The Physics of Reality : Space, Time, Matter, Cosmos - by Richard L Amoroso

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By Richard L Amoroso

A really Galilean classification quantity because it additionally introduces a brand new strategy in thought formation this time finishing the instruments of epistemology. This booklet covers a huge spectrum of theoretical and mathematical physics through researchers from over 20 international locations from 4 continents. Like Vigier himself, the Vigier symposia are famous for addressing avant-garde state of the art issues in modern physics. one of the six court cases honoring J-P Vigier this can be probably the main intriguing one as numerous very important breakthroughs are brought for the 1st time. the main attention-grabbing step forward in view of the hot NIST experimental violations of QED is a continuation of pioneering paintings by way of Vigier on Tight certain States in Hydrogen. the hot experimental protocol defined not just can provide empirical evidence of large-scale additional dimensions at the side of avenues for trying out string idea but in addition implies the start of the sector of Unified box Mechanics ushering in a brand new age of discovery. paintings on quantum computing redefines the qubit in a fashion that the uncertainty precept should be mostly violated; different breakthroughs take place within the software of quaternion algebra in extending our figuring out of the character of the fermionic singularity or aspect particle. There are numerous different discoveries of equivalent importance making this quantity a must have acquisition for the library of any critical forward-looking researchers.

Readership: scholars and pros in physics.

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Additional resources for The Physics of Reality : Space, Time, Matter, Cosmos - Proceedings of the 8th Symposium Honoring Mathematical Physicist Jean-Pierre Vigier

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The eigenforms in quantum mechanics are the mathematical functions such as ex that are invariant under operators such as D = d/dx. But we wish to examine the relationship between recursion, reflexive spaces and the properties of the quantum world. The hint we have received from quantum theory is that we should begin with mathematics which is replete with eigenforms. In fact, this hint seems very rich when we consider that i, the square root of minus one, is a key eigenform in our panoply of eigenforms and it is a key ingredient in quantum mechanics intimately related to the role of time.

Just as with our earlier examples (with cellular automata) of phenomena arising in the course of the recursion, we see the same phenomena here in the evolution of mathematical and theoretical physical structures in the course of the recursion that constitutes scientific conversation. Quaternions and SU(2) Using Complex-Number Iterants Since complex numbers commute with one another, we could consider iterants whose values are in the complex numbers. This is just like considering matrices whose entries are complex numbers.

Hermitian matrices have real eigenvalues. It is curious how certain key iterant combinations turn out to be essential for the relations with quantum observation. and that if U = (E - ap + bm)ba = baE + bp + am, then U2 = -E2 + p2 + m2 = 0, from which it follows that y = U ei(px - Et) is a (plane wave) solution to the Dirac equation. L. H. Kauffman In fact, this calculation suggests that we should multiply the operator O by ba on the right, obtaining the operator D = O ba = i ba ∂/∂t + i b∂/∂x + am, and the equivalent Dirac equation Dψ = 0.

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