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Attributes and their Characteristic Portfolios

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Part of the book series: Finance and Capital Markets Series ((FCMS))

Abstract

The financial instruments, or in general the assets, of a portfolio have many kind of characteristics or attributes such as expected return, market capitalization, beta with respect to an index, membership in a certain economic sector, etc. If we denote a certain attribute by a i for asset i (having value V i ) then the exposure of a portfolio V (with weights w k for k = 1, … M) to this particular attribute is defined as

$${a_V} \equiv \sum\limits_{k = 1}^M {{w_k}{a_k}} = {w^T}a$$
((28.1))

where we have used the obvious notation aT = (a1, … a M ). If, for instance the characteristics a i are measures of how strongly the assets i = 1, …s M belong to the automotive industry then av is the exposure of the portfolio to the automotive industry. Another example: If the characteristics a i are the asset returns R i then the exposure a V is simply the portfolio return R V . From these examples one can already guess that characteristics (or attributes) are a very general and rather abstract concept with broad applications1.

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© 2004 Hans-Peter Deutsch

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Deutsch, HP. (2004). Attributes and their Characteristic Portfolios. In: Derivatives and Internal Models. Finance and Capital Markets Series. Palgrave Macmillan, London. https://doi.org/10.1057/9781403946089_28

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