/// <summary>
/// Cuts back a horizontal line segment to the closest intersection with this line.
/// Used in point in polygon.
/// </summary>
/// <param name="s">Start of horizontal segment.</param>
/// <param name="e">End of segment (will be modified if segment intersects this line)</param>
/// <param name="status">Return code indicating whether an error has arisen (returned
/// as 0 if no error).</param>
/// <returns>True if the horizontal line was cut back.</returns>
internal override bool GetCloser(IPointGeometry s, ref PointGeometry e, out uint status)
{
status = 0;
// Remember the initial end of segment
PointGeometry initEnd = new PointGeometry(e);
// Represent the horizontal segment in a class of its own
HorizontalRay hseg = new HorizontalRay(s, e.X - s.X);
if (!hseg.IsValid)
{
status = 1;
return(false);
}
// Get relative position code for the start of the line. If it's
// somewhere on the horizontal segment, cut the line back.
byte scode = Geom.GetPositionCode(Start, s, e);
if (scode == 0)
{
e = new PointGeometry(Start);
}
// Get the position code for the end of the line segment
byte ecode = Geom.GetPositionCode(End, s, e);
// If it's coincident with the horizontal segment, cut the
// line back. Otherwise see whether there is any potential
// intersection to cut back to.
if (ecode == 0)
{
e = new PointGeometry(End);
}
else if ((scode & ecode) == 0)
{
IPosition x = null;
if (hseg.Intersect(Start, End, ref x))
{
e = new PointGeometry(x);
}
}
// Return flag to indicate whether we got closer or not.
return(!e.IsCoincident(initEnd));
}
/// <summary>
/// Delegate that's called whenever the index finds a line with an extent that
/// overlaps the query window.
/// </summary>
/// <param name="item">The item to process (expected to be some sort of <c>IFeature</c>)</param>
/// <returns>True (always), meaning the query should continue.</returns>
private bool OnQueryHit(ISpatialObject item)
{
if (item is Circle)
{
// Confirm the circle is truly within tolerance
Circle c = (item as Circle);
double rad = c.Radius;
double dist = Geom.Distance(c.Center, m_Position);
if (Math.Abs(rad - dist) < m_Tolerance)
{
m_Result.Add(c);
}
}
return(true);
}
/// <summary>
/// Gets the orientation point for a line. This is utilized to form
/// network topology at the ends of a topological line.
/// </summary>
/// <param name="fromStart">True if the orientation from the start of the line is
/// required. False to get the end orientation.</param>
/// <param name="crvDist">Orientation distance for circular arcs (if a value of
/// zero (or less) is specified, a "reasonable" orientation distance will be used -
/// currently 5 metres on the ground).
/// </param>
/// <returns>The orientation point.</returns>
internal override IPosition GetOrient(bool fromStart, double crvDist)
{
// Point to the BC or EC, depending on what we are orienting.
IPosition loc = (fromStart ? Start : End);
// Get the bearing of the location from the center of the circular arc
IPointGeometry centre = Circle.Center;
double bearing = Geom.BearingInRadians(centre, loc);
// Get the distance to the orientation point. It should not be
// any further than the length of the arc. We use a fixed
// orientation distance of 5 metres on the ground for now.
double dist;
if (crvDist < Constants.TINY)
{
dist = Math.Min(5.0, Length.Meters);
}
else
{
dist = Math.Min(crvDist, Length.Meters);
}
// If we are coming from the end of the arc, use a negated
// distance to get the direction right.
if (!fromStart)
{
dist = -dist;
}
// Add the angle that subtends the orientation distance (or
// subtract if the arc goes anti-clockwise).
double radius = Circle.Radius;
if (m_IsClockwise)
{
bearing += (dist / radius);
}
else
{
bearing -= (dist / radius);
}
// Figure out the orientation point from the new bearing.
return(Geom.Polar(centre, bearing, radius));
}
/// <summary>
/// Gets the point on this line that is closest to a specified position.
/// </summary>
/// <param name="p">The position to search from.</param>
/// <param name="tol">Maximum distance from line to the search position</param>
/// <returns>The closest position (null if the line is further away than the specified
/// max distance)</returns>
internal override IPosition GetClosest(IPointGeometry p, ILength tol)
{
// Get the distance from the centre of the circle to the search point.
IPointGeometry center = m_Circle.Center;
double dist = Geom.Distance(center, p);
// Return if the search point is beyond tolerance.
double radius = m_Circle.Radius;
double diff = Math.Abs(dist - radius);
if (diff > tol.Meters)
{
return(null);
}
// If the vertex lies in the curve sector, the closest position
// is along the bearing from the centre through the search
// position. Otherwise the closest position is the end of
// the curve that's closest (given that it's within tolerance).
if (CircularArcGeometry.IsInSector(this, p, 0.0))
{
double bearing = Geom.BearingInRadians(center, p);
return(Geom.Polar(center, bearing, radius));
}
double d1 = Geom.DistanceSquared(p, BC);
double d2 = Geom.DistanceSquared(p, EC);
double t = tol.Meters;
if (Math.Min(d1, d2) < (t * t))
{
if (d1 < d2)
{
return(BC);
}
else
{
return(EC);
}
}
return(null);
}
/// <summary>
/// Checks whether this link object intersects another one.
