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StreamColorFunctionScaling   (Built-in Mathematica Symbol)
StreamColorFunctionScaling is an option for graphics functions that specifies whether arguments supplied to a stream color function should be scaled to lie between 0 and 1.
VectorColorFunctionScaling   (Built-in Mathematica Symbol)
VectorColorFunctionScaling is an option for graphics functions which specifies whether arguments supplied to a vector color function should be scaled to lie between 0 and 1.
FindGeneratingFunction   (Built-in Mathematica Symbol)
FindGeneratingFunction[{a_1, a_2, ...}, x] attempts to find a simple generating function in x whose n\[Null]^th series coefficient is a_n.FindGeneratingFunction[{{n_1, a_1}, ...
NumericFunction   (Built-in Mathematica Symbol)
NumericFunction is an attribute that can be assigned to a symbol f to indicate that f[arg_1, arg_2, ...] should be considered a numeric quantity whenever all the arg_i are ...
New in 6.0: Function Visualization   (Mathematica Guide)
Bringing together Mathematica's powerful capabilities in numerics, algebraic computation and now also geometric computation, Version 6.0 took the state of the art for ...
Mathematical Functions   (Mathematica Guide)
Mathematica has the most extensive collection of mathematical functions ever assembled. Often relying on original results and algorithms developed at Wolfram Research over ...
Map a Function over a List   (Mathematica How To)
Mathematica includes many powerful operations for working with lists. It is often desirable to map a function onto each individual element in a list. While listable functions ...
InterpolatingFunction   (Built-in Mathematica Symbol)
InterpolatingFunction[domain, table] represents an approximate function whose values are found by interpolation.
Hyperbolic Functions   (Mathematica Guide)
Mathematica supports hyperbolic functions everywhere in the complex plane—with careful attention to branch cuts—and provides an extensive web of exact and algebraic ...
MultiplicativeOrder   (Built-in Mathematica Symbol)
MultiplicativeOrder[k, n] gives the multiplicative order of k modulo n, defined as the smallest integer m such that k^m \[Congruent] 1 mod n. MultiplicativeOrder[k, n, {r_1, ...
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