Keep an eye on the y-axis. It changes from one graph to the next. Also, the order of the teams change as well except for the Orioles who ranked as having the worst pitching by slot for every slot.
First Slot
Second Slot
Third Slot
Fourth Slot
Fifth Slot
As a little extra...here is the Orioles xWAR vs the World
![](data:image/png;base64,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) 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3 comments:
Is this assuming a static starting five for 2012? It's pretty likely that the O's will use well in excess of five starters during 2012, how do you account for that in the projections?
Take a look back at our FIP by slot series in the past month. These are descriptions of performance in 2011, not projections of 2012.
Thanks. I followed that series, and found it interesting. I thought this was some means of translating that into 2012 projections. My misunderstanding.
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