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Sure the mathematics should be directly inspired by physics, but my point is that the physics will as a backreaction be inspired by that very same mathematics (and a closure has to occur at some point). So, the real difficulty is how to present this. Should one immediatly give the closure in all its natural but complicated glory (which might still consume 100 pages) or should one follow the historical route (which gives you at least 250 pages) ??Fra said:I think I must have been unclear. You are right we need new matehmatics! That doesn't contradict my point. My points is WHAT new mathematics? The specific new mathematics needed is apparently program-dependent. This is why one cna easily imagine landscapes of new mathematics.
So the new mathematics needs to prove itself. Unless you want to say publish the new mathematics and get interest of mathematicians, but that's a different thing, and not my ambition.
So for example, the new matematics, required by MY ideas, is my problem to work out. I need to work it out, and show that it is viable for producing a physical theory that makes concrete predictions as this is the ultimate confirmation of the need for this new mathematics in the first place. For the single researcher, hunches or intuition is enough, but that's insufficient to convince your opponents.
I don't underestimate this at all. I full realize that to speka for myself, there odds at succeeding with this are slim! Anyone succeeding with this would certainly earned the place in the history books. But that fact should not discourage an intrigued mind! I am not the least discouraged by that. The journey there itself is also half the fun, even if I don't make it.
Bottom line is, you still need Planck If you choose the first route you need Planck to reassure people that it is brilliant (because they won't know) and in the second case you need Planck to inspire people to read it (the historical route enables for a better comprehension since it goes into smaller steps).
Euhh, ALL our theories require input of something we don't know.Fra said:These are interesting questions on it's own, but I have something different in mind. A model that only makes predictions if you need something unknowable as input is not a good model. This is why I prefer evolutionary model. Knowing everything isn't possible. It's more about navigation in seas of ignorance.
You will never get rid of boundary conditions, that's mathematically impossible. This is however not in contradiction with evolution of law.Fra said:A proof of concept would be convergence of navigation schemes or learning models. The old scheme of eternal laws and initial conditions and boundary conditions is exactly what I think we need to replace. Smolin also mentioned this several times, in this evolution of law and reality of time.
/Fredrik
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