private void GenerateTerrain(int gx, int gy)
{
FP x = gx * this.CellSize;
FP fP = gy * this.CellSize;
List <Vertices> list = MarchingSquares.DetectSquares(new AABB(new TSVector2(x, fP), new TSVector2(x + this.CellSize, fP + this.CellSize)), this.SubCellSize, this.SubCellSize, this._terrainMap, this.Iterations, true);
bool flag = list.Count == 0;
if (!flag)
{
this._bodyMap[gx, gy] = new List <Body>();
TSVector2 tSVector = new TSVector2(1f / (float)this.PointsPerUnit, 1f / (float)(-(float)this.PointsPerUnit));
foreach (Vertices current in list)
{
current.Scale(ref tSVector);
current.Translate(ref this._topLeft);
Vertices vertices = SimplifyTools.CollinearSimplify(current, FP.Zero);
List <Vertices> list2 = Triangulate.ConvexPartition(vertices, this.Decomposer, true, FP.EN3);
foreach (Vertices current2 in list2)
{
bool flag2 = current2.Count > 2;
if (flag2)
{
this._bodyMap[gx, gy].Add(BodyFactory.CreatePolygon(this.World, current2, 1, null));
}
}
}
}
}
public static Vertices DouglasPeuckerSimplify(Vertices vertices, FP distanceTolerance)
{
bool flag = vertices.Count <= 3;
Vertices result;
if (flag)
{
result = vertices;
}
else
{
bool[] array = new bool[vertices.Count];
for (int i = 0; i < vertices.Count; i++)
{
array[i] = true;
}
SimplifyTools.SimplifySection(vertices, 0, vertices.Count - 1, array, distanceTolerance);
Vertices vertices2 = new Vertices(vertices.Count);
for (int j = 0; j < vertices.Count; j++)
{
bool flag2 = array[j];
if (flag2)
{
vertices2.Add(vertices[j]);
}
}
result = vertices2;
}
return(result);
}
private static List <Vertices> Execute(Vertices subject, Vertices clip, PolyClipType clipType, out PolyClipError error)
{
Debug.Assert(subject.IsSimple() && clip.IsSimple(), "Non simple input!", "Input polygons must be simple (cannot intersect themselves).");
Vertices vertices;
Vertices vertices2;
YuPengClipper.CalculateIntersections(subject, clip, out vertices, out vertices2);
TSVector2 lowerBound = subject.GetAABB().LowerBound;
TSVector2 lowerBound2 = clip.GetAABB().LowerBound;
TSVector2 tSVector;
TSVector2.Min(ref lowerBound, ref lowerBound2, out tSVector);
tSVector = TSVector2.one - tSVector;
bool flag = tSVector != TSVector2.zero;
if (flag)
{
vertices.Translate(ref tSVector);
vertices2.Translate(ref tSVector);
}
vertices.ForceCounterClockWise();
vertices2.ForceCounterClockWise();
List <FP> poly1Coeff;
List <YuPengClipper.Edge> poly1Simplicies;
YuPengClipper.CalculateSimplicalChain(vertices, out poly1Coeff, out poly1Simplicies);
List <FP> poly2Coeff;
List <YuPengClipper.Edge> poly2Simplicies;
YuPengClipper.CalculateSimplicalChain(vertices2, out poly2Coeff, out poly2Simplicies);
List <YuPengClipper.Edge> simplicies;
YuPengClipper.CalculateResultChain(poly1Coeff, poly1Simplicies, poly2Coeff, poly2Simplicies, clipType, out simplicies);
List <Vertices> list;
error = YuPengClipper.BuildPolygonsFromChain(simplicies, out list);
tSVector *= -1f;
for (int i = 0; i < list.Count; i++)
{
list[i].Translate(ref tSVector);
SimplifyTools.CollinearSimplify(list[i], FP.Zero);
}
return(list);
}
private void GenerateTerrain(int gx, int gy)
{
FP ax = gx * CellSize;
FP ay = gy * CellSize;
List <Vertices> polys = MarchingSquares.DetectSquares(new AABB(new TSVector2(ax, ay), new TSVector2(ax + CellSize, ay + CellSize)), SubCellSize, SubCellSize, _terrainMap, Iterations, true);
if (polys.Count == 0)
{
return;
}
_bodyMap[gx, gy] = new List <Body>();
// create the scale vector
TSVector2 scale = new TSVector2(1f / PointsPerUnit, 1f / -PointsPerUnit);
// create physics object for this grid cell
foreach (Vertices item in polys)
{
// does this need to be negative?
