Version 5.0.0

funDef.txt

@@ -510,15 +510,15 @@ Xo	1	1	1	1	1	1	true	true	out{1} = uint64(in{1});	convert to unsigned 64-bit inte
 Yo	1	3	1	1	1	1	true	true	out{1} = round(in{:});	round towards nearest decimal or integer	\matlab+round+
 Zo	1	1	1	1	1	1	true	true	out{1} = fix(in{:});	round to nearest integer towards zero	\matlab+fix+
 p	1	3	1	1	1	1	true	true	out{1} = prod(in{:});	product of elements	\matlab+prod+
-Xp	1	3	1	1	1	1	true	true	out{1} = cumprod(in{:});	cumulative product	\matlab+cumprod+
-Yp	1	1	1	1	1	1	true	true	out{1} = primes(in{1});	prime numbers up to a given value	\matlab+primes+
+Xp	1	3	1	1	1	1	true	true	out{1} = prod(in{1},1,in{2:end});	product along first dimension	\matlab+prod(..., 1, ...)+. \sa \matl+p+
+Yp	1	3	1	1	1	1	true	true	out{1} = cumprod(in{:});	cumulative product	\matlab+cumprod+
 Zp	1	1	1	1	1	1	true	true	out{1} = isprime(in{1});	true for prime numbers	\matlab+isprime+
 q	2	6	2	1	1	1	true	true	if numel(in)>=4, if in{4}(1)~='@' && any(in{4}=='('), in{4} = ['@(x)' in{4}]; end	construct array by accumulation	\matlab+accumarray+
 									in{4} = str2func(in{4}); end
 									out{1} = accumarray(in{:});
 Xq	2	3	2	1	1	1	true	true	out{1} = quantile(in{:});	quantiles of a sample	\matlab+quantile+
 Yq	1	1	1	1	1	1	true	true	N = max(in{1}(:)); p = primes(max(11,ceil(N*log(N*log(N))))); out{1} = reshape(p(in{1}), size(in{1})); clear N p	find n-th prime	Finds the $n$-th prime for each value $n$ in the input array
-Zq					
+Zq	1	1	1	1	1	1	true	true	out{1} = primes(in{1});	prime numbers up to a given value	\matlab+primes+
 r	0	inf	0	1	1	1	true	true	out{1} = rand(in{:});	uniformly distributed pseudorandom numbers	\matlab+rand+
 Xr	0	inf	0	1	1	1	true	true	if numel(in)==0, in{1} = 1; end; out{1} = randn(in{:});	normally distributed pseudorandom numbers	\matlab+randn+
 Yr	1	inf	1	1	1	1	true	true	if numel(in)==1, in{2} = 1; end; out{1} = randi(in{:});	pseudorandom integers from uniform discrete distribution	\matlab+randi+. If $1$ input: \matlab+randi(...,1)+
@@ -571,4 +571,5 @@ Z}	1	1	1	0	inf	numel(in{1})	true	true	outall = mat2cell(in{1}(:), ones(1,numel(i
 ~	1	1	1	1	1	1	true	true	out{1} = ~in{1};	logical 'not' (element-wise)	\matlab+~+ (\matlab+not+)
 X~	2	4	2	1	3	1	true	true	[out{:}] = setxor(in{:});	set exclusive-or	\matlab+setxor+
 Y~	2	2	2	1	1	1	true	true	out{1} = bsxfun(@xor, in{1}, in{2});	logical 'xor' (element-wise, singleton expansion)	\matlab+xor+, element-wise with singleton expansion
-Z~	2	3	2	1	1	1	true	true	out{1} = bitxor(in{:});	bit-wise logical 'xor'	\matlab+bixtor+
+Z~	1	3	2	1	1	1	true	true	if numel(in)>=2 && isnumeric(in{2}), out{1} = bitxor(in{:});	bit-wise logical 'xor' or complement bits	\matlab+bitxor+. With $1$ numeric input (and optionally a second string input): \matlab+bitcmp+
+									else out{1} = bitcmp(in{:}); end