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The Quick Count and Election Observation

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THE QUICK COUNT AND ELECTION OBSERVATION<br />

that distinguishes us as individuals, let alone for entire populations; there are<br />

just too many possible combinations of factors to document. Fortunately, quick<br />

count methodology does not require this. <strong>Quick</strong> counts are not concerned<br />

with all of the things that make people different. <strong>Quick</strong> counts are only concerned<br />

with factors that have a demonstrable impact on the distribution of<br />

votes within the voting population.<br />

Sample points from the relevant population must be selected at r<strong>and</strong>om, <strong>and</strong><br />

only at r<strong>and</strong>om, for the resulting sample to be representative of the total population.<br />

In practice, r<strong>and</strong>omness means that the probability of any single sample<br />

point being selected from the population is exactly the same as the probability<br />

that any other sample point will be selected. And for reasons that have<br />

already been outlined, the law of large numbers <strong>and</strong> central limit theorem<br />

indicate that the larger the sample drawn, the more accurately that sample<br />

will represent the characteristics of the population.<br />

Sample points must be<br />

selected at r<strong>and</strong>om,<br />

<strong>and</strong> only at r<strong>and</strong>om,<br />

for the resulting sample<br />

to be representative of<br />

the total population.<br />

63<br />

Homogeneity <strong>and</strong> Heterogeneity<br />

Reliable samples do not require huge amounts of detailed information about<br />

the social characteristics of the total population. However, it is essential to<br />

know whether the population of interest is relatively diverse (heterogeneous)<br />

or not (homogenous). Assessments of heterogeneity <strong>and</strong> homogeneity have<br />

a significant impact on how populations can be reliably sampled.<br />

<strong>The</strong>re are several ways to examine the level of heterogeneity, or diversity, of<br />

any population. Ethnic composition, religion <strong>and</strong> languages can impact heterogeneity.<br />

<strong>The</strong> primary concern for quick counts, however, is not just with<br />

the level of ethnic or religious heterogeneity in a population. <strong>The</strong> vital question<br />

for quick counts is the question of whether that heterogeneity has a<br />

significant impact on voting behavior. If one c<strong>and</strong>idate is preferred by 80 percent<br />

of the population, then that population is considered relatively<br />

homogeneous, regardless of the religious, linguistic or ethnic diversity of the<br />

population. Similarly, if the electoral race is close, with the votes evenly divided<br />

between two or more c<strong>and</strong>idates, a population is considered relatively<br />

heterogeneous.<br />

A common misperception is that socially diverse populations will always be<br />

heterogeneous voting populations. However, just because populations are<br />

socially heterogeneous, it does not follow that they will be heterogeneous<br />

when it comes to voting. For example, India has a multiplicity of languages<br />

<strong>and</strong> religions but is relatively homogenous when it comes to constructing a<br />

sample of the voting population.<br />

<strong>The</strong> greater the heterogeneity<br />

of the voting<br />

population, the larger<br />

the sample has to be<br />

in order to produce an<br />

accurate estimate of<br />

voting behavior.<br />

<strong>The</strong> greater the heterogeneity of the voting population, the larger the sample<br />

has to be in order to produce an accurate estimate of voting behavior. A comparison<br />

of required sample sizes for three countries with very different population<br />

sizes – Canada, the United States <strong>and</strong> Switzerl<strong>and</strong> – illustrates this point.

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