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public static Vec2DDistanceSq ( |
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| 리턴 | double | |
/// <summary>
/// As above, but avoiding sqrt
/// </summary>
/// <param name="A"></param>
/// <param name="B"></param>
/// <param name="P"></param>
/// <returns></returns>
public static double DistToLineSegmentSq(Vector2D A,
Vector2D B,
Vector2D P)
{
//if the angle is obtuse between PA and AB is obtuse then the closest
//vertex must be A
double dotA = (P.X - A.X) * (B.X - A.X) + (P.Y - A.Y) * (B.Y - A.Y);
if (dotA <= 0)
{
return(Vector2D.Vec2DDistanceSq(A, P));
}
//if the angle is obtuse between PB and AB is obtuse then the closest
//vertex must be B
double dotB = (P.X - B.X) * (A.X - B.X) + (P.Y - B.Y) * (A.Y - B.Y);
if (dotB <= 0)
{
return(Vector2D.Vec2DDistanceSq(B, P));
}
//calculate the point along AB that is the closest to P
Vector2D Point = A + ((B - A) * dotA) / (dotA + dotB);
//calculate the distance P-Point
return(Vector2D.Vec2DDistanceSq(P, Point));
}
/// <summary>
/// calculate the closest player to the SupportSpot
///
/// </summary>
/// <returns></returns>
public PlayerBase DetermineBestSupportingAttacker()
{
double ClosestSoFar = double.MaxValue;
PlayerBase BestPlayer = null;
for (int playerIndex = 0; playerIndex < _players.Count; playerIndex++)
{
//only attackers utilize the BestSupportingSpot
if ((_players[playerIndex].PlayerRole == PlayerBase.PlayerRoles.Attacker) && (_players[playerIndex] != _controllingPlayer))
{
//calculate the dist. Use the squared value to avoid sqrt
double dist = Vector2D.Vec2DDistanceSq(_players[playerIndex].Position, _supportSpotCalculator.GetBestSupportingSpot());
//if the distance is the closest so far and the player is not a
//goalkeeper and the player is not the one currently controlling
//the ball, keep a record of this player
if ((dist < ClosestSoFar))
{
ClosestSoFar = dist;
BestPlayer = _players[playerIndex];
}
}
}
return(BestPlayer);
}
/// <summary>
/// returns true if an opposing player is within the radius of the position
/// given as a parameter
///
/// </summary>
/// <param name="pos"></param>
/// <param name="rad"></param>
/// <returns></returns>
public bool IsOpponentWithinRadius(Vector2D pos, double rad)
{
foreach (PlayerBase opponent in OpposingTeam.Players)
{
if (Vector2D.Vec2DDistanceSq(pos, opponent.Position) < rad * rad)
{
return(true);
}
}
return(false);
}
/// <summary>
/// The best pass is considered to be the pass that cannot be intercepted
/// by an opponent and that is as far forward of the receiver as possible
///
/// </summary>
/// <param name="passer"></param>
/// <param name="receiver"></param>
/// <param name="PassTarget"></param>
/// <param name="power"></param>
/// <param name="MinPassingDistance"></param>
/// <returns></returns>
public bool FindPass(PlayerBase passer,
out PlayerBase receiver,
out Vector2D PassTarget,
double power,
double MinPassingDistance)
{
receiver = null;
PassTarget = null;
double ClosestToGoalSoFar = double.MaxValue;
Vector2D Target = new Vector2D();
//iterate through all this player's team members and calculate which
//one is in a position to be passed the ball
foreach (PlayerBase currentPlayer in _players)
{
//make sure the potential receiver being examined is not this player
//and that it is further away than the minimum pass distance
if ((currentPlayer != passer) &&
(Vector2D.Vec2DDistanceSq(passer.Position, currentPlayer.Position) >
MinPassingDistance * MinPassingDistance))
{
if (GetBestPassToReceiver(passer, currentPlayer, ref Target, power))
{
//if the pass target is the closest to the opponent's goal line found
// so far, keep a record of it
double Dist2Goal = Math.Abs(Target.X - OpponentsGoal.GoalLineCenter.X);
if (Dist2Goal < ClosestToGoalSoFar)
{
ClosestToGoalSoFar = Dist2Goal;
//keep a record of this player
receiver = currentPlayer;
//and the target
PassTarget = Target;
}
}
}
