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Stalemate





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Stalemate is a situation in chess where the player whose turn it is to move is not in check and has no legal move. Stalemate results in a draw. During the endgame, stalemate is a resource that can enable the player with the inferior position to draw the game rather than lose.[2] In more complex positions, stalemate is much rarer, usually taking the form of a swindle that succeeds only if the superior side is inattentive.[citation needed] Stalemate is also a common theme in endgame studies and other chess problems.

Example of stalemate
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g6 white queen

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Black to move is stalemated. Black is not in check and has no legal move since every square the king might move to is attacked by White.[1]

The outcome of a stalemate was standardized as a draw in the 19th century (see § History of the stalemate rule, below). Before this standardization, its treatment varied widely, including being deemed a win for the stalemating player, a half-win for that player, or a loss for that player; not being permitted; and resulting in the stalemated player missing a turn. Stalemate rules vary in variants and other games of the chess family.

Etymology and usage

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The first recorded use of stalemate is from 1765. It is a compounding of Middle English stale and mate (meaning checkmate). Stale is probably derived from Anglo-French estale meaning "standstill", a cognate of "stand" and "stall", both ultimately derived from the Proto-Indo-European root *sta-. The first recorded use in a figurative sense is in 1885.[3][4]

Stalemate has become a widely used metaphor for other situations where there is a conflict or contest between two parties, such as war or political negotiations, and neither side is able to achieve victory, resulting in what is also called an impasse, a deadlock, or a Mexican standoff. Chess writers note that this usage is a misnomer because, unlike in chess, the situation is often a temporary one that is ultimately resolved, even if it seems currently intractable.[5][6][7][8] The term "stalemate" is sometimes used incorrectly as a generic term for a draw in chess. While draws are common, they are rarely the direct result of stalemate.[9]

Examples

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Diagram 1
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Black to move is stalemated (see King and pawn versus king endgame).
Burn vs. Pilsbury, 1898
Diagram 2
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Black to move is stalemated. The bishop has no legal moves because it is pinned to the king by the rook.
Diagram 3
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Black to move is stalemated (see Queen versus pawn endgame).
Diagram 4
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Black to move is stalemated (see Wrong bishop, Wrong rook pawn).
Diagram 5
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Black to move is stalemated (a deadlock).

With Black to move, Black is stalemated in diagrams 1 to 5. Stalemate is an important factor in the endgame – the endgame setup in diagram 1, for example, quite frequently is relevant in play (see King and pawn versus king endgame). The position in diagram 1 occurred in an 1898 game between Amos Burn and Harry Pillsbury[10] and also in a 1925 game between Savielly Tartakower and Richard Réti.[11] The same position, except shifted to the e-file, occurred in a 2009 game between Gata Kamsky and Vladimir Kramnik.[12]

The position in diagram 3 is an example of a pawn drawing against a queen. Stalemates of this sort can often save a player from losing an apparently hopeless position (see Queen versus pawn endgame).

The position in diagram 5 is a special kind of stalemate, in which no move is possible even if one ignores the need to avoid self-check. George P. Jelliss has called this type of stalemate a deadlock. Adding a White knight on f2 would produce a checklock: a checkmate position where no moves are possible, even if one ignores the need to avoid self-check. In general, positions with no moves at all available (even ignoring the need to avoid self-check) are called locks.[13]

Examples from games

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Anand versus Kramnik

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Anand vs. Kramnik, 2007
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Before 65...Kxf5, stalemate

In this position from the game Viswanathan AnandVladimir Kramnik from the 2007 World Chess Championship,[14] Black played 65...Kxf5, stalemating White.[15] (Any other move by Black loses.)

Korchnoi versus Karpov

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Korchnoi vs. Karpov, 1978
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Position after 124.Bc3–g7

An intentional stalemate occurred on the 124th move of the fifth game of the 1978 World Championship match between Viktor Korchnoi and Anatoly Karpov.[16] The game had been a theoretical draw for many moves.[17][18] White's bishop is useless; it cannot defend the queening square at a8 nor attack the black pawn on the light a4-square. If the white king heads towards the black pawn, the black king can move towards a8 and set up a fortress.

