rotation matrix to euler angles python cv2

# Checks if a matrix is a valid rotation matrix.
def isRotationMatrix(R) :
    Rt = np.transpose(R)
    shouldBeIdentity = np.dot(Rt, R)
    I = np.identity(3, dtype = R.dtype)
    n = np.linalg.norm(I - shouldBeIdentity)
    return n < 1e-6

# Calculates rotation matrix to euler angles
# The result is the same as MATLAB except the order
# of the euler angles ( x and z are swapped ).
def rotationMatrixToEulerAngles(R) :
    assert(isRotationMatrix(R))
    sy = math.sqrt(R[0,0] * R[0,0] +  R[1,0] * R[1,0])
    singular = sy < 1e-6
    if  not singular :
        x = math.atan2(R[2,1] , R[2,2])
        y = math.atan2(-R[2,0], sy)
        z = math.atan2(R[1,0], R[0,0])
    else :
        x = math.atan2(-R[1,2], R[1,1])
        y = math.atan2(-R[2,0], sy)
        z = 0
    return np.array([x, y, z])