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Practical application #578
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For the model to work properly, you need a well-diversified portfolio. One way to select asset classes is to create a factor portfolio, i.e., select asset classes that represent risk factors for your portfolio. You can read more about it here (Lin, 2020). Having a set of 30 assets, your next task is to filter highly correlated assets and then work with the remaining asset classes. I don't recommend a portfolio with more than 30 asset classes because the computational power for optimizing them can be heavy, and the inverse covariance matrix cannot be obtained. To answer your question:
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So the idea is to have a rather uneventful deviation that diversifies risk, so the likelihood of losses is minimized without trying to maximize returns? |
This is a tricky question. The application of the modern portfolio theory is to "Optimize" your target functions. It can take many forms: Minimize risk, Maximize returns, Maximize Sharpe ratio etc. However, the input of the formula is the empirical returns vector i.e. expected returns. If you want to use the maximize return function, this information is not a reliable prediction of future returns. Today the expected annual returns of SPY is 30%. How can I use this information and construct a portfolio at this moment and hope that it will stay the same in 5 years? |
What are you trying to do?
I am trying to make sense of the output
What data are you using?
I generate my own stock_prices.csv with my current portfolio and use the example
Now my question is, how to interpret this.
It seems to be simple as in Discrete allocation showing the amount of stocks you should have in your portfolio, so selling and buying to get this should yield the highest return annually.
So it seems that we do Buy and Hold and on NYE, we sell and buy to adapt to the new deviation.
Then it raises the question, what stock data to use:
Please shed some practical light.
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