The Quick Count and Election Observation
The Quick Count and Election Observation
The Quick Count and Election Observation
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CHAPTER FIVE: STATISTICAL PRINCIPLES AND QUICK COUNTS<br />
80<br />
<strong>The</strong> broad principles underlying quick counts can be understood<br />
easily by non-statisticians, <strong>and</strong> there are important reasons why<br />
key personnel in observer groups should become familiar with<br />
these principles:<br />
1. Underst<strong>and</strong>ing the importance of ensuring the robustness of quick count<br />
data will facilitate decisions about the design of the quick count <strong>and</strong><br />
help staff to develop effective observer forms <strong>and</strong> training programs.<br />
2. Staff that appreciate the relationship between a sample <strong>and</strong> a population<br />
<strong>and</strong> the centrality of the requirement of r<strong>and</strong>omness to the<br />
integrity of that relationship are motivated to build a strong volunteer<br />
network that can cover even the most remote polling stations.<br />
Groups should enlist the support of a statistician experienced in<br />
conducting quick counts to undertake the technically complex tasks<br />
of constructing a sample <strong>and</strong> analyzing quick count results.<br />
Experience with quick counts around the world underscores several<br />
points:<br />
1. <strong>The</strong> unit of analysis for a quick count is the polling station. Sampling<br />
cannot begin until an accurate <strong>and</strong> comprehensive list of polling stations—the<br />
sampling frame—is available.<br />
2. <strong>Quick</strong> counts always use probability samples (e.g., general r<strong>and</strong>om<br />
samples or stratified r<strong>and</strong>om samples) in order to produce results that<br />
are representative of the whole population.<br />
3. Observer groups undertaking quick counts are never able to retrieve<br />
100 percent of the data from the sample. Analysts must prepare for<br />
this inevitability. <strong>The</strong> solution, which can be built into the original sample<br />
design, is to oversample by the margins of the expected recovery<br />
rate.<br />
4. Analysts must also consider correction factors when designing a sample.<br />
Most important are those that take into account variations in (a)<br />
voter turnout, <strong>and</strong> (b) the number of voters in the basic unit of analysis,<br />
the polling station.