}//next team member
if (receiver != null)
{
return(true);
}
else
{
return(false);
}
}
//------------------------- IsThreatened ---------------------------------
//
// returns true if there is an opponent within this player's
// comfort zone
//------------------------------------------------------------------------
public bool IsThreatened()
{
for (int opponentIndex = 0; opponentIndex < Team.OpposingTeam.Players.Count; opponentIndex++)
{
//calculate distance to the player. if dist is less than our
//comfort zone, and the opponent is infront of the player, return true
if (IsPositionInFrontOfPlayer(Team.OpposingTeam.Players[opponentIndex].Position) &&
(Vector2D.Vec2DDistanceSq(Position, Team.OpposingTeam.Players[opponentIndex].Position) < ParameterManager.Instance.PlayerComfortZoneSq))
{
return(true);
}
}// next opp
return(false);
}
/// <summary>
/// given a line segment AB and a circle position and radius, this function
/// determines if there is an intersection and stores the position of the
/// closest intersection in the reference IntersectionPoint
///
/// returns false if no intersection point is found
/// </summary>
/// <param name="A"></param>
/// <param name="B"></param>
/// <param name="pos"></param>
/// <param name="radius"></param>
/// <param name="IntersectionPoint"></param>
/// <returns></returns>
public static bool GetLineSegmentCircleClosestIntersectionPoint(Vector2D A,
Vector2D B,
Vector2D pos,
double radius,
ref Vector2D IntersectionPoint)
{
Vector2D toBNorm = Vector2D.Vec2DNormalize(B - A);
//move the circle into the local space defined by the vector B-A with origin
//at A
Vector2D LocalPos = Transformations.PointToLocalSpace(pos, toBNorm, toBNorm.Perp, A);
bool ipFound = false;
//if the local position + the radius is negative then the circle lays behind
//point A so there is no intersection possible. If the local x pos minus the
//radius is greater than length A-B then the circle cannot intersect the
//line segment
if ((LocalPos.X + radius >= 0) &&
((LocalPos.X - radius) * (LocalPos.X - radius) <= Vector2D.Vec2DDistanceSq(B, A)))
{
//if the distance from the x axis to the object's position is less
//than its radius then there is a potential intersection.
if (Math.Sqrt(LocalPos.Y) < radius)
{
//now to do a line/circle intersection test. The center of the
//circle is represented by A, B. The intersection points are
//given by the formulae x = A +/-sqrt(r^2-B^2), y=0. We only
//need to look at the smallest positive value of x.
double a = LocalPos.X;
double b = LocalPos.Y;
double ip = a - Math.Sqrt(radius * radius - b * b);
if (ip <= 0)
{
ip = a + Math.Sqrt(radius * radius - b * b);
}
ipFound = true;
IntersectionPoint = A + toBNorm * ip;
}
}
return(ipFound);
}
/// <summary>
/// sets _playerClosestToBall to the player closest to the ball
/// </summary>
public void CalculateClosestPlayerToBall()
{
double ClosestSoFar = double.MaxValue;
for (int playerIndex = 0; playerIndex < _players.Count; playerIndex++)
{
//calculate the dist. Use the squared value to avoid sqrt
double dist = Vector2D.Vec2DDistanceSq(_players[playerIndex].Position, Pitch.Ball.Position);
//keep a record of this value for each player
_players[playerIndex].DistanceToBallSquared = dist;
if (dist < ClosestSoFar)
{
ClosestSoFar = dist;
_playerClosestToBall = _players[playerIndex];
}
}
_distSqToBallOfClosestPlayer = ClosestSoFar;
}
/// <summary>
/// Tests to see if the ball has collided with a ball and reflects
/// the ball's velocity accordingly
/// </summary>
/// <param name="walls"></param>
public void TestCollisionWithWalls(List <Wall2D> walls)
{
//test ball against each wall, find out which is closest
int closestIndex = -1;
Vector2D normalVector = Vector2D.Vec2DNormalize(Velocity);
Vector2D intersectionPoint = new Vector2D(), collisionPoint = new Vector2D();
double distToIntersection = double.MaxValue;
////iterate through each wall and calculate if the ball intersects.
