diff --git a/browser-main.8a035df3.js b/browser-main.5a12cd1a.js
similarity index 94%
rename from browser-main.8a035df3.js
rename to browser-main.5a12cd1a.js
index c25a97e..3ecaf84 100644
--- a/browser-main.8a035df3.js
+++ b/browser-main.5a12cd1a.js
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t+n})}curve(t){return this.curves[t]}bbox(){const t=this.curves;for(var n=t[0].bbox(),e=1;e<t.length;e++)m.expandbox(n,t[e].bbox());return n}offset(t){const n=[];return this.curves.forEach(function(e){n.push(...e.offset(t))}),new d(n)}}const{abs:g,min:z,max:v,cos:_,sin:b,acos:w,sqrt:E}=Math,k=Math.PI;class S{constructor(t){let n=t&&t.forEach?t:Array.from(arguments).slice(),e=!1;if("object"==typeof n[0]){e=n.length;const t=[];n.forEach(function(n){["x","y","z"].forEach(function(e){void 0!==n[e]&&t.push(n[e])})}),n=t}let i=!1;const r=n.length;if(e){if(e>4){if(1!==arguments.length)throw new Error("Only new Bezier(point[]) is accepted for 4th and higher order curves");i=!0}}else if(6!==r&&8!==r&&9!==r&&12!==r&&1!==arguments.length)throw new Error("Only new Bezier(point[]) is accepted for 4th and higher order curves");const s=this._3d=!i&&(9===r||12===r)||t&&t[0]&&void 0!==t[0].z,o=this.points=[];for(let a=0,x=s?3:2;a<r;a+=x){var c={x:n[a],y:n[a+1]};s&&(c.z=n[a+2]),o.push(c)}const u=this.order=o.length-1,h=this.dims=["x","y"];s&&h.push("z"),this.dimlen=h.length;const l=m.align(o,{p1:o[0],p2:o[u]});this._linear=!l.some(t=>g(t.y)>1e-4),this._lut=[],this._t1=0,this._t2=1,this.update()}static quadraticFromPoints(t,n,e,i){if(void 0===i&&(i=.5),0===i)return new S(n,n,e);if(1===i)return new S(t,n,n);const r=S.getABC(2,t,n,e,i);return new S(t,r.A,e)}static cubicFromPoints(t,n,e,i,r){void 0===i&&(i=.5);const s=S.getABC(3,t,n,e,i);void 0===r&&(r=m.dist(n,s.C));const o=r*(1-i)/i,c=m.dist(t,e),u=(e.x-t.x)/c,h=(e.y-t.y)/c,l=r*u,a=r*h,x=o*u,f=o*h,y=n.x-l,p=n.y-a,d=n.x+x,g=n.y+f,z=s.A,v=z.x+(y-z.x)/(1-i),_=z.y+(p-z.y)/(1-i),b=z.x+(d-z.x)/i,w=z.y+(g-z.y)/i,E={x:t.x+(v-t.x)/i,y:t.y+(_-t.y)/i},k={x:e.x+(b-e.x)/(1-i),y:e.y+(w-e.y)/(1-i)};return new S(t,E,k,e)}static getUtils(){return m}getUtils(){return S.getUtils()}static get PolyBezier(){return d}valueOf(){return this.toString()}toString(){return m.pointsToString(this.points)}toSVG(){if(this._3d)return!1;const t=this.points,n=["M",t[0].x,t[0].y,2===this.order?"Q":"C"];for(let e=1,i=t.length;e<i;e++)n.push(t[e].x),n.push(t[e].y);return n.join(" ")}setRatios(t){if(t.length!==this.points.length)throw new Error("incorrect number of ratio values");this.ratios=t,this._lut=[]}verify(){const t=this.coordDigest();t!==this._print&&(this._print=t,this.update())}coordDigest(){return this.points.map(function(t,n){return""+n+t.x+t.y+(t.z?t.z:0)}).join("")}update(){this._lut=[],this.dpoints=m.derive(this.points,this._3d),this.computedirection()}computedirection(){const t=this.points,n=m.angle(t[0],t[this.order],t[1]);this.clockwise=n>0}length(){return m.length(this.derivative.bind(this))}static getABC(){let t=arguments.length>0&&void 0!==arguments[0]?arguments[0]:2,n=arguments.length>1?arguments[1]:void 0,e=arguments.length>2?arguments[2]:void 0,i=arguments.length>3?arguments[3]:void 0,r=arguments.length>4&&void 0!==arguments[4]?arguments[4]:.5;const s=m.projectionratio(r,t),o=1-s,c={x:s*n.x+o*i.x,y:s*n.y+o*i.y},u=m.abcratio(r,t);return{A:{x:e.x+(e.x-c.x)/u,y:e.y+(e.y-c.y)/u},B:e,C:c,S:n,E:i}}getABC(t,n){n=n||this.get(t);let e=this.points[0],i=this.points[this.order];return S.getABC(this.order,e,n,i,t)}getLUT(t){if(this.verify(),t=t||100,this._lut.length===t)return this._lut;this._lut=[],t--;for(let n,e,i=0;i<t;i++)e=i/(t-1),(n=this.compute(e)).t=e,this._lut.push(n);return this._lut}on(n,e){e=e||5;const i=this.getLUT(),r=[];for(let t,s=0,o=0;s<i.length;s++)t=i[s],m.dist(t,n)<e&&(r.push(t),o+=s/i.length);return!!r.length&&(t/=r.length)}project(t){const n=this.getLUT(),e=n.length-1,i=m.closest(n,t),r=i.mpos,s=(r-1)/e,o=(r+1)/e,c=.1/e;let u,h,l=i.mdist,a=s,x=a;for(l+=1;a<o+c;a+=c)u=this.compute(a),(h=m.dist(t,u))<l&&(l=h,x=a);return x=x<0?0:x>1?1:x,(u=this.compute(x)).t=x,u.d=l,u}get(t){return this.compute(t)}point(t){return this.points[t]}compute(t){return this.ratios?m.computeWithRatios(t,this.points,this.ratios,this._3d):m.compute(t,this.points,this._3d,this.ratios)}raise(){const t=this.points,n=[t[0]],e=t.length;for(let i,r,s=1;s<e;s++)i=t[s],r=t[s-1],n[s]={x:(e-s)/e*i.x+s/e*r.x,y:(e-s)/e*i.y+s/e*r.y};return n[e]=t[e-1],new S(n)}derivative(t){return m.compute(t,this.dpoints[0])}dderivative(t){return m.compute(t,this.dpoints[1])}align(){let t=this.points;return new S(m.align(t,{p1:t[0],p2:t[t.length-1]}))}curvature(t){return m.curvature(t,this.dpoints[0],this.dpoints[1],this._3d)}inflections(){return m.inflections(this.points)}normal(t){return this._3d?this.__normal3(t):this.__normal2(t)}__normal2(t){const n=this.derivative(t),e=E(n.x*n.x+n.y*n.y);return{x:-n.y/e,y:n.x/e}}__normal3(t){const n=this.derivative(t),e=this.derivative(t+.01),i=E(n.x*n.x+n.y*n.y+n.z*n.z),r=E(e.x*e.x+e.y*e.y+e.z*e.z);n.x/=i,n.y/=i,n.z/=i,e.x/=r,e.y/=r,e.z/=r;const s={x:e.y*n.z-e.z*n.y,y:e.z*n.x-e.x*n.z,z:e.x*n.y-e.y*n.x},o=E(s.x*s.x+s.y*s.y+s.z*s.z);s.x/=o,s.y/=o,s.z/=o;const c=[s.x*s.x,s.x*s.y-s.z,s.x*s.z+s.y,s.x*s.y+s.z,s.y*s.y,s.y*s.z-s.x,s.x*s.z-s.y,s.y*s.z+s.x,s.z*s.z];return{x:c[0]*n.x+c[1]*n.y+c[2]*n.z,y:c[3]*n.x+c[4]*n.y+c[5]*n.z,z:c[6]*n.x+c[7]*n.y+c[8]*n.z}}hull(t){let n=this.points,e=[],i=[],r=0;for(i[r++]=n[0],i[r++]=n[1],i[r++]=n[2],3===this.order&&(i[r++]=n[3]);n.length>1;){e=[];for(let s,o=0,c=n.length-1;o<c;o++)s=m.lerp(t,n[o],n[o+1]),i[r++]=s,e.push(s);n=e}return i}split(t,n){if(0===t&&n)return this.split(n).left;if(1===n)return this.split(t).right;const e=this.hull(t),i={left:2===this.order?new S([e[0],e[3],e[5]]):new S([e[0],e[4],e[7],e[9]]),right:2===this.order?new S([e[5],e[4],e[2]]):new S([e[9],e[8],e[6],e[3]]),span:e};return i.left._t1=m.map(0,0,1,this._t1,this._t2),i.left._t2=m.map(t,0,1,this._t1,this._t2),i.right._t1=m.map(t,0,1,this._t1,this._t2),i.right._t2=m.map(1,0,1,this._t1,this._t2),n?(n=m.map(n,t,1,0,1),i.right.split(n).left):i}extrema(){const t={};let n=[];return this.dims.forEach(function(e){let i=function(t){return t[e]},r=this.dpoints[0].map(i);t[e]=m.droots(r),3===this.order&&(r=this.dpoints[1].map(i),t[e]=t[e].concat(m.droots(r))),t[e]=t[e].filter(function(t){return t>=0&&t<=1}),n=n.concat(t[e].sort(m.numberSort))}.bind(this)),t.values=n.sort(m.numberSort).filter(function(t,e){return n.indexOf(t)===e}),t}bbox(){const t=this.extrema(),n={};return this.dims.forEach(function(e){n[e]=m.getminmax(this,e,t[e])}.bind(this)),n}overlaps(t){const n=this.bbox(),e=t.bbox();return m.bboxoverlap(n,e)}offset(t,n){if(void 0!==n){const e=this.get(t),i=this.normal(t),r={c:e,n:i,x:e.x+i.x*n,y:e.y+i.y*n};return this._3d&&(r.z=e.z+i.z*n),r}if(this._linear){const n=this.normal(0),e=this.points.map(function(e){const i={x:e.x+t*n.x,y:e.y+t*n.y};return e.z&&n.z&&(i.z=e.z+t*n.z),i});return[new S(e)]}return this.reduce().map(function(n){return n._linear?n.offset(t)[0]:n.scale(t)})}simple(){if(3===this.order){const t=m.angle(this.points[0],this.points[3],this.points[1]),n=m.angle(this.points[0],this.points[3],this.points[2]);if(t>0&&n<0||t<0&&n>0)return!1}const t=this.normal(0),n=this.normal(1);let e=t.x*n.x+t.y*n.y;return this._3d&&(e+=t.z*n.z),g(w(e))<k/3}reduce(){let t,n,e=0,i=0,r=[],s=[],o=this.extrema().values;for(-1===o.indexOf(0)&&(o=[0].concat(o)),-1===o.indexOf(1)&&o.push(1),e=o[0],t=1;t<o.length;t++)i=o[t],(n=this.split(e,i))._t1=e,n._t2=i,r.push(n),e=i;return r.forEach(function(t){for(e=0,i=0;i<=1;)for(i=e+.01;i<=1.01;i+=.01)if(!(n=t.split(e,i)).simple()){if(g(e-(i-=.01))<.01)return[];(n=t.split(e,i))._t1=m.map(e,0,1,t._t1,t._t2),n._t2=m.map(i,0,1,t._t1,t._t2),s.push(n),e=i;break}e<1&&((n=t.split(e,1))._t1=m.map(e,0,1,t._t1,t._t2),n._t2=t._t2,s.push(n))}),s}scale(t){const n=this.order;let e=!1;if("function"==typeof t&&(e=t),e&&2===n)return this.raise().scale(e);const i=this.clockwise,r=e?e(0):t,s=e?e(1):t,o=[this.offset(0,10),this.offset(1,10)],c=this.points,u=[],h=m.lli4(o[0],o[0].c,o[1],o[1].c);if(!h)throw new Error("cannot scale this curve. Try reducing it first.");return[0,1].forEach(function(t){const e=u[t*n]=m.copy(c[t*n]);e.x+=(t?s:r)*o[t].n.x,e.y+=(t?s:r)*o[t].n.y}),e?([0,1].forEach(function(r){if(2!==n||!r){var s=c[r+1],o={x:s.x-h.x,y:s.y-h.y},l=e?e((r+1)/n):t;e&&!i&&(l=-l);var a=E(o.x*o.x+o.y*o.y);o.x/=a,o.y/=a,u[r+1]={x:s.x+l*o.x,y:s.y+l*o.y}}}),new S(u)):([0,1].forEach(t=>{if(2===n&&t)return;const e=u[t*n],i=this.derivative(t),r={x:e.x+i.x,y:e.y+i.y};u[t+1]=m.lli4(e,r,h,c[t+1])}),new S(u))}outline(t,n,e,i){n=void 0===n?t:n;const r=this.reduce(),s=r.length,o=[];let c,u=[],h=0,l=this.length();const a=void 0!==e&&void 0!==i;function x(t,n,e,i,r){return function(s){const o=i/e,c=(i+r)/e,u=n-t;return m.map(s,0,1,t+o*u,t+c*u)}}r.forEach(function(r){const s=r.length();a?(o.push(r.scale(x(t,e,l,h,s))),u.push(r.scale(x(-n,-i,l,h,s)))):(o.push(r.scale(t)),u.push(r.scale(-n))),h+=s}),u=u.map(function(t){return(c=t.points)[3]?t.points=[c[3],c[2],c[1],c[0]]:t.points=[c[2],c[1],c[0]],t}).reverse();const f=o[0].points[0],y=o[s-1].points[o[s-1].points.length-1],p=u[s-1].points[u[s-1].points.length-1],g=u[0].points[0],z=m.makeline(p,f),v=m.makeline(y,g),_=[z].concat(o).concat([v]).concat(u);return new d(_)}outlineshapes(t,n,e){n=n||t;const i=this.outline(t,n).curves,r=[];for(let s=1,o=i.length;s<o/2;s++){const t=m.makeshape(i[s],i[o-s],e);t.startcap.virtual=s>1,t.endcap.virtual=s<o/2-1,r.push(t)}return r}intersects(t,n){return t?t.p1&&t.p2?this.lineIntersects(t):(t instanceof S&&(t=t.reduce()),this.curveintersects(this.reduce(),t,n)):this.selfintersects(n)}lineIntersects(t){const n=z(t.p1.x,t.p2.x),e=z(t.p1.y,t.p2.y),i=v(t.p1.x,t.p2.x),r=v(t.p1.y,t.p2.y);return m.roots(this.points,t).filter(t=>{var s=this.get(t);return m.between(s.x,n,i)&&m.between(s.y,e,r)})}selfintersects(t){const n=this.reduce(),e=n.length-2,i=[];for(let r,s,o,c=0;c<e;c++)s=n.slice(c,c+1),o=n.slice(c+2),r=this.curveintersects(s,o,t),i.push(...r);return i}curveintersects(t,n,e){const i=[];t.forEach(function(t){n.forEach(function(n){t.overlaps(n)&&i.push({left:t,right:n})})});let r=[];return i.forEach(function(t){const n=m.pairiteration(t.left,t.right,e);n.length>0&&(r=r.concat(n))}),r}arcs(t){return t=t||.5,this._iterate(t,[])}_error(t,n,e,i){const r=(i-e)/4,s=this.get(e+r),o=this.get(i-r),c=m.dist(t,n),u=m.dist(t,s),h=m.dist(t,o);return g(u-c)+g(h-c)}_iterate(t,n){let e,i=0,r=1;do{e=0,r=1;let s,o,c,u,h,l=this.get(i),a=!1,x=!1,f=r,y=1;do{if(x=a,u=c,f=(i+r)/2,s=this.get(f),o=this.get(r),(c=m.getccenter(l,s,o)).interval={start:i,end:r},a=this._error(c,l,i,r)<=t,(h=x&&!a)||(y=r),a){if(r>=1){if(c.interval.end=y=1,u=c,r>1){let t={x:c.x+c.r*_(c.e),y:c.y+c.r*b(c.e)};c.e+=m.angle({x:c.x,y:c.y},t,this.get(1))}break}r+=(r-i)/2}else r=f}while(!h&&e++<100);if(e>=100)break;u=u||c,n.push(u),i=y}while(r<1);return n}}exports.Bezier=S;
 },{}],"Qfq4":[function(require,module,exports) {
@@ -25,22 +25,24 @@ parcelRequire=function(e,r,t,n){var i,o="function"==typeof parcelRequire&&parcel
 },{"./util":"sxvS","./path":"Qfq4"}],"jKHh":[function(require,module,exports) {
 "use strict";Object.defineProperty(exports,"__esModule",{value:!0}),exports.NESTING_BOUNDING_BOX_COLOR=exports.ATTACHMENT_POINT_COLORS=exports.FILL_REPLACEMENT_COLOR=exports.STROKE_REPLACEMENT_COLOR=void 0,exports.STROKE_REPLACEMENT_COLOR="#000000",exports.FILL_REPLACEMENT_COLOR="#ffffff",exports.ATTACHMENT_POINT_COLORS={tail:"#ff0000",leg:"#ffff00",arm:"#00ff00",horn:"#00ffff",crown:"#0000ff"},exports.NESTING_BOUNDING_BOX_COLOR="#ff00ff";
