Hi Rowsus. Hoping you can clarify something for my jaded brain. Does the amount a player may increase/decrease in price be affected by the size of the fluctuations in his scores? Eg would a player who scores 55, 100, 55 for a 3 game ave of 70 go up or down more in price at the end of the three games than a player who scores 65, 70 75 for the same ave of 70. And does the starting price at the start have any influence? eg a player at $250k has a bigger variance than a $450k player?
Hi Manikato,
first let me explain pricing, then look at your 2 examples.
Price Change = (this weeks score - breakeven) x 440
Breakeven = (Price x 3)/MN - most recent score - score before that
MN = Magic Number. There is no way to determine this once the season is on the way. This year it has started at around 5,394. It usually falls around 7-8% in round 3, then slowly falls over the rest of the season another 3%. It can actually rise a little some weeks.
For convenience of the 2nd part of your answer, let's assume we're sitting at round 5 or 6, and the MN has fallen to exactly 5,000. First lets look at the 2 different 3 score sets against the $250k player
Example 1 Player is valued at $250k, and his last 3 scores have been: 55, 100, 55 and we want to know how the last 55 affects his price.
B/E = (250,000 x 3)/5,000 - 100 - 55 = -5
Price Change = (55 - -5) x 440 = +$26,400
New B/E (276,400 x 3)/4,985 - 55 - 100 = 11 (actually 11.34)
Example 2 Player is valued at $250k, and his last 3 scores have been: 65, 70, 75 and we want to know how the last 75 affects his price.
B/E = (250,000 x 3)/5,000 - 70 - 65 = 15
Price Change = (75 - 15) x 440 = +$26,400
New B/E = (276,400 x 3)/4,985 - 75 - 70 = 21 (actually 21.34)
For the new B/E's we guestimated again. As you can see, because their 3 game average was identical, their price change was identical, but they now face different B/E's for the following game.
Example 3 Player is valued at $450k, and his last 3 scores have been: 55, 100, 55 and we want to know how the last 55 affects his price.
B/E = (450,000 x 3)/5,000 - 100 - 55 = 115
Price Change = (55 - 115) x 440 = -$26,400
New B/E = (423,600 x 3)/4,985 - 55 - 100 = 100 (actually 99.92)
Example 4 Player is valued at $450k, and his last 3 scores have been: 65, 70, 75 and we want to know how the last 75 affects his price.
B/E = (450,000 x 3)/5,000 - 70 - 65 = 135
Price Change = (75 - 135) x 440 = -$26,400
New B/E = (423,600 x 3)/4,985 - 75 - 70 = 110 (actually 109.92)
Once again, you can see the price change was the same, as the 3 game average was the same. The affect on the players of different prices though, was dramatically different.
It should be noted that these are still approximate, and subject to a change of around +/-$200. This is because prices and B/E's are calculated to decimal Places, but are only displayed in multiples of $100 and whole numbers.