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- Thu May 28, 2020 1:26 pm
#89127
Setup and Rule Diagram Explanation
This is an Advanced Linear: Unbalanced, Identify the Templates game.
Here is the full setup as produced by the game scenario and rules. A discussion follows thereafter.
Because there are seven years and only five children, this linear game is Unbalanced. However, this imbalance is easily corrected by creating two empty years, designated by the “E’s” above. Since an E in either the L/R row or the child row means that the entire year is empty, we can show the two empty years as:
This game requires a series of related steps to create the complete setup above:
Either the original diagram or these two templates can be used to effectively attack this game.
This is an Advanced Linear: Unbalanced, Identify the Templates game.
Here is the full setup as produced by the game scenario and rules. A discussion follows thereafter.
Because there are seven years and only five children, this linear game is Unbalanced. However, this imbalance is easily corrected by creating two empty years, designated by the “E’s” above. Since an E in either the L/R row or the child row means that the entire year is empty, we can show the two empty years as:
This game requires a series of related steps to create the complete setup above:
Step 1. The combination of the first rule and the fifth rule allows us to infer that a left-handed child was not born in 1990 or 1992.
Step 2. U, a right-handed child, was born in 1993. Thus, a right-handed child was not born in 1992 or 1994. Further, from the third rule we can infer that S, a left-handed child, was born in 1990, 1991, or 1992. However, when this inference is combined with step 1, we can infer that S was born in 1991.
Step 3. Since neither a left-handed nor a right-handed child can be born in 1992, 1992 must be an empty year. Since a left-handed child cannot be born in 1990, 1990 must be either an empty or a right-handed year.
Step 4. From the first three steps above, we have placed one right-handed child, one left-handed child, and one empty year. Further, 1990 has been established as either an empty or a right-handed year.
Consequently, two left-handed children must be born in the years 1994, 1995, and 1996. Because of the first rule, we can therefore infer that the two left-handed children are born in 1994 and 1996. From that inference we can deduce that 1995 is the remainder of the right-handed/empty dual-option from 1990. At this point, the entire L/R row is complete, and the only uncertainty is in 1990 and 1995.
The discussion above reveals the deep restrictions in this game. In fact, there are only two basic templates that exist:Step 5. Due to steps 1 though 4 above, all the rules are “dead” except the fourth rule. The fourth rule is the only remaining active rule, and even then there are limitations, as shown by the dual- and triple-options in the child row of the diagram.
Either the original diagram or these two templates can be used to effectively attack this game.
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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/