The angle of the curvature was first
determined by Schneider (1971). He determined by marking certain points like point
A which denotes the apical foramen. The point where the canal begins the
curvature is marked as point B. A line is then drawn parallel to the long axis
of the canal through point B, and a point C is chosen on this line such that
the distance between B and C is equal to that between A and B. The angle formed
by lines AB and BC is the angle of curvature.
From E and F, the midpoints of AB
and BC, respectively, two lines are drawn perpendicular to the lines AB and BC,
which would meet at the circumcentre 0 of triangle ABC. The distance between 0
and A, B or C is the radius (K) of the circumference, which determines the
magnitude of the curve.
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