Is there really no way to test string theory?

In summary, string theory is a theory that might be able to derive some fundamental physics equation from principles in it. So far, every test we've performed has confirmed our current theories, but it would be nice if string theory predicts something new which is then measured. Part of the problem is that there is not one string theory that makes a set of invariant predictions.
  • #1
Fellowroot
92
0
Here's an idea that I came up with.

I've heard over and over again that there is no test yet available to confirm string theory.

So what I say is...

What if you could derive some fundamental physics equation from string theory principles? Then wouldn't that be a test so to speak?

For example what if you started from ideas in string theory and then ended up with Maxwell's equations

Wouldn't that count as evidence?
 
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  • #2
In fact they do reproduce some standard fundamental physics equations. But this is not really a test per-se since if that's all string theory did, we wouldn't need it, it would be redundant. What we need is for it to be accurate where our current theories are not, and we need to be able to test that. The problem is, basically every test we can perform has confirmed our current theories...
 
  • #3
It would be nice if string theory predicts something new which is then measured, beyond GR or the SM. That's often the idea of a new hypothesis.
 
  • #4
Part of the problem is that there is not one "string theory" that makes a set of invariant predictions. Instead, there is a string theory "landscape" of conceivable string theory realizations, of which only one is correct in our universe.

There are some observations that would falsify all string theories if true. For example, if Lorentz invariance, or CPT symmetry were violated, or time ran slower than usual on Mondays. Similarly, if gravitons were discovered but turned out to be spin-3, odd parity particles, that would be contrary to the predictions of every string theory.

There is a conjecture (stated as fact by Lubos Motl among others), although I don't know just how rigorously it has been proven, that some form of SUGRA (the supergravity extension of supersymmetry) is the low energy effective theory of every viable string theory, and that some form of SUSY is the low energy effective theory of the non-gravitational component of every viable string theory. If this conjecture is true, then any proof that SUSY is not true would establish that string theory is not true (and likewise any proof that SUGRA's gravity extension is inconsistent with gravity would disprove sting theory).

Now, there is also a vast parameter space of possible SUSY and SUGRA theories, although a lot of it has been ruled out experimentally. It is certainly possible, in principle, to experimentally rule out the entire parameter space of SUSY and SUGRA theories, or at least a very broad class of them.

There are, for example, many experiments that show that SUSY particles must have masses not less than X. If one could determine generically that experimental evidence ruled out SUSY particles with masses more than Y, then as soon as X>Y then SUSY and SUGRA and string theory could be invalidated, so long as the conjecture is true.

For example, support that it is generically true that a SUSY theory with a lightest supersymmetric particle (LSP) mass of L has a neutrinoless beta decay rate of sqrt(L)*K. Then, if we knew that the neutrinoless beta decay rate was less than Z, then L<(Z/K)^2. But, suppose that other experiments had determined that L>(Z/K)^2. Then, SUSY would be ruled out, and a fortiori, so would SUGRA and string theory.

It might similarly be possible to determine theoretically, that no viable string theory in the landscape could have exactly the particle content of the Standard Model, because there is no appropriate Lie group that string theory can generate with those properties. It would then follow that there are either BSM particles with certain properties, or string theory is false. It might be much harder to rule out the BSM particles with those properties, but it would not in principle be impossible to do so.
 

1. What is string theory and why is it important?

String theory is a theoretical framework in physics that attempts to explain the fundamental nature of the universe by describing particles as tiny, vibrating strings rather than point-like objects. It is important because it has the potential to unify all known fundamental forces and reconcile the theories of general relativity and quantum mechanics.

2. Can string theory be proven or tested?

Currently, there is no way to prove or test string theory in a traditional scientific sense. This is because it makes predictions that are difficult or impossible to observe with current technology. However, there are ongoing experiments and research efforts attempting to find evidence that supports or disproves string theory.

3. Why is it considered a controversial theory?

String theory is considered controversial because it is not yet supported by empirical evidence and it has not been successfully integrated into other areas of physics. Some scientists also criticize it for being overly complex and difficult to test, leading to the criticism that it may not be a falsifiable theory.

4. How do scientists currently study string theory?

Scientists study string theory through mathematical models, computer simulations, and thought experiments. They also rely on indirect evidence from other areas of physics, such as cosmology and particle physics, to support or challenge the predictions made by string theory.

5. Are there any alternative theories to string theory?

Yes, there are several alternative theories to string theory, including loop quantum gravity, supersymmetry, and brane theory. These theories also attempt to reconcile the theories of general relativity and quantum mechanics, but they differ in their approach and predictions. Ongoing research and experiments aim to find evidence that supports one theory over the others.

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