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d=b.type,e=b.pendingProps,e=b.elementType===d?e:lg(d,e),li(a,b,d,e,c);case 1:return d=b.type,e=b.pendingProps,e=b.elementType===d?e:lg(d,e),pi(a,b,d,e,c);case 3:ri(b);d=b.updateQueue;if(null===a||null===d)throw Error(y(282));\nd=b.pendingProps;e=b.memoizedState;e=null!==e?e.element:null;yg(a,b);Cg(b,d,null,c);d=b.memoizedState.element;if(d===e)sh(),b=hi(a,b,c);else{e=b.stateNode;if(f=e.hydrate)kh=rf(b.stateNode.containerInfo.firstChild),jh=b,f=lh=!0;if(f){a=e.mutableSourceEagerHydrationData;if(null!=a)for(e=0;e = ({ stroke, fill }) => (\n <>\n {/* Generator: Moho 13.0.3 build 635 */}\n \n \n \n \n \n \n);\n\nconst NUM_WAVES = 8;\nconst WAVE_DURATION = 1;\nconst WAVE_PARALLAX_SCALE_START = 1.2;\nconst WAVE_PARALLAX_TRANSLATE_START = 10;\nconst WAVE_PARALLAX_SCALE_VELOCITY = 1.25;\nconst WAVE_PARALLAX_TRANSLATE_VELOCITY = 30;\nconst WAVE_PARALLAX_TRANSLATE_ACCEL = 10;\n\nconst NumericSlider: React.FC<{\n id: string;\n label: string;\n onChange: (value: number) => void;\n value: number;\n min: number;\n max: number;\n step: number;\n valueSuffix?: string;\n}> = (props) => {\n return (\n

\n \n props.onChange(parseFloat(e.target.value))}\n />\n \n {\" \"}\n {props.value}\n {props.valueSuffix}\n \n

\n );\n};\n\nconst Waves: React.FC<{}> = () => {\n const [stroke, setStroke] = useState(WAVE_STROKE);\n const [fill, setFill] = useState(WAVE_FILL);\n const [numWaves, setNumWaves] = useState(NUM_WAVES);\n const [duration, setDuration] = useState(WAVE_DURATION);\n const [initialYVel, setInitialYVel] = useState(\n WAVE_PARALLAX_TRANSLATE_VELOCITY\n );\n const [yAccel, setYAccel] = useState(WAVE_PARALLAX_TRANSLATE_ACCEL);\n const [scaleVel, setScaleVel] = useState(WAVE_PARALLAX_SCALE_VELOCITY);\n\n let scale = WAVE_PARALLAX_SCALE_START;\n let y = WAVE_PARALLAX_TRANSLATE_START;\n let yVel = initialYVel;\n let waves: JSX.Element[] = [];\n\n for (let i = 0; i < numWaves; i++) {\n waves.push(\n \n \n \n \n \n \n );\n y += yVel;\n scale *= scaleVel;\n yVel += yAccel;\n }\n\n return (\n <>\n \n {waves}\n \n

\n \n setStroke(e.target.value)}\n id=\"stroke\"\n />{\" \"}\n \n setFill(e.target.value)}\n id=\"fill\"\n />\n

\n \n \n \n \n \n \n );\n};\n\nexport const WavesPage: React.FC<{}> = () => (\n <>\n

Waves!

