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// Magicbane Emulator Project © 2013 - 2022
// www.magicbane.com
package engine.math;
/**
* <code>Vector2f</code> defines a Vector for a two float value vector.
*/
public class Vector2f {
/**
* the x value of the vector.
*/
public float x;
/**
* the y value of the vector.
*/
public float y;
/**
* Creates a Vector2f with the given initial x and y values.
*
* @param x The x value of this Vector2f.
* @param y The y value of this Vector2f.
*/
public Vector2f(float x, float y) {
this.x = x;
this.y = y;
}
/**
* Creates a Vector2f with x and y set to 0. Equivalent to Vector2f(0,0).
*/
public Vector2f() {
x = y = 0;
}
/**
* Creates a new Vector2f that contains the passed vector's information
*
* @param vector2f The vector to copy
*/
public Vector2f(Vector2f vector2f) {
this.x = vector2f.x;
this.y = vector2f.y;
}
/**
* Check a vector... if it is null or its floats are NaN or infinite, return
* false. Else return true.
*
* @param vector the vector to check
* @return true or false as stated above.
*/
public static boolean isValidVector(Vector2f vector) {
if (vector == null)
return false;
if (Float.isNaN(vector.x) || Float.isNaN(vector.y))
return false;
return !Float.isInfinite(vector.x) && !Float.isInfinite(vector.y);
}
public static boolean isZeroVector(Vector2f vector) {
return (vector.x == 0) &&
(vector.y == 0);
}
/**
* set the x and y values of the vector
*
* @param x the x value of the vector.
* @param y the y value of the vector.
* @return this vector
*/
public Vector2f set(float x, float y) {
this.x = x;
this.y = y;
return this;
}
/**
* set the x and y values of the vector from another vector
*
* @param vec the vector to copy from
* @return this vector
*/
public Vector2f set(Vector2f vec) {
this.x = vec.x;
this.y = vec.y;
return this;
}
/**
* <code>add</code> adds a provided vector to this vector creating a
* resultant vector which is returned. If the provided vector is null, null
* is returned.
*
* @param vec the vector to add to this.
* @return the resultant vector.
*/
public Vector2f add(Vector2f vec) {
if (null == vec) {
return null;
}
return new Vector2f(x + vec.x, y + vec.y);
}
/**
* <code>addLocal</code> adds a provided vector to this vector internally,
* and returns a handle to this vector for easy chaining of calls. If the
* provided vector is null, null is returned.
*
* @param vec the vector to add to this vector.
* @return this
*/
public Vector2f addLocal(Vector2f vec) {
if (null == vec) {
return null;
}
x += vec.x;
y += vec.y;
return this;
}
/**
* <code>addLocal</code> adds the provided values to this vector internally,
* and returns a handle to this vector for easy chaining of calls.
*
* @param addX value to add to x
* @param addY value to add to y
* @return this
*/
public Vector2f addLocal(float addX, float addY) {
x += addX;
y += addY;
return this;
}
/**
* <code>add</code> adds this vector by <code>vec</code> and stores the
* result in <code>result</code>.
*
* @param vec The vector to add.
* @param result The vector to store the result in.
* @return The result vector, after adding.
*/
public Vector2f add(Vector2f vec, Vector2f result) {
if (null == vec) {
return null;
}
if (result == null)
result = new Vector2f();
result.x = x + vec.x;
result.y = y + vec.y;
return result;
}
/**
* <code>dot</code> calculates the dot product of this vector with a
* provided vector. If the provided vector is null, 0 is returned.
*
* @param vec the vector to dot with this vector.
* @return the resultant dot product of this vector and a given vector.
*/
public float dot(Vector2f vec) {
if (null == vec) {
return 0;
}
return x * vec.x + y * vec.y;
}
/**
* <code>cross</code> calculates the cross product of this vector with a
* parameter vector v.
*
* @param v the vector to take the cross product of with this.
* @return the cross product vector.
*/
public Vector3f cross(Vector2f v) {
return new Vector3f(0, 0, determinant(v));
}
public float determinant(Vector2f v) {
return (x * v.y) - (y * v.x);
}
/**
* Sets this vector to the interpolation by changeAmnt from this to the
* finalVec this=(1-changeAmnt)*this + changeAmnt * finalVec
*
* @param finalVec The final vector to interpolate towards
* @param changeAmnt An amount between 0.0 - 1.0 representing a percentage change
* from this towards finalVec
*/
public void interpolate(Vector2f finalVec, float changeAmnt) {
this.x = (1 - changeAmnt) * this.x + changeAmnt * finalVec.x;
this.y = (1 - changeAmnt) * this.y + changeAmnt * finalVec.y;
}
/**
* Sets this vector to the interpolation by changeAmnt from beginVec to
* finalVec this=(1-changeAmnt)*beginVec + changeAmnt * finalVec
*
* @param beginVec The begining vector (delta=0)
* @param finalVec The final vector to interpolate towards (delta=1)
* @param changeAmnt An amount between 0.0 - 1.0 representing a precentage change
* from beginVec towards finalVec
*/
public void interpolate(Vector2f beginVec, Vector2f finalVec,
float changeAmnt) {
this.x = (1 - changeAmnt) * beginVec.x + changeAmnt * finalVec.x;
this.y = (1 - changeAmnt) * beginVec.y + changeAmnt * finalVec.y;
}
/**
* <code>length</code> calculates the magnitude of this vector.
