I don't think theoretical physicists would find these findings to be that interesting. There are a lot of mathematical results that can be somehow applied to ph

I don't think theoretical physicists would find these findings to be that interesting. There are a lot of mathematical results that can be somehow applied to physics, but very rarely something interesting comes out of it from physicists perspective. Obviously when it happens, then it can lead to a breakthrough as it happened when Einstein figured out how Riemmann geometry can be applied to GR. The author himself is kind of uncertain if there are any real consequences comming out of his math: >>The instability of AdS space-time has major implications for how we understand our own universe. First, since AdS space-time is unstable, it’s “something you will not see in nature,” Moschidis said.<< >>But “even though AdS is not real,” he said, “it can still lead us to the discovery and study of real phenomena.” << I am not sure how our understanding of time-space can be increased by a theory that just does not describe reality. Maybe the math is somehow useful? Maybe this might explain what happened after Big Bang (maybe instabilities were more common then)? Maybe this is the path to unify QM and GR (in the article it is mentioned that, but with some usual addition of not yet observed additional dimension that can explain everything - the feature of many "string" theories", that didn't give us much.