You see a poll and someone cites a number.
Next to that important number is a "
margin of error," like ±3 percent.
That margin describes
exactly one thing: How much
this number would change if the random sample were changed. It is
a real factor, but it's the smallest one
that stands between that number and knowing the truth.
So what are some bigger ones?
Who answers (or doesn't answer!) the questions, how the answers
are adjusted, and how the questions themselves are asked. Changes
in any of these can easily be large enough to
decide an outcome.
You probably know this from San Francisco elections, which often
use ranked-choice voting.
The outcomes of these elections are sensitive to small changes in
the orders in which people rank candidates. Topline numbers like
first-choice preference can't show you that. If a poll
misses voters with different ways of ranking, then the results can
be far away from the truth.
You generally aren't given an analysis of poll sensitivity,
because whoever sent you the poll didn't even think about the
problem, couldn't analyze it, or worse: they're being cagey.
It isn't just polls.
You get shown a chart, two lines going up, and someone tells you
one caused the other.
Nobody shows you what else could explain it.
Rude.