Ultimatum Game
The ultimatum game, also known as a take-it-or-leave-it game, is a two-person, one-shot strategic interaction used to study how mutual benefits are shared. In this sequential game, the first player (the Proposer) proposes a division of a 'pie' (e.g., $100). The second player (the Responder) can then either accept the offer, in which case the pie is split as proposed, or reject it, which results in both players receiving nothing.
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Introduction to Microeconomics Course
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CORE Econ
Ch.4 Strategic interactions and social dilemmas - The Economy 2.0 Microeconomics @ CORE Econ
The Economy 2.0 Microeconomics @ CORE Econ
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In a controlled experiment, two anonymous participants are assigned roles. Player 1 is given $20 and must propose how to split it with Player 2. Player 2 can either accept the proposed split, in which case both players are paid accordingly, or reject it, in which case both players receive nothing. The most common proposal from Player 1 is a $10/$10 split, and proposals where Player 1 offers less than $5 are almost always rejected by Player 2. What is the most logical conclusion that can be drawn from these results?
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- Method B: A field study where a random group of farmers in a village is offered a discount on the new seed, and their adoption rate is compared to another random group in the same village that was not offered the discount.
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Ultimatum Game
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Imagine a negotiation where a Proposer must offer a split of $100 to a single Responder. If the Responder accepts, the money is split as proposed; if they reject, neither person receives anything. Now, consider a change to this structure: the Proposer still has $100 but now faces two Responders. The Proposer makes a single take-it-or-leave-it offer, and the first Responder to accept it gets the offered amount, while the Proposer keeps the remainder. How would the introduction of a second Responder most likely affect the share of the $100 that the Proposer offers?
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A two-person game is structured as follows: Player 1 (the Proposer) is given a sum of money and must offer a portion of it to Player 2 (the Responder). The Responder can then either accept the offer, in which case the money is split as proposed, or reject it, in which case both players receive nothing. Arrange the following events of a single round of this game in the correct chronological order.
According to a model where individuals are assumed to be perfectly rational and motivated solely by self-interest, a Responder in the ultimatum game should reject any offer they perceive as unfair, even if it is greater than zero.
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