*
* @return the length or magnitude of the vector.
*/
public float length() {
return FastMath.sqrt(lengthSquared());
}
/**
* <code>lengthSquared</code> calculates the squared value of the magnitude
* of the vector.
*
* @return the magnitude squared of the vector.
*/
public float lengthSquared() {
return x * x + y * y;
}
/**
* <code>distanceSquared</code> calculates the distance squared between this
* vector and vector v.
*
* @param v the second vector to determine the distance squared.
* @return the distance squared between the two vectors.
*/
public float distanceSquared(Vector2f v) {
double dx = x - v.x;
double dy = y - v.y;
return (float) (dx * dx + dy * dy);
}
/**
* <code>distanceSquared</code> calculates the distance squared between this
* vector and vector v.
*
* @return the distance squared between the two vectors.
*/
public float distanceSquared(float otherX, float otherY) {
double dx = x - otherX;
double dy = y - otherY;
return (float) (dx * dx + dy * dy);
}
/**
* <code>distance</code> calculates the distance between this vector and
* vector v.
*
* @param v the second vector to determine the distance.
* @return the distance between the two vectors.
*/
public float distance(Vector2f v) {
return FastMath.sqrt(distanceSquared(v));
}
/**
* <code>mult</code> multiplies this vector by a scalar. The resultant
* vector is returned.
*
* @param scalar the value to multiply this vector by.
* @return the new vector.
*/
public Vector2f mult(float scalar) {
return new Vector2f(x * scalar, y * scalar);
}
/**
* <code>multLocal</code> multiplies this vector by a scalar internally, and
* returns a handle to this vector for easy chaining of calls.
*
* @param scalar the value to multiply this vector by.
* @return this
*/
public Vector2f multLocal(float scalar) {
x *= scalar;
y *= scalar;
return this;
}
/**
* <code>multLocal</code> multiplies a provided vector to this vector
* internally, and returns a handle to this vector for easy chaining of
* calls. If the provided vector is null, null is returned.
*
* @param vec the vector to mult to this vector.
* @return this
*/
public Vector2f multLocal(Vector2f vec) {
if (null == vec) {
return null;
}
x *= vec.x;
y *= vec.y;
return this;
}
/**
* Multiplies this Vector2f's x and y by the scalar and stores the result in
* product. The result is returned for chaining. Similar to
* product=this*scalar;
*
* @param scalar The scalar to multiply by.
* @param product The vector2f to store the result in.
* @return product, after multiplication.
*/
public Vector2f mult(float scalar, Vector2f product) {
if (null == product) {
product = new Vector2f();
}
product.x = x * scalar;
product.y = y * scalar;
return product;
}
/**
* <code>divide</code> divides the values of this vector by a scalar and
* returns the result. The values of this vector remain untouched.
*
* @param scalar the value to divide this vectors attributes by.
* @return the result <code>Vector</code>.
*/
public Vector2f divide(float scalar) {
return new Vector2f(x / scalar, y / scalar);
}
/**
* <code>divideLocal</code> divides this vector by a scalar internally, and
* returns a handle to this vector for easy chaining of calls. Dividing by
* zero will result in an exception.
*
* @param scalar the value to divides this vector by.
* @return this
*/
public Vector2f divideLocal(float scalar) {
x /= scalar;
y /= scalar;
return this;
}
/**
* <code>negate</code> returns the negative of this vector. All values are
* negated and set to a new vector.
*
* @return the negated vector.
*/
public Vector2f negate() {
return new Vector2f(-x, -y);
}
/**
* <code>negateLocal</code> negates the internal values of this vector.
*
* @return this.
*/
public Vector2f negateLocal() {
x = -x;
y = -y;
return this;
}
/**
* <code>subtract</code> subtracts the values of a given vector from those
* of this vector creating a new vector object. If the provided vector is
* null, an exception is thrown.
*
* @param vec the vector to subtract from this vector.
* @return the result vector.
*/
public Vector2f subtract(Vector2f vec) {
return subtract(vec, null);
}
/**
* <code>subtract</code> subtracts the values of a given vector from those
* of this vector storing the result in the given vector object. If the
* provided vector is null, an exception is thrown.
*
* @param vec the vector to subtract from this vector.
