• Fully functional two-player No-Limit Texas Hold'em game built ground up in C++

  $ make
  $ ./main

That's it!

The Monte Carlo tree search algorithm uses the following four steps

1. Selection
   • Starting from initial Node, choose which child node to explore more deeply, stop if Node is terminal
   • Explore vs. Exploit balanced using Upper Confidence Bound in Trees formula (UCT)
   • wi/ni is the averaged expected value, c is the exploration constant, t is the visit count of the node and ni is the visit count of the considered child node
2. Expansion
   • Create child nodes if they don't already exist
3. Simulation
   • Quickly play out the game to a terminal state (folded or showdown) to find estimate of score
4. Backpropagaion
   • Update parent nodes with results of simulation/selection

// Call runSelection while there's still time left
Action monteCarlo(int maxTime, std::vector<int> deck);

// Expand child nodes if they don't exist and recursively choose child 
// node with highest naiveUCT score until terminal state is reached
void runSelection(std::vector<int> deck);

// When a new node is expanded, call() until a terminal game state is 
// reached. The results of the simulation is used to calculate
// expected value (EV)
void runSimulation(std::vector<int> deck);

// When a terminal state is reached, update the parents visit count
// and expected value
void backprop(double, double);

// Calculates score used by runSelection() to pick next node
void naiveUCT(std::vector<double>&);