From 5175811579e85b51bef6c8c4eea91eb80f5bd2ee Mon Sep 17 00:00:00 2001
From: Hananoshika Yomaru <brenkysbwim@gmail.com>
Date: Wed, 20 May 2026 14:02:29 -0700
Subject: [PATCH] Enhance curriculum catalog functionality: Update
 CONTRIBUTING.md to reflect changes in curriculum structure, including the
 introduction of `curriculumCoverage` for frameworks. Modify frontend
 components to support a new comparison view for Mathematics, allowing users
 to compare curricula. Update catalog data to include "Common Core" and
 improve curriculum filtering logic. Enhance styles for better visual
 representation of curriculum badges and Mermaid diagrams. Adjust TypeScript
 types to accommodate new features and ensure backward compatibility with
 legacy curriculum data.

---
 .agents/skills/ofb/SKILL.md                   |    2 +-
 .agents/skills/ofb/curriculum-data.md         |   10 +-
 .agents/skills/zola/SKILL.md                  |   12 +-
 .agents/skills/zola/reference.md              |   10 +
 .agents/skills/zola/zola-catalog.md           |   96 ++
 .agents/skills/zola/zola-solid.md             |   17 +-
 CONTRIBUTING.md                               |   16 +-
 data/catalog.json                             |    2 +-
 data/catalog.types.ts                         |   12 +-
 data/faq.json                                 |    4 +-
 data/math-curriculum.json                     |  740 +++++++--
 docs/research/copilot.md                      |   37 +
 docs/research/gemini.md                       | 1381 +++++++++++++++++
 frontend/src/components/catalog-app.tsx       |  136 +-
 .../src/components/catalog-chapter-card.tsx   |    3 +-
 .../src/components/catalog-compare-doc.tsx    |   24 +
 .../src/components/catalog-filters-menu.tsx   |    2 +-
 .../src/components/catalog-mermaid-view.tsx   |    6 +-
 .../src/components/contributing-demos.tsx     |   22 +-
 frontend/src/lib/catalog-badge.ts             |    1 +
 frontend/src/lib/catalog-coverage.test.ts     |   23 +
 frontend/src/lib/catalog-coverage.ts          |   53 +
 .../catalog-mermaid-strand-headers.test.ts    |    9 +
 .../src/lib/catalog-mermaid-strand-headers.ts |   99 ++
 .../src/lib/catalog-mermaid-theme.test.ts     |   16 +
 frontend/src/lib/catalog-mermaid-theme.ts     |   69 +
 frontend/src/lib/catalog-to-mermaid.test.ts   |    4 +-
 frontend/src/lib/catalog-to-mermaid.ts        |   13 +-
 scripts/apply-math-coverage.ts                |  461 ++++++
 themes/openfreebooks/sass/_catalog.scss       |  351 ++++-
 themes/openfreebooks/sass/main.scss           |    2 +-
 themes/openfreebooks/templates/catalog.html   |    4 +
 .../partials/contributing-content.html        |    1 +
 .../partials/math-curricula-compare.html      |  240 +++
 34 files changed, 3702 insertions(+), 176 deletions(-)
 create mode 100644 .agents/skills/zola/zola-catalog.md
 create mode 100644 docs/research/copilot.md
 create mode 100644 docs/research/gemini.md
 create mode 100644 frontend/src/components/catalog-compare-doc.tsx
 create mode 100644 frontend/src/lib/catalog-coverage.test.ts
 create mode 100644 frontend/src/lib/catalog-coverage.ts
 create mode 100644 frontend/src/lib/catalog-mermaid-strand-headers.test.ts
 create mode 100644 frontend/src/lib/catalog-mermaid-strand-headers.ts
 create mode 100644 frontend/src/lib/catalog-mermaid-theme.test.ts
 create mode 100644 frontend/src/lib/catalog-mermaid-theme.ts
 create mode 100644 scripts/apply-math-coverage.ts
 create mode 100644 themes/openfreebooks/templates/partials/math-curricula-compare.html

diff --git a/.agents/skills/ofb/SKILL.md b/.agents/skills/ofb/SKILL.md
index ac599df..f38a5cb 100644
--- a/.agents/skills/ofb/SKILL.md
+++ b/.agents/skills/ofb/SKILL.md
@@ -93,7 +93,7 @@ Detailed checklists: [curriculum-data.md](curriculum-data.md). Human-facing guid
 | Styles | `themes/openfreebooks/sass/_catalog.scss` |
 
 - Embedded data: `#catalog-data` in `templates/catalog.html` (merged at build time)
-- URL: `/catalog/?subject=math` (list), `&view=tree` (map)
+- URL: `/catalog/?subject=math` (list), `&view=tree` (map), `&view=compare` (math curricula doc — HTML partial `partials/math-curricula-compare.html`)
 
