returns the inverse of this complex . inversion of a complex a returns complex a-1 = a ' / | a | 2 where a ' is #conjugate conjugation of a , and | a | 2 is squared length of a. for any complexes a , b , c , such that a b = c equationsa-1 c = b and c b-1 = a are true . concode_field_sep boolean hashed concode_elem_sep float x concode_elem_sep Complex IDENTITY concode_elem_sep float y concode_elem_sep int hashCode concode_elem_sep long serialVersionUID concode_field_sep Complex add concode_elem_sep Complex add concode_elem_sep Complex add concode_elem_sep Complex fromRotationTo concode_elem_sep Complex sub concode_elem_sep Complex sub concode_elem_sep Complex sub concode_elem_sep float lengthSquared concode_elem_sep Vector2 getDirection concode_elem_sep Complex mul concode_elem_sep Complex mul concode_elem_sep Complex mul concode_elem_sep Complex mul concode_elem_sep Complex mul concode_elem_sep float getAngleRad concode_elem_sep Complex fromAngleDeg concode_elem_sep Complex fromAngleDeg concode_elem_sep float dot concode_elem_sep float dot concode_elem_sep float dot concode_elem_sep float length concode_elem_sep int compareTo concode_elem_sep Complex div concode_elem_sep Complex div concode_elem_sep Complex conjugate concode_elem_sep float getX concode_elem_sep float getY concode_elem_sep float getAngleDeg concode_elem_sep Complex fromAngleRad concode_elem_sep Complex fromAngleRad concode_elem_sep int hashCode concode_elem_sep Complex normalize concode_elem_sep boolean equals concode_elem_sep Complex clone concode_elem_sep String toString
Complex function ( ) { return conjugate ( ) . div ( lengthSquared ( ) ) ; }