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What does an epidemiological study show?
Consider an epidemiological study of EMFs and childhood cancer.
The study looks at a certain number of specific children (for example
it might look at 200 children with cancer and compare them to 200
children without cancer). Suppose it finds a statistical association
between exposure to EMFs and cancer:
There is a statistical association in the study.
One reason for this might just be chance. Perhaps the 200 children,
just by chance, included more of the children exposed to EMFs. If
we chose a different 200 children, we wouldn’t find the association.
The association in our study does not reflect a true association
in the population.
Another reason might be bias. Maybe the way we chose the children
meant we got more children with cancer exposed to EMFs, or we got
fewer comparison children exposed to EMFs. Or maybe there was some
systematic bias in the way we measured exposure. So the children
in our study are not representative of the whole population, and
the association in our study does not exist in the population. More
on bias in studies of EMFs.
But if neither of these applies, then:
There is a statistical association in the population.
This still might not mean that EMFs cause cancer. There might be
something else in the environment – a factor X. Suppose X
causes childhood cancer. But suppose that the children who are exposed
to X are also exposed to EMFs. Then it would look as if cancer was
associated with EMFs, but this would be a side effect of X. This
is called “counfounding” and X is a “confounding
factor”.
But if there is no confounding, then:
There is a causal effect
Epidemiologists tend to approach a result in the order we’ve
laid it out here. They tend to look at a study which has found an
association, and accept it as establishing causation only if the
alternatives – chance, bias, confounding – don’t
seem likely.
Two things to note: some of these effects can work in either direction.
A bias in the measurements, for example, could often mean that the
study finds a smaller association than there really is. And there
doesn’t have to be just one of these in any one study, you
could have some of the association explained by chance and some
by bias, for example.
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