Update: The seminar series is now off the for summer. See you in the fall!
“A Tale of Two Sciences, Both Called ‘Thermodynamics’ ”
Wayne Myrvold – The University of Western Ontario
Wednesday, May 3, 2023
1:00pm–3:00pm (East Coast time)
[Registration Form] (Abstract and Video Below)
• The Foundations of Physics @Harvard series is co-sponsored by the Department of Philosophy
• This is a free Zoom event (no registration fee)
• The meeting ID and password will be shared with those who register
• Each talk will be 1 hour, followed by a 5-minute break and then 55 minutes for questions
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• You can visit the YouTube channel here
Questions or comments: Jacob Barandes, <lastname>(at)g.harvard.edu (organizer)
It has been occasionally remarked, but insufficiently appreciated, that there are two distinct sorts of endeavour that have gone by the name of “thermodynamics”. The first, which is in line with how the founders of the subject thought of it, is a theory about how agents with limited means of manipulation and limited access to information about a system can exploit its physical properties to achieve specified ends. On this conception, which I have elsewhere called the “Maxwellian view”, thermodynamics is not a theory of basic or fundamental physics, but is, rather, a resource theory (or family of resource theories), akin to quantum information theory. The second, which I will call the “Planckian view”, thermodynamics has been severed from its roots in technological considerations, and is a theory about the bulk properties of macroscopic matter. The distinction between these two views makes a difference for the relation between thermodynamics and statistical mechanics. On the Planckian view, the relation should be one of reduction, and it is a matter of consternation that this supposed reduction is anything but straightforward. On the Maxwellian view, it is perfectly natural and appropriate for conceptions alien to physics proper (such as the notion of information) be brought to bear in discussing the relation of thermodynamics to the underlying physics. Application will be made to the demonstration of Landauer’s principle.