Riverwalk takes issue with the fact that large events pay many more masterpoints than small ones and that this is unfair financially to people unfortunate enough to find themselves in a small event. The ACBL awards points based on the number of tables in an event and the type of competition (club, sectional, regional national, etc.) The more difficult an event is to win, the more points you get for winning it. Seems fair to me. I believe master points per dollar of player entry fee is an illogical substitute for the traditional parameters. I do not understand Riverwalks' description of what is fair. I do not understand why he thinks masterpoints increase quadratically instead of linearly. I do not understand what he means by scoring each place with equal probability. He says that the number of masterpoints should be the same regardless of tournament size. I think one consequence of that would be that winners of small tournaments may get more points than winners of large tournaments. That seems a logical consequence of spreading the same number of points among fewer players. Now for the masterpoint formulas. I usually play in 12 or 18 board games with a single section or a large number of sections. The ACBL requires at least 18 boards to award masterpoints at the full club level. Below that the awards are 60% of club level. For flight A the 18 board single section formula is .1 times the number of tables up to a maximum of 1.50. For 12 board the formula is .06 up to a max of .9. For multiple section events, there are also overall awards. For 18 board events, these are .1 times the number of tables up to a maximum of 4.00. For 12 boards it's .06 per table up to a maximium of 2.4 This means that the overall award for a 30 table event is 3.00, for a 40 table event, it's 4.00. For 100 tables, it's still 4.00. I'm not sure of the awards for flights B and C. Flight B awards are usually 80% of flight A awards based on the number of tables in flight B and below. Flight B and C partipants are eligible for flight A awards. None of this seems to be quadratic. It is linear until it levels off.