--- a/scripts/plot/slice.m	Mon Nov 26 18:31:53 2007 +0000
+++ b/scripts/plot/slice.m	Mon Nov 26 18:45:02 2007 +0000
@@ -17,59 +17,59 @@
 ## <http://www.gnu.org/licenses/>.
 
 ## -*- texinfo -*-
-## @deftypefn {Function File}   {} slice (@var{X}, @var{Y}, @var{Z}, @var{V}, @var{SX}, @var{SY}, @var{SZ})
-## @deftypefnx {Function File}  {} slice (@var{X}, @var{Y}, @var{Z}, @var{V}, @var{XI}, @var{YI}, @var{ZI})
-## @deftypefnx {Function File}  {} slice (@var{V}, @var{SX}, @var{SY}, @var{SZ})
-## @deftypefnx {Function File}  {} slice (@var{V}, @var{XI}, @var{YI}, @var{ZI})
-## @deftypefnx {Function File}  {@var{H} =} slice (...)
-## @deftypefnx {Function File}  {@var{H} =} slice (...,@var{METHOD})
-## Plots slice(s) of 3D data/scalar fields. Each element of then 3-dimensional 
-## array @var{v} represents a scalar value at a location given by the parameters 
-## @var{x}, @var{y}, and @var{z}. The parameters @var{x}, @var{x}, and 
-## @var{z} are either 3-dimensional arrays of the same size as the array 
-## @var{v} in the 'meshgrid' format or vectors. The parameters @var{xi}, etc 
-## respect a similar format to @var{x}, etc, and they represent the points 
-## at which the array @var{vi} is interpolated using interp3. The vectors
-## @var{sx}, @var{sy}, and @var{sz} contain points of orthogonal slices of
-## the respective axes.
+## @deftypefn {Function File} {} slice (@var{x}, @var{y}, @var{z}, @var{v}, @var{sx}, @var{sy}, @var{sz})
+## @deftypefnx {Function File} {} slice (@var{x}, @var{y}, @var{z}, @var{v}, @var{xi}, @var{yi}, @var{zi})
+## @deftypefnx {Function File} {} slice (@var{v}, @var{sx}, @var{sy}, @var{sz})
+## @deftypefnx {Function File} {} slice (@var{v}, @var{xi}, @var{yi}, @var{zi})
+## @deftypefnx {Function File} {@var{h} =} slice (@dots{})
+## @deftypefnx {Function File} {@var{h} =} slice (@dots{}, @var{method})
+## Plot slices of 3D data/scalar fields. Each element of the 3-dimensional 
+## array @var{v} represents a scalar value at a location given by the
+## parameters @var{x}, @var{y}, and @var{z}. The parameters @var{x},
+## @var{x}, and @var{z} are either 3-dimensional arrays of the same size
+## as the array @var{v} in the "meshgrid" format or vectors. The
+## parameters @var{xi}, etc respect a similar format to @var{x}, etc,
+## and they represent the points at which the array @var{vi} is
+## interpolated using interp3. The vectors @var{sx}, @var{sy}, and
+## @var{sz} contain points of orthogonal slices of the respective axes.
 ##
 ## If @var{x}, @var{y}, @var{z} are omitted, they are assumed to be 
-## @code{x = 1 : size (@var{v}, 2)}, @code{y = 1 : size (@var{v}, 1)} and
-## @code{z = 1 : size (@var{v}, 3)}. 
+## @code{x = 1:size (@var{v}, 2)}, @code{y = 1:size (@var{v}, 1)} and
+## @code{z = 1:size (@var{v}, 3)}. 
 ##
 ## @var{Method} is one of:
 ##
-## @table @asis
-## @item 'nearest'
+## @table @code
+## @item "nearest"
 ## Return the nearest neighbour.
-## @item 'linear'
+## @item "linear"
 ## Linear interpolation from nearest neighbours.
-## @item 'cubic'
+## @item "cubic"
 ## Cubic interpolation from four nearest neighbours (not implemented yet).
-## @item 'spline'
-## Cubic spline interpolation--smooth first and second derivatives
+## @item "spline"
+## Cubic spline interpolation---smooth first and second derivatives
 ## throughout the curve.
 ## @end table
 ##
-## The default method is 'linear'.
-## The optional return value @var{H} is a vector of handles to the surface graphic 
-## objects.
+## The default method is @code{"linear"}.
+## The optional return value @var{h} is a vector of handles to the
+## surface graphic objects.
 ##
 ## Examples:
 ## @example
-## [X,Y,Z] = meshgrid(linspace(-8,8,32));
-## V = sin (sqrt (X.^2 + Y.^2 + Z.^2)) ./ (sqrt (X.^2 + Y.^2 + Z.^2))
-## slice(X,Y,Z,V,[],0,[])
-## [XI,YI]=meshgrid(linspace(-7,7));
-## ZI=XI+YI;
-## slice(X,Y,Z,V,XI,YI,ZI)
+## [x, y, z] = meshgrid (linspace (-8, 8, 32));
+## v = sin (sqrt (x.^2 + y.^2 + z.^2)) ./ (sqrt (x.^2 + y.^2 + z.^2));
+## slice (x, y, z, v, [], 0, []);
+## [xi, yi] = meshgrid (linspace (-7, 7));
+## zi = xi + yi;
+## slice (x, y, z, v, xi, yi, zi);
 ## @end example
 ## @seealso{interp3, surface, pcolor}
 ## @end deftypefn
 
