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Accuracy of blood pressure measurement:
sphygmomanometer calibration and beyond
Gianfranco Parati
a,b
, Andrea Faini
a
and Paolo Castiglioni
c
Journal of Hypertension 2006, 24:1915–1918
a
Department of Clinical Medicine and Prevention, University of Milano-Bicocca,
Milan,
b
II Cardiology Unit, San Luca Hospital, IRCCS, Istituto Auxologico Italiano,
Milan and
c
Bioengineering Center, Don C. Gnocchi Foundation, IRCCS, Milan, Italy
Correspondence and requests for reprints to Gianfranco Parati, Department of
Cardiology, San Luca Hospital, Istituto Auxologico Italiano, Via Spagnoletto, 3,
20149 Milan, Italy
Tel: +39 02 619112890; fax: +39 02 619112956;
e-mail: gianfranco.parati@unimib.it
See original paper on page 1931
The importance of accurate blood pressure measurement
in the diagnosis of arterial hypertension, and in the
precise titration of antihypertensive treatment, is largely
acknowledged in clinical practice. The relevance of this
issue has recently been further emphasized by hyper-
tension management guidelines [1 – 3]. Health care givers
as well as patients are now aware of the need to follow
carefully standardized procedures when measuring
blood pressure, aimed at achieving the highest possible
accuracy of blood pressure estimates.
Conversely, the possible negative impact that poor main-
tenance of blood pressure-measuring devices may have
on the accuracy of patients’ blood pressure assessment, is
still largely underestimated or disregarded, even by
physicians and nurses. This phenomenon should be
considered with concern because a technical problem
such as sphygmomanometer calibration might impor-
tantly affect the effectiveness of hypertension manage-
ment and, surprisingly enough, its influence may be
greater now than some years ago. This is due to the more
and more frequent tendency among hospital staff and
general practitioners to shift from use of the classical
mercury sphygmomanometer to the adoption of other
blood pressure-measuring techniques, such as aneroid
sphygmomanometers and electronic devices.
In this issue of the journal, Turner et al. [4] provide
further evidence to support the clinical relevance of
sphygmomanometer calibration. By means of mathe-
matical simulations, the authors have extended the
results of previous studies [5,6], and have estimated
the combined effects exerted on the detection of arterial
hypertension by random blood pressure variability
(including intra-individual blood pressure variability as
well as random measurement errors) and by systematic
errors due to inadequate sphygmomanometer calibration.
The main findings of their mathematical simulation
are summarized in Fig. 2 of their paper [4]. The percent-
age of subjects correctly labelled as hypertensives
(a measure of the sensitivity of the diagnostic procedure)
increased significantly with the increase in the number of
doctor’s visits, when correctly calibrated blood pressure-
measuring devices were employed. This increase reflects
a reduction in random error obtained by averaging the
blood pressure values measured over successive visits.
Conversely, when non-calibrated devices were used not
only the sensitivity of the diagnostic procedure was lower
at the first visit, but also the increment in sensitivity with
repeated visits, observed over subsequent measurements
when using calibrated manometers, was less pronounced.
This is because the non-calibrated sphygmomanometer
introduces a systematic error in the blood pressure esti-
mate that cannot be reduced by averaging several
measurements. Because of this, the sensitivity curves
typical of calibrated and of non-calibrated devices dis-
played a tendency to diverge with the increase in the
number of visits.
A specific feature of the study by Turner et al. [4], which
deserves some discussion, is represented by the mathe-
matical model employed to assess the clinical relevance
of sphygmomanometer calibration, a model which may
not necessarily be familiar to some researchers. The
authors used a simple Monte Carlo simulation to estimate
the combined effects of systematic sphygmomanometer
error and day-to-day random variability of blood pressure
measurements on the over- and under-detection of hy-
pertension in adults aged 18 years and older. Monte Carlo
methods are a class of computational algorithms for
simulating the behaviour of various physical and mathe-
matical systems. These techniques are used in situations
where the analytic solution of a problem is either hardly
achievable or time consuming. In other words, a Monte
Carlo algorithm is a method used to find solutions to
mathematical problems (which may be characterized by
many variables) that cannot easily be solved, for example,
by integral calculus, or by other numerical methods. Its
efficiency when compared with other numerical methods
increases with the increase in the dimension of the
problem to be solved. A Monte Carlo technique can be
differentiated from other simulation methods because of
its stochastic nature (i.e. because it is characterized by
non-deterministic algorithms, through use of random
numbers).
Monte Carlo techniques have a long history in math-
ematics, with their earliest application probably being
Editorial comment 1915
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