import { PI_2 } from '../misc/const.mjs';
import { Point } from '../point/Point.mjs';

"use strict";
class Matrix {
  /**
   * @param a - x scale
   * @param b - y skew
   * @param c - x skew
   * @param d - y scale
   * @param tx - x translation
   * @param ty - y translation
   */
  constructor(a = 1, b = 0, c = 0, d = 1, tx = 0, ty = 0) {
    /** An array of the current matrix. Only populated when `toArray` is called */
    this.array = null;
    this.a = a;
    this.b = b;
    this.c = c;
    this.d = d;
    this.tx = tx;
    this.ty = ty;
  }
  /**
   * Creates a Matrix object based on the given array. The Element to Matrix mapping order is as follows:
   *
   * a = array[0]
   * b = array[1]
   * c = array[3]
   * d = array[4]
   * tx = array[2]
   * ty = array[5]
   * @param array - The array that the matrix will be populated from.
   */
  fromArray(array) {
    this.a = array[0];
    this.b = array[1];
    this.c = array[3];
    this.d = array[4];
    this.tx = array[2];
    this.ty = array[5];
  }
  /**
   * Sets the matrix properties.
   * @param a - Matrix component
   * @param b - Matrix component
   * @param c - Matrix component
   * @param d - Matrix component
   * @param tx - Matrix component
   * @param ty - Matrix component
   * @returns This matrix. Good for chaining method calls.
   */
  set(a, b, c, d, tx, ty) {
    this.a = a;
    this.b = b;
    this.c = c;
    this.d = d;
    this.tx = tx;
    this.ty = ty;
    return this;
  }
  /**
   * Creates an array from the current Matrix object.
   * @param transpose - Whether we need to transpose the matrix or not
   * @param [out=new Float32Array(9)] - If provided the array will be assigned to out
   * @returns The newly created array which contains the matrix
   */
  toArray(transpose, out) {
    if (!this.array) {
      this.array = new Float32Array(9);
    }
    const array = out || this.array;
    if (transpose) {
      array[0] = this.a;
      array[1] = this.b;
      array[2] = 0;
      array[3] = this.c;
      array[4] = this.d;
      array[5] = 0;
      array[6] = this.tx;
      array[7] = this.ty;
      array[8] = 1;
    } else {
      array[0] = this.a;
      array[1] = this.c;
      array[2] = this.tx;
      array[3] = this.b;
      array[4] = this.d;
      array[5] = this.ty;
      array[6] = 0;
      array[7] = 0;
      array[8] = 1;
    }
    return array;
  }
  /**
   * Get a new position with the current transformation applied.
   * Can be used to go from a child's coordinate space to the world coordinate space. (e.g. rendering)
   * @param pos - The origin
   * @param {Point} [newPos] - The point that the new position is assigned to (allowed to be same as input)
   * @returns {Point} The new point, transformed through this matrix
   */
  apply(pos, newPos) {
    newPos = newPos || new Point();
    const x = pos.x;
    const y = pos.y;
    newPos.x = this.a * x + this.c * y + this.tx;
    newPos.y = this.b * x + this.d * y + this.ty;
    return newPos;
  }
  /**
   * Get a new position with the inverse of the current transformation applied.
   * Can be used to go from the world coordinate space to a child's coordinate space. (e.g. input)
   * @param pos - The origin
   * @param {Point} [newPos] - The point that the new position is assigned to (allowed to be same as input)
   * @returns {Point} The new point, inverse-transformed through this matrix
   */
  applyInverse(pos, newPos) {
    newPos = newPos || new Point();
    const a = this.a;
    const b = this.b;
    const c = this.c;
    const d = this.d;
    const tx = this.tx;
    const ty = this.ty;
    const id = 1 / (a * d + c * -b);
    const x = pos.x;
    const y = pos.y;
    newPos.x = d * id * x + -c * id * y + (ty * c - tx * d) * id;
    newPos.y = a * id * y + -b * id * x + (-ty * a + tx * b) * id;
    return newPos;
  }
  /**
   * Translates the matrix on the x and y.
   * @param x - How much to translate x by
   * @param y - How much to translate y by
   * @returns This matrix. Good for chaining method calls.
   */
  translate(x, y) {
    this.tx += x;
    this.ty += y;
    return this;
  }
  /**
   * Applies a scale transformation to the matrix.
   * @param x - The amount to scale horizontally
   * @param y - The amount to scale vertically
   * @returns This matrix. Good for chaining method calls.
