An Infinity of Universes
Hugh Ross
Dozens of cosmic characteristics must be exquisitely fine-tuned to make physical life possible. The degree of fine-tuning observed exceeds by many orders of magnitude the fine-tuning of which humans are capable. Despite such evidence, rather than because of it, some people, including scientists, speculate about the existence of an infinite number of universes. Given an infinite number of universes, they rationalize, at least one could be expected to develop, randomly, the characteristics physical life requires. Thus, chance, or "random fluctuations" in some kind of primeval field, seems to them as plausible an explanation for apparent design as a divine Designer.
The question remains, however, Where do the infinite number of universes come from? If from some kind of primeval field, then where does the primeval field come from? If "nothingness" represents an instability, and "nothing" must, therefore, give rise to "something," why has no one ever observed something coming from nothing? Can any physical process deliver an infinity of products? Must infinite variety be the outcome? Asking enough questions ultimately leads to an all-powerful, uncaused Causer.
Growing evidence points to a universe that hyperexpanded (at many times light's velocity) during its first 10-33 seconds of existence. The inflationary big bang multi-verse proposed by several astrophysicists to account for this hyperexpansion, however, can be much more easily structured as an inflationary big bang uni-verse.
Anyone who appeals to infinite (or even just a very large number of) universes commits a form of the gambler's fallacy, as described in the following example: Someone flips a single coin in an auditorium in the presence of witnesses ten thousand consecutive times and each time that coin lands with heads facing up. One committing the gambler's fallacy says that outside the auditorium 210,000 (2 x 2 x 2 . . . ten thousand such multiplications) coins might possibly exist and that all these coins may have been flipped 10,000 consecutive times each. He further speculates that every coin outside of the auditorium produced a different set of results in their 10,000 flips than the one observed inside the auditorium. On this basis he concludes that the coin flipped in the auditorium represents that one possible instance out of 210,000 coins that the laws of probability state would produce ten thousand consecutive heads. He, therefore, would conclude that the coin in the auditorium still has a 50/50 chance of landing on tails, and would be willing to bet on tails for the next flip.