/// </summary>
/// <param name="other">The other link to check.</param>
/// <returns>
/// True if there is an intersection. False if:
///
/// 1. The other link is THIS link.
/// 2. This link is the end of a link.
/// 3. This link has no link.
/// 4. The other link is the end of any link.
/// 5. The other link is not linked.
/// 6. There is no intersection.
/// </returns>
internal bool IsIntersected(PolygonLink other)
{
// The other object can't be THIS object.
if (Object.ReferenceEquals(other, this))
{
return(false);
}
// The other can't be linked to this.
if (Object.ReferenceEquals(other, m_Link))
{
return(false);
}
// Both objects must be linked.
if (m_Link == null || other.Link == null)
{
return(false);
}
// It must be the START of both links.
if (m_IsEnd || other.IsEnd)
{
return(false);
}
// Get the position of this link.
double xk = m_Point.X;
double yk = m_Point.Y;
double xl = m_Link.Point.X;
double yl = m_Link.Point.Y;
// Get the position of the other link.
double xm = other.Point.X;
double ym = other.Point.Y;
double xn = other.Link.Point.X;
double yn = other.Link.Point.Y;
// Return if there is any intersection along the length of the test segments.
double xi, yi;
return(Geom.CalcIntersect(xk, yk, xl, yl,
xm, ym, xn, yn,
out xi, out yi, true) != 0);
}
/// <summary>
/// Obtains the geometry for spans along an alternate face attached to this leg.
/// </summary>
/// <param name="start">The position for the start of the leg.
/// <param name="end">The position for the end of the leg.</param>
/// <param name="spans">Information for the spans coinciding with this leg.</param>
/// <returns>The sections along this leg</returns>
internal override ILineGeometry[] GetSpanSections(IPosition start, IPosition end, SpanInfo[] spans)
{
Debug.Assert(AlternateFace != null);
// Get the desired length (in meters on the ground)
double len = Geom.Distance(start, end);
// Get the observed length (in meters on the ground)
double obs = AlternateFace.GetTotal();
// Get the adjustment factor for stretching-compressing the observed distances.
double factor = len / obs;
// Get the bearing of the line.
double bearing = Geom.BearingInRadians(start, end);
return(GetSpanSections(start, bearing, factor, spans));
}
/// <summary>
/// Calculates an angle that is parallel to this line (suitable for adding text)
/// </summary>
/// <param name="pos">A significant point on the line (the returned angle
/// will be at a tangent at this point)</param>
/// <returns>The rotation (in radians, clockwise from horizontal). Always greater
/// than or equal to 0.0</returns>
internal override double GetRotation(IPointGeometry pos)
{
// Get the bearing from the centre to the midpoint.
IPosition center = m_Circle.Center;
double bearing = Geom.BearingInRadians(center, pos);
// If the midpoint is above the circle center, we get upside-down
// text so rotate it the other way.
if (pos.Y > center.Y)
{
return(bearing);
}
double angle = bearing - MathConstants.PI;
if (angle < 0.0)
{
angle = bearing + MathConstants.PI;
}
return(angle);
}
/// <summary>
/// Checks whether this closed shape overlaps (encloses) a point.
/// </summary>
/// <param name="point">The position to check</param>
/// <returns>True if the shape overlaps the point</returns>
internal bool IsOverlap(IPointGeometry point)
{
return(m_Extent.IsOverlap(point) && Geom.IsPointInClosedShape(this.Data, point));
}
/// <summary>
/// Checks whether a position is coincident with a line segment, using a tolerance that's
/// consistent with the resolution of data.
/// </summary>
/// <param name="testX">The position to test</param>
/// <param name="testY"></param>
/// <param name="xs">Start of line segment.</param>
/// <param name="ys"></param>
/// <param name="xe">End of line segment.</param>
/// <param name="ye"></param>
/// <returns>True if the distance from the test position to the line segment is less
/// than <c>Constants.XYTOL</c> (3 microns on the ground)</returns>
// Redundant?
private static bool IsCoincident(double testX, double testY, double xs, double ys, double xe, double ye)
{
return(Geom.DistanceSquared(testX, testY, xs, ys, xe, ye) < Constants.XYTOLSQ);
}
/// <summary>
/// Intersects a line segment with a circle.
/// </summary>
/// <param name="centre">Position of the circle's centre.</param>
/// <param name="radius">Radius of the circle.</param>
/// <param name="start">Start of segment.</param>
/// <param name="end">End of segment.</param>
/// <param name="x1">First intersection (if any).</param>
/// <param name="x2">Second intersection (if any).</param>
/// <param name="istangent">Is segment a tangent to the circle? This can be true only if
/// ONE intersection is returned.</param>
/// <param name="online">TRUE if the intersection must lie ON the segment.</param>
/// <returns>The number of intersections found (0, 1, or 2).</returns>
internal static uint IntersectCircle(IPosition centre
, double radius
, IPosition start
, IPosition end
, out IPosition ox1
, out IPosition ox2
, out bool istangent
, bool online)
{
// Initialize the return info.