 },{}],"Iio0":[function(require,module,exports) {
-"use strict";function t(t,o){return{x:t.x-o.x,y:t.y-o.y}}function o(t){const o=Math.sqrt(Math.pow(t.x,2)+Math.pow(t.y,2));return{x:t.x/o,y:t.y/o}}Object.defineProperty(exports,"__esModule",{value:!0}),exports.normalizePoint=exports.subtractPoints=void 0,exports.subtractPoints=t,exports.normalizePoint=o;
+"use strict";function t(t,o,r){return{x:t.x*o,y:t.y*r}}function o(t,o){return{x:t.x-o.x,y:t.y-o.y}}function r(t){const o=Math.sqrt(Math.pow(t.x,2)+Math.pow(t.y,2));if(0===o)throw new Error("Unable to normalize point with length 0");return{x:t.x/o,y:t.y/o}}function e(t){let o=Math.acos(t.x);return t.y<0&&(o+=2*(Math.PI-o)),o}Object.defineProperty(exports,"__esModule",{value:!0}),exports.normalizedPoint2rad=exports.normalizePoint=exports.subtractPoints=exports.scalePointXY=void 0,exports.scalePointXY=t,exports.subtractPoints=o,exports.normalizePoint=r,exports.normalizedPoint2rad=e;
 },{}],"Hr81":[function(require,module,exports) {
-"use strict";var t=this&&this.__createBinding||(Object.create?function(t,e,n,r){void 0===r&&(r=n),Object.defineProperty(t,r,{enumerable:!0,get:function(){return e[n]}})}:function(t,e,n,r){void 0===r&&(r=n),t[r]=e[n]}),e=this&&this.__setModuleDefault||(Object.create?function(t,e){Object.defineProperty(t,"default",{enumerable:!0,value:e})}:function(t,e){t.default=e}),n=this&&this.__importStar||function(n){if(n&&n.__esModule)return n;var r={};if(null!=n)for(var o in n)"default"!==o&&Object.prototype.hasOwnProperty.call(n,o)&&t(r,n,o);return e(r,n),r};Object.defineProperty(exports,"__esModule",{value:!0}),exports.extractSpecs=exports.iterAttachmentPoints=exports.ATTACHMENT_POINT_TYPES=void 0;const r=require("./bounding-box"),o=n(require("./colors")),i=require("./path"),s=require("./point"),c=/^specs.*/i;function*a(t){for(let e of exports.ATTACHMENT_POINT_TYPES){const n=t[e];if(n)for(let t of n)yield Object.assign(Object.assign({},t),{type:e})}}exports.ATTACHMENT_POINT_TYPES=["tail","leg","arm","horn","crown"],exports.iterAttachmentPoints=a;const u=4,f=0,p=2;function l(t){const e=i.pathToShapes(t),n=[];for(let r of e){if(r.length!==u)throw new Error("Expected arrow to have ".concat(u," points, not ").concat(r.length,"!"));const t=r[p].get(0),e=s.normalizePoint(s.subtractPoints(r[f].get(0),t));n.push({point:t,normal:e})}return n}function h(t){const e=i.pathToShapes(t),n=[];for(let o of e)n.push(r.getBoundingBoxForBeziers(o));return n}function d(t,e){return t?[...t,...e]:e}const T=new Map(exports.ATTACHMENT_POINT_TYPES.map(t=>[o.ATTACHMENT_POINT_COLORS[t],t]));function O(t,e,n){const r=T.get(t);if(r)return Object.assign(Object.assign({},n),{[r]:d(n[r],l(e))});if(t===o.NESTING_BOUNDING_BOX_COLOR)return Object.assign(Object.assign({},n),{nesting:d(n.nesting,h(e))});throw new Error('Not sure what to do with specs path with fill "'.concat(t,'"!'))}function g(t){let e={};for(let n of t){if("path"!==n.tagName)throw new Error("Found an unexpected <".concat(n.tagName,"> in the specs layer!"));const{fill:t,d:r}=n.props;if(!t||!r)throw new Error("Specs layer does not contain 'fill' and/or 'd' attributes!");e=O(t,r,e)}return e}function _(t){const e=[];let n=void 0;const r=t=>{if(t){if(n)throw new Error("Duplicate specs layers found!");n=t}};for(let o of t)switch(o.tagName){case"g":const{id:t}=o.props;if(t&&c.test(t))r(g(o.children));else{let[t,n]=_(o.children);r(t),e.push(Object.assign(Object.assign({},o),{children:n}))}break;case"path":e.push(o)}return[n,e]}exports.extractSpecs=_;
+"use strict";var t=this&&this.__createBinding||(Object.create?function(t,e,n,o){void 0===o&&(o=n),Object.defineProperty(t,o,{enumerable:!0,get:function(){return e[n]}})}:function(t,e,n,o){void 0===o&&(o=n),t[o]=e[n]}),e=this&&this.__setModuleDefault||(Object.create?function(t,e){Object.defineProperty(t,"default",{enumerable:!0,value:e})}:function(t,e){t.default=e}),n=this&&this.__importStar||function(n){if(n&&n.__esModule)return n;var o={};if(null!=n)for(var r in n)"default"!==r&&Object.prototype.hasOwnProperty.call(n,r)&&t(o,n,r);return e(o,n),o};Object.defineProperty(exports,"__esModule",{value:!0}),exports.extractSpecs=exports.iterAttachmentPoints=exports.ATTACHMENT_POINT_TYPES=void 0;const o=require("./bounding-box"),r=n(require("./colors")),i=require("./path"),s=require("./point"),c=/^specs.*/i;function*a(t){for(let e of exports.ATTACHMENT_POINT_TYPES){const n=t[e];if(n)for(let t of n)yield Object.assign(Object.assign({},t),{type:e})}}exports.ATTACHMENT_POINT_TYPES=["tail","leg","arm","horn","crown"],exports.iterAttachmentPoints=a;const u=4,p=0,f=2;function l(t){const e=i.pathToShapes(t),n=[];for(let o of e){if(o.length!==u)throw new Error("Expected arrow to have ".concat(u," points, not ").concat(o.length,"!"));const t=o[f].get(0),e=s.normalizePoint(s.subtractPoints(o[p].get(0),t));n.push({point:t,normal:e})}return n}function h(t){const e=i.pathToShapes(t),n=[];for(let r of e)n.push(o.getBoundingBoxForBeziers(r));return n}function d(t,e){return t.point.y<e.point.y?-1:t.point.y>e.point.y?1:t.point.x<e.point.x?-1:t.point.x>e.point.x?1:0}function T(t){const e=[...t];return e.sort(d),e}function O(t,e){return t?[...t,...e]:e}const g=new Map(exports.ATTACHMENT_POINT_TYPES.map(t=>[r.ATTACHMENT_POINT_COLORS[t],t]));function _(t,e,n){const o=g.get(t);if(o)return Object.assign(Object.assign({},n),{[o]:T(O(n[o],l(e)))});if(t===r.NESTING_BOUNDING_BOX_COLOR)return Object.assign(Object.assign({},n),{nesting:O(n.nesting,h(e))});throw new Error('Not sure what to do with specs path with fill "'.concat(t,'"!'))}function b(t){let e={};for(let n of t){if("path"!==n.tagName)throw new Error("Found an unexpected <".concat(n.tagName,"> in the specs layer!"));const{fill:t,d:o}=n.props;if(!t||!o)throw new Error("Specs layer does not contain 'fill' and/or 'd' attributes!");e=_(t,o,e)}return e}function x(t){const e=[];let n=void 0;const o=t=>{if(t){if(n)throw new Error("Duplicate specs layers found!");n=t}};for(let r of t)switch(r.tagName){case"g":const{id:t}=r.props;if(t&&c.test(t))o(b(r.children));else{let[t,n]=x(r.children);o(t),e.push(Object.assign(Object.assign({},r),{children:n}))}break;case"path":e.push(r)}return[n,e]}exports.extractSpecs=x;
 },{"./bounding-box":"nblm","./colors":"jKHh","./path":"Qfq4","./point":"Iio0"}],"nOay":[function(require,module,exports) {
 "use strict";var e=this&&this.__createBinding||(Object.create?function(e,t,r,n){void 0===n&&(n=r),Object.defineProperty(e,n,{enumerable:!0,get:function(){return t[r]}})}:function(e,t,r,n){void 0===n&&(n=r),e[n]=t[r]}),t=this&&this.__setModuleDefault||(Object.create?function(e,t){Object.defineProperty(e,"default",{enumerable:!0,value:t})}:function(e,t){e.default=t}),r=this&&this.__importStar||function(r){if(r&&r.__esModule)return r;var n={};if(null!=r)for(var i in r)"default"!==i&&Object.prototype.hasOwnProperty.call(r,i)&&e(n,r,i);return t(n,r),n},n=this&&this.__importDefault||function(e){return e&&e.__esModule?e:{default:e}};Object.defineProperty(exports,"__esModule",{value:!0}),exports.VisibleSpecs=void 0;const i=n(require("react")),l=require("./bounding-box"),a=r(require("./colors")),u=require("./specs"),o=20,c=50,s=4,f=.66,d=e=>{let{point:t}=e;const{x:r,y:n}=t.point,l=r+50*t.normal.x,u=n+50*t.normal.y,o=a.ATTACHMENT_POINT_COLORS[t.type];return i.default.createElement(i.default.Fragment,null,i.default.createElement("circle",{fill:o,r:20,cx:r,cy:n,opacity:.66}),i.default.createElement("line",{opacity:.66,x1:r,y1:n,x2:l,y2:u,stroke:o,strokeWidth:4}))},p=e=>i.default.createElement(i.default.Fragment,null,e.bboxes.map((t,r)=>{const[n,a]=l.getBoundingBoxSize(t);return i.default.createElement("rect",{opacity:.66,key:r,x:t.x.min,y:t.y.min,width:n,height:a,fill:e.fill})})),m=e=>{let{specs:t}=e;return i.default.createElement(i.default.Fragment,null,Array.from(u.iterAttachmentPoints(t)).map((e,t)=>i.default.createElement(d,{key:t,point:e})),t.nesting&&i.default.createElement(p,{fill:a.NESTING_BOUNDING_BOX_COLOR,bboxes:t.nesting}))};exports.VisibleSpecs=m;
 },{"react":"HdMw","./bounding-box":"nblm","./colors":"jKHh","./specs":"Hr81"}],"ObB7":[function(require,module,exports) {
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q=60109,r=60110,t=60112;exports.Suspense=60113;var u=60115,v=60116;\nif(\"function\"===typeof Symbol&&Symbol.for){var w=Symbol.for;n=w(\"react.element\");p=w(\"react.portal\");exports.Fragment=w(\"react.fragment\");exports.StrictMode=w(\"react.strict_mode\");exports.Profiler=w(\"react.profiler\");q=w(\"react.provider\");r=w(\"react.context\");t=w(\"react.forward_ref\");exports.Suspense=w(\"react.suspense\");u=w(\"react.memo\");v=w(\"react.lazy\")}var x=\"function\"===typeof Symbol&&Symbol.iterator;\nfunction y(a){if(null===a||\"object\"!==typeof a)return null;a=x&&a[x]||a[\"@@iterator\"];return\"function\"===typeof a?a:null}function z(a){for(var b=\"https://reactjs.org/docs/error-decoder.html?invariant=\"+a,c=1;c<arguments.length;c++)b+=\"&args[]=\"+encodeURIComponent(arguments[c]);return\"Minified React error #\"+a+\"; visit \"+b+\" for the full message or use the non-minified dev environment for full errors and additional helpful warnings.\"}\nvar A={isMounted:function(){return!1},enqueueForceUpdate:function(){},enqueueReplaceState:function(){},enqueueSetState:function(){}},B={};function C(a,b,c){this.props=a;this.context=b;this.refs=B;this.updater=c||A}C.prototype.isReactComponent={};C.prototype.setState=function(a,b){if(\"object\"!==typeof a&&\"function\"!==typeof a&&null!=a)throw Error(z(85));this.updater.enqueueSetState(this,a,b,\"setState\")};C.prototype.forceUpdate=function(a){this.updater.enqueueForceUpdate(this,a,\"forceUpdate\")};\nfunction D(){}D.prototype=C.prototype;function E(a,b,c){this.props=a;this.context=b;this.refs=B;this.updater=c||A}var F=E.prototype=new D;F.constructor=E;l(F,C.prototype);F.isPureReactComponent=!0;var G={current:null},H=Object.prototype.hasOwnProperty,I={key:!0,ref:!0,__self:!0,__source:!0};\nfunction J(a,b,c){var e,d={},k=null,h=null;if(null!=b)for(e in void 0!==b.ref&&(h=b.ref),void 0!==b.key&&(k=\"\"+b.key),b)H.call(b,e)&&!I.hasOwnProperty(e)&&(d[e]=b[e]);var 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h=a,d=d(h),a=\"\"===e?\".\"+N(h,0):e,Array.isArray(d)?(c=\"\",null!=a&&(c=a.replace(M,\"$&/\")+\"/\"),O(d,b,c,\"\",function(a){return a})):null!=d&&(L(d)&&(d=K(d,c+(!d.key||h&&h.key===d.key?\"\":(\"\"+d.key).replace(M,\"$&/\")+\"/\")+a)),b.push(d)),1;h=0;e=\"\"===e?\".\":e+\":\";if(Array.isArray(a))for(var g=\n0;g<a.length;g++){k=a[g];var f=e+N(k,g);h+=O(k,b,c,f,d)}else if(f=y(a),\"function\"===typeof f)for(a=f.call(a),g=0;!(k=a.next()).done;)k=k.value,f=e+N(k,g++),h+=O(k,b,c,f,d);else if(\"object\"===k)throw b=\"\"+a,Error(z(31,\"[object Object]\"===b?\"object with keys {\"+Object.keys(a).join(\", \")+\"}\":b));return h}function P(a,b,c){if(null==a)return a;var e=[],d=0;O(a,e,\"\",\"\",function(a){return b.call(c,a,d++)});return e}\nfunction Q(a){if(-1===a._status){var b=a._result;b=b();a._status=0;a._result=b;b.then(function(b){0===a._status&&(b=b.default,a._status=1,a._result=b)},function(b){0===a._status&&(a._status=2,a._result=b)})}if(1===a._status)return a._result;throw 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f,g,h,k;if(\"object\"===typeof performance&&\"function\"===typeof performance.now){var l=performance;exports.unstable_now=function(){return l.now()}}else{var p=Date,q=p.now();exports.unstable_now=function(){return p.now()-q}}\nif(\"undefined\"===typeof window||\"function\"!