 **List view:** full-card link for live chapters; number + title row on wide screens.
 
diff --git a/.agents/skills/ofb/curriculum-data.md b/.agents/skills/ofb/curriculum-data.md
index adc34ae..fe12d12 100644
--- a/.agents/skills/ofb/curriculum-data.md
+++ b/.agents/skills/ofb/curriculum-data.md
@@ -8,7 +8,7 @@ Site-wide catalog chrome.
 {
   "title": "Curriculum Catalog",
   "subtitle": "Browse chapters by subject and curriculum",
-  "curriculums": ["DSE", "IB", "A-Level", "AP", "IGCSE"],
+  "curriculums": ["Foundation", "DSE", "IB", "A-Level", "AP", "IGCSE", "Common Core"],
   "subjects": [
     { "id": "math", "name": "Mathematics" }
   ]
@@ -28,7 +28,8 @@ Example: `data/math-curriculum.json`.
 ```json
 {
   "title": "Mathematics",
-  "subtitle": "Short tagline for data (not shown on every page)",
+  "subtitle": "Optional; deprecated — do not use HKDSE-only framing. Catalog chrome uses data/catalog.json.",
+  "intro": "Optional subject-level intro (not shown in catalog UI today)",
   "intro": "Optional; was used by old book page",
   "graph": {
     "edges": [
@@ -63,8 +64,9 @@ Example: `data/math-curriculum.json`.
 | `title` | yes | Catalog list + map node label |
 | `description` | yes | 1–2 sentences; shown in list and map cards (clamped to 3 lines on map) |
 | `status` | yes | `live` (link to chapter) or `planned` (no link) |
-| `curriculums` | yes | Non-empty array; values must exist in `catalog.json` `curriculums` |
-| `tier` | no | `foundation` (default) or `non-foundation` — shows an **Extension** badge on cards |
+| `curriculumCoverage` | yes (math) | Object mapping framework label → `core` \| `extension` \| `related` (Compare matrix + filters) |
+| `curriculums` | legacy | Deprecated array; use `curriculumCoverage` instead |
+| `tier` | no | `foundation` (default) or `non-foundation` — shows an **Extension** badge on cards (DSE M2-style topics) |
 
 ### Graph model (map)
 
diff --git a/.agents/skills/zola/SKILL.md b/.agents/skills/zola/SKILL.md
index 6e408dc..7590ce7 100644
--- a/.agents/skills/zola/SKILL.md
+++ b/.agents/skills/zola/SKILL.md
@@ -21,7 +21,7 @@ Static site: **Zola** + custom theme `openfreebooks`. Output goes to `public/` (
 | `static/` | Copied to site root (`favicons`, `icons/`, etc.) |
 | `themes/openfreebooks/templates/` | Tera HTML, partials, macros |
 | `themes/openfreebooks/sass/` | Source styles → compiled `public/main.css` |
-| `themes/openfreebooks/static/js/` | Vite output: `bundle.js` (site chrome) + hashed chunks (`catalog-app-*.js`, `catalog-canvas-view-*.js`, …) |
+| `themes/openfreebooks/static/js/` | Vite output: `bundle.js` (site chrome) + lazy chunks (e.g. `catalog-mermaid-view-*.js`) |
 
 See [reference.md](reference.md) for Tera pitfalls and build checks.
 
@@ -75,10 +75,12 @@ Client behavior lives in `frontend/` and mounts from `base.html`:
 | Entry | Mount | Notes |
 |-------|--------|--------|
 | `js/bundle.js` | `main.tsx` | Header, theme, homepage, chapter widgets |
-| `js/catalog-app-*.js` | `#catalog-app` on `/catalog/` | Lazy-loaded with `catalog-canvas-view-*.js` for Map view |
+| `#catalog-app` on `/catalog/` | `catalog-app.tsx` in bundle | List / Map / Compare; Map lazy-loads `catalog-mermaid-view` |
 
 **When changing `frontend/` or adding interactivity**, read [zola-solid.md](zola-solid.md) before editing JS.
 
+**When changing the catalog page, map, or compare doc**, read [zola-catalog.md](zola-catalog.md).
+
 ### Search (Pagefind)
 
 - Runs after `zola build`; indexes **live chapter pages** only (`data-pagefind-body` on chapter template).
@@ -87,8 +89,10 @@ Client behavior lives in `frontend/` and mounts from `base.html`:
 ### Catalog page
 
 - `content/catalog.md` → `template = "catalog.html"`
-- `templates/catalog.html` — empty `#catalog-app` + `#catalog-data` JSON embed (merged subject curricula at build time)
-- `sass/_catalog.scss` — list + map styles; map card title link underline lives under `.catalog-canvas`
+- `templates/catalog.html` — `#catalog-app`, `#catalog-data` JSON, `<template id="catalog-compare-template">` (math compare partial)
+- Views: list (default), `?view=tree` (Mermaid DAG map), `?view=compare` (math curricula doc)
+- Map colors: Mermaid `theme: "base"` + hex `themeVariables` in `frontend/src/lib/catalog-mermaid-theme.ts` — **not** Sass `fill` on cluster rects (inline SVG wins)
+- Full file map, strand header post-render, and verify steps: [zola-catalog.md](zola-catalog.md)
 - Run `bun run build:js` after any `frontend/src/components/catalog-*` or `frontend/src/lib/catalog-*` change
 
 ## Verify
diff --git a/.agents/skills/zola/reference.md b/.agents/skills/zola/reference.md
index 217385c..ff7e652 100644
--- a/.agents/skills/zola/reference.md
+++ b/.agents/skills/zola/reference.md
@@ -46,6 +46,16 @@ If styles “don’t apply”, delete stray `themes/openfreebooks/static/main.cs
 - `static/contributors.json` — optional mirror for `/contributors.json` if needed.
 - Contributors UI: `partials/contributors-block.html`; credits page: `credits.html` + `partials/credits-content.html`.
 
+## Catalog URLs
+
+| URL | View |
+|-----|------|
+| `/catalog/?subject=math` | List |
+| `/catalog/?subject=math&view=tree` | Mermaid map |
+| `/catalog/?subject=math&view=compare` | Math curricula compare (HTML partial) |
+
+Catalog build/data/Mermaid details: [zola-catalog.md](zola-catalog.md).
+
 ## Social icons
 
 1. Source SVGs: `static/icons/social/{kind}.svg` (from [Tabler Icons](https://tabler.io/icons) outline set).
diff --git a/.agents/skills/zola/zola-catalog.md b/.agents/skills/zola/zola-catalog.md
new file mode 100644
index 0000000..d5adb04
--- /dev/null
+++ b/.agents/skills/zola/zola-catalog.md
@@ -0,0 +1,96 @@
+# Catalog page (Zola + Solid + Mermaid)
+
+Read this when editing `/catalog/`, `templates/catalog.html`, `sass/_catalog.scss`, or `frontend/src/**/catalog-*`.
+
+## Zola side
+
+| Piece | Path |
+|-------|------|
+| Page | `content/catalog.md` → `template = "catalog.html"` |
+| Shell | `themes/openfreebooks/templates/catalog.html` |
+| Compare doc (math only) | `templates/partials/math-curricula-compare.html` — embedded in `<template id="catalog-compare-template">` |
