Earlier quoted context omitted.
And this is what I prefer too, although with the clarification that its the number of ways that a system can be arranged without changing its macroscopic properties . Its, unfortunately, not very compatible with Shannon's usage in any but the shallowest sense, which is why it stays firmly in the land of physics.
> not very compatible with Shannon's usage in any but the shallowest sense The connection is not so shallow, there are entire books based on it. “The concept of information, intimately connected with that of probability, gives indeed insight on questions of statistical mechanics such as the meaning of irreversibility. This concept was introduced in statistical physics by Brillouin (1956) and Jaynes (1957) soon after…
Insofar as I'm aware, there is no information-theoretic equivalent to the 2nd or 3rd laws of thermodynamics, so the intuition a student works up from physics about how and why entropy matters just doesn't transfer. Likewise, even if an information science student is well versed in the concept of configuration entropy, that's 15 minutes of one lecture in statistical thermodynamics. There's still the rest of the course to consider.