iLSTD: Eligibility Traces and Convergence Analysis
–Neural Information Processing Systems
LSTD is O(n2), where n is the number of parameters in the linear function approximator, while iLSTD is O(n). In this paper, we generalize the previous iLSTD algorithm and present three new results: (1) the first convergence proof for an iLSTD algorithm; (2) an extension to incorporate eligibility traces without changing the asymptotic computational complexity; and (3) the first empirical results with an iLSTD algorithm for a problem (mountain car) with feature vectors large enough (n 10, 000) to show substantial computational advantages over LSTD.
Neural Information Processing Systems
Apr-6-2023, 15:03:20 GMT
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