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120 lines
448 KiB
120 lines
448 KiB
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Disjunction and conjunction",data:[{value:"\\bigvee"},{value:"\\bigvee_{a}^{b}"},{value:"\\bigwedge"},{value:"\\bigwedge_{a}^{b}"}]}]},{name:"\u62EC\u53F7\u53D6\u6574",value:"\\left [ \\left ( \\right ) \\right ] ",children:[{name:"\u62EC\u53F7 Brackets",data:[{value:"\\left ( \\right )"},{value:"\\left [ \\right ]"},{value:"\\left \\langle \\right \\rangle "},{value:"\\left | \\right | "},{value:"\\left \\lfloor \\right \\rfloor "},{value:"\\left \\lceil \\right \\rceil "}]}]}],x=[{name:"\u4EE3\u6570",value:"\\sqrt{a^2+b^2}",children:[{data:[{value:"\\left(x-1\\right)\\left(x+3\\right) "},{value:"\\sqrt{a^2+b^2}"},{value:"\\left ( \\frac{a}{b}\\right )^{n}= \\frac{a^{n}}{b^{n}}"},{value:"\\frac{a}{b}\\pm \\frac{c}{d}= \\frac{ad \\pm bc}{bd} "},{value:"\\frac{x^{2}}{a^{2}}-\\frac{y^{2}}{b^{2}}=1 "},{value:"\\frac{1}{\\sqrt{a}}=\\frac{\\sqrt{a}}{a},a\\ge 0\\frac{1}{\\sqrt{a}}=\\frac{\\sqrt{a}}{a},a\\ge 0 "},{value:"\\sqrt[n]{a^{n}}=\\left ( \\sqrt[n]{a}\\right )^{n} "},{value:"x ={-b \\pm \\sqrt{b^2-4ac}\\over 2a} "},{value:"y-y_{1}=k \\left( x-x_{1}\\right) "},{value:`\\left\\{\\begin{matrix} \r
|
|
x=a + r\\text{cos}\\theta \\ \r
|
|
y=b + r\\text{sin}\\theta \r
|
|
\\end{matrix}\\right. `},{value:`\\begin{array}{l} \r
|
|
\\text{\u5BF9\u4E8E\u65B9\u7A0B\u5F62\u5982\uFF1A}x^{3}-1=0 \\ \r
|
|
\\text{\u8BBE}\\text{:}\\omega =\\frac{-1+\\sqrt{3}i}{2} \\ \r
|
|
x_{1}=1,x_{2}= \\omega =\\frac{-1+\\sqrt{3}i}{2} \\ \r
|
|
x_{3}= \\omega ^{2}=\\frac{-1-\\sqrt{3}i}{2} \r
|
|
\\end{array} `},{value:`\\begin{array}{l} \r
|
|
a\\mathop{{x}}\\nolimits^{{2}}+bx+c=0 \\ \r
|
|
\\Delta =\\mathop{{b}}\\nolimits^{{2}}-4ac \\ \r
|
|
\\left\\{\\begin{matrix} \r
|
|
\\Delta \\gt 0\\text{\u65B9\u7A0B\u6709\u4E24\u4E2A\u4E0D\u76F8\u7B49\u7684\u5B9E\u6839} \\ \r
|
|
\\Delta = 0\\text{\u65B9\u7A0B\u6709\u4E24\u4E2A\u76F8\u7B49\u7684\u5B9E\u6839} \\ \r
|
|
\\Delta \\lt 0\\text{\u65B9\u7A0B\u65E0\u5B9E\u6839} \r
|
|
\\end{matrix}\\right. \r
|
|
\\end{array} `},{value:`\\begin{array}{l} \r
|
|
a\\mathop{{x}}\\nolimits^{{2}}+bx+c=0 \\ \r
|
|
\\Delta =\\mathop{{b}}\\nolimits^{{2}}-4ac \\ \r
|
|
\\mathop{{x}}\\nolimits_{{1,2}}=\\frac{{-b \\pm \r
|
|
\\sqrt{{\\mathop{{b}}\\nolimits^{{2}}-4ac}}}}{{2a}} \\ \r
|
|
\\mathop{{x}}\\nolimits_{{1}}+\\mathop{{x}}\\nolimits_{{2}}=-\\frac{{b}}{{a}} \\ \r
|
|
\\mathop{{x}}\\nolimits_{{1}}\\mathop{{x}}\\nolimits_{{2}}=\\frac{{c}}{{a}} \r
|
|
\\end{array} `}]}]},{name:"\u51E0\u4F55",value:"\\Delta A B C ",children:[{data:[{value:"\\Delta A B C "},{value:"a \\parallel c,b \\parallel c \\Rightarrow a \\parallel b "},{value:"l \\perp \\beta ,l \\subset \\alpha \\Rightarrow \\alpha \\perp \\beta"},{value:`\\left.\\begin{matrix} \r
|
|
a \\perp \\alpha \\ \r
|
|
b \\perp \\alpha \r
|
|
\\end{matrix}\\right\\}\\Rightarrow a \\parallel b`},{value:"P \\in \\alpha ,P \\in \\beta , \\alpha \\cap \\beta =l \\Rightarrow P \\in l "},{value:`\\alpha \\perp \\beta , \\alpha \\cap \\beta =l,a \\subset \\alpha ,a \\perp l \r
