Difference between revisions of "The Local Nature of the Correspondence Principle"

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==Abstract==
 
==Abstract==
  
The Correspondence Principle requires that the Lorentz transformation reduce to the Galilean transformation at low velocities. But Gedanken experiments over large distances reveal that the Correspondence Principle cannot hold everywhere, because the time part of the Lorentz transformation involves a term <span style="FONT-FAMILY: ">?</span>x , and x can always be chosen large enough to compensate for small <span style="FONT-FAMILY: ">?</span>. The behavior of the Lorentz transformation at large distances from the origin is decidedly non-Galilean, even at low velocities.[[Category:Scientific Paper]]
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The Correspondence Principle requires that the Lorentz transformation reduce to the Galilean transformation at low velocities. But Gedanken experiments over large distances reveal that the Correspondence Principle cannot hold everywhere, because the time part of the Lorentz transformation involves a term <span style="FONT-FAMILY: ">?</span>x , and x can always be chosen large enough to compensate for small <span style="FONT-FAMILY: ">?</span>. The behavior of the Lorentz transformation at large distances from the origin is decidedly non-Galilean, even at low velocities.
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[[Category:Scientific Paper|local nature correspondence principle]]

Latest revision as of 11:18, 1 January 2017

Scientific Paper
Title The Local Nature of the Correspondence Principle
Author(s) Andrew R Dring
Keywords {{{keywords}}}
Published 1997
Journal Galilean Electrodynamics
Volume 8
Number 2
Pages 31-32

Abstract

The Correspondence Principle requires that the Lorentz transformation reduce to the Galilean transformation at low velocities. But Gedanken experiments over large distances reveal that the Correspondence Principle cannot hold everywhere, because the time part of the Lorentz transformation involves a term ?x , and x can always be chosen large enough to compensate for small ?. The behavior of the Lorentz transformation at large distances from the origin is decidedly non-Galilean, even at low velocities.