The players were not on speaking terms, however, so neither would offer a draw by agreement. On his 124th move, White played 124.Bg7, delivering stalemate. Korchnoi said that it gave him pleasure to stalemate Karpov and that it was slightly humiliating.[19] Until 2021, this was the longest game played in a World Chess Championship final match, as well as the only World Championship game to end in stalemate before 2007.[20]

Bernstein versus Smyslov

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Bernstein vs. Smyslov, 1946
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Black to move
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Position after 61...Rxb2 (analysis)

Sometimes, a surprise stalemate saves a game. In the game Ossip BernsteinVasily Smyslov[21] (first diagram), Black can win by sacrificing the f-pawn and using the king to support the b-pawn. However, Smyslov thought it was good to advance the b-pawn because he could win the white rook with a skewer if it captured the pawn. Play went:

59... b2?? 60. Rxb2!

Now 60...Rh2+ 61.Kf3! Rxb2 would be stalemate (second diagram). Smyslov played 60...Kg4, and the game was drawn after 61.Kf1 (see Rook and pawn versus rook endgame).[22]

Matulović versus Minev

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Matulović vs. Minev, 1956
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White to move
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Stalemate if White had played 4.Rxa6

Whereas the possibility of stalemate arose in the Bernstein–Smyslov game because of a blunder, it can also arise without one, as in the game Milan MatulovićNikolay Minev (first diagram). Play continued:

1. Rc6 Kg5 2. Kh3 Kh5 3. f4

The only meaningful attempt to make progress. Now all moves by Black (like 3...Ra3+?) lose, with one exception.

3... Rxa6!

Now 4.Rxa6 would be stalemate. White played 4.Rc5+ instead, and the game was drawn several moves later.[23]

Williams versus Harrwitz

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Williams vs. Harrwitz, 1846
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Position after 72.Ka1
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Position after 84.Rb3! If Black takes the rook either way, the result is stalemate.

In the game Elijah WilliamsDaniel Harrwitz[24] (first diagram), Black was up a knight and a pawn in an endgame. This would normally be a decisive material advantage, but Black could find no way to make progress because of various stalemate resources available to White. The game continued:

72... Ra8 73. Rc1

Avoiding the threatened 73...Nc2+.

73... Ke3 74. Rc4 Ra4 75. Rc1 Kd2 76. Rc4 Kd3

76...Nc2+ 77.Rxc2+! Kxc2 is stalemate.

77. Rc3+! Kd4

77...Kxc3 is stalemate.

78. Rc1 Ra3 79. Rd1+ Kc5

79...Rd3 80.Rxd3+! leaves Black with either insufficient material to win after 80...Nxd3 81.Kxa2 or a standard fortress in a corner draw after 80...Kxd3.

80. Rc1+ Kb5 81. Rc7 Nd5 82. Rc2 Nc3?? 83. Rb2+ Kc4 84. Rb3! (see second diagram)

Now the players agreed to a draw, since 84...Kxb3 or 84...Rxb3 is stalemate, as is 84...Ra8 85.Rxc3+! Kxc3.

Black could still have won the game until his critical mistake on move 82. Instead of 82...Nc3, 82...Nb4 wins; for example, after 83.Rc8 Re3 84.Rb8+ Kc5 85.Rc8+ Kd5 86.Rd8+ Kc6 87.Ra8 Re1+ 88.Kb2 Kc5 89.Kc3 a1=Q+, Black wins.[citation needed]

Carlsen versus Van Wely

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White to make his 109th move

This 2007 game, Magnus CarlsenLoek van Wely, ended in stalemate.[25] White used the second-rank defense in a rook and bishop versus rook endgame for 46 moves. The fifty-move rule was about to come into effect, under which White could claim a draw. The game ended:

 109. Rd2+ Bxd2 ½–½

White was stalemated.[26]

More complex examples

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Although stalemate usually occurs in the endgame, it can also occur with more pieces on the board. Outside of relatively simple endgame positions, such as those above, stalemate occurs rarely, usually when the side with the superior position has overlooked the possibility of stalemate.[27] This is typically realized by the inferior side's sacrifice of one or more pieces in order to force stalemate. A piece that is offered as a sacrifice to bring about stalemate is sometimes called a desperado.

