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Comments by ultimatecoolster
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Graeme, did you think of making a board with 3 columns by 5 rows of hexagons? Doing so allows you to have 3 Elephants without an awkward setup.
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I wasn't bragging about my game. I was trying to make a more natural board for Xiang Qi on a hexagonal field. I'm very sorry if I offended you. I had also included the variant without extra Soldiers.
As per your suggestion, the variant now plays with 5 Soldiers. This has the bonus of less active Chariots.
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I'm just saying, if you want a third Elephant. Does anyone notice that the Horses are colourbound?
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How about interpreting the Xiang Qi Soldier's movement as orthogonally forward in all 3 directions before it enters the River, with orthogonally sideways movement in all 4 directions added when it enters the River?
This new Soldier somewhat resembles a Panthan. I wonder what a hexagonal Jetan would be like.
It's too bad the board is so hard to make. Perhaps I could play a game with just notation. I'll try to label the board soon.
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Not unless you want a King capture on the first move. My variant restricts the swapping to the centre of the board. First move King captures are possible in my game (1/108), but not as likely as when played with 8-sided dice.
You can make the possiblity even zero by playing it with Omega Chess / Grand Chess / etc.
Well, Fergus, I go for the natural approach. I play Double Chess, not Marseillais, if you understand.
A colourbound piece is defined as a piece whom may only access one colour of square on the board. Ralph Betza provides the more lenient definition of a piece that cannot access all of the board. A colourchanging piece is defined as a piece whom must change the colour of square it resides on when it moves. This thread is for the discussion of colour and boundness.
May I bring to the table what I call 'The Chiral Rook'. The Chiral Rook is the same as the normal Rook, but it can only access the left or right side of the board, which determined by its initial placement. This Rook can access only half of the board, and thus is similar to a Bishop, which is often called a colourbound Rook. What is the value of such a piece? How would it change when there is rotational symmetry?
Knights have a little secret. And that secret is: they're almost doubly colourbound. A narrow Knight is, a wide Knight is, and a certain configuration of Knight moves is even bound to 1/5th of the board. Knights alternate 1/4 bindings whenever they move. Thus, I propose the Quadrant-Changing Rook. The Quadrant-Changing Rook is the same as a normal Rook, but it must change what quadrant of the board it resides. This piece is absolutely horrid in development, and awkward in the endgame. What is this piece's strength?
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What I meant was that I don't make artificial things like checkmate have precedence over King capture. In Marsellais Chess, your turn ends when you check.
Great idea, Sam. Unfortunately, such a piece is not truly Chiral. What is the value of a colourchanging version of a piece? The Slip Rook is Knight value. What I think is that they are equal in value. Doubled Bishops beat a Wazir when stalemate is a win condition.
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How many Maharajas does it take to have a Maharaja win?
That's what I thought. How about Cardinal and Marshall instead of Maharajas?
How many extra moves for a bare FIDE King when vs. a FIDE army does it take to balance a game?
Can't the 7-moving King instantly capture the regular one in the Maharaja and the Sepoys set-up? I'm assuming that multiple captures, null moves, igui, and moving into check are legal, as long as the move does not end in check.
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The Ferry variant is OK, actually, though a bit unnatural.
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I suggest moves through check illegal, as analogy with castling.
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I think it would be interesting if you lose if all of your pieces can make a legal move.
Just as a Bishop is colourbound, a Rook is squarebound. A piece even less bound than the Rook would be a Bishop that can stop on the corners of the squares, preferably only a certain type of corner, e.g. the lower left corners of the squares, though for symmetry in a FIDE-like set-up, a toroidal 64 point grid is recommended. And, yes, even this piece is bound in some way, for it cannot access the edges of the squares.
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Their moves are described in terms of how many individual cells rather than supersquares they move, so that the Sultan's piece moving like 4 Dabbabas yoked together is a SULTAN'S DABBABA rather than a Sultan's Ferz.
Do you mean, 'rather than a Sultan's Wazir'?
Do you mean, 'rather than a Sultan's Wazir'?
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