úκz      Safe-InferedA cyclotomic number. The primitive nth root of unity.  For example, (4) = % is the primitive 4th root of unity,  and (5) = exp(2*pi*i/'5) is the primitive 5th root of unity.  In general,  n = exp(2*pi*i/n). The square root of an . The square root of a  number. The square root of -1. Make a Gaussian rational; gaussianRat p q is the same as  p + q * i. 8A complex number in polar form, with rational magnitude r and rational angle s  of the form r * exp(2*pi*i*s);  polarRat r s is the same as  r * e q ^ p,  where s = p/q. Complex conjugate. $Real part of the cyclotomic number. )Imaginary part of the cyclotomic number. Modulus squared. !Is the cyclotomic a real number? Is the cyclotomic a rational? 'Is the cyclotomic a Gaussian rational? %Export as an inexact complex number. .Export as an inexact real number if possible. -Return an exact rational number if possible. (Sine function with argument in degrees. *Cosine function with argument in degrees. signum cI is the complex number with magnitude 1 that has the same argument as c;   signum c = c / abs c.          cyclotomic-0.2Data.Complex.Cyclotomic Cyclotomice sqrtIntegersqrtRati gaussianRatpolarRatconjrealimagmodSqisRealisRat isGaussianRat toComplextoRealtoRatsinDegcosDeg integer-gmpGHC.Integer.TypeIntegerbaseGHC.RealRational$fNumCyclotomic$fShowCyclotomic$fFractionalCyclotomic