WO2010108401A1 - Three-dimensional chessboard - Google Patents
Three-dimensional chessboard Download PDFInfo
- Publication number
- WO2010108401A1 WO2010108401A1 PCT/CN2010/070596 CN2010070596W WO2010108401A1 WO 2010108401 A1 WO2010108401 A1 WO 2010108401A1 CN 2010070596 W CN2010070596 W CN 2010070596W WO 2010108401 A1 WO2010108401 A1 WO 2010108401A1
- Authority
- WO
- WIPO (PCT)
- Prior art keywords
- dimensional
- chessboard
- hexahedron
- board
- line
- Prior art date
Links
Classifications
-
- A—HUMAN NECESSITIES
- A63—SPORTS; GAMES; AMUSEMENTS
- A63F—CARD, BOARD, OR ROULETTE GAMES; INDOOR GAMES USING SMALL MOVING PLAYING BODIES; VIDEO GAMES; GAMES NOT OTHERWISE PROVIDED FOR
- A63F3/00—Board games; Raffle games
- A63F3/00173—Characteristics of game boards, alone or in relation to supporting structures or playing piece
- A63F3/00214—Three-dimensional game boards
-
- A—HUMAN NECESSITIES
- A63—SPORTS; GAMES; AMUSEMENTS
- A63F—CARD, BOARD, OR ROULETTE GAMES; INDOOR GAMES USING SMALL MOVING PLAYING BODIES; VIDEO GAMES; GAMES NOT OTHERWISE PROVIDED FOR
- A63F3/00—Board games; Raffle games
- A63F3/02—Chess; Similar board games
Definitions
- the present invention is a tool used in a board game, which is a three-dimensional board made in three dimensions. Background technique
- the existing chessboard is made in a two-dimensional plane, which is a chessboard characterized by a cross line on the surface of paper or the like. Its smallest structure is to make four line segments from one point and connect them to other points. There is also a cross line of the same structure made on the surface of a hexahedron, which is also a two-dimensional plane. Summary of the invention
- the four-dimensional structure has two forms:
- the board of the four-dimensional chess can be physically produced. If you use a computer to design a program and perform a demonstration, it is more clear and simple. BRIEF abstract
- Figures 1 and 2 can produce the same three-dimensional structure.
- the tetrahedron and the hexahedron are drawn as an imaginary, and there is no tetrahedron or hexahedron in the chessboard.
- the center points O of the tetrahedron and the hexahedron are connected to the vertices A, B, C, and D. These lines are the entities of the board and are the smallest structure in the board. Put multiple tetrahedrons or six
- the three-dimensional structure formed by the stacking of the planes is the chessboard of the four-dimensional chess. It also has four connections at points A, B, C, and D in Figures 1, 2.
- each side of a hexahedron makes a crisscross line, which is the entity of the board.
- 27 such hexahedrons are stacked into a large hexahedron with four lines at each point inside.
Landscapes
- Engineering & Computer Science (AREA)
- Multimedia (AREA)
- Toys (AREA)
- Image Generation (AREA)
Abstract
A three-dimensional chessboard is composed of units, and each of the units includes connection lines between a center point and four vertices of a tetrahedron or a hexahedron. The two-dimensional relation of a traditional chessboard can be converted into a three-dimensional relation through the three-dimensional chessboard.
Description
一种立体棋盘 技术领域 A three-dimensional chessboard
本发明是一种在棋类游戏中使用的工具, 是在三维空间做出的立体棋盘。 背景技术 The present invention is a tool used in a board game, which is a three-dimensional board made in three dimensions. Background technique
现有的棋盘是在二维平面内做出的, 就是在纸张等材料的表面画出交叉线为 特点的棋盘。 它的最小结构是从一个点做出四条线段, 并与其他的点相连接。 还 有的是在一个六面体的表面做出的相同结构的交叉线, 它也是二维平面的。 发明内容 The existing chessboard is made in a two-dimensional plane, which is a chessboard characterized by a cross line on the surface of paper or the like. Its smallest structure is to make four line segments from one point and connect them to other points. There is also a cross line of the same structure made on the surface of a hexahedron, which is also a two-dimensional plane. Summary of the invention
本发明的目的是, 使平面棋盘的游戏规则同样使用于立体棋盘。 It is an object of the invention to make the rules of the game of a flat board equally applicable to a stereo board.
在三维空间中有一些点, 从一个点可以做出四条线段, 使它和另外四个点相 连接, 并且每一个点都可以做出四条线与其它的点相连接。 这样, 可产生一个立 体棋盘。 它的最小结构与平面棋盘的一个交叉点相类似——一个点有四个方向。 There are some points in the three-dimensional space. Four line segments can be made from one point to connect it with the other four points, and each line can make four lines to connect with other points. In this way, a stereo chessboard can be produced. Its minimum structure is similar to an intersection of a flat board - one point has four directions.
四维的结构有两种形式: The four-dimensional structure has two forms:
1.从四面体或六面体的中心点引出线段所形成的结构。 1. A structure formed by taking a line segment from a center point of a tetrahedron or a hexahedron.
2.在六面体的表面做交叉线所得出的结构。 2. A structure obtained by making a cross line on the surface of a hexahedron.
四维棋的棋盘可以实体制作。 如果利用电脑来设计程序, 进行演示操作, 则 更为清晰与简便。 附图概述 The board of the four-dimensional chess can be physically produced. If you use a computer to design a program and perform a demonstration, it is more clear and simple. BRIEF abstract
本发明的具体特征、 性能由以下的实施例及其附图进一步给出。 Specific features and properties of the present invention are further exemplified by the following examples and the accompanying drawings.
