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CSCI-561 Foundations of Artificial Intelligence
创建日期：2024-07-01 16:38:10
标签： CSCI-561
Foundations of Artificial Intelligence
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CSCI-561  Foundations of Artificial Intelligence
Homework 
Guidelines
This is a programming assignment. You will be provided sample inputs and outputs (see below).
Please understand that the goal of the samples is to check that you can correctly parse the
problem definitions and generate a correctly formatted output. The samples are very simple and
it should not be assumed that if your program works on the samples it will work on all test cases.
There will be more complex test cases and it is your task to make sure that your program will
work correctly on any valid input. You are encouraged to try your own test cases to check how
your program would behave in some complex special case that you might think of. Since each
homework is checked via an automated A.I. script, your output should match the specified
format exactly. Failure to do so will most certainly cost some points. The output format is simple
and examples are provided. You should upload and test your code on vocareum.com, and you
will submit it there. You may use any of the programming languages provided by vocareum.com.
Grading
Your code will be tested as follows: Your program should not require any command-line
argument. It should read a text file called “input.txt” in the current directory that contains a
problem definition. It should write a file “output.txt” with your solution to the same current
directory. Format for input.txt and output.txt is specified below. End-of-line character is LF (since
vocareum is a Unix system and follows the Unix convention).
Note that if your code does not compile, or somehow fails to load and parse input.txt, or writes
an incorrectly formatted output.txt, or no output.txt at all, or OuTpUt.TxT, you will get zero
points. Anything you write to stdout or stderr will be ignored and is ok to leave in the code you
submit (but it will likely slow you down). Please test your program with the provided sample files
to avoid any problem.
Academic Honesty and Integrity
All homework material is checked vigorously for dishonesty using several methods. All detected
violations of academic honesty are forwarded to the Office of Student Judicial Affairs. To be safe
you are urged to err on the side of caution. Do not copy work from another student or off the
web. Keep in mind that sanctions for dishonesty are reflected in your permanent record and can
negatively impact your future success. As a general guide:
Do not copy code or written material from another student. Even single lines of code
should not be copied.
Do not collaborate on this assignment. The assignment is to be solved individually.
Do not copy code off the web. This is easier to detect than you may think.
Do not share any custom test cases you may create to check your program’s behavior in
more complex scenarios than the simplistic ones considered below.
Do not copy code from past students. We keep copies of past work to check for this. Even
though this problem differs from those of previous years, do not try to copy from
homeworks of previous years.
Do not ask on piazza how to implement some function for this homework, or how to
calculate something needed for this homework.
Do not post code on piazza asking whether or not it is correct. This is a violation of
academic integrity because it biases other students who may read your post.
Do not post test cases on piazza asking for what the correct solution should be.
Do ask the professor or TAs if you are unsure about whether certain actions constitute
dishonesty. It is better to be safe than sorry.
Project description
In this project, we will play the game of Halma, an adversarial game with some similarities to
checkers. The game uses a 16×16 checkered gameboard. Each player starts with 19 game pieces
clustered in diagonally opposite corners of the board. To win the game, a player needs to
transfer all of their pieces from their starting corner to the opposite corner, into the positions
that were initially occupied by the opponent. Note that this original rule of the game is subject
to spoiling, as a player may choose to not move some pieces at all, thereby preventing the
opponent from occupying those locations. Note that the spoiling player cannot win either
(because some pieces remain in their original corner and thus cannot be used to occupy all
positions in the opposite corner). Here, to prevent spoiling, we modify the goal of the game to
be to occupy all of the opponent’s starting positions which the opponent is not still occupying.
See http://www.cyningstan.com/post/922/unspoiling-halma for more about this rule
modification.
In more details (from https://en.wikipedia.org/wiki/Halma):
Setup for two players:
Note: we only consider the two-player variant here; this game can also be played by four players
but we will not explore this here.
– Simple wooden pawn-style playing pieces, often called “Halma pawns.”
– The board consists of a grid of 16×16 squares.
– Each player’s camp consists of a cluster of adjacent squares in one corner of the board.
These camps are delineated on the board.
– For two-player games, each player’s camp is a cluster of 19 squares. The camps are in
opposite corners.
– Each player has a set of pieces in a distinct color, of the same number as squares in each
camp.
– The game starts with each player’s camp filled by pieces of their own color.
The initial setup is shown below for black and white players. We will always use this exact initial
setup in this homework.
Play sequence:
We first describe the typical play for humans. We will then describe some minor modifications
for how we will play this game with artificial agents.
– Create the initial board setup according to the above description.
– Players randomly determine who will move first.
– Pieces can move in eight possible directions (orthogonally and diagonally).
– Each player’s turn consists of moving a single piece of one’s own color in one of the
following plays:
o One move to an empty square:
§ Move the piece to an empty square that is adjacent to the piece’s original
position (with 8-adjacency).
