Aloar, that's a great observation, thanks for bringing it up. I also appreciate the definition of sym and asym. Consider this:
Over the last 10 years I've had 7 "asym" balls, each time trying to make it work (I'm stubborn). I also took the time last year to chart in Excel each ball I've had over the last 15 years, (although my wife wishes I'd stop buying so many and clean the closet.). With 100% accuracy, each "asym" ball was a non-starter, at least for me. I don't claim to have the answer, and always kick myself for trying yet again, but there are many of us on the board here who express the same view. Now, whether the answer lies along the lines that the relative addition to the "asymmetry" introduced by drilling is minimal as an overall component, or it happens to stay below some magic threshold... I don't know. I wish I did. However, as I told myself after buying my last "asym" ball, when the %^&* am I going to learn?
By the way, in the definition you provided, a ball with 5% difference on a .050 diff would be .0025, right? By that definition and provided my math is right, the .008 number for a Maxxed would be considered an asym at its baseline.
Not trying to overthink this, but it's important to understand what works for me, and starting asymmetry at .008 (if correct) has never worked.
Now, simply channeling Mo Pinel and saying that all balls become asyms is like saying "the lane has oil". Of course it does, but there's much more to the story. How much asymmetry is introduced, 2%.. 20%? I don't know.
Interesting conversation...