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"new English books" into the two Classes, "new English bound books" and "new English unbound books", and had assigned the S.W. _Inner_ Cell to the one, and the S.W. _Outer_ Cell to the other.] It is evident that we have now assigned the _Inner Square_ to the m-Class, and the _Outer Border_ to the m'-Class. [Thus, in the "books" example, we have assigned the _Inner Square_ to "bound books" and the _Outer Border_ to "unbound books".] When the Reader has made himself familiar with this Diagram, he ought to be able to find, in a moment, the Compartment assigned to a particular _pair_ of Attributes, or the Cell assigned to a particular _trio_ of Attributes. The following Rules will help him in doing this:-- (1) Arrange the Attributes in the order x, y, m. pg041 (2) Take the _first_ of them and find the Compartment assigned to it. (3) Then take the _second_, and find what _portion_ of that compartment is assigned to it. (4) Treat the _third_, if there is one, in the same way. [For example, suppose we have to find the Compartment assigned to ym. We say to ourselves "y has the _West_ Half; and m has the _Inner_ portion of that West Half." Again, suppose we have to find the Cell assigned to x'ym'. We say to ourselves "x' has the _South_ Half; y has the _West_ portion of that South Half, i.e. has the _South-West Quarter_; and m' has the _Outer_ portion of that South-West Quarter."] The Reader should now get his genial friend to question him on the Table given on the next page, in the style of the following specimen-Dialogue. Q. Adjunct for South Half, Inner Portion? A. x'm. Q. Compartment for m'? A. The Outer Border. Q. Adjunct for North-East Quarter, Outer Portion? A. xy'm'. Q. Compartment for ym? A. West Half, Inner Portion. Q. Adjunct for South Half? A. x'. Q. Compartment for x'y'm? A. South-East Quarter, Inner Portion. &c. &c. pg042 TABLE IV. .-----------------------------------------------. | Adjunct | | | of | Compartments, or Cells, assigned | | Classes. | to them. | |----------|---------------------------
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