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| /** | |
| * Build Euclid's Elements Book VII discourse JSON and Mermaid charts. | |
| * 22 definitions, 39 propositions. Number theory: GCD, proportions, primes, LCM. | |
| * Book VII does not depend on previous books. Source: David E. Joyce. | |
| * | |
| * Charts: 4. Chart 1: Defs + Props 1-10. Chart 2: Props 11-20. Chart 3: Props 21-30. Chart 4: Props 31-39. | |
| */ | |
| const fs = require('fs'); | |
| const path = require('path'); | |
| const DEFS = [ | |
| { n: 1, short: "Unit", full: "A unit is that by virtue of which each of the things that exist is called one" }, | |
| { n: 2, short: "Number", full: "A number is a multitude composed of units" }, | |
| { n: 3, short: "Part", full: "A number is part of a number when it measures it" }, | |
| { n: 4, short: "Parts", full: "Parts when it does not measure it" }, | |
| { n: 5, short: "Multiple", full: "The greater is a multiple of the less when measured by the less" }, | |
| { n: 6, short: "Even", full: "An even number is that which is divisible into two equal parts" }, | |
| { n: 7, short: "Odd", full: "An odd number is that which is not divisible into two equal parts" }, | |
| { n: 8, short: "Even-times even", full: "Even-times even: measured by an even number an even number of times" }, | |
| { n: 9, short: "Even-times odd", full: "Even-times odd: measured by an even number an odd number of times" }, | |
| { n: 10, short: "Odd-times odd", full: "Odd-times odd: measured by an odd number an odd number of times" }, | |
| { n: 11, short: "Prime", full: "A prime number is that which is measured by a unit alone" }, | |
| { n: 12, short: "Relatively prime", full: "Numbers relatively prime when only a unit measures both" }, | |
| { n: 13, short: "Composite", full: "A composite number is that measured by some number" }, | |
| { n: 14, short: "Composite to one another", full: "Numbers composite to one another when some number measures both" }, | |
| { n: 15, short: "Multiply", full: "A number multiplies a number when the latter is added as many times as units in the former" }, | |
| { n: 16, short: "Product", full: "When two numbers multiplied produce a number, the product is plane" }, | |
| { n: 17, short: "Side", full: "Sides of the product are the numbers multiplied" }, | |
| { n: 18, short: "Plane number", full: "A plane number is that produced by two numbers" }, | |
| { n: 19, short: "Solid number", full: "A solid number is that produced by three numbers" }, | |
| { n: 20, short: "Similar plane", full: "Similar plane numbers have sides proportional" }, | |
| { n: 21, short: "Similar solid", full: "Similar solid numbers have sides proportional" }, | |
| { n: 22, short: "Perfect", full: "A perfect number is that which equals its own parts" } | |
| ]; | |
| const PROPS = [ | |
| { n: 1, short: "Antenaresis, relatively prime", full: "Unequal numbers: repeated subtraction; if unit left, relatively prime" }, | |
| { n: 2, short: "GCD of two numbers", full: "To find greatest common measure of two numbers not relatively prime" }, | |
| { n: 3, short: "GCD of three numbers", full: "To find greatest common measure of three numbers" }, | |
| { n: 4, short: "Part or parts", full: "Any number is part or parts of any number, less of greater" }, | |
| { n: 5, short: "Same part: sum", full: "If a is same part of b as c of d, then a+c same part of b+d" }, | |
| { n: 6, short: "Same parts: sum", full: "If a is same parts of b as c of d, then a+c same parts of b+d" }, | |
| { n: 7, short: "Same part: remainder", full: "If a part of b as c of d, remainder same part of remainder" }, | |
| { n: 8, short: "Same parts: remainder", full: "If a parts of b as c of d, remainder same parts of remainder" }, | |