==typeof MessageChannel){var t=null,u=null,w=function(){if(null!==t)try{var a=exports.unstable_now();t(!0,a);t=null}catch(b){throw setTimeout(w,0),b;}};f=function(a){null!==t?setTimeout(f,0,a):(t=a,setTimeout(w,0))};g=function(a,b){u=setTimeout(a,b)};h=function(){clearTimeout(u)};exports.unstable_shouldYield=function(){return!1};k=exports.unstable_forceFrameRate=function(){}}else{var x=window.setTimeout,y=window.clearTimeout;if(\"undefined\"!==typeof console){var z=\nwindow.cancelAnimationFrame;\"function\"!==typeof window.requestAnimationFrame&&console.error(\"This browser doesn't support requestAnimationFrame. 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h={mode:\"hidden\",children:c};0===(f&2)&&b.child!==g?(c=b.child,c.childLanes=0,c.pendingProps=h,g=c.lastEffect,null!==g?(b.firstEffect=c.firstEffect,b.lastEffect=g,g.nextEffect=null):b.firstEffect=b.lastEffect=null):c=Tg(g,h);null!==a?d=Tg(a,d):(d=Xg(d,f,e,null),d.flags|=2);d.return=b;c.return=b;c.sibling=d;b.child=c;return d}function yi(a,b){a.lanes|=b;var c=a.alternate;null!==c&&(c.lanes|=b);sg(a.return,b)}\nfunction zi(a,b,c,d,e,f){var g=a.memoizedState;null===g?a.memoizedState={isBackwards:b,rendering:null,renderingStartTime:0,last:d,tail:c,tailMode:e,lastEffect:f}:(g.isBackwards=b,g.rendering=null,g.renderingStartTime=0,g.last=d,g.tail=c,g.tailMode=e,g.lastEffect=f)}\nfunction Ai(a,b,c){var d=b.pendingProps,e=d.revealOrder,f=d.tail;fi(a,b,d.children,c);d=P.current;if(0!==(d&2))d=d&1|2,b.flags|=64;else{if(null!==a&&0!==(a.flags&64))a:for(a=b.child;null!==a;){if(13===a.tag)null!==a.memoizedState&&yi(a,c);else if(19===a.tag)yi(a,c);else 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fi(a,b,b.pendingProps.children,\nc),b.child;case 12:return fi(a,b,b.pendingProps.children,c),b.child;case 10:a:{d=b.type._context;e=b.pendingProps;g=b.memoizedProps;f=e.value;var h=b.type._context;I(mg,h._currentValue);h._currentValue=f;if(null!==g)if(h=g.value,f=He(h,f)?0:(\"function\"===typeof d._calculateChangedBits?d._calculateChangedBits(h,f):1073741823)|0,0===f){if(g.children===e.children&&!N.current){b=hi(a,b,c);break a}}else for(h=b.child,null!==h&&(h.return=b);null!==h;){var k=h.dependencies;if(null!==k){g=h.child;for(var l=\nk.firstContext;null!==l;){if(l.context===d&&0!==(l.observedBits&f)){1===h.tag&&(l=zg(-1,c&-c),l.tag=2,Ag(h,l));h.lanes|=c;l=h.alternate;null!==l&&(l.lanes|=c);sg(h.return,c);k.lanes|=c;break}l=l.next}}else g=10===h.tag?h.type===b.type?null:h.child:h.child;if(null!==g)g.return=h;else for(g=h;null!==g;){if(g===b){g=null;break}h=g.sibling;if(null!==h){h.return=g.return;g=h;break}g=g.return}h=g}fi(a,b,e.children,c);b=b.child}return b;case 9:return e=b.type,f=b.pendingProps,d=f.children,tg(b,c),e=vg(e,\nf.unstable_observedBits),d=d(e),b.flags|=1,fi(a,b,d,c),b.child;case 14:return e=b.type,f=lg(e,b.pendingProps),f=lg(e.type,f),ii(a,b,e,f,d,c);case 15:return ki(a,b,b.type,b.pendingProps,d,c);case 17:return d=b.type,e=b.pendingProps,e=b.elementType===d?e:lg(d,e),null!==a&&(a.alternate=null,b.alternate=null,b.flags|=2),b.tag=1,Ff(d)?(a=!0,Jf(b)):a=!1,tg(b,c),Mg(b,d,e),Og(b,d,e,c),qi(null,b,d,!0,a,c);case 19:return Ai(a,b,c);case 23:return mi(a,b,c);case 24:return mi(a,b,c)}throw Error(y(156,b.tag));\n};function ik(a,b,c,d){this.tag=a;this.key=c;this.sibling=this.child=this.return=this.stateNode=this.type=this.elementType=null;this.index=0;this.ref=null;this.pendingProps=b;this.dependencies=this.memoizedState=this.updateQueue=this.memoizedProps=null;this.mode=d;this.flags=0;this.lastEffect=this.firstEffect=this.nextEffect=null;this.childLanes=this.lanes=0;this.alternate=null}function nh(a,b,c,d){return new ik(a,b,c,d)}function 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jk(a,b,c){this.tag=b;this.containerInfo=a;this.finishedWork=this.pingCache=this.current=this.pendingChildren=null;this.timeoutHandle=-1;this.pendingContext=this.context=null;this.hydrate=c;this.callbackNode=null;this.callbackPriority=0;this.eventTimes=Zc(0);this.expirationTimes=Zc(-1);this.entangledLanes=this.finishedLanes=this.mutableReadLanes=this.expiredLanes=this.pingedLanes=this.suspendedLanes=this.pendingLanes=0;this.entanglements=Zc(0);this.mutableSourceEagerHydrationData=null}\nfunction kk(a,b,c){var d=3<arguments.length&&void 0!==arguments[3]?arguments[3]:null;return{$$typeof:ta,key:null==d?null:\"\"+d,children:a,containerInfo:b,implementation:c}}\nfunction lk(a,b,c,d){var e=b.current,f=Hg(),g=Ig(e);a:if(c){c=c._reactInternals;b:{if(Zb(c)!==c||1!==c.tag)throw Error(y(170));var h=c;do{switch(h.tag){case 3:h=h.stateNode.context;break b;case 1:if(Ff(h.type)){h=h.stateNode.__reactInternalMemoizedMergedChildContext;break b}}h=h.return}while(null!==h);throw 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e=b._getVersion;e=e(b._source);null==c.mutableSourceEagerHydrationData?c.mutableSourceEagerHydrationData=[b,e]:c.mutableSourceEagerHydrationData.push(b,e)}this._internalRoot=c}\nqk.prototype.render=function(a){lk(a,this._internalRoot,null,null)};qk.prototype.unmount=function(){var a=this._internalRoot,b=a.containerInfo;lk(null,a,null,function(){b[ff]=null})};function rk(a){return!(!a||1!==a.nodeType&&9!==a.nodeType&&11!==a.nodeType&&(8!==a.nodeType||\" react-mount-point-unstable \"!==a.nodeValue))}\nfunction sk(a,b){b||(b=a?9===a.nodeType?a.documentElement:a.firstChild:null,b=!(!b||1!==b.nodeType||!b.hasAttribute(\"data-reactroot\")));if(!b)for(var c;c=a.lastChild;)a.removeChild(c);return new qk(a,0,b?{hydrate:!0}:void 0)}\nfunction tk(a,b,c,d,e){var f=c._reactRootContainer;if(f){var g=f._internalRoot;if(\"function\"===typeof e){var h=e;e=function(){var a=mk(g);h.call(a)}}lk(b,g,a,e)}else{f=c._reactRootContainer=sk(c,d);g=f._internalRoot;if(\"function\"===typeof e){var 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c=2<arguments.length&&void 0!==arguments[2]?arguments[2]:null;if(!rk(b))throw Error(y(200));return kk(a,b,null,c)}var vk={Events:[Cb,ue,Db,Eb,Fb,Oj,{current:!1}]},wk={findFiberByHostInstance:wc,bundleType:0,version:\"17.0.1\",rendererPackageName:\"react-dom\"};\nvar xk={bundleType:wk.bundleType,version:wk.version,rendererPackageName:wk.rendererPackageName,rendererConfig:wk.rendererConfig,overrideHookState:null,overrideHookStateDeletePath:null,overrideHookStateRenamePath:null,overrideProps:null,overridePropsDeletePath:null,overridePropsRenamePath:null,setSuspenseHandler:null,scheduleUpdate:null,currentDispatcherRef:ra.ReactCurrentDispatcher,findHostInstanceByFiber:function(a){a=cc(a);return null===a?null:a.stateNode},findFiberByHostInstance:wk.findFiberByHostInstance||\npk,findHostInstancesForRefresh:null,scheduleRefresh:null,scheduleRoot:null,setRefreshHandler:null,getCurrentFiber:null};if(\"undefined\"!==typeof __REACT_DEVTOOLS_GLOBAL_HOOK__){var yk=__REACT_DEVTOOLS_GLOBAL_HOOK__;if(!yk.isDisabled&&yk.supportsFiber)try{Lf=yk.inject(xk),Mf=yk}catch(a){}}exports.__SECRET_INTERNALS_DO_NOT_USE_OR_YOU_WILL_BE_FIRED=vk;exports.createPortal=uk;\nexports.findDOMNode=function(a){if(null==a)return null;if(1===a.nodeType)return a;var b=a._reactInternals;if(void 0===b){if(\"function\"===typeof a.render)throw Error(y(188));throw Error(y(268,Object.keys(a)));}a=cc(b);a=null===a?null:a.stateNode;return a};exports.flushSync=function(a,b){var c=X;if(0!==(c&48))return a(b);X|=1;try{if(a)return gg(99,a.bind(null,b))}finally{X=c,ig()}};exports.hydrate=function(a,b,c){if(!rk(b))throw Error(y(200));return tk(null,a,b,!0,c)};\nexports.render=function(a,b,c){if(!rk(b))throw Error(y(200));return tk(null,a,b,!1,c)};exports.unmountComponentAtNode=function(a){if(!rk(a))throw Error(y(40));return a._reactRootContainer?(Xj(function(){tk(null,null,a,!1,function(){a._reactRootContainer=null;a[ff]=null})}),!0):!1};exports.unstable_batchedUpdates=Wj;exports.unstable_createPortal=function(a,b){return uk(a,b,2<arguments.length&&void 0!==arguments[2]?arguments[2]:null)};\nexports.unstable_renderSubtreeIntoContainer=function(a,b,c,d){if(!rk(c))throw Error(y(200));if(null==a||void 0===a._reactInternals)throw Error(y(38));return tk(a,b,c,!1,d)};exports.version=\"17.0.1\";\n","'use strict';\n\nfunction checkDCE() {\n  /* global __REACT_DEVTOOLS_GLOBAL_HOOK__ */\n  if (\n    typeof __REACT_DEVTOOLS_GLOBAL_HOOK__ === 'undefined' ||\n    typeof __REACT_DEVTOOLS_GLOBAL_HOOK__.checkDCE !== 'function'\n  ) {\n    return;\n  }\n  if (process.env.NODE_ENV !== 'production') {\n    // This branch is unreachable because this function is only called\n    // in production, but the condition is true only in development.\n    // Therefore if the branch is still here, dead code elimination wasn't\n    // properly applied.\n    // Don't change the message. React DevTools relies on it. Also make sure\n    // this message doesn't occur elsewhere in this function, or it will cause\n    // a false positive.\n    throw new Error('^_^');\n  }\n  try {\n    // Verify that the code above has been dead code eliminated (DCE'd).\n    __REACT_DEVTOOLS_GLOBAL_HOOK__.checkDCE(checkDCE);\n  } catch (err) {\n    // DevTools shouldn't crash React, no matter what.\n    // We should still report in case we break this code.\n    console.error(err);\n  }\n}\n\nif (process.env.NODE_ENV === 'production') {\n  // DCE check should happen before ReactDOM bundle executes so that\n  // DevTools can report bad minification during injection.\n  checkDCE();\n  module.exports = require('./cjs/react-dom.production.min.js');\n} else {\n  module.exports = require('./cjs/react-dom.development.js');\n}\n","import React, { useState } from \"react\";\n\nconst WAVE_STROKE = \"#79beda\";\nconst WAVE_FILL = \"#2b7c9e\";\n\nconst Wave: React.FC<{\n  stroke: string;\n  fill: string;\n}> = ({ stroke, fill }) 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775.808 51.504 783.671 37.713 799.417 37.713 C 815.164 37.713 823.026 51.504 838.773 51.504 C 854.519 51.504 862.382 37.713 878.129 37.713 C 893.875 37.713 901.738 51.504 917.484 51.504 C 933.230 51.504 941.093 37.713 956.839 37.713 C 972.586 37.713 980.449 51.504 996.195 51.504 C 1011.942 51.504 1019.804 37.713 1035.551 37.713 C 1051.297 37.713 1059.160 51.504 1074.906 51.504 C 1090.652 51.504 1098.515 37.713 1114.261 37.713 C 1130.008 37.713 1137.871 51.504 1153.617 51.504 C 1169.364 51.504 1177.226 37.713 1192.973 37.713 C 1208.719 37.713 1216.582 51.504 1232.328 51.504 C 1248.075 51.504 1271.680 37.714 1271.684 37.713 \"\n    />\n    <path\n      fill=\"none\"\n      stroke={stroke}\n      strokeWidth=\"4\"\n      strokeLinecap=\"round\"\n      strokeLinejoin=\"round\"\n      d=\"M 12.307 47.544 C 12.311 47.546 35.916 61.335 51.663 61.335 C 67.409 61.335 75.272 47.544 91.018 47.544 C 106.764 47.544 114.627 61.335 130.373 61.335 C 146.120 61.335 153.982 47.544 169.729 47.544 C 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70.804 1271.680 57.014 1271.684 57.012 \"\n    />\n    <path\n      fill=\"none\"\n      stroke={stroke}\n      strokeWidth=\"4\"\n      strokeLinecap=\"round\"\n      strokeLinejoin=\"round\"\n      d=\"M 12.307 66.844 C 12.311 66.845 35.916 80.635 51.663 80.635 C 67.409 80.635 75.272 66.844 91.018 66.844 C 106.764 66.844 114.627 80.635 130.373 