The QT interval is a measurement made on an electrocardiogram used to assess some of the electrical properties of the heart. It is calculated as the time from the start of the Q wave to the end of the T wave, and correlates with the time taken from the beginning to the end of ventricular contraction and relaxation. It is technically the duration of the aggregate ventricular myocyte action potential. An abnormally long or abnormally short QT interval is associated with an increased risk of developing abnormal heart rhythms and even sudden cardiac death. Abnormalities in the QT interval can be caused by genetic conditions such as long QT syndrome, by certain medications such as fluconazole, sotalol or pitolisant, by disturbances in the concentrations of certain salts within the blood such as hypokalaemia, or by hormonal imbalances such as hypothyroidism.
Measurement
The QT interval is most commonly measured in lead II for evaluation of serial ECGs, with leads I and V5 being comparable alternatives to lead II. Leads III, aVL and V1 are generally avoided for measurement of QT interval. The accurate measurement of the QT interval is subjective because the end of the T wave is not always clearly defined and usually merges gradually with the baseline. QT interval in an ECG complex can be measured manually by different methods, such as the threshold method, in which the end of the T wave is determined by the point at which the component of the T wave merges with the isoelectric baseline, or the tangent method, in which the end of the T wave is determined by the intersection of a tangent line extrapolated from the T wave at the point of maximum downslope to the isoelectric baseline. With the increased availability of digital ECGs with simultaneous 12-channel recording, QT measurement may also be done by the 'superimposed median beat' method. In the superimposed median beat method, a median ECG complex is constructed for each of the 12 leads. The 12 median beats are superimposed on each other and the QT interval is measured either from the earliest onset of the Q wave to the latest offset of the T wave or from the point of maximum convergence for the Q wave onset to the T wave offset.
Correction for heart rate The QT interval changes in response to the heart rate - as heart rate increase the QT interval shortens. These changes make it harder to compare QT intervals measured at different heart rates. To account for this, and thereby improve the reliability of QT measurement, the QT interval can be corrected for heart rate (QTc) using a variety of mathematical formulae, a process often performed automatically by modern ECG recorders.
Bazett's formula The most commonly used QT correction formula is the Bazett's formula, named after physiologist Henry Cuthbert Bazett (1885–1950), calculating the heart rate-corrected QT interval (QTcB). Bazett's formula is based on observations from a study in 1920. Bazett's formula is often given in a form that returns QTc in dimensionally suspect units, square root of seconds. The dimensionally correct form of Bazett's formula is:
Q T c B = Q T R R 1 s {\displaystyle QTc_{B}={QT \over {\sqrt {RR \over 1{\text{ s}}}}}}
where QTcB is the QT interval corrected for heart rate, and RR is the interval from the onset of one QRS complex to the onset of the next QRS complex. This dimensionally correct formula returns the QTc in the same units as QT, generally milliseconds. In some popular forms of this formula, it is assumed that QT is measured in milliseconds and that RR is measured in seconds, often derived from the heart rate (HR) as 60/HR. Therefore, the result will be given in seconds per square root of milliseconds. However, reporting QTc using this formula creates a "requirement regarding the units in which the original QT and RR are measured." In either form, Bazett's non-linear QT correction formula is generally not considered accurate, as it over-corrects at high heart rates and under-corrects at low heart rates. Bazett's correction formula is one of the most suitable QT correction formulae for neonates.
Fridericia's formula Fridericia had proposed an alternative correction formula (QTcF) using the cube-root of RR.
Q T c F = Q T R R 1 s 3 {\displaystyle QTc_{F}={QT \over {\sqrt[{3}]{RR \over 1{\text{ s}}}}}}
Sagie's formula The Framingham correction, also called as Sagie's formula based on the Framingham Heart Study, which used long-term cohort data of over 5,000 subjects, is considered a better method.
Q T l c = 1000 ( Q T 1000 + 0.154 ( 1 − R R ) ) {\displaystyle QTlc=1000\left({\frac {QT}{1000}}+0.154(1-RR)\right)}
Again, here QT and QTlc are in milliseconds and RR is measured in seconds.
Comparison of corrections A retrospective study suggests that Fridericia's method and the Framingham method may produce results most useful for stratifying the 30-day and 1-year risks of mortality.
… excerpt ends here. Continue reading the full article.
![QT interval: Upper limit of normal QT interval, corrected for heart rate according to Bazett's formula,[5] Fridericia's formula,[10] and subtracting 0.02 s from QT for every 10 bpm increase in heart rate.[13] Up to 0.42 s (≤ 420 ms) is chosen as normal QTc of QTB and QTF in this diagram.[14]](https://upload.wikimedia.org/wikipedia/commons/thumb/6/6f/QT_interval_corrected_for_heart_rate.png/500px-QT_interval_corrected_for_heart_rate.png?utm_source=en.wikipedia.org&utm_campaign=parser&utm_content=thumbnail)
