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The Quick Count and Election Observation

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THE QUICK COUNT AND ELECTION OBSERVATION<br />

Consequently, a cautious data interpretation strategy calls for re-calculating<br />

the margin of error based on the actual number of votes counted. Figure 5-8<br />

illustrates this point.<br />

79<br />

As the table shows, as turnout decreases, the margin of error increases. If turnout<br />

is above 60 percent, margin of error will increase by approximately 0.02 percent<br />

for every 10 percent drop in turnout. As turnout approaches 50 percent,<br />

the increase in margin of error is much greater. A graph of the increase in margin<br />

of error corresponding to decrease in turnout is presented in Figure 5-9.<br />

0.6<br />

FIGURE 5-9<br />

MARGINS OF ERROR AND<br />

TURNOUT<br />

0.5<br />

99% confidence level<br />

Margin of Error<br />

0.4<br />

0.3<br />

0.2<br />

95% confidence level<br />

0.1<br />

0<br />

100 90 80 70 60 50 40<br />

Turnout<br />

This chapter has laid out the broad statistical principles underlying quick counts<br />

for a general audience, <strong>and</strong> it has outlined the statistical foundations of the<br />

quick count methodology. Organizers should underst<strong>and</strong> this methodology,<br />

particularly the concepts of reliability <strong>and</strong> validity, as well as why a sample<br />

must meet the criteria for r<strong>and</strong>omness. This knowledge is vital to the design<br />

of effective <strong>and</strong> reliable observer forms <strong>and</strong> training programs. It also underscores<br />

the importance of preparing to retrieve data from every part of the<br />

country—even the most remote areas.<br />

Finally, this chapter also has considered the more technical matters of how<br />

sample sizes can be calculated, <strong>and</strong> how such issues as levels of confidence,<br />

margins of error <strong>and</strong> heterogeneity or homogeneity of the population shape<br />

the sample. Most observer groups seek the services of a trained statistician to<br />

construct <strong>and</strong> draw a sample <strong>and</strong> to analyze the data on election day. Civic<br />

groups must realize that the quick count is a matter of applying statistical principles<br />

to practical, unique circumstances where st<strong>and</strong>ard textbook assumptions<br />

may not be satisfied. For that reason, the chapter outlines what are the most<br />

common correction factors that should be taken into account when analysts<br />

consider the interpretation of the data that are successfully retrieved on election<br />

day.

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