Evans versus Reshevsky

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Evans vs. Reshevsky, 1963
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Position before White's 47th move
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Position after 50.Rxg7+!, the eternal rook

One of the best-known examples of the desperado is the game Larry EvansSamuel Reshevsky[28] that was dubbed "The Swindle of the Century".[29] Evans sacrificed his queen on move 49 and offered his rook on move 50. White's rook has been called the eternal rook. Capturing it results in stalemate, but otherwise it stays on the seventh rank and checks Black's king ad infinitum (i.e. perpetual check). The game would inevitably end in a draw by agreement, by threefold repetition, or by an eventual claim under the fifty-move rule.[30]

47. h4! Re2+ 48. Kh1 Qxg3??

After 48...Qg6! 49.Rf8 Qe6! 50.Rh8+ Kg6, Black remains a piece ahead after 51.Qxe6 Nxe6, or forces mate after 51.gxf4 Re1+ and 52...Qa2+.[31]

49. Qg8+! Kxg8 50. Rxg7+!

Gelfand versus Kramnik

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Gelfand vs. Kramnik, 1994
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Position after 67.Re7
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Possible stalemate

The position at right occurred in Boris GelfandVladimir Kramnik, 1994 FIDE Candidates match, game 6, in Sanghi Nagar, India.[32] Kramnik, down two pawns and on the defensive, would be very happy with a draw. Gelfand has just played 67. Re4–e7? (first diagram), a strong-looking move that threatens 68.Qxf6, winning a third pawn, or 68.Rc7, further constricting Black. Black responded 67... Qc1! If White takes Black's undefended rook with 68.Qxd8, Black's desperado queen forces the draw with 68...Qh1+ 69.Kg3 Qh2+!, compelling 70.Kxh2 stalemate (second diagram). If White avoids the stalemate with 68.Rxg7+ Kxg7 69.Qxd8, Black draws by perpetual check with 69...Qh1+ 70.Kg3 Qg1+ 71.Kf4 Qc1+! 72.Ke4 Qc6+! 73.Kd3!? (73.d5 Qc4+; 73.Qd5 Qc2+) Qxf3+! 74.Kd2 Qg2+! 75.Kc3 Qc6+ 76.Kb4 Qb5+ 77.Ka3 Qd3+. Gelfand played 68. d5 instead but still only drew.

Troitsky versus Vogt

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Troitsky vs. Vogt, 1896
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White, on move, sets a trap with 1.Rd1!
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Position after 3...Qxd1, stalemate

InTroitskyVogt[clarification needed : full name], 1896, the famous endgame study composer Alexey Troitsky pulled off an elegant swindle in actual play. After Troitsky's 1. Rd1!, Black fell into the trap with the seemingly crushing 1... Bh3?, threatening 2...Qg2#. The game concluded 2. Rxd8+ Kxd8 3. Qd1+! Qxd1 stalemate. White's bishop, knight, and f-pawn are all pinned and unable to move.[33]

In studies

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Rhine, 2006
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White to play and draw
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Incredibly, the possibility of stalemate allows White, three pieces down, to draw.

