Here’s another one. In quantum mechanical state functions, the coefficients are complex numbers and thus may include the imaginary number i= √-1. Since conceiving the imaginary number, i, required a human mind to abstract it from its real concepts, it thus follows that the laws of nature require a mind to correctly resolve the quantum mechanical interference patterns.
This mind that underlies the workings of the natural world is understood by all men to be God.
As an example of imaginary coefficients, consider this example from Roger Penrose’s Shadows of the Mind (pages 260-262).
See image. Photons approach a mirror at a 45º angle, along a path A, which may transmit at 0º along path B or reflect at 90º along path C. According to the laws of quantum mechanics, the reflected light undergos a net phase shift by a quarter wavelength and is multiplied by the factor i= √-1. Along path B and C, the light encounters new mirrors at 45º angles which direct the light from path B to path D and path C to path E to a final mirror completing the square at a 45º angle. The light may thereafter travel along paths G or F. Now here are the mathematics of the state transitions:
|A> → |B> + i |C>
|B> + i |C> → i|D> + i(i |E>) = |D> - |E>
i|D> - |E> → i(|G> + i |F>) - (|F> + i |G>) =-2|F>
And thus, because of the imaginary coefficients, path G is not observed in the final outcome.
So we see that quantum interference patterns require imaginary coefficients and hence a mind to solve its equations. Since the mathematics of quantum mechanics cannot be represented with real concepts, we see that nature operates using the imaginative faculty of some Being, Whom all men understand to be God.
-Ryan Vilbig
ryan.vilbig@gmail.com