+| Build-time JSON | `#catalog-data` — merged subject curricula from `data/{subject}-curriculum.json` + `data/catalog.json` |
+| Styles | `themes/openfreebooks/sass/_catalog.scss` |
+
+**Tera:** never bind curriculum JSON to a variable named `math` (reserved). Use `math_catalog`, etc.
+
+## URL and views
+
+| View | `view` param | UI |
+|------|----------------|-----|
+| List (default) | (omit) | Strand sections + `CatalogChapterCard` |
+| Map | `tree` | Lazy `CatalogMermaidView` — DAG from `graph.edges` |
+| Compare | `compare` | Math only — `CatalogCompareDoc` clones compare partial HTML |
+
+Example: `/catalog/?subject=math&view=tree`
+
+Curriculum filter chips come from `data/catalog.json` → `curriculums[]`. Math chapters use `curriculumCoverage` in `math-curriculum.json` (`core` / `extension` / `related` per framework). Compare matrix uses all roles; list/map badges show framework labels only.
+
+## Solid / Vite
+
+| Piece | Path |
+|-------|------|
+| App shell | `frontend/src/components/catalog-app.tsx` |
+| List card | `frontend/src/components/catalog-chapter-card.tsx` |
+| Compare mount | `frontend/src/components/catalog-compare-doc.tsx` |
+| Map viewer | `frontend/src/components/catalog-mermaid-view.tsx` (lazy chunk `catalog-mermaid-view-*.js`) |
+| Mermaid source | `frontend/src/lib/catalog-to-mermaid.ts` |
+| Theme (hex) | `frontend/src/lib/catalog-mermaid-theme.ts` |
+| Strand header chrome | `frontend/src/lib/catalog-mermaid-strand-headers.ts` |
+| Light/dark mode | `frontend/src/lib/catalog-canvas-theme.ts` (`siteCanvasTheme`, `watchSiteTheme`) |
+| Badge classes | `frontend/src/lib/catalog-badge.ts` |
+| Types | `data/catalog.types.ts` (`CatalogViewMode`: `"linear" \| "tree" \| "compare"`) |
+
+After any catalog frontend change: `bun run build:js` then hard-refresh.
+
+## Mermaid map — theming (important)
+
+Mermaid writes **inline `fill` on SVG nodes**. CSS `fill` on `.cluster rect` does **not** override themed colors.
+
+| Rule | Detail |
+|------|--------|
+| Custom colors | Only with `theme: "base"` + `themeVariables` (hex). Other themes (`default`, `dark`, …) are not customizable via variables. |
+| Color format | Hex only (`#121110`). Named colors (`red`) are ignored by the theming engine. |
+| Site-wide init | `mermaid.initialize({ …mermaidInitializeOptions(mode) })` in `catalog-mermaid-view.tsx` |
+| Strand subgraph body | `clusterBkg` in `mermaidThemeVariables()` |
+| Strand title band | `secondaryColor` — also applied to overlay header rect in `enhanceStrandClusterHeaders()` |
+| Borders / edges | `clusterBorder`, `lineColor`, `nodeBorder`, etc. |
+
+Do **not** try to drive strand cluster fills from Sass variables on `.cluster rect`; keep SCSS for typography, label chrome, and map chrome (pan/zoom, card links).
+
+### Strand subgraph titles
+
+Mermaid puts subgraph titles on the cluster border. Post-render:
+
+1. `enhanceStrandClusterHeaders(svg, mode)` finds `g.cluster` ids containing `strand_`
+2. Inserts header `rect` + rule `line` at `STRAND_HEADER_HEIGHT` (44px)
+3. Repositions `foreignObject` label into the header band
+4. Sets `rx="0"` on cluster frame (square corners)
+
+Diagram source uses HTML in subgraph titles, e.g. `<header class='catalog-mermaid-strand__header'>…</header>` — see `catalog-to-mermaid.ts`.
+
+### Map chapter cards
+
+List and map share card markup via `CatalogChapterCard`. In the map, only the **title** is a link for live chapters; planned chapters are non-clickable.
+
+## Sass notes (`_catalog.scss`)
+
+- Curriculum badge tokens and dark-mode contrast live here.
+- Map card title underline: under `.catalog-mermaid-view` / `.catalog-canvas` legacy class names if present.
+- Strand label styling: `.catalog-mermaid-strand__header`, `.catalog-mermaid-strand-label-fo` — not cluster `fill`.
+
+## Tests
+
+```bash
+bun test frontend/src/lib/catalog-to-mermaid.test.ts
+bun test frontend/src/lib/catalog-mermaid-theme.test.ts
+bun test frontend/src/lib/catalog-mermaid-strand-headers.test.ts
+```
+
+## Verify locally
+
+```bash
+bun run build:js && zola serve
+```
+
+Open `/catalog/?subject=math`, toggle List / Map / Compare (math), and switch site light/dark — strand header band should differ from subgraph body in both modes.
diff --git a/.agents/skills/zola/zola-solid.md b/.agents/skills/zola/zola-solid.md
index 9265ab6..2a6f79f 100644
--- a/.agents/skills/zola/zola-solid.md
+++ b/.agents/skills/zola/zola-solid.md
@@ -48,7 +48,8 @@ Prefer **bootstrap** components that `querySelector` existing markup over re-ren
 
 - `outDir`: `themes/openfreebooks/static`
 - `emptyOutDir: false` — do not wipe theme static (only add `js/bundle.js`)
-- Single entry: `frontend/src/main.tsx` → `js/bundle.js`
+- Entry: `frontend/src/main.tsx` → `js/bundle.js`
+- Lazy chunks: e.g. `import("./catalog-mermaid-view")` → `js/catalog-mermaid-view-[hash].js`
 
 ## Workflow
 
@@ -57,6 +58,20 @@ Prefer **bootstrap** components that `querySelector` existing markup over re-ren
 3. Hard-refresh browser.
 4. For production: `bun run build` then `wrangler deploy`.
 
+## Catalog (Solid + Mermaid)
+
+Mounted from `catalog.html` via `catalog-app.tsx` (in main bundle). Map view lazy-loads `catalog-mermaid-view.tsx`.
+
+| Concern | Module |
+|---------|--------|
+| Diagram source | `lib/catalog-to-mermaid.ts` |
+| Mermaid init / hex theme | `lib/catalog-mermaid-theme.ts` → `mermaidInitializeOptions(mode)` |
+| Strand title band overlay | `lib/catalog-mermaid-strand-headers.ts` |
+| Light/dark for map | `lib/catalog-canvas-theme.ts` |
+| Compare tab HTML | `catalog-compare-doc.tsx` reads `#catalog-compare-template` |
+
+**Mermaid theming:** use `theme: "base"` and hex `themeVariables` only; CSS cannot override Mermaid’s inline cluster fills. See [zola-catalog.md](zola-catalog.md).
+
 ## KaTeX (math)
 
 | Use case | API | Where |
diff --git a/CONTRIBUTING.md b/CONTRIBUTING.md
index 6f7c38d..5029ba8 100644
--- a/CONTRIBUTING.md
+++ b/CONTRIBUTING.md
@@ -28,12 +28,12 @@ Thank you for helping grow free, open textbooks.
 ## How the catalog fits together
 
