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The correspondence principle and finitary ergodic theory « What's new - 0 views

  • We now turn to several specific examples of this principle in various contexts.  We begin with the more “combinatorial” or “non-ergodic theoretical” instances of this principle, in which there is no underlying probability measure involved; these situations are simpler than the ergodic-theoretic ones, but already illustrate many of the key features of this principle in action.
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math.CO/0602037: A correspondence principle between (hyper)graph theory and probability... - 0 views

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    The setting of this paper was deliberately placed at a midpoint between graph theory and ergodic theory, and the author hopes that it illuminates the analogies and interconnections between these two subjects.
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