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InitializeGenerator   (Equation Trekker Package Symbol)
InitializeGenerator[gen, problem, dvars, {t, t_min, t_max}, opts] returns the trek generator gen[data] when called by EquationTrekker. The specific form of data depends on ...
Characteristic   (Finite Fields Package Symbol)
Characteristic[f] gives the characteristic of the field f.
NFourierCosTransform   (Fourier Series Package Symbol)
NFourierCosTransform[expr, t, \[Omega]] gives a numerical approximation to the Fourier cosine transform of expr evaluated at the numerical value \[Omega], where expr is a ...
NFourierSinTransform   (Fourier Series Package Symbol)
NFourierSinTransform[expr, t, \[Omega]] gives a numerical approximation to the Fourier sine transform of expr evaluated at the numerical value \[Omega], where expr is a ...
NFourierTransform   (Fourier Series Package Symbol)
NFourierTransform[expr, t, \[Omega]] gives a numerical approximation to the Fourier transform of expr evaluated at the numerical value \[Omega], where expr is a function of t.
NInverseFourierCosTransform   (Fourier Series Package Symbol)
NInverseFourierCosTransform[expr, \[Omega], t] gives a numerical approximation to the inverse Fourier cosine transform of expr evaluated at the numerical value t, where expr ...
NInverseFourierSinTransform   (Fourier Series Package Symbol)
NInverseFourierSinTransform[expr, \[Omega], t] gives a numerical approximation to the inverse Fourier sine transform of expr evaluated at the numerical value t, where expr is ...
NInverseFourierTransform   (Fourier Series Package Symbol)
NInverseFourierTransform[expr, \[Omega], t] gives a numerical approximation to the inverse Fourier transform of expr evaluated at the numerical value t, where expr is a ...
MeanDifferenceCI   (Hypothesis Testing Package Symbol)
MeanDifferenceCI[list_1, list_2] gives a confidence interval for the difference between the population means estimated from list_1 and list_2.
VarianceTest   (Hypothesis Testing Package Symbol)
VarianceTest[list, \[Sigma]_0 2] performs a test with null hypothesis \[Sigma]^2 = \[Sigma]_0 2.
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