Position x1 = new Position(0, 0);
Position x2 = new Position(0, 0);
ox1 = x1;
ox2 = x2;
istangent = false;
// Get the bearing of this segment.
double bearing = Geom.BearingInRadians(start, end);
// The equation of each line is given in parametric form as:
//
// x = xo + f * r
// y = yo + g * r
//
// where xo,yo is the from point
// and f = sin(bearing)
// and g = cos(bearing)
// and r is the distance along the line.
double g = Math.Cos(bearing);
double f = Math.Sin(bearing);
double fsq = f * f;
double gsq = g * g;
double startx = start.X;
double starty = start.Y;
double dx = centre.X - startx;
double dy = centre.Y - starty;
double fygx = f * dy - g * dx;
double root = radius * radius - fygx * fygx;
// Check for no intersection.
if (root < -Constants.TINY)
{
return(0);
}
// We've either got 1 or 2 intersections ...
// If the intersection has to be ON the line, we'll need
// the length of the line segment.
double seglen = 0.0;
if (online)
{
seglen = BasicGeom.Distance(start, end);
}
// Check for tangential intersection.
if (root < Constants.TINY)
{
double xdist = f * dx + g * dy;
if (online && (xdist < 0.0 || xdist > seglen))
{
return(0);
}
x1.X = startx + f * xdist;
x1.Y = starty + g * xdist;
istangent = true;
return(1);
}
// That leaves us with 2 intersections, although one or both of
// them may not actually fall on the segment.
double fxgy = f * dx + g * dy;
root = Math.Sqrt(root);
double dist1 = (fxgy - root);
double dist2 = (fxgy + root);
if (online)
{
uint nok = 0;
if (dist1 > 0.0 && dist1 < seglen)
{
x1.X = startx + f * dist1;
x1.Y = starty + g * dist1;
nok = 1;
}
if (dist2 > 0.0 && dist2 < seglen)
{
if (nok == 0)
{
x1.X = startx + f * dist2;
x1.Y = starty + g * dist2;
return(1);
}
x2.X = startx + f * dist2;
x2.Y = starty + g * dist2;
return(2);
}
return(nok);
}
// Doesn't need to be ON the segment.
x1.X = startx + f * dist1;
x1.Y = starty + g * dist1;
x2.X = startx + f * dist2;
x2.Y = starty + g * dist2;
return(2);
}
/// <summary>
/// Obtains annotation for this line.
/// </summary>
/// <param name="dist">The observed distance (if any).</param>
/// <param name="drawObserved">Draw observed distance? Specify <c>false</c> for
/// actual distance.</param>
/// <returns>The annotation (null if it cannot be obtained)</returns>
Annotation GetAnnotation(Distance dist, bool drawObserved)
{
// @devnote This function may not be that hot for curves that
// are complete circles. At the moment though, I can't see why
// we'd be drawing a distance alongside a circle.
// Get the length of the arc
double len = this.Length.Meters;
// Get the string to output.
string distr = GetDistance(len, dist, drawObserved);
if (distr == null)
{
return(null);
}
// Get the mid-point of this arc.
IPosition mid;
this.GetPosition(new Length(len * 0.5), out mid);
// Get the bearing from the center to the midpoint.
IPosition center = m_Circle.Center;
double bearing = BasicGeom.BearingInRadians(center, mid);
// Get the height of the text, in meters on the ground.
double grheight = EditingController.Current.LineAnnotationStyle.Height;
// We will offset by 20% of the height (give a bit of space
// between the text and the line).
//double offset = grheight * 0.2;
// ...looks fine with no offset (there is a space, but it's for descenders
// that aren't there since we're dealing just with numbers).
double offset = 0.0;
// Get the rotation of the text.
double rotation = bearing - MathConstants.PI;
// If the midpoint is above the circle centre, we get upside-down
// text so rotate it the other way. If we don't switch the
// rotation, we need to make an extra shift, because the text
// is aligned along its baseline.
// This depends on whether the annotation is on the default
// side or not.
// Not sure about the following... (c.f. revised handling in SegmentGeometry)
/*
* if (mid.Y > center.Y)
* {
* rotation += MathConstants.PI;
* if (isFlipped)
* offset = -0.9 * grheight;
* }
* else
* {
* if (isFlipped)
* offset = -offset;
* else
* offset = 0.9 * grheight; // 1.0 * grheight is too much
* }
*/
// ...try this instead
if (mid.Y > center.Y)
{
rotation += MathConstants.PI;
}
else
{
offset = 1.3 * grheight; // push the text to the outer edge of the arc
}
if (dist != null && dist.IsAnnotationFlipped)
{
rotation += MathConstants.PI;
// and may need to adjust offset...
}
// Project to the offset point.
IPosition p = Geom.Polar(center, bearing, m_Circle.Radius + offset);
Annotation result = new Annotation(distr, p, grheight, rotation);
result.FontStyle = FontStyle.Italic;
return(result);
}
/// <summary>
/// Gets the point on this line that is closest to a specified position.