80.635 C 146.120 80.635 153.982 66.844 169.729 66.844 C 185.475 66.844 193.338 80.635 209.085 80.635 C 224.831 80.635 232.694 66.844 248.440 66.844 C 264.186 66.844 272.049 80.635 287.795 80.635 C 303.542 80.635 311.405 66.844 327.151 66.844 C 342.898 66.844 350.760 80.635 366.507 80.635 C 382.253 80.635 390.116 66.844 405.862 66.844 C 421.609 66.844 429.471 80.635 445.218 80.635 C 460.964 80.635 468.827 66.844 484.573 66.844 C 500.320 66.844 508.182 80.635 523.929 80.635 C 539.675 80.635 547.538 66.844 563.284 66.844 C 579.031 66.844 586.893 80.635 602.640 80.635 C 618.386 80.635 626.249 66.844 641.995 66.844 C 657.742 66.844 665.604 80.635 681.351 80.635 C 697.097 80.635 704.960 66.844 720.707 66.844 C 736.453 66.844 744.316 80.635 760.062 80.635 C 775.808 80.635 783.671 66.844 799.417 66.844 C 815.164 66.844 823.026 80.635 838.773 80.635 C 854.519 80.635 862.382 66.844 878.129 66.844 C 893.875 66.844 901.738 80.635 917.484 80.635 C 933.230 80.635 941.093 66.844 956.839 66.844 C 972.586 66.844 980.449 80.635 996.195 80.635 C 1011.942 80.635 1019.804 66.844 1035.551 66.844 C 1051.297 66.844 1059.160 80.635 1074.906 80.635 C 1090.652 80.635 1098.515 66.844 1114.261 66.844 C 1130.008 66.844 1137.871 80.635 1153.617 80.635 C 1169.364 80.635 1177.226 66.844 1192.973 66.844 C 1208.719 66.844 1216.582 80.635 1232.328 80.635 C 1248.075 80.635 1271.680 66.845 1271.684 66.844 \"\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    <p>\n      <label htmlFor={props.id}>{props.label}</label>\n      <input\n        type=\"range\"\n        id={props.id}\n        min={props.min}\n        max={props.max}\n        value={props.value}\n        step={props.step}\n        onChange={(e) => props.onChange(parseFloat(e.target.value))}\n      />\n      <span>\n        {\" \"}\n        {props.value}\n        {props.valueSuffix}\n      </span>\n    </p>\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      <g key={i} transform={`translate(0 ${y}) scale(${scale} ${scale})`}>\n        <g>\n          <Wave fill={fill} stroke={stroke} />\n          <animateTransform\n            attributeName=\"transform\"\n            type=\"translate\"\n            from=\"-179 0\"\n            to=\"-100 0\"\n            dur={`${duration}s`}\n            begin=\"0s\"\n            fill=\"freeze\"\n            repeatCount=\"indefinite\"\n          />\n        </g>\n      </g>\n    );\n    y += yVel;\n    scale *= scaleVel;\n    yVel += yAccel;\n  }\n\n  return (\n    <>\n      <svg width=\"1280px\" height=\"720px\" viewBox=\"0 0 1280 720\">\n        {waves}\n      </svg>\n      <p>\n        <label htmlFor=\"stroke\">Stroke: </label>\n        <input\n          type=\"color\"\n          value={stroke}\n          onChange={(e) => setStroke(e.target.value)}\n          id=\"stroke\"\n        />{\" \"}\n        <label htmlFor=\"fill\">Fill: </label>\n        <input\n          type=\"color\"\n          value={fill}\n          onChange={(e) => setFill(e.target.value)}\n          id=\"fill\"\n        />\n      </p>\n      <NumericSlider\n        id=\"numWaves\"\n        label=\"Number of waves\"\n        min={1}\n        max={NUM_WAVES * 2}\n        value={numWaves}\n        step={1}\n        onChange={setNumWaves}\n      />\n      <NumericSlider\n        id=\"duration\"\n        label=\"Cycle duration\"\n        min={0.1}\n        max={3}\n        value={duration}\n        step={0.1}\n        onChange={setDuration}\n        valueSuffix=\"s\"\n      />\n      <NumericSlider\n        id=\"initialYVel\"\n        label=\"Initial y-velocity\"\n        min={1}\n        max={WAVE_PARALLAX_TRANSLATE_VELOCITY * 4}\n        value={initialYVel}\n        step={1}\n        onChange={setInitialYVel}\n      />\n      <NumericSlider\n        id=\"yAccel\"\n        label=\"Y-acceleration\"\n        min={1}\n        max={WAVE_PARALLAX_TRANSLATE_ACCEL * 2}\n        value={yAccel}\n        step={1}\n        onChange={setYAccel}\n      />\n      <NumericSlider\n        id=\"scaleVel\"\n        label=\"Scale velocity\"\n        min={1.0}\n        max={2}\n        value={scaleVel}\n        step={0.025}\n        onChange={setScaleVel}\n      />\n    </>\n  );\n};\n\nexport const WavesPage: React.FC<{}> = () => (\n  <>\n    <h1>Waves!</h1>\n    <Waves />\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<T>(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<e, arc(s, e)\n      // if m<s<e, arc(e, s + tau)\n      // if s<e<m, arc(e, s + tau)\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<m<s, arc(e, s)\n      // if m<e<s, arc(s, e + tau)\n      // if e<s<m, arc(s, e + tau)\n      if (e < m && m < s) {\n        _ = e;\n        e = s;\n        s = _;\n      } else {\n        e += tau;\n      }\n    } // assign and done.\n\n\n    arc.s = s;\n    arc.e = e;\n    arc.r = r;\n    return arc;\n  },\n  numberSort: function (a, b) {\n    return a - b;\n  }\n};\n/**\n * Poly Bezier\n * @param {[type]} curves [description]\n */\n\nclass PolyBezier {\n  constructor(curves) {\n    this.curves = [];\n    this._3d = false;\n\n    if (!!curves) {\n      this.curves = curves;\n      this._3d = this.curves[0]._3d;\n    }\n  }\n\n  valueOf() {\n    return this.toString();\n  }\n\n  toString() {\n    return \"[\" + this.curves.map(function (curve) {\n      return utils.pointsToString(curve.points);\n    }).join(\", \") + \"]\";\n  }\n\n  addCurve(curve) {\n    this.curves.push(curve);\n    this._3d = this._3d || curve._3d;\n  }\n\n  length() {\n    return this.curves.map(function (v) {\n      return v.length();\n    }).reduce(function (a, b) {\n      return a + b;\n    });\n  }\n\n  curve(idx) {\n    return this.curves[idx];\n  }\n\n  bbox() {\n    const c = this.curves;\n    var bbox = c[0].bbox();\n\n    for (var i = 1; i < c.length; i++) {\n      utils.expandbox(bbox, c[i].bbox());\n    }\n\n    return bbox;\n  }\n\n  offset(d) {\n    const offset = [];\n    this.curves.forEach(function (v) {\n      offset.push(...v.offset(d));\n    });\n    return new PolyBezier(offset);\n  }\n\n}\n/**\n  A javascript Bezier curve library by Pomax.\n\n  Based on http://pomax.github.io/bezierinfo\n\n  This code is MIT licensed.\n**/\n// math-inlining.\n\n\nconst {\n  abs: abs$1,\n  min,\n  max,\n  cos: cos$1,\n  sin: sin$1,\n  acos: acos$1,\n  sqrt: sqrt$1\n} = Math;\nconst pi$1 = Math.PI;\n/**\n * Bezier curve constructor.\n *\n * ...docs pending...\n */\n\nclass Bezier {\n  constructor(coords) {\n    let args = coords && coords.forEach ? coords : Array.from(arguments).slice();\n    let coordlen = false;\n\n    if (typeof args[0] === \"object\") {\n      coordlen = args.length;\n      const newargs = [];\n      args.forEach(function (point) {\n        [\"x\", \"y\", \"z\"].forEach(function (d) {\n          if (typeof point[d] !== \"undefined\") {\n            newargs.push(point[d]);\n          }\n        });\n      });\n      args = newargs;\n    }\n\n    let higher = false;\n    const len = args.length;\n\n    if (coordlen) {\n      if (coordlen > 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\";\r\nimport { float } from \"./util\";\r\n\r\nexport function pathToShapes(path: string): Bezier[][] {\r\n  const parts = path.trim().split(\" \");\r\n  let x = 0;\r\n  let y = 0;\r\n  let i = 0;\r\n  const shapes: Bezier[][] = [];\r\n  let currShape: Bezier[] = [];\r\n\r\n  const chomp = () => {\r\n    if (i >= parts.length) {\r\n      throw new Error(`Ran out of path parts!`);\r\n    }\r\n    const val = parts[i];\r\n    i++;\r\n    return val;\r\n  };\r\n\r\n  const finishCurrShape = () => {\r\n    if (currShape.length) {\r\n      shapes.push(currShape);\r\n      currShape = [];\r\n    }\r\n  };\r\n\r\n  while (i < parts.length) {\r\n    const command = chomp();\r\n    switch (command) {\r\n      case \"M\":\r\n        finishCurrShape();\r\n        x = float(chomp());\r\n        y = float(chomp());\r\n        break;\r\n      case \"C\":\r\n        const x1 = float(chomp());\r\n        const y1 = float(chomp());\r\n        const x2 = float(chomp());\r\n        const y2 = float(chomp());\r\n        const endX = float(chomp());\r\n        const endY = float(chomp());\r\n        currShape.push(new Bezier(x, y, x1, y1, x2, y2, endX, endY));\r\n        x = endX;\r\n        y = endY;\r\n        break;\r\n      case \"Z\":\r\n        finishCurrShape();\r\n        break;\r\n      default:\r\n        throw new Error(`Unknown SVG path command: '${command}'`);\r\n    }\r\n  }\r\n\r\n  finishCurrShape();\r\n\r\n  return shapes;\r\n}\r\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<SVGPathElement>): 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\";\r\n\r\nexport const STROKE_REPLACEMENT_COLOR = \"#000000\";\r\nexport const FILL_REPLACEMENT_COLOR = \"#ffffff\";\r\n\r\nexport const ATTACHMENT_POINT_COLORS: {\r\n  [key in AttachmentPointType]: string;\r\n} = {\r\n  tail: \"#ff0000\",\r\n  leg: \"#ffff00\",\r\n  arm: \"#00ff00\",\r\n  horn: \"#00ffff\",\r\n  crown: \"#0000ff\",\r\n};\r\n\r\nexport const NESTING_BOUNDING_BOX_COLOR = \"#ff00ff\";\r\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<FullSpecs>;\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<AttachmentPoint> {\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<T>(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\";\r\nimport { BBox } from \"../vendor/bezier-js\";\r\nimport { getBoundingBoxSize } from \"./bounding-box\";\r\nimport * as colors from \"./colors\";\r\nimport { AttachmentPoint, iterAttachmentPoints, Specs } from \"./specs\";\r\n\r\nconst ATTACHMENT_POINT_RADIUS = 20;\r\n\r\nconst ATTACHMENT_POINT_NORMAL_LENGTH = 50;\r\n\r\nconst ATTACHMENT_POINT_NORMAL_STROKE = 4;\r\n\r\nconst SPEC_OPACITY = 0.66;\r\n\r\nconst VisibleAttachmentPoint: React.FC<{\r\n  point: AttachmentPoint;\r\n}> = ({ point: ap }) => {\r\n  const { x, y } = ap.point;\r\n  const x2 = x + ap.normal.x * ATTACHMENT_POINT_NORMAL_LENGTH;\r\n  const y2 = y + ap.normal.y * ATTACHMENT_POINT_NORMAL_LENGTH;\r\n  const color = colors.ATTACHMENT_POINT_COLORS[ap.type];\r\n\r\n  return (\r\n    <>\r\n      <circle\r\n        fill={color}\r\n        r={ATTACHMENT_POINT_RADIUS}\r\n        cx={x}\r\n        cy={y}\r\n        opacity={SPEC_OPACITY}\r\n      />\r\n      <line\r\n        opacity={SPEC_OPACITY}\r\n        x1={x}\r\n        y1={y}\r\n        x2={x2}\r\n        y2={y2}\r\n        stroke={color}\r\n        strokeWidth={ATTACHMENT_POINT_NORMAL_STROKE}\r\n      />\r\n    </>\r\n  );\r\n};\r\n\r\nconst BoundingBoxes: React.FC<{ fill: string; bboxes: BBox[] }> = (props) => (\r\n  <>\r\n    {props.bboxes.map((b, i) => {\r\n      const [width, height] = getBoundingBoxSize(b);\r\n      return (\r\n        <rect\r\n          opacity={SPEC_OPACITY}\r\n          key={i}\r\n          x={b.x.min}\r\n          y={b.y.min}\r\n          width={width}\r\n          height={height}\r\n          fill={props.fill}\r\n        />\r\n      );\r\n    })}\r\n  </>\r\n);\r\n\r\nexport const VisibleSpecs: React.FC<{ specs: Specs }> = ({ specs }) => {\r\n  return (\r\n    <>\r\n      {Array.from(iterAttachmentPoints(specs)).map((point, i) => (\r\n        <VisibleAttachmentPoint key={i} point={point} />\r\n      ))}\r\n      {specs.nesting && (\r\n        <BoundingBoxes\r\n          fill={colors.NESTING_BOUNDING_BOX_COLOR}\r\n          bboxes={specs.nesting}\r\n        />\r\n      )}\r\n    </>\r\n  );\r\n};\r\n","import React from \"react\";\r\nimport { SVGProps } from \"react\";\r\nimport { BBox } from \"../vendor/bezier-js\";\r\nimport { FILL_REPLACEMENT_COLOR, STROKE_REPLACEMENT_COLOR } from \"./colors\";\r\nimport { Specs } from \"./specs\";\r\nimport { VisibleSpecs } from \"./visible-specs\";\r\n\r\nexport type SvgSymbolData = {\r\n  name: string;\r\n  bbox: BBox;\r\n  layers: SvgSymbolElement[];\r\n  specs?: Specs;\r\n};\r\n\r\nexport type SvgSymbolElement = (\r\n  | {\r\n      tagName: \"g\";\r\n      props: SVGProps<SVGGElement>;\r\n    }\r\n  | {\r\n      tagName: \"path\";\r\n      props: SVGProps<SVGPathElement>;\r\n    }\r\n) & {\r\n  children: SvgSymbolElement[];\r\n};\r\n\r\nexport type SvgSymbolContext = {\r\n  stroke: string;\r\n  fill: string;\r\n  showSpecs: boolean;\r\n};\r\n\r\nconst DEFAULT_CONTEXT: SvgSymbolContext = {\r\n  stroke: \"#000000\",\r\n  fill: \"#ffffff\",\r\n  showSpecs: false,\r\n};\r\n\r\nexport function createSvgSymbolContext(\r\n  ctx: Partial<SvgSymbolContext> = {}\r\n): SvgSymbolContext {\r\n  return {\r\n    ...DEFAULT_CONTEXT,\r\n    ...ctx,\r\n  };\r\n}\r\n\r\nfunction getColor(\r\n  ctx: SvgSymbolContext,\r\n  color: string | undefined\r\n): string | undefined {\r\n  switch (color) {\r\n    case STROKE_REPLACEMENT_COLOR:\r\n      return ctx.stroke;\r\n    case FILL_REPLACEMENT_COLOR:\r\n      return ctx.fill;\r\n  }\r\n  return color;\r\n}\r\n\r\nfunction reactifySvgSymbolElement(\r\n  ctx: SvgSymbolContext,\r\n  el: SvgSymbolElement,\r\n  key: number\r\n): JSX.Element {\r\n  let { fill, stroke } = el.props;\r\n  fill = getColor(ctx, fill);\r\n  stroke = getColor(ctx, stroke);\r\n  return React.createElement(\r\n    el.tagName,\r\n    {\r\n      ...el.props,\r\n      id: undefined,\r\n      fill,\r\n      stroke,\r\n      key,\r\n    },\r\n    el.children.map(reactifySvgSymbolElement.bind(null, ctx))\r\n  );\r\n}\r\n\r\nexport const SvgSymbolContent: React.FC<\r\n  { data: SvgSymbolData } & SvgSymbolContext\r\n> = (props) => {\r\n  const d = props.data;\r\n\r\n  return (\r\n    <>\r\n      {props.data.layers.map(reactifySvgSymbolElement.bind(null, props))}\r\n      {props.showSpecs && d.specs && <VisibleSpecs specs={d.specs} />}\r\n    </>\r\n  );\r\n};\r\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:455.493,y:45.198,t:0},normal:{x:-.6079805390012643,y:-.7939519281390608}}],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:567.457,y:210.902,t:0},normal:{x:.9089280248156677,y:-.4169530497606286}},{point:{x:527.726,y:214.29,t:0},normal:{x:-.919523840231901,y:-.3930342316455112}}]}},{name:\"arm\",bbox:{x:{min:211.03820821604717,max:458.96691359592893},y:{min:12.196667788829789,max:715.8535230181885}},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 356.921 308.627 C 339.898 309.228 312.094 302.648 301.820 294.779 C 284.294 281.356 265.851 257.278 262.085 250.520 C 258.847 244.710 243.454 211.793 237.591 200.961 C 231.106 188.983 211.819 170.575 213.099 163.789 C 214.053 158.736 226.952 155.806 232.453 158.244 C 240.687 161.892 249.326 171.284 251.545 173.176 C 260.276 180.618 278.881 216.601 285.268 215.393 C 292.639 213.999 296.808 201.289 299.319 194.317 C 301.382 188.589 301.005 149.816 300.724 143.735 C 300.406 136.861 294.376 92.168 293.758 86.969 C 293.221 82.457 286.105 43.290 288.078 37.652 C 288.723 35.811 291.177 25.861 298.531 25.255 C 304.774 24.740 308.241 30.822 309.155 32.032 C 312.924 37.024 317.658 78.496 318.713 83.137 C 319.779 87.828 326.587 131.269 332.338 133.899 C 333.197 134.292 339.355 133.117 340.066 132.494 C 344.721 128.414 344.303 85.943 344.583 81.242 C 344.906 75.844 342.755 28.305 346.389 22.197 C 347.202 20.830 350.347 13.893 356.918 14.207 C 362.675 14.482 366.006 20.872 366.762 22.197 C 370.202 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Z\"},children:[]}]}]}],specs:{nesting:[{x:{min:234.232,max:427.638},y:{min:200.43,max:393.836}}],tail:[{point:{x:79.754,y:564.353,t:0},normal:{x:.8816030634492946,y:-.4719915661500945}}],crown:[{point:{x:456.905,y:23.225,t:0},normal:{x:0,y:-1}}],horn:[{point:{x:634.556,y:27.153,t:0},normal:{x:.706778064897462,y:-.7074353447346261}},{point:{x:356.397,y:154.406,t:0},normal:{x:-.4221338348807563,y:-.9065335214148822}}],arm:[{point:{x:229.076,y:236.729,t:0},normal:{x:-.8293412994068105,y:-.5587423458967676}},{point:{x:561.212,y:304.459,t:0},normal:{x:.9209372426434576,y:-.38971091223144566}}],leg:[{point:{x:361.344,y:610.821,t:0},normal:{x:.830217788092855,y:.557439166487436}},{point:{x:142.565,y:673.269,t:0},normal:{x:-.4144808712361082,y:.9100580241827203}}]}}];","import type { SvgSymbolData } from \"./svg-symbol\";\nimport _SvgVocabulary from \"./_svg-vocabulary.json\";\n\nexport const SvgVocabulary: SvgSymbolData[] = _SvgVocabulary as any;\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\";\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<SvgSymbolProps> = (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    <svg\n      viewBox={`${bbox.x.min} ${bbox.y.min} ${width} ${height}`}\n      width={px(width * scale)}\n      height={px(height * scale)}\n    >\n      <SvgSymbolContent {...props} />\n    </svg>\n  );\n};\n\nexport const VocabularyPage: React.FC<{}> = () => {\n  const [stroke, setStroke] = useState(\"#000000\");\n  const [fill, setFill] = useState(\"#ffffff\");\n  const [showSpecs, setShowSpecs] = useState(false);\n  const ctx = createSvgSymbolContext({ stroke, fill, showSpecs });\n\n  return (\n    <>\n      <h1>Mystic Symbolic Vocabulary</h1>\n      <p>\n        <label htmlFor=\"stroke\">Stroke: </label>\n        <input\n          type=\"color\"\n          value={stroke}\n          onChange={(e) => setStroke(e.target.value)}\n          id=\"stroke\"\n        />{\" \"}\n        <label htmlFor=\"fill\">Fill: </label>\n        <input\n          type=\"color\"\n          value={fill}\n          onChange={(e) => setFill(e.target.value)}\n          id=\"fill\"\n        />{\" \"}\n        <label>\n          <input\n            type=\"checkbox\"\n            checked={showSpecs}\n            onChange={(e) => setShowSpecs(e.target.checked)}\n          />{\" \"}\n          Show specs\n        </label>\n      </p>\n      {SvgVocabulary.map((symbolData) => (\n        <div\n          key={symbolData.name}\n          style={{\n            display: \"inline-block\",\n            border: \"1px solid black\",\n            margin: \"4px\",\n          }}\n        >\n          <div\n            style={{\n              backgroundColor: \"black\",\n              color: \"white\",\n              padding: \"4px\",\n            }}\n          >\n            {symbolData.name}\n          </div>\n          <div className=\"checkerboard-bg\" style={{ lineHeight: 0 }}>\n            <SvgSymbol data={symbolData} scale={0.25} {...ctx} />\n          </div>\n        </div>\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","import React, { useContext, 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\";\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      `Symbol ${s.name} must have at least ${\n        idx + 1\n      } ${type} attachment point(s)!`\n    );\n  }\n\n  return points[idx];\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<CreatureContextType>({\n  ...createSvgSymbolContext(),\n  attachmentScale: DEFAULT_ATTACHMENT_SCALE,\n  parent: null,\n});\n\ntype CreatureSymbolProps = {\n  data: SvgSymbolData;\n  children?: AttachmentChildren;\n  attachTo?: AttachmentPointType;\n  attachIndex?: number;\n};\n\nconst CreatureSymbol: React.FC<CreatureSymbolProps> = (props) => {\n  const ctx = useContext(CreatureContext);\n  const { data, attachTo, attachIndex } = props;\n  const ourSymbol = (\n    <>\n      {props.children && (\n        <CreatureContext.Provider value={{ ...ctx, parent: data }}>\n          {props.children}\n        </CreatureContext.Provider>\n      )}\n      <SvgSymbolContent data={data} {...ctx} />\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 parentAp = getAttachmentPoint(parent, attachTo, attachIndex);\n  const ourAp = getAttachmentPoint(data, \"tail\");\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  return (\n    <g transform={`translate(${t.translation.x} ${t.translation.y})`}>\n      <g\n        transform-origin={`${ourAp.point.x} ${ourAp.point.y}`}\n        transform={`scale(${xFlip * ctx.attachmentScale} ${\n          ctx.attachmentScale\n        }) rotate(${xFlip * t.rotation + extraRot})`}\n      >\n        {ourSymbol}\n      </g>\n    </g>\n  );\n};\n\nfunction createCreatureSymbol(\n  name: string\n): React.FC<Omit<CreatureSymbolProps, \"data\">> {\n  const data = getSymbol(name);\n  return (props) => <CreatureSymbol data={data} {...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\nexport const CreaturePage: React.FC<{}> = () => {\n  const [showSpecs, setShowSpecs] = useState(false);\n  const defaultCtx = useContext(CreatureContext);\n  const ctx: CreatureContextType = {\n    ...defaultCtx,\n    fill: showSpecs ? \"none\" : defaultCtx.fill,\n    showSpecs,\n  };\n\n  return (\n    <>\n      <h1>Creature!</h1>\n      <p>\n        <label>\n          <input\n            type=\"checkbox\"\n            checked={showSpecs}\n            onChange={(e) => setShowSpecs(e.target.checked)}\n          />{\" \"}\n          Show specs\n        </label>\n      </p>\n      <CreatureContext.Provider value={ctx}>\n        <svg width=\"1280px\" height=\"720px\">\n          <g transform-origin=\"50% 50%\" transform=\"scale(0.5 0.5)\">\n            <Eye>\n              <Arm attachTo=\"arm\">\n                <Wing attachTo=\"arm\" />\n                <Wing attachTo=\"arm\" attachIndex={1} />\n              </Arm>\n              <Arm attachTo=\"arm\" attachIndex={1}>\n                <MuscleArm attachTo=\"arm\" />\n                <MuscleArm attachTo=\"arm\" attachIndex={1} />\n              </Arm>\n              <Antler attachTo=\"horn\" />\n              <Antler attachTo=\"horn\" attachIndex={1} />\n              <Crown attachTo=\"crown\">\n                <Hand attachTo=\"horn\">\n                  <Arm attachTo=\"arm\" />\n                </Hand>\n                <Hand attachTo=\"horn\" attachIndex={1}>\n                  <Arm attachTo=\"arm\" />\n                </Hand>\n              </Crown>\n              <Leg attachTo=\"leg\" />\n              <Leg attachTo=\"leg\" attachIndex={1} />\n              <Tail attachTo=\"tail\" />\n            </Eye>\n          </g>\n        </svg>\n      </CreatureContext.Provider>\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      <main>\n        <PageComponent />\n      </main>\n      <footer>\n        <p>Other pages</p>\n        <ul>\n          {pageNames.map((pageName) => (\n            <li key={pageName}>\n              {currPageName === pageName ? (\n                pageName\n              ) : (\n                <a href={`?p=${encodeURIComponent(pageName)}`}>{pageName}</a>\n              )}\n            </li>\n          ))}\n        </ul>\n      </footer>\n    </>\n  );\n};\n\nReactDOM.render(<App />, 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.8a035df3.js.map b/browser-main.8a035df3.js.map
deleted file mode 100644
index 401c839..0000000
--- a/browser-main.8a035df3.js.map
+++ /dev/null
