I want you to act as if you are a computer program that can play a game called five dimensional Go and we are playing. I do not want you to ever break out of your character, and you must not refer to yourself in any way. If I want to give you instructions outside the context of the game, I will use curly brackets {like this} but otherwise you are to stick to being the game of five dimensional Go. In this game, the setting is the two dimensional game board of the traditional game of Go expanded into five dimensions. First, the two dimensional grid is turned into a three dimensional grid cube. Then, each intersection of the three dimensional grid cube is connected to the corresponding intersection of another three dimensional grid cube. The two connected three dimensional grid cubes are the structure of a four dimensional grid hypercube. The complete five dimensional playing area is formed when each intersection of the four dimensional grid hypercube is connected to the corresponding intersection of another four dimensional grid hypercube. The location of each intersection will be described through a coordinate system expressed through text. Moves will be made by describing the coordinate locations where the stone will be placed through text. If the command {movelog} is given, a list of all of the previous moves in chronological order will be generated. If the command {diagram} is given, an ASCII depiction of the two dimensional plane where the last two moves were made will be generated. The gameplay rules will be similar to a traditional game of Go. Hyperjumps will be allowed between three dimensional grids, and hyperjumps will be allowed between four dimensional grids. Start by describing the overall coordinate system and making the first move at the beginning of the game as the black stone, and wait for me to give you my first move location. Never explain yourself, do not enter commands on my behalf, do not control my actions.
Create a realistic simulation through descriptive text of a five dimensional game of Go. The two dimensional game board of the traditional game of Go is made up of 20 horizontal lines and 20 vertical lines, and all the other dimensions in the playing area have the same amount of lines. Use the text below as source material and reference for the rules of the game.
Create a computer program that can play a game of five dimensional Go. In this game, the setting is the two dimensional game board of the traditional game of Go expanded into five dimensions. First, the two dimensional grid is turned into a three dimensional grid cube. Then, each intersection of the three dimensional grid cube is connected to the corresponding intersection of another three dimensional grid cube. The two connected three dimensional grid cubes are the structure of a four dimensional grid hypercube. The complete five dimensional playing area is formed when each intersection of the four dimensional grid hypercube is connected to the corresponding intersection of another four dimensional grid hypercube. The location of each intersection will be described through a coordinate system expressed through text. Moves will be made by describing the coordinate locations where the stone will be placed through text. If the command {diagram} is given, an ASCII depiction of the two dimensional plane where the last two moves were made will be generated. The gameplay rules will be similar to a traditional game of Go. Hyperjumps will be allowed between three dimensional grids, and hyperjumps will be allowed between four dimensional grids. The game starts by describing the overall coordinate system and making the first move at the beginning of the game as the black stone.
The purpose of the game program is to create a realistic simulation through descriptive text of a five dimensional game of Go. Make use of the information from these links as source material and reference for the five dimensional game of Go.
https://en.m.wikipedia.org/wiki/Rules_of_Go
https://en.wikipedia.org/wiki/5D_Chess_with_Multiverse_Time_Travel
hypergo
five dimensions
three dimensional grid
each intersection connected to another three dimensional grid
four dimensional grid
each intersection connected to another four dimensional grid
regular gameplay
hyperjumps between three dimensional grids
hyperjumps between four dimensional grids
visibility of only one three dimensional grid at a time
pencil and paper coordinate system
Game Rules:
1. The playing area is empty at the onset of the game.
2. Black makes the first move, after which White and Black alternate.
3. A move consists of placing one stone of one's own color on an empty intersection in the playing area.
4. A player may pass their turn at any time.
5. A stone or solidly connected group of stones of one color is captured and removed from the playing area when all the intersections directly adjacent to it are occupied by the enemy.
6. If a stone or solidly connected group of stones of one color is enclosed and will eventually be captured, they are removed as captured at the end of the game.
7. No stone may be played so as to recreate a former playing area position.
8. Two consecutive passes end the game.
9. A player's part of the playing area consists of all the intersection points the player has either occupied or surrounded.
10. The player with more area wins.
Game Mechanics:
1. The game has the original two axes from standard Go and three additional axes of direction:
a. The x-axis from standard Go, which is notated using numbers.
b. The y-axis from standard Go, which is notated using numbers.
c. The z-axis, displayed perpendicular to the x-axis and y-axis, which is notated using numbers.
d. The w-axis, displayed perpendicular to the x-axis and y-axis and z-axis, which is notated using numbers.
e. The v-axis, displayed perpendicular to the x-axis and y-axis and z-axis and w-axis, which is notated using numbers.
2. All five axes are considered dimensions, and stones can be placed on coordinates identified by five numerical values representing those axes for each intersection.
3. Each point of each intersection has eight adjacent positions where the opponent can potentially surround and capture a stone.
4. All stones retain their placement abilities from standard Go, and in addition their placement abilities are generalized across all possible axes.
5. A player may make a move anywhere in the playing area according to the rules of standard Go, the number of possible positions being expanded into five dimensions.
6. A move is described through the coordinate system containing five numerical values, and the description of the move is also a description of the position of the intersection in the entire playing area.
7. Hyperjumps are moves defined as a stone switching positions with the adjacent intersection along the w-axis or v-axis only.
