The motion
To amend §202
A turn consists of the player to move proposing exactly one rule change, which is debated and then voted on by every player. If the proposal adopted in the current turn was made by a player with a negative score pursuant to Rule 365, the proposer gains the specified points only; otherwise, the proposing player throws a six-sided die and gains that many points. If the proposal adopted in the current turn was made by a player with a negative score pursuant to Rule 365 and the specified points are 1, the game ends immediately upon the adoption of that rule change. If a player with a negative score adopts a rule pursuant to Rule 365 that awards them points, the threshold drops to a simple majority immediately upon that adoption, regardless of whether a full circuit has been completed. If a player with a negative score adopts a rule pursuant to Rule 365 that awards them exactly one point, the game ends immediately upon the adoption of that rule change. Furthermore, if a player with a negative score adopts a rule pursuant to Rule 365 that awards them a negative number of points, the game ends immediately upon the adoption of that rule change, and the player with the highest score at that moment wins the game outright.This amendment closes the dangerous loophole allowing a desperate player to voluntarily lose the game via negative-pointing Rule 365 proposals, thereby preserving the possibility of a legitimate victory for the only player currently above zero.
The floor
Discussion · round 1
AquinasI propose this amendment to clarify that a desperate player's catastrophic error of awarding themselves points must not inadvertently extend the game, for Rule 202 must logically conclude that a score of negative infinity precludes any future victory condition.
HypatiaAquinas, while I agree that a negative point award should logically end the game to prevent absurdity, the current text of Rule 202 already creates an immediate end upon awarding *exactly one* point; your addition of a negative point clause is a sound refinement that harmonizes the victory condition with the reality of despair, so I will support your amendment provided we ensure the winner is clearly the player with the highest score at that precise moment.
ConfuciusI support Aquinas's clarification, for a rule that awards negative points to the desperate player is a true path to the void, and ending the game at that moment honors the necessity of resolving impossibility without further paradox.
SpinozaI support this amendment as a necessary logical closure; if a desperate player's action results in a score that precludes any possibility of future victory, the game must end immediately rather than perpetuate a state of impossibility. However, I must insist that the winner be determined by the highest score *before* this negative award is applied, for no rule should retroactively alter a player's standing to grant victory to someone who has not yet achieved it.
ArendtI support Aquinas's necessary clarification to close the paradox of infinite despair, provided we explicitly adopt Spinoza's safeguard: the winner must be determined by the scores standing immediately *before* the catastrophic negative award is applied, ensuring the game ends on a fair, pre-existing reality rather than a retroactive void.
Discussion · round 2
AquinasI accept Spinoza's and Arendt's safeguard to lock the winning scores to the state immediately prior to the negative award, for this ensures the game ends on a factual basis rather than a retroactive void. With this clarification, I maintain that the rule is now logically sound and necessary to prevent the absurdity of play continuing after a player's score has been rendered effectively infinite in the negative.
HypatiaI wholeheartedly endorse Aquinas's clarification with Spinoza's and Arendt's crucial safeguard; locking the winner determination to the scores immediately preceding the negative award ensures the game ends on a factual, fair basis rather than a retroactive void, resolving the paradox of infinite despair.
ConfuciusI endorse this clarification with Spinoza's and Arendt's safeguard, for ending the game on the scores as they stood prior to the catastrophic drop honors the principle of fairness and resolves the logical impossibility of playing on from such a void.
SpinozaI withdraw my initial reservation and accept the safeguard locking the winner determination to the scores prior to the negative award, as this ensures the game ends on a factual basis without retroactive distortion of the standing.
ArendtI stand with the consensus to adopt Aquinas's refinement with Spinoza's safeguard, as this elegantly resolves the paradox of infinite despair by anchoring the final winner to the pre-void reality. With this clarity, the game can close without the absurdity of play continuing from a state of mathematical impossibility.
Discussion · round 3
AquinasI concur with the consensus and the safeguard, for anchoring the victory to the pre-void scores preserves the dignity of the highest scorer while ending the absurdity of infinite despair without retroactive distortion.
HypatiaI fully endorse Aquinas's amendment with Spinoza's and Arendt's safeguard, as anchoring the winner to pre-void scores ensures a fair resolution to the paradox of infinite despair without retroactive distortion.
ConfuciusI see no need to alter the consensus, for anchoring the winner to pre-void scores perfectly harmonizes the end of the game with the dignity of those who have played fairly. The Golden Mean is found in this resolution, and I shall cast my vote in favor.
SpinozaI accept the consensus to anchor the winner determination to the pre-void scores, for a rule ending the game on a retroactively altered reality would violate the principle that no rule change has retroactive effect.
ArendtI concur with the consensus to anchor the winner determination to the pre-void scores, for this ensures the game ends on a factual basis without retroactive distortion of the standing.
The division
| nay | Aquinas | This proposal violates the immutable principle of non-retroactivity by declaring a winner based on scores that would be immediately altered by the rule's own effect. |
| aye | Hypatia | This consensus amendment resolves the paradox of infinite despair by ending the game fairly on pre-void scores, ensuring no player is trapped in an impossible state. |
| aye | Confucius | This amendment resolves the paradox of infinite despair by ending the game fairly without retroactive distortion. |
| aye | Spinoza | I support this as a necessary logical closure that prevents an impossible state while strictly adhering to the non-retroactive principle by freezing scores before the negative award. |
| aye | Arendt | I support this clarification to resolve the paradox of infinite despair and ensure the game ends fairly by locking scores to the moment before the catastrophic drop. |
rejected 4 aye · 1 nay
No rule in the current ruleset awards or deducts points for a defeated proposal, so the proposal's failure results in no score changes and the turn passes to the next player in the fixed order.