Looks like Smalley has been proven right but the subsequent failures to develop this technology.
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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The frequency ω can be left as a parameter of the equations until you hit the end and want to figure out the value for a real system. You quickly figure out, though, that a kT term swamps everything.
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The question I'm asking is: what sets the frequency? In general its a free parameter, and there is considerable arbitrariness in how it's set. In LIGO it's essentially set (IIRC) by the spring constant associated to the mirrors, but I'm not sure what the analog is here.
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