The second one could use an "only".

On Fri, Oct 12, 2018, 08:01 D Margaux <dmargaux...@gmail.com> wrote:

> I would suggest a slight amendment and calling both CFJs at the same time,
> with the suggestion that both be assigned to the same judge. Probably most
> efficient that way. My suggested CFJs are:
>
> > “All pure active players could have won by announcement on the Effective
> Date under rule 2580"
>
> and
>
> > “D. Margaux and G. won on the Effective Date by announcement under rule
> 2580"
>
> (second one omits V.J. Rada and PSS because they are impure and so
> trivially could not win)
>
>
> > On Oct 11, 2018, at 11:06 PM, Reuben Staley <reuben.sta...@gmail.com>
> wrote:
> >
> > Perhaps we could call a CFJ about the set vs. individual interpretations
> and then, if set is chosen, we could call another one about clusivity.
> >
> > A potential wording for the first would be "All players could have won
> by announcement under rule 2580" and one for the second could be "VJ Rada,
> D Margaux, PSS, and G. could have won by announcement under rule 2580"? I
> don't know. I only really started paying attention to the CFJ system once I
> started making new annotations.
> >
> > And, for the record, I thought the same as you with regard to
> interpretations.
> >
> >> On 10/11/2018 08:28 AM, D Margaux wrote:
> >> I think this is an admirably clear way to put it.  I personally had in
> mind the set/inclusive interpretation.
> >> The “individual” interpretation would make each slate’s winning chances
> depend in part upon which slates happen to have impure players. That seems
> undesirable to me, because the players were randomly assigned, and the fun
> of the proposal isn’t really advanced by treating players differently based
> on the happenstance of where impure players are assigned.
> >> In some cases (such as the one here), applying the set/exclusive
> interpretation might run afoul of the No Cretans rule. In particular, here,
> the Rule says (i) A CAN win unless B and (ii) B CAN win unless C. Under a
> set/exclusive interpretation, I think (i) and (ii) are in conflict with
> respect to whether the (A,B) players can win. As a result, because (ii)
> comes after (i), I think applying No Cretans means that (A, B) should win
> then too.
> >> What do people think is the clearest way to CFJ this? A very simple CFJ
> like, “At least one player won by Round Robin,” might give a judge the
> opportunity to opine more broadly about who actually won.
> >>> On Oct 9, 2018, at 9:29 PM, Reuben Staley <reuben.sta...@gmail.com>
> wrote:
> >>>
> >>> I understand more theories are the last thing we probably need right
> now but oh well.
> >>>
> >>> Let me make a chart for reference.
> >>>
> >>> A and B   B and C   C and A
> >>> --------- --------- ---------
> >>> VJ Rada   L.        Cuddles
> >>> Margaux   Corona    Aris
> >>> PSS       Trigon    Murphy
> >>> G.        twg       ATMunn
> >>>
> >>> In the rule "Round Robin", it is stated that Slate A players cannot
> win if Slate B players can.
> >>>
> >>> One interpretation (the "set" interpretation) of this is that the set
> of Slate A players cannot win if there is a mechanism for Slate B players
> to. In this case, all Slate A players can announce that they win, but it
> might not work if you're criminal.
> >>>
> >>> Another interpretation (the "individual" interpretation) of this is
> that each the set of Slate A players cannot win if all the Slate B players
> can.
> >>>
> >>> That's one thing we need to figure out. The other is how the overlap
> works.
> >>>
> >>> One interpretation of this argument (the "exclusive" interpretation)
> is that if the set of Slate N players, where N is a valid slate, cannot
> win, and a person's set of slates includes N, e may not win since one of
> eir slates cannot win. The other interpretation (the "inclusive"
> interpretation) would be that as long as one of a player's slates can win,
> e can win.
> >>>
> >>> Okay, so now we have two factors. The next step is clearly to create a
> table. The set of pairs in each square is who can win.
> >>>
> >>>               set           individual
> >>>          ------------- -------------------
> >>> exclusive     (B,C)      (A,B),(B,C),(C,A)
> >>> inclusive  (A,B),(B,C)   (A,B),(B,C),(C,A)
> >>>
> >>> This is as clearly as I can think to describe the situation.
> >>>
> >>>> On 10/9/2018 6:44 PM, Kerim Aydin wrote:
> >>>> Ok, Here's my catalog of events.  Want to see if we can condense cases
> >>>> before figuring out what raft of CFJs are needed.
> >>>> Corona, Trigon, VJ Rada start out with Blots, therefore CANNOT win.
> >>>> Announcements made (including Slates of announcers):
> >>>> Trigon (B, C):  I cause the Slate B players to win, if possible.
> >>>> - Dunno if a person can announce on behalf of others.
> >>>> - Some of Slate B have Blots, dunno if this makes the non-blotted
> >>>>   win or fails as a whole unit.
> >>>> twg (B, C): I win the game.
> >>>> CuddleBeam (A, C):  I win the game too.
> >>>> D. Margaux (A, B):  I win the game too.
> >>>> Trigon (B, C):  I win the game.
> >>>> Trigon (B, C):  I expunge one blot from myself and win the game.
> >>>> G. (A, B)    :             I win the game.
> >>>> ATMunn (A, C):  I win the game.
> >>>> D. Margaux (A,B):  498 iterations of "I win the game by Round Robin."
> /
> >>>>                    "I win per Round Robin." except 1 in the middle was
> >>>>                    a Different Thing.
> >>>> D. Margaux (A,B): I win by Round Robin.
> >>>>              For people in (A,B), does the fact that they cannot (due
> to Slate A)
> >>>> stop them from winning (as part of Slate B)?  Probably not, due to
> >>>> Rule 2240 (No Cretans Need Apply) - the "Slate B wins" is later.
> >>>> For people in (A, C), does the fact that not everyone in B can win
> >>>> (due to blots) means that being in A means you can win?
> >>>> If so, for someone in B, that means someone in (A, C) can win, which
> >>>> means someone in (C) can win, does this block people in (B) from
> >>>> winning?
> >>>> Should the Herald just Give Up and Cry?
> >>>> ---
> >>>> This email has been checked for viruses by AVG.
> >>>> https://www.avg.com
> >>>
> >>> --
> >>> Trigon
> >
> > --
> > Trigon
>

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