Unlucky
Phenom
Now we are getting somewhere. For the purposes of my examples below, let's assume a 12 team league. Obviously, in a start 1 WR league, the top few WRs have tremdous value because they are much better than even the #12 WR.Now, let's say we add more WRs to the starting lineup. The WRs continue to drop in production, but not as steeply. Therefore, the #13 WR is still better than the #24 WR, but not by as much as the #1 WR is compared to the #12 WR. Let's continue on to the #25 through #36. The steepness of the drop continues to level, but it's still a drop. There is still value in having the #25 WR over the #36 WR.Now, the question is whether or not the #1 WR is more value if we have to start 36 WRs or 24 WRs or 12 WRs. If we assume that each team drafts one WR from each group (top 12, next 12, bottom 12), then I don't think the value of the #1 WR has increased by starting more WRs. But, we know that in reality, the distribution isn't even. Some teams have multiple WRs from the top 12, and some have none from the top 12. How does that change the value? Let's say that each team does get 3 WRs from the top 36. You have to base the value of each WR on ( a ) the #36 WR, or ( b ) the average WR. Why? Because that's how we define value: how does the player stack up against his peers. There are X number of total WR points to go around. Value is defined by what % of X each WR represents. So, I conclude that the #1 WR has a higher value because ( a ) and ( b ) are both lower values than the #12 WR. ( a ) and ( b ) also decrease when going from 24 WRs to 26 WRs. Adding more WRs to the pool makes the basis for comparison worse, thus increasing the value of the top WRs.EDIT to remove stupid smilies.Let's try another example, in a start one league where the dropoff is steepest at the beginning, how important would it be to be at the front of the curve?
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