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f,g,h,k;if(\"object\"===typeof performance&&\"function\"===typeof performance.now){var l=performance;exports.unstable_now=function(){return l.now()}}else{var p=Date,q=p.now();exports.unstable_now=function(){return p.now()-q}}\nif(\"undefined\"===typeof window||\"function\"!==typeof MessageChannel){var t=null,u=null,w=function(){if(null!==t)try{var a=exports.unstable_now();t(!0,a);t=null}catch(b){throw setTimeout(w,0),b;}};f=function(a){null!==t?setTimeout(f,0,a):(t=a,setTimeout(w,0))};g=function(a,b){u=setTimeout(a,b)};h=function(){clearTimeout(u)};exports.unstable_shouldYield=function(){return!1};k=exports.unstable_forceFrameRate=function(){}}else{var x=window.setTimeout,y=window.clearTimeout;if(\"undefined\"!==typeof console){var z=\nwindow.cancelAnimationFrame;\"function\"!==typeof window.requestAnimationFrame&&console.error(\"This browser doesn't support requestAnimationFrame. 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h={mode:\"hidden\",children:c};0===(f&2)&&b.child!==g?(c=b.child,c.childLanes=0,c.pendingProps=h,g=c.lastEffect,null!==g?(b.firstEffect=c.firstEffect,b.lastEffect=g,g.nextEffect=null):b.firstEffect=b.lastEffect=null):c=Tg(g,h);null!==a?d=Tg(a,d):(d=Xg(d,f,e,null),d.flags|=2);d.return=b;c.return=b;c.sibling=d;b.child=c;return d}function yi(a,b){a.lanes|=b;var c=a.alternate;null!==c&&(c.lanes|=b);sg(a.return,b)}\nfunction zi(a,b,c,d,e,f){var g=a.memoizedState;null===g?a.memoizedState={isBackwards:b,rendering:null,renderingStartTime:0,last:d,tail:c,tailMode:e,lastEffect:f}:(g.isBackwards=b,g.rendering=null,g.renderingStartTime=0,g.last=d,g.tail=c,g.tailMode=e,g.lastEffect=f)}\nfunction Ai(a,b,c){var d=b.pendingProps,e=d.revealOrder,f=d.tail;fi(a,b,d.children,c);d=P.current;if(0!==(d&2))d=d&1|2,b.flags|=64;else{if(null!==a&&0!==(a.flags&64))a:for(a=b.child;null!==a;){if(13===a.tag)null!==a.memoizedState&&yi(a,c);else if(19===a.tag)yi(a,c);else 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fi(a,b,b.pendingProps.children,\nc),b.child;case 12:return fi(a,b,b.pendingProps.children,c),b.child;case 10:a:{d=b.type._context;e=b.pendingProps;g=b.memoizedProps;f=e.value;var h=b.type._context;I(mg,h._currentValue);h._currentValue=f;if(null!==g)if(h=g.value,f=He(h,f)?0:(\"function\"===typeof d._calculateChangedBits?d._calculateChangedBits(h,f):1073741823)|0,0===f){if(g.children===e.children&&!N.current){b=hi(a,b,c);break a}}else for(h=b.child,null!==h&&(h.return=b);null!==h;){var k=h.dependencies;if(null!==k){g=h.child;for(var l=\nk.firstContext;null!==l;){if(l.context===d&&0!==(l.observedBits&f)){1===h.tag&&(l=zg(-1,c&-c),l.tag=2,Ag(h,l));h.lanes|=c;l=h.alternate;null!==l&&(l.lanes|=c);sg(h.return,c);k.lanes|=c;break}l=l.next}}else g=10===h.tag?h.type===b.type?null:h.child:h.child;if(null!==g)g.return=h;else for(g=h;null!==g;){if(g===b){g=null;break}h=g.sibling;if(null!==h){h.return=g.return;g=h;break}g=g.return}h=g}fi(a,b,e.children,c);b=b.child}return b;case 9:return e=b.type,f=b.pendingProps,d=f.children,tg(b,c),e=vg(e,\nf.unstable_observedBits),d=d(e),b.flags|=1,fi(a,b,d,c),b.child;case 14:return e=b.type,f=lg(e,b.pendingProps),f=lg(e.type,f),ii(a,b,e,f,d,c);case 15:return ki(a,b,b.type,b.pendingProps,d,c);case 17:return d=b.type,e=b.pendingProps,e=b.elementType===d?e:lg(d,e),null!==a&&(a.alternate=null,b.alternate=null,b.flags|=2),b.tag=1,Ff(d)?(a=!0,Jf(b)):a=!1,tg(b,c),Mg(b,d,e),Og(b,d,e,c),qi(null,b,d,!0,a,c);case 19:return Ai(a,b,c);case 23:return mi(a,b,c);case 24:return mi(a,b,c)}throw Error(y(156,b.tag));\n};function ik(a,b,c,d){this.tag=a;this.key=c;this.sibling=this.child=this.return=this.stateNode=this.type=this.elementType=null;this.index=0;this.ref=null;this.pendingProps=b;this.dependencies=this.memoizedState=this.updateQueue=this.memoizedProps=null;this.mode=d;this.flags=0;this.lastEffect=this.firstEffect=this.nextEffect=null;this.childLanes=this.lanes=0;this.alternate=null}function nh(a,b,c,d){return new ik(a,b,c,d)}function 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jk(a,b,c){this.tag=b;this.containerInfo=a;this.finishedWork=this.pingCache=this.current=this.pendingChildren=null;this.timeoutHandle=-1;this.pendingContext=this.context=null;this.hydrate=c;this.callbackNode=null;this.callbackPriority=0;this.eventTimes=Zc(0);this.expirationTimes=Zc(-1);this.entangledLanes=this.finishedLanes=this.mutableReadLanes=this.expiredLanes=this.pingedLanes=this.suspendedLanes=this.pendingLanes=0;this.entanglements=Zc(0);this.mutableSourceEagerHydrationData=null}\nfunction kk(a,b,c){var d=3<arguments.length&&void 0!==arguments[3]?arguments[3]:null;return{$$typeof:ta,key:null==d?null:\"\"+d,children:a,containerInfo:b,implementation:c}}\nfunction lk(a,b,c,d){var e=b.current,f=Hg(),g=Ig(e);a:if(c){c=c._reactInternals;b:{if(Zb(c)!==c||1!==c.tag)throw Error(y(170));var h=c;do{switch(h.tag){case 3:h=h.stateNode.context;break b;case 1:if(Ff(h.type)){h=h.stateNode.__reactInternalMemoizedMergedChildContext;break b}}h=h.return}while(null!==h);throw 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e=b._getVersion;e=e(b._source);null==c.mutableSourceEagerHydrationData?c.mutableSourceEagerHydrationData=[b,e]:c.mutableSourceEagerHydrationData.push(b,e)}this._internalRoot=c}\nqk.prototype.render=function(a){lk(a,this._internalRoot,null,null)};qk.prototype.unmount=function(){var a=this._internalRoot,b=a.containerInfo;lk(null,a,null,function(){b[ff]=null})};function rk(a){return!(!a||1!==a.nodeType&&9!==a.nodeType&&11!==a.nodeType&&(8!==a.nodeType||\" react-mount-point-unstable \"!==a.nodeValue))}\nfunction sk(a,b){b||(b=a?9===a.nodeType?a.documentElement:a.firstChild:null,b=!(!b||1!==b.nodeType||!b.hasAttribute(\"data-reactroot\")));if(!b)for(var c;c=a.lastChild;)a.removeChild(c);return new qk(a,0,b?{hydrate:!0}:void 0)}\nfunction tk(a,b,c,d,e){var f=c._reactRootContainer;if(f){var g=f._internalRoot;if(\"function\"===typeof e){var h=e;e=function(){var a=mk(g);h.call(a)}}lk(b,g,a,e)}else{f=c._reactRootContainer=sk(c,d);g=f._internalRoot;if(\"function\"===typeof e){var 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c=2<arguments.length&&void 0!==arguments[2]?arguments[2]:null;if(!rk(b))throw Error(y(200));return kk(a,b,null,c)}var vk={Events:[Cb,ue,Db,Eb,Fb,Oj,{current:!1}]},wk={findFiberByHostInstance:wc,bundleType:0,version:\"17.0.1\",rendererPackageName:\"react-dom\"};\nvar xk={bundleType:wk.bundleType,version:wk.version,rendererPackageName:wk.rendererPackageName,rendererConfig:wk.rendererConfig,overrideHookState:null,overrideHookStateDeletePath:null,overrideHookStateRenamePath:null,overrideProps:null,overridePropsDeletePath:null,overridePropsRenamePath:null,setSuspenseHandler:null,scheduleUpdate:null,currentDispatcherRef:ra.ReactCurrentDispatcher,findHostInstanceByFiber:function(a){a=cc(a);return null===a?null:a.stateNode},findFiberByHostInstance:wk.findFiberByHostInstance||\npk,findHostInstancesForRefresh:null,scheduleRefresh:null,scheduleRoot:null,setRefreshHandler:null,getCurrentFiber:null};if(\"undefined\"!==typeof __REACT_DEVTOOLS_GLOBAL_HOOK__){var yk=__REACT_DEVTOOLS_GLOBAL_HOOK__;if(!yk.isDisabled&&yk.supportsFiber)try{Lf=yk.inject(xk),Mf=yk}catch(a){}}exports.__SECRET_INTERNALS_DO_NOT_USE_OR_YOU_WILL_BE_FIRED=vk;exports.createPortal=uk;\nexports.findDOMNode=function(a){if(null==a)return null;if(1===a.nodeType)return a;var b=a._reactInternals;if(void 0===b){if(\"function\"===typeof a.render)throw Error(y(188));throw Error(y(268,Object.keys(a)));}a=cc(b);a=null===a?null:a.stateNode;return a};exports.flushSync=function(a,b){var c=X;if(0!==(c&48))return a(b);X|=1;try{if(a)return gg(99,a.bind(null,b))}finally{X=c,ig()}};exports.hydrate=function(a,b,c){if(!rk(b))throw Error(y(200));return tk(null,a,b,!0,c)};\nexports.render=function(a,b,c){if(!rk(b))throw Error(y(200));return tk(null,a,b,!1,c)};exports.unmountComponentAtNode=function(a){if(!rk(a))throw Error(y(40));return a._reactRootContainer?(Xj(function(){tk(null,null,a,!1,function(){a._reactRootContainer=null;a[ff]=null})}),!0):!1};exports.unstable_batchedUpdates=Wj;exports.unstable_createPortal=function(a,b){return uk(a,b,2<arguments.length&&void 0!==arguments[2]?arguments[2]:null)};\nexports.unstable_renderSubtreeIntoContainer=function(a,b,c,d){if(!rk(c))throw Error(y(200));if(null==a||void 0===a._reactInternals)throw Error(y(38));return tk(a,b,c,!1,d)};exports.version=\"17.0.1\";\n","'use strict';\n\nfunction checkDCE() {\n  /* global __REACT_DEVTOOLS_GLOBAL_HOOK__ */\n  if (\n    typeof __REACT_DEVTOOLS_GLOBAL_HOOK__ === 'undefined' ||\n    typeof __REACT_DEVTOOLS_GLOBAL_HOOK__.checkDCE !== 'function'\n  ) {\n    return;\n  }\n  if (process.env.NODE_ENV !== 'production') {\n    // This branch is unreachable because this function is only called\n    // in production, but the condition is true only in development.\n    // Therefore if the branch is still here, dead code elimination wasn't\n    // properly applied.\n    // Don't change the message. React DevTools relies on it. Also make sure\n    // this message doesn't occur elsewhere in this function, or it will cause\n    // a false positive.\n    throw new Error('^_^');\n  }\n  try {\n    // Verify that the code above has been dead code eliminated (DCE'd).\n    __REACT_DEVTOOLS_GLOBAL_HOOK__.checkDCE(checkDCE);\n  } catch (err) {\n    // DevTools shouldn't crash React, no matter what.\n    // We should still report in case we break this code.\n    console.error(err);\n  }\n}\n\nif (process.env.NODE_ENV === 'production') {\n  // DCE check should happen before ReactDOM bundle executes so that\n  // DevTools can report bad minification during injection.\n  checkDCE();\n  module.exports = require('./cjs/react-dom.production.min.js');\n} else {\n  module.exports = require('./cjs/react-dom.development.js');\n}\n","import React, { useState } from \"react\";\n\nconst WAVE_STROKE = \"#79beda\";\nconst WAVE_FILL = \"#2b7c9e\";\n\nconst Wave: React.FC<{\n  stroke: string;\n  fill: string;\n}> = ({ stroke, fill }) 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775.808 51.504 783.671 37.713 799.417 37.713 C 815.164 37.713 823.026 51.504 838.773 51.504 C 854.519 51.504 862.382 37.713 878.129 37.713 C 893.875 37.713 901.738 51.504 917.484 51.504 C 933.230 51.504 941.093 37.713 956.839 37.713 C 972.586 37.713 980.449 51.504 996.195 51.504 C 1011.942 51.504 1019.804 37.713 1035.551 37.713 C 1051.297 37.713 1059.160 51.504 1074.906 51.504 C 1090.652 51.504 1098.515 37.713 1114.261 37.713 C 1130.008 37.713 1137.871 51.504 1153.617 51.504 C 1169.364 51.504 1177.226 37.713 1192.973 37.713 C 1208.719 37.713 1216.582 51.504 1232.328 51.504 C 1248.075 51.504 1271.680 37.714 1271.684 37.713 \"\n    />\n    <path\n      fill=\"none\"\n      stroke={stroke}\n      strokeWidth=\"4\"\n      strokeLinecap=\"round\"\n      strokeLinejoin=\"round\"\n      d=\"M 12.307 47.544 C 12.311 47.546 35.916 61.335 51.663 61.335 C 67.409 61.335 75.272 47.544 91.018 47.544 C 106.764 47.544 114.627 61.335 130.373 61.335 C 146.120 61.335 153.982 47.544 169.729 47.544 C 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70.804 1271.680 57.014 1271.684 57.012 \"\n    />\n    <path\n      fill=\"none\"\n      stroke={stroke}\n      strokeWidth=\"4\"\n      strokeLinecap=\"round\"\n      strokeLinejoin=\"round\"\n      d=\"M 12.307 66.844 C 12.311 66.845 35.916 80.635 51.663 80.635 C 67.409 80.635 75.272 66.844 91.018 66.844 C 106.764 66.844 114.627 80.635 130.373 80.635 C 146.120 80.635 153.982 66.844 169.729 66.844 C 185.475 66.844 193.338 80.635 209.085 80.635 C 224.831 80.635 232.694 66.844 248.440 