Konvolut Regression

Steindl, Josef

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Document type:: Works

Collection:: Josef Steindl Collection

Title:: Konvolut Regression

Author:: Steindl, Josef

Scope:: Konvolut, handschriftlich, 22 lose Blätter

Year of publication:: 1990

Source material date:: [vermutlich um 1990]

Language:: English German

Note:: Titel fingiert.

Topic:: Stochastic processes and size distribution

Shelfmark:: S/M.55.1

Rights of use:: Free access In Copyright

Access:: Free access

DOI:: https://doi.org/10.48671/nls.js.AC14446191

9 means that a hypothetical shift of labour from the non-basics to the basics is assumed, and the net product is then measured in terms of the latter, (One might say that in this form "labour value" still plays a role!) According to the second method of measuring the net product we make use of the maximum profit rate and of the prices p* based thereupon. The idea must clearly be that we ascertain the net product in physical terms, and price each item of it with the maximum profit prices p*. We obtain then a system of prices and we have only to find weights for the commodities to define the net product. It will be natural to try and proceed in a manner analogous or symmetric to the first method above. Analogy is found in the following: We have to introduce quantities for the various industries. We are in principle free to choose these weights q as we please because the resulting measure of the net product will always be invariant with respect to distribution. But we have now to choose between two different ways of doing it. We may confine ourselves to the basics, in perfect symmetry to the former method. In this case we shall apply the weights q* obtained by the former method, because these weights together with the condition l f q*= 1 will be a guarantee that the equivalent of the resources absorbed by the non-basics is absorbed by the basics. It follows that the solution of the problem i.e. the expression for the net product = 1 . p* ! ( I - A ) q* ( 12 )

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