/// </summary>
/// <param name="p">The position to search from.</param>
/// <param name="tol">Maximum distance from line to the search position</param>
/// <param name="doLast">Specify true to consider the last segment. False to ignore the
/// last segment.</param>
/// <returns>The closest position (null if the line is further away than the specified
/// max distance)</returns>
IPosition FindClosest(IPointGeometry p, ILength tol, bool doLast)
{
IPointGeometry[] data = Data;
// Initial "best" distance squared cannot be greater than the square of the match tolerance.
double tm = tol.Meters;
double bestdsq = tm * tm;
// Best segment number so far (valid segment numbers start at 1).
int best = 0;
// Pull out the XY of the search vertex
double vx = p.X;
double vy = p.Y;
// Get start of the initial line segment
double x1 = data[0].X;
double y1 = data[0].Y;
// Only do the last segment when required.
int nv = data.Length;
if (!doLast)
{
nv--;
}
for (int i = 1; i < nv; i++)
{
// Pick up the end of the segment & get the window of
// the segment, expanded by the match tolerance.
double x2 = data[i].X;
double y2 = data[i].Y;
double xmin = Math.Min(x1, x2) - tm;
double ymin = Math.Min(y1, y2) - tm;
double xmax = Math.Max(x1, x2) + tm;
double ymax = Math.Max(y1, y2) + tm;
// If the search vertex falls within the expanded window,
// and the distance (squared) to the perpendicular point
// is better than what we already got, remember the index
// number of this segment.
if (vx > xmin && vx < xmax && vy > ymin && vy < ymax)
{
double dsq = Geom.DistanceSquared(vx, vy, x1, y1, x2, y2);
if (dsq < bestdsq)
{
bestdsq = dsq;
best = i;
}
}
// End of segment is start of next one
x1 = x2;
y1 = y2;
}
// Return if we did not locate a suitable point
if (best == 0)
{
return(null);
}
// Get the position of the perpendicular point.
double xp, yp;
IPointGeometry s = data[best - 1];
IPointGeometry e = data[best];
Geom.GetPerpendicular(vx, vy, s.X, s.Y, e.X, e.Y, out xp, out yp);
return(new Position(xp, yp));
}
/// <summary>
/// Intersects this multi-segment with itself. Only SIMPLE intersections will be
/// found. There are no special checks for multi-segments that graze themselves.
/// </summary>
/// <param name="xsect">The intersection results.</param>
/// <returns>The number of self-intersections found.</returns>
uint SelfIntersect(IntersectionResult xsect)
{
uint nx = 0;
// Get an array of cumulative distances for each segment.
IPointGeometry[] data = this.Data;
double[] cumdist = GetCumDist(data);
// Note start of initial segment (treat as the end of some imaginary line prior to the start).
double xs;
double ys;
double xe = data[0].X;
double ye = data[0].Y;
// How many line segments have we got?
int nseg = data.Length - 1;
// Loop through each segment, intersecting it with all subsequent
// segments, except for the one that immediately follows.
for (int iseg = 1; iseg <= (nseg - 2); iseg++)
{
// The start of this segment is the end of the previous one.
xs = xe;
ys = ye;
// Get the position of the end of the test segment
xe = data[iseg].X;
ye = data[iseg].Y;
// Compare against subsequent segments (except the next one)
for (int jseg = iseg + 2; jseg <= nseg; jseg++)
{
IPointGeometry start = data[jseg - 1];
IPointGeometry end = data[jseg];
double xi, yi;
if (Geom.CalcIntersect(start.X, start.Y, end.X, end.Y, xs, ys, xe, ye, out xi, out yi, true) != 0)
{
// Define distance to the intersection on the i-segment
double dx = xi - xs;
double dy = yi - ys;
double ilen = cumdist[iseg - 1] + Math.Sqrt(dx * dx + dy * dy);
// Likewise for the j-segment
dx = xi - start.X;
dy = yi - start.Y;
double jlen = cumdist[jseg - 1] + Math.Sqrt(dx * dx + dy * dy);
// Append TWO intersections.
xsect.Append(xi, yi, ilen);
xsect.Append(xi, yi, jlen);
nx += 2;
}
}
}
// Sort the intersections (DON'T set new sort values).
xsect.Sort(false);
// Return the number of intersections
return(nx);
}
/// <summary>
/// Finds the line segment that a position lies on (if any).
