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Since I realized that
this message is from Peter
who has the goofy email address, I shall add my
response
to this. There have been lots of mathematized models
of
the Kaldor model. They are pretty well covered in my
book.
Among the complex dynamics that a Kaldor model can
generate are catastrophic, chaotic, non-chaotic
strange
attractors, and fractal basin boundaries. The
demonstration
of the last two on Kaldor model was the first for both for
any
economics model, and was by Hans-Walter Lorenz in
1993.
Chapters 6 and 7 of my book
(both editions) contain
discussions of these variations on the Kaldor
model.
Barkley Rosser
-----Original Message-----
From: Peter Sandholt <petesand@xxxxxxxxxxxxx> To: Post Keynesian Thought <pkt@xxxxxxxxxxxxxxxx> Date: Wednesday, September 27, 2000 5:30 PM Subject: Chaotic dynamics Barkley and Allan,
Thanks for the references. I will get hold of your
book as soon as possible, Barkley. It certainly sounds very
interesting.
I do know Samuelson (1939) and have also got a copy
of the Slutzky paper.
By the way, do any of you know
a mathematically specified version of the model suggested by Kaldor (1940)
in "A Model of the Trade Cycle"?
Peter
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- Price, Corporate Governance and Insider information, Henry C.K. Liu Wed 27 Sep 2000, 06:04 GMT
- chaotic dynamics, Alan G. Isaac Tue 26 Sep 2000, 18:13 GMT
- <Possible follow-up(s)>
- Re: chaotic dynamics, J. Barkley Rosser, Jr. Wed 27 Sep 2000, 18:05 GMT
- Chaotic dynamics, Peter Sandholt Wed 27 Sep 2000, 21:15 GMT
- Fw: Chaotic dynamics, J. Barkley Rosser, Jr. Wed 27 Sep 2000, 22:10 GMT
- post-keynesian models of the business cycle, Peter Sandholt Tue 26 Sep 2000, 17:21 GMT
- Re: post-keynesian models of the business cycle, John T. Harvey Wed 27 Sep 2000, 01:24 GMT
- Re: post-keynesian models of the business cycle, Sven R Larson Wed 27 Sep 2000, 07:27 GMT
- Fwd: International petition for pluralism, Ric Holt Tue 26 Sep 2000, 15:13 GMT