public RectangleGeometry(Rect rect)
{
IPlatformRenderInterface factory = Locator.Current.GetService <IPlatformRenderInterface>();
IStreamGeometryImpl impl = factory.CreateStreamGeometry();
using (IStreamGeometryContextImpl context = impl.Open())
{
context.BeginFigure(rect.TopLeft, true);
context.LineTo(rect.TopRight);
context.LineTo(rect.BottomRight);
context.LineTo(rect.BottomLeft);
context.EndFigure(true);
}
this.PlatformImpl = impl;
}
/// <summary>
/// Initializes a new instance of the <see cref="LineGeometry"/> class.
/// </summary>
/// <param name="startPoint">The start point.</param>
/// <param name="endPoint">The end point.</param>
public LineGeometry(Point startPoint, Point endPoint)
{
_startPoint = startPoint;
_endPoint = endPoint;
IPlatformRenderInterface factory = AvaloniaLocator.Current.GetService <IPlatformRenderInterface>();
IStreamGeometryImpl impl = factory.CreateStreamGeometry();
using (IStreamGeometryContextImpl context = impl.Open())
{
context.BeginFigure(_startPoint, false);
context.LineTo(_endPoint);
context.EndFigure(false);
}
PlatformImpl = impl;
}
public PolylineGeometry(IList <Point> points, bool isFilled)
{
_points = points;
_isFilled = isFilled;
IPlatformRenderInterface factory = PerspexLocator.Current.GetService <IPlatformRenderInterface>();
IStreamGeometryImpl impl = factory.CreateStreamGeometry();
using (IStreamGeometryContextImpl context = impl.Open())
{
if (points.Count > 0)
{
context.BeginFigure(points[0], isFilled);
for (int i = 1; i < points.Count; i++)
{
context.LineTo(points[i]);
}
context.EndFigure(isFilled);
}
}
PlatformImpl = impl;
}
/// <summary>
/// Draws a line to the specified point.
/// </summary>
/// <param name="point">The destination point.</param>
public void LineTo(Point point)
{
_impl.LineTo(point);
}
/// <summary>
/// Draws a line to the specified point.
/// </summary>
/// <param name="point">The destination point.</param>
public void LineTo(Point point)
{
_impl.LineTo(point);
_currentPoint = point;
}
/// <summary>
/// Builds the arc outline using given StreamGeometryContext
/// </summary>
/// <param name="path">A StreamGeometryContext to output the path commands to</param>
/// <param name="degree">degree of the Bezier curve to use</param>
/// <param name="threshold">acceptable error</param>
/// <param name="openNewFigure">if true, a new figure will be started in the specified StreamGeometryContext</param>
public void BuildArc(IStreamGeometryContextImpl path, int degree, double threshold, bool openNewFigure)
{
if (degree < 1 || degree > _maxDegree)
throw new ArgumentException($"degree should be between {1} and {_maxDegree}", nameof(degree));
// find the number of Bezier curves needed
bool found = false;
int n = 1;
double dEta;
double etaB;
while (!found && n < 1024)
{
dEta = (Eta2 - Eta1) / n;
if (dEta <= 0.5 * Math.PI)
{
etaB = Eta1;
found = true;
for (int i = 0; found && i < n; ++i)
{
double etaA = etaB;
etaB += dEta;
found = EstimateError(degree, etaA, etaB) <= threshold;
}
}
n = n << 1;
}
dEta = (Eta2 - Eta1) / n;
etaB = Eta1;
double cosEtaB = Math.Cos(etaB);
double sinEtaB = Math.Sin(etaB);
double aCosEtaB = A * cosEtaB;
double bSinEtaB = B * sinEtaB;
double aSinEtaB = A * sinEtaB;
double bCosEtaB = B * cosEtaB;
double xB = Cx + aCosEtaB * _cosTheta - bSinEtaB * _sinTheta;
double yB = Cy + aCosEtaB * _sinTheta + bSinEtaB * _cosTheta;
double xBDot = -aSinEtaB * _cosTheta - bCosEtaB * _sinTheta;
double yBDot = -aSinEtaB * _sinTheta + bCosEtaB * _cosTheta;
/*
This controls the drawing in case of pies
if (openNewFigure)
{
if (IsPieSlice)
{
path.BeginFigure(new Point(Cx, Cy), false, false);
path.LineTo(new Point(xB, yB), true, true);
}
else
{
path.BeginFigure(new Point(xB, yB), false, false);
}
}
else
{
//path.LineTo(new Point(xB, yB), true, true);
}
*/
//otherwise we're supposed to be already at the (xB,yB)
double t = Math.Tan(0.5 * dEta);
double alpha = Math.Sin(dEta) * (Math.Sqrt(4 + 3 * t * t) - 1) / 3;
for (int i = 0; i < n; ++i)
{
//double etaA = etaB;
double xA = xB;
double yA = yB;
double xADot = xBDot;
double yADot = yBDot;
etaB += dEta;
cosEtaB = Math.Cos(etaB);
sinEtaB = Math.Sin(etaB);
aCosEtaB = A * cosEtaB;
bSinEtaB = B * sinEtaB;
aSinEtaB = A * sinEtaB;
bCosEtaB = B * cosEtaB;
xB = Cx + aCosEtaB * _cosTheta - bSinEtaB * _sinTheta;
