I think the disconnect here may be that while “if a then b” does not mean that “if b then a,” it does mean that “if not b, then not a”
For example: if all dogs are cute, (ie: if it is a dog, then it is cute) then it does not follow that if it is cute then it is a dog. It could be a cute cat, etc.
But it is true that if we accept the above premise as true that if it is not cute, then it is not a dog, because all dogs are cute.
Same thing here.
If conservation is a proxy for function, then if there is conservation, then there is function (probabilistically, @John_Harshman I’m over simplifying. Don’t taze me bro!)
It does not follow that if there is function then there is conservation, but it does follow that if there is not function, then there is not conservation (generally, subject to instances where the function arise recently, and probably other exceptions I don’t understand–we are just taking about the logic part right now, ok?!)
Why do we care? Because rephrased what this means is that all non functional portions of the genome (generally, subject to the above-mentioned exceptions) will be in the unconserved regions of the genome.
So we can say that 90% if the genome might be junk. You have to agree with that, logically.
From there, we have to go from what is possible to what is probable. So if it might be junk, do we have any reason to think it might not be junk other than ignorance or Do we have any evidence it might not be junk? Assuming the answer is neither of the above we have reached the limit of what we can do with logic.
What we can conclude then use that it is possible that this is junk, and we have no reasons to think that it is not junk.
From there, we have to employ a new device of reasoning, a practical one. We conclude, tentatively, and provisionally, that unless and until we have a reason or evidence that it is not junk, that it is junk.
You can disagree with this practical device if you want, and say that it is not strictly logical, and that’s true, it isn’t. But that is because we are at the limit of what is knowable. In other words, we are at the point of “reasonable doubt.” If you continue to doubt this conclusion, it is by definition without a reason.
Did that help clear things up for you at all?