The data methodology is over-simplified, but not invalid -- it's just a straight comparison of lifetime CSG and PSA population reports for a batch of popular cards. You can certainly argue that drawing any conclusions from this data isn't valid, and I agree with that. But I do think it's possible to float some theories to explain it. Why is there a consistent difference between CSG grades and PSA grades, in some cases a huge difference -- with CSG consistently having fewer 9+ cards and more 6 or lower? So far, the theories can be summarized as follows:
1. Since the PSA report goes way back in time, the best cards have already been sent to PSA and have been graded and slabbed (mostly for vintage cards). The pool of high-grade vintage raw cards worthy of sending in for grading is nowhere near what it was 30 years ago when PSA first started up
2. More recently, CSG offers the best pricing & turnaround times which allows for borderline gradable cards to be slabbed and still seem to make financial sense
3. If we looked only at data from 2021-22, the numbers might not be as different since PSA has tightened up some of their grading practices. This could probably be validated if I knew where to find PSA data for only those years (but I haven't tried too hard to find it).
4. CSG was using a different grading scale for their green flips, so it's not an apples-to-apple comparison (similar to Beckett, a 9.5 is a gem mint), although I combined 9, 9.5 and 10's together for both companies to try to eliminate this factor
5. I'll add one from my own personal experience (I'm a collector first, not an investor), collectors like to display their favorite cards so, for $12/card, it's not crazy to send in my 1960's Packers cards, regardless of grade, so I can have a nicer display. And that's exactly what I did.
6. Finally, CSG is just a tougher grader (especially on centering and surface)
My original post suggested #6 as a part of the explanation. I can now see that the numbers could be explained by a number of other factors too, some that we probably haven't thought of yet.
I do think that it would be interesting to see if someone could find data to make the case that they're the EASIER grader. I'd be intrigued to see that data.