negativzero
- 120
- 0
From: http://backreaction.blogspot.com/201...spacetime.html
"...It is a peculiar, but well established, property of the quantum vacuum that what happens at one point is not entirely independent from what happens at another point because the quantum vacuum is a spatially entangled state..."
and:
"What does this have to do with quantum gravity? It is a way to rewrite an old problem. Instead of trying to quantize space-time, one could discretize it by sprinkling the points and encode its properties in the eigenvalues of the Greensfunctions. And once one can describe the curvature of space-time by these eigenvalues, which are invariant properties of space-time, one is in a promising new starting position for quantizing space-time."
.
Thus, a well constructed set of measurements would "vibrate" the space between selected pairs of points and reveal various modes of vibration, which would in turn reveal the physical geometry. This is a different way of measuring the geometry of space. The old-fashioned way to determine sphere shape is to measure a uniform distance from a center or, to measure from point-to-point on the surface. If i think i have a sphere using the old method, i can check my theory against the data i get by "thumping" selected points with small perturbations, making space ring like a musical instrument. This would reveal shape of space and presumably discrete spectra would reveal the quantum nature of gravity.
.
(Question mark.)
-0
"...It is a peculiar, but well established, property of the quantum vacuum that what happens at one point is not entirely independent from what happens at another point because the quantum vacuum is a spatially entangled state..."
and:
"What does this have to do with quantum gravity? It is a way to rewrite an old problem. Instead of trying to quantize space-time, one could discretize it by sprinkling the points and encode its properties in the eigenvalues of the Greensfunctions. And once one can describe the curvature of space-time by these eigenvalues, which are invariant properties of space-time, one is in a promising new starting position for quantizing space-time."
.
Thus, a well constructed set of measurements would "vibrate" the space between selected pairs of points and reveal various modes of vibration, which would in turn reveal the physical geometry. This is a different way of measuring the geometry of space. The old-fashioned way to determine sphere shape is to measure a uniform distance from a center or, to measure from point-to-point on the surface. If i think i have a sphere using the old method, i can check my theory against the data i get by "thumping" selected points with small perturbations, making space ring like a musical instrument. This would reveal shape of space and presumably discrete spectra would reveal the quantum nature of gravity.
.
(Question mark.)
-0
Last edited by a moderator: