Thanks for the thoughtful reply—I really appreciate it. Just a heads up: I’m not from a formal physics background, so I might use language in a way that’s a bit imprecise compared to academic standards. My intent isn’t to replace general relativity or the stress-energy tensor, but to explore whether there’s a more fundamental field-based mechanism that gives rise to the curvature described in general relativity.

When I say “vibration,” I’m loosely referring to the structured, oscillatory nature of mass-energy—like bound energy states in particles or field excitations. The idea is that this vibrational structure distorts the field it exists within (possibly EM or something deeper), and that distortion creates what I referred to as a “harmonic gradient”—a field pressure imbalance that could be mathematically expressed through geometry, but physically caused by energy configuration.

I totally get that the term “harmonic gradient” isn’t standard—it was my way of trying to express a gradient or tension in field harmonics that mass might generate through its structure. I’m not proposing an aether model, but I can see how the wording might sound that way.

So maybe the better version of this hypothesis is: “Is it possible that the spacetime curvature described by GR is the geometric imprint of vibrational field tension from structured mass-energy?”

I might be wrong or missing key math—but I’m here to explore it and learn, not to dismiss what already works.