|
|
\\Rightarrow a \\perp \\beta `},{value:`\\left.\\begin{matrix} \r
|
|
a \\subset \\beta ,b \\subset \\beta ,a \\cap b=P \\ \r
|
|
a \\parallel \\partial ,b \\parallel \\partial \r
|
|
\\end{matrix}\\right\\}\\Rightarrow \\beta \\parallel \\alpha `},{value:"\\alpha \\parallel \\beta , \\gamma \\cap \\alpha =a, \\gamma \\cap \\beta =b \\Rightarrow a \\parallel b "},{value:"A \\in l,B \\in l,A \\in \\alpha ,B \\in \\alpha \\Rightarrow l \\subset \\alpha "},{value:`\\left.\\begin{matrix} \r
|
|
m \\subset \\alpha ,n \\subset \\alpha ,m \\cap n=P \\ \r
|
|
a \\perp m,a \\perp n \r
|
|
\\end{matrix}\\right\\}\\Rightarrow a \\perp \\alpha `},{value:`\\begin{array}{c} \r
|
|
\\text{\u76F4\u89D2\u4E09\u89D2\u5F62\u4E2D,\u76F4\u89D2\u8FB9\u957Fa,b,\u659C\u8FB9\u8FB9\u957Fc} \\ \r
|
|
a^{2}+b^{2}=c^{2} \r
|
|
\\end{array}`}]}]},{name:"\u4E0D\u7B49\u5F0F",value:"a > b",children:[{data:[{value:"a > b,b > c \\Rightarrow a > c "},{value:"a > b,c > d \\Rightarrow a+c > b+d "},{value:"a > b > 0,c > d > 0 \\Rightarrow ac bd "},{value:`\\begin{array}{c} \r
|
|
a \\gt b,c \\gt 0 \\Rightarrow ac \\gt bc \\ \r
|
|
a \\gt b,c \\lt 0 \\Rightarrow ac \\lt bc \r
|
|
\\end{array}`},{value:"\\left | a-b \\right | \\geqslant \\left | a \\right | -\\left | b \\right | "},{value:"-\\left | a \\right |\\leq a\\leqslant \\left | a \\right | "},{value:"\\left | a \\right |\\leqslant b \\Rightarrow -b \\leqslant a \\leqslant \\left | b \\right | "},{value:"\\left | a+b \\right | \\leqslant \\left | a \\right | + \\left | b \\right | "},{value:`\\begin{array}{c} \r
|
|
a \\gt b \\gt 0,n \\in N^{\\ast},n \\gt 1 \\ \r
|
|
\\Rightarrow a^{n}\\gt b^{n}, \\sqrt[n]{a}\\gt \\sqrt[n]{b} \r
|
|
\\end{array}`},{value:`\\left( \\sum_{k=1}^n a_k b_k \\right)^{\\!\\!2}\\leq \r
|
|
\\left( \\sum_{k=1}^n a_k^2 \\right) \\left( \\sum_{k=1}^n b_k^2 \\right) `},{value:`\\begin{array}{c} \r
|
|
a,b \\in R^{+} \\ \r
|
|
\\Rightarrow \\frac{a+b}{{2}}\\ge \\sqrt{ab} \\ \r
|
|
\\left( \\text{\u5F53\u4E14\u4EC5\u5F53}a=b\\text{\u65F6\u53D6\u201C}=\\text{\u201D\u53F7}\\right) \r
|
|
\\end{array}`},{value:`\\begin{array}{c} \r
|
|
a,b \\in R \\ \r
|
|
\\Rightarrow a^{2}+b^{2}\\gt 2ab \\ \r
|
|
\\left( \\text{\u5F53\u4E14\u4EC5\u5F53}a=b\\text{\u65F6\u53D6\u201C}=\\text{\u201D\u53F7}\\right) \r
|
|
\\end{array}`},{value:`\\begin{array}{c} \r
|
|
H_{n}=\\frac{n}{\\sum \\limits_{i=1}^{n}\\frac{1}{x_{i}}}= \\frac{n}{\\frac{1}{x_{1}}+ \\frac{1}{x_{2}}+ \\cdots + \\frac{1}{x_{n}}} \\ G_{n}=\\sqrt[n]{\\prod \\limits_{i=1}^{n}x_{i}}= \\sqrt[n]{x_{1}x_{2}\\cdots x_{n}} \\ A_{n}=\\frac{1}{n}\\sum \\limits_{i=1}^{n}x_{i}=\\frac{x_{1}+ x_{2}+ \\cdots + x_{n}}{n} \\ Q_{n}=\\sqrt{\\sum \\limits_{i=1}^{n}x_{i}^{2}}= \\sqrt{\\frac{x_{1}^{2}+ x_{2}^{2}+ \\cdots + x_{n}^{2}}{n}} \\ H_{n}\\leq G_{n}\\leq A_{n}\\leq Q_{n} \r
|
|
