Is there a local interpretation of Reeh-Schlieder theorem?

[Elemental]

Thanks for the references, Demystifier! So I do see a lot of similarities with Hegerfeldt's theorem. It looks like G. N. Fleming attempts to overcome Reeh-Schlieder localization problems by postulating Newton-Wigner fields, which appear local very much like Newton-Wigner states are local in relativistic quantum mechanics (but only at one instant of time in only one inertial frame). But H. Halvorson disputes their usefulness. If I recall, G. N. Fleming held the view that dismissing the localization problems via resort to quantum field theory was just "sweeping them under the rug" (can't find the reference right now), and I think I see why.

 

[Demystifier]

If I recall, G. N. Fleming held the view that dismissing the localization problems via resort to quantum field theory was just "sweeping them under the rug" (can't find the reference right now), and I think I see why.

I don't know whether Fleming said that, but I said something similar in https://arxiv.org/abs/quant-ph/0609163 , last sentence in Sec. 8.3.