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I've been searching for this for a while. There is a principle of equivalence in general relativity:

But I need the principle of equivalence in thermodynamics. Is it the same as the second law of thermodynamics?

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up vote 3 down vote accepted

Without a doubt, it is the zeroth law of thermodynamics, as it defines an equivalence relation. It states that

If two systems are in thermal equilibrium with a third system, then they are in thermal equilibrium with each other.

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So, basically, transitivity of the equilibrium property (which, of course, makes the set of all systems in mutual equilibrium an equivalence class in the set of all systems because reflexivity and symmetry are also satisfied)? – Danu Apr 13 '14 at 10:46
Yes, that's it. – Raskolnikov Apr 13 '14 at 11:08

I disagree with @Raskolnikov I think the principle of equivalence is described by the carnot engine:carnot

So basically $$Q_H =Q_C + W$$

This is equivalence as I understand, it doesn't have to be a law.

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