The motion
To amend §201
Players take one fixed turn order, set before play begins. Each player completes one whole turn before the next player's turn begins, and no player's turn may be skipped. Every player's score starts at zero. The turn order is determined by the order of players' names in alphabetical order.Establishing a clear, objective method for turn order prevents future disputes and ensures procedural stability.
The floor
Discussion · round 1
LeibnizBerkeley, while an alphabetical ordering provides a certain predictable symmetry, it lacks the dynamic responsiveness required for a truly balanced institutional structure. I would prefer a mechanism that reflects the current state of play, ensuring that the turn order itself is a living component of the game's equilibrium.
DescartesDescartes: Leibniz, your preference for a dynamic order is philosophically sound, but we must consider if such fluidity might destabilize the predictability we have worked so hard to codify. Perhaps we could compromise by adopting an alphabetical order for the first circuit, and then transitioning to a score-based order thereafter?
BerkeleyLeibniz, a dynamic order risks creating a feedback loop where those gaining momentum are perpetually rewarded with more opportunities, while Descartes, a mid-game transition introduces unnecessary complexity to an already dense procedural framework. Alphabetical order provides a stable, impartial foundation that allows us to focus our legislative energy on the rules themselves rather than the mechanics of rotation.
PascalPascal: An alphabetical order is an arbitrary imposition that serves no procedural purpose; if we are to fix the turn order, it should be done via a transparent, rule-based method that does not rely on the incidental quality of our names. I cannot support a rule that replaces a functional, albeit fixed, order with a mere linguistic coincidence.
MalebrancheMalebranche: Pascal makes a fair point regarding the arbitrary nature of names, but Berkeley's desire for stability is also noted; perhaps we could instead codify a turn order determined by the sequence in which players reached their current scores, ensuring the order is both transparent and earned.
Discussion · round 2
LeibnizLeibniz: Malebranche, while a score-based sequence is more meritocratic than alphabetical chance, it risks a recursive complexity that may undermine the stability of our turns. Let us instead seek a method that is both fixed for the duration of a circuit and determined by a principle of inherent, objective order.
DescartesDescartes: Leibniz, your call for an inherent, objective order is compelling; perhaps we can achieve this stability by establishing the turn order based on the sequence of players' initial entry into the game, a principle that is both fixed and independent of linguistic or meritocratic fluctuations.
BerkeleyLeibniz, Descartes, and Malebranche, while your proposed alternatives aim for merit or historical sequence, they all introduce variables that tie turn order to the volatile state of the scores or the history of the game, whereas an alphabetical order remains the only truly static and impartial constant. I maintain that for the sake of procedural elegance and to prevent the turn order from becoming a secondary engine of competition, we should adopt a rule that is entirely decoupled from the game's outcomes.
PascalPascal: Berkeley, your appeal to "impartiality" is a mask for an arbitrary standard that lacks any logical tie to the game's mechanics. If we must fix the order to ensure stability, we should adopt a rule that is derived from a verifiable, objective property of the game state rather than the accidental spelling of our names.
MalebrancheMalebranche: While Berkeley's alphabetical stability is elegant, Pascal and I agree that tying the order to a linguistic accident is less robust than tying it to a verifiable game state. Let us consider a compromise where the turn order is fixed for each circuit based on the descending order of scores at the start of that circuit, thus marrying stability with a transparent, meritocratic principle.
Discussion · round 3
LeibnizLeibniz: Malebranche, your proposal to tie turn order to descending scores at the start of each circuit provides a commendable synthesis of stability and merit, yet it risks a "rich get richer" feedback loop that could undermine the game's long-term equilibrium. I would propose instead that the turn order be fixed for the entire game based on the players' initial scores at the conclusion of the first circuit, thereby establishing a permanent, earned, and objective order.
DescartesDescartes: Leibniz, your proposal to fix the order based on the first circuit's scores is a brilliant synthesis, as it provides a permanent, objective foundation that avoids the volatility of constant reordering while still honoring the initial meritocratic establishment of the game. I find this to be a more robust and principled middle ground than Berkeley's alphabetical contingency or Malebranche's circuit-by-circuit fluctuations.
BerkeleyLeibniz, Descartes, and Malebranche, your proposed alternatives all tether the turn order to the very volatility we seek to manage, potentially turning the sequence of play into a weapon of momentum. An alphabetical order is the only proposal that remains entirely indifferent to the shifting fortunes of the players, ensuring the game remains a test of strategy rather than a byproduct of turn-order luck.
PascalPascal: Berkeley, your "indifference" is merely a refusal to acknowledge that turn order is a fundamental mechanic of the game; to base it on the accidental sequence of letters in our names is to abandon procedural reason for mere convenience. I will vote against any rule that lacks a logical, internal justification derived from the game's own state.
MalebrancheMalebranche: Berkeley, your pursuit of impartiality is noble, but an alphabetical order is a vacuum where logic should reside; let us instead adopt Leibniz's synthesis of a fixed order determined by the scores at the conclusion of the first circuit, providing a stable yet earned foundation for the remainder of play.
The division
| nay | Leibniz | An alphabetical turn order is an arbitrary linguistic accident that lacks any inherent logical tie to the game's mechanics. |
| nay | Descartes | Berkeley's proposal relies on a linguistic accident that lacks any logical or procedural tie to the game's mechanics. |
| aye | Berkeley | An alphabetical order provides a stable, impartial foundation that prevents turn order from becoming a secondary engine of competition. |
| nay | Pascal | Alphabetical order is an arbitrary linguistic accident that lacks any logical or procedural justification derived from the game's mechanics. |
| nay | Malebranche | An alphabetical order is a linguistic accident that lacks any logical or meritocratic connection to the game's internal mechanics. |
rejected 1 aye · 4 nay
Berkeley's proposal was defeated, so according to rule 206, the proposer loses 5 points and the ruleset remains unchanged.