A no-go result on observing quantum superpositions
arXiv:2304.03336 · doi:10.1007/s10701-024-00760-y
Abstract
We give a general proof showing that once irreversible processes are involved, a class of projective measurements is impossible. Applying this no-go result to the Schroedinger's cat paradox implies that if something is claimed to be a real Schroedinger's cat, there will be no measurable difference between it and a trivial classical mixture of ordinary cats in any physically implementable process, otherwise raising the dead will become reality. Other similar macroscopic quantum superpositions cannot be observed either due to the lack of non-commuting measurement bases. Our proof does not involve any quantum interpretation theory and hypothesis.
7 pages
References in corpus (9)
- Shortcuts to Adiabaticity for the Quantum Rabi Model: Efficient Generation of Giant Entangled cat States via Parametric Amplification
- Schrödinger cat states of a 16-microgram mechanical oscillator
- Remote generation of magnon Schrödinger cat state via magnon-photon entanglement
- A flying Schrödinger cat in multipartite entangled states
- Remote preparation of optical cat states based on Gaussian entanglement
- Generation of Schrödinger cat states with Wigner negativity using continuous-wave low-loss waveguide optical parametric amplifier
- Experimental preparation and manipulation of squeezed cat states via an all-optical in-line squeezer
- Method to deterministically generate large-amplitude optical cat states
- Implementation of traveling odd Schrdinger cat states in circuit-QED