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📄 worldvector.java.svn-base

📁 這是一個JAVA語言寫的多代理人程式用來模擬飛機起飛或是降落的程式
💻 SVN-BASE
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package base;/** * CSCI 201 FAA Project - Spring 2009 - Team 4c *  * World Vector. *  * @author Josh Villbrandt */public class WorldVector {	public double x = 0;	public double y = 0;	public double z = 0;	public boolean forceUnitVector = false;		public WorldVector() {	}		public WorldVector(double x, double y, double z) {		this.x = x;		this.y = y;		this.z = z;	}		public WorldVector(WorldVector v) {		x = v.x;		y = v.y;		z = v.z;	}		public WorldVector(WorldVector v, int addToX, int addToY, int addToZ) {		x = v.x + addToX;		y = v.y + addToY;		z = v.z + addToZ;	}		public WorldVector(boolean forceUnitVector) {		x = y = z = 1;		this.forceUnitVector = forceUnitVector;	}		public WorldVector(double x, double y, double z, boolean forceUnitVector) {		this.x = x;		this.y = y;		this.z = z;		this.forceUnitVector = forceUnitVector;		forceUnitVector();	}		public WorldVector(WorldVector v, boolean forceUnitVector) {		x = v.x;		y = v.y;		z = v.z;		this.forceUnitVector = forceUnitVector;		forceUnitVector();	}		public WorldVector(WorldVector v, double addToX, double addToY, double addToZ, boolean forceUnitVector) {		x = v.x + addToX;		y = v.y + addToY;		z = v.z + addToZ;		this.forceUnitVector = forceUnitVector;		forceUnitVector();	}		/** Multiplication. */	public WorldVector times(double factor) {		return new WorldVector(x*factor, y*factor, z*factor);	}		/** Addition. */	public WorldVector plus(WorldVector v) {		return new WorldVector(x+v.x, y+v.y, z+v.z);	}		/** Cross Product. */	public WorldVector cross(WorldVector v) {		return new WorldVector(y*v.z-z*v.y, z*v.x-x*v.z, x*v.y-y*v.x);	}		/** Dot Product. */	public WorldVector dot(WorldVector v) {		return new WorldVector(x*v.x, y*v.y, z*v.z);	}		/** Magnitude. */	public double magnitude() {		return Math.sqrt(x*x + y*y + z*z);	}		/** Normalize. */	public WorldVector normalize() {		return this.times(1 / this.magnitude());	}		/** Convert toCartesianVector */	/*public SphericalVector toSphericalVector() {		double rho = this.magnitude();		double phi = Math.atan(y / x);		double theta = Math.acos(z / this.magnitude());				return new SphericalVector(rho, phi, theta);	}*/		/** toString */	public String toString() {		return "[" + x + ", " + y + ", " + z + "]";	}		private void forceUnitVector() {		if(forceUnitVector) {			WorldVector normalized = this.normalize();			x = normalized.x;			y = normalized.y;			z = normalized.z;		}	}		public boolean equals(WorldVector compare){		if(this.x==compare.x && this.y==compare.y && this.z==compare.z)			return true;		else			return false;	}}

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