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Noncommutative Antigravity Quantum Potential nonlocality Light debunks Center of Mass symmetry rest
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"It is the quantum potential that organizes the way the individual trajectories work. So there is a dynamic whole process going on, in which the quantum potential appears....Remember this is coming from the noncommutative underlying process. And now we are beginning to think that underlying process is actually to do with the actual structure of space and time. That itself may not be continuous as we imagine. We don't have continuous geometries but we have a noncommutative geometry."
In the noncommutative structure there doesn't appear to be any quantum potential. But when we project it into a phase space, a spacetime manifold, a classical, the quantum potential appears....Remember the gravitational force arises because spacetime has a curvature in it. That spacetime is not Euclidian, it's Riemannian. Therefore what is revealed as a force is actually a feature of the underlying geometry. And what I feel is the quantum potential is a feature of the underlying noncommutative geometry."
...You explain the qualities that gives you the interference, without the need for introducing the wave function. And the wave function has been getting in the way, in my view, because we have this retched measurement problem, in which the wave function is behaving in an evolutionary manner in Schroedringer's equation and then when we look at it it collapses. And we have this collapse problem that's been going now for 50, 60, even 100 years. And it still has no solution and maybe has no solution because it's not relevant.
Fortunately we had Roger Penrose with us, at Birbeck at the time, and David Bohm, Roger Penrose, myself and some mathematicians used to meet and talk about this problem. So we were talking about ideas like pre-space: how are we going to put quantum mechanics into this pre-space idea so that we would have quantum spacetimes emerging from this? What is a quantum spacetime? This is what the discussion about. Roger Penrose was talking about his spin networks which has now because quite a big industry in some areas; he was developing his Twistors. And it was his developing his Twistors which led me into the Clifford algebra approach which is a noncommutative algebra, which is why I'm always talking about noncommutative algebras.
And that time David Bohm was developing a new idea which was called structure process. That basically we want to start with process, not particles moving in spacetime, but a process from which both particles and spacetime can emerge. Very radical ideas.
.And Grassmann in particular was saying that mathematics was not about material processes but it was about thought. So if we are thinking about the underlying process as a new radical idea we need to develop the mathematics to actually encompass that. What we coming to the fore, all the time, was that we need an algebra. An algebra is essentially something that has both addition and multiplication. And the multiplication became the order of succession, so if you have a process unfolding, the multiplication was the way it unfolded. Addition was the way it coexisted. So this was pinching an idea from Leibniz, who has this idea of what time was. Time was the order of succession, but then was also an order of coexistence.
Now can we develop an algebra that encompass that philosophical idea and that's what we were developing and that's what Penrose was developing with his Twistor idea.
Superluminal signal is also antigravity. Sir John Pendry's Archimedes Screw negative frequency violates conservation of momentum
In the noncommutative structure there doesn't appear to be any quantum potential. But when we project it into a phase space, a spacetime manifold, a classical, the quantum potential appears....Remember the gravitational force arises because spacetime has a curvature in it. That spacetime is not Euclidian, it's Riemannian. Therefore what is revealed as a force is actually a feature of the underlying geometry. And what I feel is the quantum potential is a feature of the underlying noncommutative geometry."
...You explain the qualities that gives you the interference, without the need for introducing the wave function. And the wave function has been getting in the way, in my view, because we have this retched measurement problem, in which the wave function is behaving in an evolutionary manner in Schroedringer's equation and then when we look at it it collapses. And we have this collapse problem that's been going now for 50, 60, even 100 years. And it still has no solution and maybe has no solution because it's not relevant.
Fortunately we had Roger Penrose with us, at Birbeck at the time, and David Bohm, Roger Penrose, myself and some mathematicians used to meet and talk about this problem. So we were talking about ideas like pre-space: how are we going to put quantum mechanics into this pre-space idea so that we would have quantum spacetimes emerging from this? What is a quantum spacetime? This is what the discussion about. Roger Penrose was talking about his spin networks which has now because quite a big industry in some areas; he was developing his Twistors. And it was his developing his Twistors which led me into the Clifford algebra approach which is a noncommutative algebra, which is why I'm always talking about noncommutative algebras.
And that time David Bohm was developing a new idea which was called structure process. That basically we want to start with process, not particles moving in spacetime, but a process from which both particles and spacetime can emerge. Very radical ideas.
.And Grassmann in particular was saying that mathematics was not about material processes but it was about thought. So if we are thinking about the underlying process as a new radical idea we need to develop the mathematics to actually encompass that. What we coming to the fore, all the time, was that we need an algebra. An algebra is essentially something that has both addition and multiplication. And the multiplication became the order of succession, so if you have a process unfolding, the multiplication was the way it unfolded. Addition was the way it coexisted. So this was pinching an idea from Leibniz, who has this idea of what time was. Time was the order of succession, but then was also an order of coexistence.
Now can we develop an algebra that encompass that philosophical idea and that's what we were developing and that's what Penrose was developing with his Twistor idea.
Superluminal signal is also antigravity. Sir John Pendry's Archimedes Screw negative frequency violates conservation of momentum
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