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The Intersectionality Between Buddhism, Consciousness, and Quantum Physics

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I propose in this paper to examine and analyse the concept of śūnyatā as it is expressed in the Hrdaya sūtras of the Buddhist prajñā-pāramitā literature and in the Mū1amadhyamaka-kārikās of Nāgārjuna. I shall attempt to show some of the difficulties involved in seeking an objective referent or counter part for the concept and also in trying to preserve the tension implicit in the affirmation of the middle way. I hope to indicate that the via negativa approach has positive implications for the understanding of śūnyatā and that in the final analysis we may have to look for its meaning in the way it is used.
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A comparison of mesonmasses with baryonexcitation energies reveals a common mass-band structure, in which particles with a variety of quantum numbers are grouped together. These quantized mass values seemingly mandate a constituent-quark (CQ) viewpoint. By studying the meson and baryonyrast states, we can deduce the masses and spin values of some of the constituent quarks. A comprehensive CQ model is presented that reproduces the observed spectrum of hadrons and leptons. These CQ quarks include the standard u, d, s, c, b set of quarks as a subset. The quark generation process, which features characteristic mass triplings, is a key ingredient of this CQ model. All of the constituent-quark masses are formed from a set of three basic masses, two spinning and one spinless, which are directly related to the masses of the electron, muon, and pion. The mass quantum X=420 MeV is a dominant excitation state that dictates meson, baryon, and lepton mass values. The quantum X occurs in bothS=0 andS=1 spin configurations, and it serves as a «window» for transformations between orbital and spin angular momenta. The fully relativistic spinning sphere, with its distinctive 3/2 mass increase, provides an isoergic link between spinless and spinning excitation quanta. The fine-structure constant α and the charge-splitting quantum ε=9m e provide links between quarks and leptons. Particle lifetimes and decay modes reflect constituent-quark substructures.
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Fluctuons are chains of particle-antiparticle excitations that originate as uncertainty fluctuations of unmanifest vacuum fermions and propagate due to their inability to simultaneously satisfy energy and momentum conservation. It is possible to model a variety of physical phenomena with fluctuons: electromagnetism, gravity, various particle properties, and quantum measurement.
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We show how to decompose any density matrix of the simplest binary composite systems, whether separable or not, in terms of only product vectors. We determine for all cases the minimal number of product vectors needed for such a decomposition. Separable states correspond to mixing from one to four pure product states. Inseparable states can be described as pseudomixtures of four or five pure product states, and can be made separable by mixing them with one or two pure product states. [S1050-2947(98)07206-0].
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