I thought the minimum was last place (of those left) money and the max was first (after removing the 2 % or w/e) so if someone had 99% of the chips the chop would basically be first place money and an even split of the rest for the others. I'll have to watch a chop go down to see what formula they use.
Well the point is that it's possible to get more. In any scale where that's possible, even if you don't get that much, it's not going to be fair. I'll quick do a made-up scenario.
5 people left, stacks are:
55%
25%
10%
5%
5%
And I'll use the Sunday Million structure from yesterday for payouts:
12.3%
8.33%
5.6%
4.6%
3.6%
Now convert these to percentage of prize pool left. 34.43% is left, so in percentage of prize pool left prizes are:
35.7%
24.2%
16.3%
13.4%
10.4%
Notice that even if the big stack only had 35.7% of the chips in play he would still win the equivalent of the first place prize money. In face ICM-wise he's an underdog to win the tourney (not to anyone, but <50%), yet he's awarded the equivalent of being 100% to win the tourney.
Now I'll run an ICM. This comes up first in google search:
http://www.chillin411.com/icmcalc.php
Even with 55% of the chips in play he should receive 29.26% of the prize pool. Here's what it comes up with:
29.26%
23.51%
17.82%
14.71%
14.71%
So a chip chop would have screwed the short stack by awarding them almost 3x times less than they deserved (after the free money earned by everyone was distributed). Meanwhile the big stack would have gotten more than the 1st place money.
imo the default chip chop should be icm because that is the equity-adjusted money equivalently skilled players should receive based on the payout structure. The current structure doesn't differentiate between a structure where 1st place gets 100% and 1st place gets only a dollar more than 2nd place. That doesn't make any sense.