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Consider what I wrote earlier about the complementarity between space and time on Apr. 24, 2011 @ 01:21 GMT. This suggests that ΔxΔt = constant between time and coordinates of space. The connection to philosophical or metaphysical issues is that the Parmenidean and Heraclitean perspectives may be related to each other by a noncommutative relationship between coordinates of spacetime, or between time and a spatial coordinate, in an uncertainty principle. The two perspectives may then be related to each other in a similar way that momentum and position are related to each other in the Heisenberg uncertainty principle.
This would work our in an interesting way, for time becomes a one dimensional communication channel for qubits, where this 1-dimensional channel has the geometry given by the AdS_2 ~ CFT_1. The AdS_2 (anti-de Sitter spacetime in 2 dimensions) has a system of isometries which are equivalent to the conformal symmetries of a one dimensional QFT. Further the AdS_2 decomposes from AdS_n for a black hole in that AdS_n and at the region near the BH horizon. The Euclideanized form of the AdS_2 has a tiling representation as seen in the Escher prints called "Circle limit" 1 through 4.
This might then mean the nature of time is far more curious than we have previously thought. I could mean that block time and non-block time (non-time) are quantum complements of each other.
Cheers LC