| { n: 9, short: "Same part: alternately", full: "If a part of b as c of d, alternately a part/parts of c as b of d" }, | |
| { n: 10, short: "Same parts: alternately", full: "If a parts of b as c of d, alternately a part/parts of c as b of d" }, | |
| { n: 11, short: "Proportion: remainder", full: "If whole:whole as subtracted:subtracted, remainder:remainder as whole:whole" }, | |
| { n: 12, short: "Proportional: sum", full: "Proportional: one antecedent to consequent as sum antecedents to sum consequents" }, | |
| { n: 13, short: "Proportional: alternately", full: "If four numbers proportional, also proportional alternately" }, | |
| { n: 14, short: "Ex aequali", full: "If a:b = d:e and b:c = e:f, then a:c = d:f" }, | |
| { n: 15, short: "Unit measures", full: "If unit measures a, b measures c same times, alternately unit:c as b:d" }, | |
| { n: 16, short: "Commutativity of product", full: "If aΓb and cΓd, then aΓb = cΓd (commutativity)" }, | |
| { n: 17, short: "Ratio of products", full: "a:b = (aΓc):(bΓc)" }, | |
| { n: 18, short: "Ratio: multipliers", full: "aΓc : bΓc = a:b" }, | |
| { n: 19, short: "Proportional iff product", full: "a:b = c:d iff aΓd = bΓc" }, | |
| { n: 20, short: "Least in ratio", full: "Least numbers in ratio measure others same number of times" }, | |
| { n: 21, short: "Relatively prime: least", full: "Relatively prime numbers are least in their ratio" }, | |
| { n: 22, short: "Least: relatively prime", full: "Least numbers in ratio are relatively prime" }, | |
| { n: 23, short: "Relatively prime: divisor", full: "If a,b relatively prime, divisor of a relatively prime to b" }, | |
| { n: 24, short: "Product relatively prime", full: "If a,b relatively prime to c, then aΓb relatively prime to c" }, | |
| { n: 25, short: "Square relatively prime", full: "If a,b relatively prime, aΒ² relatively prime to b" }, | |
| { n: 26, short: "Products relatively prime", full: "If a,c and b,d relatively prime, aΓb, cΓd relatively prime" }, | |
| { n: 27, short: "Squares relatively prime", full: "If a,b relatively prime, aΒ²,bΒ² relatively prime; aΓaΒ², bΓbΒ²" }, | |
| { n: 28, short: "Sum relatively prime", full: "If a,b relatively prime, a+b prime to each; converse" }, | |
| { n: 29, short: "Prime to non-multiple", full: "Prime relatively prime to any number it does not measure" }, | |
| { n: 30, short: "Prime divides product", full: "If prime measures product, it measures one factor" }, | |
| { n: 31, short: "Composite has prime factor", full: "Any composite measured by some prime" }, | |
| { n: 32, short: "Prime or has prime factor", full: "Any number is prime or measured by some prime" }, | |
| { n: 33, short: "Least in ratio", full: "Given numbers, find least in same ratio" }, | |
| { n: 34, short: "LCM of two", full: "To find least number that two given numbers measure" }, | |
| { n: 35, short: "LCM divides common multiple", full: "If two numbers measure some number, LCM also measures it" }, | |
| { n: 36, short: "LCM of three", full: "To find least number that three given numbers measure" }, | |
| { n: 37, short: "Measured has part", full: "If a measures b, b has part named by a" }, | |
| { n: 38, short: "Part implies measured", full: "If b has part named by a, a measures b" }, | |
| { n: 39, short: "Least with given parts", full: "To find least number with given parts" } | |
| ]; | |
| // Joyce: VII.1β2,3; VII.2β3; VII.5-10 fractions; VII.11-19 proportions; VII.20-29 relatively prime; VII.30-32 primes; VII.33-39 LCM | |
| const DEPS = { | |
| 1: [], | |
| 2: ["Prop1"], | |
| 3: ["Prop1", "Prop2"], | |
| 4: [], | |
| 5: [], | |
| 6: [], | |
| 7: [], | |
| 8: [], | |
| 9: [], | |
| 10: [], | |
| 11: [], | |
| 12: [], | |
| 13: [], | |
| 14: [], | |
| 15: [], | |
| 16: [], | |
