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Michael Creel
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Dynare version: 0.9.12 | ||
2024-06-01T09:59:22.812: Starting @dynare CK.mod | ||
["CK.mod", "language=julia", "json=compute"] | ||
Dynare preprocessor version: 6.4.0+0 | ||
2024-06-01T09:59:22.820: End of preprocessing | ||
2024-06-01T09:59:22.827: Start parse_statements! | ||
* Status: success | ||
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* Candidate solution | ||
Final objective value: -9.217020e+02 | ||
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* Found with | ||
Algorithm: BFGS | ||
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* Convergence measures | ||
|x - x'| = 3.08e-03 ≰ 0.0e+00 | ||
|x - x'|/|x'| = 1.15e-03 ≰ 0.0e+00 | ||
|f(x) - f(x')| = 4.02e-05 ≰ 0.0e+00 | ||
|f(x) - f(x')|/|f(x')| = 4.37e-08 ≤ 1.0e-05 | ||
|g(x)| = 8.58e-02 ≰ 1.0e-08 | ||
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* Work counters | ||
Seconds run: 1 (vs limit Inf) | ||
Iterations: 13 | ||
f(x) calls: 39 | ||
∇f(x) calls: 39 | ||
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Posterior mode | ||
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───────────┬────────────────────────────────────────────────────────── | ||
Parameter │ Estimated value Standard error 80% confidence interval | ||
────────────────────────────────────────────────────────────────────── | ||
betta │ 0.992 0.0015 0.9901 .. 0.9939 | ||
gam │ 1.9146 0.1794 1.685 .. 2.1442 | ||
rho1 │ 0.9207 0.0078 0.9107 .. 0.9308 | ||
sigma1 │ 0.0216 0.0014 0.0198 .. 0.0233 | ||
rho2 │ 0.5794 0.0697 0.4902 .. 0.6686 | ||
sigma2 │ 0.009 0.0005 0.0083 .. 0.0097 | ||
nss │ 0.3294 0.0022 0.3265 .. 0.3323 | ||
───────────┴────────────────────────────────────────────────────────── | ||
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Chains MCMC chain (20000×8×1 Array{Float64, 3}): | ||
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Iterations = 1:1:20000 | ||
Number of chains = 1 | ||
Samples per chain = 20000 | ||
parameters = betta, gam, rho1, sigma1, rho2, sigma2, nss | ||
internals = lp | ||
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Summary Statistics | ||
parameters mean std mcse ess_bulk ess_tail rhat ess_per_sec | ||
Symbol Float64 Float64 Float64 Float64 Float64 Float64 Missing | ||
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betta 0.9919 0.0001 0.0000 42.6577 69.6404 2.0742 missing | ||
gam 1.9236 0.1384 0.0128 115.1382 421.7060 1.0545 missing | ||
rho1 0.9188 0.0098 0.0014 51.0250 62.7307 1.0319 missing | ||
sigma1 0.0207 0.0007 0.0001 44.3294 62.7245 1.0469 missing | ||
rho2 0.5994 0.0592 0.0031 350.2670 647.3667 1.0032 missing | ||
sigma2 0.0090 0.0002 0.0000 43.2730 65.2541 1.3036 missing | ||
nss 0.3296 0.0007 0.0001 51.7295 85.7004 1.4124 missing | ||
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Quantiles | ||
parameters 2.5% 25.0% 50.0% 75.0% 97.5% | ||
Symbol Float64 Float64 Float64 Float64 Float64 | ||