/// </summary>
/// <param name="data">The data to search</param>
/// <param name="doFirst">Should the start of the first segment be considered? (default=true)</param>
/// <param name="startIndex">The array index of the element in <c>data</c> where
/// the search should start (default=0).</param>
/// <param name="find">The position to find</param>
/// <returns>The index of the segment which the search point is coincident with (-1 if not found)</returns>
static int FindSegment(IPointGeometry[] data, bool doFirst, int startIndex, IPointGeometry find)
{
// There have to be at least 2 positions.
if (data.Length < 2)
{
return(-1);
}
// Get the position of the vertex to find
double x = find.X;
double y = find.Y;
// Loop through each line segment. The search point must lie somewhere
// on, or within the window of the segment.
int seg; // Index to the vertex at the END of a segment
double xs, ys; // Start of segment
double xe, ye; // End of segment
// If the first point is to be excluded, and it matches the
// search position, start on the second line segment instead.
if (!doFirst && data[startIndex].IsCoincident(find))
{
xs = data[startIndex + 1].X;
ys = data[startIndex + 1].Y;
seg = startIndex + 2;
}
else
{
xs = data[startIndex].X;
ys = data[startIndex].Y;
seg = startIndex + 1;
}
for (; seg < data.Length; seg++)
{
// Get the easting and northing at the end of the segment
xe = data[seg].X;
ye = data[seg].Y;
// If the point to find lies within the window of the segment,
// determine the perpendicular distance (squared) between the
// vertex and the line segment. If within tol, return the
// current segment number.
if (x >= Math.Min(xs, xe) - Constants.XYTOL &&
x <= Math.Max(xs, xe) + Constants.XYTOL &&
y >= Math.Min(ys, ye) - Constants.XYTOL &&
y <= Math.Max(ys, ye) + Constants.XYTOL)
{
if (Geom.DistanceSquared(x, y, xs, ys, xe, ye) < Constants.XYTOLSQ)
{
return(seg - 1);
}
}
// The end of this line segment is the start of the next one.
xs = xe;
ys = ye;
}
// No match found
return(-1);
}
/// <summary>
/// Defines links for this face. A prior call to <c>SetLine</c> is required.
/// </summary>
/// <param name="prev">The preceding face (after it has been processed via a call to
/// <c>SetLine</c>, Must refer to the same polygon as this face.</param>
/// <returns>The links (the number of array elements will equal the value that came
/// back from the <c>SetLine</c> call)</returns>
internal PolygonLink[] CreateLinks(PolygonFace prev)
{
Debug.Assert(m_Polygon != null);
Debug.Assert(m_Divider != null);
Debug.Assert(prev.Divider != null);
Debug.Assert(Object.ReferenceEquals(prev.Polygon, m_Polygon));
// Try to obtain a point feature at the beginning of this face.
ISpatialIndex index = CadastralMapModel.Current.Index;
PointFeature beginPoint = new FindPointQuery(index, m_Begin).Result;
// If the polygon to the left of the this face? (if so, curve-related
// things may need to be reversed below)
bool isPolLeft = (m_Divider.Left == m_Polygon);
// Default geometric info we need to define
bool isCurveEnd = false;
bool isRadial = false;
double bearing = 0.0;
double angle = 0.0;
// Is the position at the beginning of this face the start
// or end of a circular arc (points between 2 curves (on
// compound curve) are NOT considered to be curve ends). Note
// that the line could either be a CircularArc, or a topological
// section based on a circular arc.
ICircularArcGeometry prevArc = (prev.Divider.LineGeometry as ICircularArcGeometry);
ICircularArcGeometry thisArc = (m_Divider.LineGeometry as ICircularArcGeometry);
bool isPrevCurve = (prevArc != null);
bool isThisCurve = (thisArc != null);
isCurveEnd = (isPrevCurve != isThisCurve);
// If we are dealing with a point between two curves try to
// set the curve parameters and, if successful, we will treat
// the point as a radial point.
if (isPrevCurve && isThisCurve)
{
isRadial = true;
// Get the curve parameters...
IPosition prevcen = prevArc.Circle.Center;
double prevrad = prevArc.Circle.Radius;
IPosition thiscen = thisArc.Circle.Center;
double thisrad = thisArc.Circle.Radius;
// We only need to know the sense for one of the arcs
bool iscw = thisArc.IsClockwise;
// If the 2 curves do not have the same centre and radius,
// see if they are really close (to the nearest centimeter
// on the ground). In that case, use the average values for
// the 2 curves. If they really are different curves, don't
// treat this as a radial curve point -- treat it as a
// curve end instead.
IPosition centre = null; // The centre to actually use
if (!(prevcen == thiscen && Math.Abs(prevrad - thisrad) < Constants.TINY))
{
double xc1 = prevcen.X;
double yc1 = prevcen.Y;
double xc2 = thiscen.X;
double yc2 = thiscen.Y;
double dxc = xc2 - xc1;
double dyc = yc2 - yc1;
if (Math.Abs(dxc) < 0.01 &&
Math.Abs(dyc) < 0.01 &&
Math.Abs(prevrad - thisrad) < 0.01)
{
// Close enough
centre = new Position(xc1 + dxc * 0.5, yc1 + dyc * 0.5);
}
else
{
isRadial = false;
isCurveEnd = true;
}
}
else
{
centre = prevcen;
}
// If the centre and radius were the same (or close enough),
// define the radial bearing from the centre of the circle.
// If the polygon is actually on the other side, reverse the
// bearing so that it's directed INTO the polygon.
if (isRadial)
{
Debug.Assert(centre != null);
bearing = Geom.BearingInRadians(centre, m_Begin);
angle = 0.0;
if (iscw != isPolLeft)
{
bearing += Constants.PI;
}
}
}
// If we're not dealing with a radial curve (or we have curves that
// don't appear to be radial)
if (!isRadial)
{
// Get the clockwise angle from the last position of the
// preceding face to the first position after the start
// of this face. Since info is held in a clockwise cycle
// around the polygon, this will always give us the exterior
// angle.
