TSO: Rescuing Schroedingers Cat in the Time–Space Oscillation Framework

TSO: Rescuing Schrödinger’s Cat Quantum paradoxes like Schrödinger’s Cat have long challenged our understanding of reality, suggesting worlds where particles—and even cats—exist simultaneously alive and dead. This work introduces the framework of Time–Space Oscillators (TSO), which models particles as six-dimensional helical oscillators embedded in a multiversal 6D phase space. Generalising its structure using recursive Cauchy integrals and analytic continuation, we show how the apparent multiplicity of outcomes arises naturally from oscillatory structure rather than ontological duplication, providing a geometric resolution to quantum paradoxes and a pathway for the emergence of classicality without external decoherence. Building on prior work on TSO dimensionality constructions (https://doi.org/10.5281/zenodo.17849427), Rescuing Schrödinger’s Cat refines the vision of quantum branching, emphasizing particle singularity while capturing the richness of probabilistic observation. This approach bridges foundational physics, visualizable geometry, and analytic recursion, offering a fresh lens on the quantum–classical boundary and retrocausal phenomena. For newcomers, a structured overview of the foundational TSO papers is available in “Time Space Oscillations. Introduction papers” (Zenodo DOI: 10.5281/zenodo.1767154). It guides readers through the core principles of TSO—Time dilation and Gravity equivalence, TSO & EM, TSO & QM—and shows how the present work fits into the broader framework. For an overview of related work and publications, visit:https://ndl1971.github.io/time-space-oscillations/ Version 0.91 Corrected conjugate relationship Z_2+1/Z_2 instead of Z_2 in Cauchy recursion. It does not impact the result or overall message.