Package-level declarations

ArcCosine of a ComplexNumber

arccosh or Arc-Hyperbolic Cosine of a ComplexNumber.

ArcCotangent of a ComplexNumber

arccotH or Arc-Hyperbolic Cotangent of a ComplexNumber.

ArcCosecante of a ComplexNumber

arccsch or Arc-Hyperbolic Cosecante of a ComplexNumber.

ArcSecant of a ComplexNumber

arcsech or Arc-Hyperbolic Secant of a ComplexNumber.

ArcSine of a ComplexNumber

arcsinh or Arc-Hyperbolic Sine of a ComplexNumber.

ArcTangent of a ComplexNumber

arctanH or Arc-Hyperbolic Tangent of a ComplexNumber.

Argument or Angle between basis vectors of a ComplexNumber. uses the inverse tangent2 of the ratio between the re() and im() properties. its value resides between -π and π

Cbrt or Cubic Root of a ComplexNumber

calls the ceil() function on both parameters of the complex number.

Creates a complex number based on its Argument (in radians) and Modulus. defined as: Modulus * (cos(Argument) + i sin(Argument))

Cos of a ComplexNumber

Cosh or Hyperbolic Cosine of a ComplexNumber

Cot of a ComplexNumber Defined using the trigonometric identity cot(z) = cos(z) / sin(z) or cot(z) = 1 / tan(z)

Coth or Hyperbolic Cotangent of a ComplexNumber

Csc of a ComplexNumber

Csch or Hyperbolic Cosecante of a ComplexNumber

Exp of a ComplexNumber

calls the floor() function on both parameters of the complex number.

Ln or Natural Logarithm of a ComplexNumber

Log or Logarithm of a ComplexNumber

Magnitude or Modulus of a ComplexNumber uses pythagoras theorem to calculate the magnitude of the vector.

Nthrt or Nth Root of a ComplexNumber

Sec of a ComplexNumber

Sech or Hyperbolic Secant of a ComplexNumber

Sin of a ComplexNumber

Sinh or Hyperbolic Sine of a ComplexNumber

Sqrt or Square Root of a ComplexNumber

Tan of a ComplexNumber

Tanh or Hyperbolic Tangent of a ComplexNumber

Creates a new complex number whose real part is a Number