| 17: [], | |
| 18: [], | |
| 19: [], | |
| 20: ["Prop19"], | |
| 21: ["Prop20"], | |
| 22: ["Prop21"], | |
| 23: ["Prop22"], | |
| 24: ["Prop23"], | |
| 25: ["Prop23"], | |
| 26: ["Prop24"], | |
| 27: ["Prop25"], | |
| 28: ["Prop23"], | |
| 29: ["Prop23"], | |
| 30: ["Prop29"], | |
| 31: [], | |
| 32: ["Prop31"], | |
| 33: ["Prop20", "Prop22"], | |
| 34: ["Prop33"], | |
| 35: ["Prop34"], | |
| 36: ["Prop34"], | |
| 37: [], | |
| 38: ["Prop37"], | |
| 39: ["Prop38"] | |
| }; | |
| const discourse = { | |
| schemaVersion: "1.0", | |
| discourse: { | |
| id: "euclid-elements-book-vii", | |
| name: "Euclid's Elements, Book VII", | |
| subject: "number_theory", | |
| variant: "classical", | |
| description: "Number theory: GCD (Euclidean algorithm), proportions, primes, LCM. 22 definitions, 39 propositions. Does not depend on previous books. Source: David E. Joyce.", | |
| structure: { books: 7, definitions: 22, propositions: 39, foundationTypes: ["definition"] } | |
| }, | |
| metadata: { | |
| created: "2026-03-18", | |
| lastUpdated: "2026-03-18", | |
| version: "1.0.0", | |
| license: "CC BY 4.0", | |
| authors: ["Welz, G."], | |
| methodology: "Programming Framework", | |
| citation: "Welz, G. (2026). Euclid's Elements Book VII Dependency Graph. Programming Framework.", | |
| keywords: ["Euclid", "Elements", "Book VII", "number theory", "GCD", "prime", "LCM"] | |
| }, | |
| sources: [ | |
| { id: "joyce", type: "digital", authors: "Joyce, David E.", title: "Euclid's Elements, Book VII", year: "1996", url: "https://mathcs.clarku.edu/~djoyce/java/elements/bookVII/bookVII.html", notes: "Clark University" } | |
| ], | |
| nodes: [], | |
| edges: [], | |
| colorScheme: { | |
| definition: { fill: "#3498db", stroke: "#2980b9" }, | |
| proposition: { fill: "#1abc9c", stroke: "#16a085" } | |
| } | |
| }; | |
| for (const d of DEFS) { | |
| discourse.nodes.push({ | |
| id: `Def${d.n}`, | |
| type: "definition", | |
| label: d.full, | |
| shortLabel: `Def. VII.${d.n}`, | |
| short: d.short, | |
| book: 7, | |
| number: d.n, | |
| colorClass: "definition" | |
| }); | |
| } | |
| for (const prop of PROPS) { | |
| discourse.nodes.push({ | |
| id: `Prop${prop.n}`, | |
| type: "proposition", | |
| label: prop.full, | |
| shortLabel: `Prop. VII.${prop.n}`, | |
| short: prop.short, | |
| book: 7, | |
| number: prop.n, | |
| colorClass: "proposition" | |
| }); | |
| for (const dep of DEPS[prop.n] || []) { | |
| discourse.edges.push({ from: dep, to: `Prop${prop.n}` }); | |
| } | |
| } | |
| const dataDir = path.join(__dirname, "..", "data"); | |
| fs.mkdirSync(dataDir, { recursive: true }); | |
| fs.writeFileSync(path.join(dataDir, "euclid-elements-book-vii.json"), JSON.stringify(discourse, null, 2), "utf8"); | |
| console.log("Wrote euclid-elements-book-vii.json"); | |
| function toMermaid(filter) { | |
| const nodes = filter ? discourse.nodes.filter(filter) : discourse.nodes; | |
| const nodeIds = new Set(nodes.map(n => n.id)); | |
| const edges = discourse.edges.filter(e => nodeIds.has(e.from) && nodeIds.has(e.to)); | |
| const lines = ["graph TD"]; | |
| for (const n of nodes) { | |
| const desc = n.short || (n.label && n.label.length > 35 ? n.label.slice(0, 32) + "..." : n.label || n.id); | |
| const lbl = (n.shortLabel || n.id) + "\\n" + (desc || ""); | |
| lines.push(` ${n.id}["${String(lbl).replace(/"/g, '\\"')}"]`); | |
| } | |
| for (const e of edges) { | |
| lines.push(` ${e.from} --> ${e.to}`); | |
| } | |
| lines.push(" classDef definition fill:#3498db,color:#fff,stroke:#2980b9"); | |
| lines.push(" classDef proposition fill:#1abc9c,color:#fff,stroke:#16a085"); | |
| const defIds = nodes.filter(n => n.type === "definition").map(n => n.id).join(","); | |
