John Harsanyi and the dream of mathematical justice
The question remains whether moral life can really be compressed into a calculation
Key points
John C. Harsanyi was born in the rubble of history in 1920s Budapest and grew up in the restless climate of Europe of totalitarianism. Brilliant in his studies in 1944, he graduated in pharmacology. During the Nazi occupation, as a Jew, he was imprisoned in a concentration camp and forced labour. He managed to save himself thanks to a daring escape and the protection he found in a Jesuit community.
After the war, he was back in Budapest where he studied again and obtained a doctorate in philosophy and sociology. He converted to Catholicism, began studying theology and joined what was then called the Dominican Third Order. But in the institute of sociology at the University of Budapest where he had started working, the climate for him began to get tough because of his radically anti-Marxist ideas. The communist regime left little room for independent thinkers and Harsanyi was forced to resign. For years he worked in the family pharmacy, studied Kant and Mill at night, and meanwhile observed the disasters of authoritarianism on individuals and communities.
In 1950 he decided to risk it all; with his wife Anne they crossed the Austrian border clandestinely, fleeing the regime. The two moved first to Australia where his wife had relatives and where Harsanyi worked in a factory during the day and studied economics at night. He is truly brilliant and even before graduation starts publishing his essays in the most important academic journals in the field. Thanks to a scholarship, he manages to leave for the United States. At Stanford he meets the future Nobel Prize winner, Kenneth Arrow, a year younger than him but already a superstar in mathematical economics. Arrow takes him under his wing, Harsanyi studies and publishes and in 1959 he obtains a second doctorate. After a brief return to Australia, he was called to the University of California Berkeley in 1964, where he would spend the rest of his academic life.
Ethics as rational calculation
.It is in this context of life and thought that he matures his deepest conviction: ethics cannot depend on fickle emotions or arbitrary authorities, but must have the strength of rational calculation, capable of withstanding the winds of history. If societies are to avoid the disasters of the 20th century, they must give themselves impartial rules, constructed as solidly as science constructs its laws. Justice is either rational or it is not justice. So he began to apply the mathematical techniques he had begun to develop in his youth - the theory of games with incomplete information - to the fundamental problems of social ethics. For a long time, traditional economics had rejected the idea that it was possible to compare the utilities of different individuals. Vilfredo Pareto, for example, argued that economic theory could only say whether a situation A was better than a certain situation B if it could be shown that moving from B to A would improve someone's welfare without, at the same time, reducing the welfare of anyone else. The problem is that this approach prevented any serious discussion of distributive justice: if I cannot say whether an improvement for a poor person is worth more or less than a loss for a rich person, I cannot rationally discuss equity, redistribution or welfare.
Interpersonal comparisons and the veil of ignorance
.Harsanyi, on the other hand, argues that not only can we compare utilities between different individuals, but that we must do so if we are to take issues of distributive justice seriously. It is not absurd to say that the marginal benefit of a rich person - the pleasure of an extra holiday, the luxury of a new car - is worth less than the relief of a poor person who, thanks to a subsidy and free access to services, can take care of himself, send his children to school, live a decent life. In this perspective, redistributive policies no longer appear as a generic moral imperative, but as the result of a rational calculation: what is lost on the one hand weighs infinitely less than what is gained on the other.



