There's no difference between a 2-player game and a 4-player game for TGP calculation, correct?
I'm going to try to calculate the TGP for these hypothetical events, all with 24 players:
Event A: Each player plays in six 4-person matches (6 different games). The player rotation is generated ahead of time to minimize the number of times players face each other. Players receive 4 points for 1st, 3 for 2nd, 2 for 3rd, 1 for 4th. Player's points are tallied at the end of the night, and they are ranked accordingly.
Event B: Each person plays in eight 2-player matches. Matches are generated before the event to ensure that nobody faces the same person twice. Games are drawn from a hat. For each match, the winner gets a 1, and the loser gets a 0. Player's points are tallied at the end of the night, and they are ranked accordingly.
Event C: Event B is repeated 3 times, over 3 months, so that each member plays each other exactly once. However, the final event would only have 7 matches, because there are only 23 "other players".
Event G: Each player does 9 "holes" of PinGolf, on 9 different machines. Traditional golf scoring applies.
Is this correct?:
Event A: TGP = 24% (6*4%)
Event B: TGP = 32% (8*4%)
Event C: TGP = 92% (23*4%)
Event G: TGP = 36% (9*4%)
I just want to make sure I'm not missing some nuance. Thanks!