/******************************************************************************
 * Qwt Widget Library
 * Copyright (C) 1997   Josef Wilgen
 * Copyright (C) 2002   Uwe Rathmann
 *
 * This library is free software; you can redistribute it and/or
 * modify it under the terms of the Qwt License, Version 1.0
 *****************************************************************************/

#ifndef QWT_BEZIER_H
#define QWT_BEZIER_H

#include "qwt_global.h"

class QPointF;
class QPolygonF;

/*!
   \brief An implementation of the de Casteljau’s Algorithm for interpolating
         Bézier curves

   The flatness criterion for terminating the subdivision is based on
   "Piecewise Linear Approximation of Bézier Curves" by
   Roger Willcocks ( http://www.rops.org )

   This article explains the maths behind in a very nice way:
   https://jeremykun.com/2013/05/11/bezier-curves-and-picasso
 */
class QWT_EXPORT QwtBezier
{
  public:
    QwtBezier( double tolerance = 0.5 );
    ~QwtBezier();

    void setTolerance( double tolerance );
    double tolerance() const;

    QPolygonF toPolygon( const QPointF& p1, const QPointF& cp1,
        const QPointF& cp2, const QPointF& p2 ) const;

    void appendToPolygon( const QPointF& p1, const QPointF& cp1,
        const QPointF& cp2, const QPointF& p2, QPolygonF& polygon ) const;

    static QPointF pointAt( const QPointF& p1, const QPointF& cp1,
        const QPointF& cp2, const QPointF& p2, double t );

  private:
    double m_tolerance;
    double m_flatness;
};

/*!
   \return Tolerance, that is used as criterion for the subdivision
   \sa setTolerance()
 */
inline double QwtBezier::tolerance() const
{
    return m_tolerance;
}

#endif