Plebe
La verdad no peca pero incomoda
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- Feb 22, 2016
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A question for my fellow math-and-stats nerds on the BY:
As is well known, a given team's RPI consists of (a) the team's winning percentage (25%), (b) their opponents' winnning percentage (50%), and (c) the winning percentage of their opponents' opponents (25%). Components (b) and (c) constitute a team's strength of schedule within the context of the RPI.
So if two teams have the same win-loss record, the team with the higher RPI will have to be the team with the stronger SOS, right? This is why I'm puzzled whenever I see something like this in the RPI rankings:
How is it even mathematically possible for Miss St to have the same win-loss record as Oregon St (both are 27-3), a weaker SOS ranking (#26 as compared to #9), but yet a higher RPI?
As is well known, a given team's RPI consists of (a) the team's winning percentage (25%), (b) their opponents' winnning percentage (50%), and (c) the winning percentage of their opponents' opponents (25%). Components (b) and (c) constitute a team's strength of schedule within the context of the RPI.
So if two teams have the same win-loss record, the team with the higher RPI will have to be the team with the stronger SOS, right? This is why I'm puzzled whenever I see something like this in the RPI rankings:
How is it even mathematically possible for Miss St to have the same win-loss record as Oregon St (both are 27-3), a weaker SOS ranking (#26 as compared to #9), but yet a higher RPI?