§ This move ends the play for this player’s turn.
o One or more jumps over adjacent pieces:
§ An adjacent piece of any color can be jumped if there is an empty square
on the directly opposite side of that piece.
§ Place the piece in the empty square on the opposite side of the jumped
piece.
§ The piece that was jumped over is unaffected and remains on the board.
§ After any jump, one may make further jumps using the same piece, or end
the play for this turn.
§ In a sequence of jumps, a piece may jump several times over the same
other piece.
– Once a piece has reached the opposing camp, a play cannot result in that piece leaving
the camp.
– If the current play results in having every square of the opposing camp that is not already
occupied by the opponent to be occupied by one’s own pieces, the acting player wins.
Otherwise, play proceeds to the other player.
Below we show examples of valid moves (in green) and invalid moves (in red). At left, the isolated
white piece can move to any of its empty 8 neighbors. At right, the central white piece can jump
over one adjacent piece if there is an empty cell on the other side. After one jump is executed,
possibly several other valid jumps can follow with the same piece and be combined in one move;
this is shown in the sequence of jumps that start with a down-right jump for the central piece.
Note that additional valid moves exist that are not shown (e.g., the central white piece could
move to some adjacent empty location).
Note the invalid moves: red arrow going left: cannot jump over one or more empty spaces plus
one or more pieces. Red arrow going left-down: cannot jump over one or more pieces plus one
or more empty spaces. Red arrow going down: cannot jump over more than one piece.
Playing with agents
In this homework, your agent will play against another agent, either created by the TAs, or
created by another student in the class. For grading, we will use two scenarios:
1) Single move: your agent will be given in input.txt a board configuration, a color to play,
and some number of seconds of allowed time to play one move. Your agent should return
in output.txt the chosen move(s), before the given play time has expired. Play time is
measured as total CPU time used by your agent on all CPU threads it may spawn (so,
parallelizing your agent will not get you any free time). Your agent will play 10 single
moves, each worth one point. If your agent returns an illegal move, a badly formatted
output.txt, or does not return before its time is up, it will lose the point for that move.
2) Play against reference agent: your agent will then play 9 full games against a simple
minimax agent with no alpha-beta pruning, created by the TAs. There will be a limited
total amount of play time available to your agent for the whole game (e.g., 100 seconds),
so you should think about how to best use it throughout the game. This total amount of
time will vary from game to game. Your agent must play correctly (no illegal moves, etc)
and beat the reference minimax agent to receive 10 points per game. Your agent will be
given the first move on 5 of the 9 games. In case of a draw, the agent with more remaining
play time wins.
Note that we make a difference between single moves and playing full games because in single
moves it is advisable to use all remaining play time for that move. While playing games, however,
you should think about how to divide your remaining play time across possibly many moves
throughout the game.
In addition to grading, we will run a competition where your agent plays against agents created
by the other students in the class. This will not affect grade. But the top agents will be referred
to a contact at Google for an informal introduction. There will also be a prize for the grand winner.
Agent vs agent games:
Playing against another agent will be organized as follows (both when your agent plays against
the reference minimax agent, or against another student’s agent):
A master game playing agent will be implemented by the grading team. This agent will:
– Create the initial board setup according to the above description.
– Randomly assign a player color (black or white) to your agent.
– When playing against the reference minimax, you will get the opening move. Otherwise
who plays first will be chosen randomly.
– Then, in sequence, until the game is over:
o The master game playing agent will create an input.txt file which lets your agent
know the current board configuration, which color your agent should play, and
how much total play time your agent has left. More details on the exact format of
input.txt are given below.
o We will then run your agent. Your agent should read input.txt in the current
directory, decide on a move, and create an output.txt file that describes the move
(details below). Your time will be measured (total CPU time). If your agent does
not return before your time is over, it will be killed and it loses the game.
o Your playing time remaining will be updated by subtracting the time taken by your
agent on this move. If time left reaches zero or negative, your agent loses the
game.
o The validity of your move will be checked. If the format of output.txt is incorrect
or your move is invalid according to the rules of the game, your agent loses the
game.
o Your move will be executed by the master game playing agent. This will update
the game board to a new configuration.
o The master game playing agent will check for a game-over condition. If so, the
winning agent will be declared the winner of this game.
o The master game playing agent will then present the updated board to the
opponent agent and let that agent make one move (with same rules as just
described for your agent; the only difference is that the opponent plays the other
color and has its own time counter).
Input and output file formats:
Input: The file input.txt in the current directory of your program will be formatted as follows:
First line: A string SINGLE or GAME to let you know whether you are playing a single move
(and can use all of the available time for it) of playing a full game with potentially
many moves (in which case you should strategically decide how to best allocate
your time across moves).
Second line: A string BLACK or WHITE indicating which color you play. The colors will always be
organized on the board as follows:
(black starts in the top-left corner and white in the bottom-right).
Third line: A strictly positive floating point number indicating the amount of total play time
remaining for your agent.
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