target/generated-sources/template/com/flowpowered/math/imaginary/Complexd.java
@Override
    public Complexd invert() {
        final double lengthSquared = lengthSquared();
        if (Math.abs(lengthSquared) < GenericMath.DBL_EPSILON) {
            throw new ArithmeticException("Cannot invert a complex of length zero");
        }
        return conjugate().div(lengthSquared);
    }
@Override
    public Complexd invert() {
        final double lengthSquared = lengthSquared();
        if (Math.abs(lengthSquared) < GenericMath.DBL_EPSILON) {
            throw new ArithmeticException("Cannot invert a complex of length zero");
        }
        return conjugate().div(lengthSquared);
    }
@ Override public Complexd invert ( ) { final double lengthSquared = lengthSquared ( ) ; if ( Math . abs ( lengthSquared ) < GenericMath . DBL_EPSILON ) { throw new ArithmeticException ( "Cannot invert a complex of length zero" ) ; } return conjugate ( ) . div ( lengthSquared ) ; }
Returns the inverse of this complex. <br> Inversion of a complex <code>a</code> returns complex <code>a<sup>-1</sup> = a' / |a|<sup>2</sup></code> where <code>a'</code> is {@link #conjugate()
conjugation} of <code>a</code>, and <code>|a|<sup>2</sup></code> is squared length of <code>a</code>. <br> For any complexes <code>a, b, c</code>, such that <code>a * b = c</code> equations
<code>a<sup>-1</sup> * c = b</code> and <code>c * b<sup>-1</sup> = a</code> are true.

@return A new complex, which is the inverse of this one
Returns the inverse of this complex . <br > Inversion of a complex <code > a< / code > returns complex <code > a<sup > - 1< / sup > = a / |a|<sup > 2< / sup > < / code > where <code > a < / code > is { @link #conjugate () conjugation } of <code > a< / code > and <code > |a|<sup > 2< / sup > < / code > is squared length of <code > a< / code > . <br > For any complexes <code > a b c< / code > such that <code > a * b = c< / code > equations <code > a<sup > - 1< / sup > * c = b< / code > and <code > c * b<sup > - 1< / sup > = a< / code > are true .