This paper introduces a new paradigm for minimax game-tree search algorithms. MT is a memory-enhanced version of Pearl's Test procedure. By changing the way MT is called, a number of best-first game-tree search algorithms can be simply and elegantly constructed (including SSS*).
Most of the assessments of minimax search algorithms have been based on simulations.
However, these simulations generally do not address two of the key ingredients of high
performance game-playing programs: iterative deepening and memory usage. This paper
presents experimental data from three game-playing programs (checkers, Othello and chess),
covering the range from low to high branching factor. The improved move ordering due to
iterative deepening and memory usage results in significantly different results from those
portrayed in the literature. Whereas some simulations show alpha-beta expanding almost
100% more leaf nodes than other algorithms [Marsland, Reinefeld & Schaeffer, 1987],
our results showed variations of less than 20%.
One new instance of our framework MTD(f) out-performs our best alpha-beta searcher
(aspiration NegaScout) on leaf nodes, total nodes and execution time. To our knowledge,
these are the first reported results that compare both depth-first and best-first algorithms given the same amount of memory
