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Phase 3: The Election Game

In this phase you will play multiple rounds of a two-part game.

The first part of each round will be identical to the Sender-Receiver game you played in phase 2 of today’s experiment. Players will be given {{ Constants.endowment }} and then assigned to the role of sender or receiver. After all participants have made their decisions, they will be endowed with 10 more tokens and then assigned to play the opposite role.

The second part of each round will be identical to the Group Game, with one important change: each group will elect the member that will act as their representative using a ranked choice voting system.

Each participant will be endowed with {{ Constants.endowment }} and randomly placed into groups of 4. Same as in the Group game, {{ Constants.flat_invest }} will be taken from each of the 3 group members and placed into a group account.

Each of you will make the decision regarding the amount transferred to your private account from the group account as if you are the group's representative in advance of the representative being elected. When entering your decisions, you will not know whether you have been elected as the group's representative. This will not be revealed to you until after you make your decisions. Your decisions have no impact on whether or not you are elected as the representative.

On the next screen, you will see the amounts sent to and returned by the other members of your group in the sender-receiver game, and their values of R. They will be labeled anonymously as Player A, Player B, and Player C. You will rank the other 3 members of their group, assigning 1 to the player you most want to be the representative and 3 to the player you least want to be the representative. When making their decision, they will be given three pieces of information about each player:

On the next screen, you will be able to enter your best guess about each of the other players’ decisions – how much you think they will transfer to their private accounts if they are the representative, and what is the probability that they will transfer all the money in the group account to their private account.

Each group member will receive 2 points for each 1st place vote, 1 point for each 2nd place vote, and 0 points for each 3rd place vote. The member with the most points will be the group representative. Ties will be broken randomly.

You will play this game sequence 5 times – the sender-receiver game, followed by the representative election game. After each round you will be informed which member was elected the representative and the results from the round. At the beginning of each round you will be randomly re-matched into a new group of 4 members.

Summary of Election Game:

You will play multiple rounds of the following game sequence:

Reminder of Payoffs:

For the three members, their payoff from this round is the {{ remain }} remaining in their private account plus their earnings from the group account:

For the representative, their payoff will include a {{ earning }} fee for being the representative in addition to any tokens they transferred from the group account into their private account:

Quiz 4:

You will receive 2 tokens for a correct answer to the following question, paid separately at the end of the experiment.

1. Member A receives 2 first place votes and 1 second place vote. Member B receives 2 second place votes and 1 third place vote. Member C receives 1 first place and 2 third place votes. Which member will be elected the representative? {{ formfield 'answer_1'}}
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