A fairy chess piece , variant chess piece , unorthodox chess piece , or heterodox chess piece is a chess piece not used in conventional chess but incorporated into certain chess variants and some unorthodox chess problems , known as fairy chess . Compared to conventional pieces, fairy pieces vary mostly in the way they move , but they may also follow special rules for capturing, promotions, etc. Because of the distributed and uncoordinated nature of unorthodox chess development, the same piece can have different names, and different pieces can have the same name in various contexts.
65-400: Most are symbolised as inverted or rotated icons of the standard pieces in diagrams, and the meanings of these "wildcards" must be defined in each context separately. Pieces invented for use in chess variants rather than problems sometimes instead have special icons designed for them, but with some exceptions (the princess , empress , and occasionally amazon ), many of these are not used beyond
130-437: A bishop or a knight . It cannot jump over other pieces when moving as a bishop but may do so when moving as a knight. The piece has acquired many names and is frequently called an archbishop , a cardinal , or a dragon ; it may also simply be called the bishop+knight compound . The princess can force checkmate on an enemy king without the help of any other friendly piece. Chess moves in this article use A as notation for
195-417: A hopper along rook lines (when not capturing, it is a (0,1)-rider which cannot jump, the same as a rook); in janggi (Korean chess), the cannon is a hopper along rook lines when moving or capturing, except it cannot jump another cannon, whether friendly or enemy. The grasshopper moves along the same lines as a queen, hopping over another piece and landing on the square immediately beyond it. Yang Qi includes
260-466: A hurdle), n on-jumping like the Chinese elephant, g rasshopper (a rider that moves only by landing on the square immediately beyond the first piece it encounters), p ao (a rider that moves only by landing any number of squares beyond the first piece it encounters, but not beyond a second piece), o cylindrical (moving off one side of the board wraps to the other), z crooked (moving in a z igzag line like
325-400: A kind of forced promotion.) Pieces may promote to other pieces, as the pawn automatically does in orthodox chess on the last rank: the pawn has a choice of what it promotes to. In xiangqi, pawns automatically promote as soon as they cross the river in the middle of the board, but this promotion is fixed and only gives them the power to move sideways as well as forward. In shogi, the pawn is not
390-412: A limit to the number of royals that are allowed to be left in check. In Spartan chess , Black has two kings, and they may not both be left in check even though they can not both be captured in one turn. In Rex Multiplex , a fairy chess condition, pawns can promote to king: a move that checks multiple kings at once is illegal unless all the checks can be resolved on the next move; checkmate happens when
455-412: A limited ranging piece with a range of 1: a wazir is a rook restricted to moving only one square at a time. The violent ox and flying dragon from dai shogi (an ancient form of Japanese chess) are a range-2 rook and a range-2 bishop respectively. There are other possible generalisations as well; the picket from Tamerlane chess moves like a bishop, but at least two squares (thus it cannot stop on
520-418: A move checkmates all kings of the opposite colour. (A player may not expose any of their kings to check or checkmate, even if it is to resolve checks or checkmates on other attacked kings.) Pieces, when moving, can also create effects (temporary or permanent) on themselves or on other pieces. In knight relay chess , a knight grants any friendly piece it protects the ability to move like a knight. This ability
585-453: A piece, a hopper cannot move. Note that hoppers generally capture by taking the piece on the destination square, not by taking the hurdle (as is the case in checkers ). The exceptions are locusts which are pieces that capture by hopping over its victim. They are sometimes considered a type of hopper. There are no hoppers in Western chess. In xiangqi (Chinese chess), the cannon captures as
650-667: A rider or leaper (for ordinary moves) and a locust (for captures) in the same directions. Marine pieces have names alluding to the sea and its myths, e.g., nereide (marine bishop), triton (marine rook), mermaid (marine queen), and poseidon (marine king). Examples named for non-mythical sea creatures include the seahorse (marine knight), dolphin (marine nightrider), anemone (marine guard or mann), and prawn (marine pawn). Games that consist of these marine pieces, known as "sea chesses", are often played on larger boards to account for these pieces needing more squares available for their locust-like capturing moves. In addition to combining
