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ORDER OUT OF CHAOS<br />

234<br />

tion between thermodynamics and dynamics. Even now, a<br />

hundred and fifty years after Clausius, the question still<br />

arouses strong feelings. No one can remain neutral in this conflict,<br />

which involves the meaning of reality and time. Must<br />

dynamics, the mother of modern science, be abandoned in<br />

favor of some form of thermodynamics? That was the view of<br />

the "energeticists," who exerted great influence during the<br />

nineteenth century. Is there a way to "save" dynamics, to recoup<br />

the second law without giving up the formidable structure<br />

built by Newton and his successors? What role can<br />

entropy play in a world described by dynamics?<br />

We have already mentioned the answer proposed by Boltzmann.<br />

Boltzmann's famous equation S = k log P relates entropy<br />

and probability: entropy grows because probability grows.<br />

Let us immediately emphasize that in this perspective the second<br />

law would have great practical importance but would be of<br />

no fundamental significance. In his excellent book The Ambidextrous<br />

Universe, Martin Gardner writes: "Certain events go<br />

only one way not because they can't go the other way but because<br />

it is extremely unlikely that they go backward. "3 By improving<br />

our abilities to measure less and less unlikely events,<br />

we could reach a situation in which the second law would play<br />

as small a role as we want. This is the point of view that is<br />

often taken today. However, this was not Planck's point of<br />

view:<br />

It would be absurd to assume that the validity of the second<br />

law depends in any way on the skill of the physicist<br />

or chemist in observing or experimenting. The gist of the<br />

second law has nothing to do with experiment; the law<br />

asserts briefly that there exists in nature a quantity which<br />

changes always in the same sense in all natural processes.<br />

The proposition stated in this general form may<br />

be correct or incorrect; but whichever it may be, it will<br />

remain so, irrespective of whether thinking and measuring<br />

beings exist on the earth or not, and whether or not,<br />

assuming they do exist, they are able to measure the details<br />

of physical or chemical processes more accurately<br />

by one, two, or a hundred decimal places than we can.<br />

The limitation to the law, if any, must lie in the same<br />

province as its essential idea, in the observed Nature, and

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