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gt=rt.zOrder;isNaN(gt)?rt.zOrder=0:We=Math.max(We,gt)}}),ve.set(he,We)}),Pe.selection.each(function(he){Te._assignZOrder(he,ve.get(he.layer)+1)}),Pe.commitTransaction("pullToFront")},Te.prototype.pushToBack=function(){var Pe=this.diagram;Pe.startTransaction("pushToBack");var ve=new go.Map;Pe.selection.each(function(he){ve.set(he.layer,0)}),ve.iteratorKeys.each(function(he){var We=0;he.parts.each(function(rt){if(!rt.isSelected){var gt=rt.zOrder;isNaN(gt)?rt.zOrder=0:We=Math.min(We,gt)}}),ve.set(he,We)}),Pe.selection.each(function(he){Te._assignZOrder(he,ve.get(he.layer)-1-Te._findGroupDepth(he))}),Pe.commitTransaction("pushToBack")},Te._assignZOrder=function(Pe,ve,he){he===void 0&&(he=Pe),Pe.layer===he.layer&&(Pe.zOrder=ve),Pe instanceof go.Group&&Pe.memberParts.each(function(We){Te._assignZOrder(We,ve+1,he)})},Te._findGroupDepth=function(Pe){if(Pe instanceof go.Group){var ve=0;return Pe.memberParts.each(function(he){ve=Math.max(ve,Te._findGroupDepth(he))}),ve+1}else return 0},Te.prototype.doKeyDown=function(){var Pe=this.diagram;if(Pe!==null){var ve=Pe.lastInput;if(ve.key==="Up"||ve.key==="Down"||ve.key==="Left"||ve.key==="Right"){var he=this.arrowKeyBehavior;if(he==="none")return;if(he==="select"){this._arrowKeySelect();return}else if(he==="move"){this._arrowKeyMove();return}else if(he==="tree"){this._arrowKeyTree();return}}go.CommandHandler.prototype.doKeyDown.call(this)}},Te.prototype._getAllParts=function(){var Pe=new Array;return this.diagram.nodes.each(function(ve){Pe.push(ve)}),this.diagram.parts.each(function(ve){Pe.push(ve)}),Pe},Te.prototype._arrowKeyMove=function(){var Pe=this.diagram,ve=Pe.lastInput,he=0,We=0;if(ve.control||ve.meta)he=1,We=1;else if(Pe.grid!==null){var rt=Pe.grid.gridCellSize;We=rt.width,he=rt.height}Pe.startTransaction("arrowKeyMove"),Pe.selection.each(function(gt){ve.key==="Up"?gt.move(new go.Point(gt.actualBounds.x,gt.actualBounds.y-he)):ve.key==="Down"?gt.move(new 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xt=this._sortTreeChildrenByY(pt);pt=xt.last()}pt!==null&&Pe.select(pt)}else Pe.select(rt)}}else if(he.key==="Down")if(ve.isTreeExpanded&&!ve.isTreeLeaf){var We=this._sortTreeChildrenByY(ve).first();We!==null&&Pe.select(We)}else for(;ve!==null;){var rt=ve.findTreeParentNode();if(rt===null)break;var gt=this._sortTreeChildrenByY(rt),zt=gt.indexOf(ve);if(zt<gt.length-1){Pe.select(gt.elt(zt+1));break}else ve=rt}var Tt=Pe.selection.first();Tt!==null&&Pe.scrollToRect(Tt.actualBounds)}},Te.prototype._sortTreeChildrenByY=function(Pe){var ve=new go.List().addAll(Pe.findTreeChildrenNodes());return ve.sort(function(he,We){var rt=he.location,gt=We.location;return rt.y<gt.y?-1:rt.y>gt.y?1:rt.x<gt.x?-1:rt.x>gt.x?1:0}),ve},Te.prototype.copyToClipboard=function(Pe){go.CommandHandler.prototype.copyToClipboard.call(this,Pe),this._lastPasteOffset.set(this.pasteOffset)},Te.prototype.pasteFromClipboard=function(){var Pe=go.CommandHandler.prototype.pasteFromClipboard.call(this);return this.diagram.moveParts(Pe,this._lastPasteOffset),this._lastPasteOffset.add(this.pasteOffset),Pe},Object.defineProperty(Te.prototype,"arrowKeyBehavior",{get:function(){return this._arrowKeyBehavior},set:function(Pe){if(Pe!