Bit-String Physics
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Bit-string physics is a body of theory which supposes that reality can be represented by a process of operations on finite strings of dichotomous symbols, or bits (1's and 0's). Bit-string physics has developed from Frederick Parker-Rhodes' 1964 discovery of the combinatorial hierarchy: four numbers produced from a purely mathematical recursive algorithm that correspond to the relative strengths of the four forces. These strengths are characterized by the strong, weak, electromagnetic (fine-structure constant), and gravitational coupling constants.[1] Other leading contributors in the field include H. Pierre Noyes, Ted Bastin, Clive W. Kilmister, John Amson, Mike Manthey, and David McGoveran.[1][2]
In a 2001 paper by Noyes, evidence was presented for predictions made by the theory that were later confirmed.[3]
See also
- Carl Friedrich von Weizsäcker
- Combinatorics
- Combinatorics and physics
- Distinction
- Digital physics
References
- ↑ 1.0 1.1 Ted Bastin and C.W. Kilmister, Combinatorial Physics, World Scientific 1995, ISBN:981-02-2212-2
- ↑ H. Pierre Noyes (2001). J. C. van den Berg. ed. Bit-String Physics: A Finite and Discrete Approach to Natural Philosophy. World Scientific. ISBN 978-981-02-4611-2. https://books.google.com/books?id=DI5qEz4RpLQC.
- ↑ H. Pierre Noyes (March 23, 2001). "Observational Evidence for Two Cosmological Predictions Made by Bit-String Physics". Publication 8779. Stanford Linear Accelerator Center. http://www.slac.stanford.edu/cgi-wrap/getdoc/slac-pub-8779.pdf. Retrieved June 22, 2011.
External links
- "Journal of the Western Regional Chapter of the Alternative Natural Philosophy Association". Stanford University. http://www.stanford.edu/~pnoyes.
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Categories: [Mathematical physics] [Quantum mechanics]
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