is the minimum variance portfolio equation x = (σb²-ρabσaσb) / (σa² + σb² – 2ρabσaσb) taught anywhere in CFA?
I went through portfolio management topics in both level 1 and 2 and could not find any mention of this formula in the currimulum.
is the minimum variance portfolio equation x = (σb²-ρabσaσb) / (σa² + σb² – 2ρabσaσb) taught anywhere in CFA?
I went through portfolio management topics in both level 1 and 2 and could not find any mention of this formula in the currimulum.
Don’t think so.
That’s weird, how a can program that mostly useful in wealth management not have this formula?
Normally you need the Excel Solver or better to construct the efficient frontier and since it is too technical the curriculum just describes it rather than calculate. It seems easy for two a two asset portfolio but after that it gets out of hand…
Back in the day, I recall this formula being somewhere in the curriculum. Can’t remember if it was L3 or not.
But I have to say, learning the two-asset case does very little for people who are genuinely interested in using mean-variance optimization in a case of three or more constituent assets. In the realm of realistic portfolio construction with many assets, the pressing topics are:
None of the above would be in the scope of the CFA program. You’d be looking at a PhD or MSQF for most of it, and even then, you’d likely be forced into having to do a lot of outside reading to connect all of the dots, especially with regard to non-Gaussian approaches.