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But per Carnot, maintaining a fixed temperature differential against a fixed thermal resistance is cheaper (requires less work) at a higher temperature (1/(1-(Tcold/Thot)) is the carnot-limited "coefficient of performance" for a heat pump). So theoretically they should be able to maintain the design differential even at higher outdoor temperatures, causing indoor temperatures to raise from ~21°C to 26°C comparing the "still works at 35°C" and "40°C happens regular in $current_year".


But of course people using the coolers are keeping the temperature constant (not the differential, and therefore pushing the pumps harder).


Well, then maybe those need some self-protection to not overexert themselves when the temperature gradient is too steep.




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