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    <title>Auteurs : José G. Vargas</title>
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    <description>Publications of Auteurs José G. Vargas</description>
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      <title>The Idiosyncrasies of Anticipation in Demiurgic Physical Unification with Teleparallelism</title>
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      <description>In their accompanying paper, the present authors have reached a more physical version of the equations of structure of a Kaluza-Klein space that emerges from Finslerian teleparallelism (TP). Those equations pertain to &quot;the physical field&quot; (actually its potential), including the quantum sector. This is demiurgic TP. We signify, as Élie Cartan did, that the field equations imply that spacetime is teleparallel, and not just simply compatible with TP. A &quot;mother of the physics&quot; results, for lack of a better name, meaning that physical &quot;systems&quot; i.e. concepts,formulas and physical theories- emerge from it. We take only a few timid steps in the study of the idiosyncratic manifestation of anticipation in such a theory. Our study of emergence will, we hope, help others deal more authoritatively with anticipation for this new frontier of natural science theory. </description>
      <pubDate>Fri, 23 Aug 2024 14:07:09 +0200</pubDate>
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      <title>Anticipation at the Juncture of Geometry and Calculus</title>
      <link>http://popups.lib.uliege.be/1373-5411/index.php?id=2484</link>
      <description>The structure &quot;Finslerian teleparallelism&quot; might have been anticipated through a deeper implementation of the ideas that led to great progress in differential geometry in the 20th century. That structure's significance is manifested through the Kähler calculus of differential forms. Based on Clifford algebra, this calculus supersedes Élie Canan's. It revolves around Kähler's equation, a generalization of Dirac's. The juncture of geometry and the calculus is to be understood in the sense that, through the aforementioned implementation, one can create a Kaluza-Klein type structure where the torsion part of the structural equations is given by a fully geometric Kähler equation. Its input is the differential form whose exterior covariant derivative is precisely the torsion in its role as output differential form, thus yielding a closed geometric system of structural equations. </description>
      <pubDate>Fri, 23 Aug 2024 13:57:54 +0200</pubDate>
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