You're just misinterpreting what he said.
Not purposefully!
I'd had about an hours sleep previous to posting/replying before setting off for work, hence:
If with one attempt (year) you have a 5% chance, then with 12 attempts (years) you have about 50%:
1 - (1-0.05)^12 = 0.459639912
or
log(0.5) / log(1-0.05) = 13.5
(obviously he didn't use exactly 5% in his calculation)
I understand now
1. That benefit is not good.
2. It takes the benefit from a more skilled/deserving person.
3. Cubing looks less respectable if we have to admit that the WR was set on a "scramble" that everybody can solve easily.
Regarding point 1, apologies that my original sentence was very unclear - the only benefit is that it is listed next to WRs that actually have meaning, as opposed to it having almost no meaning.
As for 2, since it has such little meaning, it's like asking who is more deserving of a straight flush (if I'm allowed to continue that analogy). Anybody who is skilled or deserving is aware the record is inherently BS (unless we filter scrambles to something dumb like 7+ moves).
I think your 3rd point is pretty empty, firstly because appealing to the public understanding of cubing as an argument is pretty useless, and secondly, all it takes is a little explanation, and if explanation of the game doesn't increase respect then I couldn't suggest what would.
As said before, two moves is not just lucky, it's trivial. To the point that even non-cubers can easily see the solution. Not the case with 4-movers or even 7-movers.
I know plenty of non-cubers who couldn't see the solution to a 2 move case (it's happened in front of my eyes plenty of times), and several others who would happily play 'undo x number of moves to solve' with me, and solve 5 or 6 move positions.
The 'triviality' argument is fairly arbitrary if the definition of a 'trivial' state changes from person to person, surely?
Yup, the status quo *opposes* your agenda, as the status quo is that all scrambles less than four moves *have* been filtered out.
Well, yes, I am wrong here.