Fields are a central component in the mathematical
formulation of the most successful theories in physics, from electromagnetism
to general relativity and quantum field theory. However, scientists have not
proven and will never be able to prove that fields, or any other components of
our mathematical model, actually "exist" in the same way that tables
and chairs "exist".
Quantum field theory is a mathematical framework based on
the mathematical concept of a field (a function that has some value at each
point in spacetime), together with the mathematical tools of quantum mechanics.
Using this framework we may construct a model of Nature by
choosing the types of fields we would like to have and their various properties
and interactions. Then we use this model to derive predictions for experimental
results.
When we perform these experiments in order to test out
theory, we find that the results agree with our predictions to a very high
accuracy. Therefore, one can say that scientists have shown that quantum field
theory provides a very accurate description of Nature.
In fact, quantum field theory is regarded as one of the most
accurate theories of Nature we currently have. So, is it "true"? Do
quantum fields actually "exist"? No one knows. Some will tell you
that the question itself is meaningless.
Why is that? Well, we wrote some equations and did some
calculations, and they turned out to be correct to a certain degree of
accuracy. We based our equations and calculations on the premise that fields
"exist". However, tomorrow someone else might invent a totally
different model, with no fields at all, whose predictions agree with experiment
to an even higher accuracy. If we believe that fields exist now, will they
suddenly stop existing after that more successful theory is published?
Indeed, many physicists believe that quantum field theory is
merely a special case of another, more fundamental theory, that should
presumably also include gravity. That theory, which is currently unknown, might
or might not include fields as fundamental entities; however, it would have to
reduce to quantum field theory at low energies.
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