| const propIds = nodes.filter(n => n.type === "proposition").map(n => n.id).join(","); | |
| lines.push(` class ${defIds} definition`); | |
| lines.push(` class ${propIds} proposition`); | |
| return lines.join("\n"); | |
| } | |
| function closure(propMax) { | |
| const needed = new Set(); | |
| for (let i = 1; i <= propMax; i++) needed.add(`Prop${i}`); | |
| for (const d of DEFS) needed.add(`Def${d.n}`); | |
| let changed = true; | |
| while (changed) { | |
| changed = false; | |
| for (const e of discourse.edges) { | |
| if (needed.has(e.to) && !needed.has(e.from)) { needed.add(e.from); changed = true; } | |
| } | |
| } | |
| return n => needed.has(n.id); | |
| } | |
| const MATH_DB = process.env.MATH_DB || "/home/gdubs/copernicus-web-public/huggingface-space/mathematics-processes-database"; | |
| const GEOM_DIR = path.join(MATH_DB, "processes", "geometry_topology"); | |
| function htmlTemplate(title, subtitle, mermaid, nodes, edges) { | |
| const mermaidEscaped = mermaid.replace(/</g, "<").replace(/>/g, ">"); | |
| return `<!DOCTYPE html> | |
| <html lang="en"> | |
| <head> | |
| <meta charset="UTF-8"> | |
| <meta name="viewport" content="width=device-width, initial-scale=1.0"> | |
| <title>${title} - Mathematics Process</title> | |
| <script src="https://cdn.jsdelivr.net/npm/mermaid@10.6.1/dist/mermaid.min.js"></script> | |
| <style> | |
| * { margin: 0; padding: 0; box-sizing: border-box; } | |
| body { font-family: 'Segoe UI', Tahoma, Geneva, Verdana, sans-serif; background: linear-gradient(135deg, #667eea 0%, #764ba2 100%); min-height: 100vh; padding: 20px; } | |
| .container { max-width: 1600px; margin: 0 auto; background: white; border-radius: 15px; box-shadow: 0 20px 40px rgba(0,0,0,0.1); overflow: hidden; } | |
| .header { background: linear-gradient(135deg, #e67e22 0%, #e67e22dd 100%); color: white; padding: 30px; } | |
| .header h1 { margin: 0 0 10px 0; font-size: 2em; font-weight: 300; } | |
| .header-meta { display: flex; flex-wrap: wrap; gap: 15px; margin-top: 15px; font-size: 0.9em; opacity: 0.9; } | |
| .meta-item { background: rgba(255,255,255,0.2); padding: 5px 12px; border-radius: 20px; } | |
| .nav-links { padding: 15px 30px; background: #f8f9fa; border-bottom: 1px solid #ecf0f1; } | |
| .nav-links a { color: #e67e22; text-decoration: none; margin-right: 20px; font-weight: 500; } | |
| .nav-links a:hover { text-decoration: underline; } | |
| .content { padding: 30px; } | |
| .description { margin-bottom: 30px; } | |
| .flowchart-container { margin: 30px 0; } | |
| .flowchart-container h2 { color: #2c3e50; margin-bottom: 15px; } | |
| .mermaid { background: white; padding: 20px; border-radius: 10px; border: 1px solid #ecf0f1; overflow-x: auto; overflow-y: auto; min-height: 400px; } | |
| .color-legend { background: #f8f9fa; padding: 20px; border-radius: 10px; margin: 30px 0; } | |
| .color-legend h3 { color: #2c3e50; margin-bottom: 15px; } | |
| .color-grid { display: grid; grid-template-columns: repeat(auto-fit, minmax(200px, 1fr)); gap: 15px; } | |
| .color-item { display: flex; align-items: center; gap: 10px; padding: 10px; background: white; border-radius: 5px; } | |
| .color-box { width: 30px; height: 30px; border-radius: 4px; border: 1px solid #ddd; } | |
| .info-section { display: grid; grid-template-columns: repeat(auto-fit, minmax(300px, 1fr)); gap: 20px; margin-top: 30px; } | |
| .info-card { background: #f8f9fa; padding: 20px; border-radius: 10px; } | |
| .info-card h3 { color: #2c3e50; margin-bottom: 15px; } | |
| .info-card ul { list-style: none; padding: 0; } | |
| .info-card li { padding: 8px 0; border-bottom: 1px solid #ecf0f1; } | |
| .info-card li:last-child { border-bottom: none; } | |
| </style> | |
| </head> | |
| <body> | |
| <div class="container"> | |
| <div class="header"> | |
