Then let me explain signal locality (and some of the other types of locality) in a few short steps.
1. In the realm of quantum foundations and interpretations, there are several
different notions of locality/non-locality. Signal locality/non-locality is only one of them.
2. As you know, different interpretations claim that QM is local or non-local in one way or another. But signal locality, as one specific notion of locality, has a special status. It is special because
all interpretations agree that QM has the property of signal locality.
3. So what is signal locality? Unlike other notions of locality, signal locality is a very antropomorphic concept. Signal locality means that you cannot send
signal faster than light. Here "signal" means information that can be
manipulated, controlled and measured by humans in practice.
4. What is signal locality not? For example, if there is a wf collapse, you cannot use it to send a signal faster than light. That's because collapse is random, so you cannot choose to which final state the wf will collapse. Since you cannot choose it, you cannot manipulate and control the collapse. Thus, even though in collapse there is some kind of information transfer faster than light, in collapse there is no signal faster than light. Therefore collapse is compatible with signal locality.
5. Similarly, non-local hidden variables such as Bohmian theory are also compatible with signal locality. For a simple explanation see
https://www.physicsforums.com/threa...ctual-definiteness.847628/page-2#post-5319182
6. Is QFT local? It depends on what exactly one mans by "local". It certainly has property of signal locality. It also has some other types of locality. However, it does not necessarily has all possible types of locality. Depending on interpretation, it may or may not be non-local due to collapse or due to hidden variables. From the known facts about QFT we cannot exclude such non-local features.
7. Is QFT non-local in some
interpretation-independent sense? Yes! QFT violates Bell inequalities, and violation of Bell inequalities is also one (of many) notion of non-locality. This non-controversial type of non-locality can be reduced to the fact that QFT contains not only local operators ##\phi_1(x)##, ##\phi_2(x)##, ... but also "non-local" (more precisely, multi-local) operators such as ##O(x,y)=\phi_1(x)\phi_1(y)+\phi_2(x)\phi_2(y)##. Clearly, this fact does not depend on interpretation.
I hope it helps.