Dear Darryl Jay Leiter,

In Lambda-CDM model of cosmology, the Copenhagen Interpretation on Bohr model has constrains to describe flow of time that has no beginning of origin and thereby we may have to think of a Coherent-cyclic cluster-matter universe model in that universe is a cosmic-matrix in fluidity. In this model if we ascribe observer-participant universe, the events of objects with the observer is temporal in that events of objects is energy-mass transfer as symmetry transfer. Path integral is applicable to describe the wave travel of elementary cluster-matter through a matrix of rotating spheres and it has similarities with photon in carrying the arrow of time. The symmetry transfer from the travelling elementary cluster-matter to rotating spheres of elements in the matrix is by cyclic action.

Thereby time reversal is not possible in this model, in that origin of time from temporal events of objects may not be reversed as the path integral in a spin matrix for reversal may not correlate with that of the former due to symmetry variability of the elements of spin matrix for wave travel. In this context, time is conserved only in quantum and not in temporal that is continuum, in that quantum actua is indeterminate. Time reversal that violates the quantum measurement interaction in Hamiltonian operator is indicative of the impossibility of time reversal in Coherent-cyclic cluster-matter universe model, as it is formal with spin energy. The de-coherency in QED as a local observer does not have access to the entire wave function, is indicative of the cyclic action of energy-mass transfer as symmetry transfer with the elements of a spin matrix when there is wave travel of elementary cluster-matter through that matrix, is not reversible.

In this model of universe, 'The Observer Participant Universe' is applicable both in micro and macro phase of time, whereas there is symmetry transfer from elementary cluster-matters on cyclic actions, in that Wheeler's statement on quantum phenomenon is applicable in actualizing the quantum potentia. Temporal participation of macroscopic observers with irreversibility of actualizing the quanta potentials; is the macroscopic conscious observers participation and thereby Wheeler's theory is applicable for this model also, in that the observer and the observed is in continuum.

Asymptotic conditions in MC-QED operator equations of motion clearly indicates that the Coherent-cyclic universe is inevitable in that the dynamics of universe is in continuum as time flows without any beginning of origin and the quantum mechanics is representational only in spatial locations in that T symmetry is limited within it.

Myriad microscopic, time reversal violating, observer-participant quantum field theoretic interactions as macroscopic conscious observers is expressional in Coherent-cyclic cluster-matter universe as non-reversible conscious observers with actualizing the quanta potentials for temporal events of objects with no beginning of origin, in that universe itself is conscious. It's a very good article that emerges amazing perspectives for me, thanking you ..

With best wishes,

Jayakar

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  • Post #42

Dear Darryl,

Thank you for your answers to my two questions. I will take some time to think over your answers and then respond. In the meanwhile ...since you mention that many worlds is not needed in your approach ...can one see how the Born probability rule is being obtained in your study?

Thanks,

Tejinder

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  • Post #43

Dear Tejinder,

Your question was:

...since you mention that many worlds is not needed in your approach ...can one see how the Born probability rule is being obtained in your study?

The answer is:

In the MC-QED formalism the fact that the photon carries the arrow of time causes the Schrodinger equation for the state vector to contain

nonlocal-in-time retarded operator contributions which cause the time evolution of the state vector to take the form of a retarded differential-delay equation.

In the context of this formalism an S-matrix approximation can be found that leads to the Born probablity rule which predicts the "quantum potentia" of the probable events which may occur. In Von Neumann's language this would called the Type 2 evolution of the state vector.

In addition the formalism contains a quantum measurement interaction term which causes the quantum potentia of probable events to become the "quantum actua" of actual events. In Von Neumann's language this would called the

Type 1 evolution of the state vector.

Thanks for your interest. Further comments or questions would be appreciated.

Darryl

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