RobertJasiek wrote:
So we need to be careful exactly what is derived from original findings versus what is Chen's guess?
Nothing is derived from the originals without guesswork. We do know that the scores are compatible with territory scoring with a group tax. We do have an example where the last dame does not affect the score. We do have an example where the text talks about each player having made the same number of moves, but White's last move does not appear in the diagram.
Quote:
Bill, what is your alternative proposal of a theory of ancient Japanese style scoring rules but with group tax in China?
- Click Here To Show Diagram Code
[go]$$ End position
$$ ---------------
$$ | . O X X . . . |
$$ | . O O X X . X |
$$ | . O O X X X X |
$$ | . O X , X O O |
$$ | O O X X X O . |
$$ | O X X O X O O |
$$ | X X O O O O . |
$$ ---------------[/go]
Here is a 7x7 position where White wins by 1 point by either area or territory scoring. Each player has played 19 stones. By stone scoring, however, Black wins by 1 point. Black has a group tax of 2 points, White has a group tax of 4 points.
What about the result under no pass go with prisoner return? That is actually a form of territory scoring. That is, when only territory remains, instead of playing the game out to the bitter end, the player may stop and score the game. (There is no jigo. If the net score is 0, the player to move loses.) White has 6 points of territory and Black has 5 points of territory. However, to get the correct score we must apply the group tax. Then White has 2 points and Black has 3. Black wins by 1 point.
What does that mean under no pass go with prisoner return? It means that Black wins (barely), even if Black plays first. (In this position playing first is a disadvantage.)
- Click Here To Show Diagram Code
[go]$$B Continuation
$$ ---------------
$$ | . O X X 5 1 . |
$$ | 2 O O X X 3 X |
$$ | 4 O O X X X X |
$$ | . O X , X O O |
$$ | O O X X X O . |
$$ | O X X O X O O |
$$ | X X O O O O . |
$$ ---------------[/go]

resigns. Under no pass go with prisoner return, after

the score is 0 with White to play. Black wins.
- Click Here To Show Diagram Code
[go]$$ Penultimate position
$$ ---------------
$$ | . O X X . . . |
$$ | . O O X X . X |
$$ | . O O X X X X |
$$ | . O X , X O O |
$$ | O O X X X O . |
$$ | O X X O X O O |
$$ | . X O O O O . |
$$ ---------------[/go]
Here is the position with 1 Black stone removed to leave a Japanese dame. Under stone scoring whoever gets the dame wins by 1 point. Under no pass go with prisoner return, aka territory scoring with a group tax, the position is worth 1*, where * is the dame. No matter who gets the dame, the score will be a 1 pt. win for Black.
Note that no pass go with prisoner return gives a good explanation for the group tax. The tax stands for moves the player cannot afford to make. (Each move is worth 1 point at the end.) It also explains why who gets the last dame does not affect the score. (It may affect who wins when the score is 0, however.)
Now, I am not claiming that no pass go with prisoner return was an older form of go, which led to territory scoring with a group tax. However, it does show that a group tax is compatible with territory scoring. If some form of no pass go was an ancestor, it would explain why go was played without a pass into the 20th century. Play did not end by passing, but by agreement (just as it would in a scorable position in no pass go). One of the questions that arose in the Segoe-Takahashi rules dispute was whether a player had a right to move or an obligation to do so.