 ```text
-data/{subject}-curriculum.json  → catalog list + map (status, curriculums, graph.edges)
+data/{subject}-curriculum.json  → catalog list + map (status, curriculumCoverage, graph.edges)
 content/{subject}/{slug}/       → everything for the live page (one folder)
   _index.md, core.html, supplement.html, assets/, widgets/, chapter.scss
 ```
 
-- **Catalog** (`/catalog/`) — list and map (`?view=tree`). Curriculum names (DSE, IB, …) appear only in the catalog — not inside chapter prose ([spec.md](spec.md)).
+- **Catalog** (`/catalog/`) — list, map (`?view=tree`), and for Mathematics a Compare doc (`?view=compare`, HTML partial `themes/openfreebooks/templates/partials/math-curricula-compare.html`). Curriculum names (DSE, IB, …) appear only in the catalog — not inside chapter prose ([spec.md](spec.md)).
 - Every chapter needs a **`description`** in curriculum JSON (map clamps to three lines).
 - **`bun run sync:chapters`** (also run automatically by `bun run build:js`) merges `core.html` + `supplement.html` into `_index.md` for Zola. Edit the HTML files, not the merged body in `_index.md`.
 
@@ -61,11 +61,17 @@ content/{subject}/{slug}/       → everything for the live page (one folder)
   "title": "Human-readable title",
   "description": "One or two sentences for the catalog list and map card.",
   "status": "planned",
-  "curriculums": ["DSE"],
+  "curriculumCoverage": {
+    "DSE": "core",
+    "IGCSE": "core",
+    "IB": "related"
+  },
   "tier": "non-foundation"
 }
 ```
 
+Each framework maps to `core`, `extension`, or `related` (Compare matrix). Use `extension` for elective / M2-style topics; `related` when the topic supports but is not a named unit.
+
 3. Use **kebab-case** slugs. No `content/` folder needed for planned chapters.
 
 ---
@@ -74,7 +80,7 @@ content/{subject}/{slug}/       → everything for the live page (one folder)
 
 ### 1. Catalog entry
 
-In `data/{subject}-curriculum.json`, set `"status": "live"` and include `description`, `curriculums`, and optional `tier`.
+In `data/{subject}-curriculum.json`, set `"status": "live"` and include `description`, `curriculumCoverage`, and optional `tier`.
 
 ### 2. Chapter folder
 
@@ -187,7 +193,7 @@ Omit `banner` for subjects that should stay unchanged (e.g. roadmap-only placeho
 ## Add a curriculum label
 
 1. Add the label to `curriculums` in `data/catalog.json`.
-2. Tag chapters in their `curriculums` arrays.
+2. Add roles per chapter in `curriculumCoverage` (and update Compare if needed).
 3. Add badge style in `themes/openfreebooks/sass/_catalog.scss` and mapping in `frontend/src/lib/catalog-badge.ts`.
 
 ---
diff --git a/data/catalog.json b/data/catalog.json
index 980935a..7dae402 100644
--- a/data/catalog.json
+++ b/data/catalog.json
@@ -1,7 +1,7 @@
 {
   "title": "Curriculum Catalog",
   "subtitle": "Browse chapters by subject and curriculum",
-  "curriculums": ["Foundation", "DSE", "IB", "A-Level", "AP", "IGCSE"],
+  "curriculums": ["Foundation", "DSE", "IB", "A-Level", "AP", "IGCSE", "Common Core"],
   "subjects": [
     { "id": "math", "name": "Mathematics", "banner": "/catalog/banners/math.webp" },
     { "id": "science", "name": "Science" },
diff --git a/data/catalog.types.ts b/data/catalog.types.ts
index 336f3c3..9bdd38f 100644
--- a/data/catalog.types.ts
+++ b/data/catalog.types.ts
@@ -1,11 +1,19 @@
 export type CatalogChapterTier = "foundation" | "non-foundation";
 
