- Fri Jan 21, 2011 12:00 am
#26410
Setup and Rule Diagram Explanation
This is a Grouping: Defined-Fixed, Balanced game.
The game scenario establishes that six interns—F, G, H, J, K, and L—are assigned to cover three stories—R, S, and T. Each story is assigned a photographer’s assistant and a writer’s assistant. This creates a setup that appears as follows:
Thus, there are three groups, and each position in each group has a specific designation.
The first two rules address four of the variables and create two separate blocks within the fields (designated with a sub-F). These blocks are shown here without regard to order. So, for example, without considering the remaining rules, the FK block could be reversed so K is on top; the GL block could be LG, or it could be G __ L or L __ G. Essentially, the blocks below are being used to show space occupied within the group, and not some exact linear order. More on this point below.
Consider for a moment the game setup diagram, and how these two blocks occupy space in each field. Each field—WA and PA—contains exactly three spaces. Because the two blocks address different variables, we can now make an exceptionally powerful inference:
The third rule states that H must be trained as a photographer’s assistant. Thus, we can now infer that the H, J, and F/K group of interns is assigned to the photographer’s assistant row, and the G, L, and K/F group is assigned to the writer’s assistant row:
The fourth rule assigns J to T, resulting in the following diagram:
The fifth rule eliminates K from S, creating two Not Laws:
At this point, we have a tremendous amount of information: we fully know the composition of each row, J is placed, and there are further limitations on the placement of K.
This is a Grouping: Defined-Fixed, Balanced game.
The game scenario establishes that six interns—F, G, H, J, K, and L—are assigned to cover three stories—R, S, and T. Each story is assigned a photographer’s assistant and a writer’s assistant. This creates a setup that appears as follows:
Thus, there are three groups, and each position in each group has a specific designation.
The first two rules address four of the variables and create two separate blocks within the fields (designated with a sub-F). These blocks are shown here without regard to order. So, for example, without considering the remaining rules, the FK block could be reversed so K is on top; the GL block could be LG, or it could be G __ L or L __ G. Essentially, the blocks below are being used to show space occupied within the group, and not some exact linear order. More on this point below.
Consider for a moment the game setup diagram, and how these two blocks occupy space in each field. Each field—WA and PA—contains exactly three spaces. Because the two blocks address different variables, we can now make an exceptionally powerful inference:
- In one of the fields, G and L occupy two of the three spaces. The remaining space in that field must be occupied by K or F. This means that one of the fields is occupied by G, L, and K/F. Thus, the other field must be occupied by the remaining variables: H, J, and F/K. Thus, the two fields are composed (not ordered) of the following:
The third rule states that H must be trained as a photographer’s assistant. Thus, we can now infer that the H, J, and F/K group of interns is assigned to the photographer’s assistant row, and the G, L, and K/F group is assigned to the writer’s assistant row:
The fourth rule assigns J to T, resulting in the following diagram:
The fifth rule eliminates K from S, creating two Not Laws:
At this point, we have a tremendous amount of information: we fully know the composition of each row, J is placed, and there are further limitations on the placement of K.
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