Diósi Penrose Theory
Systems are specified with Schrödinger wave functions:
Schrödinger wave functions can be expressed with Hamiltonian eigenfunctions. In Diósi Penrose theory, Schrödinger wave functions "collapse" to Hamiltonian eigenfunctions due to the spacetime curvature induced by their energy differences:
Greater energy differences imply greater forces driving Schrödinger wave function collapse. Schrödinger wave functions of elementary particles may not collapse for thousands of years:
On the other hand, macroscopic systems have enormous forces driving Schrödinger wave function collapse:
Measurements involve interactions between measured systems and measuring hardware:
According to Diósi Penrose theory, this is why measurements always correspond to collapsed Schrödinger wave functions.
Schrödinger wave functions can be expressed with Hamiltonian eigenfunctions. In Diósi Penrose theory, Schrödinger wave functions "collapse" to Hamiltonian eigenfunctions due to the spacetime curvature induced by their energy differences:
Greater energy differences imply greater forces driving Schrödinger wave function collapse. Schrödinger wave functions of elementary particles may not collapse for thousands of years:
On the other hand, macroscopic systems have enormous forces driving Schrödinger wave function collapse:
Measurements involve interactions between measured systems and measuring hardware:
According to Diósi Penrose theory, this is why measurements always correspond to collapsed Schrödinger wave functions.
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