+/** Compare matrix + filter relevance per framework label. */
+export type CurriculumCoverageRole = "core" | "extension" | "related";
+
+export type CurriculumCoverage = Partial<Record<string, CurriculumCoverageRole>>;
+
 export type CatalogChapter = {
   slug: string;
   title: string;
   description: string;
   status: "live" | "planned";
-  curriculums: string[];
+  /** @deprecated Prefer curriculumCoverage; kept for older JSON during migration. */
+  curriculums?: string[];
+  /** Per-framework role for Compare matrix and catalog filters (keys = framework labels). */
+  curriculumCoverage?: CurriculumCoverage;
   /** DSE compulsory tier; omit = foundation. */
   tier?: CatalogChapterTier;
 };
@@ -42,4 +50,4 @@ export type CatalogData = {
   subjects: CatalogSubject[];
 };
 
-export type CatalogViewMode = "linear" | "tree";
+export type CatalogViewMode = "linear" | "tree" | "compare";
diff --git a/data/faq.json b/data/faq.json
index 6e33ba1..d61d401 100644
--- a/data/faq.json
+++ b/data/faq.json
@@ -115,7 +115,7 @@
       "type": "standard",
       "question": "What are curriculum labels on the catalog?",
       "answer": [
-        "Each subject in the catalog has a set of curricula you can filter by — exam boards, school programs, and similar labels — so you can see which chapters fit your syllabus.",
+        "Each subject in the catalog has a set of curricula you can filter by — exam boards, school programs, and similar labels — so you can see which chapters fit your syllabus. For Mathematics, the Compare tab documents how frameworks differ and how chapters map to them.",
         "We try to keep chapter structure and prerequisite maps compatible with as many curricula as possible. We do our best, but coverage is not perfect; the catalog will grow and improve as more people contribute.",
         "Those labels appear only in the catalog (badges and filters), not inside chapter pages. You choose what applies to you on the catalog; inside a chapter, the focus stays on the topic itself."
       ]
@@ -125,7 +125,7 @@
       "type": "standard",
       "question": "How do I find a chapter?",
       "answer": [
-        "Open the catalog for a subject — list view by default, or map view to follow prerequisites. Use curriculum filters if you need to narrow the list.",
+        "Open the catalog for a subject — list view by default, map view for prerequisites, or (for Mathematics) Compare for how popular curricula relate to our chapters. Use curriculum filters on list and map if you need to narrow the list.",
         "Press ⌘K or Ctrl+K (or open Search in the header) to search live chapter pages. The dedicated search page indexes chapter content, not every site page."
       ]
     },
diff --git a/data/math-curriculum.json b/data/math-curriculum.json
index 8529508..c2b03cf 100644
--- a/data/math-curriculum.json
+++ b/data/math-curriculum.json
@@ -1,51 +1,204 @@
 {
   "title": "Mathematics",
-  "subtitle": "HKDSE Compulsory Part (S4–S6)",
-  "intro": "Topic units across three strands. The map shows required prerequisites; the list follows a readable teaching order.",
+  "intro": "Topic units across three strands, shaped for learners worldwide. The map shows required prerequisites; the list follows a readable teaching order; Compare explains how chapters relate to popular curricula.",
   "graph": {
     "edges": [
-      { "from": "counting-and-numbers", "to": "basic-math-notation" },
-      { "from": "basic-math-notation", "to": "properties-of-operations" },
-      { "from": "properties-of-operations", "to": "written-calculation" },
-      { "from": "written-calculation", "to": "directed-numbers-rates" },
-      { "from": "directed-numbers-rates", "to": "polynomials-expansion-factorisation" },
-      { "from": "polynomials-expansion-factorisation", "to": "algebraic-fractions-formulas" },
-      { "from": "polynomials-expansion-factorisation", "to": "linear-equations-two-unknowns" },
-      { "from": "linear-equations-two-unknowns", "to": "linear-inequalities-one-unknown" },
-      { "from": "polynomials-expansion-factorisation", "to": "laws-of-indices" },
-      { "from": "laws-of-indices", "to": "quadratic-equations" },
-      { "from": "polynomials-expansion-factorisation", "to": "factor-remainder-theorems" },
-      { "from": "quadratic-equations", "to": "factor-remainder-theorems" },
-      { "from": "quadratic-equations", "to": "complex-numbers" },
-      { "from": "quadratic-equations", "to": "functions-graphs" },
-      { "from": "quadratic-equations", "to": "sequences-series" },
-      { "from": "functions-graphs", "to": "exponential-logarithmic" },
-      { "from": "functions-graphs", "to": "variations" },
-      { "from": "functions-graphs", "to": "sequences-series" },
-      { "from": "functions-graphs", "to": "linear-programming" },
-      { "from": "sequences-series", "to": "linear-programming" },
-      { "from": "polynomials-expansion-factorisation", "to": "coordinate-geometry-foundations" },
-      { "from": "quadratic-equations", "to": "coordinate-circles" },
-      { "from": "functions-graphs", "to": "advanced-trigonometry" },
-      { "from": "coordinate-geometry-foundations", "to": "deductive-geometry" },
-      { "from": "coordinate-geometry-foundations", "to": "coordinate-circles" },
-      { "from": "deductive-geometry", "to": "congruence-similarity" },
-      { "from": "congruence-similarity", "to": "pythagoras-theorem" },
-      { "from": "pythagoras-theorem", "to": "introduction-trigonometry" },
-      { "from": "introduction-trigonometry", "to": "mensuration-3d" },
-      { "from": "introduction-trigonometry", "to": "advanced-trigonometry" },
-      { "from": "coordinate-circles", "to": "circle-properties" },
-      { "from": "deductive-geometry", "to": "circle-properties" },
-      { "from": "coordinate-circles", "to": "loci" },
-      { "from": "circle-properties", "to": "loci" },
-      { "from": "directed-numbers-rates", "to": "statistical-charts-averages" },
-      { "from": "statistical-charts-averages", "to": "measures-dispersion" },
-      { "from": "statistical-charts-averages", "to": "basic-probability" },
-      { "from": "basic-probability", "to": "permutations-combinations-probability" },
-      { "from": "measures-dispersion", "to": "normal-distribution-z-scores" },
-      { "from": "measures-dispersion", "to": "statistical-literacy" },
