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- W4367040400 abstract "We find at least 4 quantum properties that are indeed universal in some number systems; and we can use them for quantum consciousness. Using the sets B={0,1}, N, Z, or Q has the +4 quantum properties that one can trust, as archetypes of easy communication to friends and foes, to ignoranti or cognoscenti, and for quantum computing. This paper proposes the use of Bayesian geometry to reduce the space of possible results, reducing or increasing initial beliefs by successive experimentation. This is exemplified in biology and mathematics, and can be applied to physics and other sciences. The conclusion is that an experimental fact can be absolutely verified. Any mathematical choice (as verified by computers) militating against R=Q, is under an absolutely low chance to succeed. Infinitesimals are denied based on 3^16 independent factors. This is not a probabilistic result, but based on reduction of the Bayes geometry for updating beliefs. This work applies to non-probabilistic and unknown phenomena, such as those found in oscillations (neutrino, health), evolution, and quantum computing, denies Gödel's uncertainty, and solves the liar's paradox by reflection. This connects different scientific fields with one another, in an internet, i.e., in a network of connections of multiple open networks, using the set Q, resembling a hologram, and includes entanglement." @default.
- W4367040400 created "2023-04-27" @default.
- W4367040400 creator A5006013572 @default.
- W4367040400 date "2023-04-26" @default.
- W4367040400 modified "2023-10-18" @default.
- W4367040400 title "On the Bayesian Geometric Model: Decision Making Using Multiple (>2) States" @default.
- W4367040400 doi "https://doi.org/10.20944/preprints202304.0178.v2" @default.
- W4367040400 hasPublicationYear "2023" @default.
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