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232 Managing Portfolios<br />

portfolios. The benchmark may be a broad market index such as the<br />

Wilshire 5000, a large-capitalization index such as the S&P 500, a<br />

small-capitalization index such as the Russell 2000, or a growth or<br />

value style index. Whatever the specific benchmark chosen, optim<br />

zation aims to provide a portfolio that has a of level systematic risk<br />

similar to the benchmark's risk and to ensure that the portfolio incurs<br />

no more incremental, or residual, risk than is warranted by the<br />

portfolio's expected excess return.<br />

We find that this task is enhanced by the use of an optimizer<br />

that is customized to include exactly the same dimensions found<br />

relevant by the stock selection model. A commercially available<br />

optimizer applied in a one-size-fits-all manner is likely to result in<br />

mismatches between model insights and portfolio exposures, hen<br />

may detract from portfolio return and/or add to portfolio risk. R<br />

reduction using a commercial optimizer, for example, will reduce<br />

the portfolio's exposures only along the dimensions the optimizer<br />

recognizes, which are unlikely to be fully congruent with dimensions<br />

of the selection model. As a result, the portfolio is likely to<br />

wind up less exposed to those variables common to both the model<br />

and the optimizer and more exposed to those variables recognized<br />

by the model, but not the optimizer.<br />

Imagine a manager who seeks low-P/E stocks that analysts are<br />

recommending for purchase, but who uses a commercial optimize<br />

that incorporates a P/E factor but not analyst recommendations.<br />

The resulting portfolio will likely have a lower exposure P/E to low<br />

than the model would deem optimal and a higher exposure to analyst<br />

buy recommendations. Optimization using all relevant variables<br />

ensures a portfolio whose risk and return opportunities are<br />

balanced in accordance with the selection model's insights. Furthermore,<br />

the use of more numerous variables allows portfolio to risk be<br />

more finely tuned.<br />

Portfolio implementation involves trading. As we noted in<br />

Part 1, estimates of the expected returns to insights from the stock<br />

selection model must be combined with estimates of trading costs in<br />

order to arrive at realistic returns net of trading costs. The use of<br />

electronic trading venues can help to reduce trading costs and<br />

thereby enhance portfolio returns.<br />

Electronic trading generally involves lower commissions and<br />

less market impact. And, of course, an automated trading system

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