{% extends "global/Page.html" %}
{% load otree %}

{% block title %}Answer Questions{% endblock %}

{% block content %}
<div class="card bg-light m-3">
    <div class="card-body">

        <p>You are also asked to answer some questions in this part. The questions are shown as two options for you to choose:</p>

        <ul>
            <li><strong>Option 1:</strong> You win 200 tokens if your estimate is correct.
                <br><em>(You win 200 tokens if your true ranking is below your estimate.)</em>
                <br><em>(You win 200 tokens if your true ranking is above your estimate.)</em>
            </li>
            <li><strong>Option 2 (given probability option):</strong> You win 200 tokens with p% probability and nothing otherwise.</li>
        </ul>

        <p>Option 1 will vary as the description on the screen. Option 2 will be presented with ascending p values. In all questions, you will be offered the chance to win 200 tokens. You will be asked to state which one of these two options you prefer for various values of p, from 0 to 100.</p>

        <p>Let us illustrate it with an example for some values of p:</p>
        <ul>
            <li>If <strong>p = 100</strong>, you will most likely prefer Option 2 because you are then guaranteed to win 200 tokens.</li>
            <li>If <strong>p = 0</strong>, then you will most likely prefer Option 1, as you might win something, as opposed to Option 2, where there is no chance of winning at all.</li>
        </ul>

        <p>For each value of p you are asked to state your preference between Option 1 and the given probability option by clicking on the respective option button.</p>

        <p>Note that if you prefer Option 1 when the given probability option offers you a 40% chance of winning (p = 40), then when it offers an even lower chance, say 25% (p = 25), you should again choose Option 1. Similarly, if you prefer Option 2 when p = 60, then when it offers an even better chance, say p = 70, you should still prefer Option 2. <strong>If you do not agree with or understand this principle please call one of the experimenters now. You should only have a single switch in one list.</strong></p>

        <p>To save you the trouble of clicking for each value of p, the program works with a <strong>single click</strong>:</p>
        <ul>
            <li>Click <strong>Option 2</strong> at the probability where, for that probability and all higher ones, you prefer Option 2 — all lower probabilities will automatically be set to Option 1.</li>
            <li>Click <strong>Option 1</strong> at the probability where, for that probability and all lower ones, you prefer Option 1 — all higher probabilities will automatically be set to Option 2.</li>
        </ul>

        <p>We will randomly pick one question out of the three lists and one value of p, and check which option you chose.</p>

    </div>
</div>
{% next_button %}
{% endblock %}