computational physics is a major raison d'être for many of the questions I've been asking. esp. computation and complexity of particle excitations inside a given qft
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i think there are computational complexity constraints, constraints of dynamics, but maybe not physical constraints, constraints to scale as you'd normally see it.
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A precise way of making sense of the question I'm most interested in right now is: given a geometric description of a singularity... how do you describe the dynamics that emerge from the presence of that singularity? In ideal cases, the answer is an explicit quantum field theory
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a think I have thought about is that quantum theories are inherently linearized theories in a core sense, and we're talking about nonlinear geometry. it does make sense that there would have to be a mismatch somewhere.
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