\n \n \n);\n","export function float(value: string | number | undefined): number {\n if (typeof value === \"number\") return value;\n if (value === undefined) value = \"\";\n\n const float = parseFloat(value);\n\n if (isNaN(float)) {\n throw new Error(`Expected '${value}' to be a float!`);\n }\n\n return float;\n}\n\nexport function flatten(arr: T[][]): T[] {\n const result: T[] = [];\n\n for (let subarr of arr) {\n result.push(...subarr);\n }\n\n return result;\n}\n\n/**\n * Convert radians to degrees.\n */\nexport function rad2deg(radians: number): number {\n return (radians * 180) / Math.PI;\n}\n","\"use strict\";\n\nObject.defineProperty(exports, \"__esModule\", {\n value: true\n});\nexports.Bezier = void 0;\n// math-inlining.\nconst {\n abs,\n cos,\n sin,\n acos,\n atan2,\n sqrt,\n pow\n} = Math; // cube root function yielding real roots\n\nfunction crt(v) {\n return v < 0 ? -pow(-v, 1 / 3) : pow(v, 1 / 3);\n} // trig constants\n\n\nconst pi = Math.PI,\n tau = 2 * pi,\n quart = pi / 2,\n // float precision significant decimal\nepsilon = 0.000001,\n // extremas used in bbox calculation and similar algorithms\nnMax = Number.MAX_SAFE_INTEGER || 9007199254740991,\n nMin = Number.MIN_SAFE_INTEGER || -9007199254740991,\n // a zero coordinate, which is surprisingly useful\nZERO = {\n x: 0,\n y: 0,\n z: 0\n}; // Bezier utility functions\n\nconst utils = {\n // Legendre-Gauss abscissae with n=24 (x_i values, defined at i=n as the roots of the nth order Legendre polynomial Pn(x))\n Tvalues: [-0.0640568928626056260850430826247450385909, 0.0640568928626056260850430826247450385909, -0.1911188674736163091586398207570696318404, 0.1911188674736163091586398207570696318404, -0.3150426796961633743867932913198102407864, 0.3150426796961633743867932913198102407864, -0.4337935076260451384870842319133497124524, 0.4337935076260451384870842319133497124524, -0.5454214713888395356583756172183723700107, 0.5454214713888395356583756172183723700107, -0.6480936519369755692524957869107476266696, 0.6480936519369755692524957869107476266696, -0.7401241915785543642438281030999784255232, 0.7401241915785543642438281030999784255232, -0.8200019859739029219539498726697452080761, 0.8200019859739029219539498726697452080761, -0.8864155270044010342131543419821967550873, 0.8864155270044010342131543419821967550873, -0.9382745520027327585236490017087214496548, 0.9382745520027327585236490017087214496548, -0.9747285559713094981983919930081690617411, 0.9747285559713094981983919930081690617411, -0.9951872199970213601799974097007368118745, 0.9951872199970213601799974097007368118745],\n // Legendre-Gauss weights with n=24 (w_i values, defined by a function linked to in the Bezier primer article)\n Cvalues: [0.1279381953467521569740561652246953718517, 0.1279381953467521569740561652246953718517, 0.1258374563468282961213753825111836887264, 0.1258374563468282961213753825111836887264, 0.121670472927803391204463153476262425607, 0.121670472927803391204463153476262425607, 0.1155056680537256013533444839067835598622, 0.1155056680537256013533444839067835598622, 0.1074442701159656347825773424466062227946, 0.1074442701159656347825773424466062227946, 0.0976186521041138882698806644642471544279, 0.0976186521041138882698806644642471544279, 0.086190161531953275917185202983742667185, 0.086190161531953275917185202983742667185, 0.0733464814110803057340336152531165181193, 0.0733464814110803057340336152531165181193, 0.0592985849154367807463677585001085845412, 0.0592985849154367807463677585001085845412, 0.0442774388174198061686027482113382288593, 0.0442774388174198061686027482113382288593, 0.0285313886289336631813078159518782864491, 0.0285313886289336631813078159518782864491, 0.0123412297999871995468056670700372915759, 0.0123412297999871995468056670700372915759],\n arcfn: function (t, derivativeFn) {\n const d = derivativeFn(t);\n let l = d.x * d.x + d.y * d.y;\n\n if (typeof d.z !== \"undefined\") {\n l += d.z * d.z;\n }\n\n return sqrt(l);\n },\n compute: function (t, points, _3d) {\n // shortcuts\n if (t === 0) {\n points[0].t = 0;\n return points[0];\n }\n\n const order = points.length - 1;\n\n if (t === 1) {\n points[order].t = 1;\n return points[order];\n }\n\n const mt = 1 - t;\n let p = points; // constant?\n\n if (order === 0) {\n points[0].t = t;\n return points[0];\n } // linear?\n\n\n if (order === 1) {\n const ret = {\n x: mt * p[0].x + t * p[1].x,\n y: mt * p[0].y + t * p[1].y,\n t: t\n };\n\n if (_3d) {\n ret.z = mt * p[0].z + t * p[1].z;\n }\n\n return ret;\n } // quadratic/cubic curve?\n\n\n if (order < 4) {\n let mt2 = mt * mt,\n t2 = t * t,\n a,\n b,\n c,\n d = 0;\n\n if (order === 2) {\n p = [p[0], p[1], p[2], ZERO];\n a = mt2;\n b = mt * t * 2;\n c = t2;\n } else if (order === 3) {\n a = mt2 * mt;\n b = mt2 * t * 3;\n c = mt * t2 * 3;\n d = t * t2;\n }\n\n const ret = {\n x: a * p[0].x + b * p[1].x + c * p[2].x + d * p[3].x,\n y: a * p[0].y + b * p[1].y + c * p[2].y + d * p[3].y,\n t: t\n };\n\n if (_3d) {\n ret.z = a * p[0].z + b * p[1].z + c * p[2].z + d * p[3].z;\n }\n\n return ret;\n } // higher order curves: use de Casteljau's computation\n\n\n const dCpts = JSON.parse(JSON.stringify(points));\n\n while (dCpts.length > 1) {\n for (let i = 0; i < dCpts.length - 1; i++) {\n dCpts[i] = {\n x: dCpts[i].x + (dCpts[i + 1].x - dCpts[i].x) * t,\n y: dCpts[i].y + (dCpts[i + 1].y - dCpts[i].y) * t\n };\n\n if (typeof dCpts[i].z !== \"undefined\") {\n dCpts[i] = dCpts[i].z + (dCpts[i + 1].z - dCpts[i].z) * t;\n }\n }\n\n dCpts.splice(dCpts.length - 1, 1);\n }\n\n dCpts[0].t = t;\n return dCpts[0];\n },\n computeWithRatios: function (t, points, ratios, _3d) {\n const mt = 1 - t,\n r = ratios,\n p = points;\n let f1 = r[0],\n f2 = r[1],\n f3 = r[2],\n f4 = r[3],\n d; // spec for linear\n\n f1 *= mt;\n f2 *= t;\n\n if (p.length === 2) {\n d = f1 + f2;\n return {\n x: (f1 * p[0].x + f2 * p[1].x) / d,\n y: (f1 * p[0].y + f2 * p[1].y) / d,\n z: !_3d ? false : (f1 * p[0].z + f2 * p[1].z) / d,\n t: t\n };\n } // upgrade to quadratic\n\n\n f1 *= mt;\n f2 *= 2 * mt;\n f3 *= t * t;\n\n if (p.length === 3) {\n d = f1 + f2 + f3;\n return {\n x: (f1 * p[0].x + f2 * p[1].x + f3 * p[2].x) / d,\n y: (f1 * p[0].y + f2 * p[1].y + f3 * p[2].y) / d,\n z: !_3d ? false : (f1 * p[0].z + f2 * p[1].z + f3 * p[2].z) / d,\n t: t\n };\n } // upgrade to cubic\n\n\n f1 *= mt;\n f2 *= 1.5 * mt;\n f3 *= 3 * mt;\n f4 *= t * t * t;\n\n if (p.length === 4) {\n d = f1 + f2 + f3 + f4;\n return {\n x: (f1 * p[0].x + f2 * p[1].x + f3 * p[2].x + f4 * p[3].x) / d,\n y: (f1 * p[0].y + f2 * p[1].y + f3 * p[2].y + f4 * p[3].y) / d,\n z: !_3d ? false : (f1 * p[0].z + f2 * p[1].z + f3 * p[2].z + f4 * p[3].z) / d,\n t: t\n };\n }\n },\n derive: function (points, _3d) {\n const dpoints = [];\n\n for (let p = points, d = p.length, c = d - 1; d > 1; d--, c--) {\n const list = [];\n\n for (let j = 0, dpt; j < c; j++) {\n dpt = {\n x: c * (p[j + 1].x - p[j].x),\n y: c * (p[j + 1].y - p[j].y)\n };\n\n if (_3d) {\n dpt.z = c * (p[j + 1].z - p[j].z);\n }\n\n list.push(dpt);\n }\n\n dpoints.push(list);\n p = list;\n }\n\n return dpoints;\n },\n between: function (v, m, M) {\n return m <= v && v <= M || utils.approximately(v, m) || utils.approximately(v, M);\n },\n approximately: function (a, b, precision) {\n return abs(a - b) <= (precision || epsilon);\n },\n length: function (derivativeFn) {\n const z = 0.5,\n len = utils.Tvalues.length;\n let sum = 0;\n\n for (let i = 0, t; i < len; i++) {\n t = z * utils.Tvalues[i] + z;\n sum += utils.Cvalues[i] * utils.arcfn(t, derivativeFn);\n }\n\n return z * sum;\n },\n map: function (v, ds, de, ts, te) {\n const d1 = de - ds,\n d2 = te - ts,\n v2 = v - ds,\n r = v2 / d1;\n return ts + d2 * r;\n },\n lerp: function (r, v1, v2) {\n const ret = {\n x: v1.x + r * (v2.x - v1.x),\n y: v1.y + r * (v2.y - v1.y)\n };\n\n if (!!v1.z && !!v2.z) {\n ret.z = v1.z + r * (v2.z - v1.z);\n }\n\n return ret;\n },\n pointToString: function (p) {\n let s = p.x + \"/\" + p.y;\n\n if (typeof p.z !== \"undefined\") {\n s += \"/\" + p.z;\n }\n\n return s;\n },\n pointsToString: function (points) {\n return \"[\" + points.map(utils.pointToString).join(\", \") + \"]\";\n },\n copy: function (obj) {\n return JSON.parse(JSON.stringify(obj));\n },\n angle: function (o, v1, v2) {\n const dx1 = v1.x - o.x,\n dy1 = v1.y - o.y,\n dx2 = v2.x - o.x,\n dy2 = v2.y - o.y,\n cross = dx1 * dy2 - dy1 * dx2,\n dot = dx1 * dx2 + dy1 * dy2;\n return atan2(cross, dot);\n },\n // round as string, to avoid rounding errors\n round: function (v, d) {\n const s = \"\" + v;\n const pos = s.indexOf(\".\");\n return parseFloat(s.substring(0, pos + 1 + d));\n },\n dist: function (p1, p2) {\n const dx = p1.x - p2.x,\n dy = p1.y - p2.y;\n return sqrt(dx * dx + dy * dy);\n },\n closest: function (LUT, point) {\n let mdist = pow(2, 63),\n mpos,\n d;\n LUT.forEach(function (p, idx) {\n d = utils.dist(point, p);\n\n if (d < mdist) {\n mdist = d;\n mpos = idx;\n }\n });\n return {\n mdist: mdist,\n mpos: mpos\n };\n },\n abcratio: function (t, n) {\n // see ratio(t) note on http://pomax.github.io/bezierinfo/#abc\n if (n !== 2 && n !== 3) {\n return false;\n }\n\n if (typeof t === \"undefined\") {\n t = 0.5;\n } else if (t === 0 || t === 1) {\n return t;\n }\n\n const bottom = pow(t, n) + pow(1 - t, n),\n top = bottom - 1;\n return abs(top / bottom);\n },\n projectionratio: function (t, n) {\n // see u(t) note on http://pomax.github.io/bezierinfo/#abc\n if (n !== 2 && n !== 3) {\n return false;\n }\n\n if (typeof t === \"undefined\") {\n t = 0.5;\n } else if (t === 0 || t === 1) {\n return t;\n }\n\n const top = pow(1 - t, n),\n bottom = pow(t, n) + top;\n return top / bottom;\n },\n lli8: function (x1, y1, x2, y2, x3, y3, x4, y4) {\n const nx = (x1 * y2 - y1 * x2) * (x3 - x4) - (x1 - x2) * (x3 * y4 - y3 * x4),\n ny = (x1 * y2 - y1 * x2) * (y3 - y4) - (y1 - y2) * (x3 * y4 - y3 * x4),\n d = (x1 - x2) * (y3 - y4) - (y1 - y2) * (x3 - x4);\n\n if (d == 0) {\n return false;\n }\n\n return {\n x: nx / d,\n y: ny / d\n };\n },\n lli4: function (p1, p2, p3, p4) {\n const x1 = p1.x,\n y1 = p1.y,\n x2 = p2.x,\n y2 = p2.y,\n x3 = p3.x,\n y3 = p3.y,\n x4 = p4.x,\n y4 = p4.y;\n return utils.lli8(x1, y1, x2, y2, x3, y3, x4, y4);\n },\n lli: function (v1, v2) {\n return utils.lli4(v1, v1.c, v2, v2.c);\n },\n makeline: function (p1, p2) {\n const x1 = p1.x,\n y1 = p1.y,\n x2 = p2.x,\n y2 = p2.y,\n dx = (x2 - x1) / 3,\n dy = (y2 - y1) / 3;\n return new Bezier(x1, y1, x1 + dx, y1 + dy, x1 + 2 * dx, y1 + 2 * dy, x2, y2);\n },\n findbbox: function (sections) {\n let mx = nMax,\n my = nMax,\n MX = nMin,\n MY = nMin;\n sections.forEach(function (s) {\n const bbox = s.bbox();\n if (mx > bbox.x.min) mx = bbox.x.min;\n if (my > bbox.y.min) my = bbox.y.min;\n if (MX < bbox.x.max) MX = bbox.x.max;\n if (MY < bbox.y.max) MY = bbox.y.max;\n });\n return {\n x: {\n min: mx,\n mid: (mx + MX) / 2,\n max: MX,\n size: MX - mx\n },\n y: {\n min: my,\n mid: (my + MY) / 2,\n max: MY,\n size: MY - my\n }\n };\n },\n shapeintersections: function (s1, bbox1, s2, bbox2, curveIntersectionThreshold) {\n if (!utils.bboxoverlap(bbox1, bbox2)) return [];\n const intersections = [];\n const a1 = [s1.startcap, s1.forward, s1.back, s1.endcap];\n const a2 = [s2.startcap, s2.forward, s2.back, s2.endcap];\n a1.forEach(function (l1) {\n if (l1.virtual) return;\n a2.forEach(function (l2) {\n if (l2.virtual) return;\n const iss = l1.intersects(l2, curveIntersectionThreshold);\n\n if (iss.length > 0) {\n iss.c1 = l1;\n iss.c2 = l2;\n iss.s1 = s1;\n iss.s2 = s2;\n intersections.push(iss);\n }\n });\n });\n return intersections;\n },\n makeshape: function (forward, back, curveIntersectionThreshold) {\n const bpl = back.points.length;\n const fpl = forward.points.length;\n const start = utils.makeline(back.points[bpl - 1], forward.points[0]);\n const end = utils.makeline(forward.points[fpl - 1], back.points[0]);\n const shape = {\n startcap: start,\n forward: forward,\n back: back,\n endcap: end,\n bbox: utils.findbbox([start, forward, back, end])\n };\n\n shape.intersections = function (s2) {\n return utils.shapeintersections(shape, shape.bbox, s2, s2.bbox, curveIntersectionThreshold);\n };\n\n return shape;\n },\n getminmax: function (curve, d, list) {\n if (!list) return {\n min: 0,\n max: 0\n };\n let min = nMax,\n max = nMin,\n t,\n c;\n\n if (list.indexOf(0) === -1) {\n list = [0].concat(list);\n }\n\n if (list.indexOf(1) === -1) {\n list.push(1);\n }\n\n for (let i = 0, len = list.length; i < len; i++) {\n t = list[i];\n c = curve.get(t);\n\n if (c[d] < min) {\n min = c[d];\n }\n\n if (c[d] > max) {\n max = c[d];\n }\n }\n\n return {\n min: min,\n mid: (min + max) / 2,\n max: max,\n size: max - min\n };\n },\n align: function (points, line) {\n const tx = line.p1.x,\n ty = line.p1.y,\n a = -atan2(line.p2.y - ty, line.p2.x - tx),\n d = function (v) {\n return {\n x: (v.x - tx) * cos(a) - (v.y - ty) * sin(a),\n y: (v.x - tx) * sin(a) + (v.y - ty) * cos(a)\n };\n };\n\n return points.map(d);\n },\n roots: function (points, line) {\n line = line || {\n p1: {\n x: 0,\n y: 0\n },\n p2: {\n x: 1,\n y: 0\n }\n };\n const order = points.length - 1;\n const aligned = utils.align(points, line);\n\n const reduce = function (t) {\n return 0 <= t && t <= 1;\n };\n\n if (order === 2) {\n const a = aligned[0].y,\n b = aligned[1].y,\n c = aligned[2].y,\n d = a - 2 * b + c;\n\n if (d !== 0) {\n const m1 = -sqrt(b * b - a * c),\n m2 = -a + b,\n v1 = -(m1 + m2) / d,\n v2 = -(-m1 + m2) / d;\n return [v1, v2].filter(reduce);\n } else if (b !== c && d === 0) {\n return [(2 * b - c) / (2 * b - 2 * c)].filter(reduce);\n }\n\n return [];\n } // see http://www.trans4mind.com/personal_development/mathematics/polynomials/cubicAlgebra.htm\n\n\n const pa = aligned[0].y,\n pb = aligned[1].y,\n pc = aligned[2].y,\n pd = aligned[3].y;\n let d = -pa + 3 * pb - 3 * pc + pd,\n a = 3 * pa - 6 * pb + 3 * pc,\n b = -3 * pa + 3 * pb,\n c = pa;\n\n if (utils.approximately(d, 0)) {\n // this is not a cubic curve.\n if (utils.approximately(a, 0)) {\n // in fact, this is not a quadratic curve either.\n if (utils.approximately(b, 0)) {\n // in fact in fact, there are no solutions.\n return [];\n } // linear solution:\n\n\n return [-c / b].filter(reduce);\n } // quadratic solution:\n\n\n const q = sqrt(b * b - 4 * a * c),\n a2 = 2 * a;\n return [(q - b) / a2, (-b - q) / a2].filter(reduce);\n } // at this point, we know we need a cubic solution:\n\n\n a /= d;\n b /= d;\n c /= d;\n const p = (3 * b - a * a) / 3,\n p3 = p / 3,\n q = (2 * a * a * a - 9 * a * b + 27 * c) / 27,\n q2 = q / 2,\n discriminant = q2 * q2 + p3 * p3 * p3;\n let u1, v1, x1, x2, x3;\n\n if (discriminant < 0) {\n const mp3 = -p / 3,\n mp33 = mp3 * mp3 * mp3,\n r = sqrt(mp33),\n t = -q / (2 * r),\n cosphi = t < -1 ? -1 : t > 1 ? 1 : t,\n phi = acos(cosphi),\n crtr = crt(r),\n t1 = 2 * crtr;\n x1 = t1 * cos(phi / 3) - a / 3;\n x2 = t1 * cos((phi + tau) / 3) - a / 3;\n x3 = t1 * cos((phi + 2 * tau) / 3) - a / 3;\n return [x1, x2, x3].filter(reduce);\n } else if (discriminant === 0) {\n u1 = q2 < 0 ? crt(-q2) : -crt(q2);\n x1 = 2 * u1 - a / 3;\n x2 = -u1 - a / 3;\n return [x1, x2].filter(reduce);\n } else {\n const sd = sqrt(discriminant);\n u1 = crt(-q2 + sd);\n v1 = crt(q2 + sd);\n return [u1 - v1 - a / 3].filter(reduce);\n }\n },\n droots: function (p) {\n // quadratic roots are easy\n if (p.length === 3) {\n const a = p[0],\n b = p[1],\n c = p[2],\n d = a - 2 * b + c;\n\n if (d !== 0) {\n const m1 = -sqrt(b * b - a * c),\n m2 = -a + b,\n v1 = -(m1 + m2) / d,\n v2 = -(-m1 + m2) / d;\n return [v1, v2];\n } else if (b !== c && d === 0) {\n return [(2 * b - c) / (2 * (b - c))];\n }\n\n return [];\n } // linear roots are even easier\n\n\n if (p.length === 2) {\n const a = p[0],\n b = p[1];\n\n if (a !== b) {\n return [a / (a - b)];\n }\n\n return [];\n }\n\n return [];\n },\n curvature: function (t, d1, d2, _3d, kOnly) {\n let num,\n dnm,\n adk,\n dk,\n k = 0,\n r = 0; //\n // We're using the following formula for curvature:\n //\n // x'y\" - y'x\"\n // k(t) = ------------------\n // (x'² + y'²)^(3/2)\n //\n // from https://en.wikipedia.org/wiki/Radius_of_curvature#Definition\n //\n // With it corresponding 3D counterpart:\n //\n // sqrt( (y'z\" - y\"z')² + (z'x\" - z\"x')² + (x'y\" - x\"y')²)\n // k(t) = -------------------------------------------------------\n // (x'² + y'² + z'²)^(3/2)\n //\n\n const d = utils.compute(t, d1);\n const dd = utils.compute(t, d2);\n const qdsum = d.x * d.x + d.y * d.y;\n\n if (_3d) {\n num = sqrt(pow(d.y * dd.z - dd.y * d.z, 2) + pow(d.z * dd.x - dd.z * d.x, 2) + pow(d.x * dd.y - dd.x * d.y, 2));\n dnm = pow(qdsum + d.z * d.z, 3 / 2);\n } else {\n num = d.x * dd.y - d.y * dd.x;\n dnm = pow(qdsum, 3 / 2);\n }\n\n if (num === 0 || dnm === 0) {\n return {\n k: 0,\n r: 0\n };\n }\n\n k = num / dnm;\n r = dnm / num; // We're also computing the derivative of kappa, because\n // there is value in knowing the rate of change for the\n // curvature along the curve. And we're just going to\n // ballpark it based on an epsilon.\n\n if (!kOnly) {\n // compute k'(t) based on the interval before, and after it,\n // to at least try to not introduce forward/backward pass bias.\n const pk = utils.curvature(t - 0.001, d1, d2, _3d, true).k;\n const nk = utils.curvature(t + 0.001, d1, d2, _3d, true).k;\n dk = (nk - k + (k - pk)) / 2;\n adk = (abs(nk - k) + abs(k - pk)) / 2;\n }\n\n return {\n k: k,\n r: r,\n dk: dk,\n adk: adk\n };\n },\n inflections: function (points) {\n if (points.length < 4) return []; // FIXME: TODO: add in inflection abstraction for quartic+ curves?\n\n const p = utils.align(points, {\n p1: points[0],\n p2: points.slice(-1)[0]\n }),\n a = p[2].x * p[1].y,\n b = p[3].x * p[1].y,\n c = p[1].x * p[2].y,\n d = p[3].x * p[2].y,\n v1 = 18 * (-3 * a + 2 * b + 3 * c - d),\n v2 = 18 * (3 * a - b - 3 * c),\n v3 = 18 * (c - a);\n\n if (utils.approximately(v1, 0)) {\n if (!utils.approximately(v2, 0)) {\n let t = -v3 / v2;\n if (0 <= t && t <= 1) return [t];\n }\n\n return [];\n }\n\n const trm = v2 * v2 - 4 * v1 * v3,\n sq = Math.sqrt(trm),\n d2 = 2 * v1;\n if (utils.approximately(d2, 0)) return [];\n return [(sq - v2) / d2, -(v2 + sq) / d2].filter(function (r) {\n return 0 <= r && r <= 1;\n });\n },\n bboxoverlap: function (b1, b2) {\n const dims = [\"x\", \"y\"],\n len = dims.length;\n\n for (let i = 0, dim, l, t, d; i < len; i++) {\n dim = dims[i];\n l = b1[dim].mid;\n t = b2[dim].mid;\n d = (b1[dim].size + b2[dim].size) / 2;\n if (abs(l - t) >= d) return false;\n }\n\n return true;\n },\n expandbox: function (bbox, _bbox) {\n if (_bbox.x.min < bbox.x.min) {\n bbox.x.min = _bbox.x.min;\n }\n\n if (_bbox.y.min < bbox.y.min) {\n bbox.y.min = _bbox.y.min;\n }\n\n if (_bbox.z && _bbox.z.min < bbox.z.min) {\n bbox.z.min = _bbox.z.min;\n }\n\n if (_bbox.x.max > bbox.x.max) {\n bbox.x.max = _bbox.x.max;\n }\n\n if (_bbox.y.max > bbox.y.max) {\n bbox.y.max = _bbox.y.max;\n }\n\n if (_bbox.z && _bbox.z.max > bbox.z.max) {\n bbox.z.max = _bbox.z.max;\n }\n\n bbox.x.mid = (bbox.x.min + bbox.x.max) / 2;\n bbox.y.mid = (bbox.y.min + bbox.y.max) / 2;\n\n if (bbox.z) {\n bbox.z.mid = (bbox.z.min + bbox.z.max) / 2;\n }\n\n bbox.x.size = bbox.x.max - bbox.x.min;\n bbox.y.size = bbox.y.max - bbox.y.min;\n\n if (bbox.z) {\n bbox.z.size = bbox.z.max - bbox.z.min;\n }\n },\n pairiteration: function (c1, c2, curveIntersectionThreshold) {\n const c1b = c1.bbox(),\n c2b = c2.bbox(),\n r = 100000,\n threshold = curveIntersectionThreshold || 0.5;\n\n if (c1b.x.size + c1b.y.size < threshold && c2b.x.size + c2b.y.size < threshold) {\n return [(r * (c1._t1 + c1._t2) / 2 | 0) / r + \"/\" + (r * (c2._t1 + c2._t2) / 2 | 0) / r];\n }\n\n let cc1 = c1.split(0.5),\n cc2 = c2.split(0.5),\n pairs = [{\n left: cc1.left,\n right: cc2.left\n }, {\n left: cc1.left,\n right: cc2.right\n }, {\n left: cc1.right,\n right: cc2.right\n }, {\n left: cc1.right,\n right: cc2.left\n }];\n pairs = pairs.filter(function (pair) {\n return utils.bboxoverlap(pair.left.bbox(), pair.right.bbox());\n });\n let results = [];\n if (pairs.length === 0) return results;\n pairs.forEach(function (pair) {\n results = results.concat(utils.pairiteration(pair.left, pair.right, threshold));\n });\n results = results.filter(function (v, i) {\n return results.indexOf(v) === i;\n });\n return results;\n },\n getccenter: function (p1, p2, p3) {\n const dx1 = p2.x - p1.x,\n dy1 = p2.y - p1.y,\n dx2 = p3.x - p2.x,\n dy2 = p3.y - p2.y,\n dx1p = dx1 * cos(quart) - dy1 * sin(quart),\n dy1p = dx1 * sin(quart) + dy1 * cos(quart),\n dx2p = dx2 * cos(quart) - dy2 * sin(quart),\n dy2p = dx2 * sin(quart) + dy2 * cos(quart),\n // chord midpoints\n mx1 = (p1.x + p2.x) / 2,\n my1 = (p1.y + p2.y) / 2,\n mx2 = (p2.x + p3.x) / 2,\n my2 = (p2.y + p3.y) / 2,\n // midpoint offsets\n mx1n = mx1 + dx1p,\n my1n = my1 + dy1p,\n mx2n = mx2 + dx2p,\n my2n = my2 + dy2p,\n // intersection of these lines:\n arc = utils.lli8(mx1, my1, mx1n, my1n, mx2, my2, mx2n, my2n),\n r = utils.dist(arc, p1); // arc start/end values, over mid point:\n\n let s = atan2(p1.y - arc.y, p1.x - arc.x),\n m = atan2(p2.y - arc.y, p2.x - arc.x),\n e = atan2(p3.y - arc.y, p3.x - arc.x),\n _; // determine arc direction (cw/ccw correction)\n\n\n if (s < e) {\n // if s m || m > e) {\n s += tau;\n }\n\n if (s > e) {\n _ = e;\n e = s;\n s = _;\n }\n } else {\n // if e 4) {\n if (arguments.length !== 1) {\n throw new Error(\"Only new Bezier(point[]) is accepted for 4th and higher order curves\");\n }\n\n higher = true;\n }\n } else {\n if (len !== 6 && len !== 8 && len !== 9 && len !== 12) {\n if (arguments.length !== 1) {\n throw new Error(\"Only new Bezier(point[]) is accepted for 4th and higher order curves\");\n }\n }\n }\n\n const _3d = this._3d = !higher && (len === 9 || len === 12) || coords && coords[0] && typeof coords[0].z !== \"undefined\";\n\n const points = this.points = [];\n\n for (let idx = 0, step = _3d ? 3 : 2; idx < len; idx += step) {\n var point = {\n x: args[idx],\n y: args[idx + 1]\n };\n\n if (_3d) {\n point.z = args[idx + 2];\n }\n\n points.push(point);\n }\n\n const order = this.order = points.length - 1;\n const dims = this.dims = [\"x\", \"y\"];\n if (_3d) dims.push(\"z\");\n this.dimlen = dims.length;\n const aligned = utils.align(points, {\n p1: points[0],\n p2: points[order]\n });\n this._linear = !aligned.some(p => abs$1(p.y) > 0.0001);\n this._lut = [];\n this._t1 = 0;\n this._t2 = 1;\n this.update();\n }\n\n static quadraticFromPoints(p1, p2, p3, t) {\n if (typeof t === \"undefined\") {\n t = 0.5;\n } // shortcuts, although they're really dumb\n\n\n if (t === 0) {\n return new Bezier(p2, p2, p3);\n }\n\n if (t === 1) {\n return new Bezier(p1, p2, p2);\n } // real fitting.\n\n\n const abc = Bezier.getABC(2, p1, p2, p3, t);\n return new Bezier(p1, abc.A, p3);\n }\n\n static cubicFromPoints(S, B, E, t, d1) {\n if (typeof t === \"undefined\") {\n t = 0.5;\n }\n\n const abc = Bezier.getABC(3, S, B, E, t);\n\n if (typeof d1 === \"undefined\") {\n d1 = utils.dist(B, abc.C);\n }\n\n const d2 = d1 * (1 - t) / t;\n const selen = utils.dist(S, E),\n lx = (E.x - S.x) / selen,\n ly = (E.y - S.y) / selen,\n bx1 = d1 * lx,\n by1 = d1 * ly,\n bx2 = d2 * lx,\n by2 = d2 * ly; // derivation of new hull coordinates\n\n const e1 = {\n x: B.x - bx1,\n y: B.y - by1\n },\n e2 = {\n x: B.x + bx2,\n y: B.y + by2\n },\n A = abc.A,\n v1 = {\n x: A.x + (e1.x - A.x) / (1 - t),\n y: A.y + (e1.y - A.y) / (1 - t)\n },\n v2 = {\n x: A.x + (e2.x - A.x) / t,\n y: A.y + (e2.y - A.y) / t\n },\n nc1 = {\n x: S.x + (v1.x - S.x) / t,\n y: S.y + (v1.y - S.y) / t\n },\n nc2 = {\n x: E.x + (v2.x - E.x) / (1 - t),\n y: E.y + (v2.y - E.y) / (1 - t)\n }; // ...done\n\n return new Bezier(S, nc1, nc2, E);\n }\n\n static getUtils() {\n return utils;\n }\n\n getUtils() {\n return Bezier.getUtils();\n }\n\n static get PolyBezier() {\n return PolyBezier;\n }\n\n valueOf() {\n return this.toString();\n }\n\n toString() {\n return utils.pointsToString(this.points);\n }\n\n toSVG() {\n if (this._3d) return false;\n const p = this.points,\n x = p[0].x,\n y = p[0].y,\n s = [\"M\", x, y, this.order === 2 ? \"Q\" : \"C\"];\n\n for (let i = 1, last = p.length; i < last; i++) {\n s.push(p[i].x);\n s.push(p[i].y);\n }\n\n return s.join(\" \");\n }\n\n setRatios(ratios) {\n if (ratios.length !== this.points.length) {\n throw new Error(\"incorrect number of ratio values\");\n }\n\n this.ratios = ratios;\n this._lut = []; // invalidate any precomputed LUT\n }\n\n verify() {\n const print = this.coordDigest();\n\n if (print !== this._print) {\n this._print = print;\n this.update();\n }\n }\n\n coordDigest() {\n return this.points.map(function (c, pos) {\n return \"\" + pos + c.x + c.y + (c.z ? c.z : 0);\n }).join(\"\");\n }\n\n update() {\n // invalidate any precomputed LUT\n this._lut = [];\n this.dpoints = utils.derive(this.points, this._3d);\n this.computedirection();\n }\n\n computedirection() {\n const points = this.points;\n const angle = utils.angle(points[0], points[this.order], points[1]);\n this.clockwise = angle > 0;\n }\n\n length() {\n return utils.length(this.derivative.bind(this));\n }\n\n static getABC(order = 2, S, B, E, t = 0.5) {\n const u = utils.projectionratio(t, order),\n um = 1 - u,\n C = {\n x: u * S.x + um * E.x,\n y: u * S.y + um * E.y\n },\n s = utils.abcratio(t, order),\n A = {\n x: B.x + (B.x - C.x) / s,\n y: B.y + (B.y - C.y) / s\n };\n return {\n A,\n B,\n C,\n S,\n E\n };\n }\n\n getABC(t, B) {\n B = B || this.get(t);\n let S = this.points[0];\n let E = this.points[this.order];\n return Bezier.getABC(this.order, S, B, E, t);\n }\n\n getLUT(steps) {\n this.verify();\n steps = steps || 100;\n\n if (this._lut.length === steps) {\n return this._lut;\n }\n\n this._lut = []; // We want a range from 0 to 1 inclusive, so\n // we decrement and then use <= rather than <:\n\n steps--;\n\n for (let i = 0, p, t; i < steps; i++) {\n t = i / (steps - 1);\n p = this.compute(t);\n p.t = t;\n\n this._lut.push(p);\n }\n\n return this._lut;\n }\n\n on(point, error) {\n error = error || 5;\n const lut = this.getLUT(),\n hits = [];\n\n for (let i = 0, c, t = 0; i < lut.length; i++) {\n c = lut[i];\n\n if (utils.dist(c, point) < error) {\n hits.push(c);\n t += i / lut.length;\n }\n }\n\n if (!hits.length) return false;\n return t /= hits.length;\n }\n\n project(point) {\n // step 1: coarse check\n const LUT = this.getLUT(),\n l = LUT.length - 1,\n closest = utils.closest(LUT, point),\n mpos = closest.mpos,\n t1 = (mpos - 1) / l,\n t2 = (mpos + 1) / l,\n step = 0.1 / l; // step 2: fine check\n\n let mdist = closest.mdist,\n t = t1,\n ft = t,\n p;\n mdist += 1;\n\n for (let d; t < t2 + step; t += step) {\n p = this.compute(t);\n d = utils.dist(point, p);\n\n if (d < mdist) {\n mdist = d;\n ft = t;\n }\n }\n\n ft = ft < 0 ? 0 : ft > 1 ? 1 : ft;\n p = this.compute(ft);\n p.t = ft;\n p.d = mdist;\n return p;\n }\n\n get(t) {\n return this.compute(t);\n }\n\n point(idx) {\n return this.points[idx];\n }\n\n compute(t) {\n if (this.ratios) {\n return utils.computeWithRatios(t, this.points, this.ratios, this._3d);\n }\n\n return utils.compute(t, this.points, this._3d, this.ratios);\n }\n\n raise() {\n const p = this.points,\n np = [p[0]],\n k = p.length;\n\n for (let i = 1, pi, pim; i < k; i++) {\n pi = p[i];\n pim = p[i - 1];\n np[i] = {\n x: (k - i) / k * pi.x + i / k * pim.x,\n y: (k - i) / k * pi.y + i / k * pim.y\n };\n }\n\n np[k] = p[k - 1];\n return new Bezier(np);\n }\n\n derivative(t) {\n return utils.compute(t, this.dpoints[0]);\n }\n\n dderivative(t) {\n return utils.compute(t, this.dpoints[1]);\n }\n\n align() {\n let p = this.points;\n return new Bezier(utils.align(p, {\n p1: p[0],\n p2: p[p.length - 1]\n }));\n }\n\n curvature(t) {\n return utils.curvature(t, this.dpoints[0], this.dpoints[1], this._3d);\n }\n\n inflections() {\n return utils.inflections(this.points);\n }\n\n normal(t) {\n return this._3d ? this.__normal3(t) : this.__normal2(t);\n }\n\n __normal2(t) {\n const d = this.derivative(t);\n const q = sqrt$1(d.x * d.x + d.y * d.y);\n return {\n x: -d.y / q,\n y: d.x / q\n };\n }\n\n __normal3(t) {\n // see http://stackoverflow.com/questions/25453159\n const r1 = this.derivative(t),\n r2 = this.derivative(t + 0.01),\n q1 = sqrt$1(r1.x * r1.x + r1.y * r1.y + r1.z * r1.z),\n q2 = sqrt$1(r2.x * r2.x + r2.y * r2.y + r2.z * r2.z);\n r1.x /= q1;\n r1.y /= q1;\n r1.z /= q1;\n r2.x /= q2;\n r2.y /= q2;\n r2.z /= q2; // cross product\n\n const c = {\n x: r2.y * r1.z - r2.z * r1.y,\n y: r2.z * r1.x - r2.x * r1.z,\n z: r2.x * r1.y - r2.y * r1.x\n };\n const m = sqrt$1(c.x * c.x + c.y * c.y + c.z * c.z);\n c.x /= m;\n c.y /= m;\n c.z /= m; // rotation matrix\n\n const R = [c.x * c.x, c.x * c.y - c.z, c.x * c.z + c.y, c.x * c.y + c.z, c.y * c.y, c.y * c.z - c.x, c.x * c.z - c.y, c.y * c.z + c.x, c.z * c.z]; // normal vector:\n\n const n = {\n x: R[0] * r1.x + R[1] * r1.y + R[2] * r1.z,\n y: R[3] * r1.x + R[4] * r1.y + R[5] * r1.z,\n z: R[6] * r1.x + R[7] * r1.y + R[8] * r1.z\n };\n return n;\n }\n\n hull(t) {\n let p = this.points,\n _p = [],\n q = [],\n idx = 0;\n q[idx++] = p[0];\n q[idx++] = p[1];\n q[idx++] = p[2];\n\n if (this.order === 3) {\n q[idx++] = p[3];\n } // we lerp between all points at each iteration, until we have 1 point left.\n\n\n while (p.length > 1) {\n _p = [];\n\n for (let i = 0, pt, l = p.length - 1; i < l; i++) {\n pt = utils.lerp(t, p[i], p[i + 1]);\n q[idx++] = pt;\n\n _p.push(pt);\n }\n\n p = _p;\n }\n\n return q;\n }\n\n split(t1, t2) {\n // shortcuts\n if (t1 === 0 && !!t2) {\n return this.split(t2).left;\n }\n\n if (t2 === 1) {\n return this.split(t1).right;\n } // no shortcut: use \"de Casteljau\" iteration.\n\n\n const q = this.hull(t1);\n const result = {\n left: this.order === 2 ? new Bezier([q[0], q[3], q[5]]) : new Bezier([q[0], q[4], q[7], q[9]]),\n right: this.order === 2 ? new Bezier([q[5], q[4], q[2]]) : new Bezier([q[9], q[8], q[6], q[3]]),\n span: q\n }; // make sure we bind _t1/_t2 information!\n\n result.left._t1 = utils.map(0, 0, 1, this._t1, this._t2);\n result.left._t2 = utils.map(t1, 0, 1, this._t1, this._t2);\n result.right._t1 = utils.map(t1, 0, 1, this._t1, this._t2);\n result.right._t2 = utils.map(1, 0, 1, this._t1, this._t2); // if we have no t2, we're done\n\n if (!t2) {\n return result;\n } // if we have a t2, split again:\n\n\n t2 = utils.map(t2, t1, 1, 0, 1);\n return result.right.split(t2).left;\n }\n\n extrema() {\n const result = {};\n let roots = [];\n this.dims.forEach(function (dim) {\n let mfn = function (v) {\n return v[dim];\n };\n\n let p = this.dpoints[0].map(mfn);\n result[dim] = utils.droots(p);\n\n if (this.order === 3) {\n p = this.dpoints[1].map(mfn);\n result[dim] = result[dim].concat(utils.droots(p));\n }\n\n result[dim] = result[dim].filter(function (t) {\n return t >= 0 && t <= 1;\n });\n roots = roots.concat(result[dim].sort(utils.numberSort));\n }.bind(this));\n result.values = roots.sort(utils.numberSort).filter(function (v, idx) {\n return roots.indexOf(v) === idx;\n });\n return result;\n }\n\n bbox() {\n const extrema = this.extrema(),\n result = {};\n this.dims.forEach(function (d) {\n result[d] = utils.getminmax(this, d, extrema[d]);\n }.bind(this));\n return result;\n }\n\n overlaps(curve) {\n const lbbox = this.bbox(),\n tbbox = curve.bbox();\n return utils.bboxoverlap(lbbox, tbbox);\n }\n\n offset(t, d) {\n if (typeof d !== \"undefined\") {\n const c = this.get(t),\n n = this.normal(t);\n const ret = {\n c: c,\n n: n,\n x: c.x + n.x * d,\n y: c.y + n.y * d\n };\n\n if (this._3d) {\n ret.z = c.z + n.z * d;\n }\n\n return ret;\n }\n\n if (this._linear) {\n const nv = this.normal(0),\n coords = this.points.map(function (p) {\n const ret = {\n x: p.x + t * nv.x,\n y: p.y + t * nv.y\n };\n\n if (p.z && nv.z) {\n ret.z = p.z + t * nv.z;\n }\n\n return ret;\n });\n return [new Bezier(coords)];\n }\n\n return this.reduce().map(function (s) {\n if (s._linear) {\n return s.offset(t)[0];\n }\n\n return s.scale(t);\n });\n }\n\n simple() {\n if (this.order === 3) {\n const a1 = utils.angle(this.points[0], this.points[3], this.points[1]);\n const a2 = utils.angle(this.points[0], this.points[3], this.points[2]);\n if (a1 > 0 && a2 < 0 || a1 < 0 && a2 > 0) return false;\n }\n\n const n1 = this.normal(0);\n const n2 = this.normal(1);\n let s = n1.x * n2.x + n1.y * n2.y;\n\n if (this._3d) {\n s += n1.z * n2.z;\n }\n\n return abs$1(acos$1(s)) < pi$1 / 3;\n }\n\n reduce() {\n // TODO: examine these var types in more detail...\n let i,\n t1 = 0,\n t2 = 0,\n step = 0.01,\n segment,\n pass1 = [],\n pass2 = []; // first pass: split on extrema\n\n let extrema = this.extrema().values;\n\n if (extrema.indexOf(0) === -1) {\n extrema = [0].concat(extrema);\n }\n\n if (extrema.indexOf(1) === -1) {\n extrema.push(1);\n }\n\n for (t1 = extrema[0], i = 1; i < extrema.length; i++) {\n t2 = extrema[i];\n segment = this.split(t1, t2);\n segment._t1 = t1;\n segment._t2 = t2;\n pass1.push(segment);\n t1 = t2;\n } // second pass: further reduce these segments to simple segments\n\n\n pass1.forEach(function (p1) {\n t1 = 0;\n t2 = 0;\n\n while (t2 <= 1) {\n for (t2 = t1 + step; t2 <= 1 + step; t2 += step) {\n segment = p1.split(t1, t2);\n\n if (!segment.simple()) {\n t2 -= step;\n\n if (abs$1(t1 - t2) < step) {\n // we can never form a reduction\n return [];\n }\n\n segment = p1.split(t1, t2);\n segment._t1 = utils.map(t1, 0, 1, p1._t1, p1._t2);\n segment._t2 = utils.map(t2, 0, 1, p1._t1, p1._t2);\n pass2.push(segment);\n t1 = t2;\n break;\n }\n }\n }\n\n if (t1 < 1) {\n segment = p1.split(t1, 1);\n segment._t1 = utils.map(t1, 0, 1, p1._t1, p1._t2);\n segment._t2 = p1._t2;\n pass2.push(segment);\n }\n });\n return pass2;\n }\n\n scale(d) {\n const order = this.order;\n let distanceFn = false;\n\n if (typeof d === \"function\") {\n distanceFn = d;\n }\n\n if (distanceFn && order === 2) {\n return this.raise().scale(distanceFn);\n } // TODO: add special handling for degenerate (=linear) curves.\n\n\n const clockwise = this.clockwise;\n const r1 = distanceFn ? distanceFn(0) : d;\n const r2 = distanceFn ? distanceFn(1) : d;\n const v = [this.offset(0, 10), this.offset(1, 10)];\n const points = this.points;\n const np = [];\n const o = utils.lli4(v[0], v[0].c, v[1], v[1].c);\n\n if (!o) {\n throw new Error(\"cannot scale this curve. Try reducing it first.\");\n } // move all points by distance 'd' wrt the origin 'o'\n // move end points by fixed distance along normal.