Turn reference = new Turn(m_Begin, prev.TailReference);
angle = reference.GetAngleInRadians(this.HeadReference);
// Define the bearing to use for projecting the point. It's
// in the middle of the angle, but projected into the polygon.
bearing = reference.BearingInRadians + angle * 0.5 + Constants.PI;
}
// Initialize the link at the start of the face
List <PolygonLink> links = new List <PolygonLink>();
PolygonLink link = new PolygonLink(beginPoint, isCurveEnd, isRadial, bearing, angle);
links.Add(link);
// Initialize links for any extra points
if (m_ExtraPoints != null)
{
// Intermediate points can never be curve ends
isCurveEnd = false;
// If the face is a curve, they're radial points
isRadial = isThisCurve;
// Note any curve info
double radius;
IPosition centre = null;
bool iscw = false;
if (isRadial)
{
Debug.Assert(m_Divider.Line.LineGeometry is ICircularArcGeometry);
ICircularArcGeometry arc = (m_Divider.Line.LineGeometry as ICircularArcGeometry);
centre = arc.Circle.Center;
radius = arc.Circle.Radius;
iscw = arc.IsClockwise;
angle = 0.0;
}
for (uint i = 0; i < m_ExtraPoints.Length; i++)
{
//IPointGeometry loc = m_ExtraPoints[i].Geometry;
PointFeature loc = m_ExtraPoints[i];
// Figure out the orientation bearing for the point
if (isRadial)
{
Debug.Assert(centre != null);
bearing = Geom.BearingInRadians(centre, loc);
if (iscw != isPolLeft)
{
bearing += Constants.PI;
}
}
else
{
// Get the exterior clockwise angle
IPointGeometry back;
IPointGeometry fore;
if (i == 0)
{
back = m_Begin;
}
else
{
back = m_ExtraPoints[i - 1].Geometry;
}
if (i == (m_ExtraPoints.Length - 1))
{
fore = m_End;
}
else
{
fore = m_ExtraPoints[i + 1].Geometry;
}
Turn reference = new Turn(loc, back);
angle = reference.GetAngleInRadians(fore);
// Define the bearing to use for projecting the point. It's
// in the middle of the angle, but projected into the polygon.
bearing = reference.BearingInRadians + angle * 0.5 + Constants.PI;
}
link = new PolygonLink(m_ExtraPoints[i], isCurveEnd, isRadial, bearing, angle);
links.Add(link);
}
}
return(links.ToArray());
}
/// <summary>
/// Obtains the geometry for spans along this leg.
/// </summary>
/// <param name="bc">The position for the start of the leg.
/// <param name="bcBearing">The bearing on entry into the leg.</param>
/// <param name="sfac">Scale factor to apply to distances.</param>
/// <param name="spans">Information for the spans coinciding with this leg.</param>
/// <returns>The sections along this leg</returns>
internal override ILineGeometry[] GetSpanSections(IPosition bc, double bcBearing, double sfac, SpanInfo[] spans)
{
// Can't do anything if the leg radius isn't defined
if (m_Metrics.ObservedRadius == null)
{
throw new InvalidOperationException("Cannot create sections for circular leg with undefined radius");
}
var result = new ILineGeometry[spans.Length];
// Use supplied stuff to derive info on the center and EC.
IPosition center;
IPosition ec;
double bearingToBC;
double ecBearing;
GetPositions(bc, bcBearing, sfac, out center, out bearingToBC, out ec, out ecBearing);
// Define the underlying circle
ICircleGeometry circle = new CircleGeometry(PointGeometry.Create(center), BasicGeom.Distance(center, bc));
// Handle case where the leg is a cul-de-sac with no observed spans
if (spans.Length == 1 && spans[0].ObservedDistance == null)
{
result[0] = new CircularArcGeometry(circle, bc, ec, m_Metrics.IsClockwise);
return(result);
}
/// Initialize scaling factor for distances in cul-de-sacs (ratio of the length calculated from
/// the CA & Radius, versus the observed distances that were actually specified). For curves that
/// are not cul-de-sacs, this will be 1.0
double culFactor = 1.0;
if (m_Metrics.IsCulDeSac)
{
double obsv = PrimaryFace.GetTotal();
if (obsv > MathConstants.TINY)
{
culFactor = Length.Meters / obsv;
}
}
IPosition sPos = bc;
IPosition ePos = null;
bool isClockwise = m_Metrics.IsClockwise;
double radius = RadiusInMeters;
double edist = 0.0;
for (int i = 0; i < result.Length; i++, sPos = ePos)
{
// Add on the unscaled distance
edist += spans[i].ObservedDistance.Meters;
// Get the angle subtended at the center of the circle. We use
// unscaled values here, since the scale factors would cancel out.
