... The Programmer God ...
A simulation universe hypothesis at the Planck scale




if we assign geometrical objects to mass, space and time,
and then link them via a unit number relationship, 
we can build a physical universe from mathematical structures.


Articles


This is a geometrical model, it uses 2 dimensionless constants (alpha and Omega). The articles are referenced, they have also been transcribed onto wiki pages as this is a familiar format.





Overview of the model


Cite: "Planck scale Simulation Hypothesis via a mathematical electron model (overview)".
download: doi:10.13140/RG.2.2.18574.00326/3







Mass, length, time, ampere (MLTA) as geometrical objects


Cite:"Programming Planck units from a virtual electron; a Simulation Hypothesis"
Eur. Phys. J. Plus (2018) 133: 278. https://doi.org/10.1140/epjp/i2018-12094-x

Planck units from a mathematical electron

Links 



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1) Programming relativity as mathematics of perspective


In hypersphere coordinates all particles travel at, and only at, the velocity of expansion c. Photons are the mechanism of information exchange, as they lack a mass state they can only travel laterally (in hypersphere co-ordinate terms) between particles and so this hypersphere expansion cannot be observed via the electro-magnetic spectrum, relativity then becomes the mathematics of perspective translating between the absolute (hypersphere) and relative motion (3D surface space) co-ordinate systems.

Cite: "Programming relativity for use in Planck scale Simulation Hypothesis modeling".
download: doi:10.13140/RG.2.2.18574.00326/3


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2) Programming cosmic microwave background parameters


Described is a method for programming the cosmic microwave background parameters at the Planck scale. With each increment to the simulation clock-rate, a set of Planck units (mass, length, time, charge) are added. The mass-space parameters increment linearly, the electric parameters in a sqrt-progression, thus for electric parameters the early universe transforms most rapidly. 

Cite: "Programming cosmic microwave background parameters for Simulation Hypothesis modeling".
download: doi:10.13140/RG.2.2.31308.16004/7


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Simulating gravitational and atomic orbits via rotating particle-particle orbital pairs


Gravitational and atomic orbits are simulated via a time-averaged sum of rotating particle-particle orbital pairs. Objects are sub-divided into (Planck) mass points (a 1kg satellite would divide into 1kg/Planck mass = 45940509 mass points), each point then forming orbital pairs with points from all other objects, thereby building a universe-wide n-body point-point orbital pair network. To begin the simulation, each point is assigned 2-D cartesian coordinates, each orbital then rotates 1 unit of mass over 1 unit of length (which defines 1 unit of time). The simulation is dimensionless (using only the fine structure constant alpha), although the points can be mapped using Planck units for comparison with real-world orbits (Kepler's 3rd law then reduces to G). The simulation treats particles as an oscillation between an electric wave state (duration particle frequency) and a (gravitational) point mass state (duration 1 unit of time), and as only the mass state can be assigned point coordinates then these are gravitational orbits. The atomic orbital is treated as a 2-body orbit, a single mass point (electron) orbiting a center mass (nucleus). The Bohr radius is treated as a physical unit analogous to the photon whereby transition to higher orbits occurs by adding the photon to the orbital radius in steps via a 2-photon process, with the electron mapping a hyperbolic spiral path during this transition. Although a semi-classical motion (only the electron mass state is mapped), at discrete intervals the spiral angles converge to give integer radius n^2 r (360=4r, 360+120=9r, 360+180=16r, 360+216=25r ...), consistent with the Bohr model, the number of transition steps required to reach each integer radius giving the transition frequency. This gravitational `quantization' of the atomic orbital is thus a function of pi via this spiral geometry, suggesting the atomic orbital combines both electric and gravitational components. The Bohr model may thus be seen as a gravitational model and so complements the Schrodinger wave equation. Gravitational orbital radius between macro-objects is determined by the Schwarzschild radius of the orbited object and thus also quantized.

Cite: "Simulating gravitational and atomic orbits via rotating particle-particle orbital pairs<".
download: 10.13140/RG.2.2.11378.00961/1


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