715-430: A rook attacks an orphan, the orphan now has the movement powers of the rook, but those are lost if the enemy rook moves away. Orphans can use these relayed powers to attack each other, creating a chain. A royal piece is one which must not be allowed to be captured. If a royal piece is threatened with capture and cannot avoid capture the next move, then the game is lost (a generalization of checkmate ). In orthodox chess,
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#1732869647250780-404: A rook can continue to the right from h1 and end up on a1. It would be possible to have both cylindrical pieces and normal pieces on the same board. Pieces may also have restriction on how they can be captured. An iron piece may not be captured at all. There are other possibilities, like a piece that can be captured by some pieces but not others, which is common in ko shogi (e.g. a shield unit
845-468: A slight advantage over queen. This may seem counterintuitive, as the value difference of these pieces' non-bishop components (rook vs. knight) is closer to 2 pawns, implying a considerable synergy between the bishop and knight move. A mathematical approach used to determine relative piece value in Musketeer Chess estimated the value of the princess as 770 centipawns on an 8x8 board. Princess versus rook
910-483: A string means the piece can use any of the available options. For example, WF describes a king, capable of moving one space orthogonally or diagonally. Standard chess pieces except pawns (which are particularly complex) and knights (which are a basic leap movement) have their own letters available; K = WF, Q = WWFF, B = FF, R = WW. All mentioned capitals refer to a maximally symmetric set of moves that can be used for both moving and capturing. Lowercase letters in front of
975-445: A vector, such as (1,4) for the giraffe. A leaper is converted into a rider by doubling its letter. For example, WW describes a rook, FF describes a bishop, and NN describes a nightrider . The second letter can instead be a number, which is a limitation on how many times the leap motion can be repeated; for example, W4 describes a rook limited to 4 spaces of movement. R4 is an old synonym for W4. Combining multiple movement letters into
1040-462: A zigzag: starting from f1, its path could take it to e2, f3, e4, f5, e6, f7, and e8 (or g2, f3, g4, f5, g6, f7, and g8). A limited ranging piece moves like a rider, but only up to a specific number of steps. An example is the short rook from Chess with different armies : it moves like a rook, but only up to a distance of 4 squares. From a1, it can travel in one move to b1, c1, d1, or e1, but not f1. A rider's corresponding leaper can be thought of as
1105-411: Is a ferz that can only move forwards (and therefore is trapped when it reaches the end of the board). Such restrictions may themselves be combined. The gold general from shogi (Japanese chess) is the combination of a wazir and a forward-only ferz; the silver general from shogi is the combination of a ferz and a forward-only wazir. The pawn has the power of a wazir, but only forward and for movement;
1170-610: Is invulnerable to bows and guns). In Ralph Betza's Jupiter army, the Jovian bishop is a Nemesis ferz : it cannot capture, it cannot increase its distance from the enemy king, and it may not be captured (except possibly by the enemy king itself; Betza vacillated on this point). Such special characteristics of pieces are normally not included in the notations describing the movement of fairy pieces, and are usually explained separately. Some three-dimensional chess variants also exist, such as Raumschach , along with pieces that take advantage of
1235-692: Is particularly true for the princess. Both white and black symbols for the princess were added to version 12 of the Unicode standard in March 2019, in the Chess Symbols block : 🩐 U+1FA50 WHITE CHESS KNIGHT-BISHOP 🩓 U+1FA53 BLACK CHESS KNIGHT-BISHOP Bibliography Giraffe (chess) The giraffe is a fairy chess piece with an elongated knight move. It can jump four squares vertically and one square horizontally or four squares horizontally and one square vertically, regardless of intervening pieces; thus, it
1300-414: Is reached. If the obstacle is a friendly piece, it blocks further movement; if the obstacle is an enemy piece, it may be captured, but it cannot be jumped over. There are three riders in orthodox chess : the rook is a (0,1)-rider; the bishop is a (1,1)-rider; and the queen combines both patterns. Sliders are a special case of riders that can only move between geometrically contiguous cells. All of
1365-483: Is such a "bent rider": it takes its first step like a ferz and continues outward from that destination like a rook. The unicorn, from the same game, takes its first step like a knight and continues outward from that destination like a bishop. The rose , which is used in chess on a really big board , traces out a path of knight moves on an approximate regular octagon: from e1, it can go to g2, h4, g6, e7, c6, b4, c2, and back to e1. The crooked bishop or boyscout follows
