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% Alternative algorithm for computing the unique fixed-structure fundamental rational | ||
% expectations solution using time iteration (along similar lines to Cho and Moreno (2011, JEDC)) | ||
% expectations solution that satisfies the no-bubbles condition (along similar lines to Cho and Moreno (2011, JEDC)). | ||
% Written by Michael Hatcher ([email protected]). Any errors are my own. | ||
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J = 10000; %no. iterations | ||
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%Solution matrices | ||
Omega_bar = OmegT; Gama_bar = GamaT; Psi_bar = PsiT; | ||
Omega_tild = OmegT_tild; Gama_tild = GamaT_tild; Psi_tild = PsiT_tild; | ||
Omega_tild = OmegT_tild; Gama_tild = GamaT_tild; Psi_tild = PsiT_tild; |
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% Based on Cho and Moreno (2011, Journal of Econ Dynamics and Control) | ||
% Recursive algorithm for computing the unique fixed-structure fundamental | ||
% rational expectations solution that satisfies the no-bubbles condition | ||
% rational expectations solution that satisfies the no-bubbles condition. | ||
% Written by Michael Hatcher ([email protected]). Any errors are my own. | ||
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%Cho and Moreno (2011) method for computing fixed structure solutions | ||
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A = B1 \ B2; B = B1 \ B3; C = B1 \ B4; D = B1 \ B5; | ||
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%Note R = 0_{m \times m} as shocks in e(t) are white noise. Persistent shocks can be included in x(t). | ||
%Note R = 0_{m \times m} as shocks in e(t) are mean-zero white noise. Persistent shocks can be included in x(t). | ||
%See Kulish and Pagan (2017, Journal of Applied Econometrics) | ||
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%Taken from main file | ||
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