66.844 C 264.186 66.844 272.049 80.635 287.795 80.635 C 303.542 80.635 311.405 66.844 327.151 66.844 C 342.898 66.844 350.760 80.635 366.507 80.635 C 382.253 80.635 390.116 66.844 405.862 66.844 C 421.609 66.844 429.471 80.635 445.218 80.635 C 460.964 80.635 468.827 66.844 484.573 66.844 C 500.320 66.844 508.182 80.635 523.929 80.635 C 539.675 80.635 547.538 66.844 563.284 66.844 C 579.031 66.844 586.893 80.635 602.640 80.635 C 618.386 80.635 626.249 66.844 641.995 66.844 C 657.742 66.844 665.604 80.635 681.351 80.635 C 697.097 80.635 704.960 66.844 720.707 66.844 C 736.453 66.844 744.316 80.635 760.062 80.635 C 775.808 80.635 783.671 66.844 799.417 66.844 C 815.164 66.844 823.026 80.635 838.773 80.635 C 854.519 80.635 862.382 66.844 878.129 66.844 C 893.875 66.844 901.738 80.635 917.484 80.635 C 933.230 80.635 941.093 66.844 956.839 66.844 C 972.586 66.844 980.449 80.635 996.195 80.635 C 1011.942 80.635 1019.804 66.844 1035.551 66.844 C 1051.297 66.844 1059.160 80.635 1074.906 80.635 C 1090.652 80.635 1098.515 66.844 1114.261 66.844 C 1130.008 66.844 1137.871 80.635 1153.617 80.635 C 1169.364 80.635 1177.226 66.844 1192.973 66.844 C 1208.719 66.844 1216.582 80.635 1232.328 80.635 C 1248.075 80.635 1271.680 66.845 1271.684 66.844 \"\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    <p>\n      <label htmlFor={props.id}>{props.label}</label>\n      <input\n        type=\"range\"\n        id={props.id}\n        min={props.min}\n        max={props.max}\n        value={props.value}\n        step={props.step}\n        onChange={(e) => props.onChange(parseFloat(e.target.value))}\n      />\n      <span>\n        {\" \"}\n        {props.value}\n        {props.valueSuffix}\n      </span>\n    </p>\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      <g key={i} transform={`translate(0 ${y}) scale(${scale} ${scale})`}>\n        <g>\n          <Wave fill={fill} stroke={stroke} />\n          <animateTransform\n            attributeName=\"transform\"\n            type=\"translate\"\n            from=\"-179 0\"\n            to=\"-100 0\"\n            dur={`${duration}s`}\n            begin=\"0s\"\n            fill=\"freeze\"\n            repeatCount=\"indefinite\"\n          />\n        </g>\n      </g>\n    );\n    y += yVel;\n    scale *= scaleVel;\n    yVel += yAccel;\n  }\n\n  return (\n    <>\n      <svg width=\"1280px\" height=\"720px\" viewBox=\"0 0 1280 720\">\n        {waves}\n      </svg>\n      <p>\n        <label htmlFor=\"stroke\">Stroke: </label>\n        <input\n          type=\"color\"\n          value={stroke}\n          onChange={(e) => setStroke(e.target.value)}\n          id=\"stroke\"\n        />{\" \"}\n        <label htmlFor=\"fill\">Fill: </label>\n        <input\n          type=\"color\"\n          value={fill}\n          onChange={(e) => setFill(e.target.value)}\n          id=\"fill\"\n        />\n      </p>\n      <NumericSlider\n        id=\"numWaves\"\n        label=\"Number of waves\"\n        min={1}\n        max={NUM_WAVES * 2}\n        value={numWaves}\n        step={1}\n        onChange={setNumWaves}\n      />\n      <NumericSlider\n        id=\"duration\"\n        label=\"Cycle duration\"\n        min={0.1}\n        max={3}\n        value={duration}\n        step={0.1}\n        onChange={setDuration}\n        valueSuffix=\"s\"\n      />\n      <NumericSlider\n        id=\"initialYVel\"\n        label=\"Initial y-velocity\"\n        min={1}\n        max={WAVE_PARALLAX_TRANSLATE_VELOCITY * 4}\n        value={initialYVel}\n        step={1}\n        onChange={setInitialYVel}\n      />\n      <NumericSlider\n        id=\"yAccel\"\n        label=\"Y-acceleration\"\n        min={1}\n        max={WAVE_PARALLAX_TRANSLATE_ACCEL * 2}\n        value={yAccel}\n        step={1}\n        onChange={setYAccel}\n      />\n      <NumericSlider\n        id=\"scaleVel\"\n        label=\"Scale velocity\"\n        min={1.0}\n        max={2}\n        value={scaleVel}\n        step={0.025}\n        onChange={setScaleVel}\n      />\n    </>\n  );\n};\n\nexport const WavesPage: React.FC<{}> = () => (\n  <>\n    <h1>Waves!</h1>\n    <Waves />\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<T>(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","\"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<e, arc(s, e)\n      // if m<s<e, arc(e, s + tau)\n      // if s<e<m, arc(e, s + tau)\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<m<s, arc(e, s)\n      // if m<e<s, arc(s, e + tau)\n      // if e<s<m, arc(s, e + tau)\n      if (e < m && m < s) {\n        _ = e;\n        e = s;\n        s = _;\n      } else {\n        e += tau;\n      }\n    } // assign and done.\n\n\n    arc.s = s;\n    arc.e = e;\n    arc.r = r;\n    return arc;\n  },\n  numberSort: function (a, b) {\n    return a - b;\n  }\n};\n/**\n * Poly Bezier\n * @param {[type]} curves [description]\n */\n\nclass PolyBezier {\n  constructor(curves) {\n    this.curves = [];\n    this._3d = false;\n\n    if (!!curves) {\n      this.curves = curves;\n      this._3d = this.curves[0]._3d;\n    }\n  }\n\n  valueOf() {\n    return this.toString();\n  }\n\n  toString() {\n    return \"[\" + this.curves.map(function (curve) {\n      return utils.pointsToString(curve.points);\n    }).join(\", \") + \"]\";\n  }\n\n  addCurve(curve) {\n    this.curves.push(curve);\n    this._3d = this._3d || curve._3d;\n  }\n\n  length() {\n    return this.curves.map(function (v) {\n      return v.length();\n    }).reduce(function (a, b) {\n      return a + b;\n    });\n  }\n\n  curve(idx) {\n    return this.curves[idx];\n  }\n\n  bbox() {\n    const c = this.curves;\n    var bbox = c[0].bbox();\n\n    for (var i = 1; i < c.length; i++) {\n      utils.expandbox(bbox, c[i].bbox());\n    }\n\n    return bbox;\n  }\n\n  offset(d) {\n    const offset = [];\n    this.curves.forEach(function (v) {\n      offset.push(...v.offset(d));\n    });\n    return new PolyBezier(offset);\n  }\n\n}\n/**\n  A javascript Bezier curve library by Pomax.\n\n  Based on http://pomax.github.io/bezierinfo\n\n  This code is MIT licensed.\n**/\n// math-inlining.\n\n\nconst {\n  abs: abs$1,\n  min,\n  max,\n  cos: cos$1,\n  sin: sin$1,\n  acos: acos$1,\n  sqrt: sqrt$1\n} = Math;\nconst pi$1 = Math.PI;\n/**\n * Bezier curve constructor.\n *\n * ...docs pending...\n */\n\nclass Bezier {\n  constructor(coords) {\n    let args = coords && coords.forEach ? coords : Array.from(arguments).slice();\n    let coordlen = false;\n\n    if (typeof args[0] === \"object\") {\n      coordlen = args.length;\n      const newargs = [];\n      args.forEach(function (point) {\n        [\"x\", \"y\", \"z\"].forEach(function (d) {\n          if (typeof point[d] !== \"undefined\") {\n            newargs.push(point[d]);\n          }\n        });\n      });\n      args = newargs;\n    }\n\n    let higher = false;\n    const len = args.length;\n\n    if (coordlen) {\n      if (coordlen > 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<SVGPathElement>): 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 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  return {\n    x: p.x / len,\n    y: p.y / len,\n  };\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<FullSpecs>;\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<AttachmentPoint> {\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 ${shape.length}!`\n      );\n    }\n    const point = shape[ARROW_BOTTOM_POINT_IDX].get(0.0);\n    const normal = normalizePoint(\n      subtractPoints(shape[ARROW_TOP_POINT_IDX].get(0.0), point)\n    );\n    points.push({\n      point,\n      normal,\n    });\n  }\n\n  return points;\n}\n\nfunction getBoundingBoxes(path: string): BBox[] {\n  const shapes = pathToShapes(path);\n  const bboxes: BBox[] = [];\n\n  for (let shape of shapes) {\n    bboxes.push(getBoundingBoxForBeziers(shape));\n  }\n\n  return bboxes;\n}\n\nfunction concat<T>(first: T[] | undefined, second: T[]): T[] {\n  return first ? [...first, ...second] : second;\n}\n\nconst ATTACHMENT_COLOR_MAP = new Map(\n  ATTACHMENT_POINT_TYPES.map((type) => [\n    colors.ATTACHMENT_POINT_COLORS[type],\n    type,\n  ])\n);\n\nfunction updateSpecs(fill: string, path: string, specs: Specs): Specs {\n  const attachmentType = ATTACHMENT_COLOR_MAP.get(fill);\n\n  if (attachmentType) {\n    return {\n      ...specs,\n      [attachmentType]: concat(specs[attachmentType], getArrowPoints(path)),\n    };\n  }\n\n  if (fill === colors.NESTING_BOUNDING_BOX_COLOR) {\n    return {\n      ...specs,\n      nesting: concat(specs.nesting, getBoundingBoxes(path)),\n    };\n  }\n\n  throw new Error(`Not sure what to do with specs path with fill \"${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      <circle\n        fill={color}\n        r={ATTACHMENT_POINT_RADIUS}\n        cx={x}\n        cy={y}\n        opacity={SPEC_OPACITY}\n      />\n      <line\n        opacity={SPEC_OPACITY}\n        x1={x}\n        y1={y}\n        x2={x2}\n        y2={y2}\n        stroke={color}\n        strokeWidth={ATTACHMENT_POINT_NORMAL_STROKE}\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        <rect\n          opacity={SPEC_OPACITY}\n          key={i}\n          x={b.x.min}\n          y={b.y.min}\n          width={width}\n          height={height}\n          fill={props.fill}\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        <VisibleAttachmentPoint key={i} point={point} />\n      ))}\n      {specs.nesting && (\n        <BoundingBoxes\n          fill={colors.NESTING_BOUNDING_BOX_COLOR}\n          bboxes={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\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<SVGGElement>;\n    }\n  | {\n      tagName: \"path\";\n      props: SVGProps<SVGPathElement>;\n    }\n) & {\n  children: SvgSymbolElement[];\n};\n\nexport type SvgSymbolContext = {\n  stroke: string;\n  fill: string;\n  showSpecs: boolean;\n};\n\nconst DEFAULT_CONTEXT: SvgSymbolContext = {\n  stroke: \"#000000\",\n  fill: \"#ffffff\",\n  showSpecs: false,\n};\n\nexport function createSvgSymbolContext(\n  ctx: Partial<SvgSymbolContext> = {}\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 } = el.props;\n  fill = getColor(ctx, fill);\n  stroke = getColor(ctx, stroke);\n  return React.createElement(\n    el.tagName,\n    {\n      ...el.props,\n      id: undefined,\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 && <VisibleSpecs specs={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:455.493,y:45.198,t:0},normal:{x:-.6079805390012643,y:-.7939519281390608}}],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:567.457,y:210.902,t:0},normal:{x:.9089280248156677,y:-.4169530497606286}},{point:{x:527.726,y:214.29,t:0},normal:{x:-.919523840231901,y:-.3930342316455112}}]}},{name:\"arm\",bbox:{x:{min:211.03820821604717,max:458.96691359592893},y:{min:12.196667788829789,max:715.8535230181885}},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 356.921 308.627 C 339.898 309.228 312.094 302.648 301.820 294.779 C 284.294 281.356 265.851 257.278 262.085 250.520 C 258.847 244.710 243.454 211.793 237.591 200.961 C 231.106 188.983 211.819 170.575 213.099 163.789 C 214.053 158.736 226.952 155.806 232.453 158.244 C 240.687 161.892 249.326 171.284 251.545 173.176 C 260.276 180.618 278.881 216.601 285.268 215.393 C 292.639 213.999 296.808 201.289 299.319 194.317 C 301.382 188.589 301.005 149.816 300.724 143.735 C 300.406 136.861 