public void TestAbsOnNegative()
{
ComplexNumber firstComplexNumber = new ComplexNumber(-2, -4);
double excpectedResult = Math.Sqrt(Math.Pow(-2, 2) + Math.Pow(-4, 2));
Assert.AreEqual(excpectedResult, firstComplexNumber.Abs());
}
public void TestAbsOnZero()
{
ComplexNumber firstComplexNumber = new ComplexNumber(0, 0);
double excpectedResult = Math.Sqrt(Math.Pow(0, 2) + Math.Pow(0, 2));
Assert.AreEqual(excpectedResult, firstComplexNumber.Abs());
}
public static RealNumber GetMaximumError(this ComplexNumber[] a, ComplexNumber[] b)
{
RealNumber maxerr = 0;
for (int i = Math.Max(a.Length, b.Length); --i >= 0;)
{
maxerr = RealNumber.Max(maxerr, ComplexNumber.Abs(a[i] - b[i]));
}
return(maxerr);
}
private static double Calculate(ComplexNumber c)
{
const int MaxIterations = 1000;
const double MaxNorm = MaxValueExtent * MaxValueExtent;
var iteration = 0;
var z = new ComplexNumber();
do
{
z = z * z + c;
iteration++;
} while (z.Abs() < MaxNorm && iteration < MaxIterations);
return(iteration < MaxIterations
? (double)iteration / MaxIterations
: 0);
}
public void Absolute_value_of_a_number_with_real_and_imaginary_part()
{
var sut = new ComplexNumber(3, 4);
Assert.Equal(5, sut.Abs());
}
public void Absolute_value_of_a_purely_imaginary_number_with_negative_imaginary_part()
{
var sut = new ComplexNumber(0, -5);
Assert.Equal(5, sut.Abs());
}
public void Absolute_value_of_a_negative_purely_real_number()
{
var sut = new ComplexNumber(-5, 0);
Assert.Equal(5, sut.Abs());
}
public ComplexNumber Div(ComplexNumber other)
{
return(new ComplexNumber((R * other.R + I * other.I) / Math.Pow(other.Abs(), 2), (I * other.R - R * other.I) / Math.Pow(other.Abs(), 2)));
}
public ComplexNumber Div(ComplexNumber other) => new ComplexNumber((real * other.real + imaginary * other.imaginary) / (other.Abs() * other.Abs()), (imaginary * other.real - real * other.imaginary) / (other.Abs() * other.Abs()));