=="move"&&Pe!=="select"&&Pe!=="scroll"&&Pe!=="tree"&&Pe!=="none")throw new Error('DrawCommandHandler.arrowKeyBehavior must be either "move", "select", "scroll", "tree", or "none", not: '+Pe);this._arrowKeyBehavior=Pe}}),Object.defineProperty(Te.prototype,"pasteOffset",{get:function(){return this._pasteOffset},set:function(Pe){if(!(Pe instanceof go.Point))throw new Error("DrawCommandHandler.pasteOffset must be a Point, not: "+Pe);this._pasteOffset.set(Pe)}});var st=Te,bt=de(20397),St=de(43604),be=de(82093),pe={myPaletteDiv:"myPaletteDiv___Xjz2I",flowChartWrp:"flowChartWrp____f45r",maxH60:"maxH60___Pd4Re"},me=de(59301),Se=(Pe,ve,he)=>new Promise((We,rt)=>{var 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ie.$u(40,40),resizable:!0,resizeCellSize:new ie.$u(10,10),rotatable:!0},new ie.KX("location","loc",ie.E9.parse).makeTwoWay(ie.E9.stringify),new ie.KX("desiredSize","size",ie.$u.parse).makeTwoWay(ie.$u.stringify),je(ie.bn,{name:"SHAPE",fill:At.white,cursor:"pointer",portId:"",fromLinkable:!0,toLinkable:!0,fromLinkableDuplicates:!0,toLinkableDuplicates:!0,fromSpot:ie.z6.AllSides,toSpot:ie.z6.AllSides},new ie.KX("figure"),new ie.KX("fill"),new ie.KX("stroke","borderColor"),new ie.KX("strokeWidth","thickness"),new ie.KX("strokeDashArray","dash")),je(ie.bn,{width:100,height:20,strokeWidth:0,fill:"transparent"}),je(ie.al,{margin:1,textAlign:"center",overflow:ie.al.OverflowEllipsis,editable:!0},new ie.KX("text").makeTwoWay(),new ie.KX("stroke","color"))),he.current.nodeTemplate.toolTip=je("ToolTip",je(ie.s_,"Vertical",{maxSize:new ie.$u(200,NaN)},je(ie.al,{font:"bold 10pt sans-serif",textAlign:"center"},new ie.KX("text")),je(ie.al,{font:"10pt sans-serif",textAlign:"center"},new ie.KX("text","details"))));function dn(Ze,nt){var Pt=(at,kt)=>{at.handled=!0,at.diagram.model.commit(Kt=>{var nn=kt.part.adornedPart,gn=new ie.E9().setRectSpot(nn.actualBounds,Ze);gn.subtract(nn.location),gn.scale(2,2),gn.x+=Math.sign(gn.x)*130,gn.y+=Math.sign(gn.y)*130,gn.add(nn.location),gn.snapToGridPoint(at.diagram.grid.gridOrigin,at.diagram.grid.gridCellSize);var sn=Kt.copyNodeData(nn.data);Kt.setGroupKeyForNodeData(sn,Kt.getGroupKeyForNodeData(nn.data)),Kt.addNodeData(sn);var qn={from:nn.key,to:Kt.getKeyForNodeData(sn)};Kt.addLinkData(qn);var zn=at.diagram.findNodeForData(sn);zn.location=gn,at.diagram.select(zn),setTimeout(()=>{at.diagram.commandHandler.editTextBlock()},20)})};return je(ie.bn,{figure:nt,alignment:Ze,alignmentFocus:Ze.opposite(),width:Ze.equals(ie.z6.Top)||Ze.equals(ie.z6.Bottom)?25:18,height:Ze.equals(ie.z6.Top)||Ze.equals(ie.z6.Bottom)?18:25,fill:"orange",stroke:At.white,strokeWidth:4,mouseEnter:(at,kt)=>kt.fill="dodgerblue",mouseLeave:(at,kt)=>kt.fill="orange",isActionable:!0,click:Pt,contextClick:Pt})}function hn(Ze){return je(ie.bn,{fill:"orange",stroke:"rgba(0, 0, 0, 0)",strokeWidth:15,background:"transparent",geometryString:"F1 M0 0 b 0 360 -4 0 4 z M10 0 b 0 360 -4 0 4 z M20 0 b 0 360 -4 0 