214 Chapter 6Chapter 6 || Public OpinionPublic Opinion
although polls taken early in a presidential campaign (such as a year in advance of the
election) are poor predictors of the ultimate outcome on Election Day, polls taken at
the beginning of the official presidential race, when both parties’ nominees are known,
can provide very good predictions of who will win the election and how many votes he
or she will receive.^36
An alternate technique for measuring public opinion uses focus groups, which are
small groups of people interviewed in a group setting. Because focus groups allow
respondents to answer questions in their own words rather than being restricted to a
few options in a survey question, they can provide deep insights into why people hold
the opinions they do. Candidates sometimes use focus groups to test campaign appeals
or fine-tune their messages. However, because of their small size, focus groups cannot
be used to draw conclusions about public opinion across the entire country.
Large-scale surveys such as the American National Election Study (ANES), which
is conducted every election year (typically both before and after the general election),
use various types of questions to measure citizens’ opinions. In presidential election
years, participants in the ANES are first asked whether they voted for president. If they
say they did, they are asked which candidate they voted for: a major-party candidate
(for example, Hillary Clinton or Donald Trump in 2016), an independent candidate, or
some other candidate.
Another kind of survey question measures people’s preferences using an issue scale.
For a range of topics, two opposing statements are given and respondents are asked to
45 state- and national-
level polls of the presidential race
were released in the last two weeks
of the 2016 campaign.
Source: Pollster.com
DID YOU KNOW?
On average, people should be
more skeptical when they see
numbers. They should be more
willing to play around with the
data themselves.
—Nate Silver, FiveThirtyEight
.com
NUTS
& B O LT S
6.1 The sampling error in a survey (the predicted difference
between the average opinion expressed by survey
respondents and the average opinion in the population,
sometimes called the margin of error) using a random sample
depends on the sample size. Sampling error is large for small
samples of around 200 or fewer but decreases rapidly as
sample size increases.
The graph shows how the sampling error for a random
sample decreases as sample size increases. For example,
in surveys with 1,000 respondents the sampling error is
3 percent, meaning that 95 percent of the time the results
of a 1,000-person survey will fall within the range of
3 percentage points above or below the actual percentage
of the population who hold a particular opinion. If the sample
size was increased to 5,000 people, the sampling error would
decline to 1.4 percent. Mass surveys typically interview around
1,000 people. As the figure shows, this is the point where
adding interviewees provides relatively little improvement
in accuracy.
Sampling errors need to be taken into account when
interpreting what a poll says about public opinion. For
example, suppose a poll of 1,300 Americans found that
66 percent gave an unfavorable rating of Donald Trump’s
performance in office, and 33 percent rated him favorably.
Because the difference between the percentages (33 points)
exceeds the sampling error (about 2.5 points), it is reasonable
to conclude that, at the time the poll was conducted, more
Americans saw Trump unfavorably than favorably.
In contrast, suppose the poll found a narrow 51 to 49
percent split slightly favoring approval. Because the difference
in support is smaller than the sampling error, it would be a
mistake to conclude that the majority of Americans have a
favorable opinion of Trump. Even though more people in the
sample express this opinion, there is a good chance that the
opposite is true in the overall population.
You don’t need to calculate sampling errors to make sense
of political polls—just keep two things in mind. First, large
samples (1,000 or more) are much more likely to provide
accurate information about population opinions than small
ones (fewer than 500). Second, be cautious when you read
about small differences in survey responses, as these patterns
are unlikely to hold true in the entire population.
sampling error
The predicted difference between the
average opinion expressed by survey
respondents and the average opinion
in the population, sometimes called
the margin of error. Increasing the
number of respondents lowers the
sampling error.
2
0
4
6
8
10
12%
100 600 1,100 1,600 2,100 2,600
Sample size
Sampling error
Sampling Error in Mass Surveys
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