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betta 0.9917 0.9918 0.9919 0.9919 0.9920 | ||
gam 1.6781 1.8249 1.9155 2.0115 2.2162 | ||
rho1 0.9010 0.9113 0.9185 0.9258 0.9380 | ||
sigma1 0.0195 0.0201 0.0206 0.0212 0.0221 | ||
rho2 0.4818 0.5594 0.6016 0.6419 0.7075 | ||
sigma2 0.0087 0.0088 0.0089 0.0091 0.0094 | ||
nss 0.3283 0.3291 0.3296 0.3300 0.3310 | ||
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2024-06-01T09:59:39.931: End parse_statements! | ||
2024-06-01T09:59:39.931: End parser |
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11 changes: 11 additions & 0 deletions
11
Examples/DSGE/Bayesian/CK/model/julia/DynamicParamsDerivs.jl
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# NB: this file was automatically generated by Dynare | ||
# from CK.mod | ||
# | ||
function dynamic_params_derivs(y, x, params, steady_state, it_,ss_param_deriv, ss_param_2nd_deriv) | ||
@inbounds begin | ||
T = zeros(0) | ||
rp = zeros(11, 15); | ||
gp = zeros(11, 19, 15); | ||
end | ||
return (rp, gp) | ||
end |
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function SparseDynamicG1!(T::Vector{<: Real}, g1_v::Vector{<: Real}, y::Vector{<: Real}, x::Vector{<: Real}, params::Vector{<: Real}, steady_state::Vector{<: Real}) | ||
@assert length(T) >= 6 | ||
@assert length(g1_v) == 34 | ||
@assert length(y) == 33 | ||
@assert length(x) == 2 | ||
@assert length(params) == 15 | ||
@inbounds begin | ||
g1_v[1]=(-(1-params[3])); | ||
g1_v[2]=(-1); | ||
g1_v[3]=(-params[6]); | ||
g1_v[4]=(-params[8]); | ||
g1_v[5]=1; | ||
g1_v[6]=(-1); | ||
g1_v[7]=(-(get_power_deriv(y[13],(-params[4]),1))); | ||
g1_v[8]=1; | ||
g1_v[9]=(-(T[2]*params[1]*exp(y[17])*get_power_deriv(y[14],params[1]-1,1))); | ||
g1_v[10]=(-(T[4]*exp(y[17])*(1-params[1])*T[5])); | ||
g1_v[11]=(-(T[2]*exp(y[17])*T[5])); | ||
g1_v[12]=1; | ||
g1_v[13]=(-(T[1]*T[6])); | ||
g1_v[14]=(-(exp(y[17])*(1-params[1])*T[3]*get_power_deriv(y[15],(-params[1]),1))); | ||
g1_v[15]=(-(exp(y[17])*T[3]*T[6])); | ||
g1_v[16]=1; | ||
g1_v[17]=(-(T[1]*T[2])); | ||
g1_v[18]=(-(exp(y[17])*(1-params[1])*T[3]*T[4])); | ||
g1_v[19]=1; | ||
g1_v[20]=(-(T[2]*exp(y[17])*T[3])); | ||
g1_v[21]=(-(params[10]*exp(y[18]))); | ||
g1_v[22]=1; | ||
g1_v[23]=1; | ||
g1_v[24]=1; | ||
g1_v[25]=(-y[20])/(y[19]*y[19]); | ||
g1_v[26]=1; | ||
g1_v[27]=1/y[19]; | ||
g1_v[28]=1; | ||
g1_v[29]=1; | ||
g1_v[30]=(-1); | ||
g1_v[31]=(-(params[2]*(1+y[32]-params[3]))); | ||
g1_v[32]=(-(params[2]*y[30])); | ||
g1_v[33]=(-params[7]); | ||
g1_v[34]=(-params[9]); | ||
end | ||
return nothing | ||
end | ||
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function SparseDynamicG1TT!(T::Vector{<: Real}, y::Vector{<: Real}, x::Vector{<: Real}, params::Vector{<: Real}, steady_state::Vector{<: Real}) | ||
SparseDynamicResidTT!(T, y, x, params, steady_state) | ||
@inbounds begin | ||
T[5] = get_power_deriv(y[14],params[1],1) | ||
T[6] = get_power_deriv(y[15],1-params[1],1) | ||
end | ||
return nothing | ||
end | ||