-      { "from": "basic-probability", "to": "statistical-literacy" },
-      { "from": "permutations-combinations-probability", "to": "statistical-literacy" }
+      {
+        "from": "counting-and-numbers",
+        "to": "basic-math-notation"
+      },
+      {
+        "from": "basic-math-notation",
+        "to": "properties-of-operations"
+      },
+      {
+        "from": "properties-of-operations",
+        "to": "written-calculation"
+      },
+      {
+        "from": "written-calculation",
+        "to": "integer-foundations"
+      },
+      {
+        "from": "written-calculation",
+        "to": "rational-number-operations"
+      },
+      {
+        "from": "integer-foundations",
+        "to": "integer-arithmetic"
+      },
+      {
+        "from": "rational-number-operations",
+        "to": "percentage-applications"
+      },
+      {
+        "from": "rational-number-operations",
+        "to": "ratios-and-rates-foundation"
+      },
+      {
+        "from": "percentage-applications",
+        "to": "ratios-and-rates-foundation"
+      },
+      {
+        "from": "integer-arithmetic",
+        "to": "directed-numbers-rates"
+      },
+      {
+        "from": "ratios-and-rates-foundation",
+        "to": "directed-numbers-rates"
+      },
+      {
+        "from": "directed-numbers-rates",
+        "to": "polynomials-expansion-factorisation"
+      },
+      {
+        "from": "polynomials-expansion-factorisation",
+        "to": "algebraic-fractions-formulas"
+      },
+      {
+        "from": "polynomials-expansion-factorisation",
+        "to": "linear-equations-two-unknowns"
+      },
+      {
+        "from": "linear-equations-two-unknowns",
+        "to": "linear-inequalities-one-unknown"
+      },
+      {
+        "from": "polynomials-expansion-factorisation",
+        "to": "laws-of-indices"
+      },
+      {
+        "from": "laws-of-indices",
+        "to": "quadratic-equations"
+      },
+      {
+        "from": "polynomials-expansion-factorisation",
+        "to": "factor-remainder-theorems"
+      },
+      {
+        "from": "quadratic-equations",
+        "to": "factor-remainder-theorems"
+      },
+      {
+        "from": "quadratic-equations",
+        "to": "complex-numbers"
+      },
+      {
+        "from": "quadratic-equations",
+        "to": "functions-graphs"
+      },
+      {
+        "from": "quadratic-equations",
+        "to": "sequences-series"
+      },
+      {
+        "from": "functions-graphs",
+        "to": "exponential-logarithmic"
+      },
+      {
+        "from": "functions-graphs",
+        "to": "variations"
+      },
+      {
+        "from": "functions-graphs",
+        "to": "sequences-series"
+      },
+      {
+        "from": "functions-graphs",
+        "to": "linear-programming"
+      },
+      {
+        "from": "sequences-series",
+        "to": "linear-programming"
+      },
+      {
+        "from": "polynomials-expansion-factorisation",
+        "to": "coordinate-geometry-foundations"
+      },
+      {
+        "from": "quadratic-equations",
+        "to": "coordinate-circles"
+      },
+      {
+        "from": "functions-graphs",
+        "to": "advanced-trigonometry"
+      },
+      {
+        "from": "coordinate-geometry-foundations",
+        "to": "deductive-geometry"
+      },
+      {
+        "from": "coordinate-geometry-foundations",
+        "to": "coordinate-circles"
+      },
+      {
+        "from": "deductive-geometry",
+        "to": "congruence-similarity"
+      },
+      {
+        "from": "congruence-similarity",
+        "to": "pythagoras-theorem"
+      },
+      {
+        "from": "pythagoras-theorem",
+        "to": "introduction-trigonometry"
+      },
+      {
+        "from": "introduction-trigonometry",
+        "to": "mensuration-3d"
+      },
+      {
+        "from": "introduction-trigonometry",
+        "to": "advanced-trigonometry"
+      },
+      {
+        "from": "coordinate-circles",
+        "to": "circle-properties"
+      },
+      {
+        "from": "deductive-geometry",
+        "to": "circle-properties"
+      },
+      {
+        "from": "coordinate-circles",
+        "to": "loci"
+      },
+      {
+        "from": "circle-properties",
+        "to": "loci"
+      },
+      {
+        "from": "directed-numbers-rates",
+        "to": "statistical-charts-averages"
+      },
+      {
+        "from": "statistical-charts-averages",
+        "to": "measures-dispersion"
+      },
+      {
+        "from": "statistical-charts-averages",
+        "to": "basic-probability"
+      },
+      {
+        "from": "basic-probability",
+        "to": "permutations-combinations-probability"
+      },
+      {
+        "from": "measures-dispersion",
+        "to": "normal-distribution-z-scores"
+      },
+      {
+        "from": "measures-dispersion",
+        "to": "statistical-literacy"
+      },
+      {
+        "from": "basic-probability",
+        "to": "statistical-literacy"
+      },
+      {
+        "from": "permutations-combinations-probability",
+        "to": "statistical-literacy"
+      }
     ]
   },
   "strands": [
@@ -58,130 +211,400 @@
           "title": "Counting and numbers",
           "description": "Count from zero, spot patterns, add, multiply, and divide; then meet place value and big numbers from hundreds to billions.",
           "status": "live",
-          "curriculums": ["Foundation"]
+          "curriculumCoverage": {
+            "Foundation": "core",
+            "IGCSE": "core",
+            "Common Core": "core",
+            "Singapore": "core",
+            "UK GCSE": "core",
+            "DSE": "related",
+            "IB": "related",
+            "A-Level": "related",
+            "AP": "related",
+            "Gaokao": "related"
+          }
         },
         {
           "slug": "basic-math-notation",
           "title": "Basic math notation",
           "description": "Learn the names and meanings of plus, minus, times, divide, equals, brackets, and other signs used in number sentences.",
           "status": "live",
-          "curriculums": ["Foundation"]
+          "curriculumCoverage": {
+            "Foundation": "core",
+            "IGCSE": "core",
+            "Common Core": "core",
+            "Singapore": "core",
+            "UK GCSE": "core",
+            "DSE": "related",
+            "IB": "related",
+            "A-Level": "related",
