summary of a conjugate Normal-Inverse-Wishart bayesian VAR model

summary_conjugate(model)

Arguments

model

estimated conjugate N-IW model

Value

nothing

Details

summary of a conjugate Normal-Inverse-Wishart bayesian VAR model

Examples

data(Yraw) priors <- Carriero_priors(Yraw, p = 4) model <- bvar_conjugate0(priors = priors, keep = 100) summary_conjugate(model)
#> Number of lags, p = 4
#> Number of endogeneos variables, m = 3
#> Number of exogeneos variables (including constant), d = 1
#> Number of parameters, k = mp + d = 13
#> Initial number of observations, T_in = 215
#> Number of dummy observations, T_dummy = 4
#> Number of observations available for regression, T = T_in + T_dummy - p = 215
#> Posterior mean of Phi (VAR coefficients) [k = 13 x m = 3]:
#> eq_inflation eq_unemployment eq_interest_rate #> inflation, l=1 1.324303477 0.026892371 0.326364798 #> unemployment, l=1 -0.192550805 1.171699260 -0.429377021 #> interest_rate, l=1 -0.026508511 -0.029864388 0.832926444 #> inflation, l=2 -0.221426553 -0.011118977 -0.178665196 #> unemployment, l=2 0.065438617 -0.199306705 0.303542308 #> interest_rate, l=2 0.019102471 0.016428946 -0.003814684 #> inflation, l=3 -0.085212104 -0.015393879 0.051025071 #> unemployment, l=3 0.041503852 -0.087072758 0.053237955 #> interest_rate, l=3 0.004068285 0.036506618 0.060082575 #> inflation, l=4 -0.020719579 0.030347152 -0.098299318 #> unemployment, l=4 0.038393564 0.003018880 0.092319262 #> interest_rate, l=4 -0.001007131 0.005102153 0.012306069 #> const 0.313102595 0.396227579 0.055204953
#> Posterior nu = 220
#> Number of mcmc simulations, keep = 100
#> Posterior sample mean of Phi (VAR coefficients) [k = 13 x m = 3]:
#> eq_inflation eq_unemployment eq_interest_rate #> inflation, l=1 1.330246962 0.0284986404 0.349542040 #> unemployment, l=1 -0.191926521 1.1680977979 -0.427221568 #> interest_rate, l=1 -0.030854418 -0.0345532734 0.837195028 #> inflation, l=2 -0.223846714 -0.0078585248 -0.200288463 #> unemployment, l=2 0.060916506 -0.1960037209 0.297352327 #> interest_rate, l=2 0.023887164 0.0213538978 -0.011797213 #> inflation, l=3 -0.086420004 -0.0205153024 0.044595195 #> unemployment, l=3 0.046238059 -0.0837527801 0.063238961 #> interest_rate, l=3 0.001742788 0.0382274451 0.065206082 #> inflation, l=4 -0.020837723 0.0292497574 -0.092349386 #> unemployment, l=4 0.039361325 -0.0004856565 0.085854481 #> interest_rate, l=4 -0.001770026 0.0032800096 0.009587561 #> const 0.314742095 0.4039635791 0.061434197
#> Posterior sample mean of Sigma (noise covariance matrix) [m = 3 x m = 3]:
#> inflation unemployment interest_rate #> inflation 0.098315459 -0.005703899 0.0361328 #> unemployment -0.005703899 0.109746446 -0.1004776 #> interest_rate 0.036132799 -0.100477559 0.5811884
#> Posterior sample sd of Phi (VAR coefficients) [k = 13 x m = 3]:
#> eq_inflation eq_unemployment eq_interest_rate #> inflation, l=1 0.04798957 0.05018234 0.12031091 #> unemployment, l=1 0.04897122 0.05955965 0.12882452 #> interest_rate, l=1 0.02724645 0.02765532 0.06870363 #> inflation, l=2 0.06581088 0.06790946 0.16418661 #> unemployment, l=2 0.06014113 0.07209913 0.14713618 #> interest_rate, l=2 0.02390045 0.02730760 0.06633464 #> inflation, l=3 0.04926938 0.03999189 0.12283949 #> unemployment, l=3 0.04471902 0.05291467 0.11250371 #> interest_rate, l=3 0.02031160 0.02001106 0.04607689 #> inflation, l=4 0.03377313 0.03133525 0.08381856 #> unemployment, l=4 0.03275600 0.03917304 0.07667082 #> interest_rate, l=4 0.01533477 0.01561504 0.03581872 #> const 0.11707786 0.10664041 0.26004503
#> Posterior sample sd of Sigma (noise covariance matrix) [m = 3 x m = 3]:
#> inflation unemployment interest_rate #> inflation 0.009551238 0.006501589 0.01386120 #> unemployment 0.006501589 0.011090799 0.02073147 #> interest_rate 0.013861202 0.020731465 0.06091633