-## Author: Kai Habel <kai.habel at gmx.de>
+## Author: Kai Habel <kai.habel@gmx.de>
 
-function h = slice(varargin)
+function h = slice (varargin)
 
   method = "linear";
   extrapval = NA;
@@ -81,82 +81,86 @@
   endif
 
   if (nargs == 4)
-    V = varargin{1};
-    if (ndims (V) != 3)
+    v = varargin{1};
+    if (ndims (v) != 3)
       error ("slice: expect 3-dimensional array of values");
     endif
-    [nx, ny, nz] = size(V);
-    [X,Y,Z] = meshgrid(1:nx,1:ny,1:nz);
+    [nx, ny, nz] = size (v);
+    [x, y, z] = meshgrid (1:nx, 1:ny, 1:nz);
     sx = varargin{2};
     sy = varargin{3};
     sz = varargin{4};
   elseif (nargs == 7)
-    V = varargin{4};
-    if (ndims (V) != 3)
+    v = varargin{4};
+    if (ndims (v) != 3)
       error ("slice: expect 3-dimensional array of values");
     endif
-    X = varargin{1};
-    Y = varargin{2};
-    Z = varargin{3};
-    if (all([isvector(X) isvector(Y) isvector(Z)]))
-      [X,Y,Z] = meshgrid(X,Y,Z);
-    elseif ((ndims(X) == 3) && size_equal(X,Y) && size_equal(X,Z))
-      ##do nothing
+    x = varargin{1};
+    y = varargin{2};
+    z = varargin{3};
+    if (all ([isvector(x), isvector(y), isvector(z)]))
+      [x, y, z] = meshgrid (x, y, z);
+    elseif (ndims (x) == 3 && size_equal (x, y) && size_equal (x, z))
+      ## Do nothing.
     else
-      error("slice: X,Y,Z size mismatch")
+      error ("slice: X, Y, Z size mismatch")
     endif
     sx = varargin{5};
     sy = varargin{6};
     sz = varargin{7};
   else
-    print_usage();
+    print_usage ();
   endif
 