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#17328696472501430-475: Is temporary and expires when the piece is no longer protected by a knight. In Andernach chess , a piece that moves or captures changes its colour; in volage , a genre of fairy chess problems, a piece changes colour the first time it moves from a light square to a dark square (vice versa), after which its colour is fixed. In Madrasi chess , two pieces of the same kind but different colour attacking each other temporarily paralyse each other: neither may move until
1495-513: Is usually a draw, as is queen versus princess. King and princess versus king is a forced win for the side with the princess; checkmate can be forced within 17 moves. In comparison, the queen requires 10 moves and the rook requires 16. A princess can checkmate a lone king without the aid of its king in a position where the enemy king is in the corner and the princess is two spaces diagonally away from it, but this position cannot be forced. Ralph Betza (inventor of chess with different armies , in which
1560-418: Is weaker than the rook), the name princess was assigned to the bishop+knight compound, while the rook+knight compound was named the empress . The princess is worth approximately 8 pawns, one less than a queen. Computer self-play studies show that a single pawn is enough to compensate for the difference between queen and princess on an 8×8 board, as well as that, on 10×8 boards, princess plus pawn even has
1625-519: The bishop could jump two squares diagonally. The change of rules occurred in Spain in the end of the 15th century when the queen and the bishop were given the moves they have today. In the old Muslim manuscripts those two pieces were referred as a ferz (meaning advisor) and fil (meaning elephant). The queen is still called ferz in Russian and Ukrainian and the bishop is still called alfil (from al fil , with
1690-448: The check of a leaper cannot be parried by interposing. Leapers are not able to create pins , but are effective forking pieces. A leaper's move that is not orthogonal (i.e. horizontal or vertical) nor diagonal is said to be hippogonal . Moves by a leaper may be described using the distance to their landing square – the number of squares orthogonally in one direction and the number of squares orthogonally at right angles. For instance,
1755-439: The general and advisors may not leave their palaces (a 3×3 section of the board for each player). The topology of the board can also be changed, and some pieces may respect it while others ignore it. In Tamerlane chess, only a king, prince, or adventitious king may enter the opponent's citadel, and only the adventitious king may enter its own citadel. In cylindrical chess , the left and right edges are joined to each other so
1820-399: The zebrarider is a (2,3)-rider. A nightrider can be blocked only on a square one of its component knight moves falls on: if a nightrider starts on a1, it can be blocked on b3 or c2, but not on a2, b2, or b1. It can only travel from a1 to c5 if the intervening square b3 is unoccupied. Some generalised riders do not follow a straight path. The Aanca from the historical game of Grant Acedrex
1885-463: The (1,1)-leaper is confined to one half of the board, and the (0,3)-leaper to one ninth, their combination can reach any square on the board. When one of the combined pieces is a knight, the compound may be called a knighted piece. The archbishop , chancellor , and amazon are three popular compound pieces, combining the powers of non-royal orthodox chess pieces. They are the knighted bishop, knighted rook, and knighted queen respectively. When one of
1950-631: The article) in Spanish. Due to the piece's change in movement, the ferz and the alfil are now considered non-standard chess pieces. As those who created modern chess did in the 15th century, modern chess enthusiasts still often create their own variations of the rules and the way the pieces move. Pieces that move differently from today's standard rules are called "variant" or "fairy" chess pieces. The names of fairy pieces are not standardised, and most do not have standard symbols associated with them. Most are typically represented in diagrams by rotated versions of
2015-458: The basic restrictions of basic pieces. All of the above pieces move once per turn and capture by replacement (i.e., moving to their victim's square and replacing it) except in the case of the en passant capture. A shooting piece (as in Rifle Chess) does not capture by replacement (it stays in place when making a capture). Such a shooting capture is termed igui 居喰い "stationary feeding" in
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2080-476: The bishop in the Roman Catholic Church , but archbishop does so more obviously to most people and thus became more popular. In fact, the name archbishop has been used for other augmented bishops as well, such as the reflecting bishop (which reflects off the sides of the board) and the bishop+ wazir compound. Christian Freeling , the inventor of Grand Chess , took a similar approach to Capablanca, naming
2145-441: The boyscout), q circular movement (like the rose), and t hen (for pieces that start moving in one direction and then continue in another, like the gryphon). In addition, Betza has also suggested adding brackets to his notation: q[WF]q[FW] would be a circular king, which can move from e4 to f5 (first the ferz move) then g5, h4, h3, g2, f2, e3, and back to e4, effectively passing a turn, and could also start from e4 to f4 (first
