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Exponential Growth In The Malhusian Economy

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The Malthusian Model compares growth rates between population and means of subsistence and describes what conditions characterize a Malthusian Economy. If a population is given the opportunity to double in size every twenty-five years, it would exhibit exponential growth. However, the means of subsistence do not grow exponentially but arithmetically (Elwell 2001, 5). The differing patterns of growth allow for a large gap between population and production to grow over time. In a Malthusian Economy, one would expect to see population and means of subsistence each grow marginally and alternately with neither exhibiting significant sustained growth. In pre-industrial Europe, we saw exactly this. Humans’ ability to produce food and children are not equal and it is through Malthusian population checks, without significant increases in technology, that populations can be sustained in the long-run (Elwell 2001, 5). Population checks would make it so the population would not grow far beyond the populations’ given means of subsistence. However, with the Industrial Revolution, agricultural productivity could increase in efficiency enough to sustain an exponentially growing population. Without technology and without positive checks, population would grow at the same exponential rate and means of subsistence would grow at the arithmetic rate, leading to an unsustainable population (Elwell 2001, 5). In summation, population grows at an exponential rate, which is controlled by positive

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