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22 changes: 22 additions & 0 deletions
22
Examples/DSGE/Bayesian/CK/model/julia/SparseDynamicResid!.jl
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function SparseDynamicResid!(T::Vector{<: Real}, residual::AbstractVector{<: Real}, y::Vector{<: Real}, x::Vector{<: Real}, params::Vector{<: Real}, steady_state::Vector{<: Real}) | ||
@assert length(T) >= 4 | ||
@assert length(residual) == 11 | ||
@assert length(y) == 33 | ||
@assert length(x) == 2 | ||
@assert length(params) == 15 | ||
@inbounds begin | ||
residual[1] = (y[19]) - (y[13]^(-params[4])); | ||
residual[2] = (y[20]) - (params[10]*exp(y[18])); | ||
residual[3] = (y[21]) - (T[1]*T[2]); | ||
residual[4] = (y[22]) - (exp(y[17])*(1-params[1])*T[3]*T[4]); | ||
residual[5] = (y[19]) - (params[2]*y[30]*(1+y[32]-params[3])); | ||
residual[6] = (y[20]/y[19]) - (y[22]); | ||
residual[7] = (y[17]) - (params[6]*y[6]+params[7]*x[1]); | ||
residual[8] = (y[18]) - (params[8]*y[7]+params[9]*x[2]); | ||
residual[9] = (y[12]) - (T[2]*exp(y[17])*T[3]); | ||
residual[10] = (y[16]) - (y[12]-y[13]); | ||
residual[11] = (y[14]) - (y[5]+(1-params[3])*y[3]); | ||
end | ||
return nothing | ||
end | ||
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10 changes: 10 additions & 0 deletions
10
Examples/DSGE/Bayesian/CK/model/julia/SparseDynamicResidTT!.jl
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function SparseDynamicResidTT!(T::Vector{<: Real}, y::Vector{<: Real}, x::Vector{<: Real}, params::Vector{<: Real}, steady_state::Vector{<: Real}) | ||
@inbounds begin | ||
T[1] = params[1]*exp(y[17])*y[14]^(params[1]-1) | ||
T[2] = y[15]^(1-params[1]) | ||
T[3] = y[14]^params[1] | ||
T[4] = y[15]^(-params[1]) | ||
end | ||
return nothing | ||
end | ||
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function SparseStaticG1!(T::Vector{<: Real}, g1_v::Vector{<: Real}, y::Vector{<: Real}, x::Vector{<: Real}, params::Vector{<: Real}) | ||
@assert length(T) >= 6 | ||
@assert length(g1_v) == 28 | ||
@assert length(y) == 11 | ||
@assert length(x) == 2 | ||
@assert length(params) == 15 | ||
@inbounds begin | ||
g1_v[1]=1; | ||
g1_v[2]=(-1); | ||
g1_v[3]=(-(get_power_deriv(y[2],(-params[4]),1))); | ||
g1_v[4]=1; | ||
g1_v[5]=(-(T[2]*params[1]*exp(y[6])*get_power_deriv(y[3],params[1]-1,1))); | ||
g1_v[6]=(-(T[4]*exp(y[6])*(1-params[1])*T[5])); | ||
g1_v[7]=(-(T[2]*exp(y[6])*T[5])); | ||
g1_v[8]=1-(1-params[3]); | ||
g1_v[9]=(-(T[1]*T[6])); | ||
g1_v[10]=(-(exp(y[6])*(1-params[1])*T[3]*get_power_deriv(y[4],(-params[1]),1))); | ||
g1_v[11]=(-(exp(y[6])*T[3]*T[6])); | ||
g1_v[12]=1; | ||
g1_v[13]=(-1); | ||
g1_v[14]=(-(T[1]*T[2])); | ||
g1_v[15]=(-(exp(y[6])*(1-params[1])*T[3]*T[4])); | ||
g1_v[16]=1-params[6]; | ||
g1_v[17]=(-(T[2]*exp(y[6])*T[3])); | ||
g1_v[18]=(-(params[10]*exp(y[7]))); | ||
g1_v[19]=1-params[8]; | ||
g1_v[20]=1; | ||
g1_v[21]=1-params[2]*(1+y[10]-params[3]); | ||
g1_v[22]=(-y[9])/(y[8]*y[8]); | ||
g1_v[23]=1; | ||
g1_v[24]=1/y[8]; | ||
