User:Xenon dichloride/Competition Nomic: Difference between revisions

Revision as of 00:45, 7 April 2023

Summary:

Tournament of Nomic games.
Players randomly allocated into teams of 2 each team is paired with another.
These players will play a game of Nomic.
The winner of this Nomic game has their entire team win and these players advance to the next round of the tournament.
When a player wins, that player is awarded points based on the round of the tournament and the time the game takes.
Teams that do not win play in the auxiliary bracket.

Competition Nomic

Tournament

The tournament is the primary focus of the (proposed) cycle.

Before the start of each round, players that were apart of a winning team in the previous round are randomly paired into groups of 2 (and groups of 3 if necessary). These are the teams for the round. Then, each team is randomly paired with another team to form the Competition Nomic games.

The losing team

For the first round, all participating players are randomly assigned teams and games as normal.

Points

The team that wins a game sees each member gain 2^M Points, where M is the round number.

Additionally, the player that wins the game gains 100⌊1.25^-N⌋ where N is the number of phases that have completely elapsed before the game ends. For multiple winners this is divided equally amongst them, rounding to the nearest integer if necessary.

@@ Line 12: / Line 12: @@
 Before the start of each round, players that were apart of a winning team in the previous round are randomly paired into groups of 2 (and groups of 3 if necessary). These are the teams for the round. Then, each team is randomly paired with another team to form the Competition Nomic games.
 The losing team
 For the first round, all participating players are randomly assigned teams and games as normal.
 === Points ===
-The team that wins a game sees each member gain 2^M Points, where M is the round number.
+The team that wins a game sees each member gain 2<sup>M</sup> Points, where M is the round number.
-Additionally, the player that wins the game gains 100*2^(-N) where N is the number of phases that have completely elapsed before the game ends. For multiple winners this is divided amongst them, rounding to the nearest integer if necessary.
+Additionally, the player that wins the game gains 100⌊1.25<sup>-N</sup>⌋ where N is the number of phases that have completely elapsed before the game ends. For multiple winners this is divided equally amongst them, rounding to the nearest integer if necessary.