CAN ARTIFICIAL INTELLIGENCE PREDICT GROWTH AND TREATMENT OUTCOMES AMONG ORTHODONTIC PATIENTS
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Abstract
The objectives of the present study were first, to synthesize the literature pertaining
to artificial intelligence (AI) and machine learning (ML) applications in orthodontics, second
to evaluate the possibility of predicting mandibular growth using artificial intelligence, third
to assess the applicability of using artificial intelligence to predict dental treatment outcomes
among Herbst patients, and finally, to predict skeletal treatment outcomes among Herbst
patients using artificial intelligence. The first study was a narrative review that assessed the
orthodontic literature pertaining to applications of AI and ML in orthodontics. The second
study assessed the applicability of a ML method known as decision trees (DTs) for
predicting maxillomandibular relationships over a five-year period using radiographs of
222 untreated subjects. The third study used DTs to predict dental treatment outcomes
among 150 Herbst patients. The fourth study used a subset of 116 patients from the third
study to assess possibility of using DTs to predict skeletal outcomes among Herbst patients.
The first study showed that several applications of AI in orthodontics have been done, and
more specifically for diagnosis and treatment planning, followed by predicting treatment
outcomes, and predicting growth. The second study showed that DTs were able to
successfully classify the growth of untreated subjects 85.4% of the time with the Y-axis
as the most important variable for prediction. The third study demonstrated that DTs can
accurately predict dental treatment outcomes among Herbst patients 81.4% of the time,
and identified SN-MP, followed by overbite, and L1-MP, respectively, as the most
important variables. The fourth study showed that skeletal outcomes among Herbst
patients can be accurately predicted approximately 87.9% of the time. It also identified
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the facial convexity angle, followed by the distance from U1 to facial plane, articular
angle, and Wits, respectively, as the most important variables.