{% extends "global/Page.html" %} {% load otree static %} {% block content %} {% load static %} {% if training_num == 1 %}
Rule: In every period, one of the attributes has a weight of 50 and is the most important attribute to determine the total value of the project. Since revealing an attribute has equal costs independent of its weight, always start with the attribute that has the highest weight as it gives you the most valuable information.
Example:
Exercise: You can reveal all attributes for free in the following exercise. Focus on finding out which attribute has an attribute weight of 50.
{% elif training_num == 2 %}Rule: For each project, attribute values for A1 and A3 are always connected by a basic arithmetic operation (+, -, * or ÷). This operation remains the same for all rounds of a given period. So don’t pay twice for the same information for each project.
Example:
Exercise: You can reveal all attributes for free in the following exercise. Focus on finding out the connection between attribute values A1 and A3.
{% elif training_num == 3 %}Rule: Between the four projects of a given round, attribute values for A2 are always connected by a basic arithmetic operation (+ or -). These operations remain the same for all rounds of a given period. So don’t pay twice for the same information for A2 of different options.
Example:
Exercise: You can reveal all attributes for free in the following exercise. Focus on finding out the connection between the A2 values of all four projects.
{% endif %}| Project | A1 | A2 | A3 | EV Revealed |
|---|---|---|---|---|
| {{ opt.name }} | 0 |
{% if training_num == 1 %} Which attribute has the highest attribute weight / an attribute weight of 50%? {% elif training_num == 2 %} How are attribute values A1 and A3 connected? {% elif training_num == 3 %} How is the connection between the attribute values A2 of all four options? {% endif %}
{% endblock %}