\n\n\n [0, 1].forEach(function (t) {\n const p = np[t * order] = utils.copy(points[t * order]);\n p.x += (t ? r2 : r1) * v[t].n.x;\n p.y += (t ? r2 : r1) * v[t].n.y;\n });\n\n if (!distanceFn) {\n // move control points to lie on the intersection of the offset\n // derivative vector, and the origin-through-control vector\n [0, 1].forEach(t => {\n if (order === 2 && !!t) return;\n const p = np[t * order];\n const d = this.derivative(t);\n const p2 = {\n x: p.x + d.x,\n y: p.y + d.y\n };\n np[t + 1] = utils.lli4(p, p2, o, points[t + 1]);\n });\n return new Bezier(np);\n } // move control points by \"however much necessary to\n // ensure the correct tangent to endpoint\".\n\n\n [0, 1].forEach(function (t) {\n if (order === 2 && !!t) return;\n var p = points[t + 1];\n var ov = {\n x: p.x - o.x,\n y: p.y - o.y\n };\n var rc = distanceFn ? distanceFn((t + 1) / order) : d;\n if (distanceFn && !clockwise) rc = -rc;\n var m = sqrt$1(ov.x * ov.x + ov.y * ov.y);\n ov.x /= m;\n ov.y /= m;\n np[t + 1] = {\n x: p.x + rc * ov.x,\n y: p.y + rc * ov.y\n };\n });\n return new Bezier(np);\n }\n\n outline(d1, d2, d3, d4) {\n d2 = typeof d2 === \"undefined\" ? d1 : d2;\n const reduced = this.reduce(),\n len = reduced.length,\n fcurves = [];\n let bcurves = [],\n p,\n alen = 0,\n tlen = this.length();\n const graduated = typeof d3 !== \"undefined\" && typeof d4 !== \"undefined\";\n\n function linearDistanceFunction(s, e, tlen, alen, slen) {\n return function (v) {\n const f1 = alen / tlen,\n f2 = (alen + slen) / tlen,\n d = e - s;\n return utils.map(v, 0, 1, s + f1 * d, s + f2 * d);\n };\n } // form curve oulines\n\n\n reduced.forEach(function (segment) {\n const slen = segment.length();\n\n if (graduated) {\n fcurves.push(segment.scale(linearDistanceFunction(d1, d3, tlen, alen, slen)));\n bcurves.push(segment.scale(linearDistanceFunction(-d2, -d4, tlen, alen, slen)));\n } else {\n fcurves.push(segment.scale(d1));\n bcurves.push(segment.scale(-d2));\n }\n\n alen += slen;\n }); // reverse the \"return\" outline\n\n bcurves = bcurves.map(function (s) {\n p = s.points;\n\n if (p[3]) {\n s.points = [p[3], p[2], p[1], p[0]];\n } else {\n s.points = [p[2], p[1], p[0]];\n }\n\n return s;\n }).reverse(); // form the endcaps as lines\n\n const fs = fcurves[0].points[0],\n fe = fcurves[len - 1].points[fcurves[len - 1].points.length - 1],\n bs = bcurves[len - 1].points[bcurves[len - 1].points.length - 1],\n be = bcurves[0].points[0],\n ls = utils.makeline(bs, fs),\n le = utils.makeline(fe, be),\n segments = [ls].concat(fcurves).concat([le]).concat(bcurves);\n return new PolyBezier(segments);\n }\n\n outlineshapes(d1, d2, curveIntersectionThreshold) {\n d2 = d2 || d1;\n const outline = this.outline(d1, d2).curves;\n const shapes = [];\n\n for (let i = 1, len = outline.length; i < len / 2; i++) {\n const shape = utils.makeshape(outline[i], outline[len - i], curveIntersectionThreshold);\n shape.startcap.virtual = i > 1;\n shape.endcap.virtual = i < len / 2 - 1;\n shapes.push(shape);\n }\n\n return shapes;\n }\n\n intersects(curve, curveIntersectionThreshold) {\n if (!curve) return this.selfintersects(curveIntersectionThreshold);\n\n if (curve.p1 && curve.p2) {\n return this.lineIntersects(curve);\n }\n\n if (curve instanceof Bezier) {\n curve = curve.reduce();\n }\n\n return this.curveintersects(this.reduce(), curve, curveIntersectionThreshold);\n }\n\n lineIntersects(line) {\n const mx = min(line.p1.x, line.p2.x),\n my = min(line.p1.y, line.p2.y),\n MX = max(line.p1.x, line.p2.x),\n MY = max(line.p1.y, line.p2.y);\n return utils.roots(this.points, line).filter(t => {\n var p = this.get(t);\n return utils.between(p.x, mx, MX) && utils.between(p.y, my, MY);\n });\n }\n\n selfintersects(curveIntersectionThreshold) {\n // \"simple\" curves cannot intersect with their direct\n // neighbour, so for each segment X we check whether\n // it intersects [0:x-2][x+2:last].\n const reduced = this.reduce(),\n len = reduced.length - 2,\n results = [];\n\n for (let i = 0, result, left, right; i < len; i++) {\n left = reduced.slice(i, i + 1);\n right = reduced.slice(i + 2);\n result = this.curveintersects(left, right, curveIntersectionThreshold);\n results.push(...result);\n }\n\n return results;\n }\n\n curveintersects(c1, c2, curveIntersectionThreshold) {\n const pairs = []; // step 1: pair off any overlapping segments\n\n c1.forEach(function (l) {\n c2.forEach(function (r) {\n if (l.overlaps(r)) {\n pairs.push({\n left: l,\n right: r\n });\n }\n });\n }); // step 2: for each pairing, run through the convergence algorithm.\n\n let intersections = [];\n pairs.forEach(function (pair) {\n const result = utils.pairiteration(pair.left, pair.right, curveIntersectionThreshold);\n\n if (result.length > 0) {\n intersections = intersections.concat(result);\n }\n });\n return intersections;\n }\n\n arcs(errorThreshold) {\n errorThreshold = errorThreshold || 0.5;\n return this._iterate(errorThreshold, []);\n }\n\n _error(pc, np1, s, e) {\n const q = (e - s) / 4,\n c1 = this.get(s + q),\n c2 = this.get(e - q),\n ref = utils.dist(pc, np1),\n d1 = utils.dist(pc, c1),\n d2 = utils.dist(pc, c2);\n return abs$1(d1 - ref) + abs$1(d2 - ref);\n }\n\n _iterate(errorThreshold, circles) {\n let t_s = 0,\n t_e = 1,\n safety; // we do a binary search to find the \"good `t` closest to no-longer-good\"\n\n do {\n safety = 0; // step 1: start with the maximum possible arc\n\n t_e = 1; // points:\n\n let np1 = this.get(t_s),\n np2,\n np3,\n arc,\n prev_arc; // booleans:\n\n let curr_good = false,\n prev_good = false,\n done; // numbers:\n\n let t_m = t_e,\n prev_e = 1; // step 2: find the best possible arc\n\n do {\n prev_good = curr_good;\n prev_arc = arc;\n t_m = (t_s + t_e) / 2;\n np2 = this.get(t_m);\n np3 = this.get(t_e);\n arc = utils.getccenter(np1, np2, np3); //also save the t values\n\n arc.interval = {\n start: t_s,\n end: t_e\n };\n\n let error = this._error(arc, np1, t_s, t_e);\n\n curr_good = error <= errorThreshold;\n done = prev_good && !curr_good;\n if (!done) prev_e = t_e; // this arc is fine: we can move 'e' up to see if we can find a wider arc\n\n if (curr_good) {\n // if e is already at max, then we're done for this arc.\n if (t_e >= 1) {\n // make sure we cap at t=1\n arc.interval.end = prev_e = 1;\n prev_arc = arc; // if we capped the arc segment to t=1 we also need to make sure that\n // the arc's end angle is correct with respect to the bezier end point.\n\n if (t_e > 1) {\n let d = {\n x: arc.x + arc.r * cos$1(arc.e),\n y: arc.y + arc.r * sin$1(arc.e)\n };\n arc.e += utils.angle({\n x: arc.x,\n y: arc.y\n }, d, this.get(1));\n }\n\n break;\n } // if not, move it up by half the iteration distance\n\n\n t_e = t_e + (t_e - t_s) / 2;\n } else {\n // this is a bad arc: we need to move 'e' down to find a good arc\n t_e = t_m;\n }\n } while (!done && safety++ < 100);\n\n if (safety >= 100) {\n break;\n } // console.log(\"L835: [F] arc found\", t_s, prev_e, prev_arc.x, prev_arc.y, prev_arc.s, prev_arc.e);\n\n\n prev_arc = prev_arc ? prev_arc : arc;\n circles.push(prev_arc);\n t_s = prev_e;\n } while (t_e < 1);\n\n return circles;\n }\n\n}\n\nexports.Bezier = Bezier;\n","import { Bezier } from \"../vendor/bezier-js\";\nimport { float } from \"./util\";\n\nexport function pathToShapes(path: string): Bezier[][] {\n const parts = path.trim().split(\" \");\n let x = 0;\n let y = 0;\n let i = 0;\n const shapes: Bezier[][] = [];\n let currShape: Bezier[] = [];\n\n const chomp = () => {\n if (i >= parts.length) {\n throw new Error(`Ran out of path parts!`);\n }\n const val = parts[i];\n i++;\n return val;\n };\n\n const finishCurrShape = () => {\n if (currShape.length) {\n shapes.push(currShape);\n currShape = [];\n }\n };\n\n while (i < parts.length) {\n const command = chomp();\n switch (command) {\n case \"M\":\n finishCurrShape();\n x = float(chomp());\n y = float(chomp());\n break;\n case \"C\":\n const x1 = float(chomp());\n const y1 = float(chomp());\n const x2 = float(chomp());\n const y2 = float(chomp());\n const endX = float(chomp());\n const endY = float(chomp());\n currShape.push(new Bezier(x, y, x1, y1, x2, y2, endX, endY));\n x = endX;\n y = endY;\n break;\n case \"Z\":\n finishCurrShape();\n break;\n default:\n throw new Error(`Unknown SVG path command: '${command}'`);\n }\n }\n\n finishCurrShape();\n\n return shapes;\n}\n","import { Bezier, Point, BBox, MinMax } from \"../vendor/bezier-js\";\nimport { SVGProps } from \"react\";\n\nimport type { SvgSymbolElement } from \"./svg-symbol\";\nimport { flatten, float } from \"./util\";\nimport { pathToShapes } from \"./path\";\n\nexport function getBoundingBoxSize(bbox: BBox): [number, number] {\n const width = bbox.x.max - bbox.x.min;\n const height = bbox.y.max - bbox.y.min;\n\n return [width, height];\n}\n\nexport function getBoundingBoxCenter(bbox: BBox): Point {\n const [width, height] = getBoundingBoxSize(bbox);\n\n return {\n x: bbox.x.min + width / 2,\n y: bbox.y.min + height / 2,\n };\n}\n\nfunction dilateMinMax(minmax: MinMax, amount: number): MinMax {\n return {\n min: minmax.min - amount,\n max: minmax.max + amount,\n };\n}\n\nexport function dilateBoundingBox(bbox: BBox, amount: number): BBox {\n return {\n x: dilateMinMax(bbox.x, amount),\n y: dilateMinMax(bbox.y, amount),\n };\n}\n\nexport function coalesceBoundingBoxes(bboxes: BBox[]): BBox {\n let minX = Infinity;\n let minY = Infinity;\n let maxX = -Infinity;\n let maxY = -Infinity;\n\n if (bboxes.length === 0) {\n throw new Error(`Must have at least one bounding box!`);\n }\n\n for (let bbox of bboxes) {\n if (bbox.x.min < minX) {\n minX = bbox.x.min;\n }\n if (bbox.x.max > maxX) {\n maxX = bbox.x.max;\n }\n if (bbox.y.min < minY) {\n minY = bbox.y.min;\n }\n if (bbox.y.max > maxY) {\n maxY = bbox.y.max;\n }\n }\n\n return { x: { min: minX, max: maxX }, y: { min: minY, max: maxY } };\n}\n\nexport function getBoundingBoxForBeziers(beziers: Bezier[]): BBox {\n return coalesceBoundingBoxes(beziers.map((b) => b.bbox()));\n}\n\nfunction getPathBoundingBox(props: SVGProps): BBox {\n if (!props.d) {\n throw new Error(`SVG path has no 'd' attribute value!`);\n }\n const beziers = flatten(pathToShapes(props.d));\n const bbox = getBoundingBoxForBeziers(beziers);\n return props.strokeWidth\n ? dilateBoundingBox(bbox, float(props.strokeWidth) / 2)\n : bbox;\n}\n\nexport function getSvgBoundingBox(\n element: SvgSymbolElement | SvgSymbolElement[]\n): BBox {\n if (Array.isArray(element)) {\n return coalesceBoundingBoxes(element.map(getSvgBoundingBox));\n }\n switch (element.tagName) {\n case \"g\":\n return getSvgBoundingBox(element.children);\n case \"path\":\n return getPathBoundingBox(element.props);\n }\n}\n","import type { AttachmentPointType } from \"./specs\";\n\nexport const STROKE_REPLACEMENT_COLOR = \"#000000\";\nexport const FILL_REPLACEMENT_COLOR = \"#ffffff\";\n\nexport const ATTACHMENT_POINT_COLORS: {\n [key in AttachmentPointType]: string;\n} = {\n tail: \"#ff0000\",\n leg: \"#ffff00\",\n arm: \"#00ff00\",\n horn: \"#00ffff\",\n crown: \"#0000ff\",\n};\n\nexport const NESTING_BOUNDING_BOX_COLOR = \"#ff00ff\";\n","import { Point } from \"../vendor/bezier-js\";\n\nexport function scalePointXY(p: Point, xScale: number, yScale: number): Point {\n return {\n x: p.x * xScale,\n y: p.y * yScale,\n };\n}\n\nexport function subtractPoints(p1: Point, p2: Point): Point {\n return {\n x: p1.x - p2.x,\n y: p1.y - p2.y,\n };\n}\n\nexport function normalizePoint(p: Point): Point {\n const len = Math.sqrt(Math.pow(p.x, 2) + Math.pow(p.y, 2));\n if (len === 0) {\n throw new Error(`Unable to normalize point with length 0`);\n }\n return {\n x: p.x / len,\n y: p.y / len,\n };\n}\n\nexport function normalizedPoint2rad(p: Point): number {\n let result = Math.acos(p.x);\n if (p.y < 0) {\n result += (Math.PI - result) * 2;\n }\n return result;\n}\n","import { Point, BBox } from \"../vendor/bezier-js\";\nimport { getBoundingBoxForBeziers } from \"./bounding-box\";\nimport * as colors from \"./colors\";\nimport { pathToShapes } from \"./path\";\nimport { normalizePoint, subtractPoints } from \"./point\";\nimport type { SvgSymbolElement } from \"./svg-symbol\";\n\nconst SPEC_LAYER_ID_RE = /^specs.*/i;\n\nexport type PointWithNormal = {\n point: Point;\n normal: Point;\n};\n\ntype AttachmentPointSpecs = {\n tail: PointWithNormal[];\n leg: PointWithNormal[];\n arm: PointWithNormal[];\n horn: PointWithNormal[];\n crown: PointWithNormal[];\n};\n\ntype FullSpecs = AttachmentPointSpecs & {\n nesting: BBox[];\n};\n\nexport type Specs = Partial;\n\nexport type AttachmentPointType = keyof AttachmentPointSpecs;\n\nexport type AttachmentPoint = PointWithNormal & {\n type: AttachmentPointType;\n};\n\nexport const ATTACHMENT_POINT_TYPES: AttachmentPointType[] = [\n \"tail\",\n \"leg\",\n \"arm\",\n \"horn\",\n \"crown\",\n];\n\nexport function* iterAttachmentPoints(specs: Specs): Iterable {\n for (let type of ATTACHMENT_POINT_TYPES) {\n const points = specs[type];\n if (points) {\n for (let point of points) {\n yield { ...point, type };\n }\n }\n }\n}\n\nconst NUM_ARROW_POINTS = 4;\nconst ARROW_TOP_POINT_IDX = 0;\nconst ARROW_BOTTOM_POINT_IDX = 2;\n\nfunction getArrowPoints(path: string): PointWithNormal[] {\n const shapes = pathToShapes(path);\n const points: PointWithNormal[] = [];\n\n for (let shape of shapes) {\n if (shape.length !== NUM_ARROW_POINTS) {\n throw new Error(\n `Expected arrow to have ${NUM_ARROW_POINTS} points, not ${shape.length}!`\n );\n }\n const point = shape[ARROW_BOTTOM_POINT_IDX].get(0.0);\n const normal = normalizePoint(\n subtractPoints(shape[ARROW_TOP_POINT_IDX].get(0.0), point)\n );\n points.push({\n point,\n normal,\n });\n }\n\n return points;\n}\n\nfunction getBoundingBoxes(path: string): BBox[] {\n const shapes = pathToShapes(path);\n const bboxes: BBox[] = [];\n\n for (let shape of shapes) {\n bboxes.push(getBoundingBoxForBeziers(shape));\n }\n\n return bboxes;\n}\n\n/**\n * Sort points from top to bottom, left to right.\n */\nfunction sortPoints(a: PointWithNormal, b: PointWithNormal): number {\n if (a.point.y < b.point.y) return -1;\n if (a.point.y > b.point.y) return 1;\n if (a.point.x < b.point.x) return -1;\n if (a.point.x > b.point.x) return 1;\n return 0;\n}\n\nfunction sortedPoints(points: PointWithNormal[]): PointWithNormal[] {\n const copy = [...points];\n copy.sort(sortPoints);\n return copy;\n}\n\nfunction concat(first: T[] | undefined, second: T[]): T[] {\n return first ? [...first, ...second] : second;\n}\n\nconst ATTACHMENT_COLOR_MAP = new Map(\n ATTACHMENT_POINT_TYPES.map((type) => [\n colors.ATTACHMENT_POINT_COLORS[type],\n type,\n ])\n);\n\nfunction updateSpecs(fill: string, path: string, specs: Specs): Specs {\n const attachmentType = ATTACHMENT_COLOR_MAP.get(fill);\n\n if (attachmentType) {\n return {\n ...specs,\n [attachmentType]: sortedPoints(\n concat(specs[attachmentType], getArrowPoints(path))\n ),\n };\n }\n\n if (fill === colors.NESTING_BOUNDING_BOX_COLOR) {\n return {\n ...specs,\n nesting: concat(specs.nesting, getBoundingBoxes(path)),\n };\n }\n\n throw new Error(`Not sure what to do with specs path with fill \"${fill}\"!`);\n}\n\nfunction getSpecs(layers: SvgSymbolElement[]): Specs {\n let specs: Specs = {};\n\n for (let layer of layers) {\n if (layer.tagName !== \"path\") {\n throw new Error(\n `Found an unexpected <${layer.tagName}> in the specs layer!`\n );\n }\n const { fill, d } = layer.props;\n if (!(fill && d)) {\n throw new Error(\n `Specs layer does not contain 'fill' and/or 'd' attributes!`\n );\n }\n specs = updateSpecs(fill, d, specs);\n }\n\n return specs;\n}\n\nexport function extractSpecs(\n layers: SvgSymbolElement[]\n): [Specs | undefined, SvgSymbolElement[]] {\n const layersWithoutSpecs: SvgSymbolElement[] = [];\n let specs: Specs | undefined = undefined;\n\n const setSpecs = (s: Specs | undefined) => {\n if (s) {\n if (specs) {\n throw new Error(\"Duplicate specs layers found!\");\n }\n specs = s;\n }\n };\n\n for (let layer of layers) {\n switch (layer.tagName) {\n case \"g\":\n const { id } = layer.props;\n if (id && SPEC_LAYER_ID_RE.test(id)) {\n setSpecs(getSpecs(layer.children));\n } else {\n let [s, children] = extractSpecs(layer.children);\n setSpecs(s);\n layersWithoutSpecs.push({\n ...layer,\n children,\n });\n }\n break;\n case \"path\":\n layersWithoutSpecs.push(layer);\n break;\n }\n }\n\n return [specs, layersWithoutSpecs];\n}\n","import React from \"react\";\nimport { BBox } from \"../vendor/bezier-js\";\nimport { getBoundingBoxSize } from \"./bounding-box\";\nimport * as colors from \"./colors\";\nimport { AttachmentPoint, iterAttachmentPoints, Specs } from \"./specs\";\n\nconst ATTACHMENT_POINT_RADIUS = 20;\n\nconst ATTACHMENT_POINT_NORMAL_LENGTH = 50;\n\nconst ATTACHMENT_POINT_NORMAL_STROKE = 4;\n\nconst SPEC_OPACITY = 0.66;\n\nconst VisibleAttachmentPoint: React.FC<{\n point: AttachmentPoint;\n}> = ({ point: ap }) => {\n const { x, y } = ap.point;\n const x2 = x + ap.normal.x * ATTACHMENT_POINT_NORMAL_LENGTH;\n const y2 = y + ap.normal.y * ATTACHMENT_POINT_NORMAL_LENGTH;\n const color = colors.ATTACHMENT_POINT_COLORS[ap.type];\n\n return (\n <>\n \n \n \n );\n};\n\nconst BoundingBoxes: React.FC<{ fill: string; bboxes: BBox[] }> = (props) => (\n <>\n {props.bboxes.map((b, i) => {\n const [width, height] = getBoundingBoxSize(b);\n return (\n \n );\n })}\n \n);\n\nexport const VisibleSpecs: React.FC<{ specs: Specs }> = ({ specs }) => {\n return (\n <>\n {Array.from(iterAttachmentPoints(specs)).map((point, i) => (\n \n ))}\n {specs.nesting && (\n \n )}\n \n );\n};\n","import React from \"react\";\nimport { SVGProps } from \"react\";\nimport { BBox } from \"../vendor/bezier-js\";\nimport { FILL_REPLACEMENT_COLOR, STROKE_REPLACEMENT_COLOR } from \"./colors\";\nimport { Specs } from \"./specs\";\nimport { VisibleSpecs } from \"./visible-specs\";\n\nconst DEFAULT_UNIFORM_STROKE_WIDTH = 1;\n\nexport type SvgSymbolData = {\n name: string;\n bbox: BBox;\n layers: SvgSymbolElement[];\n specs?: Specs;\n};\n\nexport type SvgSymbolElement = (\n | {\n tagName: \"g\";\n props: SVGProps;\n }\n | {\n tagName: \"path\";\n props: SVGProps;\n }\n) & {\n children: SvgSymbolElement[];\n};\n\nexport type SvgSymbolContext = {\n stroke: string;\n fill: string;\n showSpecs: boolean;\n uniformStrokeWidth?: number;\n};\n\nconst DEFAULT_CONTEXT: SvgSymbolContext = {\n stroke: \"#000000\",\n fill: \"#ffffff\",\n showSpecs: false,\n uniformStrokeWidth: DEFAULT_UNIFORM_STROKE_WIDTH,\n};\n\nexport function createSvgSymbolContext(\n ctx: Partial = {}\n): SvgSymbolContext {\n return {\n ...DEFAULT_CONTEXT,\n ...ctx,\n };\n}\n\nfunction getColor(\n ctx: SvgSymbolContext,\n color: string | undefined\n): string | undefined {\n switch (color) {\n case STROKE_REPLACEMENT_COLOR:\n return ctx.stroke;\n case FILL_REPLACEMENT_COLOR:\n return ctx.fill;\n }\n return color;\n}\n\nfunction reactifySvgSymbolElement(\n ctx: SvgSymbolContext,\n el: SvgSymbolElement,\n key: number\n): JSX.Element {\n let { fill, stroke, strokeWidth } = el.props;\n let vectorEffect;\n fill = getColor(ctx, fill);\n stroke = getColor(ctx, stroke);\n if (strokeWidth !== undefined && typeof ctx.uniformStrokeWidth === \"number\") {\n strokeWidth = ctx.uniformStrokeWidth;\n vectorEffect = \"non-scaling-stroke\";\n }\n return React.createElement(\n el.tagName,\n {\n ...el.props,\n id: undefined,\n vectorEffect,\n strokeWidth,\n fill,\n stroke,\n key,\n },\n el.children.map(reactifySvgSymbolElement.bind(null, ctx))\n );\n}\n\nexport const SvgSymbolContent: React.FC<\n { data: SvgSymbolData } & SvgSymbolContext\n> = (props) => {\n const d = props.data;\n\n return (\n <>\n {props.data.layers.map(reactifySvgSymbolElement.bind(null, props))}\n {props.showSpecs && d.specs && }\n \n );\n};\n","module.exports=[{name:\"antler\",bbox:{x:{min:99.548,max:611.604},y:{min:62.852999999999994,max:661.1165076882879}},layers:[{tagName:\"g\",props:{id:\"antler\"},children:[{tagName:\"g\",props:{id:\"antler\"},children:[{tagName:\"path\",props:{fill:\"#ffffff\",fillRule:\"evenodd\",stroke:\"#000000\",strokeWidth:\"4\",strokeLinecap:\"round\",strokeLinejoin:\"round\",d:\"M 101.548 613.672 C 101.555 613.662 126.259 554.400 166.826 512.025 C 195.044 482.548 219.865 465.586 238.695 448.219 C 263.166 425.649 298.626 355.713 285.075 300.093 C 267.194 226.705 203.274 206.090 203.266 206.081 C 203.278 206.090 286.407 193.851 321.111 299.116 C 338.351 351.406 315.503 412.346 315.503 412.357 C 315.512 412.353 376.858 382.006 407.121 366.189 C 446.096 345.819 478.175 323.433 511.967 269.697 C 566.517 182.951 473.148 64.862 473.144 64.853 C 473.151 64.860 606.472 158.517 555.534 286.796 C 520.715 374.480 430.610 411.051 430.598 411.063 C 430.605 411.067 462.508 448.721 501.526 448.810 C 564.956 448.955 609.593 402.332 609.604 402.328 C 609.594 402.336 598.065 472.537 506.850 487.464 C 443.041 497.906 383.873 436.466 383.861 436.460 C 383.847 436.469 301.005 450.027 239.473 525.429 C 191.040 584.778 188.303 658.921 188.305 658.930 C 188.300 658.929 154.651 661.149 131.834 650.297 C 115.742 642.644 101.551 613.675 101.548 613.672 Z\"},children:[]}]}]}],specs:{tail:[{point:{x:154.077,y:611.427,t:0},normal:{x:.34446700518242285,y:-.9387984247646843}}],crown:[{point:{x:482.685,y:75.203,t:0},normal:{x:-.6079447898892997,y:-.7939793022783751}}],arm:[{point:{x:215.088,y:208.776,t:0},normal:{x:-.9645378730549103,y:-.26394448553191957}},{point:{x:604.389,y:409.427,t:0},normal:{x:.5894612331329582,y:-.807796666639181}}],leg:[{point:{x:168.442,y:512.287,t:0},normal:{x:-.1299027415137425,y:-.9915267408129818}},{point:{x:225.512,y:545.696,t:0},normal:{x:.9982169563192287,y:.05969010065978366}}],horn:[{point:{x:526.891,y:230.222,t:0},normal:{x:-.8779210449390165,y:-.4788054290139007}},{point:{x:566.764,y:230.631,t:0},normal:{x:.9444698176941224,y:-.3285981793388864}}]}},{name:\"arm\",bbox:{x:{min:183.1692808170401,max:486.8868189058487},y:{min:15.098356649147188,max:712.3601985005132}},layers:[{tagName:\"g\",props:{id:\"arm\"},children:[{tagName:\"g\",props:{id:\"arm\"},children:[{tagName:\"path\",props:{fill:\"#ffffff\",fillRule:\"evenodd\",stroke:\"#000000\",strokeWidth:\"4\",strokeLinecap:\"round\",strokeLinejoin:\"round\",d:\"M 361.959 378.869 C 341.043 379.606 306.880 371.522 294.256 361.853 C 272.721 345.360 250.060 315.775 245.433 307.471 C 241.454 300.333 222.541 259.887 215.337 246.578 C 207.369 231.860 183.671 209.242 185.244 200.904 C 186.416 194.695 202.265 191.095 209.024 194.091 C 219.141 198.574 229.756 210.114 232.483 212.438 C 243.210 221.582 266.070 265.795 273.919 264.310 C 282.976 262.598 288.097 246.980 291.183 238.414 C 293.718 231.376 293.255 183.736 292.909 176.263 C 292.518 167.818 285.109 112.903 284.350 106.515 C 283.691 100.970 274.947 52.845 277.371 45.919 C 278.163 43.656 281.178 31.431 290.215 30.686 C 297.885 30.053 302.145 37.527 303.268 39.013 C 307.899 45.147 313.716 96.103 315.012 101.806 C 316.323 107.571 324.688 160.946 331.753 164.178 C 332.809 164.661 340.376 163.218 341.249 162.452 C 346.969 157.439 346.455 105.255 346.800 99.478 C 347.196 92.845 344.553 34.433 349.018 26.928 C 350.017 25.249 353.882 16.726 361.956 17.111 C 369.029 17.449 373.122 25.300 374.051 26.928 C 378.277 34.338 375.860 91.320 376.237 97.800 C 376.587 103.809 375.813 158.167 381.820 163.315 C 382.857 164.204 391.836 165.684 393.042 165.042 C 399.197 161.765 402.480 113.241 403.397 108.015 C 404.296 102.889 408.742 57.396 412.895 51.961 C 414.088 50.399 419.825 41.763 426.941 43.614 C 433.612 45.349 437.299 57.470 437.928 59.730 C 439.744 66.251 431.085 110.384 430.685 115.519 C 430.173 122.096 424.576 180.096 428.982 187.563 C 429.620 188.645 436.135 193.934 437.378 193.763 C 444.490 192.782 450.909 141.268 452.064 135.929 C 453.028 131.470 457.734 92.763 460.921 86.882 C 461.789 85.278 468.366 78.469 474.394 79.940 C 480.103 81.334 483.934 91.461 484.542 93.395 C 486.863 100.787 476.735 151.373 475.969 157.218 C 474.500 168.439 464.633 265.599 460.371 279.849 C 457.407 289.761 447.423 338.067 423.496 357.537 C 401.252 375.636 377.217 378.331 361.959 378.869 Z\"},children:[]},{tagName:\"path\",props:{fill:\"#ffffff\",fillRule:\"evenodd\",stroke:\"none\",d:\"M 420.109 359.976 C 381.257 360.058 342.405 360.140 303.553 360.222 C 303.663 383.968 296.883 625.737 297.890 682.241 C 298.550 719.298 419.562 719.936 421.430 682.921 C 422.939 653.039 418.802 382.821 420.109 359.976 Z\"},children:[]},{tagName:\"path\",props:{fill:\"none\",stroke:\"#000000\",strokeWidth:\"4\",strokeLinecap:\"round\",strokeLinejoin:\"round\",d:\"M 420.109 359.976 C 418.802 382.821 422.939 653.039 421.430 682.921 C 419.562 719.936 298.550 719.298 297.890 682.241 C 296.883 625.737 303.663 383.968 303.553 360.222 \"},children:[]}]}]}],specs:{nesting:[{x:{min:301.143,max:432.284},y:{min:199.612,max:330.753}}],tail:[{point:{x:359.564,y:633.422,t:0},normal:{x:0,y:-1}}],crown:[{point:{x:361.04,y:17.253,t:0},normal:{x:0,y:-1}}],horn:[{point:{x:287.106,y:33.1,t:0},normal:{x:-.21242144447155675,y:-.9771781464649204}},{point:{x:427.699,y:46.135,t:0},normal:{x:.25405776085246196,y:-.9671890477826107}}],arm:[{point:{x:414.182,y:419.309,t:0},normal:{x:.9646435485225039,y:-.2635580093526121}},{point:{x:308.182,y:420.287,t:0},normal:{x:-.9845177502453949,y:-.17528490936685495}}],leg:[{point:{x:404.98,y:689.221,t:0},normal:{x:.586011024588664,y:.8103030785209596}},{point:{x:312.444,y:689.632,t:0},normal:{x:-.586011024588663,y:.8103030785209602}}]}},{name:\"arm_claw\",bbox:{x:{min:195.076,max:540.736},y:{min:53.674,max:715.401}},layers:[{tagName:\"g\",props:{id:\"arm_claw\"},children:[{tagName:\"g\",props:{id:\"arm_claw\"},children:[{tagName:\"path\",props:{fill:\"#ffffff\",fillRule:\"evenodd\",stroke:\"#000000\",strokeWidth:\"4\",strokeLinecap:\"round\",strokeLinejoin:\"round\",d:\"M 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302.922 46.524 299.617 51.284 C 296.510 55.759 290.514 56.920 288.398 61.940 C 285.323 69.237 292.870 77.256 289.462 84.404 C 286.394 90.839 276.118 90.034 273.279 96.574 C 270.730 102.447 277.866 108.950 275.002 114.676 C 272.898 118.882 265.912 117.817 263.868 122.051 C 261.073 127.841 268.784 134.309 266.138 140.168 C 264.044 144.803 256.435 143.950 254.428 148.622 C 251.716 154.940 253.500 162.468 257.764 167.861 C 262.867 174.316 271.199 176.587 279.428 176.627 C 287.799 176.668 293.250 169.052 301.541 167.893 C 309.573 166.771 317.220 173.767 324.467 170.125 C 350.271 157.154 337.871 117.459 354.342 93.734 C 359.546 86.238 369.783 84.196 372.867 75.606 C 377.896 61.596 375.104 45.835 366.280 33.847 C 361.122 26.839 344.701 21.800 344.701 21.800 C 344.701 21.800 334.914 22.095 329.879 23.607 Z\"},children:[]},{tagName:\"path\",props:{fill:\"#ffffff\",fillRule:\"evenodd\",stroke:\"#000000\",strokeWidth:\"4\",strokeLinecap:\"round\",strokeLinejoin:\"round\",d:\"M 280.773 662.206 C 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167.778 379.706 186.604 362.017 188.271 359.907 C 190.692 356.841 212.735 351.849 218.149 346.332 C 229.563 334.699 231.830 305.134 241.712 281.271 C 245.044 273.223 253.911 267.379 256.451 261.403 C 262.327 247.580 261.780 224.937 263.521 204.620 C 264.997 187.389 266.143 171.559 275.428 156.969 C 280.461 149.061 287.261 143.980 295.456 139.429 C 305.231 134.000 317.532 132.362 323.504 122.492 C 326.610 117.359 326.315 111.535 325.581 105.581 C 325.126 101.889 321.670 99.343 322.007 95.639 C 322.515 90.046 330.116 87.776 330.561 82.178 C 330.875 78.220 326.478 75.646 326.453 71.675 C 326.428 67.594 330.588 64.918 330.563 60.836 C 330.538 56.866 325.249 54.117 326.456 50.334 C 327.982 45.548 336.358 47.439 338.684 42.987 C 340.831 38.875 334.661 33.127 337.927 29.834 C 343.994 23.718 354.942 29.719 361.877 34.828 C 368.207 39.492 369.102 47.363 372.868 54.264 C 374.562 57.368 376.447 59.786 377.565 63.140 C 380.401 71.642 384.892 80.448 380.746 88.394 C 377.231 95.131 365.301 92.074 361.871 98.854 C 357.078 108.325 360.626 120.147 367.126 128.539 C 378.393 143.084 402.176 135.044 415.895 147.305 C 437.475 166.592 439.363 195.127 451.195 221.542 C 455.177 230.430 460.233 244.696 462.032 246.993 C 467.688 254.216 507.758 280.224 534.677 294.830 C 541.124 298.328 547.400 299.616 553.606 303.525 C 560.683 307.981 579.625 315.768 571.819 318.769 C 570.315 319.347 564.933 314.923 560.845 313.777 C 558.474 313.113 554.914 310.585 553.914 312.836 C 552.876 315.170 559.519 325.643 564.948 330.631 C 568.754 334.128 580.316 332.960 577.904 337.531 C 577.239 338.790 569.790 337.854 565.901 336.128 C 561.280 334.076 555.358 326.399 555.202 326.550 C 555.051 326.697 559.772 334.690 563.671 337.712 C 566.950 340.254 575.470 338.336 574.495 342.369 C 574.128 343.889 567.535 343.899 564.091 342.648 C 558.196 340.507 551.458 330.082 551.276 330.279 C 551.119 330.449 555.683 339.481 559.702 343.082 C 562.589 345.669 570.857 344.657 569.419 348.257 C 568.458 350.663 559.667 347.295 555.285 344.610 C 550.170 341.476 544.289 331.540 544.124 331.737 C 544.018 331.864 546.457 338.614 548.793 341.707 C 550.678 344.203 554.965 344.501 555.448 347.591 C 556.333 353.256 544.182 342.912 539.609 337.093 C 532.075 327.508 523.436 310.093 521.050 307.861 C 515.266 302.448 456.728 280.746 445.540 271.194 C 437.973 264.733 412.150 225.285 412.146 225.280 C 412.146 225.283 410.901 245.553 412.782 256.322 C 417.313 282.273 435.303 300.396 438.648 326.527 C 442.019 352.869 435.894 375.444 431.210 401.585 C 424.394 439.622 405.638 470.187 402.792 507.590 C 401.708 521.838 406.970 534.571 406.098 549.265 C 404.785 571.364 397.955 589.183 393.023 610.765 C 389.774 624.982 381.070 645.506 383.232 651.008 C 385.603 657.041 406.265 665.549 421.455 675.523 C 422.939 676.497 423.723 679.264 422.421 680.472 C 420.149 682.582 413.990 673.255 414.677 676.279 C 414.751 676.605 419.741 679.694 420.724 682.617 C 421.032 683.530 421.415 684.761 420.654 685.352 C 418.041 687.381 413.774 678.416 413.138 679.714 C 412.431 681.159 417.695 683.300 418.981 686.048 C 419.370 686.878 420.057 687.895 419.476 688.605 C 416.964 691.674 410.396 680.743 409.773 682.883 C 409.378 684.243 416.431 686.189 417.261 689.643 C 417.631 691.187 418.223 693.440 416.054 693.989 C 413.229 694.705 410.617 693.685 407.879 692.684 C 404.962 691.618 403.139 689.450 400.335 688.112 C 395.772 685.935 391.214 685.809 386.777 683.386 C 382.787 681.207 380.686 677.421 376.583 675.462 C 369.867 672.256 359.813 677.431 355.901 671.100 C 351.947 664.701 360.240 655.888 361.358 650.445 C 362.924 642.817 365.081 631.340 365.623 620.813 C 367.081 592.503 358.072 568.647 360.905 540.441 C 361.974 529.800 366.797 521.521 367.899 510.883 C 368.588 504.238 367.305 498.584 367.626 491.910 C 368.983 463.673 376.566 440.518 377.884 412.279 C 378.441 400.336 376.180 379.578 377.115 378.331 C 381.933 371.912 395.765 355.283 395.767 355.280 C 395.765 355.283 378.312 377.556 377.137 377.197 C 375.371 376.658 347.815 347.483 347.812 347.480 C 347.815 347.483 366.045 365.226 375.980 379.944 C 376.722 381.044 376.480 403.013 375.612 415.504 C 373.704 442.962 366.047 465.435 364.864 492.934 C 364.573 499.680 366.197 505.389 365.464 512.102 C 364.305 522.737 360.541 531.165 357.596 541.450 C 350.713 565.487 343.063 585.137 336.697 609.315 C 334.449 617.851 331.913 624.967 331.142 633.760 C 330.619 639.734 334.934 645.667 331.799 650.779 C 327.924 657.098 318.362 654.588 312.433 659.037 C 306.344 663.605 303.619 674.503 294.413 678.820 C 287.979 681.836 284.142 690.738 277.178 689.321 C 275.654 689.011 273.766 688.266 273.959 686.296 C 274.655 679.157 289.587 672.513 289.099 672.663 C 281.095 675.126 273.892 689.317 272.560 680.133 C 271.986 676.177 288.380 668.539 284.893 665.989 C 284.222 665.499 271.717 680.719 271.773 672.915 C 271.815 667.145 280.810 666.066 280.773 662.206 Z\"},children:[]},{tagName:\"path\",props:{fill:\"#000000\",fillRule:\"evenodd\",stroke:\"none\",d:\"M 339.472 58.108 C 339.473 58.107 343.932 49.639 348.400 48.162 C 352.292 46.875 359.841 50.306 359.842 50.306 C 359.842 50.307 355.575 56.122 352.875 57.377 C 349.223 59.075 339.473 58.108 339.472 58.108 Z\"},children:[]},{tagName:\"path\",props:{fill:\"none\",stroke:\"#000000\",strokeWidth:\"4\",strokeLinecap:\"round\",strokeLinejoin:\"round\",d:\"M 376.910 295.609 C 377.139 293.948 378.396 293.182 378.812 293.275 C 379.658 293.467 381.149 293.420 381.137 295.092 C 381.118 297.890 379.580 299.597 378.868 299.576 C 378.242 299.556 376.573 298.048 376.910 295.609 M 405.462 208.805 C 405.563 207.922 406.551 205.458 408.895 205.536 C 411.251 205.615 412.112 208.156 412.115 209.049 C 412.119 210.080 411.035 213.277 408.329 213.029 C 405.814 212.799 405.354 209.756 405.462 208.805 M 310.365 215.162 C 310.431 212.718 311.287 210.708 314.387 210.560 C 317.239 210.424 318.498 213.333 318.539 214.353 C 318.581 215.415 317.482 218.444 314.516 218.600 C 311.783 218.745 310.338 216.141 310.365 215.162 M 407.428 178.180 C 409.847 186.594 423.656 200.014 421.417 209.966 C 419.705 217.576 415.019 227.028 402.013 228.096 C 380.359 229.874 367.306 213.493 367.463 200.508 M 349.213 207.973 C 349.533 220.445 337.572 234.076 319.183 234.173 C 306.928 234.238 300.827 226.054 297.912 218.266 C 293.845 207.397 303.095 200.124 307.335 182.413 \"},children:[]}]}]}],specs:{nesting:[{x:{min:322.059,max:373.33},y:{min:134.964,max:186.235}}],tail:[{point:{x:343.316,y:685.952,t:0},normal:{x:0,y:-1}}],crown:[{point:{x:342.125,y:26.508,t:0},normal:{x:0,y:-1}}],arm:[{point:{x:409.443,y:148.656,t:0},normal:{x:.7533285909264275,y:-.6576443066679764}},{point:{x:277.398,y:160.103,t:0},normal:{x:-.8561176130158883,y:-.5167810297253351}}],leg:[{point:{x:306.552,y:363.846,t:0},normal:{x:-.6986883991125071,y:.7154261114507926}},{point:{x:421.732,y:364.99,t:0},normal:{x:.7129335762692828,y:.7012315707581133}}],horn:[{point:{x:305.517,y:36.505,t:0},normal:{x:-.6817454199674197,y:-.7315894903246263}},{point:{x:365.223,y:37.618,t:0},normal:{x:.6314091670147453,y:-.7754498460956359}}]}}];","import type { SvgSymbolData } from \"./svg-symbol\";\nimport _SvgVocabulary from \"./_svg-vocabulary.json\";\n\nexport const SvgVocabulary: SvgSymbolData[] = _SvgVocabulary as any;\n","import React from \"react\";\nimport { SvgSymbolContext } from \"./svg-symbol\";\nimport { float } from \"./util\";\n\nexport const SymbolContextWidget: React.FC<{\n ctx: SvgSymbolContext;\n onChange: (value: SvgSymbolContext) => void;\n children?: any;\n}> = ({ ctx, children, onChange }) => {\n const updateCtx = (updates: Partial) => {\n onChange({ ...ctx, ...updates });\n };\n\n return (\n

