Closed narmindavoudi closed 4 years ago
Hi,
Could you share the dynare file?
Cheers,
J.
Hi Mr. Maih Hope you are ok. As you suggested for sharing dynare code to compare with rise code in stability problem, I will send you dynare code in attachment, I will be appreciated if you answer me the question: "why in dynare code the Blanchard-Khan condition is satisfied, while the same code in Rise is still unstable?" sincerely Narmin
From: Junior Maih notifications@github.com Sent: Friday, July 24, 2020 4:28 PM To: jmaih/RISE_toolbox RISE_toolbox@noreply.github.com Cc: narmindavoudi ndavudi@hotmail.com; Author author@noreply.github.com Subject: Re: [jmaih/RISE_toolbox] stability condition (#140)
Hi,
Could you share the dynare file?
Cheers,
J.
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//Endogenous variables
var lt
wt
mt
it
xct
sct
qt
kt
rkt
mct
ct
bt
ypt
yt
at
xgt
sgt
gt
oil
tt
fr
dc
lamdact
lamdagt
nuct
nugt
mdot
pai
vt
eB
ep
rbt
;
//Exogenous variables
varexo eG
eoil
eep
eA
eev
et
eeB
;
//parameters
parameters sigmal
sigmac
sigmam
betta
phi1
delta
alpha
rhoa
rhoeB
rhot
rhogov
rhooil
rhov
kappac1
kappac2
kappac3
kappac4
kappac5
kappac6
kappac7
nuc1
nuc2
nuc3
nuc4
kappag1
kappag2
kappag3
kappag4
kappag5
kappag6
kappag7
nug1
nug2
nug3
nug4
zeta1
zeta2
zeta3
zeta4
zeta5
zeta6
zeta7
zeta8
zeta9
zeta10
zeta11
zeta12
zeta13
zeta14
zeta15
zeta16
thetac
thetag
rhoc
rhog
rho_mpi
rho_my
rho_m
rhoep
;
sigmac =1.1660;
sigmal =2.8930;
sigmam =1.0720;
delta =0.0420;
betta =0.9700;
phi1 =9.0520;
thetac =0.7000;
alpha =0.5570;
rhoa =0.8500;
thetag =0.7000;
rhog =0.7000;
rhot =0.7636;
rhoc =0.8000;
nuc1 =1.6809;
nuc2 =1.6809;
nuc3 =1.7760;
nuc4 =0.7760;
nug1 =1.6809;
nug2 =1.6809;
nug3 =1.6793;
nug4 =0.6790;
kappac1 =0.1285;
kappac2 =0.1285;
kappac3 =0.1358;
kappac4 =0.05933;
kappac5 =1.3330;
kappac6 =0.07646;
kappac7 =0.07646;
kappag1 =0.2039;
kappag2 =0.2039;
kappag3 =0.2037;
kappag4 =0.08235;
kappag5 =1.2370;
kappag6 =0.1213;
kappag7 =0.1213;
zeta1 =0.8295;
zeta2 =0.1895;
zeta3 =0.01725;
zeta4 =0.0057;
zeta5 =0.00035;
zeta6 =0.0202;
zeta7 =0.008;
zeta8 =0.0046;
zeta9 =0.1786;
zeta10 =0.00126;
zeta11 =0.0029;
zeta12 =0.0018;
zeta13 =0.00075;
zeta14 =0.0413;
zeta15 =0.0027;
zeta16 =0.0027;
rhooil =0.7420;
rhov =0.554;
rhoeB =0.850;
rhoep =0.500;
rhogov =0.6380;
rho_mpi =-1.447;
rho_my =-2.342;
rho_m =0.410;
// observable variables
//varobs gt, mdot, ct, yt, pai, oil, it
/
%steady_state_model
%srk=0.0729
%sq=1
%sk=21.2328
%sw=1.4698
%syp=3.3045
%sc=2.3122
%sg=0.92488
%soil=0.8258
%si=0.8918
%sxc=0.69366
%sxg=0.2775
%smc=1/mu
%smc=0.77196
%sfr/smt=0.54
%sdc/smt=0.46
%soil/sfr=0.13
%soil/sdc=0.03
%sb=9.6414
%sm=8.2558
/
model(linear);
