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- Thu Jan 21, 2016 12:00 am
#45433
Setup and Rule Diagram Explanation
This is a Basic Linear: Balanced, Identify the Templates game.
There are six folders in numerical order, so they should be the base of the game. Instead of creating multiple stacks for the courses and for the times, instead simply combine the times and courses and create six unique variables: FM, FN, FO, SM, SN, and SO. In accordance with the first rule, these six variables can then be placed into the six folders, creating a Basic Linear: Balanced game. When the second and third rules are internally diagrammed, we get the following basic structure for the game:
However, there is a further inference to be made. If folders 1 and 2 contain the same subject, then there are only two subjects remaining for the four folders (spring and fall of each subject means four course offerings). Because folders 3 and 4 contain different subjects, we can then infer that folders 5 and 6 must also contain different subjects:
This inference is tested in question #12.
The fourth and fifth rules establish a dual-option for FM and SO on folders 1 and 4, and the sixth rule establishes an SN Not Law on folder 5:
The second, third, fourth, and fifth rules are so restrictive that they suggest that there are a limited number of solutions to this game. The best approach then, is to create two templates based on the dual-options in folders 1 and 4.
Template #1: FM in folder 1, SO in folder 4
In this template, SM must be in folder 2 according to the second rule. Folder 3 must contain either SN or FN, and because SN cannot be in folder 5 according to the last rule, SN is in folder 3 or 6:
Template #2: FM in folder 4, SO in folder 1
In this template, FO must be in folder 2 according to the second rule. Folder 3 must contain either SN or FN, and because SN cannot be in folder 5 according to the last rule, SN is in folder 3 or 6:
With these two templates, the game is easy to attack.
This is a Basic Linear: Balanced, Identify the Templates game.
There are six folders in numerical order, so they should be the base of the game. Instead of creating multiple stacks for the courses and for the times, instead simply combine the times and courses and create six unique variables: FM, FN, FO, SM, SN, and SO. In accordance with the first rule, these six variables can then be placed into the six folders, creating a Basic Linear: Balanced game. When the second and third rules are internally diagrammed, we get the following basic structure for the game:
However, there is a further inference to be made. If folders 1 and 2 contain the same subject, then there are only two subjects remaining for the four folders (spring and fall of each subject means four course offerings). Because folders 3 and 4 contain different subjects, we can then infer that folders 5 and 6 must also contain different subjects:
This inference is tested in question #12.
The fourth and fifth rules establish a dual-option for FM and SO on folders 1 and 4, and the sixth rule establishes an SN Not Law on folder 5:
The second, third, fourth, and fifth rules are so restrictive that they suggest that there are a limited number of solutions to this game. The best approach then, is to create two templates based on the dual-options in folders 1 and 4.
Template #1: FM in folder 1, SO in folder 4
In this template, SM must be in folder 2 according to the second rule. Folder 3 must contain either SN or FN, and because SN cannot be in folder 5 according to the last rule, SN is in folder 3 or 6:
Template #2: FM in folder 4, SO in folder 1
In this template, FO must be in folder 2 according to the second rule. Folder 3 must contain either SN or FN, and because SN cannot be in folder 5 according to the last rule, SN is in folder 3 or 6:
With these two templates, the game is easy to attack.
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Dave Killoran
PowerScore Test Preparation
Follow me on X/Twitter at http://twitter.com/DaveKilloran
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PowerScore Test Preparation
Follow me on X/Twitter at http://twitter.com/DaveKilloran
My LSAT Articles: http://blog.powerscore.com/lsat/author/dave-killoran
PowerScore Podcast: http://www.powerscore.com/lsat/podcast/