yB = Cy + aCosEtaB * _sinTheta + bSinEtaB * _cosTheta;
xBDot = -aSinEtaB * _cosTheta - bCosEtaB * _sinTheta;
yBDot = -aSinEtaB * _sinTheta + bCosEtaB * _cosTheta;
if (degree == 1)
{
path.LineTo(new Point(xB, yB));
}
else if (degree == 2)
{
double k = (yBDot * (xB - xA) - xBDot * (yB - yA)) / (xADot * yBDot - yADot * xBDot);
path.QuadTo(new Point(xA + k * xADot, yA + k * yADot), new Point(xB, yB));
}
else
{
path.BezierTo(
new Point(xA + alpha * xADot, yA + alpha * yADot),
new Point(xB - alpha * xBDot, yB - alpha * yBDot),
new Point(xB, yB)
);
}
}
if (IsPieSlice)
{
path.LineTo(new Point(Cx, Cy));
}
}
/// <summary>
/// ArcTo Helper for StreamGeometryContext
/// </summary>
/// <param name="path">Target path</param>
/// <param name="p1">Start point</param>
/// <param name="p2">End point</param>
/// <param name="size">Ellipse radii</param>
/// <param name="theta">Ellipse theta (angle measured from the abscissa)</param>
/// <param name="isLargeArc">Large Arc Indicator</param>
/// <param name="clockwise">Clockwise direction flag</param>
public static void BuildArc(IStreamGeometryContextImpl path, Point p1, Point p2, Size size, double theta, bool isLargeArc, bool clockwise)
{
// var orthogonalizer = new RotateTransform(-theta);
var orth = new SimpleMatrix(Math.Cos(theta), Math.Sin(theta), -Math.Sin(theta), Math.Cos(theta));
var rest = new SimpleMatrix(Math.Cos(theta), -Math.Sin(theta), Math.Sin(theta), Math.Cos(theta));
// var restorer = orthogonalizer.Inverse;
// if(restorer == null) throw new InvalidOperationException("Can't get a restorer!");
Point p1S = orth * (new Point((p1.X - p2.X) / 2, (p1.Y - p2.Y) / 2));
double rx = size.Width;
double ry = size.Height;
double rx2 = rx * rx;
double ry2 = ry * ry;
double y1S2 = p1S.Y * p1S.Y;
double x1S2 = p1S.X * p1S.X;
double numerator = rx2*ry2 - rx2*y1S2 - ry2*x1S2;
double denominator = rx2*y1S2 + ry2*x1S2;
if (Math.Abs(denominator) < 1e-8)
{
path.LineTo(p2);
return;
}
if ((numerator / denominator) < 0)
{
double lambda = x1S2/rx2 + y1S2/ry2;
double lambdaSqrt = Math.Sqrt(lambda);
if (lambda > 1)
{
rx *= lambdaSqrt;
ry *= lambdaSqrt;
rx2 = rx*rx;
ry2 = ry*ry;
numerator = rx2 * ry2 - rx2 * y1S2 - ry2 * x1S2;
if (numerator < 0)
numerator = 0;
denominator = rx2 * y1S2 + ry2 * x1S2;
}
}
double multiplier = Math.Sqrt(numerator / denominator);
Point mulVec = new Point(rx * p1S.Y / ry, -ry * p1S.X / rx);
int sign = (clockwise != isLargeArc) ? 1 : -1;
Point cs = new Point(mulVec.X * multiplier * sign, mulVec.Y * multiplier * sign);
Vector translation = new Vector((p1.X + p2.X) / 2, (p1.Y + p2.Y) / 2);
Point c = rest * (cs) + translation;
// See "http://www.w3.org/TR/SVG/implnote.html#ArcConversionEndpointToCenter" to understand
// how the ellipse center is calculated
// from here, W3C recommendations from the above link make less sense than Darth Vader pouring
// some sea water in a water filter while standing in the water confused
// Therefore, we are on our own with our task of finding out lambda1 and lambda2
// matching our points p1 and p2.
// Fortunately it is not so difficult now, when we already know the ellipse centre.
// We eliminate the offset, making our ellipse zero-centered, then we eliminate the theta,
// making its Y and X axes the same as global axes. Then we can easily get our angles using
// good old school formula for angles between vectors.
// We should remember that this class expects true angles, and not the t-values for ellipse equation.
// To understand how t-values are obtained, one should see Etas calculation in the constructor code.
var p1NoOffset = orth * (p1-c);
var p2NoOffset = orth * (p2-c);
// if the arc is drawn clockwise, we swap start and end points
var revisedP1 = clockwise ? p1NoOffset : p2NoOffset;
var revisedP2 = clockwise ? p2NoOffset : p1NoOffset;
var thetaStart = GetAngle(new Vector(1, 0), revisedP1);
var thetaEnd = GetAngle(new Vector(1, 0), revisedP2);
// Uncomment this to draw a pie
// path.LineTo(c, true, true);
// path.LineTo(clockwise ? p1 : p2, true,true);
path.LineTo(clockwise ? p1 : p2);
var arc = new EllipticalArc(c.X, c.Y, rx, ry, theta, thetaStart, thetaEnd, false);
arc.BuildArc(path, arc._maxDegree, arc._defaultFlatness, false);
//uncomment this to draw a pie
//path.LineTo(c, true, true);
}