item.Scale(ref scale);
item.Translate(ref _topLeft);
Vertices simplified = SimplifyTools.CollinearSimplify(item, FP.Zero);
List <Vertices> decompPolys = Triangulate.ConvexPartition(simplified, Decomposer, true, FP.EN3);
foreach (Vertices poly in decompPolys)
{
if (poly.Count > 2)
{
_bodyMap[gx, gy].Add(BodyFactory.CreatePolygon(World, poly, 1, null));
}
}
}
}
private static void SimplifySection(Vertices vertices, int i, int j, bool[] usePoint, FP distanceTolerance)
{
bool flag = i + 1 == j;
if (!flag)
{
TSVector2 tSVector = vertices[i];
TSVector2 tSVector2 = vertices[j];
FP fP = -1.0;
int num = i;
for (int k = i + 1; k < j; k++)
{
TSVector2 tSVector3 = vertices[k];
FP fP2 = LineTools.DistanceBetweenPointAndLineSegment(ref tSVector3, ref tSVector, ref tSVector2);
bool flag2 = fP2 > fP;
if (flag2)
{
fP = fP2;
num = k;
}
}
bool flag3 = fP <= distanceTolerance;
if (flag3)
{
for (int l = i + 1; l < j; l++)
{
usePoint[l] = false;
}
}
else
{
SimplifyTools.SimplifySection(vertices, i, num, usePoint, distanceTolerance);
SimplifyTools.SimplifySection(vertices, num, j, usePoint, distanceTolerance);
}
}
}
/// <summary>
/// Combine a list of triangles into a list of convex polygons.
///
/// Note: This only works on triangles.
/// </summary>
///<param name="triangles">The triangles.</param>
///<param name="maxPolys">The maximun number of polygons to return.</param>
///<param name="tolerance">The tolerance</param>
public static List <Vertices> PolygonizeTriangles(List <Vertices> triangles, int maxPolys = int.MaxValue, float tolerance = 0.001f)
{
if (triangles.Count <= 0)
{
return(triangles);
}
List <Vertices> polys = new List <Vertices>();
bool[] covered = new bool[triangles.Count];
for (int i = 0; i < triangles.Count; ++i)
{
covered[i] = false;
//Check here for degenerate triangles
Vertices triangle = triangles[i];
TSVector2 a = triangle[0];
TSVector2 b = triangle[1];
TSVector2 c = triangle[2];
if ((a.x == b.x && a.y == b.y) || (b.x == c.x && b.y == c.y) || (a.x == c.x && a.y == c.y))
{
covered[i] = true;
}
}
int polyIndex = 0;
bool notDone = true;
while (notDone)
{
int currTri = -1;
for (int i = 0; i < triangles.Count; ++i)
{
if (covered[i])
{
continue;
}
currTri = i;
break;
}
if (currTri == -1)
{
notDone = false;
}
else
{
Vertices poly = new Vertices(3);
for (int i = 0; i < 3; i++)
{
poly.Add(triangles[currTri][i]);
}
covered[currTri] = true;
int index = 0;
for (int i = 0; i < 2 * triangles.Count; ++i, ++index)
{
while (index >= triangles.Count)
{
index -= triangles.Count;
}
if (covered[index])
{
continue;
}
Vertices newP = AddTriangle(triangles[index], poly);
if (newP == null)
{
continue; // is this right
}
if (newP.Count > Settings.MaxPolygonVertices)
{
continue;
}
if (newP.IsConvex())
{
//Or should it be IsUsable? Maybe re-write IsConvex to apply the angle threshold from Box2d
poly = new Vertices(newP);
covered[index] = true;
}
}
//We have a maximum of polygons that we need to keep under.
if (polyIndex < maxPolys)
{
SimplifyTools.MergeParallelEdges(poly, tolerance);
//If identical points are present, a triangle gets
//borked by the MergeParallelEdges function, hence
//the vertex number check
if (poly.Count >= 3)
{
polys.Add(new Vertices(poly));
}
else
{
Debug.WriteLine("Skipping corrupt poly.");
}
}
if (poly.Count >= 3)
{
polyIndex++; //Must be outside (polyIndex < polysLength) test
}
}
}
//TODO: Add sanity check
//Remove empty vertice collections
for (int i = polys.Count - 1; i >= 0; i--)
{
if (polys[i].Count == 0)
{
polys.RemoveAt(i);
}
}
return(polys);
}
public static List <Vertices> PolygonizeTriangles(List <Vertices> triangles, int maxPolys = 2147483647, float tolerance = 0.001f)
{
bool flag = triangles.Count <= 0;
List <Vertices> result;
if (flag)
{
result = triangles;
}
else
{
List <Vertices> list = new List <Vertices>();
bool[] array = new bool[triangles.Count];
for (int i = 0; i < triangles.Count; i++)
{
array[i] = false;
Vertices vertices = triangles[i];
TSVector2 tSVector = vertices[0];
TSVector2 tSVector2 = vertices[1];
TSVector2 tSVector3 = vertices[2];
bool flag2 = (tSVector.x == tSVector2.x && tSVector.y == tSVector2.y) || (tSVector2.x == tSVector3.x && tSVector2.y == tSVector3.y) || (tSVector.x == tSVector3.x && tSVector.y == tSVector3.y);
if (flag2)
{
array[i] = true;
}
}
int num = 0;
