Comments by "Lepi Doptera" (@lepidoptera9337) on "Understanding Quantum Mechanics: Schrödinger's Cat Experiments" video.
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Because it is also isolated and therefor the trigger system is also not in a classical state from the viewpoint of an external observer. The "solution" to this was known long before Schroedinger. It's called the "Poincare recurrence theorem". It basically says that an isolated system has a finite phase space and within that phase space the system takes on all possible states if we are willing to wait long enough. This means that no matter how unlikely the initial state was, eventually, after a very, very, very long time the system will return to its initial state. The so called "Poincare recurrence time scale" is insanely long, though. Much, much longer than the lifetime of the universe. And the quantum mechanical recurrence time scale is much longer than that, still.
But since Schroedinger didn't perform a time scale separation in his example his argument that we don't know if the cat lives or dies is valid. Eventually the cat will live, again (for a very short amount of time). This doesn't contradict the reality that a cat in a closed box is always dead (because it runs out of oxygen). Reality is simply the short term solution and Schroedinger's choice of superposition is the long term solution. One can calculate this explicitly for an atomic system with an initial state <excited atom| vacuum ground state| that decays into a new state <atom in ground state| single photon in vacuum|. In a completely isolated (mirrored) box the photon emitted by the atom will, eventually, be reabsorbed by the atom and it will get back to its initial excited state again. That is the real solution to Schroedinger's cat. It's trivial and says absolutely nothing about quantum mechanics.
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