Definitions: (click to show/hide)
Chameleon Chess: All pieces on the board which are displayed as orthodox Q, R, B, S, are Chameleons. A Pawn can promote only in Chameleon-pieces. (Chameleon: On completing a move, a Chameleon (from classical standard type) changes into another piece, in the sequence Q-S-B-R-Q… Promotion may be to a chameleon at any stage in the cycle).
Circe Chameleon: When a piece is captured it transforms according to the scheme S>B>R>Q>S, then it is replaced on its Circerebirth square (game-array squares, of the same colour in the case of pieces, the file of capture in the case of pawns, the promotion square of the file of capture in the case of fairy pieces.).
Einstein Chess: All units (Ks excluded) change their type when they move, according to a precise pattern. For non-capture moves: Q>R, R>B, B>S, S>P, P remains P. For capture-moves: R>Q, B>R, S>B, P>S, Q remains Q.
No.1053 Peter Harris South Africa original – 23.04.2016
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Solutions: (click to show/hide)
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white ba8 sa3
black kg1 qd8
h#4.5 2 solutions (2+2) Circe Chameleon Einstein Chess
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1...Ba8-d5=S 2.Qd8*d5[+wBf1] Bf1-c4=S 3.Qd5*c4[+wBf1] Sa3*c4=B[+bSg8] {
} 4.Kg1-h1 Bc4*g8=R[+bBc8] 5.Bc8-h3=S Bf1*h3=R[+bBc8] #
{
}1...Sa3-c4=P 2.Qd8-d5=R c4*d5=S[+bQd8] 3.Qd8*d5[+wBf1] Bf1-g2=S {
} 4.Qd5*g2[+wBf1] Bf1*g2=R[+bSg8] + 5.Kg1-h1 Rg2-g1=B # {
(C+ by Popeye 4.73)}
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No.1054 Peter Harris South Africa original – 23.04.2016
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Solutions: (click to show/hide)
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white kf7 re8 pe4
black kd7 rd5h8
h=3 2 solutions (3+3) Circe Chameleon Chameleon Chess
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1.Rh8-h6=Q e4*d5[+bQd8] 2.Qh6-f8=S Kf7*f8 3.Qd8-b8=S Re8*b8=Q {=}
1.Rh8-g8=Q + Kf7*g8 2.Rd5-f5=Q e4*f5 3.Kd7*e8[+wQd1] f5-f6 {=
(C+ by Popeye 4.73)}
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No.1055 Peter Harris South Africa original – 23.04.2016
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Solutions: (click to show/hide)
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white ke2 rf3 sc3
black kg2 qa7 rd3
hs#3 b) Rd3↔Rf3 (3+3) Circe Chameleon Chameleon Chess
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a)
1.Sc3-e4=B Qa7-h7=S 2.Be4*h7=R[+bBc8] Bc8-f5=R 3.Rf3-f2=Q + Rf5*f2=Q[+wSg1] #
b) bRd3<-->wRf3
1.Sc3-a2=B Qa7*a2=S[+wRh1] 2.Rd3-d6=Q Sa2-c1=B 3.Rh1-f1=Q + Rf3*f1=Q[+wSb1] # {
(C+ by Popeye 4.73)}
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