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C.R. Sridharan shows that there is a qualitative distinction between irreversible processes and irreversible ones in the sense used by the common textbooks.[35] He shows that if one assumes the continuity condition of thermodynamics, then irreversible processes are impossible, but that if the continuity condition is not used, one can have irreversible processes with irreversible processes in the sense of the textbook: irreversible processes become reversible if one imposes a small but non-zero thermodynamic force on the system. It is noteworthy that the only non-conservative forces that one could employ in this context are the forces associated with a constant number of non-interacting small parts ( Dirac's hypothesis ).[36] Sridharan's analysis of the concept of "slow" reversible process, along similar lines, is interesting for thermodynamic arguments, and may also be of use for qualitative analyses of thermodynamic processes in complex systems.
In thermodynamics, standard textbooks on energy say that for every reversibility there must be a time reversal. Ayn Rand stresses this requirement, placing it as a axiom in the book Atlas Shrugged.[37]
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