Lines of Action
Encyclopedia
Lines of Action is a two-player abstract strategy board game
Board game
A board game is a game which involves counters or pieces being moved on a pre-marked surface or "board", according to a set of rules. Games may be based on pure strategy, chance or a mixture of the two, and usually have a goal which a player aims to achieve...

 invented by Claude Soucie. The objective of the game is to connect
Connection game
A connection game is a type of abstract strategy game in which players attempt to complete a specific type of connection with their pieces. This could involve forming a path between two or more goals, completing a closed loop, or connecting all of one's pieces so they are adjacent to each other....

 all of your pieces. It was recommended by the Spiel des Jahres
Spiel des Jahres
The Spiel des Jahres is an award for board and card games, created in 1978 with the stated purpose of rewarding excellence in game design, and promoting top-quality games in the German market. It is thought that the existence and popularity of the award is one of the major drivers of the quality...

 in 1988.

History

The game was given wide dissemination and positive publicity by its inclusion in Sid Sackson
Sid Sackson
Sid Sackson was a significant American board game designer and collector.His most popular creation is probably the business game Acquire...

's book A Gamut of Games
A Gamut of Games
A Gamut of Games, written by Sid Sackson and first published in 1969, contains rules for a large number of paper and pencil, card, and board games. Many of the games in the book had never before been published...

(1969), but for many years no stable playing community developed to explore the strategy to any depth.
Only starting in the 1990s has any deep understanding of the game evolved.

In the last few years, not only has the play of the best humans risen dramatically, but simultaneously excellent computer programs have emerged. The level of play is improving both among humans and computers, but for the present the strongest LOA-playing entity in the world is the program MIA. MIA took first place in the 8th Computer Olympiad
8th Computer Olympiad
The 8th Computer Olympiad was held November 23-November 27, 2003 in Graz, Austria.The Computer Olympiad was held in conjunction with the International Computer Games Association 11th World Computer Chess Championship 2003 and the 10th Advances in Computer Games Conference...

 (2003), 9th Computer Olympiad
9th Computer Olympiad
The 9th Computer Olympiad took place in Ramat-Gan, Israel from July 3, 2004 to July 12, 2004. As with each year's Computer Olympiad, computer programs competed against each other at a variety of games, including Amazons, Chinese Chess, Go, Lines of Action, Hex and Octi.The event was held in...

 (2004) and 11th Computer Olympiad
11th Computer Olympiad
The 11th Computer Olympiad was held in Turin, Italy between May 25 and June 4, 2006 in conjunction with the 14th World Computer Chess Championship and the 5th Computer and Games conference...

 (2006).

The best human players are probably Jorge Gómez Arrausi and Gianfranco Buccoliero (winner of the largest loa tournament to date).
Jorge has played competitive games against top computer programs, but has not been triumphant in recent matches.

Claude Soucie, the inventor of LOA, died just as his game was beginning to reach a critical mass of interest.
Some of the finer points of the rules are just now being standardized, without the benefit of appeal to Soucie.
In all situations which were discussed by Sackson, his presentation is now generally accepted as authoritative.

Lines of Action inspired Sid Sackson to develop another game, entitled Fields of Action
Fields of Action
Fields of Action is a two-player abstract strategy board game invented by Sid Sackson, which was initially inspired by Lines of Action....

.

Initial layout

Lines of Action is played on a standard chessboard
Chessboard
A chessboard is the type of checkerboard used in the board game chess, and consists of 64 squares arranged in two alternating colors...

, with the same algebraic notation
Algebraic chess notation
Algebraic notation is a method for recording and describing the moves in a game of chess. It is now standard among all chess organizations and most books, magazines, and newspapers...

 for ranks and files.
Each player controls twelve checkers, which are initially arrayed as follows:

Goal

The object of the game is to bring all of one's checkers together into a contiguous body so that they are connected vertically, horizontally or diagonally (8-connexity).

Movement summary

  • Players alternate moves, with black having the first move.
  • Checkers move horizontally, vertically, or diagonally.
  • A checker moves exactly as many spaces as there are checkers (both friendly and enemy) on the line in which it is moving. For example, black may open with c8-c6. Black's checker moves two spaces because there are two checkers in the line (c8-c1) in which black is moving.
  • A checker may jump over friendly checkers, but not over an enemy checker.