bool flag3 = true;
while (flag3)
{
int num2 = -1;
for (int j = 0; j < triangles.Count; j++)
{
bool flag4 = array[j];
if (!flag4)
{
num2 = j;
break;
}
}
bool flag5 = num2 == -1;
if (flag5)
{
flag3 = false;
}
else
{
Vertices vertices2 = new Vertices(3);
for (int k = 0; k < 3; k++)
{
vertices2.Add(triangles[num2][k]);
}
array[num2] = true;
int l = 0;
int m = 0;
while (m < 2 * triangles.Count)
{
while (l >= triangles.Count)
{
l -= triangles.Count;
}
bool flag6 = array[l];
if (!flag6)
{
Vertices vertices3 = SimpleCombiner.AddTriangle(triangles[l], vertices2);
bool flag7 = vertices3 == null;
if (!flag7)
{
bool flag8 = vertices3.Count > Settings.MaxPolygonVertices;
if (!flag8)
{
bool flag9 = vertices3.IsConvex();
if (flag9)
{
vertices2 = new Vertices(vertices3);
array[l] = true;
}
}
}
}
m++;
l++;
}
bool flag10 = num < maxPolys;
if (flag10)
{
SimplifyTools.MergeParallelEdges(vertices2, tolerance);
bool flag11 = vertices2.Count >= 3;
if (flag11)
{
list.Add(new Vertices(vertices2));
}
else
{
Debug.WriteLine("Skipping corrupt poly.");
}
}
bool flag12 = vertices2.Count >= 3;
if (flag12)
{
num++;
}
}
}
for (int n = list.Count - 1; n >= 0; n--)
{
bool flag13 = list[n].Count == 0;
if (flag13)
{
list.RemoveAt(n);
}
}
result = list;
}
return(result);
}
/// <summary>
/// Implements "A new algorithm for Boolean operations on general polygons"
/// available here: http://liama.ia.ac.cn/wiki/_media/user:dong:dong_cg_05.pdf
/// Merges two polygons, a subject and a clip with the specified operation. Polygons may not be
/// self-intersecting.
///
/// Warning: May yield incorrect results or even crash if polygons contain collinear points.
/// </summary>
/// <param name="subject">The subject polygon.</param>
/// <param name="clip">The clip polygon, which is added,
/// substracted or intersected with the subject</param>
/// <param name="clipType">The operation to be performed. Either
/// Union, Difference or Intersection.</param>
/// <param name="error">The error generated (if any)</param>
/// <returns>A list of closed polygons, which make up the result of the clipping operation.
/// Outer contours are ordered counter clockwise, holes are ordered clockwise.</returns>
private static List <Vertices> Execute(Vertices subject, Vertices clip, PolyClipType clipType, out PolyClipError error)
{
Debug.Assert(subject.IsSimple() && clip.IsSimple(), "Non simple input!", "Input polygons must be simple (cannot intersect themselves).");
// Copy polygons
Vertices slicedSubject;
Vertices slicedClip;
// Calculate the intersection and touch points between
// subject and clip and add them to both
CalculateIntersections(subject, clip, out slicedSubject, out slicedClip);
// Translate polygons into upper right quadrant
// as the algorithm depends on it
TSVector2 lbSubject = subject.GetAABB().LowerBound;
TSVector2 lbClip = clip.GetAABB().LowerBound;
TSVector2 translate;
TSVector2.Min(ref lbSubject, ref lbClip, out translate);
translate = TSVector2.one - translate;
if (translate != TSVector2.zero)
{
slicedSubject.Translate(ref translate);
slicedClip.Translate(ref translate);
}
// Enforce counterclockwise contours
slicedSubject.ForceCounterClockWise();
slicedClip.ForceCounterClockWise();
List <Edge> subjectSimplices;
List <FP> subjectCoeff;
List <Edge> clipSimplices;
List <FP> clipCoeff;
// Build simplical chains from the polygons and calculate the
// the corresponding coefficients
CalculateSimplicalChain(slicedSubject, out subjectCoeff, out subjectSimplices);
CalculateSimplicalChain(slicedClip, out clipCoeff, out clipSimplices);
List <Edge> resultSimplices;
// Determine the characteristics function for all non-original edges
// in subject and clip simplical chain and combine the edges contributing
// to the result, depending on the clipType
CalculateResultChain(subjectCoeff, subjectSimplices, clipCoeff, clipSimplices, clipType,
out resultSimplices);
List <Vertices> result;
// Convert result chain back to polygon(s)
error = BuildPolygonsFromChain(resultSimplices, out result);
// Reverse the polygon translation from the beginning
// and remove collinear points from output
translate *= -1f;
for (int i = 0; i < result.Count; ++i)
{
result[i].Translate(ref translate);
SimplifyTools.CollinearSimplify(result[i], FP.Zero);
}
return(result);
}