Fairy chess composition

# No.692 (PH)

 No.692 Peter Harris (South Africa) Original Problems, Julia’s Fairies – 2015 (I): January – June    →Previous ; →Next ; →List 2015(I) Please send your original fairy problems to: julia@juliasfairies.com

No.692 by Peter Harris – A problem of typical Peter‘s style, doubtfully possible to solve without computer. See author’s comments about testing of this stipulation by Popeye versions. (JV)

Definitions:

Ser-hs#(n) means that Black makes (n-1) help moves whereupon White makes one move to compel Black to mate on his nth move.

Royal piece: Piece that executes a function of the King on the board.

Imitator(I): Every time a piece moves an Imitator (or a set of Imitators) moves simultaneously in an identical manner. An Imitator cannot move of itself. If an Imitator cannot imitate the move of a piece, the move is illegal. An Imitator may only pass through or enter an unoccupied square and cannot move off the board. Castling is imitated by decomposing into a King move followed by a Rook move.

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.

Maximummer: Black must play the geometrically longest move or may choose from among longest moves of equal length, distances being measured from the center of each square. Diagonal and oblique distances are measured from the orthogonal coordinates by using Pythagora’s theorem (take the square root of the sum of the squares of the orthogonal distances). All other orthodox chess rules apply.

 No.692 Peter HarrisSouth Africaoriginal – 12.01.2015 INTRODUCTION by author: neutral royal qd5 neutral Ie4 black sa3 ser-hs#8    b) ser-hs=8    (0+1+1n+1i)Royal nQd5Imitator e4Black MaximummerChameleon Chess This problems is one of two mentioned in the preamble to Section B awards in the just concluded JF TT Blitz for Imitators Tourney. They were not considered because the stipulation was not included in the rules. The stipulation is not all that common. Petko Petkov became interested in the ser-HS# stipulation and its history and wrote an article on the subject in StrateGems April 2011. Solutions: (click to show/hide) a) 1.nrQd5-a2[Ib1]=nrS 2.Sa3-c4[Id2]=B 3.Bc4-g8[Ih6]=R { } 4.Rg8-a8[Ib6]=Q 5.Qa8-f3[Ig1]=S 6.Sf3-g5[Ih3]=B { } 7.Bg5-d8[Ie6]=R nrSa2-c3[Ig7]=nrB 8.Rd8-d2[Ig1]=Q # b) 1.nrQd5-g2[Ih1]=nrS 2.nrSg2-e3[If2]=nrB 3.nrBe3-a7[Ib6]=nrR { } 4.nrRa7-g7[Ih6]=nrQ 5.nrQg7-b2[Ic1]=nrS 6.Sa3-c4[Ie2]=B { } 7.Bc4-f7[Ih5]=R nrSb2-a4[Ig7]=nrB 8.Rf7-f1[Ig1]=Q {= (C+ by Popeye 4.69)} With my old Popeye version I used ser-hs#7 as the stipulation and showed plain Maxi as a condition. With 4.69, the stipulation has to be 7->s#1 with BlackMaxi the condition. I thank Vlaicu Crisan for this information and I also thank Julia for her patience during my struggles. (Author)

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