2210-710: The capital letters modify the component, usually restricting the moves to a subset. They can be distinguished in directional, modal and other modifiers. Basic directional modifiers are: f orward, b ackward, r ight, l eft. On non-orthogonal moves these indicate pairs of moves, and a second modifier of the perpendicular type is needed to fully specify a single direction. Otherwise, when multiple directions are mentioned, it means that moves in all these directions are possible. The prefix notations s ideways and v ertical are shorthands for lr and fb , respectively. Modal modifiers are m ove only, c apture only. Other modifiers are j umping (basic distant leap must jump, cannot move without
2275-593: The combined pieces is a king, the compound may be called a crowned piece. The crowned knight combines the knight with the king's moves (when royal, it is called a knighted king). The dragon king of shogi is a crowned rook (rook + king), while the dragon horse is a crowned bishop (bishop + king). By analogy with the Barnes Opening also being known as the Half Bird in Britain for starting 1.f3 rather than 1.f4, variants where
2340-441: The compulsion of resolving check in orthodox chess). The immobiliser from Baroque chess immobilises any piece next to it; the fire demon from tenjiku shogi and poison flame from ko shogi capture any enemy pieces that end the turn next to them. The teaching king and Buddhist spirit from maka dai dai shogi are "contagious"; any piece that captures a teaching king or a Buddhist spirit becomes one. (This can be considered as
2405-416: The context of shogi variants . In shatranj , a Persian forerunner to chess, the predecessors of the bishop and queen were leapers: the alfil is a (2,2)-leaper (moving two squares diagonally in any direction), and the ferz a (1,1)-leaper (moving one square diagonally in any direction). The wazir is a (0,1)-leaper (an "orthogonal" one-square leaper). The dabbaba is a (0,2)-leaper. The 'level-3' leapers are
2470-418: The diagonal counterpart of the cannon, the vao , which moves as a bishop and captures as a hopper along bishop lines. Compound pieces combine the powers of two or more pieces. The queen may be considered the compound of a rook and a bishop. The king of standard chess combines the ferz and wazir, ignoring restrictions on check and checkmate and ignoring castling. The alibaba combines the dabbaba and alfil, while
2535-506: The extra dimension on the board. In his book The Oxford History of Board Games David Parlett used a notation to describe fairy piece movements. The move is specified in the form m={ expression }, where m stands for "move", and the expression is composed from the following elements: The following can be added to Parlett's to make it more complete: The format (not including grouping) is: <conditions> <move type> <distance> <direction> <other> On this basis,
2600-444: The icons for normal pieces, though there are a few exceptions that sometimes get their own icons: the equihopper, the knighted pieces ( princess , empress , and amazon ), and a few of the basic leapers (e.g. wazir, ferz, and alfil). This article uses common names for the pieces described whenever possible, but these names sometimes differ between circles associated with chess problems and circles associated with chess variants. Many of
2665-575: The individual games for which they were invented. The earliest known forms of chess date from the 7th century in Persia (chatrang) and India ( chaturanga ). They had different rules from the modern game. The game was then transmitted to the Arabs, then to the Europeans, and for several centuries, it was played with those ancient rules. For example, the queen was once able to move only a single square diagonally, while
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2730-501: The kings are royal. In fairy chess any other piece may instead be royal, and there may be more than one, or none at all (in which case the winning condition must be some other goal, such as capturing all of the opponent's pieces or promoting a pawn). Tamerlane chess and chu shogi allow multiple royals to be created via promotion. With multiple royal pieces the game can be won by capturing one of them (absolute royalty), or capturing all of them (extinction royalty). The rules can also impose
2795-462: The mutual attack is broken by an outside piece. The basilisk from Ralph Betza's Nemoroth inflicts a permanent form of this paralysis (but paralysed pieces may be pushed by the go away , another piece in the game, so they are only prevented from moving of their own accord); the ghast from the same game restricts friendly pieces within two squares of it to moves that take them geometrically further from it, and compels enemy pieces to do so (similar to