\n {children}\n \n updateCtx({ stroke: e.target.value })}\n id=\"stroke\"\n />{\" \"}\n \n updateCtx({ fill: e.target.value })}\n id=\"fill\"\n />{\" \"}\n \n {ctx.uniformStrokeWidth !== undefined && (\n <>\n
\n \n \n updateCtx({ uniformStrokeWidth: float(e.target.value) })\n }\n />{\" \"}\n {ctx.uniformStrokeWidth}{\" \"}\n \n )}\n

\n );\n};\n","import React, { useState } from \"react\";\nimport { dilateBoundingBox, getBoundingBoxSize } from \"../bounding-box\";\nimport {\n createSvgSymbolContext,\n SvgSymbolContent,\n SvgSymbolData,\n} from \"../svg-symbol\";\nimport { SvgVocabulary } from \"../svg-vocabulary\";\nimport { SvgSymbolContext } from \"../svg-symbol\";\nimport { SymbolContextWidget } from \"../symbol-context-widget\";\n\ntype SvgSymbolProps = {\n data: SvgSymbolData;\n scale?: number;\n} & SvgSymbolContext;\n\nconst px = (value: number) => `${value}px`;\n\nconst BBOX_DILATION = 100;\n\nconst SvgSymbol: React.FC = (props) => {\n const d = props.data;\n const bbox = dilateBoundingBox(d.bbox, BBOX_DILATION);\n const scale = props.scale || 1;\n const [width, height] = getBoundingBoxSize(bbox);\n\n return (\n \n \n \n );\n};\n\nexport const VocabularyPage: React.FC<{}> = () => {\n const [ctx, setCtx] = useState(createSvgSymbolContext());\n\n return (\n <>\n

Mystic Symbolic Vocabulary

\n \n {SvgVocabulary.map((symbolData) => (\n \n \n {symbolData.name}\n \n
\n \n
\n \n ))}\n \n );\n};\n","import { Point } from \"../vendor/bezier-js\";\nimport { normalizedPoint2rad, scalePointXY, subtractPoints } from \"./point\";\nimport { PointWithNormal } from \"./specs\";\nimport { rad2deg } from \"./util\";\n\nfunction normalizeDeg(deg: number): number {\n deg = deg % 360;\n if (deg < 0) {\n deg = 360 + deg;\n }\n return deg;\n}\n\n/**\n * Convert the given normal in screen-space coordinates into\n * degrees of rotation in attachment-space coordinates.\n */\nexport function normalToAttachmentSpaceDegrees(normal: Point): number {\n // We need to flip our y because we're in screen space, yet our\n // rotational math assumes we're not.\n const yFlipped = scalePointXY(normal, 1, -1);\n\n const rad = normalizedPoint2rad(yFlipped);\n\n // The origin of our rotation space assumes that \"up\" is 0\n // degrees, while our rotational math assumes 0 degrees is \"right\".\n const reoriented = normalizeDeg(90 - rad2deg(rad));\n\n return reoriented;\n}\n\n/**\n * Given a child point that needs to be attached to a parent\n * point, return the amount of translation and rotation we\n * need to apply to the child point in order to align its\n * position and normal with that of its parent.\n */\nexport function getAttachmentTransforms(\n parent: PointWithNormal,\n child: PointWithNormal\n) {\n const translation = subtractPoints(parent.point, child.point);\n const parentRot = normalToAttachmentSpaceDegrees(parent.normal);\n const childRot = normalToAttachmentSpaceDegrees(child.normal);\n const rotation = parentRot - childRot;\n return { translation, rotation };\n}\n","export type RandomParameters = {\n modulus: number;\n multiplier: number;\n increment: number;\n};\n\nconst NUMERICAL_RECIPES_PARAMETERS: RandomParameters = {\n modulus: Math.pow(2, 32),\n multiplier: 1664525,\n increment: 1013904223,\n};\n\n/**\n * A simple linear congruential random number generator, as described in\n * https://en.wikipedia.org/wiki/Linear_congruential_generator.\n */\nexport class Random {\n private latestSeed: number;\n\n constructor(\n readonly seed: number = Date.now(),\n readonly params: RandomParameters = NUMERICAL_RECIPES_PARAMETERS\n ) {\n this.latestSeed = seed;\n }\n\n /**\n * Return a random number that is greater than or equal to zero, and less\n * than one.\n */\n next(): number {\n this.latestSeed =\n (this.params.multiplier * this.latestSeed + this.params.increment) %\n this.params.modulus;\n return this.latestSeed / this.params.modulus;\n }\n\n /**\n * Return a random item from the given array.\n */\n choice(array: T[]): T {\n const idx = Math.floor(this.next() * array.length);\n return array[idx];\n }\n}\n","import React, { useContext, useEffect, useRef, useState } from \"react\";\nimport { SvgVocabulary } from \"../svg-vocabulary\";\nimport {\n createSvgSymbolContext,\n SvgSymbolContent,\n SvgSymbolContext,\n SvgSymbolData,\n} from \"../svg-symbol\";\nimport { AttachmentPointType, PointWithNormal } from \"../specs\";\nimport { getAttachmentTransforms } from \"../attach\";\nimport { scalePointXY } from \"../point\";\nimport { Point } from \"../../vendor/bezier-js\";\nimport { Random } from \"../random\";\nimport { SymbolContextWidget } from \"../symbol-context-widget\";\n\nconst SYMBOL_MAP = new Map(\n SvgVocabulary.map((symbol) => [symbol.name, symbol])\n);\n\nfunction getSymbol(name: string): SvgSymbolData {\n const symbol = SYMBOL_MAP.get(name);\n if (!symbol) {\n throw new Error(`Unable to find the symbol \"${name}\"!`);\n }\n return symbol;\n}\n\nfunction getAttachmentPoint(\n s: SvgSymbolData,\n type: AttachmentPointType,\n idx: number = 0\n): PointWithNormal {\n const { specs } = s;\n if (!specs) {\n throw new Error(`Symbol ${s.name} has no specs!`);\n }\n const points = specs[type];\n if (!(points && points.length > idx)) {\n throw new Error(\n `Expected symbol ${s.name} to have at least ${\n idx + 1\n } ${type} attachment point(s)!`\n );\n }\n\n return points[idx];\n}\n\nfunction safeGetAttachmentPoint(\n s: SvgSymbolData,\n type: AttachmentPointType,\n idx: number = 0\n): PointWithNormal | null {\n try {\n return getAttachmentPoint(s, type, idx);\n } catch (e) {\n console.error(e);\n }\n\n return null;\n}\n\ntype AttachmentChildren = JSX.Element | JSX.Element[];\n\ntype CreatureContextType = SvgSymbolContext & {\n attachmentScale: number;\n parent: SvgSymbolData | null;\n};\n\nconst DEFAULT_ATTACHMENT_SCALE = 0.5;\n\nconst CreatureContext = React.createContext({\n ...createSvgSymbolContext(),\n attachmentScale: DEFAULT_ATTACHMENT_SCALE,\n parent: null,\n});\n\ntype AttachmentIndices = {\n left?: boolean;\n right?: boolean;\n};\n\ntype CreatureSymbolProps = AttachmentIndices & {\n data: SvgSymbolData;\n children?: AttachmentChildren;\n attachTo?: AttachmentPointType;\n};\n\nfunction getAttachmentIndices(ai: AttachmentIndices): number[] {\n const result: number[] = [];\n\n if (ai.left) {\n result.push(0);\n }\n if (ai.right) {\n result.push(1);\n }\n if (result.length === 0) {\n result.push(0);\n }\n return result;\n}\n\nconst CreatureSymbol: React.FC = (props) => {\n const ctx = useContext(CreatureContext);\n const { data, attachTo } = props;\n const ourSymbol = (\n <>\n {props.children && (\n \n {props.children}\n \n )}\n \n \n );\n\n if (!attachTo) {\n return ourSymbol;\n }\n\n const parent = ctx.parent;\n if (!parent) {\n throw new Error(\n `Cannot attach ${props.data.name} because it has no parent!`\n );\n }\n\n const attachmentIndices = getAttachmentIndices(props);\n const children: JSX.Element[] = [];\n\n for (let attachIndex of attachmentIndices) {\n const parentAp = safeGetAttachmentPoint(parent, attachTo, attachIndex);\n const ourAp = safeGetAttachmentPoint(data, \"tail\");\n\n if (!parentAp || !ourAp) {\n continue;\n }\n\n // If we're being attached as a tail, we want to actually rotate\n // the attachment an extra 180 degrees, as the tail attachment\n // point is facing the opposite direction that we actually\n // want to orient the tail in.\n const extraRot = attachTo === \"tail\" ? 180 : 0;\n\n // If we're attaching something oriented towards the left, horizontally flip\n // the attachment image.\n let xFlip = parentAp.normal.x < 0 ? -1 : 1;\n\n // Er, things look weird if we don't inverse the flip logic for\n // the downward-facing attachments, like legs...\n if (parentAp.normal.y > 0) {\n xFlip *= -1;\n }\n\n const t = getAttachmentTransforms(parentAp, {\n point: ourAp.point,\n normal: scalePointXY(ourAp.normal, xFlip, 1),\n });\n\n children.push(\n \n {ourSymbol}\n \n );\n }\n\n return <>{children};\n};\n\ntype AttachmentTransformProps = {\n transformOrigin: Point;\n translate: Point;\n scale: Point;\n rotate: number;\n children: JSX.Element;\n};\n\nconst AttachmentTransform: React.FC = (props) => (\n \n {/**\n * We originally used \"transform-origin\" here but that's not currently\n * supported by Safari. Instead, we'll set the origin of our symbol to\n * the transform origin, do the transform, and then move our origin back to\n * the original origin, which is equivalent to setting \"transform-origin\".\n **/}\n \n \n \n {props.children}\n \n \n \n \n);\n\ntype CreatureSymbolWithDefaultProps = Omit & {\n data?: SvgSymbolData;\n};\n\nfunction createCreatureSymbol(\n name: string\n): React.FC {\n const data = getSymbol(name);\n return (props) => ;\n}\n\nconst Eye = createCreatureSymbol(\"eye\");\n\nconst Hand = createCreatureSymbol(\"hand\");\n\nconst Arm = createCreatureSymbol(\"arm\");\n\nconst Antler = createCreatureSymbol(\"antler\");\n\nconst Crown = createCreatureSymbol(\"crown\");\n\nconst Wing = createCreatureSymbol(\"wing\");\n\nconst MuscleArm = createCreatureSymbol(\"muscle_arm\");\n\nconst Leg = createCreatureSymbol(\"leg\");\n\nconst Tail = createCreatureSymbol(\"tail\");\n\nconst EYE_CREATURE = (\n \n \n \n \n \n \n \n \n \n \n \n \n \n \n \n \n);\n\nfunction randomlyReplaceParts(rng: Random, creature: JSX.Element): JSX.Element {\n return React.cloneElement(creature, {\n data: rng.choice(SvgVocabulary),\n children: React.Children.map(creature.props.children, (child, i) => {\n return randomlyReplaceParts(rng, child);\n }),\n });\n}\n\nfunction getSvgMarkup(el: SVGSVGElement): string {\n return [\n ``,\n \"\",\n '',\n el.outerHTML,\n ].join(\"\\n\");\n}\n\nfunction exportSvg(filename: string, svgRef: React.RefObject) {\n const svgEl = svgRef.current;\n if (!svgEl) {\n alert(\"Oops, an error occurred! Please try again later.\");\n return;\n }\n const dataURL = `data:image/svg+xml;utf8,${encodeURIComponent(\n getSvgMarkup(svgEl)\n )}`;\n const anchor = document.createElement(\"a\");\n anchor.href = dataURL;\n anchor.download = filename;\n document.body.append(anchor);\n anchor.click();\n document.body.removeChild(anchor);\n}\n\nconst AutoSizingSvg = React.forwardRef(\n (\n props: {\n padding: number;\n bgColor?: string;\n children: JSX.Element | JSX.Element[];\n },\n ref: React.ForwardedRef\n ) => {\n const { bgColor, padding } = props;\n const [x, setX] = useState(0);\n const [y, setY] = useState(0);\n const [width, setWidth] = useState(1);\n const [height, setHeight] = useState(1);\n const gRef = useRef(null);\n\n useEffect(() => {\n const svgEl = gRef.current;\n if (svgEl) {\n const bbox = svgEl.getBBox();\n setX(bbox.x - padding);\n setY(bbox.y - padding);\n setWidth(bbox.width + padding * 2);\n setHeight(bbox.height + padding * 2);\n }\n });\n\n return (\n \n {bgColor && (\n \n )}\n {props.children}\n \n );\n }\n);\n\nfunction getDownloadFilename(randomSeed: number | null) {\n let downloadBasename = \"mystic-symbolic-creature\";\n\n if (randomSeed !== null) {\n downloadBasename += `-${randomSeed}`;\n }\n\n return `${downloadBasename}.svg`;\n}\n\nexport const CreaturePage: React.FC<{}> = () => {\n const svgRef = useRef(null);\n const [bgColor, setBgColor] = useState(\"#cccccc\");\n const [randomSeed, setRandomSeed] = useState(null);\n const [symbolCtx, setSymbolCtx] = useState(createSvgSymbolContext());\n const defaultCtx = useContext(CreatureContext);\n const ctx: CreatureContextType = {\n ...defaultCtx,\n ...symbolCtx,\n fill: symbolCtx.showSpecs ? \"none\" : symbolCtx.fill,\n };\n const creature =\n randomSeed === null\n ? EYE_CREATURE\n : randomlyReplaceParts(new Random(randomSeed), EYE_CREATURE);\n const handleSvgExport = () =>\n exportSvg(getDownloadFilename(randomSeed), svgRef);\n\n return (\n <>\n

Creature!

