No thanks. It does seem rather inconsistent of you, though, to cite WAR in this thread and then pooh-pooh it in another--when it shows data you discount--all within the space of a few hours. I was using it purely as a hypothetical in that post. Showing that if you subtract from one position and add more at another, you see a net improvement in team play. WAR is a nice easy way to compare pitchers and positional players, even if it's not terribly accurate in partial seasons. Can you tell us why--if it's not terribly accurate in partial seasons--we should believe its accurate in full seasons? When someone hits .400 for a month, everyone understands the player most likely isn't going to keep that up. Nobody, however, says "but he didn't really hit .400 for that month...that's not what happened." Yet with WAR, that's exactly what people say. "Well, yeah, I know WAR says Denard Span is the 13th best player in the AL, but that's not accurate. What we need to do is take lots of these innacurate chunks and add them together, and presto change, they become accurate." Thats like saying "I'm pretty sure one plus one doesn't equal three, but if I add together enough one plus one equals three samples, it becomes good math." Logically, the sum is quite often more than the mathematical total of its parts. Fallacy of composition = assuming that what is true of the parts must therefore be true of the whole. In this case, the parts do not encompass the total picture; putting them together does.