Computer engineers thought that data was an abstract mathematical concept with zero physical weight; Rolf Landauer proved that erasing a single bit of digital memory produces an unavoidable puff of physical heat. Published in 1961 in an IBM research bulletin, Landauer’s Principle united information theory with the laws of thermodynamics, slaying the 100-year-old "Maxwell’s Demon" paradox and defining the ultimate physical speed and energy limits of modern microchips.

In early computing, software code was treated like pure abstract thought: whether a computer calculates 2+2 or deletes a document, engineers assumed the calculation had no direct physical connection to heat, believing microchip heating was merely an engineering flaw of copper wires.
IBM physicist Rolf Landauer proved the famous slogan: "Information is Physical." When a computer deletes a bit—compressing two possible memory states (0 or 1) down into a single reset state—that lost entropy must go somewhere, forcing the computer to release an exact, irreducible puff of heat into the room: k_B * T * ln(2).
Landauer's paper resolved the famous Maxwell's Demon paradox by showing the demon generates heat when erasing its memory. By inspiring reversible adiabatic computing architectures, by establishing the energy limits of supercomputers, and by anchoring quantum computation, Landauer’s principle underpins information physics.
Irreversibility and Heat Generation in the Computing Process
It is argued that computing machines inevitably involve devices which perform logical functions that do not have a single-valued inverse. This logical irreversibility is associated with physical irreversibility and requires a minimal heat generation, per machine cycle, typically of the order of kT for each irreversible function. This dissipation serves the purpose of standardizing signals and making them independent of their exact logical history. Two simple, but representative, models of bistable devices are subjected to a more detailed analysis of switching kinetics to yield the relationship between speed and energy dissipation, and to estimate the effects of errors induced by thermal fluctuations.
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