This paper offers a structural reinterpretation of the Möbius strip, proposing it as a philosophical framework in which zero and infinity are not opposites but co-generative elements.
Drawing from both mathematical formalism and structuralist thought, the Möbius structure is presented as a model where harmonic equilibrium (zero) and infinite recurrence (infinity) coexist within a non-dualistic topology.
The proposed “Möbius Structural Equation” transforms Euler’s identity and complex integral no…
Read moreThis paper offers a structural reinterpretation of the Möbius strip, proposing it as a philosophical framework in which zero and infinity are not opposites but co-generative elements.
Drawing from both mathematical formalism and structuralist thought, the Möbius structure is presented as a model where harmonic equilibrium (zero) and infinite recurrence (infinity) coexist within a non-dualistic topology.
The proposed “Möbius Structural Equation” transforms Euler’s identity and complex integral notation into a symbolic operator of philosophical tension.
This work contributes to structural philosophy by reframing the Möbius strip not merely as a geometric curiosity, but as a metaphysical lens through which the relational generation of concepts like nothingness, infinity, and recursion can be understood.
