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Inner privacy of conscious experiences and quantum information

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arxiv 2001.00909 v1 pith:ODRUHEK7 submitted 2019-11-26 physics.hist-ph physics.bio-phquant-ph

classification physics.hist-phphysics.bio-phquant-ph
keywords quantumphysicalclassicalconsciousinformationargumentexperiencesbrain
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The human mind is constituted by inner, subjective, private, first-person conscious experiences that cannot be measured with physical devices or observed from an external, objective, public, third-person perspective. The qualitative, phenomenal nature of conscious experiences also cannot be communicated to others in the form of a message composed of classical bits of information. Because in a classical world everything physical is observable and communicable, it is a daunting task to explain how an empirically unobservable, incommunicable consciousness could have any physical substrates such as neurons composed of biochemical molecules, water, and electrolytes. The challenges encountered by classical physics are exemplified by a number of thought experiments including the inverted qualia argument, the private language argument, the beetle in the box argument and the knowledge argument. These thought experiments, however, do not imply that our consciousness is nonphysical and our introspective conscious testimonies are untrustworthy. The principles of classical physics have been superseded by modern quantum physics, which contains two fundamentally different kinds of physical objects: unobservable quantum state vectors, which define what physically exists, and quantum operators (observables), which define what can physically be observed. Identifying consciousness with the unobservable quantum information contained by quantum physical brain states allows for application of quantum information theorems to resolve possible paradoxes created by the inner privacy of conscious experiences, and explains how the observable brain is constructed by accessible bits of classical information that are bound by Holevo's theorem and extracted from the physically existing quantum brain upon measurement with physical devices.

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Cited by 2 Pith papers

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    An adaptive SPRT with likelihood-ratio steering yields a finite expected count of inferior-treatment allocations, approximately ½(σx²/ηx² + σy²/ηy²).

  2. Revisiting Optimal Allocations for Binary Responses: Insights from Considering Type-I Error Rate Control

    stat.ME 2025-02 conditional novelty 5.0 of 10

    Score-test-optimal Neyman-like and RSHIR-like allocations control type-I error in binary response-adaptive trials, where Wald-test-based optimal allocations can reject over 80% of the time under the null.

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