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Hulkster

Aristoteles was right: There is only a potential infinity! If we assume that there is an actual infinity, i.e. a true set that contains all the natural numbers, then we create a never-ending list of non-practical questions that can't be answered - and you do not want that.

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Top posts (19) All Questions Answers | Votes Newest

9 Feynman's path integral and energy discretization? Mar 29 '18
4 Does gravity affect the time evolution of a QM wave function? May 12
2 Superposition of gravitational waves and the dark energy Jun 17
1 How to show that $\int\nabla^2\psi_n (x)\overline{\psi_m (x)}dx=0$ [closed] Mar 25 '18
1 Energy extraction from the layers of sea water? Jun 16
1 Wavefunction interpretations in QM Sep 13 '15
0 Born rule and expectation value integral for $L = x \times p$ Sep 13 '17
0 Quantum harmonic oscillator: How can we know that the lowest eigenvalue for the operator $A^{\dagger}A$ is zero and not a positive number? [duplicate] Oct 5 '17
0 The classical limit of QM as a Hamilton-Jacobi equation? Jan 23
0 $\hbar \approx 0$ and the spread of QM wave function Jan 25
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