Simulator supporting smart agents and a user interface for Yinsh, an abstract strategy board game.
The rules of the game can be found here
- Selenium
- Jinja2
- Chrome Webdriver
game.py
- This has an instance of the game. It can be run locally to hand play a game of Yinish or re-play a recorded game. Should be run inGUI
mode to make game board visible.RandomPlayer.py
- This is an implementation of a random bot. It is a good place to start understanding the flow of the game and the various game states.client.py
- This will encapsulate your process and help it connect to the game server.ip
(mandatory) - The Server IP.
port
(mandatory) - The Server Port.
exe
(mandatory) - The Executable.
mode
(optional) - The View Mode ('GUI' / 'CUI'). Default: 'CUI'server.py
- This connects the clients and manages the transfer of information.port
(mandatory) - The Server Port.
ip
(optional) - The Server IP. Default: 0.0.0.0
n
(optional) - The Board SizeS
(optional) - The Sequence Length(K)
NC
(optional) - Number of Clients. Default: 2
TL
(optional) - Time LimitLOG
(optional) - The Log File.
Here are the sample instructions used to match two random players against each other over the server network.
python server.py 10000 -n 5 -s 5 -NC 2 -TL 150 -LOG server.log
python client.py 0.0.0.0 10000 RandomPlayer.py -mode GUI
python client.py 0.0.0.0 10000 RandomPlayer.py
The game play consists of the players executing a sequence of moves in a single turn.
A move is a triple: movetype
hexagon
position
.
- P - Place a ring
- S - Select a ring
- M - Move a ring
- RS - Remove a row Start
- RE - Remove a row End
- X - Remove a ring
The board is divided into hexagons. The center point is referenced as hexagon 0. It is surrounded by hexagon 1, then 2 and so on.
For a selected hexagon, the position refers to a particular point on the hexagon. Hexagon h will have 6*h positions referenced from 0 to 6*h-1. The topmost point is point 0 with increasing postions following in a clockwise direction.
To place a ring on hexagon 1 and position 2 we will play the move
P 1 2
To move a ring from hexagon 1 and position 2 to hexagon 2 postion 4 we will play the move sequence
S 1 2 M 2 4
To remove a row we have to specify the start of the row using RS and the end of the row using RE
RS 1 2 RE 4 16
.
This is followed by removing any ring
X 3 4
.
In general a Remove Row will be triggered by a Move Ring move sequence. Hence the overall move sequence will look like
S 1 2 M 2 4 RS 1 2 RE 4 16 X 3 4
.
At the end of a game both players will be given a score. The game score consists of two parts:
The Ring Margin
The Marker Margin
This score will be based on the extent of victory. It is calculated as follows:
Your Rings Removed | Opponents Rings Removed | Ring Margin Score |
---|---|---|
3 | 0 | 10 |
3 | 1 | 9 |
3 | 2 | 8 |
2 | 0 | 7 |
2 | 1 | 6 |
1 | 0 | 6 |
2 | 2 | 5 |
1 | 1 | 5 |
0 | 0 | 5 |
0 | 1 | 4 |
1 | 2 | 4 |
0 | 2 | 3 |
2 | 3 | 2 |
1 | 3 | 1 |
0 | 3 | 0 |
This score directly depends on the number of markers you have left at the end of the game. It is calculated as follows:
Marker Margin Score = # Markers Remaining / 1000
The final score is simply: Ring Margin Score.Marker Margin Score
Example. Assume the following:
Player 1 has removed 3 rings and has 12 markers left on the board.
Player 2 has removed 1 ring and has 17 markers left on the board.
Player 1 score will be: 9.012
Player 2 score will be: 1.017
Note) Incase a player suffers a TIMEOUT, he will automatically lose the gane and it will count as a (0-3) defeat towards the player and a (3-0) win for the opponent.