1985
DOI: 10.1111/j.1467-9957.1985.tb01170.x
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Effective Demand in a “Classical” Model of Value and Distribution: The Multiplier in a Sraffian Framework

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Cited by 45 publications
(29 citation statements)
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“…First, there is an established matrix multiplier literature in which multisectoral models have structural similarities to the Keynesian multiplier (see, for example, Kurz, 1985;Miyazawa & Masegi, 1963;Goodwin, 1949). The novel result presented here is that the multisectoral model can be collapsed into a scalar.…”
Section: A B Trigg and F S Leementioning
confidence: 90%
“…First, there is an established matrix multiplier literature in which multisectoral models have structural similarities to the Keynesian multiplier (see, for example, Kurz, 1985;Miyazawa & Masegi, 1963;Goodwin, 1949). The novel result presented here is that the multisectoral model can be collapsed into a scalar.…”
Section: A B Trigg and F S Leementioning
confidence: 90%
“…In fact, the volume under review is presented by its authors in their Introduction as just one element of a larger project, embodied, so far, in this volume together with two previous collections of essays (Kurz andSalvadori 1998, 2003). What is that project?…”
Section: Book Reviewsmentioning
confidence: 96%
“…Although Trigg argues that this multiplier 'captures the inter-departmental structure' of the system, a Leontief-type matrix multiplier would be better suited than a scalar multiplier to the job of showing the interconnectedness of production. Leontief, of course, owed much to Marx's reproduction schema; later work by Richard Goodwin (1949), Miyazawa and Masegi (1963) and Heinz D. Kurz (1985), among others, integrated Keynesian, Kaleckian and Sraffian elements into matrix multipliers that, like Leontief's, show precisely how an autonomous change in some component of final demand ripples through the different sectors of the economy. What do we gain, though, by moving in the opposite direction -by reducing a matrix multiplier to a scalar?…”
mentioning
confidence: 96%
“…Should this be seen as a model of the Pyatt et al type (20) in which the sub-matrix B 2,2 has been set equal to zero, with consequent loss of generality, or as a model of the Miyazawa & Masegi type (24)? The problem is not new and, in analysing such a model, Kurz (1985) has commented that:…”
Section: Some Comments In Conclusionmentioning
confidence: 98%