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Mat two elephants

The mat of a lonely king with two bishops is placed in the corner of the board no later than the 18th move from any starting position by the joint actions of the king and both bishops.

Content

Mat Conditions

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eight
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
 
eight
77
66
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33
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The cross is the field where the king of the strongest side must stand during the mate.

The black dot is a field where the king of the weaker side can be mated.

To checkmate two elephants, it is necessary that the following conditions be met:

  • elephants are of different genders - one of them must move in the white fields, and the other in black fields. Two or more same-sex elephants (resulting from the transformation of pawns) cannot be mated.
  • when mating the king of the strongest side is at a distance of the knight's move from the angular field.
  • A mat can be forced [1] only on 12 fields: a1, a2, a7, a8, b1, b8, g1, g8, h1, h2, h7, h8.

Examples of mats

Typical final positions when mating with two elephants:

     
     
     
     
     
     
     
     
     
     
     
     
     
     
     
     
     
     
     
     

Stalemate

When mating with two elephants, beware of stalemate positions. Such a danger arises when a lone king is pushed back to the edge of the board.

     
     
     
     
     
Black's move
     
     
     
     
     
Black's move
     
     
     
     
     
Black's move
     
     
     
     
     
Black's move

Notes

  1. ↑ The weakest side is best protected.

Literature

  • Zhuravlev N. I. Step by step // Mat with two elephants - Moscow: Physical Culture and Sports, 1986, p. 51 - 55
  • Chess endings. Elephant, horse / ed. Yu. L. Averbakha . - 2nd ed. - M .: Physical Culture and Sports , 1980. - T. 1. - 239 p. - ( Chess endings ). - 75 000 copies
  • Chess: Encyclopedic Dictionary / Ch. ed. A. E. Karpov . - M .: Soviet Encyclopedia , 1990. - p. 237. - 624 p. - 100 000 copies - ISBN 5-85270-005-3 .



Source - https://ru.wikipedia.org/w/index.php?title=Mat_dvon__slons&oldid=92653481


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Clever Geek | 2019