Stalemate is a frequent theme in endgame studies[34] and other chess compositions. An example is the "White to Play and Draw" study at right, composed by the American master Frederick Rhine[35] and published in 2006.[36] White saves a draw with 1. Ne5+! Black wins after 1.Nb4+? Kb5! or 1.Qe8+? Bxe8 2.Ne5+ Kb5! 3.Rxb2+ Nb3. 1... Bxe5 After 1...Kb5? 2.Rxb2+ Nb3 3.Rxc4! Qxe3 (best; 3...Qb8+ 4.Kd7 Qxh8 5.Rxb3+ forces checkmate) 4.Rxb3+! Qxb3 5.Qh1! Bf5+ 6.Kd8!, White is winning. 2. Qe8+! 2.Qxe5? Qb7+ 3.Kd8 Qd7#. 2... Bxe8 3. Rh6+ Bd6 3...Kb5 4.Rxb6+ Kxb6 5.Nxc4+ also leads to a drawn endgame. Not 5.Rxb2+? Bxb2 6.Nc4+ Kb5 7.Nxb2 Bh5! trapping White's knight. 4. Rxd6+! Kxd6 5. Nxc4+! Nxc4 6. Rxb6+ Nxb6+ Moving the king is actually a better try, but the resulting endgame of two knights and a bishop against a rook is a well-established theoretical draw.[37][38][39][40] 7. Kd8! (rightmost diagram) Black is three pieces ahead, but if White is allowed to take the bishop, the two knights are insufficient to force checkmate. The only way to save the bishop is to move it, resulting in stalemate. A similar idea occasionally enables the inferior side to save a draw in the ending of bishop, knight, and king versus lone king.

Roycroft, 1957
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White to play and draw
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Final position

At right is a composition by A. J. Roycroft which was published in the British Chess Magazine in 1957. White draws with 1. c7! after which there are two main lines:

In problems

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Sam Loyd
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Shortest stalemate
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Stalemate with all pieces on board

Some chess problems require "White to move and stalemate Black in n moves" (rather than the more common "White to move and checkmate Black in n moves"). Problemists have also tried to construct the shortest possible game ending in stalemate. Sam Loyd devised one just ten moves long: 1.e3 a5 2.Qh5 Ra6 3.Qxa5 h5 4.Qxc7 Rah6 5.h4 f6 6.Qxd7+ Kf7 7.Qxb7 Qd3 8.Qxb8 Qh7 9.Qxc8 Kg6 10.Qe6 (first diagram). A similar stalemate is reached after: 1.d4 c5 2.dxc5 f6 3.Qxd7+ Kf7 4.Qxd8 Bf5 5.Qxb8 h5 6.Qxa8 Rh6 7.Qxb7 a6 8.Qxa6 Bh7 9.h4 Kg6 10.Qe6 (Frederick Rhine).

Loyd also demonstrated that stalemate can occur with all the pieces on the board: 1.d4 d6 2.Qd2 e5 3.a4 e4 4.Qf4 f5 5.h3 Be7 6.Qh2 Be6 7.Ra3 c5 8.Rg3 Qa5+ 9.Nd2 Bh4 10.f3 Bb3 11.d5 e3 12.c4 f4 (second diagram). Games such as this are occasionally played in tournaments as a pre-arranged draw.[42]

Double stalemate

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Double stalemate position
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Another double stalemate

There are chess compositions featuring double stalemate. To the right are two double stalemate positions, in which neither side has a legal move. An example from actual play is given below:[43]

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Friedrich AmelungGregor von Helmersen, Viljandi, July 1860[44]

White played 1. Ngxf6+ Qxf6+ (if 1...exf6 then 2.Ne7#) 2. Nxf6+ exf6 3. c4 c5 4. a4 a5, leaving a double stalemate position. 1.Ndxf6+ would not have worked, for then 1...exf6 is possible.[43]

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Fastest known double stalemate: after 18...dxe3

The fastest known game ending in a double stalemate position was discovered by Enzo Minerva and published in the Italian newspaper l'Unità on 14 August 2007: 1.c4 d5 2.Qb3 Bh3 3.gxh3 f5 4.Qxb7 Kf7 5.Qxa7 Kg6 6.f3 c5 7.Qxe7 Rxa2 8.Kf2 Rxb2 9.Qxg7+ Kh5 10.Qxg8 Rxb1 11.Rxb1 Kh4 12.Qxh8 h5 13.Qh6 Bxh6 14.Rxb8 Be3+ 15.dxe3 Qxb8 16.Kg2 Qf4 17.exf4 d4 18.Be3 dxe3.[45]