4",isActionable:!0,cursor:"context-menu",mouseEnter:(nt,Pt)=>Pt.fill="dodgerblue",mouseLeave:(nt,Pt)=>Pt.fill="orange",click:(nt,Pt)=>{nt.diagram.commandHandler.showContextMenu(Pt.part.adornedPart)}},Ze||{})}he.current.nodeTemplate.selectionAdornmentTemplate=je(ie.uz,"Spot",je(ie.Vm,{padding:10}),dn(ie.z6.Top,"TriangleUp"),dn(ie.z6.Left,"TriangleLeft"),dn(ie.z6.Right,"TriangleRight"),dn(ie.z6.Bottom,"TriangleDown"),hn({alignment:new ie.z6(.75,0)}));function $t(Ze,nt){return(Pt,at)=>{Pt.handled=!0,Pt.diagram.model.commit(kt=>{kt.set(at.part.adornedPart.data,Ze,nt)})}}function Ut(Ze,nt){return nt||(nt="color"),je(ie.bn,{width:16,height:16,stroke:"lightgray",fill:Ze,margin:1,background:"transparent",mouseEnter:(Pt,at)=>at.stroke="dodgerblue",mouseLeave:(Pt,at)=>at.stroke="lightgray",click:$t(nt,Ze),contextClick:$t(nt,Ze)})}function Fn(){return[je("ContextMenuButton",je(ie.s_,"Horizontal",Ut(At.white,"fill"),Ut(At.beige,"fill"),Ut(At.extralightblue,"fill"),Ut(At.extralightred,"fill"))),je("ContextMenuButton",je(ie.s_,"Horizontal",Ut(At.lightgray,"fill"),Ut(At.lightgreen,"fill"),Ut(At.lightblue,"fill"),Ut(At.lightred,"fill")))]}function xn(){return[je("ContextMenuButton",je(ie.s_,"Horizontal",Ut(At.black),Ut(At.green),Ut(At.blue),Ut(At.red))),je("ContextMenuButton",je(ie.s_,"Horizontal",Ut(At.white),Ut(At.magenta),Ut(At.purple),Ut(At.orange)))]}function En(Ze,nt){return nt||(nt="thickness"),je(ie.bn,"LineH",{width:16,height:16,strokeWidth:Ze,margin:1,background:"transparent",mouseEnter:(Pt,at)=>at.background="dodgerblue",mouseLeave:(Pt,at)=>at.background="transparent",click:$t(nt,Ze),contextClick:$t(nt,Ze)})}function Nn(Ze,nt){return nt||(nt="dash"),je(ie.bn,"LineH",{width:24,height:16,strokeWidth:2,strokeDashArray:Ze,margin:1,background:"transparent",mouseEnter:(Pt,at)=>at.background="dodgerblue",mouseLeave:(Pt,at)=>at.background="transparent",click:$t(nt,Ze),contextClick:$t(nt,Ze)})}function An(){return[je("ContextMenuButton",je(ie.s_,"Horizontal",En(1),En(2),En(3),En(4))),je("ContextMenuButton",je(ie.s_,"Horizontal",Nn(null),Nn([2,4]),Nn([4,4])))]}function on(Ze,nt){return nt||(nt="figure"),je(ie.bn,{width:32,height:32,scale:.5,fill:"lightgray",figure:Ze,margin:1,background:"transparent",mouseEnter:(Pt,at)=>at.fill="dodgerblue",mouseLeave:(Pt,at)=>at.fill="lightgray",click:$t(nt,Ze),contextClick:$t(nt,Ze)})}he.current.nodeTemplate.contextMenu=je("ContextMenu",je("ContextMenuButton",je(ie.s_,"Horizontal",on("Rectangle"),on("RoundedRectangle"),on("Ellipse"),on("Diamond"))),je("ContextMenuButton",je(ie.s_,"Horizontal",on("Parallelogram2"),on("ManualOperation"),on("Procedure"),on("Cylinder1"))),je("ContextMenuButton",je(ie.s_,"Horizontal",on("Terminator"),on("CreateRequest"),on("Document"),on("TriangleDown"))),Fn(),xn(),An()),he.current.groupTemplate=je(ie.ZA,"Spot",{layerName:"Background",ungroupable:!0,locationSpot:ie.z6.Center,selectionObjectName:"BODY",computesBoundsAfterDrag:!0,handlesDragDropForMembers:!0,mouseDrop:(Ze,nt)=>{var Pt=nt.addMembers(nt.diagram.selection,!0);Pt||nt.diagram.currentTool.doCancel()},avoidable:!1},new