In this paper, optimum population and investment policies are analyzed in an optimal growth model where the social welfare function is of the form u(c, L). Two cases are considered: those of a constant returns to scale technology and a decreasing returns to scale technology. A modified Meade Rule for optimal population growth is derived. It is also shown that an optimal growth rate of population exists and allows for capital accumulation along the modified Golden Rule path. The results indicate a synthesis, in this model, of the per capita and the total utility approaches to this problem.
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Volume (Year): 14 (1988) Issue (Month): 3 (Jul-Sep) Pages: 229-238 Download reference. The following formats are available: HTML
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