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I've already got that one - it says 'without River'. that means that Bishops moving as Elephants can go to both halves of the board.
Also, can bishop go to another half of board when moving like in Xiang-qi? I suppose that there is no palace, but what about bare facing?
That's a very good question. I'll have to think about it and update the page.
Good, but i have one question: when moving like Shogi, can piece else than pawn promote to Queen, is pawn forced to promote ONLY to queen, where it promotes when moving like Shogi and Makruk, and can pawns promote when moving like Xiang-qi, and if it can't, what to do with it, when it reached last rank while moving like Xiang-qi?
Thanks for the comments. I have added some clarifications as regards the probabilities, and also as to when the choice of leaper is made - it is before the opponent moves, in case anyone thought that rolling at least one 6 resulted in a compound piece, which it doesn't. 1 in 18 is correct for EACH combination of 6 and another number, and as there are 5 other numbers the total is indeed 5 in 18. Here is a table of the relative probabillities of a fixed oblique leaper (O), a fixed diagonal one (D), a choice between four oblique and one diagonal (C), and a choice of any (A): DOOOOC ODOOOC OODOOC OOODOC OOOODC CCCCCA I considered treating 6 as 0 to bring in the Wazir, Dabbaba &c, but thought that giving the players an element of choice would be more fun. Having devised names for the 5:x leapers I thought it a waste not to have a variant making use of such pieces.
A fine design. The strong Pawns and the random variablity of the Knights will produced a a slashing, highly tactical game. Piece values will be skewed--it will virtually always pay to trade Bishop for Knight, not infrequently Rook for Knight will work. A variant worth looking at would be to treat a 5 as 0--this eliminates some of the longest leapers and brings the Wazir and Dababbah-type leapers into the game. A note on dice probabilites: The chance of rolling exactly one 6 on a pair of dice is 10/36 or 5/18, not the 1/18 chance cited on the page.
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