| <h1>${title}</h1> | |
| <div class="header-meta"> | |
| <span class="meta-item">Mathematics</span> | |
| <span class="meta-item">Number Theory</span> | |
| <span class="meta-item">Source: Euclid's Elements</span> | |
| </div> | |
| </div> | |
| <div class="nav-links"> | |
| <a id="back-link" href="#">β Back to Mathematics Database</a> | |
| <a id="euclid-index-link" href="#">Euclid's Elements (all books)</a> | |
| <a id="book-index-link" href="#">Euclid Book VII Index</a> | |
| <a href="https://mathcs.clarku.edu/~djoyce/java/elements/bookVII/bookVII.html" target="_blank">Euclid's Elements Book VII (Joyce)</a> | |
| <a href="https://huggingface.co/spaces/garywelz/programming_framework" target="_blank">Programming Framework</a> | |
| </div> | |
| <script> | |
| (function() { | |
| const hostname = window.location.hostname; | |
| const base = hostname.includes('storage.googleapis.com') | |
| ? 'https://storage.googleapis.com/regal-scholar-453620-r7-podcast-storage/mathematics-processes-database' | |
| : '../..'; | |
| document.getElementById('back-link').href = base + '/mathematics-database-table.html'; | |
| document.getElementById('euclid-index-link').href = base + '/processes/geometry_topology/geometry_topology-euclid-elements.html'; | |
| document.getElementById('book-index-link').href = base + '/processes/geometry_topology/geometry_topology-euclid-elements-book-vii.html'; | |
| })(); | |
| </script> | |
| <div class="content"> | |
| <div class="description"> | |
| <h2>Description</h2> | |
| <p>${subtitle}</p> | |
| <p style="margin-top:10px;"><em>Source: <a href="https://mathcs.clarku.edu/~djoyce/java/elements/bookVII/bookVII.html" target="_blank">Euclid's Elements, Book VII</a> (David E. Joyce, Clark University)</em></p> | |
| </div> | |
| <div class="flowchart-container"> | |
| <h2>Dependency Flowchart</h2> | |
| <div class="mermaid">${mermaidEscaped}</div> | |
| </div> | |
| <div class="color-legend"> | |
| <h3>Color Scheme</h3> | |
| <div class="color-grid"> | |
| <div class="color-item"><div class="color-box" style="background:#3498db"></div><div><strong>Blue</strong><br><small>Definitions</small></div></div> | |
| <div class="color-item"><div class="color-box" style="background:#1abc9c"></div><div><strong>Teal</strong><br><small>Propositions</small></div></div> | |
| </div> | |
| </div> | |
| <div class="info-section"> | |
| <div class="info-card"> | |
| <h3>Statistics</h3> | |
| <ul> | |
| <li><strong>Nodes:</strong> ${nodes}</li> | |
| <li><strong>Edges:</strong> ${edges}</li> | |
| </ul> | |
| </div> | |
| <div class="info-card"> | |
| <h3>Keywords</h3> | |
| <ul> | |
| <li>Euclid</li><li>Elements</li><li>Book VII</li><li>number theory</li><li>GCD</li><li>prime</li><li>LCM</li> | |
| </ul> | |
| </div> | |
| </div> | |
| </div> | |
| </div> | |
| <script> | |
| mermaid.initialize({ startOnLoad: true, theme: 'default', flowchart: { useMaxWidth: false, htmlLabels: true, curve: 'linear', nodeSpacing: 40, rankSpacing: 40, padding: 20 }, themeVariables: { fontSize: '14px', fontFamily: 'Segoe UI, Arial, sans-serif' } }); | |
| </script> | |
| </body> | |
| </html>`; | |
| } | |
| if (fs.existsSync(GEOM_DIR)) { | |
| [[10, "1β10", "GCD, part/parts, proportions"], [20, "11β20", "Proportions, products, least in ratio"], [30, "21β30", "Relatively prime, primes"], [39, "31β39", "Primes, LCM, parts"]].forEach(([max, range, desc]) => { | |
| const filter = closure(max); | |
| const m = toMermaid(filter); | |
| const nodes = discourse.nodes.filter(filter); | |
| const edges = discourse.edges.filter(e => filter({ id: e.from }) && filter({ id: e.to })); | |
| fs.writeFileSync(path.join(GEOM_DIR, `geometry_topology-euclid-elements-book-vii-props-${range.replace(/β/g, "-").replace(" ", "-")}.html`), htmlTemplate(`Euclid's Elements Book VII β Propositions ${range}`, desc, m, nodes.length, edges.length), "utf8"); | |
