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<h1>Instructions</h1>

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  <h2> <span style="font-size:18pt">Situation Description</span> </h2>

      <p> Suppose that in a decision-making experiment individuals will participate in a <b>task with two stages</b>. At each stage,
          they can be assigned to the role of Individual A or to the role of Individual B with some probabilities specified below.
          Suppose that, at each stage, Individual A is randomly paired with another Individual B. The pairing is anonymous,
          meaning that neither individual will ever know the identity of the other individual with whom he or she is paired. <b>In
              the first stage</b>, each participant is <b>equally likely</b> to be Individual A or Individual B, meaning that each participant had
          a 50% chance to be assigned to any of the two roles. </p>

    <p> In each stage, Individual A will make a choice. The experimenter will record this choice. Individual B <b>will NOT
        observe</b> the choice of Individual A until the end of the experiment. Both individuals will be paid money based on the
        choices made by Individual A, and a small participation fee. Suppose that neither individual will receive any
        other money for participating in the experiment. </p>

     <p> In each pair, Individual A receives $10. Individual A will then have the opportunity to give any amount of his or her
        $10 to Individual B. That is, Individual A can give any of the $10 he or she receives to Individual B. The amount that
        Individual A gives to Individual B is <b>DOUBLED</b> by the experimenter. This means that if Individual A gives x$ to
        Individual B, Individual B will receive 2*x$. This choice will determine how much money each participant will
        receive in this stage. </p>

    {% if treatment == 'FullMobility' %}
       <p> At the second stage, <b>each participant will be paired with a DIFFERENT participant</b> of the
         experiment. At the second stage, <b>each participant will have the OTHER role he or she had in the first stage</b>. This
        means that the participants that were Individual A, in the first stage, will be Individual B in the second stage. The
        participants that were Individual B, in the first stage, will be Individual A in the second stage. At the second stage,
        participants face the same decision as at the first period. Participants that are assigned as Individual A receive
        10$, and they have to decide the amount they want to give to a participant that are assigned as Individual B. As in the first
       stage, the amount given by Individual A is doubled by the Experimenter.
        After the second stage the experiment concludes.</p>
    {% elif treatment == 'IntermediateMobility' %}
        <p> At the second stage, <b>each participant will be paired with a DIFFERENT participant</b> of the
        experiment. At the second stage, <b>each participant will have the SAME probability to be Individual A and
        Individual B</b>. This means that the participants that were Individual A, in the first stage, will have 50% chance to be
        Individual A, and 50% chance to be Individual B in the second stage. The
        participants that were Individual B, in the first stage, will have 50% chance to be Individual A, and 50% chance to be Individual B in the second stage . At the second stage,
        participants face the same decision as at the first period. Participants that are assigned as Individual A receive
        10$, and they have to decide the amount they want to give to a participant that are assigned as Individual B. As in the first
       stage, the amount given by Individual A is doubled by the Experimenter.
        After the second stage the experiment concludes.</p>
    {% elif treatment == 'WithoutMobility' %}
        <p> At the second stage, <b>each participant will be paired with a DIFFERENT participant</b> of the
         experiment. At the second stage, <b>each participant will have the SAME role he or she had in the first stage</b>.
            This means that the participants that were Individual A, in the first stage, will be Individual A in the second stage. The
            participants that were Individual B, in the first stage, will be Individual B in the second stage. At the second stage,
             participants face the same decision as at the first period. Participants that are assigned as Individual A receive
            10$, and they have to decide the amount they want to give to a participant that are assigned as Individual B. As in the first
            stage, the amount given by Individual A is doubled by the Experimenter.
            After the second stage the experiment concludes.</p>
        {% endif %}

   <p> The participants will be paid at the end of the experiment the money received at <b>one of the two stages</b>
       (plus the participation fee). The selected stage will be randomly determined with EQUAL
       probability at the end of the experiment.  </p>


    <button name="btn_submit" value="True" class="btn btn-primary" style="float: right;">
         <span style="font-size:14pt">Next</span>
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