Book contents
- Frontmatter
- Dedication
- Contents
- List of figures
- List of tables
- Acknowledgements
- Part I Our approach in its context
- Part II Dealing with extreme events
- Part III Diversification and subjective views
- 7 Diversification in Modern Portfolio Theory
- 8 Stability: a first look
- 9 Diversification and stability in the Black–Litterman model
- 10 Specifying scenarios: the Meucci approach
- Part IV How we deal with exceptional events
- Part V Building Bayesian nets in practice
- Part VI Dealing with normal-times returns
- Part VII Working with the full distribution
- Part VIII A framework for choice
- Part IX Numerical implementation
- Part X Analysis of portfolio allocation
- Appendix I The links with the Black–Litterman approach
- References
- Index
9 - Diversification and stability in the Black–Litterman model
from Part III - Diversification and subjective views
Published online by Cambridge University Press: 18 December 2013
- Frontmatter
- Dedication
- Contents
- List of figures
- List of tables
- Acknowledgements
- Part I Our approach in its context
- Part II Dealing with extreme events
- Part III Diversification and subjective views
- 7 Diversification in Modern Portfolio Theory
- 8 Stability: a first look
- 9 Diversification and stability in the Black–Litterman model
- 10 Specifying scenarios: the Meucci approach
- Part IV How we deal with exceptional events
- Part V Building Bayesian nets in practice
- Part VI Dealing with normal-times returns
- Part VII Working with the full distribution
- Part VIII A framework for choice
- Part IX Numerical implementation
- Part X Analysis of portfolio allocation
- Appendix I The links with the Black–Litterman approach
- References
- Index
Summary
What the Black–Litterman approach tries to achieve
The methodology we present in this book has obvious links with the Black–Litterman framework: in a nutshell, Black and Litterman suggest how to construct an optimal portfolio once the investor's subjective views about expected returns are supplied. The portfolio we construct is a function of the subjective views about asset returns and codependencies. Black and Litterman elicit subjective information about where the distributions of returns are centred. We also require subjective information about what will happen in the tails. Since in our approach the input subjective views are more complex, it is essential to work through their logical consequences in a self-consistent and structured manner. This we do using Bayesian nets.
In order to move beyond the soundbites, and to appreciate more clearly what the links (and the differences) between their approach and our approach are, we provide in this chapter a concise presentation of the Black–Litterman model. As in the case of the Markowitz model, our treatment is not meant to be a balanced introduction to the Black-Litterman approach, but a rather idiosyncratic presentation focused on its subjective aspects, and on the stability of the asset allocations that it produces.
We saw in the previous chapter that one of the problems associated with the Markowitz approach is the instability of the solutions (allocations) it can produce.
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- Portfolio Management under StressA Bayesian-Net Approach to Coherent Asset Allocation, pp. 83 - 91Publisher: Cambridge University PressPrint publication year: 2014
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