Bivariate tables

Tabular analysis is an effective and intuitive way of identifying relationships between variables. Nesstar WebView makes it possible to combine many variables in one table, and to create very large tables. Because large and complex tables are more difficult to interpret, we will restrict ourselves to presenting two simple examples: the first with two categorical variables, the second with one categorical and one metric variable.

In our first example, we want to investigate the extent to which there may be gender differences with respect to turnout in an election. In Table 3 we use the "Trust" dataset, and create a cross table with "gender" as the column variable and "voted last national election" as the row variable. Because our purpose is to find out whether men and women have answered this question differently, the percentages must be computed for each of the two groups (all male answers add up to 100 %, and all female answers add up to 100 %). In this way it is possible to compare women’s answers with men's answers.

Table 3 indicates that there is only a minor gender difference: 75.1 % of the men have voted, and 74.5 % of the women have voted. So it would appear that there is a very small gender difference with respect to turnout. (Please note that both weights are applied.)

Table 3: 'Gender' and 'Voted last national election'
MaleFemaleTotal
Yes 75.1 74.5 74.8
No 18.2 19.9 19.1
Not eligible to vote 6.7 5.6 6.1
Total 100.0 100.0 100.0
N= 17,394.1 19,118.8 36,512.9

Weight is on

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Detailed instructions for how to create table 3.

 

In the second example we will address the electoral turnout issue from another angle. Many studies have indicated that turnout is lower among younger people. How is it possible to create a table that can either support or discard this hypothesis using ESS data? Age is a continuous variable with a large number of values. Because of this, a cross table including this variable will be very large and difficult to read. By using "Voted last national election" as a column variable and "age" as the measure, we can create a small table which can show us what we need - see Table 4: The mean and median (central tendency) are lower in the group that didn't go to the polls. This indicates that the level of non-voting is greater among young people.

Table 4: Descriptive statistics of age on turnout (measure: Age, in number of years, 2002)
YesNoNot eligible to voteTotal
Median 48 37 17 44
Average 49 41 23 46
Minimum 13 4 14 4
Maximum 102 97 109 109
Standard deviation 17 19 12 18
Sum 1,325,600 284,841 50,274 1,660,710
Count 27,216 6,922 2,216 36,354

Weight is on

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Detailed instructions how to create table 4.

 

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