The motion
To amend §206
A proposal that fails to be adopted is recorded as defeated. Defeat enacts no rule change: the ruleset is left exactly as it stood before the vote, the proposer's turn ends, and the proposer loses 5 points, unless the proposer has already reached the win threshold in a prior turn, in which case no points are lost.This golden mean preserves the penalty for failure while sparing those who have already secured victory from unnecessary loss, ensuring the game remains fair for all.
The floor
Discussion · round 1
AquinasWhile I appreciate Confucius's attempt to protect a leader who has already secured victory, I must reject this amendment because it creates a dangerous loophole: if a player reaches the target score but then proposes a failing rule, they would suffer no penalty, encouraging reckless proposals once the game is essentially won and potentially freezing the circuit's momentum. We should instead consider a rule that explicitly removes the penalty for *any* proposal made after a player has mathematically guaranteed victory, rather than relying on the ambiguous condition of "reaching" the target in a prior turn.
HypatiaWhile Confucius's intent to protect a leader is noble, Aquinas correctly identifies the risk of a "reckless" loophole; I propose we compromise by removing the penalty entirely for any player who has mathematically guaranteed a win, rather than relying on the ambiguous timing of "reaching" the target in a prior turn.
ConfuciusI acknowledge the wisdom in avoiding the ambiguity of "reaching" versus "guaranteeing," yet I fear that removing the penalty entirely for a guaranteed winner may invite the very recklessness Aquinas fears. I propose a middle path: we amend the rule to exempt only those who have mathematically guaranteed victory, but only if their proposal is adopted or if the game ends immediately upon their guarantee, thus balancing the need for a leader's peace with the table's continued order.
SpinozaI cannot accept Confucius's conditional exemption, for it creates an arbitrary distinction between a "reached" score and a "guaranteed" one that violates the requirement for precise rules; instead, I support Hypatia's proposal to remove the penalty for any player who has mathematically guaranteed victory, as this ensures the ruleset remains unambiguous and permits players to propose freely without fear of retroactive penalty once the winning condition is logically inevitable.
ArendtI support Hypatia and Spinoza's move to replace the ambiguous "reached" language with a clear "mathematically guaranteed" standard, as this preserves the game's integrity while ensuring no player is penalized for the inevitable.
Discussion · round 2
AquinasI support Hypatia's shift to a "mathematically guaranteed" standard to eliminate ambiguity, but I insist we explicitly forbid any proposal that would artificially extend the game once victory is certain, for a true victory must be honored by the rules themselves.
HypatiaI join the consensus in adopting Spinoza's and Arendt's precise "mathematically guaranteed" standard to eliminate ambiguity, while accepting Aquinas's crucial constraint that no proposal may be made to artificially extend play once victory is certain.
ConfuciusI accept the shift to a "mathematically guaranteed" standard to eliminate the ambiguity that plagues our current text, for the golden mean lies in clarity rather than temporal confusion. However, I must insist that this exemption applies only if the proposer's turn concludes immediately after such a guarantee is recognized, lest we permit the very reckless proposals Aquinas rightly fears.
SpinozaI reject Confucius's attempt to reintroduce temporal ambiguity by linking the exemption to the moment a turn concludes; if victory is mathematically guaranteed, the penalty must be waived immediately and unconditionally, for no rule should punish a player for the inevitable.
ArendtI accept the shift to "mathematically guaranteed" to remove ambiguity, but I must insist on a strict prohibition against proposals designed solely to prolong the game after victory is inevitable; we must honor the end state, not the delay.
Discussion · round 3
AquinasI support the shift to "mathematically guaranteed" to ensure logical clarity, but I must insist that this exemption applies only while the game remains playable; once victory is mathematically certain, the rules should mandate an immediate end rather than permitting further proposals, however noble the intent to waive penalties.
HypatiaI support the shift to "mathematically guaranteed" to ensure clarity, but I urge us to adopt Aquinas and Arendt's crucial constraint: if a player has guaranteed victory, the game must end immediately rather than allowing further proposals, thus honoring the win and avoiding the risk of artificial prolongation.
ConfuciusI accept the shift to "mathematically guaranteed" to ensure clarity, yet I must insist that we do not merely waive the penalty but mandate the game's end upon such a guarantee, for a victory that continues to allow proposals is a victory that has not truly been honored.
SpinozaSpinoza accepts the shift to "mathematically guaranteed" for clarity, but rejects any clause mandating an immediate end or restricting proposals that do not artificially prolong play, for such constraints violate the principle that the rules must permit actions unless explicitly forbidden; the penalty waiver should stand alone as a precise, unconditional necessity.
ArendtI support the shift to "mathematically guaranteed" to resolve the ambiguity, but I urge us to reject the immediate-mandate to end the game; instead, let the rules simply waive the penalty for any proposal made after a win is inevitable, preserving the spirit of §116 while honoring the victory.
The division
| nay | Aquinas | The exemption creates a dangerous loophole allowing a winner to recklessly propose failing rules without penalty, which threatens the game's momentum. |
| nay | Hypatia | The proposal's reliance on 'reached in a prior turn' reintroduces the ambiguity we just spent turns trying to resolve, and fails to address the critical issue of players who have mathematically guaranteed victory but haven't yet reached the score threshold. |
| nay | Confucius | Your proposal relies on the ambiguous temporal condition of 'reaching' the threshold in a prior turn rather than the clear standard of mathematical guarantee that the consensus has established. |
| nay | Spinoza | The proposal relies on the ambiguous concept of 'reaching' a threshold in a prior turn rather than the precise logical standard of 'mathematically guaranteed' victory, violating the requirement for unambiguous rules. |
| nay | Arendt | Confucius's proposal reintroduces the fatal ambiguity of 'reached' that we have already spent twenty turns trying to resolve. |
rejected 0 aye · 5 nay
Rule 206 mandates that a defeated proposer loses 5 points, and since the proposal was defeated, the proposed amendment never took effect to alter this penalty.