lt=(1/sigmal)wt-(sigmac/sigmal)xct; //[name='houshold labor supply'] mt=(sigmac/sigmam)xct-(1/(0.07287sigmam))(rbt); //[name='houshold money demand'] it=(1/(phi1(1+betta)))qt+(1/(1+betta))it(-1)+(betta/(1+betta))it(+1); //[name='investment equation'] rbt=pai(+1)+sigmacxct(+1)-sigmacxct+eB-eB(+1); //[name='euler equation with preference shock 2'] qt=pai(+1)-rbt+betta(1-delta)qt(+1)+(1-(1-delta)betta)rkt(+1); //[name='q-tobin equation'] kt(+1)=(1-delta)kt+deltait; //[name='capital stock formation'] rkt=wt+lt-kt; //[name='capital return equation'] mct=-at+alphawt+(1-alpha)rkt; //[name='marginal cost'] xct=(1/(1-thetac))ct-(thetac/(1-thetac))sct(-1); //[name='household deep habit adjusted consumption equation'] sct=rhocsct(-1)+(1-rhoc)ct; //[name='household habit stock equation'] xgt=(1/(1-thetag))gt-(thetag/(1-thetag))sgt(-1); //[name='government deep habit adjusted consumption equation'] sgt=rhogsgt(-1)+(1-rhog)gt; //[name='government consumption habit stock'] ypt=(1.37)at+(1.37)(1-alpha)kt+(1.37)alphalt; //[name='production function'] mt=0.46dc+0.54fr; //[name='monetary bese'] fr=0.9609fr(-1)-0.9609pai+0.185oil; //[name='central bank foregin assets equation'] ypt+0.25oil=0.7ct+0.27it+0.28gt; //[name='income identity'] yt=0.8ypt+0.2oil; //[name='income'] mdot=rho_mmdot(-1)+rho_mpipai+rho_myyt+vt; //[name='monetary policy rule'] mdot=mt-mt(-1)+pai; //[name='money growth rate'] 0.9248gt+9.939bt(-1)+9.939rbt(-1)-13.588pai=0.2485tt+3.7976dc-3.6491dc(-1)+9.6414bt+0.8258oil; //[name='composited central bank and government constrait'] tt=rhotyt+et; //[name='tax'] lamdact=kappac1xct-kappac2xct(+1)+kappac3lamdact(+1)+kappac4nuct(+1)-kappac5mct-kappac6eB+kappac7eB(+1); //[name='future benefit'] nuct=nuc1xct-nuc2xct(+1)+nuc3lamdact(+1)+nuc4nuct(+1)-eB+eB(+1); lamdagt=kappag1xct-kappag2xct(+1)+kappag3lamdagt(+1)+kappag4nugt(+1)-kappag5mct-kappag6eB+kappag7eB(+1); //[name='future benefit'] nugt=nug1xct-nug2xct(+1)+nug3lamdagt(+1)+nug4nugt(+1)-eB+eB(+1); pai=zeta1pai(-1)+zeta2pai(+1)-zeta3xct-zeta4xgt+zeta5it+zeta6sct(-1)+zeta7sgt(-1)+zeta8xct(+1)+zeta9mct-zeta10nuct(+1)-zeta11lamdact(+1)-zeta12lamdagt(+1)-zeta13nugt(+1)-zeta14ep-zeta15eB(+1)+zeta16eB; [name='philips curve under deep habit'] // Shock processes at=rhoaat(-1)+eA; // [name='technology shock'] eB=rhoeBeB(-1)+eeB; //[name='prefernce shock'] gt=rhogovgt(-1)+eG; //[name='government expenditure shock'] vt=rhovvt(-1)+eev; //[name='monetary shock'] oil=rhooiloil(-1)+eoil; //[name='oil revenue shock'] ep=rhoepep(-1)+eep;%markup shock end;
steady; check;
shocks; var eG; stderr 0.01; var eoil; stderr 0.01; var eep; stderr 0.01; var eA; stderr 0.01; var eev; stderr 0.01; var et; stderr 0.01; var eeB; stderr 0.01; end; stoch_simul(irf=60);
Hi Narmin,
There is no disagreement between RISE and Dynare. The attachment below contains what you need to translate from dynare and solve the model in RISE.
Cheers,
J.
Hi dear Mr Maih, I had some problem in checking stability condition if you remember, you implied that the stability criterion used in constant-parameter DSGE models is the Blanchard-Kahn conditions, I figured out that if I can solve my model with constant parameters in dynare, so I can solve it in RISE too, so I have solved the model in dynare, and Blanchard-Kahn condition was satisfied, but it is still unstable in RISE, is that possible, if yes, what's wrong in my model using RISE? Thank you really for your time spending to answer my questions, sincerely Narmin