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Hi all,
I was wondering if anyone of you has read the book of Laurent Nottale
Fractal Space-Time and Microphysics: Towards a Theory of Scale Relativity
why is not his approach adopted ?- as apparently, he extended the principle of relativity to scales and thus proposes a unifying frame between relativity and quantum mechanics.
See the review on amazon.com
"As Einstein indulged a long time in wondering how it would be like to be a photon, LN spent his time trying to slip into a fractal. For once it is in it, a particule which follows chaotic movements in a classical frame, goes straight ahead, and then one may understance the apparent disorders of microphysics. The most amazing is that, beyond the theoretical development, LN's scale relativity not only unifies both poles of the 20th century theoretical physics, namely General Relativity and Quantum Mechanics, but also gives us new philosophical insights about how to look at our world. Faithful to Einstein's ideas, he reintroduces the necessity of "the maximum elegance" in our description of the world, elegance which had been swept away by the quantum formalism. Roughly said, quantum mechanics is no longer an axiomatic theory but is now a consequence of a satisfying general principle for mind, namely the relativity principle. So what's the new point? We know since einstein that every momentum is relative (uniform momentum with special relativity, accelerated momentum with general relativity). Roughly said, I never absolutly move, I only move compared to another body. LN extends this beautiful idea of general relativity to the notion of scale. I am not tall, I am just taller than something. But this simple looking idea needs new mathematical tools to enter the hall of wonder that is called theoretical physics. There come the fractals. How these extraodinary and strange figures upset our sight of the whole universe, from microphysics to cosmology ? All this is brilliantly explained, in a simple and accessible way, in this book, where intuition and philosophical insights are as significant as theoretical ideas."
110
I was wondering if anyone of you has read the book of Laurent Nottale
Fractal Space-Time and Microphysics: Towards a Theory of Scale Relativity
why is not his approach adopted ?- as apparently, he extended the principle of relativity to scales and thus proposes a unifying frame between relativity and quantum mechanics.
See the review on amazon.com
"As Einstein indulged a long time in wondering how it would be like to be a photon, LN spent his time trying to slip into a fractal. For once it is in it, a particule which follows chaotic movements in a classical frame, goes straight ahead, and then one may understance the apparent disorders of microphysics. The most amazing is that, beyond the theoretical development, LN's scale relativity not only unifies both poles of the 20th century theoretical physics, namely General Relativity and Quantum Mechanics, but also gives us new philosophical insights about how to look at our world. Faithful to Einstein's ideas, he reintroduces the necessity of "the maximum elegance" in our description of the world, elegance which had been swept away by the quantum formalism. Roughly said, quantum mechanics is no longer an axiomatic theory but is now a consequence of a satisfying general principle for mind, namely the relativity principle. So what's the new point? We know since einstein that every momentum is relative (uniform momentum with special relativity, accelerated momentum with general relativity). Roughly said, I never absolutly move, I only move compared to another body. LN extends this beautiful idea of general relativity to the notion of scale. I am not tall, I am just taller than something. But this simple looking idea needs new mathematical tools to enter the hall of wonder that is called theoretical physics. There come the fractals. How these extraodinary and strange figures upset our sight of the whole universe, from microphysics to cosmology ? All this is brilliantly explained, in a simple and accessible way, in this book, where intuition and philosophical insights are as significant as theoretical ideas."
110