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Bug 1185636 - Part 3 - Refactor ArcToBezier so that its implementation can be more easily reused. r=jmuizelaar
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@ -13,6 +13,80 @@
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namespace mozilla {
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namespace gfx {
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// Kappa constant for 90-degree angle
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const Float kKappaFactor = 0.55191497064665766025f;
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// Calculate kappa constant for partial curve. The sign of angle in the
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// tangent will actually ensure this is negative for a counter clockwise
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// sweep, so changing signs later isn't needed.
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inline Float ComputeKappaFactor(Float aAngle)
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{
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return (4.0f / 3.0f) * tanf(aAngle / 4.0f);
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}
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/**
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* Draws a partial arc <= 90 degrees given exact start and end points.
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* Assumes that it is continuing from an already specified start point.
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*/
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template <typename T>
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inline void PartialArcToBezier(T* aSink,
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const Size& aRadius,
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const Point& aStartPoint, const Point& aEndPoint,
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const Point& aStartOffset, const Point& aEndOffset,
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Float aKappaFactor = kKappaFactor)
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{
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Float kappaX = aKappaFactor * aRadius.width;
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Float kappaY = aKappaFactor * aRadius.height;
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Point cp1 =
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aStartPoint + Point(-aStartOffset.y * kappaX, aStartOffset.x * kappaY);
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Point cp2 =
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aEndPoint + Point(aEndOffset.y * kappaX, -aEndOffset.x * kappaY);
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aSink->BezierTo(cp1, cp2, aEndPoint);
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}
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/**
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* Draws an acute arc (<= 90 degrees) given exact start and end points.
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* Specialized version avoiding kappa calculation.
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*/
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template <typename T>
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inline void AcuteArcToBezier(T* aSink,
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const Point& aOrigin, const Size& aRadius,
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const Point& aStartPoint, const Point& aEndPoint,
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Float aKappaFactor = kKappaFactor)
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{
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aSink->LineTo(aStartPoint);
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if (!aRadius.IsEmpty()) {
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Point startOffset = aStartPoint - aOrigin;
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startOffset.x /= aRadius.width;
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startOffset.y /= aRadius.height;
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Point endOffset = aEndPoint - aOrigin;
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endOffset.x /= aRadius.width;
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endOffset.y /= aRadius.height;
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PartialArcToBezier(aSink, aRadius,
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aStartPoint, aEndPoint,
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startOffset, endOffset,
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aKappaFactor);
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} else if (aEndPoint != aStartPoint) {
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aSink->LineTo(aEndPoint);
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}
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}
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/**
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* Draws an acute arc (<= 90 degrees) given exact start and end points.
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*/
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template <typename T>
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inline void AcuteArcToBezier(T* aSink,
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const Point& aOrigin, const Size& aRadius,
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const Point& aStartPoint, const Point& aEndPoint,
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Float aStartAngle, Float aEndAngle)
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{
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AcuteArcToBezier(aSink, aOrigin, aRadius, aStartPoint, aEndPoint,
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ComputeKappaFactor(aEndAngle - aStartAngle));
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}
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template <typename T>
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void ArcToBezier(T* aSink, const Point &aOrigin, const Size &aRadius,
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float aStartAngle, float aEndAngle, bool aAntiClockwise)
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@ -35,39 +109,30 @@ void ArcToBezier(T* aSink, const Point &aOrigin, const Size &aRadius,
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}
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Float currentStartAngle = aStartAngle;
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Point currentStartPoint(aOrigin.x + cosf(aStartAngle) * aRadius.width,
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aOrigin.y + sinf(aStartAngle) * aRadius.height);
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Point currentStartOffset(cosf(aStartAngle), sinf(aStartAngle));
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Point currentStartPoint(aOrigin.x + currentStartOffset.x * aRadius.width,
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aOrigin.y + currentStartOffset.y * aRadius.height);
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aSink->LineTo(currentStartPoint);
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while (arcSweepLeft > 0) {
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// We guarantee here the current point is the start point of the next
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// curve segment.
