Can Infinite Universes Explain Fine-Tuning?
by Lenny Esposito
In my debate against Richard Carrier, one of the facts I offered for God s existence is that the universe clearly shows evidence of being finely-tuned for life. Our universe is not simply “fine-tuned” but exquisitely -tuned for advanced life. Examples of fine tuning may be found in the laws of the universe, in the fundamental constants of the universe, and in the initial distribution of mass and energy at the universe’s beginning.
First, the LAWS OF THE UNIVERSE. Two such finely tuned laws are:
1. The law of gravity that acts on all matter. Without gravity, stars would break apart and we would have no long-term energy to sustain life.
2.The strong nuclear force. Without this, the protons in the nucleus of an atom would repel each other and our universe would be made up of nothing more than hydrogen.
|‘Like’ The Poached Egg on Facebook!||Follow @ThePoachedEgg||Join our Support Team!|
Secondly, we see fine tuning in the FUNDAMENTAL CONSTANTS that govern just how much items in the universe are affected by certain laws.Here are just two:
1. We know that the gravitational constant, which is the value of how much masses will be attracted to one another could sit in a range anywhere within 1x 1040 power, or 1 followed by 40 zeros. But if the force of gravity was increased by one part in a billion, billion, billion, billion, advanced life would be crushed according to Cambridge Royal Society Research professor Martin Rees.
2. Barrow & Tipler, in their landmark book The Anthropic Cosmological Principle, note that if Einstein’s cosmological constant varied in either direction by as little as 1 x 10120, (which is a fraction so small that it would take more zeros to write than there are atoms in the universe) If this were to be changed by even that amount, the universe would expand too fast for galaxies & stars to form.
Thirdly, we see that the INITIAL DISTRIBUTION OF MASS AND ENERGY of the Big Bang needed to be just right. The initial conditions of the universe show extremely low entropy. Roger Penrose calculated the chances of this to be 1×1010^(123), a fraction so incredibly small it defies any example…