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Malthus ou Boserup : validité et continuité historique des modèles démo-économiques

机译:马尔萨斯或博塞鲁普:演示经济模型的有效性和历史连续性

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Malthus was not a mathematician but he provided in few sentences a very fine view of the relationship between population, resources and technical improvement, a view summarized in the well-known competition between arithmetical and geometrical progressions. After him, Quetelet and Verhulst formulated a more mathematical view at the expense of the true process envisioned by the English scholar. More recently, the economists, starting with Solow until R.D. Lee went further away from Malthus’s ideas in the name of mathematics and mainstream economics. In fact, we see in this paper, they went as far as to inverse the scheme of Malthus into its opposite, putting in face of it a “boserupian” model, itself inverting the ideas of the great agrarian and human scientist, Ester Boserup. Such a process, where elegant mathematics respects more the current social theory than the crude facts, is quite illustratory of a way of dealing with social and economic dynamics by introducing the time in the formulae instead of coping with the complexity of the reality. In this case, progress in mathematics is paralleled with loss of contact with the real world.
机译:马尔萨斯不是数学家,但他用几句话就人口,资源和技术进步之间的关系提供了很好的见解,这一观点在众所周知的算术和几何级数竞争中得到了概括。在他之后,Quetelet和Verhulst以英国学者所设想的真实过程为代价,提出了一种更数学的观点。最近,经济学家从索洛(Solow)开始,直到李(R.D. Lee)以数学和主流经济学的名义进一步远离了马尔萨斯的思想。实际上,我们在本文中看到,他们甚至将马尔萨斯的计划推翻为相反,面对它的是“博塞鲁派式”模型,本身就颠覆了伟大的农业和人类科学家埃斯特·博塞鲁普的思想。这样一个过程,其中优雅的数学比原始的事实更重视当前的社会理论,它是通过在公式中引入时间而不是应对现实的复杂性来处理社会和经济动态的一种方式的说明。在这种情况下,数学的进步与失去与现实世界的联系平行。

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