ie.KX("location","loc",ie.E9.parse).makeTwoWay(ie.E9.stringify),je(ie.s_,"Auto",{name:"BODY"},je(ie.bn,{parameter1:10,fill:At.white,strokeWidth:2,cursor:"pointer",fromLinkable:!0,toLinkable:!0,fromLinkableDuplicates:!0,toLinkableDuplicates:!0,fromSpot:ie.z6.AllSides,toSpot:ie.z6.AllSides},new ie.KX("fill"),new ie.KX("stroke","color"),new ie.KX("strokeWidth","thickness"),new ie.KX("strokeDashArray","dash")),je(ie.Vm,{background:"transparent",margin:20})),je(ie.al,{alignment:ie.z6.Top,alignmentFocus:ie.z6.Bottom,font:"bold 12pt sans-serif",editable:!0},new ie.KX("text"),new ie.KX("stroke","color"))),he.current.groupTemplate.selectionAdornmentTemplate=je(ie.uz,"Spot",je(ie.s_,"Auto",je(ie.bn,{fill:null,stroke:"dodgerblue",strokeWidth:3}),je(ie.Vm,{margin:1.5})),hn({alignment:ie.z6.TopRight,alignmentFocus:ie.z6.BottomRight})),he.current.groupTemplate.contextMenu=je("ContextMenu",Fn(),xn(),An()),he.current.linkTemplate=je(ie.rU,{layerName:"Foreground",routing:ie.rU.AvoidsNodes,corner:10,fromShortLength:10,toShortLength:15,relinkableFrom:!0,relinkableTo:!0,reshapable:!0,resegmentable:!0},new ie.KX("fromSpot","fromSpot",ie.z6.parse),new ie.KX("toSpot","toSpot",ie.z6.parse),new ie.KX("fromShortLength","dir",Ze=>Ze>=1?10:0),new ie.KX("toShortLength","dir",Ze=>Ze>=1?10:0),new ie.KX("points").makeTwoWay(),je(ie.bn,{strokeWidth:2},new ie.KX("stroke","color"),new ie.KX("strokeWidth","thickness"),new ie.KX("strokeDashArray","dash")),je(ie.bn,{segmentIndex:0,segmentOffset:new 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ie.z6(0,1,-4,0),editable:!0},new ie.KX("text").makeTwoWay(),new ie.KX("stroke","color"))),he.current.linkTemplate.selectionAdornmentTemplate=je(ie.uz,je(ie.bn,{isPanelMain:!0,stroke:"transparent",strokeWidth:6,pathPattern:On(2)},new ie.KX("pathPattern","thickness",On)),hn({alignmentFocus:new ie.z6(0,0,-6,-4)}));function On(Ze){return je(ie.bn,{stroke:"dodgerblue",strokeWidth:2,strokeCap:"square",geometryString:"M0 0 M4 2 H3 M4 "+(Ze+4).toString()+" H3"})}function Bn(Ze){var nt="M0 0 M8 16 M0 8 L16 8 M12 11 L16 8 L12 5";return Ze===0?nt="M0 0 M16 16 M0 8 L16 8":Ze===2&&(nt="M0 0 M16 16 M0 8 L16 8 M12 11 L16 8 L12 5 M4 11 L0 8 L4 5"),je(ie.bn,{geometryString:nt,margin:2,background:"transparent",mouseEnter:(Pt,at)=>at.background="dodgerblue",mouseLeave:(Pt,at)=>at.background="transparent",click:$t("dir",Ze),contextClick:$t("dir",Ze)})}function kn(Ze){var nt=(Pt,at)=>{Pt.handled=!0,Pt.diagram.model.commit(kt=>{var Kt=at.part.adornedPart;kt.set(Kt.data,Ze?"toSpot":"fromSpot",ie.z6.stringify(ie.z6.AllSides)),(Ze?Kt.toNode:Kt.fromNode).invalidateConnectedLinks()})};return je(ie.bn,{width:12,height:12,fill:"transparent",mouseEnter:(Pt,at)=>at.background="dodgerblue",mouseLeave:(Pt,at)=>at.background="transparent",click:nt,contextClick:nt})}function Oe(Ze,nt){var Pt=0,at=ie.z6.RightSide;Ze.equals(ie.z6.Top)?(Pt=270,at=ie.z6.TopSide):Ze.equals(ie.z6.Left)?