Exam 8: Trust Game and Market Implications

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At the conclusion of their replication of the Berg et al. trust game. Ortmann et al. suggest that trust is a "primitive". By this they mean:

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C

The difference between a "trust" contract and an "incentive" contract is that:

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Assuming self-regarding preferences, in the Nash equilibrium of the Berg et al. trust game:

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Which of the following is not a conclusion based on the Gneezy and Rustichini study of late parental arrivals at Israeli day-care centres?

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In talking about the Berg et al. trust game, Cox (2004), remarks "The source of the difficulty is that the single-game experimental designs used to generate the data in these experiments do not discriminate between actions motivated by trust or reciprocity and actions motivated by other-regarding preferences characterized by altruism or inequality aversion that is not conditional on the behaviour of others." Briefly discuss the triadic game design - using more than one game - that Cox (2004) uses in order to distinguish between trusting and other-regarding preferences. How does the approach of Ashraf et al. (2006) which uses a triple dictator game differ from that of Cox?

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Chaudhuri and Gangadharan (2007) suggest that in the context of this game, there is a disconnect between trust and trustworthiness; those who are trustworthy are also trusting but the converse is not true: Those who are trusting are not necessarily trustworthy. What do the authors mean by this?

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Fehr and Rockenbach conducted a study that allowed first movers in the trust game to specify a "back transfer" for the second movers and also allowed the first movers to impose a penalty on the second movers if and when the second mover sent back less than the "back transfer" specified by the first mover. Which of the following is an accurate description of their results?

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In the gift exchange game, an incentive-based contract is one where:

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In the context of the Berg, Dickhaut and McCabe "trust" game and its findings, what does it mean to say that on average "trust does not pay"? What is one potential intervention that seems to make people more trusting and reciprocal in this game? Why did Berg et al. provide both the first move and the second mover with the same initial endowment?

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"Intrinsic" motivation:

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In the Berg et al. trust game, denote the amount sent by the Sender in the trust game as "S", the amount sent back by the Receiver in the trust game as "R", the amount sent by the Allocator in the triple dictator game by "X" and the amount sent by the Allocator in the dictator game as "Y". If transfers made by the first movers in the trust game are motivated by trust rather than altruism, then we would expect:

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Chaudhuri and Gangadharan argue that in a trust game where amount sent by Senders is tripled: Those who are trustworthy are also trusting but the converse is not necessarily true. This implies that:

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(a) Describe the Berg, Dickhaut and McCabe (1995) game. (b) What does backward induction suggest about the resolution of the game? (c) When senders send non-trivial amounts of money to the anonymous receivers, are they motivated by purely altruistic motives or are they motivated by trust and reciprocity? Briefly discuss this using at least two papers that we read on the topic and explain how these papers argue that senders are motivated by trust and reciprocity.

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In their original study, Berg et al. start the game by giving the same endowment to both the first movers and the second movers. The reason they do this is because:

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(a) Describe the "trust game" introduced by Berg, Dickhaut and McCabe (1995). If people are purely payoff maximisers then what is the equilibrium prediction in this game using backward induction? (b) Suppose I designed an experiment where participants take part in two games: (i) the trust game that you have described above and (ii) the triple dictator game. In the triple dictator game players are paired up and each player is given $10.00. Then the first mover is told that he can send some or all of his $10.00 to the second mover. Any amount sent is tripled by the experimenter. The second mover is given this tripled amount but does not have any decision to make. Suppose I find that amounts sent in the trust game are not significantly different from those sent in the triple dictator game. Briefly explain what conclusions I can draw from this behaviour.

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"Trust does not pay; in the sense that on average returns to trustors is typically less than their initial endowments." This implies that:

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Suppose in a trust game, any amount sent by the trustor is multiplied by 2 (i.e. doubled) and given to the receiver. With regards to this trust game, all but one of the following options will guarantee that the trustor ends up making exactly his/her initial endowment or even less. Which is the only option where this is not true?

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In the Berg et al. trust game, denote the amount sent by the Sender in the trust game as "S", the amount sent back by the Receiver in the trust game as "R", the amount sent by the Allocator in the triple dictator game by "X" and the amount sent by the Allocator in the dictator game as "Y". If the proportional amounts returned by the second movers in the trust game are motivated by reciprocity rather than altruism, then we would expect:

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In economics, "rent" is defined as:

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When Frey and Oberholzer-Gee asked Swiss citizens about their willingness to accept repositories of nuclear waste in their communities, they found that:

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