History of the stalemate rule

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The stalemate rule has had a convoluted history.[46] Although stalemate is universally recognized as a draw today, that was not the case for much of the game's history. In the forerunners to modern chess, such as chaturanga, delivering stalemate resulted in a loss.[47] This was changed in shatranj, however, where stalemating was a win. This practice persisted in chess as played in early 15th-century Spain.[48] Lucena (c. 1497), however, treated stalemate as an inferior form of victory;[49] it won only half the stake in games played for money, and this continued to be the case in Spain as late as 1600.[50] From about 1600 to 1800, the rule in England was that stalemate was a loss for the player administering it, a rule that the eminent chess historian H. J. R. Murray believes may have been adopted from Russian chess.[51] That rule disappeared in England before 1820, being replaced by the French and Italian rule that a stalemate was a drawn game.[52]

Throughout history, a stalemate has at various times been:

Proposed rule change

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Periodically, writers have argued that stalemate should again be made a win for the side causing the stalemate, on the grounds that the goal of chess is conceptually to capture the king and checkmate merely ends it when this is inevitable.[13] Grandmaster Larry Kaufman writes, "In my view, calling stalemate a draw is totally illogical, since it represents the ultimate zugzwang, where any move would get your king taken".[76] The British master T. H. Tylor argued in a 1940 article in the British Chess Magazine that the present rule, treating stalemate as a draw, "is without historical foundation and irrational, and primarily responsible for a vast percentage of draws, and hence should be abolished".[77] Years later, Fred Reinfeld wrote, "When Tylor wrote his attack on the stalemate rule, he released about his unhappy head a swarm of peevish maledictions that are still buzzing."[78] Larry Evans calls the proposal to make stalemate a win for the stalemating player a "crude proposal that ... would radically alter centuries of tradition and make chess boring".[79] This rule change would cause a greater emphasis on material; an extra pawn would be a greater advantage than it is today.

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Checklock: a victory under the present rules, but not if the goal were changed to capturing the king.[13]

However, Kaufman tested the idea of scoring stalemates higher than draws with the chess engine Komodo, and found that the impact is quite small because it is rare to be able to force stalemate but not checkmate: while all king and pawn versus king endgames become wins when the pawn is protected (except when the attacking king is trapped in front of its own rook pawn), this does not turn out to be common enough. The problem is that king and lone minor piece against king cannot force stalemate in general. Emanuel Lasker and Richard Réti proposed that both stalemate and king and minor versus king (with the minor piece side to move) should give ¾ points to the superior side: this would effectively restore not only the old stalemate rule but also the old bare king rule. Kaufman and correspondence grandmaster Arno Nickel have proposed going even further, and giving only ¼ point as well to the side that brings about a threefold repetition (which likewise has precedents in xiangqi, shogi, and Go). According to his tests with Komodo, chess at the level of a human World Championship match would have a draw rate of 65.6%; scoring stalemate as ¾–¼ reduces the draw rate to 63.4%; scoring stalemate and bare king as ¾–¼ brings it to 55.9%; and scoring stalemate, bare king, and threefold repetition as ¾–¼ brings it all the way down to 22.6%. (The same reduction of draws would occur if stalemate, bare king, and threefold repetition were scored as 1–0 instead of ¾–¼, but the point of the ¾–¼ scoring is to allow the weaker side to still benefit from avoiding checkmate, while giving the stronger side something to play for even when checkmate cannot be attained.)[80]

Jelliss has suggested that under the logic that stalemate should be a win (since any move would get the king taken), checklock should be a draw. (In a checklock position, no forward play is possible even if exposing the king to check is valid, so the king cannot get captured. The same logic would apply to deadlock.)[13]

Effect on endgame theory

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If stalemate were a loss for the player unable to move, the outcome of some endgames would be affected.[33] In some situations the superior side can force stalemate but not checkmate. In others, the defending player can use stalemate as a defensive technique to avoid losing (under the current rule):

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Black to play
Diagram 1
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White to move, draw even with a change in stalemate rule
Diagram 2
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Black to move, stalemate
Diagram 3
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Black to move, stalemate
Diagram 4
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Black to move, stalemate

