I edited the above some, so no nead to requote:
Nor am I interested in converting you. However, I find the logical arguments very convincing. And I’m sorry that you feel this is ridiculous. I’m sure that players who get in this situation and don’t like a ruling would at least like a good reason for it.
What does this mean? A result that doesn’t occur on the board? If so, many draws (probably most) are “unnatural” results. Not sure I see the point here. A win on time counts the same as mate.
But if you believe this statement, why not make it of ALL results, not just “unnatural ones?”
The rules don’t score any more points for perpetual check than a draw by agreement, or for a mate than a flag fall. So you are correct, I don’t grant this hierarchy. It appears to be based upon your feeling, not an actual interpretation of the rules.
Even if it is granted, and even if the above is true, I can say at this point that there was no perpetual check, and no draw agreed, and there is no stalemate or other drawing circumstance. Therefore a draw is eliminated.
And therefore Black wins.
Your argument still fails to produce anything new.
No, what I am doing is noting something specific:
- The sufficient conditions for a white win have not been met (exactly as you say.)
I then go on to note:
2. The sufficient conditions for a draw have not been met.
3. The sufficient conditions for a loss have not been met.
Therefore, it is no longer possible to reach a decision based on sufficient conditions. What are the next best observable circumstances? It si the NECESSARY conditions.
- White win: Black flag is down.
- Draw: None.
- Black win: None.
Therefore I rule that White wins based on the next best set of information.
Now, I can be even more detailed: I didn’t list in the necessary conditions:
- White win: Black flag is down.
- Draw: None.
- Black win: Spectator interference.
Since spectator interference was already used to reject White’s claim.
But suppose a different situation where the spectator was White’s best friend, teammate, and had done something similar previously. Then I might have had either a different set of conditions at the sufficient level or now at the necessary level:
- White win: Black flag is down.
- Draw: None.
- Black win: Spectator motivation and prior pattern of behavior.
Now I have a judgement call of the spectator interference versus the observation of the flag fall. That is, there is now a process by which to decide how facts are important and relate them to each other. Here I might well choose that Black wins.
My point is that this involves a process. I agree with you that we can eliminate the sufficient condition for the White win. However, what I see is that we can eliminate ALL the sufficient conditions. That doesn’t (automatically) mean that the game is a draw. There is a second level of conditions that we can use to analyze to pull into the judgement call.
In the particular situation, there is no counter to Black’s flag fall.
I realize this may be unconvincing for you. I hope that out of this last set of comments you better understand my approach and would at least be open to it as a tool in the future. Thanks for a good discussion!