I have been playing around with value rankings, tinkering with various formulas. Personally, I give a lot more credence to the depth of a player's value than to the width or breadth of it. I think a player's greatness is determined more by being able to say "at his best, he was this good" than by saying "he was this good over this period of time."
In other words, Sandy Koufax, Dick Allen and Vern Stephens were great ballplayers, Jake Beckley, Tony Perez and Jim Kaat were not.
Pick you value system - win shares, WARP3, TPR - but what do you think of this formula?
T5 = Combined Value of Top 5 Seasons
T10 = Combined Value of Top 10 Seasons
CV = Career Value
SV = Value based on this System
SV = (T5 + T10) + ([CV - T10] * .25)
Essentially, this counts a players' five best seasons twice and reduces everything he did outside his 10 best seasons to one-quarter its value.
I plugged win shares into this system and Sandy Koufax came out just ahead of Don Sutton. Ed Konetchy was significantly higher than Jake Beckely.
What are some classic high peak/low career vs. low peak/high career match ups to further test this with?
I know this is slanted towards peak value. (It's supposed to be.) I'm not at all sure it's as slanted as Bill James' formula used in his NHBA rankings, however.
In other words, Sandy Koufax, Dick Allen and Vern Stephens were great ballplayers, Jake Beckley, Tony Perez and Jim Kaat were not.
Pick you value system - win shares, WARP3, TPR - but what do you think of this formula?
T5 = Combined Value of Top 5 Seasons
T10 = Combined Value of Top 10 Seasons
CV = Career Value
SV = Value based on this System
SV = (T5 + T10) + ([CV - T10] * .25)
Essentially, this counts a players' five best seasons twice and reduces everything he did outside his 10 best seasons to one-quarter its value.
I plugged win shares into this system and Sandy Koufax came out just ahead of Don Sutton. Ed Konetchy was significantly higher than Jake Beckely.
What are some classic high peak/low career vs. low peak/high career match ups to further test this with?
I know this is slanted towards peak value. (It's supposed to be.) I'm not at all sure it's as slanted as Bill James' formula used in his NHBA rankings, however.
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