Understanding Causal Set Theory and Its Implications for the Universe

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Causal set theory posits that the universe consists of discrete events and their causal relationships, challenging traditional views of spacetime as continuous. The discussion references a thesis on quantum field Lagrangians and connects to Sorkin's foundational work in this area. Each point in spacetime is considered an event, with the assumption that there are finitely many densely packed points, leading to a discrete understanding of spacetime. The conversation also touches on the implications of deriving a continuum from these discrete elements and the potential issues of preferred frames in certain spacetime models. Overall, the discourse explores the nuances of discrete versus continuous representations in theoretical physics.
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Anyone heard of causal set theory before? Basically, it is a concept that our universe should be viewed solely as set of discrete events and the causal relations between them. I wrote a thesis where I described the Lagrangians of quantum fields. Please let me know what you think: arXiv:0905.2263
 
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Is this related to Sorkin's work?
 
Yes, Sorkin founded it
 
What counts as an "event" (when you are describing quantum fields)?
 
Every point of space time is referred to as event. The only reason there are finitely many "events" is that I assume that there are only finitely many points in space time; they just are spaced so densely that they look continuous to us.

By the way, when I say "spaced so densely", it is not a well defined term since there is nothing "between" these points (after all, spacetime=points). So, according to causal set theory, spacetime, by its nature, is discrete, and its discrete elements are called events.
 
How is a continuum derived from discrete elements?

I've heard Xiao-Gang Wen say something similar, like the fundamental elements are spins or qbits with nothing between them. But I think when he talks about the low energy limit, that assumes some sort of fixed smooth background to define low energy.
 
Thinking of the Milne spacetime, it seems like it would be difficult for the density of a discrete spacetime not to produce a preferred frame?

(I'm not really disagreeing with the discrete approaches, just wondering if you could explain it a little more?)
 

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