Drexler–Smalley debate on molecular nanotechnology https://en.wikipedia.org/wiki/Drexler%E2%80%93Smalley_debate_on_molecular_nanotechnology …
Curious how you do such a calculation? Standard quantum limits (e.g. in interferometry) usually involve specifying a free variable, typically some type of frequency. Are you calculating a standard quantum limit in your calculation?
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As far as I'm aware, it's standard physics that both position and momentum (but ofc not both at once) variance can be reduced arbitrarily. Indeed, LIGO has begun using squeezed states (of light, not matter, but the idea is the same) to improve their strain sensitivity.
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Still, I'd be interested to see Eric's calculation if he has one beyond what anyone familiar with basic quantum physics sees.
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The easy place to start is from a quantum harmonic oscillator model, but you can do a back of the envelope from things like expected velocities from a semiclassical thermal model. Quantum rotation isn't usually interesting outside of the gas phase.
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The harmonic oscillator needs a frequency associated to it. That's the frequency which shows up in standard quantum limit calculations; it's a free parameter in the model. I'd be curious how Eric chose it. (Of course, squeezed states evade these calculations, but still obey HUP.)
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