Page 1 of 1

Kord exception error of Dynare++

PostPosted: Thu Oct 27, 2011 10:35 pm
by antif
Hi,

My department installed a new server but when I tried to run my code with Dynare++, the following errors show up:

Caught (not yet fatal) Kord exception: At ./first_order.cweb:55:(255):NaN or Inf asserted in first order derivatives in FirstOrder::solve
Caugth Kord exception: At ./approximation.cweb:82:(255):Folded decision rule has not been created in Approximation::getFoldDecisionRule

The same code works fine on the old server with the same version of Dynare++. Computing services team is trying to solve this issue but not successful yet.
Would you give me any suggestions to fix this problem? Thank you in advance.

Re: Kord exception error of Dynare++

PostPosted: Fri Nov 18, 2011 9:35 am
by SébastienVillemot
We need more information:

  • Which version of Dynare++ did you install and where did you get it from?
  • Is your server under GNU/Linux or Windows?
  • Can you post the MOD file?

Best,

Re: Kord exception error of Dynare++

PostPosted: Sat Aug 02, 2014 1:53 am
by victor_123
Hi,
I am having the same problem. Please see attached. I have installed Dynare 4.4.2 in windows 7. I am attaching an m.file that actually creates the mod file.

Please let me know if you can help me with this issue!!

Thanks a lot
victor

Re: Kord exception error of Dynare++

PostPosted: Fri Aug 07, 2015 2:55 pm
by jackf118
Dear all,

I meet with the similar Kord exception error of Dynare++. Anyone know why it happens and how to fix it? Many thanks.

Please see my mod. file as attached.

first.mod
(1.02 KiB) Downloaded 79 times

Re: Kord exception error of Dynare++

PostPosted: Fri Aug 07, 2015 2:59 pm
by jackf118
Add some information:

I downloaded my dynare (version is 4.3.3) from the forum and I use it under windows.

Look forward to kind help.

Many thanks

Re: Kord exception error of Dynare++

PostPosted: Fri Aug 07, 2015 4:00 pm
by MichelJuillard
Try first your model with Dynare Matlab. You will see that it doesn't satisfay Blanchard and Kahn conditions for a unique stable solution

Best

Michel