May 21st, 2004, 1:43 pm
Not to mention something like 12 one-hitters. Actually, Ryan kind of proves the rule. He pitched forever, so had many chances. He had a VERY low hits per 9 innings for his career, so you would expect someone like him to be the guy with many no-hitters. The same is true of Koufax, who had four.But, Ryan walked more than 4.6 guys per 9 innings, so to turn a no-hitter into a perfect game, for him, would be really unlikely. And of his 7 no-hitters, NONE were perfect games, so that makes sense.Koufax, on the other hand, had incredible control, and walked relatively few batters (2.3 per 9 during his "prime"). So, it seems more likely that at least one of his no-hitters would be a perfect game, and in fact one of them was.Also, and I say this with no proof, but it seems that the variability in walks would be much lower than that of hits, meaning lower standard deviation. Over the number of games he pitched it probably approaches Normal, but with fat tails, and more chance of being way low than way high (he'd get relieved if he gave up too many hits). So, one could almost solve for the probability that a given pitcher would have a no-hitter and/or perfect game. But when the expected value of number of no-nos/perfectos is pretty low, beating the E[x] by one, or being short by one is statistically meaningless.