Added "see also" in \Zr`'s help

funDef.txt

@@ -599,7 +599,7 @@ Y@	1	2	1	2	1	1	1		true	true	true	true	if numel(in)==1	all possible permutations
 													out{1} = sortrows(combs); clear combs n x
 													end
 % Variations are computed like Cartesian power (variations with repetitions), and then results with repetitions are removed
-Z@	1	3	1	2	1	1	1		true	true	true	true	c = ischar(in{1});	random permutation	\matlab+randperm+ (produces a row vector as output). If $3$ inputs: third input indicates number of permutations, each on a different row. If first input is char it is interpreted as population (not as size)
+Z@	1	3	1	2	1	1	1		true	true	true	true	c = ischar(in{1});	random permutation	\matlab+randperm+ (produces a row vector as output). If $3$ inputs: third input indicates number of permutations, each on a different row. If first input is char it is interpreted as population (not as size). \sa \matl+Zr+
 													if c, x = in{1}; in{1} = numel(in{1}); end
 													if numel(in)~=3, out{1} = randperm(in{:});
 													else [~, p] = sort(rand(in{3},in{1}),2); p = p(:,1:in{2}); out{1} = p; end

spec/funDefTable/funDefTable.tex

@@ -83,7 +83,7 @@
 \matl{Y?} & 0 & 1 & answer why. Sort of \\
 \matl{Z?} & 1--6 (3) & 1 & \matlab+sparse+. If $3$ inputs and third input is \matlab+char+, the output is converted to \matlab+char+ \\
 \matl{Y@} & 1--2 (1 / 2) & 1 & If $1$ input: \matlab+perms+. If $2$ inputs: variations (without repetition). In either case, the results are sorted \\
-\matl{Z@} & 1--3 (1 / 2) & 1 & \matlab+randperm+ (produces a row vector as output). If $3$ inputs: third input indicates number of permutations, each on a different row. If first input is char it is interpreted as population (not as size) \\
+\matl{Z@} & 1--3 (1 / 2) & 1 & \matlab+randperm+ (produces a row vector as output). If $3$ inputs: third input indicates number of permutations, each on a different row. If first input is char it is interpreted as population (not as size). \sa \matl{Zr} \\
 \matl{A} & 1--2 (1 / 2) & 1 & \matlab+all+. \sa \matl{XA} \\
 \matl{XA} & 1 & 1 & \matlab+all(..., 1)+. \sa \matl{A} \\
 \matl{YA} & 2--3 (2 / 3) & 1 & (i) \matlab+dec2base+. (ii) If second input has more than one element: it defines the symbols, which can be characters or numbers. The number of symbols defines the base, which can exceed $36$. (iii) If second input is a negative number \matlab+-n+: it is interpreted as symbols \matlab+0:n-1+ (case ii). (i, ii) Base \matl{0} is interpreted as \matl{10}, \matl{1} as \matl{16}, \matl{F} as \matl{0:9}, \matl{T} as \matl{0:15}. \sa \matl{ZA}, \matl{Za} \\