Output, Inflation and Growth 1983
DOI: 10.1007/978-1-349-06800-5_21
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Economic Growth

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Cited by 2 publications
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“…Solow (1966) submitted that "the aggregate production function is an 'illuminating parable', or a mere device for handling data, to be used so long as it gives good empirical results, and to be discarded as soon as it does not, or as soon as something better comes up" (Felipe & McCombie, 2005). Wan (1971) also supported Solow when he argued that the functional relationship between output (Q) capital (K) and labour (L) is an empirical law which is operationally meaningful, since it can be empirically tested (Felipe & McCombie, 2005). In further support, Cobb and Douglas (1928) and Douglas (1948) found that the aggregate production function gives a good statistical fit, with the estimated output elasticities close to the factor shares.…”
Section: Theoretical Frameworkmentioning
confidence: 99%
“…Solow (1966) submitted that "the aggregate production function is an 'illuminating parable', or a mere device for handling data, to be used so long as it gives good empirical results, and to be discarded as soon as it does not, or as soon as something better comes up" (Felipe & McCombie, 2005). Wan (1971) also supported Solow when he argued that the functional relationship between output (Q) capital (K) and labour (L) is an empirical law which is operationally meaningful, since it can be empirically tested (Felipe & McCombie, 2005). In further support, Cobb and Douglas (1928) and Douglas (1948) found that the aggregate production function gives a good statistical fit, with the estimated output elasticities close to the factor shares.…”
Section: Theoretical Frameworkmentioning
confidence: 99%
“…Harrod's reformulation seemed to meet some of Solow's criticism, even though Harrod (ibid) insisted that, unlike Ramsey, his equations and diagram showed how forces operating 'at a point of time' determine optimal saving. As observed by Wan (1971, p. 22, n. 6), Harrod (1960 had grafted the constant saving/income ratio assumption of Keynes onto the optimal saving model of Ramsey. 'But under what conditions will the optimal saving ratio be constant over time?'…”
Section: Harrod's Supply Equation Was Derived By Rewriting Ramsey's Condition Asmentioning
confidence: 99%
“…'But under what conditions will the optimal saving ratio be constant over time?' The answer is that, in an optimal saving model with constant capital/output ratio and constant elasticity of marginal utility e, the optimal output path and the optimal consumption path will grow at the same rate only if e = 1, as in the utility function u = log c, a quite restrictive case (Wan 1971). Such criticism did not apply to Harrod's (1963a, pp.…”
Section: Harrod's Supply Equation Was Derived By Rewriting Ramsey's Condition Asmentioning
confidence: 99%
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