The effect if stalemates were to be scored as ¾–¼ would be similar but less severe, as then the weaker side would still be rewarded somewhat for avoiding checkmate via stalemate, just not as much as before.[80]

Rules in other chess variants

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Not all variants of chess consider the stalemate to be a draw. Many regional variants, as well some variants of Western chess, have adopted their own rules on how to treat the stalemated player. In chaturanga, which is widely considered to be the common ancestor of all variants of chess, a stalemate was a win for the stalemated player.[82][83] Around the 7th century, this game was adopted in the Middle East as shatranj with very similar rules to its predecessor; however, the stalemate rule was changed to its exact opposite: i.e. it was a win for the player delivering the stalemate.[84] This game was in turn introduced to the Western world, where it would eventually evolve to modern-day Western chess, although the stalemate rule for Western chess was not standardized as a draw until the 19th century (see history of the rule).

Modern Asian variants

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Chaturanga also evolved into several other games in various regions of Asia, all of which have varying rules on stalemating:

Western chess variants

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The majority of variants of Western chess do not specify any alterations to the rule of stalemate. There are some variants, however, where the rule is specified to differ from that of standard chess:

See also

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Notes

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  1. ^ Polgar & Truong 2005:33
  • ^ Hooper & Whyld 1992:387
  • ^ Harper, Douglas. "stalemate |". Online Etymology Dictionary. Retrieved 6 July 2022.
  • ^ "Definition of STALEMATE". www.merriam-webster.com. Merriam-Webster. Retrieved 6 July 2022.
  • ^ Golombek 1977:304
  • ^ Soltis 1978:54
  • ^ Golombek wrote, "The word 'stalemate' has been taken into the English language to mean (wrongly) a temporary state of impasse." Soltis wrote:

    There is a world of difference between no choice ... and a poor choice. Editorial writers often talk about a political stalemate when the analogy they probably have in mind is a political "zugzwang". In stalemate a player has no legal moves, period. In zugzwang he has nothing pleasant to do.