(Pt=180,at=ie.z6.LeftSide):Ze.equals(ie.z6.Bottom)&&(Pt=90,at=ie.z6.BottomSide),nt||(Pt-=180);var kt=(Kt,nn)=>{Kt.handled=!0,Kt.diagram.model.commit(gn=>{var sn=nn.part.adornedPart;gn.set(sn.data,nt?"toSpot":"fromSpot",ie.z6.stringify(at)),(nt?sn.toNode:sn.fromNode).invalidateConnectedLinks()})};return je(ie.bn,{alignment:Ze,alignmentFocus:Ze.opposite(),geometryString:"M0 0 M12 12 M12 6 L1 6 L4 4 M1 6 L4 8",angle:Pt,background:"transparent",mouseEnter:(Kt,nn)=>nn.background="dodgerblue",mouseLeave:(Kt,nn)=>nn.background="transparent",click:kt,contextClick:kt})}he.current.linkTemplate.contextMenu=je("ContextMenu",xn(),An(),je("ContextMenuButton",je(ie.s_,"Horizontal",Bn(0),Bn(1),Bn(2))),je("ContextMenuButton",je(ie.s_,"Horizontal",je(ie.s_,"Spot",kn(!1),Oe(ie.z6.Top,!1),Oe(ie.z6.Left,!1),Oe(ie.z6.Right,!1),Oe(ie.z6.Bottom,!1)),je(ie.s_,"Spot",{margin:new ie.Zt(0,0,0,2)},kn(!0),Oe(ie.z6.Top,!0),Oe(ie.z6.Left,!0),Oe(ie.z6.Right,!0),Oe(ie.z6.Bottom,!0)))));const Xn=`{ "class": "GraphLinksModel",
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"nodeDataArray": [
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{"text":"Find Problem","key":-9,"loc":"-20 -140","color":"#3358ff","fill":"white","figure":"Procedure","thickness":3},
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{"text":"What do we want?","key":-10,"loc":"-65 -324.305","group":-16,"figure":"Ellipse","fill":"white"},
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{"text":"What do our users want?","key":-11,"loc":"105 -334.305","group":-20,"figure":"Ellipse","fill":"#ffffff","color":"black"},
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{"text":"Meetings","key":-12,"loc":"-65 -444.305","group":-16,"figure":"TriangleDown","fill":"#ffffff"},
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{"text":"Reviews","key":-13,"loc":"105 -454.305","group":-20,"figure":"TriangleDown","fill":"#ffffff","color":"black"},
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{"text":"Can we solve it?","key":-14,"loc":"190 -140","color":"#7d33ff","fill":"#ffffff","figure":"Diamond","size":"140 80","thickness":3},
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{"isGroup":true,"text":"Internal","key":-16,"loc":"-65 -384.305","fill":"#d5ebff","dash":null,"thickness":1,"group":-22},
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{"isGroup":true,"text":"External","key":-20,"loc":"105 -394.305","fill":"#d5ebff","dash":null,"thickness":1,"group":-22},
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> ${pe}-item-active,
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> ${pe}-submenu > ${pe}-submenu-title`]:{height:me,lineHeight:`${me}px`},[`${pe}-item-group-list ${pe}-submenu-title,
