To develop a mathematical formula for calculating the length of ruptured mitral valve chordae (with a view to surgically replacing them with artificial chordae) when rupture occurs at scallop A1, A3, P1, or P3. We studied human cadaver hearts collected by the Faculty of Medicine at Amiens Picardy University Hospital. The donors' mean age standard deviation age at death was 79 ± 10. After weighing and dissection, we counted the number of para-commissural chordae per scallop and measured their length with a digital calliper. A total of 31 human cadaver hearts (14 from females and 17 from males) were analyzed. The mean lengths of scallops A1, A2, A3, P1, P2, and P3 were 17.45, 19.42, 17.58, 13.32, 14.52, and 13.26 mm, respectively. A linear regression gave the following mathematical equations: A1 = 0.96 × A2- - 1.3 (R: 0.99; P < 0.001); A3 = 0.9 × A2 + 0.17 (R: 0.95; P < 0.01); P1 = 0.87 × P2 +0.74 (R: 0.89; P < 0.001), and P3 = 0.91 × P2 - 0.01 (R: 0.87; P < 0.0001). When the patient's anatomy prevents manual measurements of the chordae during mitral valve repair surgery, the mathematical formulae derived here can be used to predict the length of the chordae on A1, A3, P1, and P3 from the length of the chordae on A2 and P2. The mitral chordae can therefore be replaced with prostheses with a great degree of precision.
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