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Float currentEndAngle =
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currentStartAngle + std::min(arcSweepLeft, Float(M_PI / 2.0f)) * sweepDirection;
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Point currentEndPoint(aOrigin.x + cosf(currentEndAngle) * aRadius.width,
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aOrigin.y + sinf(currentEndAngle) * aRadius.height);
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Point currentEndOffset(cosf(currentEndAngle), sinf(currentEndAngle));
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Point currentEndPoint(aOrigin.x + currentEndOffset.x * aRadius.width,
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aOrigin.y + currentEndOffset.y * aRadius.height);
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// Calculate kappa constant for partial curve. The sign of angle in the
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// tangent will actually ensure this is negative for a counter clockwise
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// sweep, so changing signs later isn't needed.
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Float kappaFactor = (4.0f / 3.0f) * tanf((currentEndAngle - currentStartAngle) / 4.0f);
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Float kappaX = kappaFactor * aRadius.width;
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Float kappaY = kappaFactor * aRadius.height;
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Point tangentStart(-sinf(currentStartAngle), cosf(currentStartAngle));
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Point cp1 = currentStartPoint;
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cp1 += Point(tangentStart.x * kappaX, tangentStart.y * kappaY);
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Point revTangentEnd(sinf(currentEndAngle), -cosf(currentEndAngle));
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Point cp2 = currentEndPoint;
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cp2 += Point(revTangentEnd.x * kappaX, revTangentEnd.y * kappaY);
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aSink->BezierTo(cp1, cp2, currentEndPoint);
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PartialArcToBezier(aSink, aRadius,
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currentStartPoint, currentEndPoint,
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currentStartOffset, currentEndOffset,
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ComputeKappaFactor(currentEndAngle - currentStartAngle));
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// We guarantee here the current point is the start point of the next
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// curve segment.
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arcSweepLeft -= Float(M_PI / 2.0f);
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currentStartAngle = currentEndAngle;
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currentStartOffset = currentEndOffset;
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currentStartPoint = currentEndPoint;
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}
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}
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@ -78,42 +143,26 @@ void ArcToBezier(T* aSink, const Point &aOrigin, const Size &aRadius,
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template <typename T>
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void EllipseToBezier(T* aSink, const Point &aOrigin, const Size &aRadius)
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{
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Point startPoint(aOrigin.x + aRadius.width,
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aOrigin.y);
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Point currentStartOffset(1, 0);
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Point currentStartPoint(aOrigin.x + aRadius.width, aOrigin.y);
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aSink->LineTo(startPoint);
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aSink->LineTo(currentStartPoint);
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// Calculate kappa constant for partial curve. The sign of angle in the
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// tangent will actually ensure this is negative for a counter clockwise
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// sweep, so changing signs later isn't needed.
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Float kappaFactor = (4.0f / 3.0f) * tan((M_PI/2.0f) / 4.0f);
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Float kappaX = kappaFactor * aRadius.width;
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Float kappaY = kappaFactor * aRadius.height;
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Float cosStartAngle = 1;
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Float sinStartAngle = 0;
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for (int i = 0; i < 4; i++) {
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// We guarantee here the current point is the start point of the next
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// curve segment.
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Point currentStartPoint(aOrigin.x + cosStartAngle * aRadius.width,
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aOrigin.y + sinStartAngle * aRadius.height);
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Point currentEndPoint(aOrigin.x + -sinStartAngle * aRadius.width,
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aOrigin.y + cosStartAngle * aRadius.height);
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Point tangentStart(-sinStartAngle, cosStartAngle);
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Point cp1 = currentStartPoint;
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cp1 += Point(tangentStart.x * kappaX, tangentStart.y * kappaY);
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Point revTangentEnd(cosStartAngle, sinStartAngle);
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Point cp2 = currentEndPoint;
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cp2 += Point(revTangentEnd.x * kappaX, revTangentEnd.y * kappaY);
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aSink->BezierTo(cp1, cp2, currentEndPoint);
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// cos(x+pi/2) == -sin(x)
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// sin(x+pi/2) == cos(x)
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Float tmp = cosStartAngle;
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cosStartAngle = -sinStartAngle;
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sinStartAngle = tmp;
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Point currentEndOffset(-currentStartOffset.y, currentStartOffset.x);
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Point currentEndPoint(aOrigin.x + currentEndOffset.x * aRadius.width,
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aOrigin.y + currentEndOffset.y * aRadius.height);
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PartialArcToBezier(aSink, aRadius,
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currentStartPoint, currentEndPoint,
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currentStartOffset, currentEndOffset);
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// We guarantee here the current point is the start point of the next
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// curve segment.
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currentStartOffset = currentEndOffset;
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currentStartPoint = currentEndPoint;
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}
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}
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