes the deviation<br />

from flatness of the water's surface.<br />

To give a mathematical formulation of the idea that inertial effects,<br />

such as the one just described, do not prove the existence of absolute<br />

space, but only the interaction of matter with other matter has remained<br />

a challenge for positivistic-minded physicists. Einstein accepted the<br />

challenge and tried to construct a gravitational theory which would<br />

satisfy this requirement, which he named Mach's principle, though<br />

ultimately he became rather more sceptical both on the importance of<br />

the principle and on the degree it was embodied in his theory. The book<br />

under review follows a different path, reaching back to W. Weber's<br />

theory of action at a distance, to which the author had already devoted,<br />

among other writings, also a book in English (Weber's Electrodynamics,<br />

Kluwer 1994).<br />

In a short review such as this one I cannot deal adequately with the<br />

rich content of this book. I shall limit myself to describing very briefly<br />

its main features and make some general comments. The book is<br />

divided in two parts, according to the following scheme:

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