INDETERMINACY

 

According to Lonergan:

 

“But despite this almost baffling indeterminacy, it remains that there is a definite dynamic structure.  There are hypotheses in which the game can go awry; and this possibility constitutes a fundamental indeterminacy for the structure.  On that basis either by adding further information about the nature of the game or by adding further suppositions, a still greater determinacy may be built.”  (CWL 21, 212)

 

Let us say that “indeterminacy” is, or at least implies, fuzzy cognition.  [“Fuzzy cognition is described in the website of Guillermo Ochoa at URL http://www.ochoadeaspuru.com/fuzcogmap/index.php   But can fuzzy cognition prevent the game from going awry?  Not unless the fuzziness is eliminated or reduced.  In a democracy, all the economic decision-makers must have knowledge that is determinate, otherwise, their decisions would be based on mere speculation. 

 

In 1996, it was observed that “well over 90 percent of all foreign exchange transactions are of a purely speculative nature.”  (Page 94 “The World’s Monetary System: Towards Stability and Sustainability in the Twenty-first Century”, Vol. 4 of Rethinking Bretton Woods. ed. by J. M. Griesgraber & B. G. Gunter.)  Such speculative activities created harmful conditions on production and trade in Southeast Asia and elsewhere, but enormous profits were reaped by speculators with advance information, and dynamic equilibrium was upset in their favor.  Dynamic equilibrium can no longer be restored without eliminating or reducing indeterminacy in the economy.  The game goes awry.

 

To eliminate or reduce this indeterminacy, Lonergan focuses on what is determinate and seeks its relationship with what is indeterminate, or less determinate  There results a hypothesis that distinguishes between what is determinate (the “basic” stage) and what can be indeterminate or less determinate (the “surplus” stage) of an economy.  Although these two stages are distinct, still they interact with each other.  The interactons can be quantified by the pricing mechanism in the payments for the production of goods and services.  This pricing mechanism allows measurements of the interactions.  In turn, the measurements reduce the fuzziness in the cognition of decision-makers.

 

The decision-makers can base their decisions partly on the flows of payments between the two functions of outlay and income of both the basic and surplus stages of an economy and partly on its redistributive function.  In Lonergan’s “baseball diagram”, these five functions are illustrated as follows: the “redistributive function” (at the pitcher’s mound), the “basic supply function (at home plate), the “surplus demand function” (at first base), the “surplus supply function” (at second base), and the “basic demand function” (at third base).  The “game” is played very unlike a baseball game, but it can “go awry”

 

The flows can be positive, zero, or negative, and mean “so much every so often” like velocity.  When velocities change, there is acceleration, “so much more every so often” or “so much less every so often”, positive, zero or negative.  The accelerations are in dynamic equilibrium unless the supply circuit is draining the basic circuit or vice-versa.  When this drainage is not stopped, there is dynamic disequilibrium: the game “goes awry.” 

 

It is possible to detect the possible sources of the drainage.  Any one or more of the 14 flows can be the source.  But which flow or flows?  This problem can be studied by trying many computerized simulations and approximations that will lead to isolating or narrowing down the sources of drainage.  Still it is difficult to estimate the intensity of human “adaptation” or “inadaption” to the technical constraints of the circulation of payments and to the technical constraints of supply and demand.

 

I read the FCM example  of grasslands and herbivores with only two factors.  Lonergan’s macroeconomic dynamics has 15 factors.  Of these, 5 are diagramed by  the pitcher’s mound, the homeplate and the 3 bases.  The other 10 quantify the velocities and accelerations of the flows between the other five.

 

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