qiskit/tools/qcvv/tomography.py
def __wizard(rho, epsilon=None):
    """
    Returns the nearest positive semidefinite operator to an operator.

    This method is based on reference [1]. It constrains positivity
    by setting negative eigenvalues to zero and rescaling the positive
    eigenvalues.

    Args:
        rho (array_like): the input operator.
        epsilon(float or None): threshold (>=0) for truncating small
            eigenvalues values to zero.

    Returns:
        numpy.array: A positive semidefinite numpy array.
    """
    if epsilon is None:
        epsilon = 0.  # default value

    dim = len(rho)
    rho_wizard = np.zeros([dim, dim])
    v, w = np.linalg.eigh(rho)  # v eigenvecrors v[0] < v[1] <...
    for j in range(dim):
        if v[j] < epsilon:
            tmp = v[j]
            v[j] = 0.
            # redistribute loop
            x = 0.
            for k in range(j + 1, dim):
                x += tmp / (dim - (j + 1))
                v[k] = v[k] + tmp / (dim - (j + 1))
    for j in range(dim):
        rho_wizard = rho_wizard + v[j] * outer(w[:, j])
    return rho_wizard
def __wizard(rho, epsilon=None):
    if epsilon is None:
        epsilon = 0.  # default value

    dim = len(rho)
    rho_wizard = np.zeros([dim, dim])
    v, w = np.linalg.eigh(rho)  # v eigenvecrors v[0] < v[1] <...
    for j in range(dim):
        if v[j] < epsilon:
            tmp = v[j]
            v[j] = 0.
            # redistribute loop
            x = 0.
            for k in range(j + 1, dim):
                x += tmp / (dim - (j + 1))
                v[k] = v[k] + tmp / (dim - (j + 1))
    for j in range(dim):
        rho_wizard = rho_wizard + v[j] * outer(w[:, j])
    return rho_wizard
def __wizard ( rho , epsilon = None ) : if epsilon is None : epsilon = 0. # default value dim = len ( rho ) rho_wizard = np . zeros ( [ dim , dim ] ) v , w = np . linalg . eigh ( rho ) # v eigenvecrors v[0] < v[1] <... for j in range ( dim ) : if v [ j ] < epsilon : tmp = v [ j ] v [ j ] = 0. # redistribute loop x = 0. for k in range ( j + 1 , dim ) : x += tmp / ( dim - ( j + 1 ) ) v [ k ] = v [ k ] + tmp / ( dim - ( j + 1 ) ) for j in range ( dim ) : rho_wizard = rho_wizard + v [ j ] * outer ( w [ : , j ] ) return rho_wizard
Returns the nearest positive semidefinite operator to an operator.

    This method is based on reference [1]. It constrains positivity
    by setting negative eigenvalues to zero and rescaling the positive
    eigenvalues.

    Args:
        rho (array_like): the input operator.
        epsilon(float or None): threshold (>=0) for truncating small
            eigenvalues values to zero.

    Returns:
        numpy.array: A positive semidefinite numpy array.
Returns the nearest positive semidefinite operator to an operator .