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It would be nice to see an estimate for the order of magnitude of the effect.

As is, I’m skeptical the clocks would be able to measure it. Just a bachelors degree in physics though, so I’m not an expert.

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Thanks for the sharp question. You hit the core challenge. I am targeting a sensitivity of 10^{-18} seconds, which is within the range of modern Sr-87 optical lattice clocks (current stability \approx 10^{-19}). While the effect of information density (\Delta S_{info}) is expected to be extremely subtle compared to mass (G), the differential measurement (Entangled vs. Non-entangled) allows me to filter out common-mode noise. Even if I get a null result, establishing an upper bound on the coupling constant \alpha would be a significant contribution. I'm putting my bet on the high complexity of the GHZ state.

Why do you talk like an LLM

Fair question.

English isn’t my first language, and I’m an independent researcher. I supplied the core intuition and overall architecture, and used an LLM as a research assistant for formal derivations and calculations.

Think of it as a human architect using modern tools to draft blueprints.

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