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The Importance of the Anthropic Principle
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# : |
11874 |
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Section : |
BOOK WORLD
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| Issue
Date : |
8 / 1987 |
3,263 Words |
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Sir Don N. Page Sir Don N. Page, professor of physics at the Pennsylvania
State University, works in the area of quantum cosmology to
try to understand some of the curious properties of our world,
such as the difference between past and future. |
One of the main goals of science is to discover and explain facts about our world. While a great variety of scientific explanations exist, most serve as descriptive models, constructed to encompass many phenomena. The simpler and yet more inclusive a model is, the better it is considered scientifically.
In the field of physics, the deepest and most unified explanations are generally mathematical models, for mathematics has proven to be an amazingly effective language for describing the world. Newton's laws of motion and their generalizations in special relativity (for velocities comparable to that of light) and in quantum mechanics (for sizes comparable to or smaller than atoms) describe in precise mathematical terms how objects move under the influence of known forces. The forces themselves are also described mathematically (e.g., Newton's laws of gravitation and Maxwell's equations of electromagnetism). One goal of physics is to unite the descriptions of the forces into a single "theory of everything" (TOE). Many physicists hope that this may be accomplished by a theory of what are called "superstrings."
Even a TOE, however, would not be a complete model or description of the universe. Roughly speaking, a TOE would enable a sufficiently intelligent being to calculate everything that happens within the universe at all times if he, she or it somehow knows what everything in the universe is like at one particular time, say at its beginning. (This is analogous to what you do on a much smaller scale when you foresee roughly how a ball will travel if you throw it with a certain speed and direction). But a TOE itself does not pin down what the universe is like at any one time, such as its beginning. A TOE would give a complete set of
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