2860-503: The old Japanese variants where it is common. Baroque chess has many examples of pieces that do not capture by replacement, such as the withdrawer , a piece which captures an adjacent piece by moving directly away from it. The lion in chu shogi , as do the pieces in Marseillais chess , can move twice per turn : such pieces are common in the old Japanese variants of chess, termed shogi variants , where they are called lion moves after
2925-451: The only piece that can promote; promotion can occur if a move takes place partly or wholly in the last three ranks from the player's viewpoint, and is optional unless the piece could not move further, but a piece's promotion is fixed. In dai dai shogi , promotion (again fixed depending on the piece) happens when a piece that can promote makes a capture, and may not be refused. Pieces may also have restrictions on where they can go. In xiangqi,
2990-552: The orthodox knight is described as a (1,2)-leaper or a (2,1)-leaper. The table to the right shows common (but by no means standard) names for the leapers reaching up to 4 squares, together with the letter used to represent them in Betza notation, a common notation for describing fairy pieces. Although moves to adjacent squares are not strictly "leaps" by the normal use of the word, they are included for generality. Leapers that move only to adjacent squares are sometimes called step movers in
3055-401: The piece the cardinal . Princess is the most widely used name among problemists . By analogy with the queen , which is a rook+bishop compound, it was decided that the three basic combinations of the three simple chess pieces (rook, knight, and bishop) should all be named after female royalty. Since the bishop+knight compound is obviously weaker than the rook+knight compound (as the bishop
3120-499: The piece. Pieces from shogi (Japanese chess) are usually wedge-shaped chips, with kanji characters identifying the piece. Fairy pieces vary in the way they move, but some may also have other special characteristics or powers. The joker (in one of its definitions) mimics the last move made by the opponent. So for example, if White moves a bishop, Black can follow by moving the joker as a bishop. The orphan has no movement powers of its own, but moves like any enemy piece attacking it: so if
3185-406: The pieces from xiangqi , a Chinese game similar to chess. The most common are the leo , pao and vao (derived from the Chinese cannon) and the mao (derived from the horse). Those derived from the cannon are distinguished by moving as a hopper when capturing, but otherwise moving as a rider. Pieces from xiangqi are usually circular disks, labeled or engraved with a Chinese character identifying
3250-413: The pieces with such moves repeat one kind of basic step up to a fixed number of times, and must stop when they capture. However, unlike other riders, they may change direction during their move, and do not have a fixed path shape like riders or bent riders do. A hopper is a piece that moves by jumping over another piece (called a hurdle ). The hurdle can be any piece of any color. Unless it can jump over
3315-538: The players start with a short archbishop, a short chancellor, a crowned rook, a crowned bishop may be called “Half” Capablanca chess for replacing one part of the compounds with a shorter range move. The knighted compounds show that a compound piece may not fall into any of the three basic categories from above: a princess slides for its bishop moves (and can be blocked by obstacles in those directions), but leaps for its knight moves (and cannot be blocked in those directions). (The names princess and empress are common in
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#17328696472503380-506: The power of a ferz, but only forward and for capturing; the power of a rook with a limited range of 2 squares, but only forward, without capturing, and on its first move; the power to be replaced by a more powerful piece, but only upon reaching its last rank; and the power to capture en passant . A piece that moves and captures differently, like the pawn, is called divergent . There are some powerful notation systems, described below, that can more succinctly represent arbitrary combinations of
3445-469: The powers of pieces, pieces can also be modified by restricting them in certain ways: for example, their power might only be used for moving, only for capturing, only forwards, only backwards, only sideways, only on their first move, only on a specific square, only against a specific piece, and so on. The horse in xiangqi (Chinese chess) is a knight that cannot leap: it can be blocked on the square orthogonally adjacent to it. The stone general from dai shogi
3510-507: The princess was used in one of the armies) rated the princess as about seven points, intermediate between a rook and a queen, noting that it was "a weak Queen" and that its 12 directions of movement are greater than the queen's 8 directions. However, all three of his alternate armies for that game are stronger than the standard FIDE army which they were supposed to equal, reflecting the general tendency for players to undervalue pieces that they are unfamiliar with; Larry Kaufman commented that this
