Modules
	{he,sy}con: indefinite condition number estimate

	{he,sy}trf: indefinite triangular factor

	la{he,sy}f: step in hetrf

	{he,sy}tf2: indefinite triangular factor, level 2

	{he,sy}trs: indefinite triangular solve using factor

	{he,sy}tri: indefinite triangular inverse

	{he,sy}rfs: indefinite iterative refinement

	{he,sy}rfsx: indefinite iterative refinement, expert

	{he,sy}equb: indefinite equilibration, power of 2

	syconv: convert to/from L and D from hetrf

	{he,sy}con_3: condition number estimate

	{he,sy}tri2: inverse

	{he,sy}tri2x: inverse

	{he,sy}tri_3: inverse

	{he,sy}tri_3x: inverse

	{he,sy}trs2: solve using factor

	{he,sy}trs_3: solve using factor

	{he,sy}swapr: apply 2-sided permutation

	la_hercond: Skeel condition number estimate

	la_herfsx_extended: step in herfsx

	la_herpvgrw: reciprocal pivot growth

Detailed Description

This is where Cholesky computational routines would go,