294.376 92.168 293.758 86.969 C 293.221 82.457 286.105 43.290 288.078 37.652 C 288.723 35.811 291.177 25.861 298.531 25.255 C 304.774 24.740 308.241 30.822 309.155 32.032 C 312.924 37.024 317.658 78.496 318.713 83.137 C 319.779 87.828 326.587 131.269 332.338 133.899 C 333.197 134.292 339.355 133.117 340.066 132.494 C 344.721 128.414 344.303 85.943 344.583 81.242 C 344.906 75.844 342.755 28.305 346.389 22.197 C 347.202 20.830 350.347 13.893 356.918 14.207 C 362.675 14.482 366.006 20.872 366.762 22.197 C 370.202 28.228 368.234 74.603 368.541 79.876 C 368.826 84.767 368.196 129.007 373.085 133.197 C 373.929 133.920 381.236 135.124 382.218 134.602 C 387.228 131.935 389.899 92.443 390.645 88.190 C 391.378 84.018 394.996 46.994 398.376 42.570 C 399.347 41.299 404.016 34.270 409.808 35.777 C 415.237 37.189 418.237 47.053 418.749 48.893 C 420.227 54.200 413.180 90.118 412.854 94.297 C 412.438 99.650 407.883 146.854 411.469 152.931 C 411.988 153.812 417.289 158.117 418.302 157.977 C 424.090 157.179 429.314 115.254 430.254 110.909 C 431.039 107.279 434.868 75.777 437.462 70.990 C 438.169 69.685 443.522 64.143 448.427 65.341 C 453.073 66.475 456.192 74.717 456.686 76.292 C 458.576 82.308 450.333 123.478 449.710 128.235 C 448.513 137.367 440.483 216.442 437.015 228.039 C 434.602 236.106 426.477 275.420 407.003 291.266 C 388.900 305.997 369.339 308.190 356.921 308.627 Z\"},children:[]},{tagName:\"path\",props:{fill:\"#ffffff\",fillRule:\"evenodd\",stroke:\"none\",d:\"M 398.207 293.251 C 370.469 293.318 342.731 293.385 314.993 293.452 C 314.940 322.636 302.710 619.761 305.474 689.160 C 306.768 721.647 411.825 722.289 413.846 689.840 C 416.132 653.140 397.592 321.366 398.207 293.251 Z\"},children:[]},{tagName:\"path\",props:{fill:\"none\",stroke:\"#000000\",strokeWidth:\"4\",strokeLinecap:\"round\",strokeLinejoin:\"round\",d:\"M 398.207 293.251 C 397.592 321.366 416.132 653.140 413.846 689.840 C 411.825 722.289 306.768 721.647 305.474 689.160 C 302.710 619.761 314.940 322.636 314.993 293.452 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Z\"},children:[]}]}]}],specs:{nesting:[{x:{min:234.232,max:427.638},y:{min:200.43,max:393.836}}],tail:[{point:{x:79.754,y:564.353,t:0},normal:{x:.8816030634492946,y:-.4719915661500945}}],crown:[{point:{x:456.905,y:23.225,t:0},normal:{x:0,y:-1}}],horn:[{point:{x:634.556,y:27.153,t:0},normal:{x:.706778064897462,y:-.7074353447346261}},{point:{x:356.397,y:154.406,t:0},normal:{x:-.4221338348807563,y:-.9065335214148822}}],arm:[{point:{x:561.212,y:304.459,t:0},normal:{x:.9209372426434576,y:-.38971091223144566}},{point:{x:229.076,y:236.729,t:0},normal:{x:-.8293412994068105,y:-.5587423458967676}}],leg:[{point:{x:142.565,y:673.269,t:0},normal:{x:-.4144808712361082,y:.9100580241827203}},{point:{x:361.344,y:610.821,t:0},normal:{x:.830217788092855,y:.557439166487436}}]}}];","import type { SvgSymbolData } from \"./svg-symbol\";\nimport _SvgVocabulary from \"./_svg-vocabulary.json\";\n\nexport const SvgVocabulary: SvgSymbolData[] = _SvgVocabulary as any;\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\";\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<SvgSymbolProps> = (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    <svg\n      viewBox={`${bbox.x.min} ${bbox.y.min} ${width} ${height}`}\n      width={px(width * scale)}\n      height={px(height * scale)}\n    >\n      <SvgSymbolContent {...props} />\n    </svg>\n  );\n};\n\nexport const VocabularyPage: React.FC<{}> = () => {\n  const [stroke, setStroke] = useState(\"#000000\");\n  const [fill, setFill] = useState(\"#ffffff\");\n  const [showSpecs, setShowSpecs] = useState(false);\n  const ctx = createSvgSymbolContext({ stroke, fill, showSpecs });\n\n  return (\n    <>\n      <h1>Mystic Symbolic Vocabulary</h1>\n      <p>\n        <label htmlFor=\"stroke\">Stroke: </label>\n        <input\n          type=\"color\"\n          value={stroke}\n          onChange={(e) => setStroke(e.target.value)}\n          id=\"stroke\"\n        />{\" \"}\n        <label htmlFor=\"fill\">Fill: </label>\n        <input\n          type=\"color\"\n          value={fill}\n          onChange={(e) => setFill(e.target.value)}\n          id=\"fill\"\n        />{\" \"}\n        <label>\n          <input\n            type=\"checkbox\"\n            checked={showSpecs}\n            onChange={(e) => setShowSpecs(e.target.checked)}\n          />{\" \"}\n          Show specs\n        </label>\n      </p>\n      {SvgVocabulary.map((symbolData) => (\n        <div\n          key={symbolData.name}\n          style={{\n            display: \"inline-block\",\n            border: \"1px solid black\",\n            margin: \"4px\",\n          }}\n        >\n          <div\n            style={{\n              backgroundColor: \"black\",\n              color: \"white\",\n              padding: \"4px\",\n            }}\n          >\n            {symbolData.name}\n          </div>\n          <div className=\"checkerboard-bg\" style={{ lineHeight: 0 }}>\n            <SvgSymbol data={symbolData} scale={0.25} {...ctx} />\n          </div>\n        </div>\n      ))}\n    </>\n  );\n};\n","import React, { useContext, 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 { subtractPoints } from \"../point\";\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      `Symbol ${s.name} must have at least ${\n        idx + 1\n      } ${type} attachment point(s)!`\n    );\n  }\n\n  return points[idx];\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<CreatureContextType>({\n  ...createSvgSymbolContext(),\n  attachmentScale: DEFAULT_ATTACHMENT_SCALE,\n  parent: null,\n});\n\ntype CreatureSymbolProps = {\n  data: SvgSymbolData;\n  children?: AttachmentChildren;\n  attachTo?: AttachmentPointType;\n  attachIndex?: number;\n};\n\nfunction rad2deg(radians: number): number {\n  return (radians * 180) / Math.PI;\n}\n\nconst CreatureSymbol: React.FC<CreatureSymbolProps> = (props) => {\n  const ctx = useContext(CreatureContext);\n  const { data, attachTo, attachIndex } = props;\n  const ourSymbol = (\n    <>\n      {props.children && (\n        <CreatureContext.Provider value={{ ...ctx, parent: data }}>\n          {props.children}\n        </CreatureContext.Provider>\n      )}\n      <SvgSymbolContent data={data} {...ctx} />\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 ${props.data.name} because it has no parent!`\n    );\n  }\n  const parentAp = getAttachmentPoint(parent, attachTo, attachIndex);\n  const ourAp = getAttachmentPoint(data, \"tail\");\n  const dist = subtractPoints(parentAp.point, ourAp.point);\n  const ourTheta = rad2deg(Math.PI / 2 - Math.acos(Math.abs(ourAp.normal.x)));\n  const normX = parentAp.normal.x;\n  const theta = -ourTheta + rad2deg(Math.PI / 2 - Math.acos(Math.abs(normX)));\n  let xFlip = 1;\n\n  if (normX < 0) {\n    xFlip *= -1;\n  }\n  if (ourAp.normal.x < 0) {\n    xFlip *= -1;\n  }\n\n  return (\n    <g transform={`translate(${dist.x} ${dist.y})`}>\n      <g\n        transform-origin={`${ourAp.point.x} ${ourAp.point.y}`}\n        transform={`scale(${xFlip * ctx.attachmentScale} ${\n          ctx.attachmentScale\n        }) rotate(${theta})`}\n      >\n        {ourSymbol}\n      </g>\n    </g>\n  );\n};\n\nfunction createCreatureSymbol(\n  name: string\n): React.FC<Omit<CreatureSymbolProps, \"data\">> {\n  const data = getSymbol(name);\n  return (props) => <CreatureSymbol data={data} {...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\nexport const CreaturePage: React.FC<{}> = () => {\n  const [showSpecs, setShowSpecs] = useState(false);\n  const defaultCtx = useContext(CreatureContext);\n  const ctx: CreatureContextType = {\n    ...defaultCtx,\n    fill: showSpecs ? \"none\" : defaultCtx.fill,\n    showSpecs,\n  };\n\n  return (\n    <>\n      <h1>Creature!</h1>\n      <p>\n        <label>\n          <input\n            type=\"checkbox\"\n            checked={showSpecs}\n            onChange={(e) => setShowSpecs(e.target.checked)}\n          />{\" \"}\n          Show specs\n        </label>\n      </p>\n      <CreatureContext.Provider value={ctx}>\n        <svg width=\"1280px\" height=\"720px\">\n          <g transform-origin=\"50% 50%\" transform=\"scale(0.5 0.5)\">\n            <Eye>\n              <Arm attachTo=\"arm\">\n                <Wing attachTo=\"arm\" />\n                <Wing attachTo=\"arm\" attachIndex={1} />\n              </Arm>\n              <Arm attachTo=\"arm\" attachIndex={1}>\n                <MuscleArm attachTo=\"arm\" />\n                <MuscleArm attachTo=\"arm\" attachIndex={1} />\n              </Arm>\n              <Antler attachTo=\"horn\" />\n              <Antler attachTo=\"horn\" attachIndex={1} />\n              <Crown attachTo=\"crown\">\n                <Hand attachTo=\"horn\">\n                  <Arm attachTo=\"arm\" />\n                </Hand>\n                <Hand attachTo=\"horn\" attachIndex={1}>\n                  <Arm attachTo=\"arm\" />\n                </Hand>\n              </Crown>\n              <Leg attachTo=\"leg\" />\n              <Leg attachTo=\"leg\" attachIndex={1} />\n              <Tail attachTo=\"tail\" />\n            </Eye>\n          </g>\n        </svg>\n      </CreatureContext.Provider>\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 #${APP_ID}!`);\n}\n\nconst App: React.FC<{}> = (props) => {\n  const page = new URLSearchParams(window.location.search);\n  const currPageName = toPageName(page.get(\"p\") || \"\", \"vocabulary\");\n  const PageComponent = Pages[currPageName];\n\n  return (\n    <>\n      <main>\n        <PageComponent />\n      </main>\n      <footer>\n        <p>Other pages</p>\n        <ul>\n          {pageNames.map((pageName) => (\n            <li key={pageName}>\n              {currPageName === pageName ? (\n                pageName\n              ) : (\n                <a href={`?p=${encodeURIComponent(pageName)}`}>{pageName}</a>\n              )}\n            </li>\n          ))}\n        </ul>\n      </footer>\n    </>\n  );\n};\n\nReactDOM.render(<App />, 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"]}
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diff --git a/index.html b/index.html
index 96dd4c9..e95dbf7 100644
--- a/index.html
+++ b/index.html
@@ -1 +1 @@
-<!DOCTYPE html><meta charset="utf-8"><title>Mystic Symbolic</title><style>body,html{font-family:Calibri,Arial,Helvetica Neue,sans-serif}.checkerboard-bg{background:#eee url('data:image/svg+xml;charset=utf-8,<svg xmlns="http://www.w3.org/2000/svg" width="400" height="400" fill-opacity=".1"><path d="M200 0h200v200H200zM0 200h200v200H0z"/></svg>');background-size:20px 20px}</style><noscript> <p>Alas, you need JavaScript to peruse this page.</p> </noscript><div id="app"></div><script src="browser-main.8a035df3.js"></script>
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+<!DOCTYPE html><meta charset="utf-8"><title>Mystic Symbolic</title><style>body,html{font-family:Calibri,Arial,Helvetica Neue,sans-serif}.checkerboard-bg{background:#eee url('data:image/svg+xml;charset=utf-8,<svg xmlns="http://www.w3.org/2000/svg" width="400" height="400" fill-opacity=".1"><path d="M200 0h200v200H200zM0 200h200v200H0z"/></svg>');background-size:20px 20px}</style><noscript> <p>Alas, you need JavaScript to peruse this page.</p> </noscript><div id="app"></div><script src="browser-main.5a12cd1a.js"></script>
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