g1_v[25]=1; | ||
g1_v[26]=(-(y[8]*params[2])); | ||
g1_v[27]=1; | ||
g1_v[28]=(-1); | ||
end | ||
if ~isreal(g1_v) | ||
g1_v = real(g1_v)+2*imag(g1_v); | ||
end | ||
return nothing | ||
end | ||
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function SparseStaticG1TT!(T::Vector{<: Real}, y::Vector{<: Real}, x::Vector{<: Real}, params::Vector{<: Real}) | ||
SparseStaticResidTT!(T, y, x, params) | ||
@inbounds begin | ||
T[5] = get_power_deriv(y[3],params[1],1) | ||
T[6] = get_power_deriv(y[4],1-params[1],1) | ||
end | ||
return nothing | ||
end | ||
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25 changes: 25 additions & 0 deletions
25
Examples/DSGE/Bayesian/CK/model/julia/SparseStaticResid!.jl
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function SparseStaticResid!(T::Vector{<: Real}, residual::AbstractVector{<: Real}, y::Vector{<: Real}, x::Vector{<: Real}, params::Vector{<: Real}) | ||
@assert length(T) >= 4 | ||
@assert length(residual) == 11 | ||
@assert length(y) == 11 | ||
@assert length(x) == 2 | ||
@assert length(params) == 15 | ||
@inbounds begin | ||
residual[1] = (y[8]) - (y[2]^(-params[4])); | ||
residual[2] = (y[9]) - (params[10]*exp(y[7])); | ||
residual[3] = (y[10]) - (T[1]*T[2]); | ||
residual[4] = (y[11]) - (exp(y[6])*(1-params[1])*T[3]*T[4]); | ||
residual[5] = (y[8]) - (y[8]*params[2]*(1+y[10]-params[3])); | ||
residual[6] = (y[9]/y[8]) - (y[11]); | ||
residual[7] = (y[6]) - (y[6]*params[6]+params[7]*x[1]); | ||
residual[8] = (y[7]) - (y[7]*params[8]+params[9]*x[2]); | ||
residual[9] = (y[1]) - (T[2]*exp(y[6])*T[3]); | ||
residual[10] = (y[5]) - (y[1]-y[2]); | ||
residual[11] = (y[3]) - (y[5]+y[3]*(1-params[3])); | ||
end | ||
if ~isreal(residual) | ||
residual = real(residual)+imag(residual).^2; | ||
end | ||
return nothing | ||
end | ||
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10 changes: 10 additions & 0 deletions
10
Examples/DSGE/Bayesian/CK/model/julia/SparseStaticResidTT!.jl
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function SparseStaticResidTT!(T::Vector{<: Real}, y::Vector{<: Real}, x::Vector{<: Real}, params::Vector{<: Real}) | ||
@inbounds begin | ||
T[1] = params[1]*exp(y[6])*y[3]^(params[1]-1) | ||
T[2] = y[4]^(1-params[1]) | ||
T[3] = y[3]^params[1] | ||
T[4] = y[4]^(-params[1]) | ||
end | ||
return nothing | ||
end | ||
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11 changes: 11 additions & 0 deletions
11
Examples/DSGE/Bayesian/CK/model/julia/StaticParamsDerivs.jl
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# NB: this file was automatically generated by Dynare | ||
# from CK.mod | ||
# | ||
function static_params_derivs(y, x, params) | ||
@inbounds begin | ||
T = zeros(0) | ||
rp = zeros(11, 15); | ||
gp = zeros(11, 11, 15); | ||
end | ||
return (rp, gp) | ||
end |
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# NB: this file was automatically generated by Dynare | ||
# from CK.mod | ||
# | ||
function steady_state!(ys_::Vector{<: Real}, exo_::Vector{<: Real}, params::Vector{<: Real}) | ||
