Discussion about this post

User's avatar
Travis Poole's avatar

My main question is why one should accept the the Branchial Space model as the underlying truth of physical reality, over some sort of probability field, or several other fields obeying various differential equations, or a bunch of ones and zeros passing through a Turing machine, or any other model?

Usually we accept the model that does the best at predicting what we observe, but since we've not actually got a specific hyper-graph-and-map model yet (just more general idea that some such model is likely to be able to fit whatever measurements we make), that doesn't seem to help here. Another idea might be that using this model would be more efficient in some way, than models currently used in physics, even if they give the same predictions--easier/faster to compute, say, or more easily computed in parallel, or something. But from my (admittedly very limited) understanding of the model, that doesn't seem intuitively likely to me. Another motivation might be the aesthetic appeal of one model over the other. And if there was a very simple graph-and-map model, that would seem to work. But I sorta expect a graph-and-map that fits all the data would actually be rather complicated.

So, what's the major selling point of the graph-and-map idea? What's got you on board, and convinced that it's not just useful, but actually the true representation of physical reality? What makes it seem more right to you than other models?

1 more comment...

No posts

Ready for more?