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How is a l shaped matrix related to a t shaped matrix?


Asked by Reed Todd on Dec 07, 2021 FAQ



An L-shaped matrix relates two groups of items to each other (or one group to itself). A T-shaped matrix relates three groups of items: groups B and C are each related to A. Groups B and C are not related to each other.
Indeed,
A T-shaped matrix diagram relates three groups of items: groups B and C are each related to A. Groups B and C are not related to each other. A Y-shaped matrix relates three groups of items. Each group is related to the other two. A C-shaped matrix simultaneously relates three groups of items at one 3-D point.
Subsequently, Table 1 summarizes when to use each type of matrix diagram. In the below examples, we shaded the matrix axes to emphasize the letter that gives each matrix its name. You chose the matrix that matches the number of groups and interested interactions. An L-shaped matrix relates two groups of items to each other (or one group to itself).
In fact,
The result is a diagram with an X- and Y-axis forming a cross or “X” shape that compares four total groups of data. In this relationship matrix, each axis is related to the groups immediately adjacent to it, but not the group across from it. When to use it: Use the X-shaped diagram when you need to compare four groups of items.
Just so,
A C–shaped matrix relates three groups of items all together simultaneously, in 3-D. An X–shaped matrix relates four groups of items. Each group is related to two others in a circular fashion. A roof–shaped matrix relates one group of items to itself. It is usually used along with an L – or T–shaped matrix.