This highlights to me that the author doesn't know what they're talking about. LoRA does exactly the same thing as normal fine-tuning, it's just a trick to make it faster and/or be able to do it on lower end hardware. LoRA doesn't add "isolated subnetworks" - LoRA parameters are added to the original weights!
Here's the equation for the forward pass from the original paper[1]:
h = W_{0} * x + ∆W * x = W_{0} * x + B * A * x
where "W_{0}" are the original weights and "B" and "A" (which give us "∆W_{x}" after they're multiplied) are the LoRA adapter. And if you've been paying attention it should also be obvious that, mathematically, you can merge your LoRA adapter into the original weights (by doing "W = W_{0} + ∆W") which most people do, or you could even create a LoRA adapter from a fully fine-tuned model by calculating "W - W_{0}" to get ∆W and then do SVD to recover B and A.If you know what you're doing anything you can do with LoRA you can also do with full-finetuning, but better. It might be true that it's somewhat harder to "damage" a model by doing LoRA (because the parameter updates are fundamentally low rank due to the LoRA adapters being low rank), but that's a skill issue and not a fundamental property.