3575-476: The princess. The princess can move as a bishop or a knight. The princess is one of the most simply described fairy chess pieces and as such has a long history and has gone by many names. It was first used in Turkish Great Chess, a large medieval variant of chess, where it was called the vizir (not to be confused with the piece more commonly referred to as the wazir today, which is the (1,0) leaper ). It
3640-695: The problemist tradition: in chess variants involving these pieces they are often called by other names, such as archbishop and chancellor in Capablanca chess , or cardinal and marshal in Grand Chess , respectively.) Combinations of known pieces with the falcon from falcon chess are named winged pieces, in Complete Permutation Chess not only winged knight, bishop, rook, and queen are featured, but also winged marshal, winged cardinal, and winged amazon. Marine pieces are compound pieces consisting of
3705-416: The riders in orthodox chess are examples of sliders. Riders can create both pins and skewers . One popular fairy chess rider is the nightrider , which can make an unlimited number of knight moves in any direction (like other riders, it cannot change direction partway through its move). The names of riders are often obtained by taking the name of its base leaper and adding the suffix "rider". For example,
3770-402: The simplest example. The lion is a king with the power to move twice per turn: thus it can capture a piece and then move on, possibly capturing another, or returning to its original square. When a double-moving piece captures and then returns to its original square, it acts like a shooting piece. Some classes of pieces come from a certain game, and will have common characteristics. Examples are
3835-549: The simplest fairy chess pieces do not appear in the orthodox game, but they usually fall into one of three classes. There are also compound pieces that combine the movement powers of two or more different pieces. A leaper is a piece that moves directly to a square a fixed distance away. A leaper captures by occupying the square on which an enemy piece sits. The leaper's move cannot be blocked (unlike elephant and horse in Xiangqi and Janggi ) – it "leaps" over any intervening pieces – so
3900-562: The square next to it, but it can be blocked there.) These are in general called ski -pieces: the picket is a ski-bishop. A skip -rider skips over the first and then every odd cell in its path: it cannot be blocked on the squares it skips. Thus a skip-rook would be a dabbabarider, and a skip-bishop would be an alfilrider. A slip -rider is similar, but skips over the second and then every even cell in its path. In some shogi variants (variants of Japanese chess), there are also area moves . These are similar to limited ranging pieces in that
3965-410: The squirrel can move to any square 2 units away (combining the knight and alibaba). The phoenix combines the wazir and alfil, while the kirin combines the ferz and dabbaba: both appear in chu shogi , an old Japanese chess variant that is still sometimes played today. An amphibian is a combined leaper with a larger range than any of its components, such as the frog , a (1,1)-(0,3)-leaper. Although
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#17328696472504030-527: The threeleaper (0,3), camel (1,3), zebra (2,3), and tripper (3,3). The giraffe , stag, and antelope are level-4 leapers (1,4), (2,4), and (3,4). Many of these basic leapers appear in Tamerlane chess . A rider , or ranging piece , is a piece that moves an unlimited distance in one direction, provided there are no pieces in the way. Each basic rider corresponds to a basic leaper, and can be thought of as repeating that leaper's move in one direction until an obstacle
4095-628: The traditional chess moves (excluding castling and en passant capture) are: Ralph Betza created a classification scheme for fairy chess pieces (including standard chess pieces) in terms of the moves of basic pieces with modifiers. Capital letters stand for basic leap movements, ranging from single-square orthogonal moves to 3×3 diagonal leaps: W azir, F erz, D abbaba, K N ight, A lfil, T H reeleaper (ort H ogonal), C amel, Z ebra, and dia G onal (3,3)-leaper. C and Z are equivalent to obsolete letters L (Long Knight) and J (Jump) which are no longer commonly used. Longer leaps are specified here by
4160-409: The wazir move) then g5, g6, f7, e7, d6, d5, and back to e4. Example: The standard chess pawn can be described as mfWcfF (ignoring the initial double move). There is no standard order of the components and modifiers. Betza often plays with the order to create somehow pronounceable piece names and artistic word play. Princess (chess) The princess is a fairy chess piece that can move like
4225-503: Was introduced in the West with Carrera 's chess, a chess variant from 1617, where it was called a centaur , and has been used in many chess variants since then. The name archbishop was introduced by José Raúl Capablanca in his large variant Capablanca chess . He originally called it the chancellor , but he later changed the names, and the rook +knight compound became known as the chancellor. Both of these names refer to higher ranks than
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