  • ^ Purnick, Joyce (1988-01-06). "Threat by Wagner to Resign Solved Schools Stalemate". The New York Times. Retrieved 2013-07-05.
  • ^ British Chess Magazine, September 1911, p. 342. Stalemate.
  • ^ "Burn vs. Pillsbury, 1898". Chessgames.com.
  • ^ "Tartakower vs. Réti, 1925". Chessgames.com.
  • ^ "Kamsky vs. Kramnik". Chessgames.com.
  • ^ a b c d Jelliss, George P. (1990). "The Royal Game" (PDF). Variant Chess. No. 4. p. 37. Retrieved 20 October 2023.
  • ^ "Anand vs. Kramnik, Mexico City 2007". Chessgames.com.
  • ^ Benko 2008:49
  • ^ Karpov vs. Korchnoi
  • ^ Károlyi & Aplin 2007:170
  • ^ Griffiths 1992:43–46
  • ^ Kasparov 2006:120
  • ^ Fox & James 1993:236
  • ^ "Bernstein vs. Smyslov, Groningen 1946". Chessgames.com.
  • ^ Minev 2004:21
  • ^ Minev 2004:22
  • ^ "Williams vs. Harrwitz, London 1846". Chessgames.com.
  • ^ "Carlsen vs. Van Wely, Wijk aan Zee 2007". Chessgames.com.
  • ^ Nunn 2009:200
  • ^ Pachman 1973:17
  • ^ "Evans vs. Reshevsky, New York 1963/64". Chessgames.com.
  • ^ Larry Evans, Chess Catechism, Simon and Schuster, 1970, p. 66. SBN 671-21531-0. It appears that Evans himself was the first to refer to the game as the "Swindle of the Century" in print, in his annotations in American Chess Quarterly magazine, of which he was the Editor-in-Chief. American Chess Quarterly, Vol. 3, No. 3 (Winter, 1964), p. 171. Hans Kmoch referred to the conclusion of the game as "A Hilarious Finish". Hans Kmoch, "United States Championship", Chess Review, March 1964, pp. 76–79, at p. 79. Also available on DVD (p. 89 of "Chess Review 1964" PDF file).
  • ^ Averbakh 1996:80–81
  • ^ Hans Kmoch, "United States Championship", Chess Review, March 1964, pp. 76–79, at p. 79. Also available on DVD (p. 89 of "Chess Review 1964" PDF file).
  • ^ "Gelfand vs. Kramnik, Sanghi Nagar 1994". Chessgames.com.
  • ^ a b c O’Keefe, Jack (August–September 1973). "Stalemate!". Michigan Chess. pp. 4–6. Archived from the original on 2012-05-02. Retrieved 2016-11-22 – via Michigan Chess Association Webzine July 1999.
  • ^ Hooper & Whyld 1992:388
  • ^ United States Chess Federation rating card for Frederick S. Rhine
  • ^ Benko 2006:49
  • ^ Fine & Benko 2003:524
  • ^ Müller & Lamprecht 2001:403
  • ^ Staunton 1847:439
  • ^ This can be confirmed, as to this position, by the Shredder Six-Piece Database.
  • ^ Roycroft 1972:294
  • ^ Hohmeister vs. Frank 1993
  • ^ a b Edward Winter, Stalemate
  • ^ Baltische Schachblätter, Volume 4, p. 307
  • ^ The previous record (37 ply, i.e. 18.5 moves) was held by the German composer Eduard Schildberg, and was published in the Deutsches Wochenschach in 1915. Antonio Garofalo (2007). "Best Problems" (PDF). pp. 23 (numbered "95" at bottom of page). Retrieved 2008-09-01.
  • ^ Murray 1913:61
  • ^ Murray 1913:229, 267
  • ^ Murray 1913:781
  • ^ Murray 1913:461
  • ^ Murray 1913:833
  • ^ Murray 1913:60–61, 466
  • ^ Murray 1913:391
  • ^ Davidson 1981:65
  • ^ Murray 1913:463–64, 781
  • ^ McCrary 2004:26
  • ^ Davidson 1981:65
  • ^ Murray 1913:56–57, 60–61
  • ^ Davidson 1981:65
  • ^ Murray 1913:388–89
  • ^ Murray 1913:60–61, 466
  • ^ Saul's Famous game of Chesse-play (London 1614) explained the reason for this rule as follows: "He that hath put his adversary's King into a stale, loseth the game, because he hath disturbed the course of the game, which can only end with the grand Check-mate." Murray, p. 466 & n. 32. McCrary, p. 26. Murray derides the rule as "illogical", Murray, p. 61, and Saul's explanation as "puerile", id., p. 466.
  • ^ Sunnucks 1970:438
  • ^ Murray wrote in 1913, "The rule still appeared in editions after 1857, and I have met with players who argued that the rule was so." Murray, p. 391 n. 47.
  • ^ Murray 1913:78
  • ^ Murray 1913:82, 84
  • ^ Murray 1913:113
  • ^ Davidson 1981:65
  • ^ Murray 1913:464–66
  • ^ Davidson 1981:64–65
  • ^ Murray 1913:464–66
  • ^ Murray 1913:461–62
  • ^ Murray 1913:463–64
  • ^ Murray 1913:391
  • ^ Davidson 1981:64–66
  • ^ Sunnucks 1970:438
  • ^ Kaufman 2009
  • ^ Reinfeld 1959:242–44
  • ^ Reinfeld 1959:242
  • ^ Evans 2007:234
  • ^ a b Larry Kaufman. Chess Board Options: A Memoir of Players, Games and Engines. Chapter 31
  • ^ Pritchard, D. B. (2007). "§10.1 Capturing or baring the king". In Beasley, John (ed.). The Classified Encyclopedia of Chess Variants. John Beasley. p. 81. ISBN 978-0-9555168-0-1.
  • ^ Murray 1913:229, 267
  • ^ Chaturangs – Game rules
  • ^ Shatranj
  • ^ Makruk: Thai chess
  • ^ Rules – Japanese Game Shogi
  • ^ BrainKing – Game rules (Chinese Chess)
  • ^ Janggi – Korean Chess
  • ^ Kaufman, Larry (2021). Chess Board Options. New in Chess. p. 104. ISBN 978-9-056-91933-7.
  • ^ How to Play Sittuyin – Burmese Chess – Myanmar Chess
  • ^ Cazaux, Jean-Louis and Knowlton, Rick (2017). A World of Chess, p. 43. McFarland. ISBN 9780786494279.
  • ^ Alexander 1973:107
  • ^ Losing Chess
  • ^ Gliński's Hexagonal Chess
  • References