\n \n \n setBgColor(e.target.value)}\n />{\" \"}\n \n

\n {\" \"}\n {\" \"}\n \n

\n \n \n {creature}\n \n \n \n );\n};\n","import React from \"react\";\nimport ReactDOM from \"react-dom\";\nimport { WavesPage } from \"./pages/waves-page\";\nimport { VocabularyPage } from \"./pages/vocabulary-page\";\nimport { CreaturePage } from \"./pages/creature-page\";\n\nconst Pages = {\n vocabulary: VocabularyPage,\n creature: CreaturePage,\n waves: WavesPage,\n};\n\ntype PageName = keyof typeof Pages;\n\nconst pageNames = Object.keys(Pages) as PageName[];\n\nconst APP_ID = \"app\";\n\nconst appEl = document.getElementById(APP_ID);\n\nif (!appEl) {\n throw new Error(`Unable to find #${APP_ID}!`);\n}\n\nconst App: React.FC<{}> = (props) => {\n const page = new URLSearchParams(window.location.search);\n const currPageName = toPageName(page.get(\"p\") || \"\", \"vocabulary\");\n const PageComponent = Pages[currPageName];\n\n return (\n <>\n
\n \n
\n
\n

Other pages

\n
    \n {pageNames.map((pageName) => (\n
  • \n {currPageName === pageName ? (\n pageName\n ) : (\n {pageName}\n )}\n
    • \n ))}\n
\n

\n For more details about this project, see its{\" \"}\n \n GitHub repository\n \n .\n

\n
\n \n );\n};\n\nReactDOM.render(, appEl);\n\nfunction isPageName(page: string): page is PageName {\n return pageNames.includes(page as any);\n}\n\nfunction toPageName(page: string, defaultValue: PageName): PageName {\n if (isPageName(page)) return page;\n return defaultValue;\n}\n"]} \ No newline at end of file diff --git a/browser-main.d18adad0.js.map b/browser-main.d18adad0.js.map deleted file mode 100644 index 391eb36..0000000 --- a/browser-main.d18adad0.js.map +++ /dev/null @@ -1 +0,0 @@ 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d=b.type,e=b.pendingProps,e=b.elementType===d?e:lg(d,e),li(a,b,d,e,c);case 1:return d=b.type,e=b.pendingProps,e=b.elementType===d?e:lg(d,e),pi(a,b,d,e,c);case 3:ri(b);d=b.updateQueue;if(null===a||null===d)throw Error(y(282));\nd=b.pendingProps;e=b.memoizedState;e=null!==e?e.element:null;yg(a,b);Cg(b,d,null,c);d=b.memoizedState.element;if(d===e)sh(),b=hi(a,b,c);else{e=b.stateNode;if(f=e.hydrate)kh=rf(b.stateNode.containerInfo.firstChild),jh=b,f=lh=!0;if(f){a=e.mutableSourceEagerHydrationData;if(null!=a)for(e=0;e = ({ stroke, fill }) => (\n <>\n {/* Generator: Moho 13.0.3 build 635 */}\n \n \n \n \n \n \n);\n\nconst NUM_WAVES = 8;\nconst WAVE_DURATION = 1;\nconst WAVE_PARALLAX_SCALE_START = 1.2;\nconst WAVE_PARALLAX_TRANSLATE_START = 10;\nconst WAVE_PARALLAX_SCALE_VELOCITY = 1.25;\nconst WAVE_PARALLAX_TRANSLATE_VELOCITY = 30;\nconst WAVE_PARALLAX_TRANSLATE_ACCEL = 10;\n\nconst NumericSlider: React.FC<{\n id: string;\n label: string;\n onChange: (value: number) => void;\n value: number;\n min: number;\n max: number;\n step: number;\n valueSuffix?: string;\n}> = (props) => {\n return (\n

\n \n props.onChange(parseFloat(e.target.value))}\n />\n \n {\" \"}\n {props.value}\n {props.valueSuffix}\n \n

\n );\n};\n\nconst Waves: React.FC<{}> = () => {\n const [stroke, setStroke] = useState(WAVE_STROKE);\n const [fill, setFill] = useState(WAVE_FILL);\n const [numWaves, setNumWaves] = useState(NUM_WAVES);\n const [duration, setDuration] = useState(WAVE_DURATION);\n const [initialYVel, setInitialYVel] = useState(\n WAVE_PARALLAX_TRANSLATE_VELOCITY\n );\n const [yAccel, setYAccel] = useState(WAVE_PARALLAX_TRANSLATE_ACCEL);\n const [scaleVel, setScaleVel] = useState(WAVE_PARALLAX_SCALE_VELOCITY);\n\n let scale = WAVE_PARALLAX_SCALE_START;\n let y = WAVE_PARALLAX_TRANSLATE_START;\n let yVel = initialYVel;\n let waves: JSX.Element[] = [];\n\n for (let i = 0; i < numWaves; i++) {\n waves.push(\n \n \n \n \n \n \n );\n y += yVel;\n scale *= scaleVel;\n yVel += yAccel;\n }\n\n return (\n <>\n \n {waves}\n \n

\n \n setStroke(e.target.value)}\n id=\"stroke\"\n />{\" \"}\n \n setFill(e.target.value)}\n id=\"fill\"\n />\n

\n \n \n \n \n \n \n );\n};\n\nexport const WavesPage: React.FC<{}> = () => (\n <>\n

Waves!

