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@Dr_N_Schwarzer 02.02 15:30
Quantum Gravity Statistics – Consequences – Part VI The expectation value E[A] of any attribute A in a given space-time metric is just the volume integral for this metric with the attribute in question as perturbation within the kernel. N. Schwarzer, “The Quantum Gravity Expectation Value”, interested: ask for a copy
@Dr_N_Schwarzer 01.02 21:35
Quantum Gravity Statistics – Consequences – Part V What classically is the wave function is quantum-like jitter of the volume for any given metric. N. Schwarzer, “The Quantum Gravity Expectation Value”, interested: ask for a copy
@Dr_N_Schwarzer 31.01 14:52
Quantum Gravity Statistics – Consequences – Part IV
@Dr_N_Schwarzer 29.01 15:38
Quantum Gravity Statistics – Consequences – Part III The fact that Quantum Gravity Statistics NEARLY gives the classical statistics in systems with huge numbers of dimensions should not fool those who know how important small numerical errors can propagate and increase in iterative tasks. In case of statistics we are not talking about a numerical error, but a systematic system-immanent one. Hence, one better knows about its influence… especially when dealing with many repetitive evaluations and processes like the training of AI systems. N. Schwarzer, “High Expectations – A Bit of Quantum Gravity Statistics”, interested: ask for a copy
@Dr_N_Schwarzer 28.01 14:18
Quantum Gravity Statistics – Consequences – Part II The number of true dimensions of the “world” in which the classical quantum theory can exist is quite huge, which guarantees an almost classical outcome in our results for our Quantum Gravity Statistical Equations, because it makes the classical and quantum gravity expectation values to be nearly the same. N. Schwarzer, “High Expectations – A Bit of Quantum Gravity Statistics”, interested: ask for a copy
@Dr_N_Schwarzer 27.01 16:57
Quantum Gravity Statistics – Consequences – Part I The finding is of great importance for all sorts of applications where the evaluation of statistical quantities is required… hence, almost everywhere. Read more: N. Schwarzer, “The Quantum Gravity Expectation Value”, interested: ask for a copy N. Schwarzer, “High Expectations – A Bit of Quantum Gravity Statistics”, interested: ask for a copy