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pezkuwi-mobile-app/frontend/.metro-cache/cache/94/85a548a2dd1511c717fa30c67e5afea008a8906bdbb232200e2cdef75d0b7126436c45
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2025-11-08 07:19:17 +00:00

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{"dependencies":[],"output":[{"data":{"code":"__d(function (global, require, _$$_IMPORT_DEFAULT, _$$_IMPORT_ALL, module, exports, _dependencyMap) {\n \"use strict\";\n\n Object.defineProperty(exports, '__esModule', {\n value: true\n });\n Object.defineProperty(exports, \"identity\", {\n enumerable: true,\n get: function () {\n return identity;\n }\n });\n exports.reset = reset;\n exports.toArray = toArray;\n exports.append = append;\n exports.appendTransform = appendTransform;\n /**\n * based on\n * https://github.com/CreateJS/EaselJS/blob/631cdffb85eff9413dab43b4676f059b4232d291/src/easeljs/geom/Matrix2D.js\n */\n const DEG_TO_RAD = Math.PI / 180;\n const identity = [1, 0, 0, 1, 0, 0];\n let a = 1;\n let b = 0;\n let c = 0;\n let d = 1;\n let tx = 0;\n let ty = 0;\n let hasInitialState = true;\n\n /**\n * Represents an affine transformation matrix, and provides tools for concatenating transforms.\n *\n * This matrix can be visualized as:\n *\n * \t[ a c tx\n * \t b d ty\n * \t 0 0 1 ]\n *\n * Note the locations of b and c.\n **/\n\n /**\n * Reset current matrix to an identity matrix.\n * @method reset\n **/\n function reset() {\n if (hasInitialState) {\n return;\n }\n a = d = 1;\n b = c = tx = ty = 0;\n hasInitialState = true;\n }\n\n /**\n * Returns an array with current matrix values.\n * @method toArray\n * @return {Array} an array with current matrix values.\n **/\n function toArray() {\n if (hasInitialState) {\n return identity;\n }\n return [a, b, c, d, tx, ty];\n }\n\n /**\n * Appends the specified matrix properties to this matrix. All parameters are required.\n * This is the equivalent of multiplying `(this matrix) * (specified matrix)`.\n * @method append\n * @param {Number} a2\n * @param {Number} b2\n * @param {Number} c2\n * @param {Number} d2\n * @param {Number} tx2\n * @param {Number} ty2\n **/\n function append(a2, b2, c2, d2, tx2, ty2) {\n const change = a2 !== 1 || b2 !== 0 || c2 !== 0 || d2 !== 1;\n const translate = tx2 !== 0 || ty2 !== 0;\n if (!change && !translate) {\n return;\n }\n if (hasInitialState) {\n hasInitialState = false;\n a = a2;\n b = b2;\n c = c2;\n d = d2;\n tx = tx2;\n ty = ty2;\n return;\n }\n const a1 = a;\n const b1 = b;\n const c1 = c;\n const d1 = d;\n if (change) {\n a = a1 * a2 + c1 * b2;\n b = b1 * a2 + d1 * b2;\n c = a1 * c2 + c1 * d2;\n d = b1 * c2 + d1 * d2;\n }\n if (translate) {\n tx = a1 * tx2 + c1 * ty2 + tx;\n ty = b1 * tx2 + d1 * ty2 + ty;\n }\n }\n\n /**\n * Generates matrix properties from the specified display object transform properties, and appends them to this matrix.\n * For example, you can use this to generate a matrix representing the transformations of a display object:\n *\n * \treset();\n * \tappendTransform(o.x, o.y, o.scaleX, o.scaleY, o.rotation);\n * \tvar matrix = toArray()\n *\n * @method appendTransform\n * @param {Number} x\n * @param {Number} y\n * @param {Number} scaleX\n * @param {Number} scaleY\n * @param {Number} rotation\n * @param {Number} skewX\n * @param {Number} skewY\n * @param {Number} regX Optional.\n * @param {Number} regY Optional.\n **/\n function appendTransform(x, y, scaleX, scaleY, rotation, skewX, skewY, regX, regY) {\n if (x === 0 && y === 0 && scaleX === 1 && scaleY === 1 && rotation === 0 && skewX === 0 && skewY === 0 && regX === 0 && regY === 0) {\n return;\n }\n let cos, sin;\n if (rotation % 360) {\n const r = rotation * DEG_TO_RAD;\n cos = Math.cos(r);\n sin = Math.sin(r);\n } else {\n cos = 1;\n sin = 0;\n }\n const a2 = cos * scaleX;\n const b2 = sin * scaleX;\n const c2 = -sin * scaleY;\n const d2 = cos * scaleY;\n if (skewX || skewY) {\n const b1 = Math.tan(skewY * DEG_TO_RAD);\n const c1 = Math.tan(skewX * DEG_TO_RAD);\n append(a2 + c1 * b2, b1 * a2 + b2, c2 + c1 * d2, b1 * c2 + d2, x, y);\n } else {\n append(a2, b2, c2, d2, x, y);\n }\n if (regX || regY) {\n // append the registration offset:\n tx -= regX * a + regY * c;\n ty -= regX * b + regY * d;\n hasInitialState = false;\n }\n 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