We propose a novel methodology for forecasting chaotic systems which uses information on local Lyapunov exponents (LLEs) to improve upon existing predictors by correcting for their inevitable bias. Using simulated data on the nearest-neighbor predictor, we show that accuracy gains can be substantial and that the candidate selection problem identified in Guégan and Leroux (2009) can be solved irrespective of the value of LLEs. An important corollary follows: the focal value of zero, which traditionally distinguishes order from chaos, plays no role whatsoever when forecasting deterministic systems.
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Paper provided by HEC Montréal, Institut d'économie appliquée in its series Cahiers de recherche with number
08-10.
Length: 16 pages Date of creation: Sep 2008 Date of revision: Handle: RePEc:iea:carech:0810
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