It's not entirely unlike saying "we used to ship this as a binary blob, but we're moving to a source distribution". It buys us reproducibility and auditability.
Well, it's important today, because the reference samples used across the world have drifted apart, and not in a consistent fashion. Which raises the question of whether the exemplar kg has drifted as well.
So, we don't really know if the kg we're using today is the same kg we were using 10 years ago. Given how important mass is to many scientific calculations, a drifting standard could directly impact all the other work we do.
I found the Veritasium video to be a bit more interesting for the "why" aspect of this change: https://www.youtube.com/watch?v=Oo0jm1PPRuo
My understanding is the big benefit is that if you are a scientist, you can now generate your own SI units accurately in your lab. Mass has been the trickiest one for a while, as noted in TFA. The insistence of spelling metre incorrectly is just a minor inconvenience in comparison.
The impact should ultimately be to make ultra-precise physics - and eventually, engineering - easier, because people reproducing an experiment in a different lab will have a closer consensus on exactly how much 1kg is.
As per the article, there's several of them. Some are losing mass, others are gaining.
edit: spelling
That means both definitions agree up to current precision. The standards do certainly change the value of those unities, but not enough for we to be able to measure today.
Not being a scientist myself, I'm struggling to understand the impact of these changes being made. Is it just a matter of increasing the precision of base units?
Say they redefine the mole to be based on that 1kg sphere of silicon-28. What is the real-world impact of doing so? Presumably one mole will still be one mole and not all of a sudden e.g. 6.03x10^23.
Does anyone have an example of where a change like this would be important?