Commentary
Mona
Oshaka takes you through this paper and explains what it
means
The
report by Owen et al describes mortality in an area that was exposed to
extremely high concentrations of aluminium in the water supply. These
concentrations were the result of a single water pollution incident at
a treatment works in Cornwall in July
1988.
What
did the authors do?
Mortality in the area
affected by the pollution was compared with mortality in a neighbouring
area which was supplied by a different water company at the time of the
incident. The authors chose to study overall mortality as the health
outcome. The effect of aluminium exposure on hospital discharge rates
is discussed in another paper by two of the same
authors.
The authors call this a
retrospective study; it is more usually called a retrospective cohort
study. This study type entails looking at the health of a historically
defined group of people. In my opinion, the study was initiated when
the records of people living in the vicinity of the incident were
flagged (see below). I would therefore term this study a cohort study,
in which a group of people are followed forward in time and their
outcome (death rate)
measured.
How
did the authors do the study?
The
authors used a system of flagging records at the Office for National
Statistics (ONS). ONS holds a list of all people who have ever been
registered with a general practitioner in the United Kingdom. If a
persons records are flagged for a particular study, the
investigators are informed when that person dies and are provided with
a copy of their death certificate. They are also notified if the person
emigrates from the United Kingdom. In the water pollution study, most
of the people who were exposed to polluted water were flagged, as were
those people living in the neighbouring area. This allowed the
calculation of death rates over a given period (in this case, 1988 to
1997) for each of the two
areas.
But what if the
two areas were not comparable? Maybe one area contained more elderly
people than the other, so they were more likely to die anyway? The
authors tried to account for this by a statistical process known as
standardisation. Effectively, this allows the calculation of mortality
rates, assuming that both areas have the same age and sex structure as
a standard population. In this study, the authors used two standard
populations: the first was that of England and Wales, and the second
was that of Cornwall and the Isles of Scilly (the region where the
incident took place).
Standardised
death rates are interpreted as follows. The standard population is
assumed to have a death rate of 100, and the rates in the population
under study are relative to this. Therefore, a standardised mortality
of less than 100 means that the death rate in the study population is
less than that of the standard population. A standardised mortality of
greater than 100 means that the death rate in the study population is
higher than that of the standard
population.
Each standardised
mortality has a 95% confidence interval associated with it. This
is because the rate is calculated from a sample of a notional
population, and therefore has some degree of uncertainty associated
with it. If the 95% confidence interval of a standardised death
rate excludes 100 (the rate of the standard population), we can assume
with 95% certainty that the rate in the study population differs
significantly from the rate in the standard
population.
Finally, the authors
calculated a ratio of the standardised mortality in the exposed and the
unexposed population. This allowed them to assess whether the death
rates in these two populations differed. Again, 95% confidence
intervals were calculated to assess whether any observed differences
were statistically significant at the 5% level. This time, we
look to see whether the confidence interval includes 1.0, which is the
level of equivalence of
rates.
What
did the authors find?
The authors found that
mortality in both the exposed and the unexposed populations was lower
than that expected (see columns E and U in the table). This was the
case whichever standard population was used (compare rows 1 and 2 in
the table). This may be because the residents of Lowermoor and the
adjacent area are healthier than the general population of England and
Wales, and of Cornwall and the Isles of
Scilly.
The ratio of death rates in
the exposed and the unexposed populations is shown in the final column
of the table (E/U). The ratio is greater than 1.0, irrespective of
the standard population used. This shows that mortality in the exposed
population is higher than in the unexposed population (and yes, that is
clear from comparing the first two columns). The 95% confidence
interval of the ratio of death rates includes the null value of 1.0.
From this, the authors conclude that there was no statistically
significant difference in mortality rates between the two populations.
Essentially, they are therefore concluding that the observed
differences in mortality between the two populations occurred by
chance.
Should
we worry about the water pollution
incident?
From the results
presented in this paper, there seems to be some evidence to suggest
that exposure to the water pollution is associated with higher
mortality. The authors dismiss this, since their results do not reach
what are conventional levels of statistical significance. What the
95% confidence interval tells us is that the exposed population
have death rates somewhere between 3% less and 20% more
than the unexposed population (these numbers are derived from the
95% confidence interval of 0.97 to
1.20).
In my view, such results
deserve further investigation, especially what the people died of. It
is unlikely that water pollution would increase all causes of death
similarly, and a cause-specific analysis might shed some light
on
this.
What
else could have been done in the study?
Are
there other analyses that would also be interesting? In reading this
report, we would want to know how many people died in total. This will
give us a feel about whether the results may have occurred by chance or
not. Secondly, the authors only included deaths that occurred up to
December 1997. For a paper published halfway through 2002, we wonder
why the analysis was so out of
date.
In summary, this paper
provides interesting results relating mortality to a water exposure
incident. The superficial analysis does, however, not allow the reader
to come to a firm conclusion as to what health effects exposure to
aluminium could
have.
Mona Okasha, research associate and epidemiologist, Department of Social Medicine, University of Bristol
studentBMJ 2002;10:215-258 July ISSN 0966-6494