\n \n \n);\n","export function float(value: string | number | undefined): number {\n if (typeof value === \"number\") return value;\n if (value === undefined) value = \"\";\n\n const float = parseFloat(value);\n\n if (isNaN(float)) {\n throw new Error(`Expected '${value}' to be a float!`);\n }\n\n return float;\n}\n\nexport function flatten(arr: T[][]): T[] {\n const result: T[] = [];\n\n for (let subarr of arr) {\n result.push(...subarr);\n }\n\n return result;\n}\n\n/**\n * Convert radians to degrees.\n */\nexport function rad2deg(radians: number): number {\n return (radians * 180) / Math.PI;\n}\n","\"use strict\";\n\nObject.defineProperty(exports, \"__esModule\", {\n value: true\n});\nexports.Bezier = void 0;\n// math-inlining.\nconst {\n abs,\n cos,\n sin,\n acos,\n atan2,\n sqrt,\n pow\n} = Math; // cube root function yielding real roots\n\nfunction crt(v) {\n return v < 0 ? -pow(-v, 1 / 3) : pow(v, 1 / 3);\n} // trig constants\n\n\nconst pi = Math.PI,\n tau = 2 * pi,\n quart = pi / 2,\n // float precision significant decimal\nepsilon = 0.000001,\n // extremas used in bbox calculation and similar algorithms\nnMax = Number.MAX_SAFE_INTEGER || 9007199254740991,\n nMin = Number.MIN_SAFE_INTEGER || -9007199254740991,\n // a zero coordinate, which is surprisingly useful\nZERO = {\n x: 0,\n y: 0,\n z: 0\n}; // Bezier utility functions\n\nconst utils = {\n // Legendre-Gauss abscissae with n=24 (x_i values, defined at i=n as the roots of the nth order Legendre polynomial Pn(x))\n Tvalues: [-0.0640568928626056260850430826247450385909, 0.0640568928626056260850430826247450385909, -0.1911188674736163091586398207570696318404, 0.1911188674736163091586398207570696318404, -0.3150426796961633743867932913198102407864, 0.3150426796961633743867932913198102407864, -0.4337935076260451384870842319133497124524, 0.4337935076260451384870842319133497124524, -0.5454214713888395356583756172183723700107, 0.5454214713888395356583756172183723700107, -0.6480936519369755692524957869107476266696, 0.6480936519369755692524957869107476266696, -0.7401241915785543642438281030999784255232, 0.7401241915785543642438281030999784255232, -0.8200019859739029219539498726697452080761, 0.8200019859739029219539498726697452080761, -0.8864155270044010342131543419821967550873, 0.8864155270044010342131543419821967550873, -0.9382745520027327585236490017087214496548, 0.9382745520027327585236490017087214496548, -0.9747285559713094981983919930081690617411, 0.9747285559713094981983919930081690617411, -0.9951872199970213601799974097007368118745, 0.9951872199970213601799974097007368118745],\n // Legendre-Gauss weights with n=24 (w_i values, defined by a function linked to in the Bezier primer article)\n Cvalues: [0.1279381953467521569740561652246953718517, 0.1279381953467521569740561652246953718517, 0.1258374563468282961213753825111836887264, 0.1258374563468282961213753825111836887264, 0.121670472927803391204463153476262425607, 0.121670472927803391204463153476262425607, 0.1155056680537256013533444839067835598622, 0.1155056680537256013533444839067835598622, 0.1074442701159656347825773424466062227946, 0.1074442701159656347825773424466062227946, 0.0976186521041138882698806644642471544279, 0.0976186521041138882698806644642471544279, 0.086190161531953275917185202983742667185, 0.086190161531953275917185202983742667185, 0.0733464814110803057340336152531165181193, 0.0733464814110803057340336152531165181193, 0.0592985849154367807463677585001085845412, 0.0592985849154367807463677585001085845412, 0.0442774388174198061686027482113382288593, 0.0442774388174198061686027482113382288593, 0.0285313886289336631813078159518782864491, 0.0285313886289336631813078159518782864491, 0.0123412297999871995468056670700372915759, 0.0123412297999871995468056670700372915759],\n arcfn: function (t, derivativeFn) {\n const d = derivativeFn(t);\n let l = d.x * d.x + d.y * d.y;\n\n if (typeof d.z !== \"undefined\") {\n l += d.z * d.z;\n }\n\n return sqrt(l);\n },\n compute: function (t, points, _3d) {\n // shortcuts\n if (t === 0) {\n points[0].t = 0;\n return points[0];\n }\n\n const order = points.length - 1;\n\n if (t === 1) {\n points[order].t = 1;\n return points[order];\n }\n\n const mt = 1 - t;\n let p = points; // constant?\n\n if (order === 0) {\n points[0].t = t;\n return points[0];\n } // linear?\n\n\n if (order === 1) {\n const ret = {\n x: mt * p[0].x + t * p[1].x,\n y: mt * p[0].y + t * p[1].y,\n t: t\n };\n\n if (_3d) {\n ret.z = mt * p[0].z + t * p[1].z;\n }\n\n return ret;\n } // quadratic/cubic curve?\n\n\n if (order < 4) {\n let mt2 = mt * mt,\n t2 = t * t,\n a,\n b,\n c,\n d = 0;\n\n if (order === 2) {\n p = [p[0], p[1], p[2], ZERO];\n a = mt2;\n b = mt * t * 2;\n c = t2;\n } else if (order === 3) {\n a = mt2 * mt;\n b = mt2 * t * 3;\n c = mt * t2 * 3;\n d = t * t2;\n }\n\n const ret = {\n x: a * p[0].x + b * p[1].x + c * p[2].x + d * p[3].x,\n y: a * p[0].y + b * p[1].y + c * p[2].y + d * p[3].y,\n t: t\n };\n\n if (_3d) {\n ret.z = a * p[0].z + b * p[1].z + c * p[2].z + d * p[3].z;\n }\n\n return ret;\n } // higher order curves: use de Casteljau's computation\n\n\n const dCpts = JSON.parse(JSON.stringify(points));\n\n while (dCpts.length > 1) {\n for (let i = 0; i < dCpts.length - 1; i++) {\n dCpts[i] = {\n x: dCpts[i].x + (dCpts[i + 1].x - dCpts[i].x) * t,\n y: dCpts[i].y + (dCpts[i + 1].y - dCpts[i].y) * t\n };\n\n if (typeof dCpts[i].z !== \"undefined\") {\n dCpts[i] = dCpts[i].z + (dCpts[i + 1].z - dCpts[i].z) * t;\n }\n }\n\n dCpts.splice(dCpts.length - 1, 1);\n }\n\n dCpts[0].t = t;\n return dCpts[0];\n },\n computeWithRatios: function (t, points, ratios, _3d) {\n const mt = 1 - t,\n r = ratios,\n p = points;\n let f1 = r[0],\n f2 = r[1],\n f3 = r[2],\n f4 = r[3],\n d; // spec for linear\n\n f1 *= mt;\n f2 *= t;\n\n if (p.length === 2) {\n d = f1 + f2;\n return {\n x: (f1 * p[0].x + f2 * p[1].x) / d,\n y: (f1 * p[0].y + f2 * p[1].y) / d,\n z: !_3d ? false : (f1 * p[0].z + f2 * p[1].z) / d,\n t: t\n };\n } // upgrade to quadratic\n\n\n f1 *= mt;\n f2 *= 2 * mt;\n f3 *= t * t;\n\n if (p.length === 3) {\n d = f1 + f2 + f3;\n return {\n x: (f1 * p[0].x + f2 * p[1].x + f3 * p[2].x) / d,\n y: (f1 * p[0].y + f2 * p[1].y + f3 * p[2].y) / d,\n z: !_3d ? false : (f1 * p[0].z + f2 * p[1].z + f3 * p[2].z) / d,\n t: t\n };\n } // upgrade to cubic\n\n\n f1 *= mt;\n f2 *= 1.5 * mt;\n f3 *= 3 * mt;\n f4 *= t * t * t;\n\n if (p.length === 4) {\n d = f1 + f2 + f3 + f4;\n return {\n x: (f1 * p[0].x + f2 * p[1].x + f3 * p[2].x + f4 * p[3].x) / d,\n y: (f1 * p[0].y + f2 * p[1].y + f3 * p[2].y + f4 * p[3].y) / d,\n z: !_3d ? false : (f1 * p[0].z + f2 * p[1].z + f3 * p[2].z + f4 * p[3].z) / d,\n t: t\n };\n }\n },\n derive: function (points, _3d) {\n const dpoints = [];\n\n for (let p = points, d = p.length, c = d - 1; d > 1; d--, c--) {\n const list = [];\n\n for (let j = 0, dpt; j < c; j++) {\n dpt = {\n x: c * (p[j + 1].x - p[j].x),\n y: c * (p[j + 1].y - p[j].y)\n };\n\n if (_3d) {\n dpt.z = c * (p[j + 1].z - p[j].z);\n }\n\n list.push(dpt);\n }\n\n dpoints.push(list);\n p = list;\n }\n\n return dpoints;\n },\n between: function (v, m, M) {\n return m <= v && v <= M || utils.approximately(v, m) || utils.approximately(v, M);\n },\n approximately: function (a, b, precision) {\n return abs(a - b) <= (precision || epsilon);\n },\n length: function (derivativeFn) {\n const z = 0.5,\n len = utils.Tvalues.length;\n let sum = 0;\n\n for (let i = 0, t; i < len; i++) {\n t = z * utils.Tvalues[i] + z;\n sum += utils.Cvalues[i] * utils.arcfn(t, derivativeFn);\n }\n\n return z * sum;\n },\n map: function (v, ds, de, ts, te) {\n const d1 = de - ds,\n d2 = te - ts,\n v2 = v - ds,\n r = v2 / d1;\n return ts + d2 * r;\n },\n lerp: function (r, v1, v2) {\n const ret = {\n x: v1.x + r * (v2.x - v1.x),\n y: v1.y + r * (v2.y - v1.y)\n };\n\n if (!!v1.z && !!v2.z) {\n ret.z = v1.z + r * (v2.z - v1.z);\n }\n\n return ret;\n },\n pointToString: function (p) {\n let s = p.x + \"/\" + p.y;\n\n if (typeof p.z !== \"undefined\") {\n s += \"/\" + p.z;\n }\n\n return s;\n },\n pointsToString: function (points) {\n return \"[\" + points.map(utils.pointToString).join(\", \") + \"]\";\n },\n copy: function (obj) {\n return JSON.parse(JSON.stringify(obj));\n },\n angle: function (o, v1, v2) {\n const dx1 = v1.x - o.x,\n dy1 = v1.y - o.y,\n dx2 = v2.x - o.x,\n dy2 = v2.y - o.y,\n cross = dx1 * dy2 - dy1 * dx2,\n dot = dx1 * dx2 + dy1 * dy2;\n return atan2(cross, dot);\n },\n // round as string, to avoid rounding errors\n round: function (v, d) {\n const s = \"\" + v;\n const pos = s.indexOf(\".\");\n return parseFloat(s.substring(0, pos + 1 + d));\n },\n dist: function (p1, p2) {\n const dx = p1.x - p2.x,\n dy = p1.y - p2.y;\n return sqrt(dx * dx + dy * dy);\n },\n closest: function (LUT, point) {\n let mdist = pow(2, 63),\n mpos,\n d;\n LUT.forEach(function (p, idx) {\n d = utils.dist(point, p);\n\n if (d < mdist) {\n mdist = d;\n mpos = idx;\n }\n });\n return {\n mdist: mdist,\n mpos: mpos\n };\n },\n abcratio: function (t, n) {\n // see ratio(t) note on http://pomax.github.io/bezierinfo/#abc\n if (n !== 2 && n !== 3) {\n return false;\n }\n\n if (typeof t === \"undefined\") {\n t = 0.5;\n } else if (t === 0 || t === 1) {\n return t;\n }\n\n const bottom = pow(t, n) + pow(1 - t, n),\n top = bottom - 1;\n return abs(top / bottom);\n },\n projectionratio: function (t, n) {\n // see u(t) note on http://pomax.github.io/bezierinfo/#abc\n if (n !== 2 && n !== 3) {\n return false;\n }\n\n if (typeof t === \"undefined\") {\n t = 0.5;\n } else if (t === 0 || t === 1) {\n return t;\n }\n\n const top = pow(1 - t, n),\n bottom = pow(t, n) + top;\n return top / bottom;\n },\n lli8: function (x1, y1, x2, y2, x3, y3, x4, y4) {\n const nx = (x1 * y2 - y1 * x2) * (x3 - x4) - (x1 - x2) * (x3 * y4 - y3 * x4),\n ny = (x1 * y2 - y1 * x2) * (y3 - y4) - (y1 - y2) * (x3 * y4 - y3 * x4),\n d = (x1 - x2) * (y3 - y4) - (y1 - y2) * (x3 - x4);\n\n if (d == 0) {\n return false;\n }\n\n return {\n x: nx / d,\n y: ny / d\n };\n },\n lli4: function (p1, p2, p3, p4) {\n const x1 = p1.x,\n y1 = p1.y,\n x2 = p2.x,\n y2 = p2.y,\n x3 = p3.x,\n y3 = p3.y,\n x4 = p4.x,\n y4 = p4.y;\n return utils.lli8(x1, y1, x2, y2, x3, y3, x4, y4);\n },\n lli: function (v1, v2) {\n return utils.lli4(v1, v1.c, v2, v2.c);\n },\n makeline: function (p1, p2) {\n const x1 = p1.x,\n y1 = p1.y,\n x2 = p2.x,\n y2 = p2.y,\n dx = (x2 - x1) / 3,\n dy = (y2 - y1) / 3;\n return new Bezier(x1, y1, x1 + dx, y1 + dy, x1 + 2 * dx, y1 + 2 * dy, x2, y2);\n },\n findbbox: function (sections) {\n let mx = nMax,\n my = nMax,\n MX = nMin,\n MY = nMin;\n sections.forEach(function (s) {\n const bbox = s.bbox();\n if (mx > bbox.x.min) mx = bbox.x.min;\n if (my > bbox.y.min) my = bbox.y.min;\n if (MX < bbox.x.max) MX = bbox.x.max;\n if (MY < bbox.y.max) MY = bbox.y.max;\n });\n return {\n x: {\n min: mx,\n mid: (mx + MX) / 2,\n max: MX,\n size: MX - mx\n },\n y: {\n min: my,\n mid: (my + MY) / 2,\n max: MY,\n size: MY - my\n }\n };\n },\n shapeintersections: function (s1, bbox1, s2, bbox2, curveIntersectionThreshold) {\n if (!utils.bboxoverlap(bbox1, bbox2)) return [];\n const intersections = [];\n const a1 = [s1.startcap, s1.forward, s1.back, s1.endcap];\n const a2 = [s2.startcap, s2.forward, s2.back, s2.endcap];\n a1.forEach(function (l1) {\n if (l1.virtual) return;\n a2.forEach(function (l2) {\n if (l2.virtual) return;\n const iss = l1.intersects(l2, curveIntersectionThreshold);\n\n if (iss.length > 0) {\n iss.c1 = l1;\n iss.c2 = l2;\n iss.s1 = s1;\n iss.s2 = s2;\n intersections.push(iss);\n }\n });\n });\n return intersections;\n },\n makeshape: function (forward, back, curveIntersectionThreshold) {\n const bpl = back.points.length;\n const fpl = forward.points.length;\n const start = utils.makeline(back.points[bpl - 1], forward.points[0]);\n const end = utils.makeline(forward.points[fpl - 1], back.points[0]);\n const shape = {\n startcap: start,\n forward: forward,\n back: back,\n endcap: end,\n bbox: utils.findbbox([start, forward, back, end])\n };\n\n shape.intersections = function (s2) {\n return utils.shapeintersections(shape, shape.bbox, s2, s2.bbox, curveIntersectionThreshold);\n };\n\n return shape;\n },\n getminmax: function (curve, d, list) {\n if (!list) return {\n min: 0,\n max: 0\n };\n let min = nMax,\n max = nMin,\n t,\n c;\n\n if (list.indexOf(0) === -1) {\n list = [0].concat(list);\n }\n\n if (list.indexOf(1) === -1) {\n list.push(1);\n }\n\n for (let i = 0, len = list.length; i < len; i++) {\n t = list[i];\n c = curve.get(t);\n\n if (c[d] < min) {\n min = c[d];\n }\n\n if (c[d] > max) {\n max = c[d];\n }\n }\n\n return {\n min: min,\n mid: (min + max) / 2,\n max: max,\n size: max - min\n };\n },\n align: function (points, line) {\n const tx = line.p1.x,\n ty = line.p1.y,\n a = -atan2(line.p2.y - ty, line.p2.x - tx),\n d = function (v) {\n return {\n x: (v.x - tx) * cos(a) - (v.y - ty) * sin(a),\n y: (v.x - tx) * sin(a) + (v.y - ty) * cos(a)\n };\n };\n\n return points.map(d);\n },\n roots: function (points, line) {\n line = line || {\n p1: {\n x: 0,\n y: 0\n },\n p2: {\n x: 1,\n y: 0\n }\n };\n const order = points.length - 1;\n const aligned = utils.align(points, line);\n\n const reduce = function (t) {\n return 0 <= t && t <= 1;\n };\n\n if (order === 2) {\n const a = aligned[0].y,\n b = aligned[1].y,\n c = aligned[2].y,\n d = a - 2 * b + c;\n\n if (d !== 0) {\n const m1 = -sqrt(b * b - a * c),\n m2 = -a + b,\n v1 = -(m1 + m2) / d,\n v2 = -(-m1 + m2) / d;\n return [v1, v2].filter(reduce);\n } else if (b !== c && d === 0) {\n return [(2 * b - c) / (2 * b - 2 * c)].filter(reduce);\n }\n\n return [];\n } // see http://www.trans4mind.com/personal_development/mathematics/polynomials/cubicAlgebra.htm\n\n\n const pa = aligned[0].y,\n pb = aligned[1].y,\n pc = aligned[2].y,\n pd = aligned[3].y;\n let d = -pa + 3 * pb - 3 * pc + pd,\n a = 3 * pa - 6 * pb + 3 * pc,\n b = -3 * pa + 3 * pb,\n c = pa;\n\n if (utils.approximately(d, 0)) {\n // this is not a cubic curve.\n if (utils.approximately(a, 0)) {\n // in fact, this is not a quadratic curve either.\n if (utils.approximately(b, 0)) {\n // in fact in fact, there are no solutions.\n return [];\n } // linear solution:\n\n\n return [-c / b].filter(reduce);\n } // quadratic solution:\n\n\n const q = sqrt(b * b - 4 * a * c),\n a2 = 2 * a;\n return [(q - b) / a2, (-b - q) / a2].filter(reduce);\n } // at this point, we know we need a cubic solution:\n\n\n a /= d;\n b /= d;\n c /= d;\n const p = (3 * b - a * a) / 3,\n p3 = p / 3,\n q = (2 * a * a * a - 9 * a * b + 27 * c) / 27,\n q2 = q / 2,\n discriminant = q2 * q2 + p3 * p3 * p3;\n let u1, v1, x1, x2, x3;\n\n if (discriminant < 0) {\n const mp3 = -p / 3,\n mp33 = mp3 * mp3 * mp3,\n r = sqrt(mp33),\n t = -q / (2 * r),\n cosphi = t < -1 ? -1 : t > 1 ? 1 : t,\n phi = acos(cosphi),\n crtr = crt(r),\n t1 = 2 * crtr;\n x1 = t1 * cos(phi / 3) - a / 3;\n x2 = t1 * cos((phi + tau) / 3) - a / 3;\n x3 = t1 * cos((phi + 2 * tau) / 3) - a / 3;\n return [x1, x2, x3].filter(reduce);\n } else if (discriminant === 0) {\n u1 = q2 < 0 ? crt(-q2) : -crt(q2);\n x1 = 2 * u1 - a / 3;\n x2 = -u1 - a / 3;\n return [x1, x2].filter(reduce);\n } else {\n const sd = sqrt(discriminant);\n u1 = crt(-q2 + sd);\n v1 = crt(q2 + sd);\n return [u1 - v1 - a / 3].filter(reduce);\n }\n },\n droots: function (p) {\n // quadratic roots are easy\n if (p.length === 3) {\n const a = p[0],\n b = p[1],\n c = p[2],\n d = a - 2 * b + c;\n\n if (d !== 0) {\n const m1 = -sqrt(b * b - a * c),\n m2 = -a + b,\n v1 = -(m1 + m2) / d,\n v2 = -(-m1 + m2) / d;\n return [v1, v2];\n } else if (b !== c && d === 0) {\n return [(2 * b - c) / (2 * (b - c))];\n }\n\n return [];\n } // linear roots are even easier\n\n\n if (p.length === 2) {\n const a = p[0],\n b = p[1];\n\n if (a !== b) {\n return [a / (a - b)];\n }\n\n return [];\n }\n\n return [];\n },\n curvature: function (t, d1, d2, _3d, kOnly) {\n let num,\n dnm,\n adk,\n dk,\n k = 0,\n r = 0; //\n // We're using the following formula for curvature:\n //\n // x'y\" - y'x\"\n // k(t) = ------------------\n // (x'² + y'²)^(3/2)\n //\n // from https://en.wikipedia.org/wiki/Radius_of_curvature#Definition\n //\n // With it corresponding 3D counterpart:\n //\n // sqrt( (y'z\" - y\"z')² + (z'x\" - z\"x')² + (x'y\" - x\"y')²)\n // k(t) = -------------------------------------------------------\n // (x'² + y'² + z'²)^(3/2)\n //\n\n const d = utils.compute(t, d1);\n const dd = utils.compute(t, d2);\n const qdsum = d.x * d.x + d.y * d.y;\n\n if (_3d) {\n num = sqrt(pow(d.y * dd.z - dd.y * d.z, 2) + pow(d.z * dd.x - dd.z * d.x, 2) + pow(d.x * dd.y - dd.x * d.y, 2));\n dnm = pow(qdsum + d.z * d.z, 3 / 2);\n } else {\n num = d.x * dd.y - d.y * dd.x;\n dnm = pow(qdsum, 3 / 2);\n }\n\n if (num === 0 || dnm === 0) {\n return {\n k: 0,\n r: 0\n };\n }\n\n k = num / dnm;\n r = dnm / num; // We're also computing the derivative of kappa, because\n // there is value in knowing the rate of change for the\n // curvature along the curve. And we're just going to\n // ballpark it based on an epsilon.\n\n if (!kOnly) {\n // compute k'(t) based on the interval before, and after it,\n // to at least try to not introduce forward/backward pass bias.\n const pk = utils.curvature(t - 0.001, d1, d2, _3d, true).k;\n const nk = utils.curvature(t + 0.001, d1, d2, _3d, true).k;\n dk = (nk - k + (k - pk)) / 2;\n adk = (abs(nk - k) + abs(k - pk)) / 2;\n }\n\n return {\n k: k,\n r: r,\n dk: dk,\n adk: adk\n };\n },\n inflections: function (points) {\n if (points.length < 4) return []; // FIXME: TODO: add in inflection abstraction for quartic+ curves?\n\n const p = utils.align(points, {\n p1: points[0],\n p2: points.slice(-1)[0]\n }),\n a = p[2].x * p[1].y,\n b = p[3].x * p[1].y,\n c = p[1].x * p[2].y,\n d = p[3].x * p[2].y,\n v1 = 18 * (-3 * a + 2 * b + 3 * c - d),\n v2 = 18 * (3 * a - b - 3 * c),\n v3 = 18 * (c - a);\n\n if (utils.approximately(v1, 0)) {\n if (!utils.approximately(v2, 0)) {\n let t = -v3 / v2;\n if (0 <= t && t <= 1) return [t];\n }\n\n return [];\n }\n\n const trm = v2 * v2 - 4 * v1 * v3,\n sq = Math.sqrt(trm),\n d2 = 2 * v1;\n if (utils.approximately(d2, 0)) return [];\n return [(sq - v2) / d2, -(v2 + sq) / d2].filter(function (r) {\n return 0 <= r && r <= 1;\n });\n },\n bboxoverlap: function (b1, b2) {\n const dims = [\"x\", \"y\"],\n len = dims.length;\n\n for (let i = 0, dim, l, t, d; i < len; i++) {\n dim = dims[i];\n l = b1[dim].mid;\n t = b2[dim].mid;\n d = (b1[dim].size + b2[dim].size) / 2;\n if (abs(l - t) >= d) return false;\n }\n\n return true;\n },\n expandbox: function (bbox, _bbox) {\n if (_bbox.x.min < bbox.x.min) {\n bbox.x.min = _bbox.x.min;\n }\n\n if (_bbox.y.min < bbox.y.min) {\n bbox.y.min = _bbox.y.min;\n }\n\n if (_bbox.z && _bbox.z.min < bbox.z.min) {\n bbox.z.min = _bbox.z.min;\n }\n\n if (_bbox.x.max > bbox.x.max) {\n bbox.x.max = _bbox.x.max;\n }\n\n if (_bbox.y.max > bbox.y.max) {\n bbox.y.max = _bbox.y.max;\n }\n\n if (_bbox.z && _bbox.z.max > bbox.z.max) {\n bbox.z.max = _bbox.z.max;\n }\n\n bbox.x.mid = (bbox.x.min + bbox.x.max) / 2;\n bbox.y.mid = (bbox.y.min + bbox.y.max) / 2;\n\n if (bbox.z) {\n bbox.z.mid = (bbox.z.min + bbox.z.max) / 2;\n }\n\n bbox.x.size = bbox.x.max - bbox.x.min;\n bbox.y.size = bbox.y.max - bbox.y.min;\n\n if (bbox.z) {\n bbox.z.size = bbox.z.max - bbox.z.min;\n }\n },\n pairiteration: function (c1, c2, curveIntersectionThreshold) {\n const c1b = c1.bbox(),\n c2b = c2.bbox(),\n r = 100000,\n threshold = curveIntersectionThreshold || 0.5;\n\n if (c1b.x.size + c1b.y.size < threshold && c2b.x.size + c2b.y.size < threshold) {\n return [(r * (c1._t1 + c1._t2) / 2 | 0) / r + \"/\" + (r * (c2._t1 + c2._t2) / 2 | 0) / r];\n }\n\n let cc1 = c1.split(0.5),\n cc2 = c2.split(0.5),\n pairs = [{\n left: cc1.left,\n right: cc2.left\n }, {\n left: cc1.left,\n right: cc2.right\n }, {\n left: cc1.right,\n right: cc2.right\n }, {\n left: cc1.right,\n right: cc2.left\n }];\n pairs = pairs.filter(function (pair) {\n return utils.bboxoverlap(pair.left.bbox(), pair.right.bbox());\n });\n let results = [];\n if (pairs.length === 0) return results;\n pairs.forEach(function (pair) {\n results = results.concat(utils.pairiteration(pair.left, pair.right, threshold));\n });\n results = results.filter(function (v, i) {\n return results.indexOf(v) === i;\n });\n return results;\n },\n getccenter: function (p1, p2, p3) {\n const dx1 = p2.x - p1.x,\n dy1 = p2.y - p1.y,\n dx2 = p3.x - p2.x,\n dy2 = p3.y - p2.y,\n dx1p = dx1 * cos(quart) - dy1 * sin(quart),\n dy1p = dx1 * sin(quart) + dy1 * cos(quart),\n dx2p = dx2 * cos(quart) - dy2 * sin(quart),\n dy2p = dx2 * sin(quart) + dy2 * cos(quart),\n // chord midpoints\n mx1 = (p1.x + p2.x) / 2,\n my1 = (p1.y + p2.y) / 2,\n mx2 = (p2.x + p3.x) / 2,\n my2 = (p2.y + p3.y) / 2,\n // midpoint offsets\n mx1n = mx1 + dx1p,\n my1n = my1 + dy1p,\n mx2n = mx2 + dx2p,\n my2n = my2 + dy2p,\n // intersection of these lines:\n arc = utils.lli8(mx1, my1, mx1n, my1n, mx2, my2, mx2n, my2n),\n r = utils.dist(arc, p1); // arc start/end values, over mid point:\n\n let s = atan2(p1.y - arc.y, p1.x - arc.x),\n m = atan2(p2.y - arc.y, p2.x - arc.x),\n e = atan2(p3.y - arc.y, p3.x - arc.x),\n _; // determine arc direction (cw/ccw correction)\n\n\n if (s < e) {\n // if s m || m > e) {\n s += tau;\n }\n\n if (s > e) {\n _ = e;\n e = s;\n s = _;\n }\n } else {\n // if e 4) {\n if (arguments.length !== 1) {\n throw new Error(\"Only new Bezier(point[]) is accepted for 4th and higher order curves\");\n }\n\n higher = true;\n }\n } else {\n if (len !== 6 && len !== 8 && len !== 9 && len !== 12) {\n if (arguments.length !== 1) {\n throw new Error(\"Only new Bezier(point[]) is accepted for 4th and higher order curves\");\n }\n }\n }\n\n const _3d = this._3d = !higher && (len === 9 || len === 12) || coords && coords[0] && typeof coords[0].z !== \"undefined\";\n\n const points = this.points = [];\n\n for (let idx = 0, step = _3d ? 3 : 2; idx < len; idx += step) {\n var point = {\n x: args[idx],\n y: args[idx + 1]\n };\n\n if (_3d) {\n point.z = args[idx + 2];\n }\n\n points.push(point);\n }\n\n const order = this.order = points.length - 1;\n const dims = this.dims = [\"x\", \"y\"];\n if (_3d) dims.push(\"z\");\n this.dimlen = dims.length;\n const aligned = utils.align(points, {\n p1: points[0],\n p2: points[order]\n });\n this._linear = !aligned.some(p => abs$1(p.y) > 0.0001);\n this._lut = [];\n this._t1 = 0;\n this._t2 = 1;\n this.update();\n }\n\n static quadraticFromPoints(p1, p2, p3, t) {\n if (typeof t === \"undefined\") {\n t = 0.5;\n } // shortcuts, although they're really dumb\n\n\n if (t === 0) {\n return new Bezier(p2, p2, p3);\n }\n\n if (t === 1) {\n return new Bezier(p1, p2, p2);\n } // real fitting.\n\n\n const abc = Bezier.getABC(2, p1, p2, p3, t);\n return new Bezier(p1, abc.A, p3);\n }\n\n static cubicFromPoints(S, B, E, t, d1) {\n if (typeof t === \"undefined\") {\n t = 0.5;\n }\n\n const abc = Bezier.getABC(3, S, B, E, t);\n\n if (typeof d1 === \"undefined\") {\n d1 = utils.dist(B, abc.C);\n }\n\n const d2 = d1 * (1 - t) / t;\n const selen = utils.dist(S, E),\n lx = (E.x - S.x) / selen,\n ly = (E.y - S.y) / selen,\n bx1 = d1 * lx,\n by1 = d1 * ly,\n bx2 = d2 * lx,\n by2 = d2 * ly; // derivation of new hull coordinates\n\n const e1 = {\n x: B.x - bx1,\n y: B.y - by1\n },\n e2 = {\n x: B.x + bx2,\n y: B.y + by2\n },\n A = abc.A,\n v1 = {\n x: A.x + (e1.x - A.x) / (1 - t),\n y: A.y + (e1.y - A.y) / (1 - t)\n },\n v2 = {\n x: A.x + (e2.x - A.x) / t,\n y: A.y + (e2.y - A.y) / t\n },\n nc1 = {\n x: S.x + (v1.x - S.x) / t,\n y: S.y + (v1.y - S.y) / t\n },\n nc2 = {\n x: E.x + (v2.x - E.x) / (1 - t),\n y: E.y + (v2.y - E.y) / (1 - t)\n }; // ...done\n\n return new Bezier(S, nc1, nc2, E);\n }\n\n static getUtils() {\n return utils;\n }\n\n getUtils() {\n return Bezier.getUtils();\n }\n\n static get PolyBezier() {\n return PolyBezier;\n }\n\n valueOf() {\n return this.toString();\n }\n\n toString() {\n return utils.pointsToString(this.points);\n }\n\n toSVG() {\n if (this._3d) return false;\n const p = this.points,\n x = p[0].x,\n y = p[0].y,\n s = [\"M\", x, y, this.order === 2 ? \"Q\" : \"C\"];\n\n for (let i = 1, last = p.length; i < last; i++) {\n s.push(p[i].x);\n s.push(p[i].y);\n }\n\n return s.join(\" \");\n }\n\n setRatios(ratios) {\n if (ratios.length !== this.points.length) {\n throw new Error(\"incorrect number of ratio values\");\n }\n\n this.ratios = ratios;\n this._lut = []; // invalidate any precomputed LUT\n }\n\n verify() {\n const print = this.coordDigest();\n\n if (print !== this._print) {\n this._print = print;\n this.update();\n }\n }\n\n coordDigest() {\n return this.points.map(function (c, pos) {\n return \"\" + pos + c.x + c.y + (c.z ? c.z : 0);\n }).join(\"\");\n }\n\n update() {\n // invalidate any precomputed LUT\n this._lut = [];\n this.dpoints = utils.derive(this.points, this._3d);\n this.computedirection();\n }\n\n computedirection() {\n const points = this.points;\n const angle = utils.angle(points[0], points[this.order], points[1]);\n this.clockwise = angle > 0;\n }\n\n length() {\n return utils.length(this.derivative.bind(this));\n }\n\n static getABC(order = 2, S, B, E, t = 0.5) {\n const u = utils.projectionratio(t, order),\n um = 1 - u,\n C = {\n x: u * S.x + um * E.x,\n y: u * S.y + um * E.y\n },\n s = utils.abcratio(t, order),\n A = {\n x: B.x + (B.x - C.x) / s,\n y: B.y + (B.y - C.y) / s\n };\n return {\n A,\n B,\n C,\n S,\n E\n };\n }\n\n getABC(t, B) {\n B = B || this.get(t);\n let S = this.points[0];\n let E = this.points[this.order];\n return Bezier.getABC(this.order, S, B, E, t);\n }\n\n getLUT(steps) {\n this.verify();\n steps = steps || 100;\n\n if (this._lut.length === steps) {\n return this._lut;\n }\n\n this._lut = []; // We want a range from 0 to 1 inclusive, so\n // we decrement and then use <= rather than <:\n\n steps--;\n\n for (let i = 0, p, t; i < steps; i++) {\n t = i / (steps - 1);\n p = this.compute(t);\n p.t = t;\n\n this._lut.push(p);\n }\n\n return this._lut;\n }\n\n on(point, error) {\n error = error || 5;\n const lut = this.getLUT(),\n hits = [];\n\n for (let i = 0, c, t = 0; i < lut.length; i++) {\n c = lut[i];\n\n if (utils.dist(c, point) < error) {\n hits.push(c);\n t += i / lut.length;\n }\n }\n\n if (!hits.length) return false;\n return t /= hits.length;\n }\n\n project(point) {\n // step 1: coarse check\n const LUT = this.getLUT(),\n l = LUT.length - 1,\n closest = utils.closest(LUT, point),\n mpos = closest.mpos,\n t1 = (mpos - 1) / l,\n t2 = (mpos + 1) / l,\n step = 0.1 / l; // step 2: fine check\n\n let mdist = closest.mdist,\n t = t1,\n ft = t,\n p;\n mdist += 1;\n\n for (let d; t < t2 + step; t += step) {\n p = this.compute(t);\n d = utils.dist(point, p);\n\n if (d < mdist) {\n mdist = d;\n ft = t;\n }\n }\n\n ft = ft < 0 ? 0 : ft > 1 ? 1 : ft;\n p = this.compute(ft);\n p.t = ft;\n p.d = mdist;\n return p;\n }\n\n get(t) {\n return this.compute(t);\n }\n\n point(idx) {\n return this.points[idx];\n }\n\n compute(t) {\n if (this.ratios) {\n return utils.computeWithRatios(t, this.points, this.ratios, this._3d);\n }\n\n return utils.compute(t, this.points, this._3d, this.ratios);\n }\n\n raise() {\n const p = this.points,\n np = [p[0]],\n k = p.length;\n\n for (let i = 1, pi, pim; i < k; i++) {\n pi = p[i];\n pim = p[i - 1];\n np[i] = {\n x: (k - i) / k * pi.x + i / k * pim.x,\n y: (k - i) / k * pi.y + i / k * pim.y\n };\n }\n\n np[k] = p[k - 1];\n return new Bezier(np);\n }\n\n derivative(t) {\n return utils.compute(t, this.dpoints[0]);\n }\n\n dderivative(t) {\n return utils.compute(t, this.dpoints[1]);\n }\n\n align() {\n let p = this.points;\n return new Bezier(utils.align(p, {\n p1: p[0],\n p2: p[p.length - 1]\n }));\n }\n\n curvature(t) {\n return utils.curvature(t, this.dpoints[0], this.dpoints[1], this._3d);\n }\n\n inflections() {\n return utils.inflections(this.points);\n }\n\n normal(t) {\n return this._3d ? this.__normal3(t) : this.__normal2(t);\n }\n\n __normal2(t) {\n const d = this.derivative(t);\n const q = sqrt$1(d.x * d.x + d.y * d.y);\n return {\n x: -d.y / q,\n y: d.x / q\n };\n }\n\n __normal3(t) {\n // see http://stackoverflow.com/questions/25453159\n const r1 = this.derivative(t),\n r2 = this.derivative(t + 0.01),\n q1 = sqrt$1(r1.x * r1.x + r1.y * r1.y + r1.z * r1.z),\n q2 = sqrt$1(r2.x * r2.x + r2.y * r2.y + r2.z * r2.z);\n r1.x /= q1;\n r1.y /= q1;\n r1.z /= q1;\n r2.x /= q2;\n r2.y /= q2;\n r2.z /= q2; // cross product\n\n const c = {\n x: r2.y * r1.z - r2.z * r1.y,\n y: r2.z * r1.x - r2.x * r1.z,\n z: r2.x * r1.y - r2.y * r1.x\n };\n const m = sqrt$1(c.x * c.x + c.y * c.y + c.z * c.z);\n c.x /= m;\n c.y /= m;\n c.z /= m; // rotation matrix\n\n const R = [c.x * c.x, c.x * c.y - c.z, c.x * c.z + c.y, c.x * c.y + c.z, c.y * c.y, c.y * c.z - c.x, c.x * c.z - c.y, c.y * c.z + c.x, c.z * c.z]; // normal vector:\n\n const n = {\n x: R[0] * r1.x + R[1] * r1.y + R[2] * r1.z,\n y: R[3] * r1.x + R[4] * r1.y + R[5] * r1.z,\n z: R[6] * r1.x + R[7] * r1.y + R[8] * r1.z\n };\n return n;\n }\n\n hull(t) {\n let p = this.points,\n _p = [],\n q = [],\n idx = 0;\n q[idx++] = p[0];\n q[idx++] = p[1];\n q[idx++] = p[2];\n\n if (this.order === 3) {\n q[idx++] = p[3];\n } // we lerp between all points at each iteration, until we have 1 point left.\n\n\n while (p.length > 1) {\n _p = [];\n\n for (let i = 0, pt, l = p.length - 1; i < l; i++) {\n pt = utils.lerp(t, p[i], p[i + 1]);\n q[idx++] = pt;\n\n _p.push(pt);\n }\n\n p = _p;\n }\n\n return q;\n }\n\n split(t1, t2) {\n // shortcuts\n if (t1 === 0 && !!t2) {\n return this.split(t2).left;\n }\n\n if (t2 === 1) {\n return this.split(t1).right;\n } // no shortcut: use \"de Casteljau\" iteration.\n\n\n const q = this.hull(t1);\n const result = {\n left: this.order === 2 ? new Bezier([q[0], q[3], q[5]]) : new Bezier([q[0], q[4], q[7], q[9]]),\n right: this.order === 2 ? new Bezier([q[5], q[4], q[2]]) : new Bezier([q[9], q[8], q[6], q[3]]),\n span: q\n }; // make sure we bind _t1/_t2 information!\n\n result.left._t1 = utils.map(0, 0, 1, this._t1, this._t2);\n result.left._t2 = utils.map(t1, 0, 1, this._t1, this._t2);\n result.right._t1 = utils.map(t1, 0, 1, this._t1, this._t2);\n result.right._t2 = utils.map(1, 0, 1, this._t1, this._t2); // if we have no t2, we're done\n\n if (!t2) {\n return result;\n } // if we have a t2, split again:\n\n\n t2 = utils.map(t2, t1, 1, 0, 1);\n return result.right.split(t2).left;\n }\n\n extrema() {\n const result = {};\n let roots = [];\n this.dims.forEach(function (dim) {\n let mfn = function (v) {\n return v[dim];\n };\n\n let p = this.dpoints[0].map(mfn);\n result[dim] = utils.droots(p);\n\n if (this.order === 3) {\n p = this.dpoints[1].map(mfn);\n result[dim] = result[dim].concat(utils.droots(p));\n }\n\n result[dim] = result[dim].filter(function (t) {\n return t >= 0 && t <= 1;\n });\n roots = roots.concat(result[dim].sort(utils.numberSort));\n }.bind(this));\n result.values = roots.sort(utils.numberSort).filter(function (v, idx) {\n return roots.indexOf(v) === idx;\n });\n return result;\n }\n\n bbox() {\n const extrema = this.extrema(),\n result = {};\n this.dims.forEach(function (d) {\n result[d] = utils.getminmax(this, d, extrema[d]);\n }.bind(this));\n return result;\n }\n\n overlaps(curve) {\n const lbbox = this.bbox(),\n tbbox = curve.bbox();\n return utils.bboxoverlap(lbbox, tbbox);\n }\n\n offset(t, d) {\n if (typeof d !== \"undefined\") {\n const c = this.get(t),\n n = this.normal(t);\n const ret = {\n c: c,\n n: n,\n x: c.x + n.x * d,\n y: c.y + n.y * d\n };\n\n if (this._3d) {\n ret.z = c.z + n.z * d;\n }\n\n return ret;\n }\n\n if (this._linear) {\n const nv = this.normal(0),\n coords = this.points.map(function (p) {\n const ret = {\n x: p.x + t * nv.x,\n y: p.y + t * nv.y\n };\n\n if (p.z && nv.z) {\n ret.z = p.z + t * nv.z;\n }\n\n return ret;\n });\n return [new Bezier(coords)];\n }\n\n return this.reduce().map(function (s) {\n if (s._linear) {\n return s.offset(t)[0];\n }\n\n return s.scale(t);\n });\n }\n\n simple() {\n if (this.order === 3) {\n const a1 = utils.angle(this.points[0], this.points[3], this.points[1]);\n const a2 = utils.angle(this.points[0], this.points[3], this.points[2]);\n if (a1 > 0 && a2 < 0 || a1 < 0 && a2 > 0) return false;\n }\n\n const n1 = this.normal(0);\n const n2 = this.normal(1);\n let s = n1.x * n2.x + n1.y * n2.y;\n\n if (this._3d) {\n s += n1.z * n2.z;\n }\n\n return abs$1(acos$1(s)) < pi$1 / 3;\n }\n\n reduce() {\n // TODO: examine these var types in more detail...\n let i,\n t1 = 0,\n t2 = 0,\n step = 0.01,\n segment,\n pass1 = [],\n pass2 = []; // first pass: split on extrema\n\n let extrema = this.extrema().values;\n\n if (extrema.indexOf(0) === -1) {\n extrema = [0].concat(extrema);\n }\n\n if (extrema.indexOf(1) === -1) {\n extrema.push(1);\n }\n\n for (t1 = extrema[0], i = 1; i < extrema.length; i++) {\n t2 = extrema[i];\n segment = this.split(t1, t2);\n segment._t1 = t1;\n segment._t2 = t2;\n pass1.push(segment);\n t1 = t2;\n } // second pass: further reduce these segments to simple segments\n\n\n pass1.forEach(function (p1) {\n t1 = 0;\n t2 = 0;\n\n while (t2 <= 1) {\n for (t2 = t1 + step; t2 <= 1 + step; t2 += step) {\n segment = p1.split(t1, t2);\n\n if (!segment.simple()) {\n t2 -= step;\n\n if (abs$1(t1 - t2) < step) {\n // we can never form a reduction\n return [];\n }\n\n segment = p1.split(t1, t2);\n segment._t1 = utils.map(t1, 0, 1, p1._t1, p1._t2);\n segment._t2 = utils.map(t2, 0, 1, p1._t1, p1._t2);\n pass2.push(segment);\n t1 = t2;\n break;\n }\n }\n }\n\n if (t1 < 1) {\n segment = p1.split(t1, 1);\n segment._t1 = utils.map(t1, 0, 1, p1._t1, p1._t2);\n segment._t2 = p1._t2;\n pass2.push(segment);\n }\n });\n return pass2;\n }\n\n scale(d) {\n const order = this.order;\n let distanceFn = false;\n\n if (typeof d === \"function\") {\n distanceFn = d;\n }\n\n if (distanceFn && order === 2) {\n return this.raise().scale(distanceFn);\n } // TODO: add special handling for degenerate (=linear) curves.\n\n\n const clockwise = this.clockwise;\n const r1 = distanceFn ? distanceFn(0) : d;\n const r2 = distanceFn ? distanceFn(1) : d;\n const v = [this.offset(0, 10), this.offset(1, 10)];\n const points = this.points;\n const np = [];\n const o = utils.lli4(v[0], v[0].c, v[1], v[1].c);\n\n if (!o) {\n throw new Error(\"cannot scale this curve. Try reducing it first.\");\n } // move all points by distance 'd' wrt the origin 'o'\n // move end points by fixed distance along normal.