+            "AP": "related",
+            "Gaokao": "related"
+          }
         },
         {
           "slug": "properties-of-operations",
           "title": "Properties of operations",
           "description": "See why order, grouping, and distribution can change how you write a sum or product without changing the result — with interactive area and dot models.",
           "status": "live",
-          "curriculums": ["Foundation"]
+          "curriculumCoverage": {
+            "Foundation": "core",
+            "IGCSE": "core",
+            "Common Core": "core",
+            "Singapore": "core",
+            "UK GCSE": "core",
+            "DSE": "related",
+            "IB": "related",
+            "A-Level": "related",
+            "AP": "related",
+            "Gaokao": "related"
+          }
         },
         {
           "slug": "written-calculation",
           "title": "Written calculation",
           "description": "Add, subtract, multiply, and divide whole numbers using vertical written form: align columns, regroup, and read the result.",
           "status": "live",
-          "curriculums": ["Foundation"]
+          "curriculumCoverage": {
+            "Foundation": "core",
+            "IGCSE": "core",
+            "Common Core": "core",
+            "Singapore": "core",
+            "UK GCSE": "core",
+            "DSE": "related",
+            "IB": "related",
+            "A-Level": "related",
+            "AP": "related",
+            "Gaokao": "related"
+          }
+        },
+        {
+          "slug": "integer-foundations",
+          "title": "Integer foundations",
+          "description": "Model directed magnitude on number lines; use the zero principle and tiles to add and subtract integers, and see subtraction as adding an opposite.",
+          "status": "planned",
+          "curriculumCoverage": {
+            "Foundation": "core",
+            "IGCSE": "core",
+            "Common Core": "core",
+            "Singapore": "core",
+            "UK GCSE": "core",
+            "IB": "related",
+            "A-Level": "related",
+            "AP": "related",
+            "DSE": "related",
+            "Gaokao": "related"
+          }
+        },
+        {
+          "slug": "integer-arithmetic",
+          "title": "Integer arithmetic",
+          "description": "Multiply and divide integers from models to symbolic rules; apply order of operations with signed numbers in multi-step expressions.",
+          "status": "planned",
+          "curriculumCoverage": {
+            "Foundation": "core",
+            "IGCSE": "core",
+            "Common Core": "core",
+            "Singapore": "core",
+            "UK GCSE": "core",
+            "IB": "related",
+            "A-Level": "related",
+            "AP": "related",
+            "DSE": "related",
+            "Gaokao": "related"
+          }
+        },
+        {
+          "slug": "rational-number-operations",
+          "title": "Fractions and decimals",
+          "description": "Convert between fractions, terminating decimals, and repeating decimals; add, subtract, multiply, and divide rational numbers and mixed numbers.",
+          "status": "planned",
+          "curriculumCoverage": {
+            "Foundation": "core",
+            "IGCSE": "core",
+            "Common Core": "core",
+            "Singapore": "core",
+            "UK GCSE": "core",
+            "IB": "related",
+            "A-Level": "related",
+            "AP": "related",
+            "DSE": "related",
+            "Gaokao": "related"
+          }
+        },
+        {
+          "slug": "percentage-applications",
+          "title": "Percentage applications",
+          "description": "Relate fractions and decimals to base-100 ratios; calculate percent increase and decrease in financial and real-world contexts.",
+          "status": "planned",
+          "curriculumCoverage": {
+            "Foundation": "core",
+            "IGCSE": "core",
+            "Common Core": "core",
+            "Singapore": "core",
+            "UK GCSE": "core",
+            "IB": "related",
+            "A-Level": "related",
+            "AP": "related",
+            "DSE": "related",
+            "Gaokao": "related"
+          }
+        },
+        {
+          "slug": "ratios-and-rates-foundation",
+          "title": "Ratios & rates foundations",
+          "description": "Formulate part-to-part and part-to-whole ratios, find equivalent ratios, compute unit rates, and graph proportional relationships.",
+          "status": "planned",
+          "curriculumCoverage": {
+            "Foundation": "core",
+            "IGCSE": "core",
+            "Common Core": "core",
+            "Singapore": "core",
+            "UK GCSE": "core",
+            "IB": "related",
+            "A-Level": "related",
+            "AP": "related",
+            "DSE": "related",
+            "Gaokao": "related"
+          }
         },
         {
           "slug": "directed-numbers-rates",
           "title": "Directed numbers, rates & ratios",
           "description": "Operate with negative numbers and solve ratio, rate, and proportion problems in context.",
           "status": "live",
-          "curriculums": ["DSE"]
+          "curriculumCoverage": {
+            "DSE": "core",
+            "IGCSE": "core",
+            "Common Core": "core",
+            "Singapore": "core",
+            "UK GCSE": "core",
+            "Foundation": "related",
+            "IB": "related",
+            "A-Level": "related",
+            "AP": "related",
+            "Gaokao": "related"
+          }
         },
         {
           "slug": "polynomials-expansion-factorisation",
           "title": "Polynomials: expansion & factorisation",
           "description": "Expand products, collect like terms, and factorise expressions using common factors and identities.",
           "status": "live",
-          "curriculums": ["DSE"]
+          "curriculumCoverage": {
+            "DSE": "core",
+            "IGCSE": "core",
+            "IB": "core",
+            "A-Level": "core",
+            "Common Core": "core",
+            "Singapore": "core",
+            "UK GCSE": "core",
+            "Gaokao": "core",
+            "Foundation": "related",
+            "AP": "related"
+          }
         },
         {
           "slug": "algebraic-fractions-formulas",
