* dimensional case, let there be points $x_0,\ldots, x_{K-1}$,
* $y_0,\ldots,y_{L-1}$, $z_1,\ldots,z_{M-1}$, and data $d_{klm}$ defined at
* point $(x_k,y_l,z_m)^T$, then evaluating the function at a point $\mathbf
- * x=(x,y,z)$ will find the box so that $x_k\le x\le x_{k+1}, y_l\le x\le
+ * x=(x,y,z)$ will find the box so that $x_k\le x\le x_{k+1}, y_l\le y\le
* y_{l+1}, z_m\le z\le z_{m+1}$, and do a trilinear interpolation of the
* data on this cell. Similar operations are done in lower dimensions.
*
* $y_0,\ldots,y_{L-1}$, $z_1,\ldots,z_{M-1}$. Also consider data $d_{klm}$
* defined at point $(x_k,y_l,z_m)^T$, then evaluating the function at a
* point $\mathbf x=(x,y,z)$ will find the box so that $x_k\le x\le x_{k+1},
- * y_l\le x\le y_{l+1}, z_m\le z\le z_{m+1}$, and do a trilinear
+ * y_l\le y\le y_{l+1}, z_m\le z\le z_{m+1}$, and do a trilinear
* interpolation of the data on this cell. Similar operations are done in
* lower dimensions.
*