In the three Beizer curve equation, the feature points in the contour are found, and then a three Beizer curve is synthesized according to two adjacent feature points. The control point AB is obtained by means of the surrounding points

ThreeCurve
ThreeCurve\BezierCurve.aps
ThreeCurve\BezierCurve.rc
ThreeCurve\BezierCurve.vcxproj
ThreeCurve\BezierCurve.vcxproj.filters
ThreeCurve\BezierCurve.vcxproj.user
ThreeCurve\BezierCurve.vcxproj.vspscc
ThreeCurve\CubicSplineInterpolation.cpp
ThreeCurve\CubicSplineInterpolation.h
ThreeCurve\Debug
ThreeCurve\EasySize.h
ThreeCurve\RC100_13_Character.cpp
ThreeCurve\RC100_13_Character.h
ThreeCurve\RC100_13_Ini.cpp
ThreeCurve\RC100_13_Ini.h
ThreeCurve\RC100_13_Target.cpp
ThreeCurve\RC100_13_Target.h
ThreeCurve\ReadMe.txt
ThreeCurve\ThreeCurve.cpp
ThreeCurve\ThreeCurve.h
ThreeCurve\ThreeCurveDlg.cpp
ThreeCurve\ThreeCurveDlg.h
ThreeCurve\ThreeCurveView.cpp
ThreeCurve\ThreeCurveView.h
ThreeCurve\basic.cpp
ThreeCurve\basic.h
ThreeCurve\res
ThreeCurve\res\BezierCurve.ico
ThreeCurve\res\BezierCurve.rc2
ThreeCurve\resource.h
ThreeCurve\stdafx.cpp
ThreeCurve\stdafx.h
ThreeCurve\targetver.h
ThreeCurve.sln

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