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Two students pair up. The first one is given 10$. He has to give a number of dollars to the second student; if the second student accepts, they both keep what the first student allocated each of them; if the second student refuses, they get nothing.
Economic theory would suggest that as long as the second student gets one dollar, he is better off, and will accept any split. Practice, again, shows that students were willing to forego their dollars if they felt the split was too unfair.
Can't find the references right now, but it's quite famous. In the long run, we're all dead. John Maynard Keynes
The experiment seems based on the condition that the second student doesn't know the first is under obligation. The kind of asymmetric information that is encountered everywhere, every day, in real life, and is one of the reasons why reality is much more complicated than hocus-pocus economic theory.
You could extend the example and say that the guy stands outside the pizza place asking people going in if they want a third pizza very very cheap?
They give him the money, he tells them about the offer.
THAT'S the knowledge economy...
Question.
Is the guy "productive" or is the knowledge "productive" ?
"The future is already here -- it's just not very evenly distributed" William Gibson
Related to a recent comment on asymmetric power in games:
Jerome a Paris:A game of bluff and bluster for extravagant rewardYour chances in this world are proportional to the size of your bankroll: the house wins by virtue of being the house.
A game of bluff and bluster for extravagant rewardYour chances in this world are proportional to the size of your bankroll: the house wins by virtue of being the house.
Again this is why I wish leftists would take the field more seriously - holding on to the blank slate means that the conservatives get to misinterpret the data in their own image. In this case I think it helps demonstrate that the level effort required to indoctrinate people into believing that CEO's deserve $100 million a year is even higher than believed.
you are the media you consume.
One person offers a share of a known quantity, say, $100, to a second. The second person knows that they can accept or reject the offer. If player 2 accepts, both receive the reward in the agreed proportion. If the second player rejects the offer, both receive nothing.
Just because I know you love graphs...
From Gamelab, Harvard:
Number of players: 30 (15 games) Mean proposal: 39 ± 10.7 Distribution of proposals:
Notes The vast majority (73%) offers 40 or 50 points. Surprisingly one offer of 40 is rejected Comments The rational strategy is to offer 1 point, and to accept everything. In reality, offers below 30% get mostly rejected. In a vast majority of studies conducted with different incentives in different countries, some 60-80% of proposers offer between 40% and 50% of the total sum, and only 3% of proposers offer less than 20%. Conversely, some 50% of responders reject offers below 30% of the total.
The 'rational', material, utility-maximising response for the proposee is to accept anything offered, even one unit out of 100.
People don't. There appears to be a payoff in depriving the maker of an unfair offer of his/her share, even at cost to oneself.
A repeated scenario would look pretty much, I'd say, like the iterated prisoner's dilemma
The classical prisoner's dilemma:
Two suspects, A and B, are arrested by the police. The police have insufficient evidence for a conviction, and, having separated both prisoners, visit each of them to offer the same deal: if one testifies for the prosecution against the other and the other remains silent, the betrayer goes free and the silent accomplice receives the full 10-year sentence. If both stay silent, both prisoners are sentenced to only six months in jail for a minor charge. If each betrays the other, each receives a five-year sentence. Each prisoner must make the choice of whether to betray the other or to remain silent. However, neither prisoner knows for sure what choice the other prisoner will make. So this dilemma poses the question: How should the prisoners act?
In this one-off situation the rational choice is to betray, because your rational colleague will have come to the same conclusion...
However, when the situation is repeated, between two or many participants, co-operation tends to evolve:
when these encounters were repeated over a long period of time with many players, each with different strategies, greedy strategies tended to do very poorly in the long run while more altruistic strategies did better, as judged purely by self-interest.
So I suspect the experimental result is consistent with people playing as if they were playing an iterated version of the ultimatum game, even if they are aware the rules say the game is a one-off thing. Can the last politician to go out the revolving door please turn the lights off?
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