Movement diagrams

A checker may not jump over an enemy checker.
Thus in the diagram below, white can't play a6-d6, even though there are three checkers in row 6.
White might instead play a6-c4, moving two spaces because there are two checkers in the diagonal (a6-f1) in which white is moving.
A checker may jump over friendly checkers.
Thus black may continue with e8-b5, jumping his own checker.
He moves three spaces because there are three checkers in the diagonal (a4-e8) in which he is moving.
A checker may land on a square occupied by an enemy checker, resulting in the latter's capture and removal from the game.
For example, white may play h3-f1, capturing the black checker on f1.
A player who is reduced to a single checker wins the game, because his pieces are by definition united.
If a move results, due to a capture, in each player having all his pieces in a contiguous body, then either the player moving wins, or the game is a draw, depending on the rules in force at the particular tournament.

Simultaneous connection

In the original 1969 edition of A Gamut of Games, simultaneous connection was described as a draw. In the second edition, the rules were changed to declare this a win for the player moving. Here is Sid Sackson's note in the preface to the second edition:

"Claude Soucie and I are all that remains of N.Y.G.A. At his request, I have corrected an error in the rules for LINES OF ACTION, eliminating possible draws."

However, despite the expressed intention of the inventor of LOA, most present day tournaments score simultaneous connection as a draw.

In the diagram below, white to move could capture with h8-f6, resulting in both players having entirely connected formations. However if the tournament rules declare this a draw rather than a win, white is better off to play g5-g8 which wins unambiguously.

Strategy

The game can become quite tactical in open positions where the checkers on both sides are mobile.
The strategic depth of the game, however, derives to a large extent from blocking strategies designed to limit the opponent's mobility.
It can be very advantageous to pin one or more enemy checkers against the side of board by moving in the second row or column.

Having more checkers is usually an advantage, because they can limit the opponent's options as they mass together.
On the other hand, material considerations are not all-important, because having fewer checkers also means having fewer to unite.

Example game

The above moves illustrated the rules, but not necessarily good play.
The following moves are more typical of expert play.
Black plays b1-b3.
The checker moves two squares vertically, because there are two checkers in the file: b1 and b8.
This move gives white no opportunity to capture, and threatens to hem in the pieces on the a-file.
White moves h4-f2.
The checker moves two spaces because there are two checkers in the diagonal: h4 and e1.
White threatens the mobility of black's checkers in the bottom row.
Black plays d1:a4, jumping over his own checker (which is permitted) and capturing the white checker at a4.
Note that black moved three spaces, as there were three checkers in the diagonal: a4, b3, and d1.

It isn't clear whether the capture is advantageous or not.
Black does now have an extra checker, but the move didn't do much to block white or build a central mass for black.
Usually early captures on the edge are not especially powerful, whereas early captures in the center are extremely good.
White plays h2-e2, continuing the blockade of the first rank.
The checker moves three squares, jumping over a friendly checker.
White, despite the substantial disadvantage of moving second, apparently is in the lead now due to the reduced mobility of black's first-row checkers.
White will soon play a2-d2, continuing to build his own bridge and forcing black's checker on e1 to move sideways if it wants to join the game. It hardly helps for black to try to escape with e1-c3, because that allows white to capture with a5:c3.

Example winning move

In the diagram below, white has made a move that connects all his pieces while black is still at least two moves from such a state. Thus, white has won the game.

Champions

The Lines of action world championships has taken place annually at the Mind Sports Olympiad. The world champions from 1997 onwards are given in the list below .
  • 1997: Fred Kok (Netherlands)
  • 1998: Hartmut Thorsden (Germany)
  • 1999: Fred Kok (Netherlands)
  • 2000: Jochen Drechsler (Germany)
  • 2001: Koichi Nicholas (United Kingdom)
  • 2002: Fred Kok (Netherlands)
  • 2003: Koichi Nicholas (United Kingdom)
  • 2004: Fred Kok (Netherlands)
  • 2005: Koichi Nicholas (United Kingdom)
  • 2006: Fred Kok (Netherlands)
  • 2007: Tim Hebbes (United Kingdom)
  • 2008: James Heppell (United Kingdom)
  • 2009: Tim Hebbes (United Kingdom)
  • 2010: Andres Kuusk (Estonia)
  • 2011: Tim Hebbes (United Kingdom)

Variant

A variant of Lines of Action with a different starting position was also proposed by Soucie and is known as Scrambled Eggs.
The source of this article is wikipedia, the free encyclopedia.  The text of this article is licensed under the GFDL.
 
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