Then a math lesson. if A is 200 points weaker, it should win 1 of every 4 games played. If it is 400 points weaker, it should win 1 of every 16 games played. If it is 600 points weaker, it should only win 1 of every 64 games played. If it is 800 points weaker, 1 of every 256. See a pattern? So the random version could be only 800 weaker and not win a single game out of 67, and that would be perfectly normal... And even 0 out of 67 would not be that unusual in a 600 point weaker opponent.
You've "crisscrossed" a multiplicative property of odds with a multiplicative property of probabilites. For 200 elo weaker, it is 1 in 4.16 or a 3.16 to 1 dog. For 400 elo weaker, it is 1 in 11 or a 10 to 1 dog. 10 = 3.16*3.16 illustrates the multiplicative property of odds. This is probably what you were getting at. To confirm, you can plug in numbers into the rating win expectation formula:
We = 1/(1 + 10^(dR/400))
Where We = Win expectation and dR = Rating difference.