-  if (any([isvector(sx), isvector(sy), isvector(sz)]))
-    have_sval = true();
-  elseif ((ndims(sx) == 2) && size_equal(sx,sy) && size_equal(sx,sz))
-    have_sval = false();
+  if (any ([isvector(sx), isvector(sy), isvector(sz)]))
+    have_sval = true;
+  elseif (ndims(sx) == 2 && size_equal (sx, sy) && size_equal (sx, sz))
+    have_sval = false;
   else
-    error ("slice: dimensional mismatch for (XI,YI,ZI) or (sx,sy,sz)");
+    error ("slice: dimensional mismatch for (XI, YI, ZI) or (SX, SY, SZ)");
   endif
 
   newplot ();
-  ax = gca;
+  ax = gca ();
   sidx = 1;
-  maxv = max(V(:));
-  minv = min(V(:));
-  set(ax, "CLim", [minv, maxv]);
+  maxv = max (v(:));
+  minv = min (v(:));
+  set (ax, "clim", [minv, maxv]);
 
   if (have_sval)
-    ns = length(sx) + length(sy) + length(sz);
+    ns = length (sx) + length (sy) + length (sz);
     hs = zeros(ns,1);
-    [ny, nx, nz] = size(V);
+    [ny, nx, nz] = size (v);
     if (length(sz) > 0)
-      for i=1:length(sz)
-        [XI,YI,ZI] = meshgrid(squeeze(X(1,:,1)),squeeze(Y(:,1,1)),sz(i));
-        Vz = squeeze(interp3(X,Y,Z,V,XI,YI,ZI,method));
-        tmp(sidx++) = surface(XI,YI,sz(i)*ones(size(YI)),Vz);
+      for i = 1:length(sz)
+        [xi, yi, zi] = meshgrid (squeeze (x(1,:,1)),
+				 squeeze (y(:,1,1)), sz(i));
+        vz = squeeze (interp3 (x, y, z, v, xi, yi, zi, method));
+        tmp(sidx++) = surface (xi, yi, sz(i) * ones (size (yi)), vz);
       endfor
     endif
 
-    if (length(sy) > 0)
-      for i=length(sy):-1:1
-	[XI,YI,ZI] = meshgrid(squeeze(X(1,:,1)),sy(i),squeeze(Z(1,1,:)));
-        Vy = squeeze(interp3(X,Y,Z,V,XI,YI,ZI,method));
-        tmp(sidx++) = surface(squeeze(XI),squeeze(sy(i)*ones(size(ZI))),squeeze(ZI),Vy);
+    if (length (sy) > 0)
+      for i = length(sy):-1:1
+	[xi, yi, zi] = meshgrid (squeeze (x(1,:,1)), sy(i), squeeze (z(1,1,:)));
+        vy = squeeze (interp3 (x, y, z, v, xi, yi, zi, method));
+        tmp(sidx++) = surface (squeeze (xi),
+			       squeeze (sy(i) * ones (size (zi))),
+			       squeeze (zi), vy);
       endfor
     endif
 
-    if (length(sx) > 0)
-      for i=length(sx):-1:1
-        [XI,YI,ZI] = meshgrid(sx(i),squeeze(Y(:,1,1)),squeeze(Z(1,1,:)));
-        Vx = squeeze(interp3(X,Y,Z,V,XI,YI,ZI,method));
-        tmp(sidx++) = surface(squeeze(sx(i)*ones(size(ZI))),squeeze(YI),squeeze(ZI),Vx);
+    if (length (sx) > 0)
+      for i = length(sx):-1:1
+        [xi, yi, zi] = meshgrid (sx(i), squeeze (y(:,1,1)), squeeze (z(1,1,:)));
+        vx = squeeze (interp3 (x, y, z, v, xi, yi, zi, method));
+        tmp(sidx++) = surface (squeeze (sx(i) * ones (size (zi))),
+			       squeeze (yi), squeeze(zi), vx);
       endfor
     endif
   else
-    VI = interp3(X,Y,Z,V,sx,sy,sz);
-    tmp(sidx++) = surface(sx,sy,sz,VI);
+    vi = interp3 (x, y, z, v, sx, sy, sz);
+    tmp(sidx++) = surface (sx, sy, sz, vi);
   endif
 
   if (! ishold ())
@@ -167,4 +171,4 @@
     h = tmp;
   endif
 
-end
+endfunction