Changes

In relation to the center cell indicated by the conjunction <math>xyz,\!</math> the region indicated by <math>\texttt{(} x, y, z \texttt{)}</math> is comprised of the adjacent or bordering cells.  Thus they are the cells that are just across the boundary of the center cell, as if reached by way of Leibniz's ''minimal changes'' from the point of origin, here, <math>xyz.\!</math>

In relation to the center cell indicated by the conjunction <math>xyz,\!</math> the region indicated by <math>\texttt{(} x, y, z \texttt{)}</math> is comprised of the adjacent or bordering cells.  Thus they are the cells that are just across the boundary of the center cell, as if reached by way of Leibniz's ''minimal changes'' from the point of origin, here, <math>xyz.\!</math>

The same sort of boundary relationship holds for any cell of origin that one chooses to indicate.  One way to indicate a cell is by forming a logical conjunction of positive and negative basis features, that is, by constructing an expression of the form <math>e_1 \cdot \ldots \cdot e_k,</math> where <math>e_j = x_j ~\text{or}~ e_j = \texttt{(} x_j \texttt{)},</math> for <math>j = 1 ~\text{to}~ k.</math> The proposition <math>\texttt{(} e_1, \ldots, e_k \texttt{)}</math> indicates the disjunctive region consisting of the cells that are just next door to <math>e_1 \cdot \ldots \cdot e_k.</math>

The same sort of boundary relationship holds for any cell of origin that

one might elect to indicate, say, by means of the conjunction of positive

or negative basis features u_1 · ... · u_k, with u_j = x_j or u_j = (x_j),

for j = 1 to k.  The proposition (u_1, ..., u_k) indicates the disjunctive

region consisting of the cells that are just next door to u_1 · ... · u_k.

</pre>

====Note 9====

====Note 9====