[D66] Gödel Mapping, Divergent Series and the Semiotics of Infinity: Toward a Clarified Interpretation of Theoretical Semiophysics

[René Oudeweg]

ref: IER Bulletin #23 Theoretical SemioPhysics: Gödel mapping

Gödel Mapping, Divergent Series,
and the Semiotics of Infinity
Toward a Clarified Interpretation of Theoretical Semiophysics

René Oudeweg
December 29, 2025


Abstract


This paper analyzes and reformulates the thesis implicit in Bulletin 
#23: Theoretical Semiophysics – Gödel Mapping. The document proposes a
conceptual linkage between Gödel numbering, the regularized value of the
divergent series 1+2+3+⋯=−121, and the interpretive structure of 
physical theory. While the original text employs rhetorical and semiotic 
associations rather than formal derivations, its core claim can be 
reconstructed as a philosophical argument: modern physics and 
mathematical logic both rely on formal symbolic systems whose meaningful 
results emerge only through non-intuitive treatments of infinity, 
self-reference, and abstraction. This paper clarifies that argument, 
situates it within established mathematics and physics, and evaluates 
its philosophical coherence.

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