@inbounds begin | ||
params[11]=((1/params[2]+params[3]-1)/params[1])^(1/(1-params[1])); | ||
params[14]=params[5]/params[11]; | ||
params[12]=params[3]*params[14]; | ||
params[13]=params[14]^params[1]*params[5]^(1-params[1]); | ||
params[15]=params[13]-params[12]; | ||
params[10]=params[14]^params[1]*(1-params[1])*params[15]^(-params[4])*params[5]^(-params[1]); | ||
ys_[3]=params[14]; | ||
ys_[4]=params[5]; | ||
ys_[2]=params[15]; | ||
ys_[1]=params[13]; | ||
ys_[5]=params[12]; | ||
ys_[8]=ys_[2]^(-params[4]); | ||
ys_[10]=params[1]*ys_[3]^(params[1]-1)*ys_[4]^(1-params[1]); | ||
ys_[11]=(1-params[1])*ys_[3]^params[1]*ys_[4]^(-params[1]); | ||
ys_[9]=ys_[8]*ys_[11]; | ||
ys_[6]=0; | ||
ys_[7]=0; | ||
# Auxiliary equations | ||
end | ||
end |
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using Dynare, Serialization, Statistics | ||
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context = @dynare "CK.mod" | ||
cd(@__DIR__) | ||
context = @dynare "CK.mod" ; | ||
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chain = deserialize("CK/output/mcmc_chain_1.jls") | ||
mean(chain.value[:,1:end-1],dims=1) |
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Dynare version: 0.9.12 | ||
2024-06-01T10:13:41.212: Starting @dynare MonteCarlo.mod | ||
["MonteCarlo.mod", "language=julia", "json=compute"] | ||
Dynare preprocessor version: 6.4.0+0 | ||
2024-06-01T10:13:41.267: End of preprocessing | ||
2024-06-01T10:13:41.327: Start parse_statements! | ||
* Status: success | ||
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* Candidate solution | ||
Final objective value: -1.227896e+03 | ||
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* Found with | ||
Algorithm: BFGS | ||
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* Convergence measures | ||
|x - x'| = 1.03e-02 ≰ 0.0e+00 | ||
|x - x'|/|x'| = 2.99e-03 ≰ 0.0e+00 | ||
|f(x) - f(x')| = 4.02e-04 ≰ 0.0e+00 | ||
|f(x) - f(x')|/|f(x')| = 3.27e-07 ≤ 1.0e-05 | ||
|g(x)| = 5.71e-02 ≰ 1.0e-08 | ||
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* Work counters | ||
Seconds run: 0 (vs limit Inf) | ||
Iterations: 14 | ||
f(x) calls: 41 | ||
∇f(x) calls: 41 | ||
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Posterior mode | ||
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───────────┬────────────────────────────────────────────────────────── | ||
Parameter │ Estimated value Standard error 80% confidence interval | ||
────────────────────────────────────────────────────────────────────── | ||
betta │ 0.9935 0.0014 0.9917 .. 0.9953 | ||
gam │ 1.9923 0.1345 1.8201 .. 2.1645 | ||
rho1 │ 0.9094 0.0064 0.9012 .. 0.9175 | ||
sigma1 │ 0.0228 0.0016 0.0208 .. 0.0249 | ||
rho2 │ 0.7264 0.0498 0.6626 .. 0.7902 | ||
sigma2 │ 0.0084 0.0008 0.0074 .. 0.0094 | ||
nss │ 0.3314 0.0015 0.3294 .. 0.3333 | ||
───────────┴────────────────────────────────────────────────────────── | ||
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