Entangled Super Cooling

From the post "Neon Light Boom" dated 22 Dec 2017,

$V_{min}=A\left(\cfrac{P}{T}\right)^2$

where $A=\cfrac{3.4354^2}{2}\cfrac{m_i^3}{qZ^2k^2}$

if the basic particles involved are $T^{-}$, then $T$ decreases when $V=V_{min}$ is applied.  That in turn increases $V_{min}$.  Since $v_{boom}$ is a resonance phenomenon, off $v_{boom}$ values decrease its effect, $T$ increases as $V_{min}$ changes from $V$.  $V_{min}$ decreases; we have an oscillation.

If an LED at $280.73\,Hz$ (from the post "Freaking Out Entanglement" dated 14 dec 2017) is brighter, that it taps energy via entanglement, then this system made to oscillate at $280.73\,Hz$ may just be supercooling.

It is possible to drive this system at $280.73\,Hz$ irrespective of its natural resonance that depends on the the rate at which $T^{-}$ is removed from the system.  $P$ increases with $T$, but

$PV=nRT$

assures that the $\cfrac{P}{V}$ is essentially a constant, given their inertia.  $A$ is a constant.

So, by regulating only the flow of $T^{-}$ that controls $T$, the system can be super cooling when it is oscillating at $280.73\,Hz$.  If the noble gas is made to circulate in a heat exchange, there is a certain velocity for a given set up (post "Heat Is The Predator" dated 7 Nov 2017) at which the system super cool.  It does not matter the actual amplitude ($\Delta T$) of this oscillation as long as its frequency is at $280.73\,Hz$.

Where do all the $T^{-}$ particles come from?  If the conduits are exposed, $T^{-}$ particles are drawn from the the surroundings.  But we think of this as cooling the conduit tubing as it heats up
when $T^{-}$ particles are removed from it first.  The removed $T^{-}$ particles creates a temperature potential difference.

Such systems could already be in use in your refrigerators.

Note:  $280.73\,Hz$ is forced upon the system by changing $T$ via the rate of flow of the inert gas in conduit pass a heat source.

The applied $V$ is set at a nominal initial value when the system is prompted to oscillate.  It too can be adjusted to achieve an oscillation frequency of $280.73\,Hz$.  In fact, $V=V_{min}$ should be adjusted up as the system cools.