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<p>confined within a finite area, and realized that since their positions are not independent <a href="page.php?w=degrees_of_freedom">degrees of freedom</a> from their momenta, the resulting <a href="page.php?w=phase_space">phase space</a> must also be bounded by the finite area. Bounded phase space is the essential property that allows for negative temperatures, and can occur in both classical and quantum systems. As shown by Onsager, a system with bounded phase space necessarily has a peak in the entropy as energy is increased. For energies exceeding</p><p>
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