\n\n\n [0, 1].forEach(function (t) {\n const p = np[t * order] = utils.copy(points[t * order]);\n p.x += (t ? r2 : r1) * v[t].n.x;\n p.y += (t ? r2 : r1) * v[t].n.y;\n });\n\n if (!distanceFn) {\n // move control points to lie on the intersection of the offset\n // derivative vector, and the origin-through-control vector\n [0, 1].forEach(t => {\n if (order === 2 && !!t) return;\n const p = np[t * order];\n const d = this.derivative(t);\n const p2 = {\n x: p.x + d.x,\n y: p.y + d.y\n };\n np[t + 1] = utils.lli4(p, p2, o, points[t + 1]);\n });\n return new Bezier(np);\n } // move control points by \"however much necessary to\n // ensure the correct tangent to endpoint\".\n\n\n [0, 1].forEach(function (t) {\n if (order === 2 && !!t) return;\n var p = points[t + 1];\n var ov = {\n x: p.x - o.x,\n y: p.y - o.y\n };\n var rc = distanceFn ? distanceFn((t + 1) / order) : d;\n if (distanceFn && !clockwise) rc = -rc;\n var m = sqrt$1(ov.x * ov.x + ov.y * ov.y);\n ov.x /= m;\n ov.y /= m;\n np[t + 1] = {\n x: p.x + rc * ov.x,\n y: p.y + rc * ov.y\n };\n });\n return new Bezier(np);\n }\n\n outline(d1, d2, d3, d4) {\n d2 = typeof d2 === \"undefined\" ? d1 : d2;\n const reduced = this.reduce(),\n len = reduced.length,\n fcurves = [];\n let bcurves = [],\n p,\n alen = 0,\n tlen = this.length();\n const graduated = typeof d3 !== \"undefined\" && typeof d4 !== \"undefined\";\n\n function linearDistanceFunction(s, e, tlen, alen, slen) {\n return function (v) {\n const f1 = alen / tlen,\n f2 = (alen + slen) / tlen,\n d = e - s;\n return utils.map(v, 0, 1, s + f1 * d, s + f2 * d);\n };\n } // form curve oulines\n\n\n reduced.forEach(function (segment) {\n const slen = segment.length();\n\n if (graduated) {\n fcurves.push(segment.scale(linearDistanceFunction(d1, d3, tlen, alen, slen)));\n bcurves.push(segment.scale(linearDistanceFunction(-d2, -d4, tlen, alen, slen)));\n } else {\n fcurves.push(segment.scale(d1));\n bcurves.push(segment.scale(-d2));\n }\n\n alen += slen;\n }); // reverse the \"return\" outline\n\n bcurves = bcurves.map(function (s) {\n p = s.points;\n\n if (p[3]) {\n s.points = [p[3], p[2], p[1], p[0]];\n } else {\n s.points = [p[2], p[1], p[0]];\n }\n\n return s;\n }).reverse(); // form the endcaps as lines\n\n const fs = fcurves[0].points[0],\n fe = fcurves[len - 1].points[fcurves[len - 1].points.length - 1],\n bs = bcurves[len - 1].points[bcurves[len - 1].points.length - 1],\n be = bcurves[0].points[0],\n ls = utils.makeline(bs, fs),\n le = utils.makeline(fe, be),\n segments = [ls].concat(fcurves).concat([le]).concat(bcurves);\n return new PolyBezier(segments);\n }\n\n outlineshapes(d1, d2, curveIntersectionThreshold) {\n d2 = d2 || d1;\n const outline = this.outline(d1, d2).curves;\n const shapes = [];\n\n for (let i = 1, len = outline.length; i < len / 2; i++) {\n const shape = utils.makeshape(outline[i], outline[len - i], curveIntersectionThreshold);\n shape.startcap.virtual = i > 1;\n shape.endcap.virtual = i < len / 2 - 1;\n shapes.push(shape);\n }\n\n return shapes;\n }\n\n intersects(curve, curveIntersectionThreshold) {\n if (!curve) return this.selfintersects(curveIntersectionThreshold);\n\n if (curve.p1 && curve.p2) {\n return this.lineIntersects(curve);\n }\n\n if (curve instanceof Bezier) {\n curve = curve.reduce();\n }\n\n return this.curveintersects(this.reduce(), curve, curveIntersectionThreshold);\n }\n\n lineIntersects(line) {\n const mx = min(line.p1.x, line.p2.x),\n my = min(line.p1.y, line.p2.y),\n MX = max(line.p1.x, line.p2.x),\n MY = max(line.p1.y, line.p2.y);\n return utils.roots(this.points, line).filter(t => {\n var p = this.get(t);\n return utils.between(p.x, mx, MX) && utils.between(p.y, my, MY);\n });\n }\n\n selfintersects(curveIntersectionThreshold) {\n // \"simple\" curves cannot intersect with their direct\n // neighbour, so for each segment X we check whether\n // it intersects [0:x-2][x+2:last].\n const reduced = this.reduce(),\n len = reduced.length - 2,\n results = [];\n\n for (let i = 0, result, left, right; i < len; i++) {\n left = reduced.slice(i, i + 1);\n right = reduced.slice(i + 2);\n result = this.curveintersects(left, right, curveIntersectionThreshold);\n results.push(...result);\n }\n\n return results;\n }\n\n curveintersects(c1, c2, curveIntersectionThreshold) {\n const pairs = []; // step 1: pair off any overlapping segments\n\n c1.forEach(function (l) {\n c2.forEach(function (r) {\n if (l.overlaps(r)) {\n pairs.push({\n left: l,\n right: r\n });\n }\n });\n }); // step 2: for each pairing, run through the convergence algorithm.\n\n let intersections = [];\n pairs.forEach(function (pair) {\n const result = utils.pairiteration(pair.left, pair.right, curveIntersectionThreshold);\n\n if (result.length > 0) {\n intersections = intersections.concat(result);\n }\n });\n return intersections;\n }\n\n arcs(errorThreshold) {\n errorThreshold = errorThreshold || 0.5;\n return this._iterate(errorThreshold, []);\n }\n\n _error(pc, np1, s, e) {\n const q = (e - s) / 4,\n c1 = this.get(s + q),\n c2 = this.get(e - q),\n ref = utils.dist(pc, np1),\n d1 = utils.dist(pc, c1),\n d2 = utils.dist(pc, c2);\n return abs$1(d1 - ref) + abs$1(d2 - ref);\n }\n\n _iterate(errorThreshold, circles) {\n let t_s = 0,\n t_e = 1,\n safety; // we do a binary search to find the \"good `t` closest to no-longer-good\"\n\n do {\n safety = 0; // step 1: start with the maximum possible arc\n\n t_e = 1; // points:\n\n let np1 = this.get(t_s),\n np2,\n np3,\n arc,\n prev_arc; // booleans:\n\n let curr_good = false,\n prev_good = false,\n done; // numbers:\n\n let t_m = t_e,\n prev_e = 1; // step 2: find the best possible arc\n\n do {\n prev_good = curr_good;\n prev_arc = arc;\n t_m = (t_s + t_e) / 2;\n np2 = this.get(t_m);\n np3 = this.get(t_e);\n arc = utils.getccenter(np1, np2, np3); //also save the t values\n\n arc.interval = {\n start: t_s,\n end: t_e\n };\n\n let error = this._error(arc, np1, t_s, t_e);\n\n curr_good = error <= errorThreshold;\n done = prev_good && !curr_good;\n if (!done) prev_e = t_e; // this arc is fine: we can move 'e' up to see if we can find a wider arc\n\n if (curr_good) {\n // if e is already at max, then we're done for this arc.\n if (t_e >= 1) {\n // make sure we cap at t=1\n arc.interval.end = prev_e = 1;\n prev_arc = arc; // if we capped the arc segment to t=1 we also need to make sure that\n // the arc's end angle is correct with respect to the bezier end point.\n\n if (t_e > 1) {\n let d = {\n x: arc.x + arc.r * cos$1(arc.e),\n y: arc.y + arc.r * sin$1(arc.e)\n };\n arc.e += utils.angle({\n x: arc.x,\n y: arc.y\n }, d, this.get(1));\n }\n\n break;\n } // if not, move it up by half the iteration distance\n\n\n t_e = t_e + (t_e - t_s) / 2;\n } else {\n // this is a bad arc: we need to move 'e' down to find a good arc\n t_e = t_m;\n }\n } while (!done && safety++ < 100);\n\n if (safety >= 100) {\n break;\n } // console.log(\"L835: [F] arc found\", t_s, prev_e, prev_arc.x, prev_arc.y, prev_arc.s, prev_arc.e);\n\n\n prev_arc = prev_arc ? prev_arc : arc;\n circles.push(prev_arc);\n t_s = prev_e;\n } while (t_e < 1);\n\n return circles;\n }\n\n}\n\nexports.Bezier = Bezier;\n","import { Bezier } from \"../vendor/bezier-js\";\nimport { float } from \"./util\";\n\nexport function pathToShapes(path: string): Bezier[][] {\n const parts = path.trim().split(\" \");\n let x = 0;\n let y = 0;\n let i = 0;\n const shapes: Bezier[][] = [];\n let currShape: Bezier[] = [];\n\n const chomp = () => {\n if (i >= parts.length) {\n throw new Error(`Ran out of path parts!`);\n }\n const val = parts[i];\n i++;\n return val;\n };\n\n const finishCurrShape = () => {\n if (currShape.length) {\n shapes.push(currShape);\n currShape = [];\n }\n };\n\n while (i < parts.length) {\n const command = chomp();\n switch (command) {\n case \"M\":\n finishCurrShape();\n x = float(chomp());\n y = float(chomp());\n break;\n case \"C\":\n const x1 = float(chomp());\n const y1 = float(chomp());\n const x2 = float(chomp());\n const y2 = float(chomp());\n const endX = float(chomp());\n const endY = float(chomp());\n currShape.push(new Bezier(x, y, x1, y1, x2, y2, endX, endY));\n x = endX;\n y = endY;\n break;\n case \"Z\":\n finishCurrShape();\n break;\n default:\n throw new Error(`Unknown SVG path command: '${command}'`);\n }\n }\n\n finishCurrShape();\n\n return shapes;\n}\n","import { Bezier, Point, BBox, MinMax } from \"../vendor/bezier-js\";\nimport { SVGProps } from \"react\";\n\nimport type { SvgSymbolElement } from \"./svg-symbol\";\nimport { flatten, float } from \"./util\";\nimport { pathToShapes } from \"./path\";\n\nexport function getBoundingBoxSize(bbox: BBox): [number, number] {\n const width = bbox.x.max - bbox.x.min;\n const height = bbox.y.max - bbox.y.min;\n\n return [width, height];\n}\n\nexport function getBoundingBoxCenter(bbox: BBox): Point {\n const [width, height] = getBoundingBoxSize(bbox);\n\n return {\n x: bbox.x.min + width / 2,\n y: bbox.y.min + height / 2,\n };\n}\n\nfunction dilateMinMax(minmax: MinMax, amount: number): MinMax {\n return {\n min: minmax.min - amount,\n max: minmax.max + amount,\n };\n}\n\nexport function dilateBoundingBox(bbox: BBox, amount: number): BBox {\n return {\n x: dilateMinMax(bbox.x, amount),\n y: dilateMinMax(bbox.y, amount),\n };\n}\n\nexport function coalesceBoundingBoxes(bboxes: BBox[]): BBox {\n let minX = Infinity;\n let minY = Infinity;\n let maxX = -Infinity;\n let maxY = -Infinity;\n\n if (bboxes.length === 0) {\n throw new Error(`Must have at least one bounding box!`);\n }\n\n for (let bbox of bboxes) {\n if (bbox.x.min < minX) {\n minX = bbox.x.min;\n }\n if (bbox.x.max > maxX) {\n maxX = bbox.x.max;\n }\n if (bbox.y.min < minY) {\n minY = bbox.y.min;\n }\n if (bbox.y.max > maxY) {\n maxY = bbox.y.max;\n }\n }\n\n return { x: { min: minX, max: maxX }, y: { min: minY, max: maxY } };\n}\n\nexport function getBoundingBoxForBeziers(beziers: Bezier[]): BBox {\n return coalesceBoundingBoxes(beziers.map((b) => b.bbox()));\n}\n\nfunction getPathBoundingBox(props: SVGProps): BBox {\n if (!props.d) {\n throw new Error(`SVG path has no 'd' attribute value!`);\n }\n const beziers = flatten(pathToShapes(props.d));\n const bbox = getBoundingBoxForBeziers(beziers);\n return props.strokeWidth\n ? dilateBoundingBox(bbox, float(props.strokeWidth) / 2)\n : bbox;\n}\n\nexport function getSvgBoundingBox(\n element: SvgSymbolElement | SvgSymbolElement[]\n): BBox {\n if (Array.isArray(element)) {\n return coalesceBoundingBoxes(element.map(getSvgBoundingBox));\n }\n switch (element.tagName) {\n case \"g\":\n return getSvgBoundingBox(element.children);\n case \"path\":\n return getPathBoundingBox(element.props);\n }\n}\n","import type { AttachmentPointType } from \"./specs\";\n\nexport const STROKE_REPLACEMENT_COLOR = \"#000000\";\nexport const FILL_REPLACEMENT_COLOR = \"#ffffff\";\n\nexport const ATTACHMENT_POINT_COLORS: {\n [key in AttachmentPointType]: string;\n} = {\n tail: \"#ff0000\",\n leg: \"#ffff00\",\n arm: \"#00ff00\",\n horn: \"#00ffff\",\n crown: \"#0000ff\",\n};\n\nexport const NESTING_BOUNDING_BOX_COLOR = \"#ff00ff\";\n","import { Point } from \"../vendor/bezier-js\";\n\nexport function scalePointXY(p: Point, xScale: number, yScale: number): Point {\n return {\n x: p.x * xScale,\n y: p.y * yScale,\n };\n}\n\nexport function subtractPoints(p1: Point, p2: Point): Point {\n return {\n x: p1.x - p2.x,\n y: p1.y - p2.y,\n };\n}\n\nexport function normalizePoint(p: Point): Point {\n const len = Math.sqrt(Math.pow(p.x, 2) + Math.pow(p.y, 2));\n if (len === 0) {\n throw new Error(`Unable to normalize point with length 0`);\n }\n return {\n x: p.x / len,\n y: p.y / len,\n };\n}\n\nexport function normalizedPoint2rad(p: Point): number {\n let result = Math.acos(p.x);\n if (p.y < 0) {\n result += (Math.PI - result) * 2;\n }\n return result;\n}\n","import { Point, BBox } from \"../vendor/bezier-js\";\nimport { getBoundingBoxForBeziers } from \"./bounding-box\";\nimport * as colors from \"./colors\";\nimport { pathToShapes } from \"./path\";\nimport { normalizePoint, subtractPoints } from \"./point\";\nimport type { SvgSymbolElement } from \"./svg-symbol\";\n\nconst SPEC_LAYER_ID_RE = /^specs.*/i;\n\nexport type PointWithNormal = {\n point: Point;\n normal: Point;\n};\n\ntype AttachmentPointSpecs = {\n tail: PointWithNormal[];\n leg: PointWithNormal[];\n arm: PointWithNormal[];\n horn: PointWithNormal[];\n crown: PointWithNormal[];\n};\n\ntype FullSpecs = AttachmentPointSpecs & {\n nesting: BBox[];\n};\n\nexport type Specs = Partial;\n\nexport type AttachmentPointType = keyof AttachmentPointSpecs;\n\nexport type AttachmentPoint = PointWithNormal & {\n type: AttachmentPointType;\n};\n\nexport const ATTACHMENT_POINT_TYPES: AttachmentPointType[] = [\n \"tail\",\n \"leg\",\n \"arm\",\n \"horn\",\n \"crown\",\n];\n\nexport function* iterAttachmentPoints(specs: Specs): Iterable {\n for (let type of ATTACHMENT_POINT_TYPES) {\n const points = specs[type];\n if (points) {\n for (let point of points) {\n yield { ...point, type };\n }\n }\n }\n}\n\nconst NUM_ARROW_POINTS = 4;\nconst ARROW_TOP_POINT_IDX = 0;\nconst ARROW_BOTTOM_POINT_IDX = 2;\n\nfunction getArrowPoints(path: string): PointWithNormal[] {\n const shapes = pathToShapes(path);\n const points: PointWithNormal[] = [];\n\n for (let shape of shapes) {\n if (shape.length !== NUM_ARROW_POINTS) {\n throw new Error(\n `Expected arrow to have ${NUM_ARROW_POINTS} points, not ${shape.length}!`\n );\n }\n const point = shape[ARROW_BOTTOM_POINT_IDX].get(0.0);\n const normal = normalizePoint(\n subtractPoints(shape[ARROW_TOP_POINT_IDX].get(0.0), point)\n );\n points.push({\n point,\n normal,\n });\n }\n\n return points;\n}\n\nfunction getBoundingBoxes(path: string): BBox[] {\n const shapes = pathToShapes(path);\n const bboxes: BBox[] = [];\n\n for (let shape of shapes) {\n bboxes.push(getBoundingBoxForBeziers(shape));\n }\n\n return bboxes;\n}\n\n/**\n * Sort points from top to bottom, left to right.\n */\nfunction sortPoints(a: PointWithNormal, b: PointWithNormal): number {\n if (a.point.y < b.point.y) return -1;\n if (a.point.y > b.point.y) return 1;\n if (a.point.x < b.point.x) return -1;\n if (a.point.x > b.point.x) return 1;\n return 0;\n}\n\nfunction sortedPoints(points: PointWithNormal[]): PointWithNormal[] {\n const copy = [...points];\n copy.sort(sortPoints);\n return copy;\n}\n\nfunction concat(first: T[] | undefined, second: T[]): T[] {\n return first ? [...first, ...second] : second;\n}\n\nconst ATTACHMENT_COLOR_MAP = new Map(\n ATTACHMENT_POINT_TYPES.map((type) => [\n colors.ATTACHMENT_POINT_COLORS[type],\n type,\n ])\n);\n\nfunction updateSpecs(fill: string, path: string, specs: Specs): Specs {\n const attachmentType = ATTACHMENT_COLOR_MAP.get(fill);\n\n if (attachmentType) {\n return {\n ...specs,\n [attachmentType]: sortedPoints(\n concat(specs[attachmentType], getArrowPoints(path))\n ),\n };\n }\n\n if (fill === colors.NESTING_BOUNDING_BOX_COLOR) {\n return {\n ...specs,\n nesting: concat(specs.nesting, getBoundingBoxes(path)),\n };\n }\n\n throw new Error(`Not sure what to do with specs path with fill \"${fill}\"!`);\n}\n\nfunction getSpecs(layers: SvgSymbolElement[]): Specs {\n let specs: Specs = {};\n\n for (let layer of layers) {\n if (layer.tagName !== \"path\") {\n throw new Error(\n `Found an unexpected <${layer.tagName}> in the specs layer!`\n );\n }\n const { fill, d } = layer.props;\n if (!(fill && d)) {\n throw new Error(\n `Specs layer does not contain 'fill' and/or 'd' attributes!`\n );\n }\n specs = updateSpecs(fill, d, specs);\n }\n\n return specs;\n}\n\nexport function extractSpecs(\n layers: SvgSymbolElement[]\n): [Specs | undefined, SvgSymbolElement[]] {\n const layersWithoutSpecs: SvgSymbolElement[] = [];\n let specs: Specs | undefined = undefined;\n\n const setSpecs = (s: Specs | undefined) => {\n if (s) {\n if (specs) {\n throw new Error(\"Duplicate specs layers found!\");\n }\n specs = s;\n }\n };\n\n for (let layer of layers) {\n switch (layer.tagName) {\n case \"g\":\n const { id } = layer.props;\n if (id && SPEC_LAYER_ID_RE.test(id)) {\n setSpecs(getSpecs(layer.children));\n } else {\n let [s, children] = extractSpecs(layer.children);\n setSpecs(s);\n layersWithoutSpecs.push({\n ...layer,\n children,\n });\n }\n break;\n case \"path\":\n layersWithoutSpecs.push(layer);\n break;\n }\n }\n\n return [specs, layersWithoutSpecs];\n}\n","import React from \"react\";\nimport { BBox } from \"../vendor/bezier-js\";\nimport { getBoundingBoxSize } from \"./bounding-box\";\nimport * as colors from \"./colors\";\nimport { AttachmentPoint, iterAttachmentPoints, Specs } from \"./specs\";\n\nconst ATTACHMENT_POINT_RADIUS = 20;\n\nconst ATTACHMENT_POINT_NORMAL_LENGTH = 50;\n\nconst ATTACHMENT_POINT_NORMAL_STROKE = 4;\n\nconst SPEC_OPACITY = 0.66;\n\nconst VisibleAttachmentPoint: React.FC<{\n point: AttachmentPoint;\n}> = ({ point: ap }) => {\n const { x, y } = ap.point;\n const x2 = x + ap.normal.x * ATTACHMENT_POINT_NORMAL_LENGTH;\n const y2 = y + ap.normal.y * ATTACHMENT_POINT_NORMAL_LENGTH;\n const color = colors.ATTACHMENT_POINT_COLORS[ap.type];\n\n return (\n <>\n \n \n \n );\n};\n\nconst BoundingBoxes: React.FC<{ fill: string; bboxes: BBox[] }> = (props) => (\n <>\n {props.bboxes.map((b, i) => {\n const [width, height] = getBoundingBoxSize(b);\n return (\n \n );\n })}\n \n);\n\nexport const VisibleSpecs: React.FC<{ specs: Specs }> = ({ specs }) => {\n return (\n <>\n {Array.from(iterAttachmentPoints(specs)).map((point, i) => (\n \n ))}\n {specs.nesting && (\n \n )}\n \n );\n};\n","import React from \"react\";\nimport { SVGProps } from \"react\";\nimport { BBox } from \"../vendor/bezier-js\";\nimport { FILL_REPLACEMENT_COLOR, STROKE_REPLACEMENT_COLOR } from \"./colors\";\nimport { Specs } from \"./specs\";\nimport { VisibleSpecs } from \"./visible-specs\";\n\nconst DEFAULT_UNIFORM_STROKE_WIDTH = 1;\n\nexport type SvgSymbolData = {\n name: string;\n bbox: BBox;\n layers: SvgSymbolElement[];\n specs?: Specs;\n};\n\nexport type SvgSymbolElement = (\n | {\n tagName: \"g\";\n props: SVGProps;\n }\n | {\n tagName: \"path\";\n props: SVGProps;\n }\n) & {\n children: SvgSymbolElement[];\n};\n\nexport type SvgSymbolContext = {\n stroke: string;\n fill: string;\n showSpecs: boolean;\n uniformStrokeWidth?: number;\n};\n\nconst DEFAULT_CONTEXT: SvgSymbolContext = {\n stroke: \"#000000\",\n fill: \"#ffffff\",\n showSpecs: false,\n uniformStrokeWidth: DEFAULT_UNIFORM_STROKE_WIDTH,\n};\n\nexport function createSvgSymbolContext(\n ctx: Partial = {}\n): SvgSymbolContext {\n return {\n ...DEFAULT_CONTEXT,\n ...ctx,\n };\n}\n\nfunction getColor(\n ctx: SvgSymbolContext,\n color: string | undefined\n): string | undefined {\n switch (color) {\n case STROKE_REPLACEMENT_COLOR:\n return ctx.stroke;\n case FILL_REPLACEMENT_COLOR:\n return ctx.fill;\n }\n return color;\n}\n\nfunction reactifySvgSymbolElement(\n ctx: SvgSymbolContext,\n el: SvgSymbolElement,\n key: number\n): JSX.Element {\n let { fill, stroke, strokeWidth } = el.props;\n let vectorEffect;\n fill = getColor(ctx, fill);\n stroke = getColor(ctx, stroke);\n if (strokeWidth !== undefined && typeof ctx.uniformStrokeWidth === \"number\") {\n strokeWidth = ctx.uniformStrokeWidth;\n vectorEffect = \"non-scaling-stroke\";\n }\n return React.createElement(\n el.tagName,\n {\n ...el.props,\n id: undefined,\n vectorEffect,\n strokeWidth,\n fill,\n stroke,\n key,\n },\n el.children.map(reactifySvgSymbolElement.bind(null, ctx))\n );\n}\n\nexport const SvgSymbolContent: React.FC<\n { data: SvgSymbolData } & SvgSymbolContext\n> = (props) => {\n const d = props.data;\n\n return (\n <>\n {props.data.layers.map(reactifySvgSymbolElement.bind(null, props))}\n {props.showSpecs && d.specs && }\n \n );\n};\n","module.exports=[{name:\"antler\",bbox:{x:{min:99.548,max:611.604},y:{min:62.852999999999994,max:661.1165076882879}},layers:[{tagName:\"g\",props:{id:\"antler\"},children:[{tagName:\"g\",props:{id:\"antler\"},children:[{tagName:\"path\",props:{fill:\"#ffffff\",fillRule:\"evenodd\",stroke:\"#000000\",strokeWidth:\"4\",strokeLinecap:\"round\",strokeLinejoin:\"round\",d:\"M 101.548 613.672 C 101.555 613.662 126.259 554.400 166.826 512.025 C 195.044 482.548 219.865 465.586 238.695 448.219 C 263.166 425.649 298.626 355.713 285.075 300.093 C 267.194 226.705 203.274 206.090 203.266 206.081 C 203.278 206.090 286.407 193.851 321.111 299.116 C 338.351 351.406 315.503 412.346 315.503 412.357 C 315.512 412.353 376.858 382.006 407.121 366.189 C 446.096 345.819 478.175 323.433 511.967 269.697 C 566.517 182.951 473.148 64.862 473.144 64.853 C 473.151 64.860 606.472 158.517 555.534 286.796 C 520.715 374.480 430.610 411.051 430.598 411.063 C 430.605 411.067 462.508 448.721 501.526 448.810 C 564.956 448.955 609.593 402.332 609.604 402.328 C 609.594 402.336 598.065 472.537 506.850 487.464 C 443.041 497.906 383.873 436.466 383.861 436.460 C 383.847 436.469 301.005 450.027 239.473 525.429 C 191.040 584.778 188.303 658.921 188.305 658.930 C 188.300 658.929 154.651 661.149 131.834 650.297 C 115.742 642.644 101.551 613.675 101.548 613.672 Z\"},children:[]}]}]}],specs:{tail:[{point:{x:154.077,y:611.427,t:0},normal:{x:.34446700518242285,y:-.9387984247646843}}],crown:[{point:{x:482.685,y:75.203,t:0},normal:{x:-.6079447898892997,y:-.7939793022783751}}],arm:[{point:{x:215.088,y:208.776,t:0},normal:{x:-.9645378730549103,y:-.26394448553191957}},{point:{x:604.389,y:409.427,t:0},normal:{x:.5894612331329582,y:-.807796666639181}}],leg:[{point:{x:168.442,y:512.287,t:0},normal:{x:-.1299027415137425,y:-.9915267408129818}},{point:{x:225.512,y:545.696,t:0},normal:{x:.9982169563192287,y:.05969010065978366}}],horn:[{point:{x:526.891,y:230.222,t:0},normal:{x:-.8779210449390165,y:-.4788054290139007}},{point:{x:566.764,y:230.631,t:0},normal:{x:.9444698176941224,y:-.3285981793388864}}]}},{name:\"arm\",bbox:{x:{min:183.1692808170401,max:486.8868189058487},y:{min:15.098356649147188,max:712.3601985005132}},layers:[{tagName:\"g\",props:{id:\"arm\"},children:[{tagName:\"g\",props:{id:\"arm\"},children:[{tagName:\"path\",props:{fill:\"#ffffff\",fillRule:\"evenodd\",stroke:\"#000000\",strokeWidth:\"4\",strokeLinecap:\"round\",strokeLinejoin:\"round\",d:\"M 361.959 378.869 C 341.043 379.606 306.880 371.522 294.256 361.853 C 272.721 345.360 250.060 315.775 245.433 307.471 C 241.454 300.333 222.541 259.887 215.337 246.578 C 207.369 231.860 183.671 209.242 185.244 200.904 C 186.416 194.695 202.265 191.095 209.024 194.091 C 219.141 198.574 229.756 210.114 232.483 212.438 C 243.210 221.582 266.070 265.795 273.919 264.310 C 282.976 262.598 288.097 246.980 291.183 238.414 C 293.718 231.376 293.255 183.736 292.909 176.263 C 292.518 167.818 285.109 112.903 284.350 106.515 C 283.691 100.970 274.947 52.845 277.371 45.919 C 278.163 43.656 281.178 31.431 290.215 30.686 C 297.885 30.053 302.145 37.527 303.268 39.013 C 307.899 45.147 313.716 96.103 315.012 101.806 C 316.323 107.571 324.688 160.946 331.753 164.178 C 332.809 164.661 340.376 163.218 341.249 162.452 C 346.969 157.439 346.455 105.255 346.800 99.478 C 347.196 92.845 344.553 34.433 349.018 26.928 C 350.017 25.249 353.882 16.726 361.956 17.111 C 369.029 17.449 373.122 25.300 374.051 26.928 C 378.277 34.338 375.860 91.320 376.237 97.800 C 376.587 103.809 375.813 158.167 381.820 163.315 C 382.857 164.204 391.836 165.684 393.042 165.042 C 399.197 161.765 402.480 113.241 403.397 108.015 C 404.296 102.889 408.742 57.396 412.895 51.961 C 414.088 50.399 419.825 41.763 426.941 43.614 C 433.612 45.349 437.299 57.470 437.928 59.730 C 439.744 66.251 431.085 110.384 430.685 115.519 C 430.173 122.096 424.576 180.096 428.982 187.563 C 429.620 188.645 436.135 193.934 437.378 193.763 C 444.490 192.782 450.909 141.268 452.064 135.929 C 453.028 131.470 457.734 92.763 460.921 86.882 C 461.789 85.278 468.366 78.469 474.394 79.940 C 480.103 81.334 483.934 91.461 484.542 93.395 C 486.863 100.787 476.735 151.373 475.969 157.218 C 474.500 168.439 464.633 265.599 460.371 279.849 C 457.407 289.761 447.423 338.067 423.496 357.537 C 401.252 375.636 377.217 378.331 361.959 378.869 Z\"},children:[]},{tagName:\"path\",props:{fill:\"#ffffff\",fillRule:\"evenodd\",stroke:\"none\",d:\"M 420.109 359.976 C 381.257 360.058 342.405 360.140 303.553 360.222 C 303.663 383.968 296.883 625.737 297.890 682.241 C 298.550 719.298 419.562 719.936 421.430 682.921 C 422.939 653.039 418.802 382.821 420.109 359.976 Z\"},children:[]},{tagName:\"path\",props:{fill:\"none\",stroke:\"#000000\",strokeWidth:\"4\",strokeLinecap:\"round\",strokeLinejoin:\"round\",d:\"M 420.109 359.976 C 418.802 382.821 422.939 653.039 421.430 682.921 C 419.562 719.936 298.550 719.298 297.890 682.241 C 296.883 625.737 303.663 383.968 303.553 360.222 \"},children:[]}]}]}],specs:{nesting:[{x:{min:301.143,max:432.284},y:{min:199.612,max:330.753}}],tail:[{point:{x:359.564,y:633.422,t:0},normal:{x:0,y:-1}}],crown:[{point:{x:361.04,y:17.253,t:0},normal:{x:0,y:-1}}],horn:[{point:{x:287.106,y:33.1,t:0},normal:{x:-.21242144447155675,y:-.9771781464649204}},{point:{x:427.699,y:46.135,t:0},normal:{x:.25405776085246196,y:-.9671890477826107}}],arm:[{point:{x:414.182,y:419.309,t:0},normal:{x:.9646435485225039,y:-.2635580093526121}},{point:{x:308.182,y:420.287,t:0},normal:{x:-.9845177502453949,y:-.17528490936685495}}],leg:[{point:{x:404.98,y:689.221,t:0},normal:{x:.586011024588664,y:.8103030785209596}},{point:{x:312.444,y:689.632,t:0},normal:{x:-.586011024588663,y:.8103030785209602}}]}},{name:\"arm_claw\",bbox:{x:{min:195.076,max:540.736},y:{min:53.674,max:715.401}},layers:[{tagName:\"g\",props:{id:\"arm_claw\"},children:[{tagName:\"g\",props:{id:\"arm_claw\"},children:[{tagName:\"path\",props:{fill:\"#ffffff\",fillRule:\"evenodd\",stroke:\"#000000\",strokeWidth:\"4\",strokeLinecap:\"round\",strokeLinejoin:\"round\",d:\"M 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302.922 46.524 299.617 51.284 C 296.510 55.759 290.514 56.920 288.398 61.940 C 285.323 69.237 292.870 77.256 289.462 84.404 C 286.394 90.839 276.118 90.034 273.279 96.574 C 270.730 102.447 277.866 108.950 275.002 114.676 C 272.898 118.882 265.912 117.817 263.868 122.051 C 261.073 127.841 268.784 134.309 266.138 140.168 C 264.044 144.803 256.435 143.950 254.428 148.622 C 251.716 154.940 253.500 162.468 257.764 167.861 C 262.867 174.316 271.199 176.587 279.428 176.627 C 287.799 176.668 293.250 169.052 301.541 167.893 C 309.573 166.771 317.220 173.767 324.467 170.125 C 350.271 157.154 337.871 117.459 354.342 93.734 C 359.546 86.238 369.783 84.196 372.867 75.606 C 377.896 61.596 375.104 45.835 366.280 33.847 C 361.122 26.839 344.701 21.800 344.701 21.800 C 344.701 21.800 334.914 22.095 329.879 23.607 Z\"},children:[]},{tagName:\"path\",props:{fill:\"#ffffff\",fillRule:\"evenodd\",stroke:\"#000000\",strokeWidth:\"4\",strokeLinecap:\"round\",strokeLinejoin:\"round\",d:\"M 280.773 662.206 C 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167.778 379.706 186.604 362.017 188.271 359.907 C 190.692 356.841 212.735 351.849 218.149 346.332 C 229.563 334.699 231.830 305.134 241.712 281.271 C 245.044 273.223 253.911 267.379 256.451 261.403 C 262.327 247.580 261.780 224.937 263.521 204.620 C 264.997 187.389 266.143 171.559 275.428 156.969 C 280.461 149.061 287.261 143.980 295.456 139.429 C 305.231 134.000 317.532 132.362 323.504 122.492 C 326.610 117.359 326.315 111.535 325.581 105.581 C 325.126 101.889 321.670 99.343 322.007 95.639 C 322.515 90.046 330.116 87.776 330.561 82.178 C 330.875 78.220 326.478 75.646 326.453 71.675 C 326.428 67.594 330.588 64.918 330.563 60.836 C 330.538 56.866 325.249 54.117 326.456 50.334 C 327.982 45.548 336.358 47.439 338.684 42.987 C 340.831 38.875 334.661 33.127 337.927 29.834 C 343.994 23.718 354.942 29.719 361.877 34.828 C 368.207 39.492 369.102 47.363 372.868 54.264 C 374.562 57.368 376.447 59.786 377.565 63.140 C 380.401 71.642 384.892 80.448 380.746 88.394 C 377.231 95.131 365.301 92.074 361.871 98.854 C 357.078 108.325 360.626 120.147 367.126 128.539 C 378.393 143.084 402.176 135.044 415.895 147.305 C 437.475 166.592 439.363 195.127 451.195 221.542 C 455.177 230.430 460.233 244.696 462.032 246.993 C 467.688 254.216 507.758 280.224 534.677 294.830 C 541.124 298.328 547.400 299.616 553.606 303.525 C 560.683 307.981 579.625 315.768 571.819 318.769 C 570.315 319.347 564.933 314.923 560.845 313.777 C 558.474 313.113 554.914 310.585 553.914 312.836 C 552.876 315.170 559.519 325.643 564.948 330.631 C 568.754 334.128 580.316 332.960 577.904 337.531 C 577.239 338.790 569.790 337.854 565.901 336.128 C 561.280 334.076 555.358 326.399 555.202 326.550 C 555.051 326.697 559.772 334.690 563.671 337.712 C 566.950 340.254 575.470 338.336 574.495 342.369 C 574.128 343.889 567.535 343.899 564.091 342.648 C 558.196 340.507 551.458 330.082 551.276 330.279 C 551.119 330.449 555.683 339.481 559.702 343.082 C 562.589 345.669 570.857 344.657 569.419 348.257 C 568.458 350.663 559.667 347.295 555.285 344.610 C 550.170 341.476 544.289 331.540 544.124 331.737 C 544.018 331.864 546.457 338.614 548.793 341.707 C 550.678 344.203 554.965 344.501 555.448 347.591 C 556.333 353.256 544.182 342.912 539.609 337.093 C 532.075 327.508 523.436 310.093 521.050 307.861 C 515.266 302.448 456.728 280.746 445.540 271.194 C 437.973 264.733 412.150 225.285 412.146 225.280 C 412.146 225.283 410.901 245.553 412.782 256.322 C 417.313 282.273 435.303 300.396 438.648 326.527 C 442.019 352.869 435.894 375.444 431.210 401.585 C 424.394 439.622 405.638 470.187 402.792 507.590 C 401.708 521.838 406.970 534.571 406.098 549.265 C 404.785 571.364 397.955 589.183 393.023 610.765 C 389.774 624.982 381.070 645.506 383.232 651.008 C 385.603 657.041 406.265 665.549 421.455 675.523 C 422.939 676.497 423.723 679.264 422.421 680.472 C 420.149 682.582 413.990 673.255 414.677 676.279 C 414.751 676.605 419.741 679.694 420.724 682.617 C 421.032 683.530 421.415 684.761 420.654 685.352 C 418.041 687.381 413.774 678.416 413.138 679.714 C 412.431 681.159 417.695 683.300 418.981 686.048 C 419.370 686.878 420.057 687.895 419.476 688.605 C 416.964 691.674 410.396 680.743 409.773 682.883 C 409.378 684.243 416.431 686.189 417.261 689.643 C 417.631 691.187 418.223 693.440 416.054 693.989 C 413.229 694.705 410.617 693.685 407.879 692.684 C 404.962 691.618 403.139 689.450 400.335 688.112 C 395.772 685.935 391.214 685.809 386.777 683.386 C 382.787 681.207 380.686 677.421 376.583 675.462 C 369.867 672.256 359.813 677.431 355.901 671.100 C 351.947 664.701 360.240 655.888 361.358 650.445 C 362.924 642.817 365.081 631.340 365.623 620.813 C 367.081 592.503 358.072 568.647 360.905 540.441 C 361.974 529.800 366.797 521.521 367.899 510.883 C 368.588 504.238 367.305 498.584 367.626 491.910 C 368.983 463.673 376.566 440.518 377.884 412.279 C 378.441 400.336 376.180 379.578 377.115 378.331 C 381.933 371.912 395.765 355.283 395.767 355.280 C 395.765 355.283 378.312 377.556 377.137 377.197 C 375.371 376.658 347.815 347.483 347.812 347.480 C 347.815 347.483 366.045 365.226 375.980 379.944 C 376.722 381.044 376.480 403.013 375.612 415.504 C 373.704 442.962 366.047 465.435 364.864 492.934 C 364.573 499.680 366.197 505.389 365.464 512.102 C 364.305 522.737 360.541 531.165 357.596 541.450 C 350.713 565.487 343.063 585.137 336.697 609.315 C 334.449 617.851 331.913 624.967 331.142 633.760 C 330.619 639.734 334.934 645.667 331.799 650.779 C 327.924 657.098 318.362 654.588 312.433 659.037 C 306.344 663.605 303.619 674.503 294.413 678.820 C 287.979 681.836 284.142 690.738 277.178 689.321 C 275.654 689.011 273.766 688.266 273.959 686.296 C 274.655 679.157 289.587 672.513 289.099 672.663 C 281.095 675.126 273.892 689.317 272.560 680.133 C 271.986 676.177 288.380 668.539 284.893 665.989 C 284.222 665.499 271.717 680.719 271.773 672.915 C 271.815 667.145 280.810 666.066 280.773 662.206 Z\"},children:[]},{tagName:\"path\",props:{fill:\"#000000\",fillRule:\"evenodd\",stroke:\"none\",d:\"M 339.472 58.108 C 339.473 58.107 343.932 49.639 348.400 48.162 C 352.292 46.875 359.841 50.306 359.842 50.306 C 359.842 50.307 355.575 56.122 352.875 57.377 C 349.223 59.075 339.473 58.108 339.472 58.108 Z\"},children:[]},{tagName:\"path\",props:{fill:\"none\",stroke:\"#000000\",strokeWidth:\"4\",strokeLinecap:\"round\",strokeLinejoin:\"round\",d:\"M 376.910 295.609 C 377.139 293.948 378.396 293.182 378.812 293.275 C 379.658 293.467 381.149 293.420 381.137 295.092 C 381.118 297.890 379.580 299.597 378.868 299.576 C 378.242 299.556 376.573 298.048 376.910 295.609 M 405.462 208.805 C 405.563 207.922 406.551 205.458 408.895 205.536 C 411.251 205.615 412.112 208.156 412.115 209.049 C 412.119 210.080 411.035 213.277 408.329 213.029 C 405.814 212.799 405.354 209.756 405.462 208.805 M 310.365 215.162 C 310.431 212.718 311.287 210.708 314.387 210.560 C 317.239 210.424 318.498 213.333 318.539 214.353 C 318.581 215.415 317.482 218.444 314.516 218.600 C 311.783 218.745 310.338 216.141 310.365 215.162 M 407.428 178.180 C 409.847 186.594 423.656 200.014 421.417 209.966 C 419.705 217.576 415.019 227.028 402.013 228.096 C 380.359 229.874 367.306 213.493 367.463 200.508 M 349.213 207.973 C 349.533 220.445 337.572 234.076 319.183 234.173 C 306.928 234.238 300.827 226.054 297.912 218.266 C 293.845 207.397 303.095 200.124 307.335 182.413 \"},children:[]}]}]}],specs:{nesting:[{x:{min:322.059,max:373.33},y:{min:134.964,max:186.235}}],tail:[{point:{x:343.316,y:685.952,t:0},normal:{x:0,y:-1}}],crown:[{point:{x:342.125,y:26.508,t:0},normal:{x:0,y:-1}}],arm:[{point:{x:409.443,y:148.656,t:0},normal:{x:.7533285909264275,y:-.6576443066679764}},{point:{x:277.398,y:160.103,t:0},normal:{x:-.8561176130158883,y:-.5167810297253351}}],leg:[{point:{x:306.552,y:363.846,t:0},normal:{x:-.6986883991125071,y:.7154261114507926}},{point:{x:421.732,y:364.99,t:0},normal:{x:.7129335762692828,y:.7012315707581133}}],horn:[{point:{x:305.517,y:36.505,t:0},normal:{x:-.6817454199674197,y:-.7315894903246263}},{point:{x:365.223,y:37.618,t:0},normal:{x:.6314091670147453,y:-.7754498460956359}}]}}];","import type { SvgSymbolData } from \"./svg-symbol\";\nimport _SvgVocabulary from \"./_svg-vocabulary.json\";\n\nexport const SvgVocabulary: SvgSymbolData[] = _SvgVocabulary as any;\n","import React from \"react\";\nimport { SvgSymbolContext } from \"./svg-symbol\";\nimport { float } from \"./util\";\n\nexport const SymbolContextWidget: React.FC<{\n ctx: SvgSymbolContext;\n onChange: (value: SvgSymbolContext) => void;\n children?: any;\n}> = ({ ctx, children, onChange }) => {\n const updateCtx = (updates: Partial) => {\n onChange({ ...ctx, ...updates });\n };\n\n return (\n

