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The Tragedy of the Commons - The Garrett Hardin Society

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Fall 2001T HE S OCIAL C ONTRACTthan can <strong>the</strong> problem <strong>of</strong> winning <strong>the</strong>game <strong>of</strong> tick-tack-toe.What Shall WeMaximize?Population, as Malthus said,naturally tends to grow“geometrically” or, as we wouldnow say, exponentially. In a finiteworld this means that <strong>the</strong> per capitashare <strong>of</strong> <strong>the</strong> world’s goods muststeadily decrease. Is ours a finiteworld?A fair defense can be putforward for <strong>the</strong> view that <strong>the</strong> worldis infinite; or that we do not knowthat it is not. But, in terms <strong>of</strong> <strong>the</strong>practical problems that we mustface in <strong>the</strong> next few generationswith <strong>the</strong> foreseeable technology, itis clear that we will greatly increasehuman misery if we do not, during<strong>the</strong> immediate future, assume that<strong>the</strong> world available to <strong>the</strong> terrestrialhuman population is finite. “Space”is no escape. 2A finite world can support onlya finite population; <strong>the</strong>refore,population growth must eventuallyequal zero. (<strong>The</strong> case <strong>of</strong> perpetualwide fluctuations above and belowzero is a trivial variant that need notbe discussed.) When this conditionis met, what will be <strong>the</strong> situation <strong>of</strong>mankind? Specifically, canBentham’s goal <strong>of</strong> “<strong>the</strong> greatestgood for <strong>the</strong> greatest number” berealized?No — for two reasons, eachs ufficient by itself. <strong>The</strong> first is a<strong>the</strong>oretical one. It is notma<strong>the</strong>matically possible tomaximize for two (or more)variables at <strong>the</strong> same time. Thiswas clearly stated by von Neumannand Morgenstern, 3 but <strong>the</strong> principleis implicit in <strong>the</strong> <strong>the</strong>ory <strong>of</strong> partialdifferential equations, dating back atleast to D’Alembert (1717-1783).<strong>The</strong> second reas on springsdirectly from biological facts. Tolive, any organism must have asource <strong>of</strong> energy (for example,food). This energy is utilized fortwo purposes: mere maintenanceand work. For man, maintenance <strong>of</strong>life requires about 1,600 kilocaloriesa day (“maintenancecalories”). Anything that he doesover and above merely stayingalive will be defined as work, andis supported by “work calories ”which he takes in. Work caloriesare used not only for what we callwork in common speech; <strong>the</strong>y arealso required for all forms <strong>of</strong>enjoyment, from swimming andautomobile racing to playing musicand writing poetry. If our goal is tomaximize population it is obviouswhat we must do: We must make<strong>the</strong> work calories per personapproach as close to zero aspossible. No gourmet meals, novacations, no sports, no music, noliterature, no art …I think thateveryone will grant, withoutargument or pro<strong>of</strong>, that maximizingpopulation does not maximizegoods. Bentham’s goal isimpossible.In reaching this conclusion Ihave made <strong>the</strong> usual assumptionthat it is <strong>the</strong> acquisition <strong>of</strong> energythat is <strong>the</strong> problem. <strong>The</strong> appearance<strong>of</strong> atomic energy has led some toquestion this assumption. However,given an infinite source <strong>of</strong> energy,population growth still produces aninescapable problem. <strong>The</strong> problem<strong>of</strong> <strong>the</strong> acquisition <strong>of</strong> energy isreplaced by <strong>the</strong> problem <strong>of</strong> itsdissipation, as J. H. Fremlin has sowittily shown. 4 <strong>The</strong> arithmetic signsin analysis are, as it were, reversed;but Bentham’s goal is stillunobtainable.<strong>The</strong> optimum population is, <strong>the</strong>n,less than <strong>the</strong> maximum. <strong>The</strong>difficulty <strong>of</strong> defining <strong>the</strong> optimum isenormous; so far as I know, no onehas seriously tackled this problem.Reaching an acceptable and stablesolution will surely require morethan one generation <strong>of</strong> hard“<strong>The</strong> optimumpopulation is, <strong>the</strong>n,less than <strong>the</strong>maximum. <strong>The</strong>difficulty <strong>of</strong> defining<strong>the</strong> optimum isenormous; so far asI know, no one hasseriously tackledthis problem.”analytical work — and muchpersuasion.We want <strong>the</strong> maximum good perperson; but what is good? To oneperson it is wilderness, to ano<strong>the</strong>r itis ski lodges for thousands. To oneit is estuaries to nourish ducks forhunters to shoot; to ano<strong>the</strong>r it isfactory land. Comparing one goodwith ano<strong>the</strong>r is, we usually say,impossible because goods areincommen-surable.Incommensurables cannot becompared.27

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