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... This physical quantum gravity state has a good classical limit (i.e.,. a DeSitter spacetime for small cosmological constant, hence large k). So when Smolin talks of spinet-based physical states, their classical limit are the beable geometries. How do we interpret this in terms of Bohm's pilot-wave ...
... This physical quantum gravity state has a good classical limit (i.e.,. a DeSitter spacetime for small cosmological constant, hence large k). So when Smolin talks of spinet-based physical states, their classical limit are the beable geometries. How do we interpret this in terms of Bohm's pilot-wave ...
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... your superpower?". Everyone has superpowers, even if their individual beliefs may hinder their development. This talk is for you, whether you disbelieve in superpowers because "science says it impossible" or you already know one of your superpowers. We will discuss the science behind how the mind ca ...
... your superpower?". Everyone has superpowers, even if their individual beliefs may hinder their development. This talk is for you, whether you disbelieve in superpowers because "science says it impossible" or you already know one of your superpowers. We will discuss the science behind how the mind ca ...
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... of space where the concept of size simply does not exist. It is self-similar -- which means that it looks the same on all scales. This implies there are no rulers and no other objects of a characteristic size that can serve as a yardstick. How small is "small"? Down to a size of about 10 meter, the ...
... of space where the concept of size simply does not exist. It is self-similar -- which means that it looks the same on all scales. This implies there are no rulers and no other objects of a characteristic size that can serve as a yardstick. How small is "small"? Down to a size of about 10 meter, the ...
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Basics of Quantum Mechanics Dragica Vasileska Professor Arizona State University
... - More on Operators The requirement for two operators to be commuting operators is a very important one in quantum mechanics and it means that we can simultaneously measure the observables represented with these two operators. The non-commutivity of the position and the momentum operators (the inabi ...
... - More on Operators The requirement for two operators to be commuting operators is a very important one in quantum mechanics and it means that we can simultaneously measure the observables represented with these two operators. The non-commutivity of the position and the momentum operators (the inabi ...
