Construct · 2 fields · 2 citations
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The Monte Carlo method is a computational technique that estimates a quantity by drawing many random samples and averaging the results, trading analytic intractability for repeated simulation. Metropolis and Ulam's 1949 The Monte Carlo method named and set out the approach, using random sampling to approximate solutions to problems in physics and mathematics too complex to solve in closed form. The referent is a family of sampling-based estimation algorithms, assessed by convergence and sampling error, and it is named for the casino only by analogy to games of chance; it is a wholly different construct from the gambler's fallacy or a game-playing search algorithm.[1]
Monte Carlo tree search (MCTS) is a decision algorithm that chooses a move by building a search tree incrementally, using many random simulated playouts to estimate the value of each candidate action and steering search toward the most promising branches. Browne and colleagues' 2012 A survey of Monte Carlo tree search methods consolidated the family, including the UCT variant that balances exploring untried moves against exploiting those that have scored well. The referent is a sequential-decision search algorithm, measured by the quality of the move it returns under a sampling budget; it borrows the sampling idea from the Monte Carlo method but is a distinct construct from both that method and the gambler's fallacy.[2]
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