// However, we DO apply any cul-de-sac scaling factor, to account
// for the fact that the distance may be inconsistent with the
// curve length derived from the CA and radius. For example, it
// is possible that the calculated curve length=200, although the
// total of the observed spans is somehow only 100. In that case,
// if the supplied distance is 50, we actually want to use a
// value of 50 * (200/100) = 100.
double angle = (edist * culFactor) / radius;
// Get the bearing of the point with respect to the center of the circle.
double bearing;
if (isClockwise)
{
bearing = bearingToBC + angle;
}
else
{
bearing = bearingToBC - angle;
}
// Calculate the position using the scaled radius.
ePos = Geom.Polar(center, bearing, radius * sfac);
result[i] = new CircularArcGeometry(circle, sPos, ePos, isClockwise);
}
return(result);
}
/// <summary>
/// Adjusts the path (Helmert adjustment).
/// </summary>
/// <param name="dN">Misclosure in northing.</param>
/// <param name="dE">Misclosure in easting.</param>
/// <param name="precision">Precision denominator (zero if no adjustment needed).</param>
/// <param name="length">Total observed length.</param>
/// <param name="rotation">The clockwise rotation to apply (in radians).</param>
/// <param name="sfac">The scaling factor to apply.</param>
void Adjust(out double dN, out double dE, out double precision, out double length,
out double rotation, out double sfac)
{
dN = dE = precision = length = rotation = 0.0;
sfac = 1.0;
// Initialize position to the start of the path, corresponding to the initial
// un-adjusted end point.
IPosition start = m_From;
IPosition gotend = new Position(m_From);
// Initial bearing is due north.
double bearing = 0.0;
// Go through each leg, updating the end position, and getting
// the total path length.
foreach (Leg leg in m_Legs)
{
length += leg.Length.Meters;
leg.Project(ref gotend, ref bearing, sfac);
}
// Get the bearing and distance of the end point we ended up with.
double gotbear = Geom.BearingInRadians(m_From, gotend);
double gotdist = Geom.Distance(m_From, gotend);
// Get the bearing and distance we want.
double wantbear = Geom.BearingInRadians(m_From, m_To);
double wantdist = Geom.Distance(m_From, m_To);
// Figure out the rotation.
rotation = wantbear - gotbear;
// Rotate the end point we got.
gotend = Geom.Rotate(m_From, gotend, new RadianValue(rotation));
// Calculate the line scale factor.
double linefac = m_From.MapModel.SpatialSystem.GetLineScaleFactor(m_From, gotend);
// Figure out where the rotated end point ends up when we apply the line scale factor.
gotend = Geom.Polar(m_From, wantbear, gotdist * linefac);
// What misclosure do we have?
dN = gotend.Y - m_To.Y;
dE = gotend.X - m_To.X;
double delta = Math.Sqrt(dN * dN + dE * dE);
// What's the precision denominator (use a value of 0 to denote an exact match).
if (delta > MathConstants.TINY)
{
precision = wantdist / delta;
}
else
{
precision = 0.0;
}
// Figure out the scale factor for the adjustment (use a value of 0 if the start and end
// points are coincident). The distances here have NOT been adjusted for the line scale factor.
if (gotdist > MathConstants.TINY)
{
sfac = wantdist / gotdist;
}
else
{
sfac = 0.0;
}
// Remember the rotation and scaling factor
m_IsAdjusted = true;
m_Rotation = rotation;
m_ScaleFactor = sfac;
m_Precision = precision;
}
void CheckPts(string ptsFileName, CadastralMapModel mm)
{
if (!File.Exists(ptsFileName))
{
return;
}
var badList = new List <CheckData>();
foreach (string s in File.ReadAllLines(ptsFileName))
{
string[] items = s.Split(',');
uint id = UInt32.Parse(items[0]);
double x = Double.Parse(items[1]);
double y = Double.Parse(items[2]);
Position a = new Position(x, y);
PointFeature p = mm.Find <PointFeature>(new InternalIdValue(id));
if (p != null)
{
double delta = Geom.Distance(a, p);
if (delta > 0.001)
{
badList.Add(new CheckData()
{
Point = p, Delta = delta
});
}
}
}
// Obtain the calculation sequence
Operation[] calcs = mm.GetCalculationSequence();
var editOrder = new Dictionary <uint, uint>();
for (int i = 0; i < calcs.Length; i++)
{
editOrder.Add(calcs[i].EditSequence, (uint)i);
}
foreach (CheckData cd in badList)
{
cd.CalculationOrder = editOrder[cd.Point.Creator.EditSequence];
}
badList.Sort((A, B) => A.CalculationOrder.CompareTo(B.CalculationOrder));
using (StreamWriter sw = File.CreateText(ptsFileName + ".check"))
{
// Dump out the calc order
//foreach (Operation op in calcs)
// sw.WriteLine(String.Format("Edit={0} Order={1} Type={2}", op.EditSequence, editOrder[op.EditSequence], op.EditId));
sw.WriteLine("Number of points>0.001 = " + badList.Count);
foreach (CheckData cd in badList)
{
sw.WriteLine(String.Format("Order={0} Id={1} Delta={2:0.000}",
cd.CalculationOrder, cd.Point.InternalId.ItemSequence, cd.Delta));
}
}
}
private Feature ImportName(Ntx.Name name, Operation creator)
{
/*
* // Get pointer to the applicable map theme
* CeTheme theme(Name.GetTheme());
* CeTheme* pTheme = theme.AddTheme();
*
* // Get pointer to the entity type.
