An exceptionally simple argument against the many-worlds interpretation
Shan Gao
It is shown that the components of the wave function of a measuring device, each of which represents a definite measurement result, do not correspond to many worlds as assumed by the many-worlds interpretation, because all components of the superposed wave function can be observed in our world by protective measurement, and they all exist in one world. According to the many-worlds interpretation, each component of the wave function of a measuring device that represents a definite measurement result corresponds to each world among the many worlds (Barrett 2011). This means that in one world there is only one component of the superposed wave function and the other components do not exist, and thus these components that cor-respond to the other worlds cannot be observed in this world. As a result, in every world the whole superposed wave function of the measuring device cannot be measured. It is unsurprising that the existence of such many worlds may be consistent with the results of conventional impulse measurements1, as the many-worlds interpretation is just invented to explain the emergence of these results, e.g. the definite measurement result in each world always denotes the result of a conventional impulse measurement. However, this does not guarantee consis-tency for all types of measurements. It has been known that there exists an-other type of measurement, the protective measurement (Aharonov and Vaid-
•Nov 11, 2011•0 citations