- Thu Mar 01, 2018 6:50 pm
#44169
Setup and Rule Diagram Explanation
This is an Undefined Grouping game with a selection pool of Uniform Variables. It is Undefined because the number of variables chosen (i.e., the number of appliances chosen) is not fixed. The selection pool is comprised of Uniform Variables because the variables are all equal members of the same basic group, not subdivided into categories. Since this is a pure grouping game, the setup will be comprised solely of conditional statements. We should note that M is a random in this game—it is the only variable not directly constrained by any of the rules.
The first rule tells us that if Henri uses the hairdryer, he cannot use the razor, and vice-versa. This can be characterized as follows:
The second rule can be shown as:
The final rule provides us with the following conditional statement:
With the conditional statements above, we have all three rules represented. It is valuable to note that H and V are the variables subject to the most constraints. In addition, there is value in showing the set of appliances that each individual appliance cannot be used with:
This is an Undefined Grouping game with a selection pool of Uniform Variables. It is Undefined because the number of variables chosen (i.e., the number of appliances chosen) is not fixed. The selection pool is comprised of Uniform Variables because the variables are all equal members of the same basic group, not subdivided into categories. Since this is a pure grouping game, the setup will be comprised solely of conditional statements. We should note that M is a random in this game—it is the only variable not directly constrained by any of the rules.
The first rule tells us that if Henri uses the hairdryer, he cannot use the razor, and vice-versa. This can be characterized as follows:
- H R
The second rule can be shown as:
- H T
The final rule provides us with the following conditional statement:
With the conditional statements above, we have all three rules represented. It is valuable to note that H and V are the variables subject to the most constraints. In addition, there is value in showing the set of appliances that each individual appliance cannot be used with:
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