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${pe}-submenu-title`]:{paddingInlineEnd:Je}}};var xe=be=>{const{componentCls:pe,iconCls:me,itemHeight:Se,colorTextLightSolid:Le,dropdownWidth:De,controlHeightLG:He,motionDurationMid:Ke,motionEaseOut:Je,paddingXL:$e,itemMarginInline:Ue,fontSizeLG:ot,motionDurationSlow:ut,paddingXS:wt,boxShadowSecondary:Lt,collapsedWidth:Bt,collapsedIconSize:yt}=be,vt={height:Se,lineHeight:`${Se}px`,listStylePosition:"inside",listStyleType:"disc"};return[{[pe]:{"&-inline, &-vertical":Object.assign({[`&${pe}-root`]:{boxShadow:"none"}},Xt(be))},[`${pe}-submenu-popup`]:{[`${pe}-vertical`]:Object.assign(Object.assign({},Xt(be)),{boxShadow:Lt})}},{[`${pe}-submenu-popup ${pe}-vertical${pe}-sub`]:{minWidth:De,maxHeight:`calc(100vh - ${He*2.5}px)`,padding:"0",overflow:"hidden",borderInlineEnd:0,"&:not([class*='-active'])":{overflowX:"hidden",overflowY:"auto"}}},{[`${pe}-inline`]:{width:"100%",[`&${pe}-root`]:{[`${pe}-item, ${pe}-submenu-title`]:{display:"flex",alignItems:"center",transition:[`border-color ${ut}`,`background ${ut}`,`padding ${Ke} ${Je}`].join(","),[`> ${pe}-title-content`]:{flex:"auto",minWidth:0,overflow:"hidden",textOverflow:"ellipsis"},"> *":{flex:"none"}}},[`${pe}-sub${pe}-inline`]:{padding:0,border:0,borderRadius:0,boxShadow:"none",[`& > ${pe}-submenu > ${pe}-submenu-title`]:vt,[`& ${pe}-item-group-title`]:{paddingInlineStart:$e}},[`${pe}-item`]:vt}},{[`${pe}-inline-collapsed`]:{width:Bt,[`&${pe}-root`]:{[`${pe}-item, ${pe}-submenu ${pe}-submenu-title`]:{[`> ${pe}-inline-collapsed-noicon`]:{fontSize:ot,textAlign:"center"}}},[`> ${pe}-item,
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> ${pe}-item-group > ${pe}-item-group-list > ${pe}-item,
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> ${pe}-item-group > ${pe}-item-group-list > ${pe}-submenu > ${pe}-submenu-title,
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> ${pe}-submenu > ${pe}-submenu-title`]:{insetInlineStart:0,paddingInline:`calc(50% - ${ot/2}px - ${Ue}px)`,textOverflow:"clip",[`
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${pe}-submenu-arrow,
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${pe}-submenu-expand-icon
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`]:{opacity:0},[`${pe}-item-icon, ${me}`]:{margin:0,fontSize:yt,lineHeight:`${Se}px`,"+ span":{display:"inline-block",opacity:0}}},[`${pe}-item-icon, ${me}`]:{display:"inline-block"},"&-tooltip":{pointerEvents:"none",[`${pe}-item-icon, ${me}`]:{display:"none"},"a, a:hover":{color:Le}},[`${pe}-item-group-title`]:Object.assign(Object.assign({},ye.vS),{paddingInline:wt})}}]};const Ve=be=>{const{componentCls:pe,motionDurationSlow:me,motionDurationMid:Se,motionEaseInOut:Le,motionEaseOut:De,iconCls:He,iconSize:Ke,iconMarginInlineEnd:Je}=be;return{[`${pe}-item, ${pe}-submenu-title`]:{position:"relative",display:"block",margin:0,whiteSpace:"nowrap",cursor:"pointer",transition:[`border-color ${me}`,`background ${me}`,`padding ${me} ${Le}`].join(","),[`${pe}-item-icon, ${He}`]:{minWidth:Ke,fontSize:Ke,transition:[`font-size ${Se} ${De}`,`margin ${me} ${Le}`,`color ${me}`].join(","),"+ span":{marginInlineStart:Je,opacity:1,transition:[`opacity ${me} ${Le}`,`margin ${me}`,`color 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"},32637:function(we){"use strict";we.exports="data:image/jpeg;base64,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"}}]);
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