////If it does then store the index into the closest intersecting wall
for (int wallIndex = 0; wallIndex < walls.Count; wallIndex++)
{
//assuming a collision if the ball continued on its current heading
//calculate the point on the ball that would hit the wall. This is
//simply the wall's normal(inversed) multiplied by the ball's radius
//and added to the balls center (its position)
Vector2D thisCollisionPoint = Position - (walls[wallIndex].VectorNormal * BoundingRadius);
// //calculate exactly where the collision point will hit the plane
if (Geometry.WhereIsPoint(thisCollisionPoint,
walls[wallIndex].VectorFrom,
walls[wallIndex].VectorNormal) == Geometry.PlaneLocation.Behind)
{
double distToWall = Geometry.DistanceToRayPlaneIntersection(thisCollisionPoint, walls[wallIndex].VectorNormal, walls[wallIndex].VectorFrom, walls[wallIndex].VectorNormal);
intersectionPoint = thisCollisionPoint + (distToWall * walls[wallIndex].VectorNormal);
}
else
{
double distToWall = Geometry.DistanceToRayPlaneIntersection(thisCollisionPoint,
normalVector,
walls[wallIndex].VectorFrom,
walls[wallIndex].VectorNormal);
intersectionPoint = thisCollisionPoint + (distToWall * normalVector);
}
//check to make sure the intersection point is actually on the line
//segment
bool onLineSegment = false;
if (Geometry.LineIntersection2D(walls[wallIndex].VectorFrom,
walls[wallIndex].VectorTo,
thisCollisionPoint - walls[wallIndex].VectorNormal * 20.0,
thisCollisionPoint + walls[wallIndex].VectorNormal * 20.0))
{
onLineSegment = true;
}
//Note, there is no test for collision with the end of a line segment
//now check to see if the collision point is within range of the
//velocity vector. [work in distance squared to avoid sqrt] and if it
//is the closest hit found so far.
//If it is that means the ball will collide with the wall sometime
//between this time step and the next one.
double distSq = Vector2D.Vec2DDistanceSq(thisCollisionPoint, intersectionPoint);
if ((distSq <= Velocity.LengthSquared) && (distSq < distToIntersection) && onLineSegment)
{
distToIntersection = distSq;
closestIndex = wallIndex;
collisionPoint = intersectionPoint;
}
} // next wall
//to prevent having to calculate the exact time of collision we
//can just check if the velocity is opposite to the wall normal
//before reflecting it. This prevents the case where there is overshoot
//and the ball gets reflected back over the line before it has completely
//reentered the playing area.
if ((closestIndex >= 0) && normalVector.GetDotProduct(walls[closestIndex].VectorNormal) < 0)
{
Velocity.Reflect(walls[closestIndex].VectorNormal);
}
}
/// <summary>
/// test if a pass from 'from' to 'to' can be intercepted by an opposing player
///
/// </summary>
/// <param name="from"></param>
/// <param name="target"></param>
/// <param name="receiver"></param>
/// <param name="opp"></param>
/// <param name="PassingForce"></param>
/// <returns></returns>
public bool IsPassSafeFromOpponent(Vector2D from,
Vector2D target,
PlayerBase receiver,
PlayerBase opp,
double PassingForce)
{
//move the opponent into local space.
Vector2D ToTarget = target - from;
Vector2D ToTargetNormalized = Vector2D.Vec2DNormalize(ToTarget);
Vector2D LocalPosOpp = Transformations.PointToLocalSpace(opp.Position,
ToTargetNormalized,
ToTargetNormalized.Perp,
from);
//if opponent is behind the kicker then pass is considered okay(this is
//based on the assumption that the ball is going to be kicked with a
//velocity greater than the opponent's max velocity)
if (LocalPosOpp.X < 0)
{
return(true);
}
//if the opponent is further away than the target we need to consider if
//the opponent can reach the position before the receiver.
if (Vector2D.Vec2DDistanceSq(from, target) < Vector2D.Vec2DDistanceSq(opp.Position, from))
{
if (receiver != null)
{
if (Vector2D.Vec2DDistanceSq(target, opp.Position) >
Vector2D.Vec2DDistanceSq(target, receiver.Position))
{
return(true);
}
else
{
return(false);
}
}
else
{
return(true);
}
}
//calculate how long it takes the ball to cover the distance to the
//position orthogonal to the opponents position
double TimeForBall =
Pitch.Ball.CalucateTimeToCoverDistance(new Vector2D(0, 0),
new Vector2D(LocalPosOpp.X, 0),
PassingForce);
//now calculate how far the opponent can run in this time
double reach = opp.MaxSpeed * TimeForBall +
Pitch.Ball.BoundingRadius +
opp.BoundingRadius;
//if the distance to the opponent's y position is less than his running
//range plus the radius of the ball and the opponents radius then the
//ball can be intercepted
if (Math.Abs(LocalPosOpp.Y) < reach)
{
return(false);
}
return(true);
}
public bool TooFarFromGoalMouth()
{
return(Vector2D.Vec2DDistanceSq(Position, GetRearInterposeTarget()) >
ParameterManager.Instance.GoalKeeperInterceptRangeSq);
}
public bool BallWithinRangeForIntercept()
{
return(Vector2D.Vec2DDistanceSq(Team.HomeGoal.GoalLineCenter, Ball.Position) <=
ParameterManager.Instance.GoalKeeperInterceptRangeSq);
}