* @param store the vector to store the result in. It is safe for this to be
* the same as vec. If null, a new vector is created.
* @return the result vector.
*/
public Vector2f subtract(Vector2f vec, Vector2f store) {
if (store == null)
store = new Vector2f();
store.x = x - vec.x;
store.y = y - vec.y;
return store;
}
/**
* <code>subtract</code> subtracts the given x,y values from those of this
* vector creating a new vector object.
*
* @param valX value to subtract from x
* @param valY value to subtract from y
* @return this
*/
public Vector2f subtract(float valX, float valY) {
return new Vector2f(x - valX, y - valY);
}
/**
* <code>subtractLocal</code> subtracts a provided vector to this vector
* internally, and returns a handle to this vector for easy chaining of
* calls. If the provided vector is null, null is returned.
*
* @param vec the vector to subtract
* @return this
*/
public Vector2f subtractLocal(Vector2f vec) {
if (null == vec) {
return null;
}
x -= vec.x;
y -= vec.y;
return this;
}
/**
* <code>subtractLocal</code> subtracts the provided values from this vector
* internally, and returns a handle to this vector for easy chaining of
* calls.
*
* @param valX value to subtract from x
* @param valY value to subtract from y
* @return this
*/
public Vector2f subtractLocal(float valX, float valY) {
x -= valX;
y -= valY;
return this;
}
/**
* <code>normalize</code> returns the unit vector of this vector.
*
* @return unit vector of this vector.
*/
public Vector2f normalize() {
float length = length();
if (length != 0) {
return divide(length);
}
return divide(1);
}
/**
* <code>normalizeLocal</code> makes this vector into a unit vector of
* itself.
*
* @return this.
*/
public Vector2f normalizeLocal() {
float length = length();
if (length != 0) {
return divideLocal(length);
}
return divideLocal(1);
}
/**
* <code>smallestAngleBetween</code> returns (in radians) the minimum angle
* between two vectors. It is assumed that both this vector and the given
* vector are unit vectors (iow, normalized).
*
* @param otherVector a unit vector to find the angle against
* @return the angle in radians.
*/
public float smallestAngleBetween(Vector2f otherVector) {
float dotProduct = dot(otherVector);
return FastMath.acos(dotProduct);
}
/**
* <code>angleBetween</code> returns (in radians) the angle required to
* rotate a ray represented by this vector to lie colinear to a ray
* described by the given vector. It is assumed that both this vector and
* the given vector are unit vectors (iow, normalized).
*
* @param otherVector the "destination" unit vector
* @return the angle in radians.
*/
public float angleBetween(Vector2f otherVector) {
return FastMath.atan2(otherVector.y, otherVector.x)
- FastMath.atan2(y, x);
}
public float getX() {
return x;
}
public void setX(float x) {
this.x = x;
}
public float getY() {
return y;
}
public void setY(float y) {
this.y = y;
}
/**
* <code>getAngle</code> returns (in radians) the angle represented by this
* Vector2f as expressed by a conversion from rectangular coordinates (
* <code>x</code>,&nbsp;<code>y</code>) to polar coordinates
* (r,&nbsp;<i>theta</i>).
*
* @return the angle in radians. [-pi, pi)
*/
public float getAngle() {
return -FastMath.atan2(y, x);
}
/**
* <code>zero</code> resets this vector's data to zero internally.
*/
public void zero() {
x = y = 0;
}
@Override
public Vector2f clone() {
try {
return (Vector2f) super.clone();
} catch (CloneNotSupportedException e) {
throw new AssertionError(); // can not happen
}
}
/**
* Saves this Vector2f into the given float[] object.
*
* @param floats The float[] to take this Vector2f. If null, a new float[2] is
* created.
* @return The array, with X, Y float values in that order
*/
public float[] toArray(float[] floats) {
if (floats == null) {
floats = new float[2];
}
floats[0] = x;
floats[1] = y;
return floats;
}
/**
* are these two vectors the same? they are is they both have the same x and
* y values.
*
* @param o the object to compare for equality
* @return true if they are equal
*/
@Override
public boolean equals(Object o) {
if (!(o instanceof Vector2f)) {
return false;
}
if (this == o) {
return true;
}
Vector2f comp = (Vector2f) o;
if (Float.compare(x, comp.x) != 0)
return false;
return Float.compare(y, comp.y) == 0;
}
public void rotateAroundOrigin(float angle, boolean cw) {
if (cw)
angle = -angle;
float newX = FastMath.cos(angle) * x - FastMath.sin(angle) * y;
float newY = FastMath.sin(angle) * x + FastMath.cos(angle) * y;
x = newX;
y = newY;
}
public synchronized float getLat() {
return x;
}
public synchronized void setLat(float lat) {
this.x = lat;
}
public synchronized float getLong() {
return y;
}
public synchronized void setLong(float lon) {
this.y = lon;
}
}