Monte Carlo Tree Search (MCTS) is a method for finding optimal decisions in a given domain by taking random samples in the decision space and building a search tree accordingly. It has already had a profound impact on Artificial Intelligence (AI) approaches for domains that can be represented as trees of sequential decisions, particularly games and planning problems. In this project I used a board game called "HEX" as a platform to test different simulation strategies in MCTS field.

masouduut94 masouduut94 Last update: Nov 11, 2023

Monte-Carlo-Tree-Search-Agent-for-the-Game-of-HEX

Demo:

Demo of MCTS General Game Player

Description

This code belongs to this paper 🔗 IMPROVING MONTE CARLO TREE SEARCH BY COMBINING RAVE AND QUALITY-BASED REWARDS ALGORITHMS.

what is Monte Carlo Tree Search(MCTS)?

MONTE Carlo Tree Search (MCTS) is a method for finding optimal decisions in a given domain by taking random samples in the decision space and building a search tree according to the results. It has already had a profound impact on Artificial Intelligence (AI) approaches for domains that can be represented as trees of sequential decisions, particularly games and planning problems. In this project I used different simulation strategies to enhance the agent policy to explore the environment.

from 🔗 A Survey of Monte Carlo Tree Search Methods

About contribution

Before you go through the details, I recommend you to get familiar with the framework reading these medium articles:

So if you are familiar with the whole concept of MCTS and UCT algorithm, you must know that in practice it suffers from sparse rewards. it takes so much time to warm up the tree with simple UCT algorithm. So in this case we first implemented the RAVE algorithm that helps warm up tree faster. then implemented several simulation strategy like Last Good Reply, PoolRAVE, Decisive Move and also UCB1-Tuned.

Then we applied quality based rewards in Quality-based Rewards for Monte-Carlo Tree Search Simulations which basically it asserts that we can apply discounted rewards by knowing the length of simulation and the maximum number of actions allowed to take in environment for each player (In some games, the game ends after limited number of moves. because there is no more movements).

After that we used HRAVE and GRAVE in the paper Comparison of rapid action value estimation variants for general game playing 2018 - Chiara F. Sironi; Mark H. M. Winands which basically states that we can use the global information of the game to guide the simulations. We also tested the leaf threading on UCT.

all of above algorithms are addressed below.

Original repo

  • MopyHex: Authored by Kenny Young here

Contributions to the original repo:

This project has a further optimized version in here which optimized by cython.

Researches have been done in Urmia University of Technology.

Authors:

  • Masoud Masoumi Moghadam (Me 😎)
  • Prof: Mohammad Pourmahmood Aghababa profile
  • Prof: Jamshid Bagherzadeh profile

What is monte carlo tree search anyway?

Requirements

  • OS: Windows and Ubuntu
  • tkinter
  • Numpy

To run it:

You can 🏃 (run) program using this command:

python main.py

Also you can run tests for comparing two mcts-based algorithms against each other using the playtest.py.

📕 To know more about MCTS:

This one is highly recommended:

Algorithms used for boosting MCTS in this framework:

  • Upper Confidence Bounds (UCT)
  • UCB1-Tuned
  • Rapid Action Value Estimation (RAVE)
  • Decisive Move
  • Quality Based Rewards
  • Pool RAVE
  • Last Good Reply

References

  • [1] A Survey of Monte Carlo Tree Search Methods, Cameron B. Browne et al, 2012 Link to paper
  • [2] Generalized Rapid Action Value Estimation, Tristan Cazenave, 2017 Link to paper
  • [3] Comparison of rapid action value estimation variants for general game playing, C. Sironi, 2018 Link to paper
  • [4] Quality-based Rewards for Monte-Carlo Tree Search Simulations, 2014 Link to paper
  • [5] The Last-Good-Reply Policy for Monte-Carlo Go 2009 Link to paper
  • [6] On the Huge Benefit of Decisive Moves in Monte-Carlo Tree Search Algorithms, Fabien Teytaud, Olivier Teytaud, 2010

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