Comments by Joel
No, the pawns cannot move two squares diagonally and hence there is no concept of en-passant.
A sample game :
1. f3 f5
2. Kf7 Kf2
3. d4 e6
4. Nc3 Nc6
5. e4 Nf6
6. e5 Nd5
7. NxN exN
8. g3 g6
9. c4 dxc4
10. Bxc4 d5
11. exd6 Bxd6
12. Be6 Qe7
13. d5 Bxg3
14. hxg3 Kxg3
15. Be3 Qh4
16. BxB? QxR
17. Ke6 Kh4 ( the black king is a square away from victory)
18. f4 Qg2
19. dxc6 Qg4
20. QxQ KxQ
21. Kd5 Kh5
0-1
You are right. Playing maybe 1.e3 followed by Qf3 would've been more logical. I only wanted to demonstrate a short game for the readers in order to get a quick idea.
I hope I've posted the game like you told me to. I'm not sure though.
Thank you and sorry for the trouble. It's because I'm totally new to these coading of boards and pieces that I really had a hard time to do things correctly.
Yes. I meant to say that the since the white king is placed on the eighth rank (in the Black's territory), it must reach the fourth rank (White's own territory, any square between a4 to to h4). Similarly, black king must reach the fifth rank (Black's territory, anywhere between a5 to h5) from the first rank. The player who first reaches his king to the target squares wins the game.
In my sample game, the game ended in Black's favour because it reached it's own territory by making up to the fifth rank (h5) while the white king was a move away to reach it's destinated square.
<However, the exceptions are as follows which are explained from White's point of view.
2. The objective is to bring the imprisoned white king to the fourth rank. (Black king to the fifth). The first player to do so wins the game.>
Sure Jeffrey. That's a great idea. I'll definitely consider what you told me to. Thank you.
Is there any flaw in the variant or must I modify any rule?
Can any of the editor review the proposed variant 'Infinity chess' renamed 'Equinox chess'?
The idea is that each player will have a strategy for piece placement before the game begins and this strategy can be flexible and changed based on the opponent's moves. For example, after
1. b3 c6
2. e4 e5
Both players have not yet revealed their piece placements. In this case if white plays
3. Bxe5?? (And placing the other Bishop on h1 immediately), Black can play Bxe5 surprising that his bishops are placed on b8 and g8.( It must be noted here that the players have not yet revealed the placements of rooks and knights. They can do so once a move is played using these pieces)
Thus the pieces are deemed to be placed but neither players know where until they make moves. And it can come as a surprise.
The rooks can be placed anytime and they need not be placed once all the other pieces are placed. But if two rooks are placed already, then a piece must remain in between them. That's the only condition.
Mr. Greg, after White plays 3. Bxg8, Black will immediately recapture the Bishop with the rook (Black also had the option to play 2...Bxc4). In that case, Black will only have to reveal the placement of the Queen's rook. He need not place a knight or a bishop on b8 indicating the captured piece. He can decide later in the game about the minor piece to be given up by making a move from the other pair.
I hope I've answered your doubts. Thank you.
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I'd checked if a similar variant was existing already and found that Acolyte Chess, Watchman Chess, Trooper Chess and Yeoman Chess have pawns moving diagonally but have different rules regarding capture. Moreover the pawns are allowed to move sideways too in one of the variants.
Secondly, I tried to play games on this variant myself and found it interesting but I really couldn't find a clear one-sided advantage. My idea was that if a pawn was allowed to move vertically (and capture diagonally) and white could prove no advantage, then there may not be an advantage if the pawns are allowed to move diagonally (mostly because the pawns can move only one square diagonally at a time) I could be wrong too. Afterall I'm not an expert. I just wanted to explore something new.
Anyway I didn't find a similar variant and no variant has a similar pawn promotion rules I believe. But I humbly request the editors to verify my variant all over again.
Thank you.