| console.log(`Wrote geometry_topology-euclid-elements-book-vii-props-${range.replace(/β/g, "-").replace(" ", "-")}.html`); | |
| }); | |
| } | |
| // Book VII index | |
| if (fs.existsSync(GEOM_DIR)) { | |
| const indexHtml = `<!DOCTYPE html> | |
| <html lang="en"> | |
| <head> | |
| <meta charset="UTF-8"> | |
| <meta name="viewport" content="width=device-width, initial-scale=1.0"> | |
| <title>Euclid's Elements Book VII - Mathematics Process</title> | |
| <style> | |
| * { margin: 0; padding: 0; box-sizing: border-box; } | |
| body { font-family: 'Segoe UI', Tahoma, Geneva, Verdana, sans-serif; background: linear-gradient(135deg, #667eea 0%, #764ba2 100%); min-height: 100vh; padding: 20px; } | |
| .container { max-width: 900px; margin: 0 auto; background: white; border-radius: 15px; box-shadow: 0 20px 40px rgba(0,0,0,0.1); overflow: hidden; padding: 30px; } | |
| h1 { color: #2c3e50; margin-bottom: 15px; } | |
| p { color: #555; margin-bottom: 25px; line-height: 1.6; } | |
| .nav-links { margin-bottom: 20px; } | |
| .nav-links a { color: #e67e22; text-decoration: none; margin-right: 20px; font-weight: 500; } | |
| .nav-links a:hover { text-decoration: underline; } | |
| .sections { display: grid; gap: 15px; } | |
| .sections a { display: block; padding: 20px; background: #f8f9fa; border-radius: 10px; color: #2c3e50; text-decoration: none; font-weight: 500; border-left: 4px solid #e67e22; } | |
| .sections a:hover { background: #ecf0f1; } | |
| .chart-meta { font-size: 0.9em; color: #7f8c8d; margin-top: 4px; } | |
| </style> | |
| </head> | |
| <body> | |
| <div class="container"> | |
| <div class="nav-links"> | |
| <a id="back-link" href="#">β Back to Mathematics Database</a> | |
| <a id="euclid-index-link" href="#">Euclid's Elements (all books)</a> | |
| <a href="https://mathcs.clarku.edu/~djoyce/java/elements/bookVII/bookVII.html" target="_blank">Euclid's Elements Book VII (Joyce)</a> | |
| </div> | |
| <script> | |
| (function() { | |
| const base = window.location.hostname.includes('storage.googleapis.com') | |
| ? 'https://storage.googleapis.com/regal-scholar-453620-r7-podcast-storage/mathematics-processes-database' | |
| : '../..'; | |
| document.getElementById('back-link').href = base + '/mathematics-database-table.html'; | |
| document.getElementById('euclid-index-link').href = base + '/processes/geometry_topology/geometry_topology-euclid-elements.html'; | |
| })(); | |
| </script> | |
| <h1>Euclid's Elements Book VII</h1> | |
| <p>Number theory: GCD (Euclidean algorithm), proportions of numbers, primes, LCM. 22 definitions, 39 propositions. Does not depend on previous books.</p> | |
| <div class="sections"> | |
| <a href="geometry_topology-euclid-elements-book-vii-props-1-10.html">Propositions 1β10 <span class="chart-meta">GCD, part/parts, proportions</span></a> | |
| <a href="geometry_topology-euclid-elements-book-vii-props-11-20.html">Propositions 11β20 <span class="chart-meta">Proportions, products, least in ratio</span></a> | |
| <a href="geometry_topology-euclid-elements-book-vii-props-21-30.html">Propositions 21β30 <span class="chart-meta">Relatively prime, primes</span></a> | |
| <a href="geometry_topology-euclid-elements-book-vii-props-31-39.html">Propositions 31β39 <span class="chart-meta">Primes, LCM, parts</span></a> | |
| </div> | |
| </div> | |
| </body> | |
| </html>`; | |
| fs.writeFileSync(path.join(GEOM_DIR, "geometry_topology-euclid-elements-book-vii.html"), indexHtml, "utf8"); | |
| console.log("Wrote geometry_topology-euclid-elements-book-vii.html"); | |
| } | |
| console.log("Done. Nodes:", discourse.nodes.length, "Edges:", discourse.edges.length); | |