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The main challenge to investigators is to make important decisions in often ambiguous and sometimes dangerous circumstances. The events surrounding the decisions are likely to carry a great emotional charge and there may be other political and organisational stresses that also make objective judgements very dif cult. A lot of information, much of which may be of unknown reliability, needs to be amassed and digested. In decision-making terms the investigative process can be represented as in Figure 2.4.4. In this diagram the lines represent investigative actions by the police while the nodes are the results of that action, i.e. new pieces of information or facts. Immediately after a crime occurs, detectives often have few leads to follow up. However, as they begin to investigate, information comes to light, opening up lines of enquiry. These produce more information, suggesting further directions for investigative

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3.4352 6.8399 9.9796 12.8694 15.5240 17.9571 20.1817 22.2102 24.0544 700.4868 833.5384

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This two-asset portfolio variance is portrayed graphically in Exhibit 2.2. The term in the upper-left cell shows the degree to which equity 1 varies with itself (the variance of the returns for equity 1); and the term in the lower-right cell shows the degree to which equity 2 varies with itself (the variance of the returns for equity 2). The term in the upper-right shows the degree to which the returns for equity 1 covary with those for equity 2, where the term 1,2 1 2 is the covariance of the returns for equities 1 and 2. Likewise, the term in the upper-right shows the degree to which the returns for equity 2 covary with those for equity 1. (Note that 1,2 = 2,1.) Exhibit 2.3 portrays the portfolio variance for a portfolio of N equities. With our two-equity portfolio, the variance covariance matrix contained 2 2 = 4 cells. An N-equity portfolio will have N N = N2 cells in its variance covariance matrix. In Exhibit 2.3, the shaded boxes on the diagonal are the variance terms. The other boxes are the covariance terms. There are N variance terms and N2 N covariance terms. If we sum up all the cells (i.e., we sum the i rows and the j columns) we get the variance of the portfolio returns:

Copyright Thomas J. Lucier 2005. To customize this document, download it to your hard drive from Thomas J. Lucier s web site at www.thomaslucier.com/optionforms.html. The document can then be opened, edited, and printed using Microsoft Word or another popular word processing application.

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