WARNING:
JavaScript is turned OFF. None of the links on this concept map will
work until it is reactivated.
If you need help turning JavaScript On, click here.
This Concept Map, created with IHMC CmapTools, has information related to: Quantum Classical Correspondence.cmap, QCC states that quan- tal notions should ha- ve classical space-time counterparts and is partially implied by General Coordinate Invariance, QUANTUM CLASSICAL CORRESPONDENCE (QCC) 2. GCI is realized if the definition of WCW geometry assigns to 3-sur- face a unique 4-D surface at which 4-D general coor- dinate transforma- tions act. One can losen the condition of uniquess., QUANTUM CLASSICAL CORRESPONDENCE (QCC) 1. QCC states that quan- tal notions should ha- ve classical space-time counterparts, QUANTUM CLASSICAL CORRESPONDENCE (QCC) 3. GCI is realized in Kaehler geometry for WCW if a) Kaehler function defi- ning the metric is functio- nal of the space-time sur- face assigned to the 3- surface. b) If Kaehler function is Kaehler action for - one might hope unique - pre- ferred extremal would imply QCC. c) Classical physics defi- ned by Kaehler action would become exact part of quantum physics. d) Classical space-time as preferred extremal would be analogous to Bohr orbit, QUANTUM CLASSICAL CORRESPONDENCE (QCC) 4. QCC suggests that a) quantum states should correspond to space-time surfaces somehow. b) Even non-deterministic quantum jumps should ha- ve space-time surfaces as correlates: contents of cons- ciousness defined by quan- tum jump sequence should have space-time correlate. Space-time would be analo- gous as to written text pro- viding symbolic representa- tions. c) Classical conserved char- ges associated with Kaehler action are identical with ei- gen values of quantal char- ges associated with Kähler- Dirac action (in Cartan al- gebra). This could define constraint in Kähler action at the 3-surfaces defining the ends of causal diamonds(CDs). d) Classical correlations for general coordinate invariance observables obtained by avera- ging over points pairs related by isometries are quantal correlation functions., General Coordinate Invariance demanding that the action of 4-D general coordinate transformations is well-defined in the space of 3-D surfaces defining WCW ("world of classical worlds" having 3-D surfaces as points)
