- PowerScore Staff
- Posts: 5972
- Joined: Mar 25, 2011
- Mon Dec 30, 2019 2:22 pm
#72909
This game is also discussed in our Podcast, at the 36:54 mark: LSAT Podcast Episode 37: The November 2019 LSAT Logic Games Section
Setup and Rule Diagram Explanation
This is a Grouping: Defined-Fixed, Unbalanced: Underfunded, Identify the Templates, Numerical Distribution Game
This game involves assigning pairs of computer technicians to examine three computers: F, G, and H. The game is complicated because although there are six available spaces, there are only five available technicians. Thus, one of the technicians must be doubled (resulting in a 2-1-1-1-1 distribution), creating the following base setup:
Local Computer rules involved W, W, and X:
Block and Not Block rules involving RT and SW:
The last two rules are quite powerful because they address 4 of the 5 variables. The RT block is also limited automatically in position to three separate spots: filling F, filling G, or filling H. Add in that the remaining variable—X—is addressed in the first two rules, and we have a classic situation in which showing the templates would be the best approach. Using the position of the RT block is the best angle of attack:
Template #1: RT block assigned to F
Template #2: RT block assigned to G
Template #3: RT block assigned to H
The immediate impact of using RT as a base for the templates is how it affects the placement of S and W. Because those two technicians cannot be assigned to the same computer, S and W must each be assigned to the other two computers, one for each computer (this would initially appears as a rotating dual-option on the other two computers). However, taking into account the first two rules, we have additional limitations, so let's look at each template as fully realized:
Template #1: RT block assigned to F
This is the most open of the three templates. when S and W are assigned to G and H, there is no rule governing what occurs, and thus X could be assigned to either G or H:
Template #2: RT block assigned to G
In this template, one of S and W must be assigned to F, which will trigger one of the first two rules. Since G is now unavailable with both R and T there, the first rule cannot occur (no room for X), and thus S cannot be assigned to F. Consequently, W must be assigned to F, which triggers the second rule:
Template #3: RT block assigned to H
In this template, one of S and W must be assigned to F, which will trigger one of the first two rules. Since H is now unavailable with both R and T there, the second rule cannot occur (no room for X), and thus W cannot be assigned to F. Consequently, S must be assigned to F, which triggers the first rule:
With these templates in place, most of the game is locked into place, and your focus should be on the uncertainty in Template #1, and the identity of the variable that is doubled in each template and fills the remaining "open" space.
Setup and Rule Diagram Explanation
This is a Grouping: Defined-Fixed, Unbalanced: Underfunded, Identify the Templates, Numerical Distribution Game
This game involves assigning pairs of computer technicians to examine three computers: F, G, and H. The game is complicated because although there are six available spaces, there are only five available technicians. Thus, one of the technicians must be doubled (resulting in a 2-1-1-1-1 distribution), creating the following base setup:
- R S T W X 5
___ ___ ___
___ ___ ___
F G H
Local Computer rules involved W, W, and X:
- Rule #1: This rule can be drawn as:
SF XG
Rule #2: This rule can be drawn as:
WF XH
Block and Not Block rules involving RT and SW:
- Rule #3: This rule creates a vertical WS not-block.
W
S
Rule #4: This rule creates a vertical RT block:
R
T
Because top or bottom positioning is not a factor in this game, it does not matter if R or T is "on top" of the block.
The last two rules are quite powerful because they address 4 of the 5 variables. The RT block is also limited automatically in position to three separate spots: filling F, filling G, or filling H. Add in that the remaining variable—X—is addressed in the first two rules, and we have a classic situation in which showing the templates would be the best approach. Using the position of the RT block is the best angle of attack:
Template #1: RT block assigned to F
- _R_ ___ ___
_T_ ___ ___
F G H
Template #2: RT block assigned to G
- ___ _R_ ___
___ _T_ ___
F G H
Template #3: RT block assigned to H
- ___ ___ _R_
___ ___ _T_
F G H
The immediate impact of using RT as a base for the templates is how it affects the placement of S and W. Because those two technicians cannot be assigned to the same computer, S and W must each be assigned to the other two computers, one for each computer (this would initially appears as a rotating dual-option on the other two computers). However, taking into account the first two rules, we have additional limitations, so let's look at each template as fully realized:
Template #1: RT block assigned to F
This is the most open of the three templates. when S and W are assigned to G and H, there is no rule governing what occurs, and thus X could be assigned to either G or H:
- _R_ _X/_ _/X_
_T_ _S/W_ _W/S_
F G H
Template #2: RT block assigned to G
In this template, one of S and W must be assigned to F, which will trigger one of the first two rules. Since G is now unavailable with both R and T there, the first rule cannot occur (no room for X), and thus S cannot be assigned to F. Consequently, W must be assigned to F, which triggers the second rule:
- ___ _R_ _X_
_W_ _T_ _S_
F G H
Template #3: RT block assigned to H
In this template, one of S and W must be assigned to F, which will trigger one of the first two rules. Since H is now unavailable with both R and T there, the second rule cannot occur (no room for X), and thus W cannot be assigned to F. Consequently, S must be assigned to F, which triggers the first rule:
- ___ _X_ _R_
_S_ _W_ _T_
F G H
With these templates in place, most of the game is locked into place, and your focus should be on the uncertainty in Template #1, and the identity of the variable that is doubled in each template and fills the remaining "open" space.
Dave Killoran
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/
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/