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The measurement problem in quantum mechanics, made famous by Schrödinger's Cat, has remained unsolved for nearly a century. My new paper, "No Collapse Needed: Resolving Schrödinger’s Cat and Wigner’s Friend in the HLV Framework," offers a complete, physical resolution to this puzzle.

Instead of a superposition of realities, the cat's state is interpreted as a single, real, yet macroscopically unstable geometric resonance within the spacetime lattice of the Helix-Light-Vortex (HLV) theory. The "collapse" is replaced by a local, physical process: decoherence through environmental coupling, which transitions the unstable state into a stable, classical outcome.

The paper shows how paradoxes like Schrödinger's Cat and Wigner's Friend disappear when the geometry of the lattice decides the outcome—not the observer. I invite you to read and discuss this new, realist perspective on quantum mechanics.