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Real freedom for all turtles in Sugarscape? - Presses universitaires ...

Real freedom for all turtles in Sugarscape? - Presses universitaires ...

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178A r g u i n g a b o u t j u s t i c eTables 2 and 3 (see Appendix) correspond to the first of these situationsaccord<strong>in</strong>g to whether or not opportunity costs are taken <strong>in</strong>to account.Learn<strong>in</strong>g the dom<strong>in</strong>ant language would have a cost of 1 <strong>for</strong> Béa, whileEsperanto represents only a cost of ½. Béa then manages to conv<strong>in</strong>ce Al andAn to also learn Esperanto and undertakes to pay them a subsidy so that thiscooperation is equitable. If the return/yield ratio of the alternative activity ofAl and An is of 11/9 and of 2 <strong>for</strong> Béa, the amount of subsidies Al and Anshould receive will be of 1/14 <strong>for</strong> each of them, which represents <strong>for</strong> Béa atax of 1/7 on top of her cost of learn<strong>in</strong>g Esperanto. The output of cooperationis of 7/3 <strong>for</strong> Al and An and of 28/9 <strong>for</strong> Béa. If she thus has a higher ‘return’than Al and An, it is because the return/yield ratio of her alternative activityis higher than that of Al and An. The difference between the output ofcooperation and that of the alternative activity of each agent is, however,perfectly equal and amounts to 10/9. Our revised criterion of justice is thussatisfied. Al and An will consequently each derive from cooperation a netbenefit of 4/7, while the net benefit of Béa will be of 19/14. F<strong>in</strong><strong>all</strong>y, if wesubtract opportunity costs from the gross benefits, which amount to 11/21<strong>for</strong> both Al and An and to 9/7 <strong>for</strong> Béa, we obta<strong>in</strong> the additional benefits ofcooperation <strong>in</strong> relation to the benefits that could have been produced hadthe agents devoted their contribution to their respective alternative activity.This additional benefit is of 10/21 <strong>for</strong> Al and An and of 5/7 <strong>for</strong> Béa, which isperfectly proportionate to the level of their contributions.Table 4 (see Appendix) shows what occurs if our revised criterion ofjustice is applied to the case of three l<strong>in</strong>guistic communities. I kept <strong>all</strong>parameters of the <strong>in</strong>itial article (BVP: 29) while factor<strong>in</strong>g-<strong>in</strong> opportunitycosts <strong>for</strong> the members of A, B and C of, respectively, 9, 8 and 3. Our revisedcriterion of justice imposes/requires that each member of A contributes tothe learn<strong>in</strong>g of their language by those of B by pay<strong>in</strong>g a subsidy of 11/15 (i.e.0.733 <strong>for</strong> 0.79 without tak<strong>in</strong>g opportunity costs <strong>in</strong>to account). Here eachmember of B receives a subsidy of 3/2 (<strong>for</strong> 1.51 without tak<strong>in</strong>g opportunitycosts <strong>in</strong>to account). The real change concerns the member of C who musthence<strong>for</strong>th also contribute to f<strong>in</strong>anc<strong>in</strong>g the subsidy received by the membersof B to the amount of 1/3 (while he was <strong>in</strong>iti<strong>all</strong>y receiv<strong>in</strong>g a subsidy of 0.7).Our revised criterion of justice is nevertheless respected as these amounts<strong>all</strong>ow each cooperant to derive from the cooperation – after subtraction ofthe opportunity cost her/his participation <strong>in</strong> it represents – a benefitperfectly proportionate to her/his contribution.

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