Is there an analog of that for motion in branchial space? This isn't a theory of everything so much as it is a different toolset to get there that shows intriguing results. But what we have here is something different: in the limit of an infinitely large hypergraph, it’s like a continuous space, but ordinary calculus doesn’t work on it (not least because it isn’t necessarily integer-dimensional).
It didn’t help that there was something that bothered me about my ideas.
There is definitely a trend in popular science literature these days that portrays the physics community as stuck on old ideas and hostile to new ones, despite "no progress" in X decades, where X depends on what the author views as relevant physics. For example, there are closed timelike curves, sometimes viewed as allowing time travel. Could it in fact be that underneath all of this richness and complexity we see in physics there are just simple rules? Look at something like this: Given the overall form of this structure, would you ever figure that it could be produced just by the rule: {{x, y, y}, {y, z, u}} → {{u, z, z}, {u, x, v}, {y, u, v}}.
But in modern physics there was never a way to make it work—and anyway it was much more convenient for it to be continuous, so one could use calculus.
In other words—much as in the case of relativity—even though from outside the system there may seem to be many possible “threads of time”, from inside the system causal invariance implies that there’s in a sense ultimately just one thread of time, or, in effect, one objective reality. One of them is that there should be an analog of special relativity that applies not in spacetime but in branchtime. Thank you so much for making this discovery âaccessibleâ to us all. Maybe "hack" is too strong. But, what I’m not seeing is the predictive power. But what about causal edges that are “more vertical”? For example, we might wonder what the “zero of energy” is. If we look at the causal graph, we’ll see that you can effectively “go everywhere in space”, or affect every event, very quickly.
share: Slichter. But how should we set about finding this rule? Thank you, Stephen Wolfram and the team! If we were to go on long enough, would this make something like space, and, if so, with how many dimensions? Even though the only thing thatâs really here is connections between points, we can âguessâ where a surface might be, then we can show the result in 3D: If we keep going, then like the example of the plane, the mesh will get finer and finer, until basically our rule has grown us—point by point, connection by connection—something thatâs like a continuous 3D surface of the kind you might study in a calculus class. I'm enjoying these more than I dare to admit.
We can identify two kinds of directions: spacelike and timelike.
Or, put another way, just how simple is the rule for our universe going to end up being?
Anyway, congratulations for discovering new ways to fascinate humans!
Fill in your details below or click an icon to log in: You are commenting using your WordPress.com account. And as soon as one hears of a model in which there are definite rules, one might assume that it could never reproduce quantum mechanics.
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