_ help

Author: lmendo

funDef.mat

@@ -1055,7 +1055,7 @@ Z^	2	2	2		1	1	1		true	true	true	true	if numel(in{1})==1 && numel(in{2})>1, in([1
 													[combs{end:-1:1}] = ndgrid(in{1});
 													combs = cat(n+1, combs{:}); combs = reshape(combs,[],n);
 													out{1} = combs; clear combs n
-_	1	1	1		1	1	1		true	true	true	true	if isa(in{1}, 'uint8'), out{1} = double(in{1})/255;	unary minus / normalize uint8 values	(i) If input is \matlab+uint8+: unary \matlab+-+ (\matlab+uminus+). (ii) If input is \matlab+uint8+: converts to \matlab+double+ and divides by $255$
+_	1	1	1		1	1	1		true	true	true	true	if isa(in{1}, 'uint8'), out{1} = double(in{1})/255;	unary minus / normalize uint8 values	(i) If input is \matlab+uint8+: unary \matlab+-+ (\matlab+uminus+), that is, output is the negative of the input. (ii) If input is \matlab+uint8+: converts to \matlab+double+ and divides by $255$
 													else out{1} = -in{1}; end
 X_
 Y_

funDef.txt

@@ -163,7 +163,7 @@
 \matl{X\textasciicircum{}} & 1 & 1 & \matlab+sqrt+ \\
 \matl{Y\textasciicircum{}} & 2 & 1 & \matlab+^+ (\matlab+mpower+) \\
 \matl{Z\textasciicircum{}} & 2 & 1 & (i) Given an array and a number $n$, computes the Cartesian power of the array times itself $n$ times. (ii) If the first input is a number and the second input is an array of at least two elements, the inputs are interpreted in reverse order. When using this mode, caution is needed in case the second input (array) may become a scalar, because then mode (i) will be used. \sa \matl{Z*} \\
-\matl{\_} & 1 & 1 & (i) If input is \matlab+uint8+: unary \matlab+-+ (\matlab+uminus+). (ii) If input is \matlab+uint8+: converts to \matlab+double+ and divides by $255$ \\
+\matl{\_} & 1 & 1 & (i) If input is \matlab+uint8+: unary \matlab+-+ (\matlab+uminus+), that is, output is the negative of the input. (ii) If input is \matlab+uint8+: converts to \matlab+double+ and divides by $255$ \\
 \matl{Y`} & 0 & 0--1 (0) & \matlab+tic+. \sa \matl{Z`} \\
 \matl{Z`} & 0--1 (0) & 0--1 (1) & \matlab+toc+. \sa \matl{Y`} \\
 \matl{a} & 1--2 (1 / 2) & 1 & \matlab+any+. \sa \matl{Xa} \\