图 1和图 2可产生相同的一种三维结构。 Figures 1 and 2 can produce the same three-dimensional structure.
在图 3的立体结构中, 每个交叉点的四条线是在同一平面内的 本发明的最佳实施方式 In the three-dimensional structure of Fig. 3, the four lines of each intersection are in the same plane, the preferred embodiment of the invention
在附图中, 所画出的四面体和六面体是一种假想, 棋盘中并没有四面体或六 面体。 In the drawing, the tetrahedron and the hexahedron are drawn as an imaginary, and there is no tetrahedron or hexahedron in the chessboard.
在图 1、 图 2中, 从四面体和六面体的中心点 O做出与顶点 A、 B、 C、 D相连 接, 这些连线是棋盘的实体, 也是棋盘中的一个最小的结构。 把多个四面体或六
面体堆砌起来所形成的三维空间结构, 就是四维棋的棋盘。 它在图 1、 图 2中的 A、 B、 C、 D处的点, 也有四条连线。 In Figures 1 and 2, the center points O of the tetrahedron and the hexahedron are connected to the vertices A, B, C, and D. These lines are the entities of the board and are the smallest structure in the board. Put multiple tetrahedrons or six The three-dimensional structure formed by the stacking of the planes is the chessboard of the four-dimensional chess. It also has four connections at points A, B, C, and D in Figures 1, 2.
在图 3所示中, 一个六面体的每一面做出一个十字交叉线, 这些交叉线是棋 盘的实体。 例如: 用 27个这样的六面体堆砌成一个大的六面体, 其内部的每个点 都有四条连线。
In Figure 3, each side of a hexahedron makes a crisscross line, which is the entity of the board. For example: 27 such hexahedrons are stacked into a large hexahedron with four lines at each point inside.
Claims
1.一种棋类游戏的棋盘, 其特征是: 三维立体的结构, 其结构中的一个点与 相邻四个点连接。 A board game of a board game, characterized in that: a three-dimensional structure in which one point in the structure is connected to four adjacent points.
2.根据权利要求 1所述的棋盘, 其特征是: 它的结构由四面体或六面体的中 心点和四个顶点的连线为单元, 并且相互堆砌而成。 A board according to claim 1, wherein: the structure is composed of a center line of a tetrahedron or a hexahedron and a line connecting the four vertices, and is stacked one on another.
3.根据权利要求 1所述的棋盘, 其特征是: 它的结构由六面体的每个表面的 交叉线为单元, 并且相互堆砌而成。
A board according to claim 1, wherein: the structure is constituted by a line of intersection of each surface of the hexahedron and is stacked on each other.
Applications Claiming Priority (2)
Application Number | Priority Date | Filing Date | Title |
---|---|---|---|
CN200910047990.3 | 2009-03-23 | ||
CN2009100479903A CN101502714B (en) | 2009-03-23 | 2009-03-23 | Four-dimensional chess |
Publications (1)
Publication Number | Publication Date |
---|---|
WO2010108401A1 true WO2010108401A1 (en) | 2010-09-30 |
Family
ID=40975174
Family Applications (1)
Application Number | Title | Priority Date | Filing Date |
---|---|---|---|
PCT/CN2010/070596 WO2010108401A1 (en) | 2009-03-23 | 2010-02-10 | Three-dimensional chessboard |
Country Status (2)
Country | Link |
---|---|
CN (1) | CN101502714B (en) |
WO (1) | WO2010108401A1 (en) |
Citations (4)
Publication number | Priority date | Publication date | Assignee | Title |
---|---|---|---|---|
CN87210030U (en) * | 1987-07-16 | 1988-03-02 | 斯家伟 | Stereome chess or teaching set |
DE3731411A1 (en) * | 1986-10-02 | 1988-04-14 | Rolf Braegger | Construction kit for the production of three-dimensional grids, especially for three-dimensional Morris games |
CN1043879A (en) * | 1990-01-13 | 1990-07-18 | 陈建夏 | Stereoscopic plane weiqi chessboard |
US5601289A (en) * | 1995-10-16 | 1997-02-11 | Hollister; Lloyd E. | Chess piece for a three-dimensional vertical stacking chess game |
Family Cites Families (2)
Publication number | Priority date | Publication date | Assignee | Title |
---|---|---|---|---|
CN1099666A (en) * | 1994-03-28 | 1995-03-08 | 张宏伟 | Stereo weiqi (go chess) |
CN2664734Y (en) * | 2003-11-25 | 2004-12-22 | 张恒钊 | Novel chessboard |
-
2009
- 2009-03-23 CN CN2009100479903A patent/CN101502714B/en not_active Expired - Fee Related
-
2010
- 2010-02-10 WO PCT/CN2010/070596 patent/WO2010108401A1/en active Application Filing
Patent Citations (4)
Publication number | Priority date | Publication date | Assignee | Title |
---|---|---|---|---|
DE3731411A1 (en) * | 1986-10-02 | 1988-04-14 | Rolf Braegger | Construction kit for the production of three-dimensional grids, especially for three-dimensional Morris games |
CN87210030U (en) * | 1987-07-16 | 1988-03-02 | 斯家伟 | Stereome chess or teaching set |
CN1043879A (en) * | 1990-01-13 | 1990-07-18 | 陈建夏 | Stereoscopic plane weiqi chessboard |
US5601289A (en) * | 1995-10-16 | 1997-02-11 | Hollister; Lloyd E. | Chess piece for a three-dimensional vertical stacking chess game |
Also Published As
Publication number | Publication date |
---|---|
CN101502714A (en) | 2009-08-12 |
CN101502714B (en) | 2012-04-18 |
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