Solve quartic using Ferrari's method

I wrote the C++ code for Ferrari's method described at http://en.wikipedia.org/wiki/Quartic_equation (skip to "Summary of Ferrari's method")

void SolveQuarticFerrari(double A, double B, double C, double D, double E, double roots[4])
{
      complex cp_roots[4];
#ifdef _DEBUG // test for correctness
      cp_roots[0] = complex(0,1)*complex(1,1);
      cp_roots[1] = complex(0,1)/complex(1,1);
      cp_roots[2] = complex(3,1)-complex(7,2);
      cp_roots[3] = complex(2,1)+complex(9,1);
      cp_roots[0] = cp_sqrt(cp_roots[0]);
      cp_roots[1] = cp_cuberoot(cp_roots[1]);
      cp_roots[2] = -cp_roots[2];
      cp_roots[3] = cube(cp_roots[3]);
#endif

      double alpha = -3/8*sqr(B/A) + C/A;
      double beta = (B*B*B)/(8*A*A*A) - (B*C)/(2*A*A) + D/A;
      double gamma = (-3*B*B*B*B)/(256*A*A*A*A) + (C*B*B)/(16*A*A*A) - (B*D)/(4*A*A) + E/A;

      if ( SimdEqual(beta, 0) )
      {
            complex u1 = (complex(-alpha) + cp_sqrt(sqr(alpha)-4*gamma))/complex(2);
            complex u2 = (complex(-alpha) - cp_sqrt(sqr(alpha)-4*gamma))/complex(2);
            cp_roots[0] = +cp_sqrt(u1) - complex(B/(4*A));
            cp_roots[1] = -cp_sqrt(u1) - complex(B/(4*A));
            cp_roots[2] = +cp_sqrt(u2) - complex(B/(4*A));
            cp_roots[3] = -cp_sqrt(u2) - complex(B/(4*A));
      }
      else
      {
            double P = -sqr(alpha)/12 - gamma;
            double Q = -cube(alpha)/108 + alpha*gamma/3 - sqr(beta)/8;

            complex R = complex(Q/2)+cp_sqrt(Q*Q/4+P*P*P/27);

            complex U = isreal(R) ? cubic_rt(R.real) : cp_cuberoot(R);

            complex y = complex(-5/6*alpha) - U;
            if ( U )
                  y = y + complex(P/3)/U;

            complex W = cp_sqrt(complex(alpha)+complex(2)*y);

            cp_roots[0] = complex(-B/(4*A)) + (+W+cp_sqrt(-(complex(3*alpha)+complex(2)*y+complex(2*beta)/W)))/complex(2);
            cp_roots[1] = complex(-B/(4*A)) + (+W-cp_sqrt(-(complex(3*alpha)+complex(2)*y+complex(2*beta)/W)))/complex(2);
            cp_roots[2] = complex(-B/(4*A)) + (-W+cp_sqrt(-(complex(3*alpha)+complex(2)*y-complex(2*beta)/W)))/complex(2);
            cp_roots[3] = complex(-B/(4*A)) + (-W-cp_sqrt(-(complex(3*alpha)+complex(2)*y-complex(2*beta)/W)))/complex(2);
      }

      if ( isreal(cp_roots[0]) ) roots[0] = cp_roots[0].real;
      if ( isreal(cp_roots[1]) ) roots[1] = cp_roots[1].real;
      if ( isreal(cp_roots[2]) ) roots[2] = cp_roots[2].real;
      if ( isreal(cp_roots[3]) ) roots[3] = cp_roots[3].real;
}

complex is defined as
struct complex { double real, imag; /* plus some methods */ };

Here are my two sample inputs, outputs and real answers:

SAMPLE#1 (does not pass beta=0 test)
input:
A      1.0000000000000000      double
B      0.00000000000000000      double
C      6.0000000000000000      double
D      -60.000000000000000      double
E      36.000000000000000      double

output:
cp_roots      complex [4]
+      [0x0]      {real=2.4504888521002162 imag=1.6981366294306341 }      complex
+      [0x1]      {real=2.4504888521002171 imag=-1.6981366294306341 }      complex
+      [0x2]      {real=-2.4504888521002162 imag=3.8892317000046215 }      complex
+      [0x3]      {real=-2.4504888521002171 imag=-3.8892317000046215 }      complex

correct answer:
-1.87213664412, +3.8101353368
-1.87213664412, -3.8101353368
 3.09987442402, 0
 .644398864227, 0

=======================

SAMPLE#2: (passes beta=0 test)
input:
A      0.015624996274709951      double
B      8.5355328884178014      double
C      1086.1359215487923      double
D      -21727.922061357851      double
E      100574.00000000000      double

output:
cp_roots      complex [4]
+      [0x0]      {real=-136.56855877516438 imag=84.916864289141827 }      complex
+      [0x1]      {real=-136.56855877516438 imag=-84.916864289141827 }      complex
+      [0x2]      {real=-136.56855877516435 imag=249.60336879045511 }      complex
+      [0x3]      {real=-136.56855877516441 imag=-249.60336879045511 }      complex

correct answer:
-282.871516735
-281.442836722
9.73440081856
8.30571753803

What am I missing here?