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  • Averbakh, Yuri (1996-08-01), Chess Middlegames: Essential Knowledge, Cadogan Chess, ISBN 978-1-8574-4125-3
  • Benko, Pal (May 2006), "Benko's Bafflers", Chess Life (May): 49
  • Benko, Pal (January 2008), "The 2007 World Championship", Chess Life (January): 48–49
  • Davidson, Henry A. (1949), A Short History of Chess, Greenberg, ISBN 978-0-307-82829-3, LCCN 68-22441, retrieved 2016-11-22
  • Evans, Larry (1970-08-20), Chess Catechism, Simon & Schuster, ISBN 978-0-6712-0491-4
  • Evans, Larry (2009-11-06), This Crazy World of Chess, Cardoza Publishing, ISBN 978-1580422185
  • Fine, Reuben; Benko, Pal (2003) [1941], Basic Chess Endings, David McKay, ISBN 0-8129-3493-8
  • Fox, Mike; James, Richard (1993), The Even More Complete Chess Addict (2 ed.), London: Faber & Faber, ISBN 978-0-5711-7040-1
  • Golombek, Harry (1977), Golombek's Encyclopedia of Chess, Crown Publishers, ISBN 0-517-53146-1
  • Griffiths, Peter (1992), Exploring the Endgame, American Chess Promotions, ISBN 0-939298-83-X
  • Hooper, David; Whyld, Kenneth (1992), "stalemate", The Oxford Companion to Chess (2 ed.), Oxford University Press, ISBN 0-19-280049-3
  • Károlyi, Tibor; Aplin, Nick (2007), Endgame Virtuoso Anatoly Karpov, New In Chess, ISBN 978-90-5691-202-4
  • Kaufman, Larry (2009), "Middlegame Zugzwang and a Previously Unknown Bobby Fischer Game", Chess Life (September): 35
  • McCrary, John (2004), "The Evolution of Special Draw Rules", Chess Life (November): 26–27
  • Minev, Nikolay (2004), A Practical Guide to Rook Endgames, Russell Enterprises, ISBN 1-888690-22-4
  • Müller, Karsten; Lamprecht, Frank (2001), Fundamental Chess Endings, Gambit Publications, ISBN 1-901983-53-6
  • Murray, H. J. R. (1913), A History of Chess, Oxford University Press, ISBN 0-19-827403-3
  • Nunn, John (2009), Understanding Chess Endgames, Gambit Publications, ISBN 978-1-906454-11-1
  • Pachman, Ludek (1973), Attack and Defense in Modern Chess Tactics, David McKay
  • Polgar, Susan; Truong, Paul (2005), A World Champion's Guide to Chess, Random House, ISBN 978-0-8129-3653-7
  • Reinfeld, Fred, ed. (1959) [First published in 1951 by David McKay], The Treasury of Chess Lore, New York: Dover, ISBN 978-0-4862-0458-1, OL 16542177M
  • Roycroft, A.J. (1972), Test Tube Chess, Stackpole Books, ISBN 0-8117-1734-8
  • Soltis, Andy (1978), Chess to Enjoy, Stein and Day, ISBN 978-0-8128-2331-8
  • Staunton, Howard (1847), The Chess-Player's Handbook, London: Henry G. Bohn, ISBN 978-1-3434-0465-6, retrieved 2016-11-22
  • Sunnucks, Anne (1976) [First published 1970-04-29], The Encyclopaedia of Chess (2 ed.), London: Robert Hale Ltd, ISBN 978-0-7091-4697-1
  • edit

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