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Instructions for the task - Puzzles task


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  • Please carefully read the instructions below explaining the task performed by the Green player in each round.

  • In each round, the Green player got 45 seconds to solve three puzzles.

  • Each puzzle consists of a visual geometric design with a missing piece. The Green players are supposed to fill in the missing piece from eight possible choices.

  • Each puzzle looks as follows (with varying difficulty):


  • The Yellow Player will then get assigned to a lottery. The number of correct puzzles solved by the Green Player determines the lottery that gets assigned to the Yellow Player. This lottery leads to either one of two outcomes (high and low) but with differing probabilities.

  • A refresher on lotteries - What is a lottery? For example, the following lottery: ₹0 with 20% probability or ₹500 with 80% probability - means that there is a 20% chance that the Yellow Player wins ₹0 and an 80% probability that Yellow Player wins ₹500. Alternatively, think of a lottery as a 10 sided die. In this example, the die has 0es on 2 sides, and 500s on 8 sides.

  • Each puzzle solved correctly by the Green Player increases the probability of higher earnings for the Yellow Player. For example:

  • Number of correct answers by the Green Player Lottery earned by the Yellow Player
    0 correct answers with 20% probability the outcome is ₹500; with 80% the outcome is ₹0.
    1 correct answer with 30% probability the outcome is ₹500; with 70% the outcome is ₹0.
    2 correct answers with 40% probability the outcome is ₹500; with 60% the outcome is ₹0.
    3 correct answers with 50% probability the outcome is ₹500; with 50% the outcome is ₹0.

  • The total number of questions that the Green player answered correctly (out of the three) determined the lottery that gets assigned to the Yellow player which is you. The lottery has only two outcomes: {{ Constants.lowpayoff }} and {{ Constants.highpayoff }}.

  • Once the lottery gets assigned to the Yellow player, it is automatically drawn by the experiment. The outcome drawn from the lottery are the earnings for the Yellow player for that round.

  • The higher the number of correct questions solved by the Green player, the greater the chance that the lottery will deliver a high outcome of {{ Constants.highpayoff }} as in the example given above.

  • Remember that the Green player had 45 seconds to solve a set of three puzzles in each round.

  • Yellow players will only be shown the earnings drawn from the lottery (that is, {{ Constants.lowpayoff }} or {{ Constants.highpayoff }}) for each round and then be asked to pay the Green player out of the separate pot of $2.00. We will then ask some questions related to it for each of the 20 rounds.

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    Illustrative Remainder: Interaction Green-Yellow player for each round

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