   */
  scale(x, y) {
    this.a *= x;
    this.d *= y;
    this.c *= x;
    this.b *= y;
    this.tx *= x;
    this.ty *= y;
    return this;
  }
  /**
   * Applies a rotation transformation to the matrix.
   * @param angle - The angle in radians.
   * @returns This matrix. Good for chaining method calls.
   */
  rotate(angle) {
    const cos = Math.cos(angle);
    const sin = Math.sin(angle);
    const a1 = this.a;
    const c1 = this.c;
    const tx1 = this.tx;
    this.a = a1 * cos - this.b * sin;
    this.b = a1 * sin + this.b * cos;
    this.c = c1 * cos - this.d * sin;
    this.d = c1 * sin + this.d * cos;
    this.tx = tx1 * cos - this.ty * sin;
    this.ty = tx1 * sin + this.ty * cos;
    return this;
  }
  /**
   * Appends the given Matrix to this Matrix.
   * @param matrix - The matrix to append.
   * @returns This matrix. Good for chaining method calls.
   */
  append(matrix) {
    const a1 = this.a;
    const b1 = this.b;
    const c1 = this.c;
    const d1 = this.d;
    this.a = matrix.a * a1 + matrix.b * c1;
    this.b = matrix.a * b1 + matrix.b * d1;
    this.c = matrix.c * a1 + matrix.d * c1;
    this.d = matrix.c * b1 + matrix.d * d1;
    this.tx = matrix.tx * a1 + matrix.ty * c1 + this.tx;
    this.ty = matrix.tx * b1 + matrix.ty * d1 + this.ty;
    return this;
  }
  /**
   * Appends two matrix's and sets the result to this matrix. AB = A * B
   * @param a - The matrix to append.
   * @param b - The matrix to append.
   * @returns This matrix. Good for chaining method calls.
   */
  appendFrom(a, b) {
    const a1 = a.a;
    const b1 = a.b;
    const c1 = a.c;
    const d1 = a.d;
    const tx = a.tx;
    const ty = a.ty;
    const a2 = b.a;
    const b2 = b.b;
    const c2 = b.c;
    const d2 = b.d;
    this.a = a1 * a2 + b1 * c2;
    this.b = a1 * b2 + b1 * d2;
    this.c = c1 * a2 + d1 * c2;
    this.d = c1 * b2 + d1 * d2;
    this.tx = tx * a2 + ty * c2 + b.tx;
    this.ty = tx * b2 + ty * d2 + b.ty;
    return this;
  }
  /**
   * Sets the matrix based on all the available properties
   * @param x - Position on the x axis
   * @param y - Position on the y axis
   * @param pivotX - Pivot on the x axis
   * @param pivotY - Pivot on the y axis
   * @param scaleX - Scale on the x axis
   * @param scaleY - Scale on the y axis
   * @param rotation - Rotation in radians
   * @param skewX - Skew on the x axis
   * @param skewY - Skew on the y axis
   * @returns This matrix. Good for chaining method calls.
   */
  setTransform(x, y, pivotX, pivotY, scaleX, scaleY, rotation, skewX, skewY) {
    this.a = Math.cos(rotation + skewY) * scaleX;
    this.b = Math.sin(rotation + skewY) * scaleX;
    this.c = -Math.sin(rotation - skewX) * scaleY;
    this.d = Math.cos(rotation - skewX) * scaleY;
    this.tx = x - (pivotX * this.a + pivotY * this.c);
    this.ty = y - (pivotX * this.b + pivotY * this.d);
    return this;
  }
  /**
   * Prepends the given Matrix to this Matrix.
   * @param matrix - The matrix to prepend
   * @returns This matrix. Good for chaining method calls.
   */
  prepend(matrix) {
    const tx1 = this.tx;
    if (matrix.a !== 1 || matrix.b !== 0 || matrix.c !== 0 || matrix.d !== 1) {
      const a1 = this.a;
      const c1 = this.c;
      this.a = a1 * matrix.a + this.b * matrix.c;
      this.b = a1 * matrix.b + this.b * matrix.d;
      this.c = c1 * matrix.a + this.d * matrix.c;
      this.d = c1 * matrix.b + this.d * matrix.d;
    }
    this.tx = tx1 * matrix.a + this.ty * matrix.c + matrix.tx;
    this.ty = tx1 * matrix.b + this.ty * matrix.d + matrix.ty;
    return this;
  }
  /**
   * Decomposes the matrix (x, y, scaleX, scaleY, and rotation) and sets the properties on to a transform.
   * @param transform - The transform to apply the properties to.
