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Compare two revisions of: Expression Syntax For Generic Applets

...	...	@@ -16,7 +16,7 @@ In the generic framework, there are predefined expressions for constants of func
16	16	\|Theta/Heaviside \| theta(arg) \| theta(x) = 1,x>=0; theta(x)=0, x<0\| If the number field is complex or complex-rational, theta(arg) is only defined for im(arg)=0. \|
17	17	\|Dirac delta function (1 for x = 0, 0 otherwise)\| dirac(arg) \| dirac(x)\| If the number field is complex or complex-rational, dirac(arg) is only defined for im(arg)=0. \|
18	18	\|Exponential function\| exp(x) or e^x \|exp(2*x)\| \| \|
19		-\|minimum/maximum function\| min(arg), max(arg) \|min(myMatrix), min([1;3;-2;5]) \| _arg_ has to be a matrix or row vector: either an identifier or directly described using the [python like syntax](/wiki/Matrix-Variables.md#2-python-like-syntax). Those two functions are not defined for non-real numbers.\|
	19	+\|minimum/maximum function\| min(arg), max(arg) \|min(myMatrix), min([1;3;-2;5]) \| _arg_ has to be a matrix or row vector: either an identifier or directly described using the [python like syntax](Matrix-Variables.md#2-python-like-syntax). Those two functions are not defined for non-real numbers.\|
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21	21	If the [number field](number-fields.md) is chosen to be complex or complex-rational, the imaginary unit is `i`, and there are the functions `re` and `im` for the real and imaginary part, e.g. `re(1+2*i)` and `im (1-i)`.
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