I found this paper:

Space-time ‘bonds’, electromagnetism and graphs
Leonardo Peusner (1988)

By assuming familiar relational properties of local, stratified space-time
measurements and using simple graphs symmetries, the laws of
electromagnetism follow in their relativistic, four-dimensional form
without invoking Lorentz transformations. This suggests that the
topological compactification of pregeometric space-time points may be
achieved through the laws of electromagnetism. The results are in agreement
with those obtained using Lorentz transformations, spinors and forms.

PDF:
http://ge.tt/api/1/files/6S2J2F82/0/blob?download

2015-01-05 16:05 GMT-03:00 José Ignacio <[email protected]>:

>
> I am a computer scientist, I was wondering how General Relavity or motion
> on EM fields can be modelled using discrete complex networks (ie. graphs)
> including only local interactions. For example we can model discrete local
> graph contraction on presence of mass or electric charge, and we can
> compute minimal paths on the graph to compute trayectories. As motion can
> be described as minimizing some integrals on the continous model I have 2
> questions:
>
> i) Does the continous model assumes that nature or simulation can only be
> made with non-local computations [of minimal integral paths computed
> globally] ?
> ii) If we device some way to locally update minimal distances on the graph
> using Dijkstra's algorithm, that means that the discrete model is more
> sound?
> ii) As one starting point in the graph can have multiple destinations, is
> this more similar to quamtum mechanics where the unique trayectory is
> replaced with a quantum amplitude?
>
> Cheers,
> José.
>
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-- 
A los hombres fuertes les pasa lo que a los barriletes; se elevan cuando es
mayor el viento que se opone a su ascenso.
<http://www.sabidurias.com/cita/es/9410/jose-ingenieros/a-los-hombres-fuertes-les-pasa-lo-que-a-los-barriletes-se-elevan-cuando-es-mayor-el-viento-que-se-opone-a-su-ascenso>José
Ingenieros <http://es.wikipedia.org/wiki/Jos%C3%A9_Ingenieros> (1877.1925)

*thermo*
http://www.mechpoet.net

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