OPE-L
mailing list archive

Other Periods  | Other mailing lists  | Search  ]

Date:  [ Previous  | Next  ]      Thread:  [ Previous  | Next  ]      Index:  [ Author  | Date  | Thread  ]

IMPORTANT: If you cite this message, OPE-L policy requires you not to reveal the identity of the author.

Re: [OPE-L] Che Guevara and the Sraffian notion of profit



You may cite this message only if you do not disclose who wrote it.


I am not convinced here, the existence of a surplus allows economic
growth, this sort of growth is not possible using unitary matrices,
so in order to track the growth of capital stocks he needs non unitary
matrices.

Sraffa doesn't "track the growth of capital stocks". His theoretical tools are entirely inadequate for this task. He has a one-time snapshot of the production of an undistributed surplus.

But I agree that to model *non-proportionate* economic growth one must
deal with symmetry-breaking technical change, which results in
non-unitary matrices. But this must occur in the context of a dynamic
theory, in which there are adjustment rules, expressed in terms of
differential or difference equations. In such approaches,
out-of-equilibrium the price and real cost matrices are non-unitary;
but in equilibrium they are not.

Restoring unitarity it is not just a matter of specifying a
distribution of income
one needs to track all material flows : depletion of natural resources,
creation of waste - CO2, rubbish dumps etc.

Include as much of the material world as you want in the input-output matrix. It will still remain non-unitary in Sraffa's approach because it is not closed to final demand. The technique is "productive" hence its dominant eigenvalue is less than 1. The loss of non-unitary matrices in the transition from Ch. 1 to Ch. 2 in PCMC is a straightforward mathematical fact. The confusion occurs over the interpretation of this transition.

Best,
-Ian.



Other Periods  | Other mailing lists  | Search  ]