Michael Gerson gives the most lucid explanation I have found for what the Higgs boson–a.k.a. the “God particle”–is. He also explores the implications of the strange fact that mathematics, which is a function of the human mind, can actually predict what things exist in the external world:
Modern physics can explain just about everything, except why anything has mass. The Standard Model of physics, which emerged four decades ago, employs an elegant mathematical formula to account for most of the elemental forces in the universe. It correctly predicted the discovery of various leptons and quarks in the laboratory.
But the equation doesn’t explain gravity. So the Standard Model requires the existence of some other force that seized the massless particles produced by the Big Bang and sucked them into physicality. The detection of Higgs bosons would confirm this theory — which is why scientists are smashing protons into one another in a 17-mile round particle accelerator and picking through the subatomic wreckage.
It will take a few more years for definitive results. But most scientists don’t seem to appreciate the glorious improbability — and philosophic implications — of the entire enterprise.
In 1928, theoretical physicist Paul Dirac combined the mathematical formulas for relativity and quantum mechanics into a single equation and predicted the existence of antimatter. Antimatter was duly discovered in 1932. But why should a mathematical equation — the product of brain chemistry — describe physical reality? It is not self-evident that there should be any correspondence between mathematical formulas and the laws of the universe. Modern physics does not consist of measured phenomena summarized in elegant equations; it consists of elegant equations that predict measured phenomena. This has been called “the unreasonable effectiveness of mathematics.” However unreasonable, it led to the construction of the Large Hadron Collider along the border of France and Switzerland, the largest machine ever built by human beings.
Dr. Ard Louis, a young physicist teaching at the University of Oxford, recalls his first encounter with Dirac’s equation. “How can mathematics demand something so fantastical from nature? I was sure it couldn’t be true and spent many hours trying to find a way out. When I finally gave up and saw that there was no way around Dirac’s result, it gave me goose bumps. I remember thinking that even if I never used my years of physics training again, it would have been worth it just to see something so spectacularly beautiful.”
Louis describes a cumulative case for wonder. Not only does the universe unexpectedly correspond to mathematical theories, it is self-organizing — from biology to astrophysics — in unlikely ways. The physical constants of the universe seem finely tuned for the emergence of complexity and life. Slightly modify the strength of gravity, or the chemistry of carbon, or the ratio of the mass of protons and electrons, and biological systems become impossible. The universe-ending Big Crunch comes too soon, or carbon isn’t produced, or suns explode.
The wild improbability of a universe that allows us to be aware of it seems to demand some explanation. This does not require theism. Some physicists favor the theory of the multiverse, in which every possible universe exists simultaneously. If everything happens, it is not surprising that anything happens. But this is not a theory that can be scientifically tested. Other universes, by definition, are not accessible. The multiverse is metaphysics — just as subject to the scientific method as the existence of heaven.
One reasonable alternative — the one advocated by Louis — is theism. It explains a universe finely tuned for life and accessible to human reason. It accounts for the cosmic coincidences. And a theistic universe, unlike the alternatives, also makes sense of free will and moral responsibility.
I love that: “sucked into physicality.” Also the “unreasonable effectiveness of mathematics.” Also “Modern physics does not consist of measured phenomena summarized in elegant equations; it consists of elegant equations that predict measured phenomena.”
Intelligent design is not just predicated on one thing or another showing evidence of having been designed by a primal mind. It seems to me to go much deeper than that. Mathematics is mind, and that mathematics applies to nature is evidence of a mind behind nature. Isn’t it?