\n {children}\n \n updateCtx({ stroke: e.target.value })}\n id=\"stroke\"\n />{\" \"}\n \n updateCtx({ fill: e.target.value })}\n id=\"fill\"\n />{\" \"}\n \n {ctx.uniformStrokeWidth !== undefined && (\n <>\n
\n \n \n updateCtx({ uniformStrokeWidth: float(e.target.value) })\n }\n />{\" \"}\n {ctx.uniformStrokeWidth}{\" \"}\n \n )}\n

\n );\n};\n","import React, { useState } from \"react\";\nimport { dilateBoundingBox, getBoundingBoxSize } from \"../bounding-box\";\nimport {\n createSvgSymbolContext,\n SvgSymbolContent,\n SvgSymbolData,\n} from \"../svg-symbol\";\nimport { SvgVocabulary } from \"../svg-vocabulary\";\nimport { SvgSymbolContext } from \"../svg-symbol\";\nimport { SymbolContextWidget } from \"../symbol-context-widget\";\n\ntype SvgSymbolProps = {\n data: SvgSymbolData;\n scale?: number;\n} & SvgSymbolContext;\n\nconst px = (value: number) => `${value}px`;\n\nconst BBOX_DILATION = 100;\n\nconst SvgSymbol: React.FC = (props) => {\n const d = props.data;\n const bbox = dilateBoundingBox(d.bbox, BBOX_DILATION);\n const scale = props.scale || 1;\n const [width, height] = getBoundingBoxSize(bbox);\n\n return (\n \n \n \n );\n};\n\nexport const VocabularyPage: React.FC<{}> = () => {\n const [ctx, setCtx] = useState(createSvgSymbolContext());\n\n return (\n <>\n

Mystic Symbolic Vocabulary

\n \n {SvgVocabulary.map((symbolData) => (\n \n \n {symbolData.name}\n \n
\n \n
\n \n ))}\n \n );\n};\n","import { Point } from \"../vendor/bezier-js\";\nimport { normalizedPoint2rad, scalePointXY, subtractPoints } from \"./point\";\nimport { PointWithNormal } from \"./specs\";\nimport { rad2deg } from \"./util\";\n\nfunction normalizeDeg(deg: number): number {\n deg = deg % 360;\n if (deg < 0) {\n deg = 360 + deg;\n }\n return deg;\n}\n\n/**\n * Convert the given normal in screen-space coordinates into\n * degrees of rotation in attachment-space coordinates.\n */\nexport function normalToAttachmentSpaceDegrees(normal: Point): number {\n // We need to flip our y because we're in screen space, yet our\n // rotational math assumes we're not.\n const yFlipped = scalePointXY(normal, 1, -1);\n\n const rad = normalizedPoint2rad(yFlipped);\n\n // The origin of our rotation space assumes that \"up\" is 0\n // degrees, while our rotational math assumes 0 degrees is \"right\".\n const reoriented = normalizeDeg(90 - rad2deg(rad));\n\n return reoriented;\n}\n\n/**\n * Given a child point that needs to be attached to a parent\n * point, return the amount of translation and rotation we\n * need to apply to the child point in order to align its\n * position and normal with that of its parent.\n */\nexport function getAttachmentTransforms(\n parent: PointWithNormal,\n child: PointWithNormal\n) {\n const translation = subtractPoints(parent.point, child.point);\n const parentRot = normalToAttachmentSpaceDegrees(parent.normal);\n const childRot = normalToAttachmentSpaceDegrees(child.normal);\n const rotation = parentRot - childRot;\n return { translation, rotation };\n}\n","export type RandomParameters = {\n modulus: number;\n multiplier: number;\n increment: number;\n};\n\nconst NUMERICAL_RECIPES_PARAMETERS: RandomParameters = {\n modulus: Math.pow(2, 32),\n multiplier: 1664525,\n increment: 1013904223,\n};\n\n/**\n * A simple linear congruential random number generator, as described in\n * https://en.wikipedia.org/wiki/Linear_congruential_generator.\n */\nexport class Random {\n private latestSeed: number;\n\n constructor(\n readonly seed: number = Date.now(),\n readonly params: RandomParameters = NUMERICAL_RECIPES_PARAMETERS\n ) {\n this.latestSeed = seed;\n }\n\n /**\n * Return a random number that is greater than or equal to zero, and less\n * than one.\n */\n next(): number {\n this.latestSeed =\n (this.params.multiplier * this.latestSeed + this.params.increment) %\n this.params.modulus;\n return this.latestSeed / this.params.modulus;\n }\n\n /**\n * Return a random item from the given array.\n */\n choice(array: T[]): T {\n const idx = Math.floor(this.next() * array.length);\n return array[idx];\n }\n}\n","import React, { useContext, useEffect, useRef, useState } from \"react\";\nimport { SvgVocabulary } from \"../svg-vocabulary\";\nimport {\n createSvgSymbolContext,\n SvgSymbolContent,\n SvgSymbolContext,\n SvgSymbolData,\n} from \"../svg-symbol\";\nimport { AttachmentPointType, PointWithNormal } from \"../specs\";\nimport { getAttachmentTransforms } from \"../attach\";\nimport { scalePointXY } from \"../point\";\nimport { Point } from \"../../vendor/bezier-js\";\nimport { Random } from \"../random\";\nimport { SymbolContextWidget } from \"../symbol-context-widget\";\n\nconst SYMBOL_MAP = new Map(\n SvgVocabulary.map((symbol) => [symbol.name, symbol])\n);\n\nfunction getSymbol(name: string): SvgSymbolData {\n const symbol = SYMBOL_MAP.get(name);\n if (!symbol) {\n throw new Error(`Unable to find the symbol \"${name}\"!`);\n }\n return symbol;\n}\n\nfunction getAttachmentPoint(\n s: SvgSymbolData,\n type: AttachmentPointType,\n idx: number = 0\n): PointWithNormal {\n const { specs } = s;\n if (!specs) {\n throw new Error(`Symbol ${s.name} has no specs!`);\n }\n const points = specs[type];\n if (!(points && points.length > idx)) {\n throw new Error(\n `Expected symbol ${s.name} to have at least ${\n idx + 1\n } ${type} attachment point(s)!`\n );\n }\n\n return points[idx];\n}\n\nfunction safeGetAttachmentPoint(\n s: SvgSymbolData,\n type: AttachmentPointType,\n idx: number = 0\n): PointWithNormal | null {\n try {\n return getAttachmentPoint(s, type, idx);\n } catch (e) {\n console.error(e);\n }\n\n return null;\n}\n\ntype AttachmentChildren = JSX.Element | JSX.Element[];\n\ntype CreatureContextType = SvgSymbolContext & {\n attachmentScale: number;\n parent: SvgSymbolData | null;\n};\n\nconst DEFAULT_ATTACHMENT_SCALE = 0.5;\n\nconst CreatureContext = React.createContext({\n ...createSvgSymbolContext(),\n attachmentScale: DEFAULT_ATTACHMENT_SCALE,\n parent: null,\n});\n\ntype AttachmentIndices = {\n left?: boolean;\n right?: boolean;\n};\n\ntype CreatureSymbolProps = AttachmentIndices & {\n data: SvgSymbolData;\n children?: AttachmentChildren;\n attachTo?: AttachmentPointType;\n};\n\nfunction getAttachmentIndices(ai: AttachmentIndices): number[] {\n const result: number[] = [];\n\n if (ai.left) {\n result.push(0);\n }\n if (ai.right) {\n result.push(1);\n }\n if (result.length === 0) {\n result.push(0);\n }\n return result;\n}\n\nconst CreatureSymbol: React.FC = (props) => {\n const ctx = useContext(CreatureContext);\n const { data, attachTo } = props;\n const ourSymbol = (\n <>\n {props.children && (\n \n {props.children}\n \n )}\n \n \n );\n\n if (!attachTo) {\n return ourSymbol;\n }\n\n const parent = ctx.parent;\n if (!parent) {\n throw new Error(\n `Cannot attach ${props.data.name} because it has no parent!`\n );\n }\n\n const attachmentIndices = getAttachmentIndices(props);\n const children: JSX.Element[] = [];\n\n for (let attachIndex of attachmentIndices) {\n const parentAp = safeGetAttachmentPoint(parent, attachTo, attachIndex);\n const ourAp = safeGetAttachmentPoint(data, \"tail\");\n\n if (!parentAp || !ourAp) {\n continue;\n }\n\n // If we're being attached as a tail, we want to actually rotate\n // the attachment an extra 180 degrees, as the tail attachment\n // point is facing the opposite direction that we actually\n // want to orient the tail in.\n const extraRot = attachTo === \"tail\" ? 180 : 0;\n\n // If we're attaching something oriented towards the left, horizontally flip\n // the attachment image.\n let xFlip = parentAp.normal.x < 0 ? -1 : 1;\n\n // Er, things look weird if we don't inverse the flip logic for\n // the downward-facing attachments, like legs...\n if (parentAp.normal.y > 0) {\n xFlip *= -1;\n }\n\n const t = getAttachmentTransforms(parentAp, {\n point: ourAp.point,\n normal: scalePointXY(ourAp.normal, xFlip, 1),\n });\n\n children.push(\n \n {ourSymbol}\n \n );\n }\n\n return <>{children};\n};\n\ntype AttachmentTransformProps = {\n transformOrigin: Point;\n translate: Point;\n scale: Point;\n rotate: number;\n children: JSX.Element;\n};\n\nconst AttachmentTransform: React.FC = (props) => (\n \n {/**\n * We originally used \"transform-origin\" here but that's not currently\n * supported by Safari. Instead, we'll set the origin of our symbol to\n * the transform origin, do the transform, and then move our origin back to\n * the original origin, which is equivalent to setting \"transform-origin\".\n **/}\n \n \n \n {props.children}\n \n \n \n \n);\n\ntype CreatureSymbolWithDefaultProps = Omit & {\n data?: SvgSymbolData;\n};\n\nfunction createCreatureSymbol(\n name: string\n): React.FC {\n const data = getSymbol(name);\n return (props) => ;\n}\n\nconst Eye = createCreatureSymbol(\"eye\");\n\nconst Hand = createCreatureSymbol(\"hand\");\n\nconst Arm = createCreatureSymbol(\"arm\");\n\nconst Antler = createCreatureSymbol(\"antler\");\n\nconst Crown = createCreatureSymbol(\"crown\");\n\nconst Wing = createCreatureSymbol(\"wing\");\n\nconst MuscleArm = createCreatureSymbol(\"muscle_arm\");\n\nconst Leg = createCreatureSymbol(\"leg\");\n\nconst Tail = createCreatureSymbol(\"tail\");\n\nconst EYE_CREATURE = (\n \n \n \n \n \n \n \n \n \n \n \n \n \n \n \n \n);\n\nfunction randomlyReplaceParts(rng: Random, creature: JSX.Element): JSX.Element {\n return React.cloneElement(creature, {\n data: rng.choice(SvgVocabulary),\n children: React.Children.map(creature.props.children, (child, i) => {\n return randomlyReplaceParts(rng, child);\n }),\n });\n}\n\nfunction getSvgMarkup(el: SVGSVGElement): string {\n return [\n ``,\n \"\",\n '',\n el.outerHTML,\n ].join(\"\\n\");\n}\n\nfunction exportSvg(filename: string, svgRef: React.RefObject) {\n const svgEl = svgRef.current;\n if (!svgEl) {\n alert(\"Oops, an error occurred! Please try again later.\");\n return;\n }\n const dataURL = `data:image/svg+xml;utf8,${encodeURIComponent(\n getSvgMarkup(svgEl)\n )}`;\n const anchor = document.createElement(\"a\");\n anchor.href = dataURL;\n anchor.download = filename;\n document.body.append(anchor);\n anchor.click();\n document.body.removeChild(anchor);\n}\n\nconst AutoSizingSvg = React.forwardRef(\n (\n props: {\n padding: number;\n bgColor?: string;\n children: JSX.Element | JSX.Element[];\n },\n ref: React.ForwardedRef\n ) => {\n const { bgColor, padding } = props;\n const [x, setX] = useState(0);\n const [y, setY] = useState(0);\n const [width, setWidth] = useState(1);\n const [height, setHeight] = useState(1);\n const gRef = useRef(null);\n\n useEffect(() => {\n const svgEl = gRef.current;\n if (svgEl) {\n const bbox = svgEl.getBBox();\n setX(bbox.x - padding);\n setY(bbox.y - padding);\n setWidth(bbox.width + padding * 2);\n setHeight(bbox.height + padding * 2);\n }\n });\n\n return (\n \n {bgColor && (\n \n )}\n {props.children}\n \n );\n }\n);\n\nfunction getDownloadFilename(randomSeed: number | null) {\n let downloadBasename = \"mystic-symbolic-creature\";\n\n if (randomSeed !== null) {\n downloadBasename += `-${randomSeed}`;\n }\n\n return `${downloadBasename}.svg`;\n}\n\nexport const CreaturePage: React.FC<{}> = () => {\n const svgRef = useRef(null);\n const [bgColor, setBgColor] = useState(\"#cccccc\");\n const [randomSeed, setRandomSeed] = useState(null);\n const [symbolCtx, setSymbolCtx] = useState(createSvgSymbolContext());\n const defaultCtx = useContext(CreatureContext);\n const ctx: CreatureContextType = {\n ...defaultCtx,\n ...symbolCtx,\n fill: symbolCtx.showSpecs ? \"none\" : symbolCtx.fill,\n };\n const creature =\n randomSeed === null\n ? EYE_CREATURE\n : randomlyReplaceParts(new Random(randomSeed), EYE_CREATURE);\n const handleSvgExport = () =>\n exportSvg(getDownloadFilename(randomSeed), svgRef);\n\n return (\n <>\n

Creature!

\n \n \n setBgColor(e.target.value)}\n />{\" \"}\n \n

\n {\" \"}\n {\" \"}\n \n

\n \n \n {creature}\n \n \n \n );\n};\n","import React from \"react\";\nimport ReactDOM from \"react-dom\";\nimport { WavesPage } from \"./pages/waves-page\";\nimport { VocabularyPage } from \"./pages/vocabulary-page\";\nimport { CreaturePage } from \"./pages/creature-page\";\n\nconst Pages = {\n vocabulary: VocabularyPage,\n creature: CreaturePage,\n waves: WavesPage,\n};\n\ntype PageName = keyof typeof Pages;\n\nconst pageNames = Object.keys(Pages) as PageName[];\n\nconst APP_ID = \"app\";\n\nconst appEl = document.getElementById(APP_ID);\n\nif (!appEl) {\n throw new Error(`Unable to find #${APP_ID}!`);\n}\n\nconst App: React.FC<{}> = (props) => {\n const page = new URLSearchParams(window.location.search);\n const currPageName = toPageName(page.get(\"p\") || \"\", \"vocabulary\");\n const PageComponent = Pages[currPageName];\n\n return (\n <>\n
\n \n
\n
\n

Other pages

\n
    \n {pageNames.map((pageName) => (\n
  • \n {currPageName === pageName ? (\n pageName\n ) : (\n {pageName}\n )}\n
    • \n ))}\n
\n

\n For more details about this project, see its{\" \"}\n \n GitHub repository\n \n .\n

\n
\n \n );\n};\n\nReactDOM.render(, appEl);\n\nfunction isPageName(page: string): page is PageName {\n return pageNames.includes(page as any);\n}\n\nfunction toPageName(page: string, defaultValue: PageName): PageName {\n if (isPageName(page)) return page;\n return defaultValue;\n}\n"]} \ No newline at end of file diff --git a/index.html b/index.html index 2282486..ca50a6a 100644 --- a/index.html +++ b/index.html @@ -1 +1 @@ -Mystic Symbolic
\ No newline at end of file +Mystic Symbolic
\ No newline at end of file