Thanks Mitchell—it’s only at the nonrelativistic limit that there is a timelike partial ordering in this sense, and that emerges stochastically from the relativistic level. I.e., there is no temporal causal relationship in the basic field propagation. So my picture isn’t quite captured by the formulation in this paper (which also doesn’t appear to address wf collapse and the possible relation of collapse to an emergent spacetime). But in any case, thanks again for your interest and I hope you will take a look at the book. The main dividend you get from the TI picture is a robust solution to the measurement problem, in contrast to the ‘FAPP’ quasi-solution obtainable from decoherence approaches. In particular, decoherence never gives true irreversibility, since you never get real collapse with decoherence alone. In PTI you get true collapse, which also sheds light on macroscopic irreversibilty. I discuss this in my book as well.
Thanks Mitchell—it’s only at the nonrelativistic limit that there is a timelike partial ordering in this sense, and that emerges stochastically from the relativistic level. I.e., there is no temporal causal relationship in the basic field propagation. So my picture isn’t quite captured by the formulation in this paper (which also doesn’t appear to address wf collapse and the possible relation of collapse to an emergent spacetime). But in any case, thanks again for your interest and I hope you will take a look at the book. The main dividend you get from the TI picture is a robust solution to the measurement problem, in contrast to the ‘FAPP’ quasi-solution obtainable from decoherence approaches. In particular, decoherence never gives true irreversibility, since you never get real collapse with decoherence alone. In PTI you get true collapse, which also sheds light on macroscopic irreversibilty. I discuss this in my book as well.