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Non-Recursive Base Conversion Using a Deterministic Markov Process
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作者 louis m. houston 《Journal of Applied Mathematics and Physics》 2024年第6期2112-2118,共7页
We prove that non-recursive base conversion can always be implemented by using a deterministic Markov process. Our paper discusses the pros and cons of recursive and non-recursive methods, in general. And we include a... We prove that non-recursive base conversion can always be implemented by using a deterministic Markov process. Our paper discusses the pros and cons of recursive and non-recursive methods, in general. And we include a comparison between non-recursion and a deterministic Markov process, proving that the Markov process is twice as efficient. 展开更多
关键词 Base Conversion RECURSION Euclidean Division Geometric Series Markov Process
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Projections between Euclidean Volumes with Information Due to Spontaneous Symmetry Breaking
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作者 louis m. houston 《Journal of Applied Mathematics and Physics》 2023年第11期3519-3528,共10页
The goal of our research was to determine a coupling between information theory, geometry and multi-dimensional projections. This was accomplished after preliminary mathematics was presented to determine an alternativ... The goal of our research was to determine a coupling between information theory, geometry and multi-dimensional projections. This was accomplished after preliminary mathematics was presented to determine an alternative method for the illustration of multi-dimensional spaces. That was developed with a unique series that gives structure to integer exponents of power sets. The desired coupling is concisely illustrated in a single figure which includes three cyclic phases that are isomorphic to the three phases of Euclidian, rectangular cuboids. The series enables projections between n- and m-dimensional volumes. The associated figure also illustrates how vertical and/or horizontal symmetry breaking or symmetry emits or absorbs information. 展开更多
关键词 ENTROPY SYMMETRY BIT MULTI-DIMENSIONAL CUBOID
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A Unified Field Theory Based on a Rotating de Broglie Wave Packet
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作者 louis m. houston 《Journal of Applied Mathematics and Physics》 2019年第2期343-355,共13页
We derive a unified field theory based on a rotating de Broglie wave packet that combines electromagnetism, quantum mechanics, gravity and the strong force. We assume the already proven electro-weak force. This Planck... We derive a unified field theory based on a rotating de Broglie wave packet that combines electromagnetism, quantum mechanics, gravity and the strong force. We assume the already proven electro-weak force. This Planck units theory requires that t&#8776;r?and m=r. 展开更多
关键词 De BROGLIE WAVELENGTH Electromagnetism Quantum Mechanics Electro-Weak FORCE General RELATIVITY Strong FORCE
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