   * @returns The transform with the newly applied properties
   */
  decompose(transform) {
    const a = this.a;
    const b = this.b;
    const c = this.c;
    const d = this.d;
    const pivot = transform.pivot;
    const skewX = -Math.atan2(-c, d);
    const skewY = Math.atan2(b, a);
    const delta = Math.abs(skewX + skewY);
    if (delta < 1e-5 || Math.abs(PI_2 - delta) < 1e-5) {
      transform.rotation = skewY;
      transform.skew.x = transform.skew.y = 0;
    } else {
      transform.rotation = 0;
      transform.skew.x = skewX;
      transform.skew.y = skewY;
    }
    transform.scale.x = Math.sqrt(a * a + b * b);
    transform.scale.y = Math.sqrt(c * c + d * d);
    transform.position.x = this.tx + (pivot.x * a + pivot.y * c);
    transform.position.y = this.ty + (pivot.x * b + pivot.y * d);
    return transform;
  }
  /**
   * Inverts this matrix
   * @returns This matrix. Good for chaining method calls.
   */
  invert() {
    const a1 = this.a;
    const b1 = this.b;
    const c1 = this.c;
    const d1 = this.d;
    const tx1 = this.tx;
    const n = a1 * d1 - b1 * c1;
    this.a = d1 / n;
    this.b = -b1 / n;
    this.c = -c1 / n;
    this.d = a1 / n;
    this.tx = (c1 * this.ty - d1 * tx1) / n;
    this.ty = -(a1 * this.ty - b1 * tx1) / n;
    return this;
  }
  /** Checks if this matrix is an identity matrix */
  isIdentity() {
    return this.a === 1 && this.b === 0 && this.c === 0 && this.d === 1 && this.tx === 0 && this.ty === 0;
  }
  /**
   * Resets this Matrix to an identity (default) matrix.
   * @returns This matrix. Good for chaining method calls.
   */
  identity() {
    this.a = 1;
    this.b = 0;
    this.c = 0;
    this.d = 1;
    this.tx = 0;
    this.ty = 0;
    return this;
  }
  /**
   * Creates a new Matrix object with the same values as this one.
   * @returns A copy of this matrix. Good for chaining method calls.
   */
  clone() {
    const matrix = new Matrix();
    matrix.a = this.a;
    matrix.b = this.b;
    matrix.c = this.c;
    matrix.d = this.d;
    matrix.tx = this.tx;
    matrix.ty = this.ty;
    return matrix;
  }
  /**
   * Changes the values of the given matrix to be the same as the ones in this matrix
   * @param matrix - The matrix to copy to.
   * @returns The matrix given in parameter with its values updated.
   */
  copyTo(matrix) {
    matrix.a = this.a;
    matrix.b = this.b;
    matrix.c = this.c;
    matrix.d = this.d;
    matrix.tx = this.tx;
    matrix.ty = this.ty;
    return matrix;
  }
  /**
   * Changes the values of the matrix to be the same as the ones in given matrix
   * @param matrix - The matrix to copy from.
   * @returns this
   */
  copyFrom(matrix) {
    this.a = matrix.a;
    this.b = matrix.b;
    this.c = matrix.c;
    this.d = matrix.d;
    this.tx = matrix.tx;
    this.ty = matrix.ty;
    return this;
  }
  /**
   * check to see if two matrices are the same
   * @param matrix - The matrix to compare to.
   */
  equals(matrix) {
    return matrix.a === this.a && matrix.b === this.b && matrix.c === this.c && matrix.d === this.d && matrix.tx === this.tx && matrix.ty === this.ty;
  }
  toString() {
    return `[pixi.js:Matrix a=${this.a} b=${this.b} c=${this.c} d=${this.d} tx=${this.tx} ty=${this.ty}]`;
  }
  /**
   * A default (identity) matrix.
   *
   * This is a shared object, if you want to modify it consider creating a new `Matrix`
   * @readonly
   */
  static get IDENTITY() {
    return identityMatrix.identity();
  }
  /**
   * A static Matrix that can be used to avoid creating new objects.
   * Will always ensure the matrix is reset to identity when requested.
   * Use this object for fast but temporary calculations, as it may be mutated later on.
   * This is a different object to the `IDENTITY` object and so can be modified without changing `IDENTITY`.
   * @readonly
   */
  static get shared() {
    return tempMatrix.identity();
  }
}
const tempMatrix = new Matrix();
const identityMatrix = new Matrix();

export { Matrix };
//# sourceMappingURL=Matrix.mjs.map