* GRAPHICSTYPE geom = ANNOTATION;
* if ( Name.IsLabel() ) geom = POLYGON;
* CeEntity* pEntity = AddEntity(Name.GetpFeatureCode(),pTheme,geom);
*/
IEntity entity = GetEntityType(name, SpatialType.Text);
// Get the text string
string text = name.Text;
// Get the position of the centre of the 1st character
Ntx.Position pos = name.Position(0);
IPosition vcentre = new Position(pos.Easting, pos.Northing);
// Get text metrics
float height = name.Height;
float spacing = name.Spacing;
float rotation = name.Rotation;
// Calculate the top left corner of the first character using
// the text metrics we just got ...
// Get the width of the first character. For names that contain
// only one character, the spacing we have will be zero, so in
// that case, deduce the width of the character via the covering
// rectangle.
float charwidth = spacing;
if (charwidth < Constants.TINY)
{
// Get the covering rectangle.
Ntx.Position nw = name.NorthWest;
Ntx.Position se = name.SouthEast;
// And get the dimensions.
double dx = se.Easting - nw.Easting;
double dy = nw.Northing - se.Northing;
// If the cover is screwed up, assume the width is 80% of the text height.
if (dy < Constants.TINY)
{
charwidth = (float)(height * 0.8);
}
else
{
charwidth = (float)(height * (dx / dy));
}
}
// Define the bearing from bottom to top of the text.
double vbear = (double)rotation;
// Get position directly above the centre of the 1st char.
IPosition above = Geom.Polar(vcentre, vbear, 0.5 * (double)height);
// Define the bearing from the point we just got to the
// start of the text string.
double hbear = vbear - Constants.PIDIV2;
// Back up half a character to get the initial corner.
PointGeometry topleft = new PointGeometry(Geom.Polar(above, hbear, 0.5 * (double)charwidth));
IFont font = null;
double width = (double)text.Length * charwidth;
TextFeature result = null;
if (name.IsLabel)
{
// Create key text
string keystr = name.Text;
KeyTextGeometry kt = new KeyTextGeometry(topleft, font, height, width, rotation);
InternalIdValue id = CadastralMapModel.Current.WorkingSession.AllocateNextId();
result = new TextFeature(creator, id, entity, kt);
kt.Label = result;
result.SetTopology(true);
// Define the label's foreign ID and form a two-way association
ForeignId fid = GetFeatureId(keystr);
Debug.Assert(fid != null);
fid.Add(result);
// Remember the reference position of the label.
Ntx.Position xp = name.RefPosition;
IPointGeometry pp = new PointGeometry(xp.Easting, xp.Northing);
result.SetPolPosition(pp);
}
else
{
// Create a miscellaneous text label.
MiscTextGeometry mt = new MiscTextGeometry(text, topleft, font, height, width, rotation);
InternalIdValue id = CadastralMapModel.Current.WorkingSession.AllocateNextId();
result = new TextFeature(creator, id, entity, mt);
result.SetTopology(false);
}
return(result);
}
static bool GetPosition(IPosition[] line, double d, out IPosition result)
{
if (line.Length < 2)
{
throw new Exception("Line contains fewer than 2 positions");
}
// Check for invalid distance
if (d < 0.0)
{
result = line[0];
return(false);
}
double walked = 0.0; // Distance walked so far
// Loop through the segments until we get to a distance that
// exceeds the required distance.
for (int i = 1; i < line.Length; i++)
{
// Update total length walked to end of segment
double seglen = Geom.Distance(line[i - 1], line[i]);
walked += seglen;
// If the accumulated distance exceeds the required distance,
// the point we want is somewhere in the current segment.
if (walked >= d)
{
double ratio = (walked - d) / seglen;
// Check whether the ratio yields a length that matches segment length to within
// the order of the data precision (1 micron). If so, return the start of the segment.
// If you don't do this, minute shifts occur when points are inserted into the
// multisegment. This means that if you repeat the GetPosition call with the SAME distance,
// you may actually get a point that is fractionally different from the initially returned
// point.
if ((seglen - ratio * seglen) < 0.000002)
{
result = line[i - 1];
}
else
{
// Make damn sure!
double xs = line[i - 1].X;
double ys = line[i - 1].Y;
double xe = line[i].X;
double ye = line[i].Y;
double dx = xe - xs;
double dy = ye - ys;
double xres = xe - ratio * dx;
double yres = ye - ratio * dy;
if (Math.Abs(xres - xe) < 0.000002 && Math.Abs(yres - ye) < 0.000002)
{
result = line[i];
}
else
{
result = new Position(xres, yres);
}
}
return(true);
}
}
// Got to the end, so the distance is too much
result = line[line.Length - 1];
return(false);
}