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high resolution. Samples of graphic output for <strong>the</strong><br />

cancer mortality information described in our example<br />

are presented in this <strong>report</strong>.<br />

Process Applications<br />

This process has demonstrated its usefulness in appli<br />

cations where a number of variables interact in a com<br />

plex or synergystic manner. One example is in <strong>the</strong> case<br />

of certain water quality treatment problems which are<br />

usually impacted by energy projection technologies.<br />

Previous work by <strong>the</strong> author, (Refs. 2, 14, 15) has<br />

shown one such interaction involving <strong>the</strong> degree to<br />

which a given waste stream can be treated, <strong>the</strong> cost of<br />

treatment and <strong>the</strong> size of <strong>the</strong> treatment facility. For<br />

any given treatment system, <strong>the</strong>re will be a specific<br />

number of plants which may be located in a county to<br />

meet a given level of treatment. In evaluating <strong>the</strong><br />

applicability of a given treatment technology to a<br />

county, it is helpful to know <strong>the</strong> number of separate<br />

plants that such a county, can support. Competing<br />

factors in <strong>the</strong> selection of plant sites include popula<br />

tion trends, land use patterns and ambient environment<br />

al quality. Cartographic displays are one ideal way to<br />

present this information.<br />

The relationship of cost, degree of treatment, and size<br />

of plant may be displayed as a two-dimensional repre<br />

sentation of <strong>the</strong> relationship between <strong>the</strong>se three<br />

variables and would take <strong>the</strong> form of Figure 1. Now if<br />

we were to superimpose a three-dimensional matrix on<br />

<strong>the</strong> design envelope shown in Figure 1, it would be<br />

possible to define equi-distant points within our<br />

matrix through or near which descriptive curves for any<br />

treatment system must pass, (see Figure 2) Each point<br />

may be identified by a code specific to its location in<br />

<strong>the</strong> matrix. Each location specific code also identi<br />

fies several frames of cartographic output which were<br />

constructed using data values valid for that point in<br />

<strong>the</strong> design space. By inputting two or more of <strong>the</strong><br />

desired parameters (cost, degree of treatment, plant<br />

size), into a separate FORTAN program, points in <strong>the</strong><br />

matrix corresponding to points in <strong>the</strong> design curve are<br />

identified and <strong>the</strong> graphical information corresponding<br />

to <strong>the</strong> number of plants per county can be easily<br />

extrapolated.<br />

For example, consider a specific treatment technology<br />

408

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