Cephalometry in Orthodontics. Katherine Kula

Cephalometry in Orthodontics - Katherine Kula


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using a gauze bandage to hold the film to the head.8 Ralph Waldron followed in 1927 by constructing a cephalometer to measure the gonial angle on a roentgenogram taken 90 degrees from the profile.9 Martin Dewey and Sidney Riesner held the patient’s head in a clamp and took a profile view with the film cassette placed against the head.10 However, for several decades there was no universal standardization of cephalometric technique, meaning that identical radiographs of the same patient could not be reproduced.

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      The standardization of cephalograms allowed comparison of the same head over time. Treatment effects and comparison with other individuals could also be studied. This so impressed Congresswoman Frances Bolton that she established a long-term research study at Case Western Reserve University to examine the growth and development of the teeth and the jaws in healthy children.

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      To measure facial changes after registering the Bolton-nasion plane on R, the Frankfort horizontal plane was added to the initial record of each child, and the perpendicular orbital plane (the plane perpendicular to Frankfort horizontal through orbitale) was passed through the dentition. Measurements of changes were taken from these two planes, not directly from the Bolton-nasion plane.

      During the next few decades, multiple centers evaluating growth and development using cephalograms were started, and numerous orthodontists provided their data in various formats to best describe their analysis of the craniofacial complex. Some parameters were used primarily for research, while others were specifically used for clinical analysis. Many analyses or groups of parameters assumed the names of the orthodontist best known for promoting them but included measures previously used in craniometry or by other orthodontists. In some cases (eg, mandibular plane, length of mandible, and cranial base) various orthodontists published somewhat different methods of defining the structures. Wilton Krogman and Viken Sassouni attempted to validate the clinical usefulness of approximately 70 existing cephalometric analyses in 1957.15 In some cases, these differences remain today because of strongly held opinions of the different schools of orthodontics. Unfortunately, this has also led to confusion for novices in this area and to intense discussion about which cephalometric values lend more to correct diagnosis and treatment analysis. In addition, comparison of various studies is complicated when different landmarks and planes are used.

      Many cephalometric values were reported as simple descriptive statistics. Descriptive statistics, which are used to indicate the center or most typical value of a data set, are called measures of central tendency and include means and medians. The mean is the average of all the numbers for that data set, and the median is the data value in the middle of all the data arranged in ascending or descending order. Means or averages are provided more commonly than medians to clinically compare cephalometric values of groups. Research studies might report one or both values depending on the purpose and the sample in the study. However, data sets with the same mean can have considerable variation in the incorporated values. The descriptive statistics used to quantitatively describe these differences are called measures of dispersion (how widely the values are dispersed). The two measures of dispersion commonly used in cephalometrics are range and standard deviation. The range of a data set is the difference between the largest and the smallest value in that data set. The larger the difference, the greater is the dispersion of the data. The standard deviation tells how much deviation there is from the mean. The larger the standard deviation, the larger is the variation of the data. Usually, all data within a data set fall within three standard deviations (±3 SD) of the mean. Clinically, some orthodontists suggest that it is more difficult to treat patients whose cephalometric values are more than one standard deviation outside the mean; however, this also depends on the particular cephalometric value.

      For the most part, it is assumed that the skeletal and dental cephalometric traits have values that, if plotted, would fall within a bell-shaped curve, a normal curve. That is, if the mean was determined and designated as zero, then when standard deviations are determined and marked on each side of the mean, the normal curve would be symmetric, and most of the data would fall within three standard deviations on each side. Depending on the range and the width of the standard deviations, the curve could be taller than wide or vice versa. However, normality should always be checked because not all data sets fit a bell-shaped curve. Unfortunately, many of the classic cephalometric studies did not report adequate statistics. Therefore, a careful reading of the literature is required for knowledgeable use of cephalometrics.


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