{"version":3,"sources":["node_modules/@arcgis/core/chunks/vec3f64.js","node_modules/@arcgis/core/chunks/vec3.js"],"sourcesContent":["/*\nAll material copyright ESRI, All Rights Reserved, unless otherwise specified.\nSee https://js.arcgis.com/4.28/esri/copyright.txt for details.\n*/\nfunction n() {\n return [0, 0, 0];\n}\nfunction t(n) {\n return [n[0], n[1], n[2]];\n}\nfunction r(n, t, r) {\n return [n, t, r];\n}\nfunction e(t, r = n()) {\n const e = Math.min(3, t.length);\n for (let n = 0; n < e; ++n) r[n] = t[n];\n return r;\n}\nfunction u(n, t) {\n return new Float64Array(n, t, 3);\n}\nfunction o() {\n return n();\n}\nfunction a() {\n return r(1, 1, 1);\n}\nfunction s() {\n return r(1, 0, 0);\n}\nfunction c() {\n return r(0, 1, 0);\n}\nfunction i() {\n return r(0, 0, 1);\n}\nconst f = o(),\n l = a(),\n _ = s(),\n O = c(),\n b = i(),\n g = Object.freeze(Object.defineProperty({\n __proto__: null,\n ONES: l,\n UNIT_X: _,\n UNIT_Y: O,\n UNIT_Z: b,\n ZEROS: f,\n clone: t,\n create: n,\n createView: u,\n fromArray: e,\n fromValues: r,\n ones: a,\n unitX: s,\n unitY: c,\n unitZ: i,\n zeros: o\n }, Symbol.toStringTag, {\n value: \"Module\"\n }));\nexport { l as O, _ as U, f as Z, u as a, O as b, n as c, b as d, e, r as f, t as g, s as h, c as i, a as o, i as u, g as v, o as z };","/*\nAll material copyright ESRI, All Rights Reserved, unless otherwise specified.\nSee https://js.arcgis.com/4.28/esri/copyright.txt for details.\n*/\nimport { c as t } from \"./vec3f64.js\";\nimport { g as n, R as a } from \"./common.js\";\nfunction s(t) {\n const n = t[0],\n a = t[1],\n s = t[2];\n return Math.sqrt(n * n + a * a + s * s);\n}\nfunction r(t, n) {\n return t[0] = n[0], t[1] = n[1], t[2] = n[2], t;\n}\nfunction o(t, n, a, s) {\n return t[0] = n, t[1] = a, t[2] = s, t;\n}\nfunction u(t, n, a) {\n return t[0] = n[0] + a[0], t[1] = n[1] + a[1], t[2] = n[2] + a[2], t;\n}\nfunction e(t, n, a) {\n return t[0] = n[0] - 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t[0],\n s = n[1] - t[1],\n r = n[2] - t[2];\n return Math.sqrt(a * a + s * s + r * r);\n}\nfunction p(t, n) {\n const a = n[0] - t[0],\n s = n[1] - t[1],\n r = n[2] - t[2];\n return a * a + s * s + r * r;\n}\nfunction v(t) {\n const n = t[0],\n a = t[1],\n s = t[2];\n return n * n + a * a + s * s;\n}\nfunction j(t, n) {\n return t[0] = -n[0], t[1] = -n[1], t[2] = -n[2], t;\n}\nfunction y(t, n) {\n return t[0] = 1 / n[0], t[1] = 1 / n[1], t[2] = 1 / n[2], t;\n}\nfunction z(t, n) {\n const a = n[0],\n s = n[1],\n r = n[2];\n let o = a * a + s * s + r * r;\n return o > 0 && (o = 1 / Math.sqrt(o), t[0] = n[0] * o, t[1] = n[1] * o, t[2] = n[2] * o), t;\n}\nfunction P(t, n) {\n return t[0] * n[0] + t[1] * n[1] + t[2] * n[2];\n}\nfunction _(t, n, a) {\n const s = n[0],\n r = n[1],\n o = n[2],\n u = a[0],\n e = a[1],\n c = a[2];\n return t[0] = r * c - o * e, t[1] = o * u - s * c, t[2] = s * e - r * u, t;\n}\nfunction A(t, n, a, s) {\n const r = n[0],\n o = n[1],\n u = n[2];\n return t[0] = r + s * (a[0] - r), t[1] = o + s * (a[1] - o), t[2] = u + s * (a[2] - u), t;\n}\nfunction D(t, n, a, s, r, o) {\n const u = o * o,\n e = u * (2 * o - 3) + 1,\n c = u * (o - 2) + o,\n i = u * (o - 1),\n h = u * (3 - 2 * o);\n return t[0] = n[0] * e + a[0] * c + s[0] * i + r[0] * h, t[1] = n[1] * e + a[1] * c + s[1] * i + r[1] * h, t[2] = n[2] * e + a[2] * c + s[2] * i + r[2] * h, t;\n}\nfunction I(t, n, a, s, r, o) {\n const u = 1 - o,\n e = u * u,\n c = o * o,\n i = e * u,\n h = 3 * o * e,\n M = 3 * c * u,\n f = c * o;\n return t[0] = n[0] * i + a[0] * h + s[0] * M + r[0] * f, t[1] = n[1] * i + a[1] * h + s[1] * M + r[1] * f, t[2] = n[2] * i + a[2] * h + s[2] * M + r[2] * f, t;\n}\nfunction L(t, n) {\n n = n || 1;\n const s = a,\n r = 2 * s() * Math.PI,\n o = 2 * s() - 1,\n u = Math.sqrt(1 - o * o) * n;\n return t[0] = Math.cos(r) * u, t[1] = Math.sin(r) * u, t[2] = o * n, t;\n}\nfunction O(t, n, a) {\n const s = n[0],\n r = n[1],\n o = n[2];\n return t[0] = a[0] * s + a[4] * r + a[8] * o + a[12], t[1] = a[1] * s + a[5] * r + a[9] * o + a[13], t[2] = a[2] * s + a[6] * r + a[10] * o + a[14], t;\n}\nfunction S(t, n, a) {\n const s = n[0],\n r = n[1],\n o = n[2];\n return t[0] = s * a[0] + r * a[3] + o * a[6], t[1] = s * a[1] + r * a[4] + o * a[7], t[2] = s * a[2] + r * a[5] + o * a[8], t;\n}\nfunction E(t, n, a) {\n const s = a[0],\n r = a[1],\n o = a[2],\n u = a[3],\n e = n[0],\n c = n[1],\n i = n[2];\n let h = r * i - 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