           "title": "Algebraic fractions & formulas",
           "description": "Simplify algebraic fractions and change the subject of formulas in applied contexts.",
           "status": "live",
-          "curriculums": ["DSE"]
+          "curriculumCoverage": {
+            "DSE": "core",
+            "IGCSE": "core",
+            "IB": "core",
+            "A-Level": "core",
+            "Common Core": "related",
+            "Singapore": "related",
+            "UK GCSE": "core",
+            "Gaokao": "related",
+            "Foundation": "related",
+            "AP": "related"
+          }
         },
         {
           "slug": "linear-equations-two-unknowns",
           "title": "Linear equations in two unknowns",
           "description": "Solve simultaneous linear equations by substitution, elimination, and graphical interpretation; classify unique, parallel, and coincident cases.",
           "status": "live",
-          "curriculums": ["DSE"]
+          "curriculumCoverage": {
+            "DSE": "core",
+            "IGCSE": "core",
+            "IB": "core",
+            "A-Level": "core",
+            "Common Core": "core",
+            "Singapore": "core",
+            "UK GCSE": "core",
+            "Gaokao": "core",
+            "AP": "related",
+            "Foundation": "related"
+          }
         },
         {
           "slug": "linear-inequalities-one-unknown",
           "title": "Linear inequalities in one unknown",
           "description": "Solve and represent linear inequalities on the number line and in word problems.",
           "status": "planned",
-          "curriculums": ["DSE"]
+          "curriculumCoverage": {
+            "DSE": "core",
+            "IGCSE": "core",
+            "Common Core": "core",
+            "UK GCSE": "core",
+            "IB": "related",
+            "A-Level": "related",
+            "AP": "related",
+            "Singapore": "related",
+            "Gaokao": "related"
+          }
         },
         {
           "slug": "laws-of-indices",
           "title": "Laws of indices",
           "description": "Apply index laws to simplify expressions with integer and rational exponents.",
           "status": "planned",
-          "curriculums": ["DSE"]
+          "curriculumCoverage": {
+            "DSE": "core",
+            "IGCSE": "core",
+            "IB": "core",
+            "A-Level": "core",
+            "AP": "core",
+            "Common Core": "core",
+            "UK GCSE": "core",
+            "Singapore": "core",
+            "Gaokao": "core",
+            "Foundation": "related"
+          }
         },
         {
           "slug": "quadratic-equations",
           "title": "Quadratic equations",
           "description": "Solve quadratics by factorising, completing the square, and the formula. Model real problems with parabolas and roots.",
           "status": "live",
-          "curriculums": ["DSE"]
+          "curriculumCoverage": {
+            "DSE": "core",
+            "IGCSE": "core",
+            "IB": "core",
+            "A-Level": "core",
+            "AP": "core",
+            "Common Core": "core",
+            "UK GCSE": "core",
+            "Singapore": "core",
+            "Gaokao": "core",
+            "Foundation": "related"
+          }
         },
         {
           "slug": "factor-remainder-theorems",
           "title": "Factor & remainder theorems",
           "description": "Use the factor and remainder theorems to factorise higher-degree polynomials and solve related equations.",
           "status": "planned",
-          "curriculums": ["DSE"],
-          "tier": "non-foundation"
+          "tier": "non-foundation",
+          "curriculumCoverage": {
+            "DSE": "extension",
+            "IB": "extension",
+            "A-Level": "extension",
+            "IGCSE": "related",
+            "Gaokao": "related",
+            "AP": "related"
+          }
         },
         {
           "slug": "complex-numbers",
           "title": "Complex numbers",
           "description": "Represent complex numbers in Cartesian form and perform operations including conjugates and division.",
           "status": "planned",
-          "curriculums": ["DSE"],
-          "tier": "non-foundation"
+          "tier": "non-foundation",
+          "curriculumCoverage": {
+            "DSE": "extension",
+            "IB": "extension",
+            "A-Level": "extension",
+            "Gaokao": "related",
+            "IGCSE": "related",
+            "AP": "related"
+          }
         },
         {
           "slug": "functions-graphs",
           "title": "Functions & graphs",
           "description": "Study domains, ranges, transformations, and graphs of common functions including quadratics and rationals.",
           "status": "planned",
-          "curriculums": ["DSE"]
+          "curriculumCoverage": {
+            "DSE": "core",
+            "IGCSE": "core",
+            "IB": "core",
+            "A-Level": "core",
+            "AP": "core",
+            "Common Core": "core",
+            "UK GCSE": "core",
+            "Singapore": "core",
+            "Gaokao": "core",
+            "Foundation": "related"
+          }
         },
         {
           "slug": "exponential-logarithmic",
           "title": "Exponential & logarithmic functions",
           "description": "Explore laws of logarithms, exponential growth and decay, and sketch related graphs.",
           "status": "planned",
-          "curriculums": ["DSE"],
-          "tier": "non-foundation"
+          "tier": "non-foundation",
+          "curriculumCoverage": {
+            "DSE": "extension",
+            "IGCSE": "core",
+            "IB": "core",
+            "A-Level": "core",
+            "AP": "core",
+            "Common Core": "core",
+            "UK GCSE": "core",
+            "Gaokao": "core",
+            "Singapore": "related",
+            "Foundation": "related"
+          }
         },
         {
           "slug": "sequences-series",
           "title": "Sequences & series",
           "description": "Work with arithmetic and geometric sequences, sigma notation, and finite summation formulas.",
           "status": "planned",
-          "curriculums": ["DSE"]
+          "curriculumCoverage": {
+            "DSE": "core",
+            "IGCSE": "core",
+            "IB": "core",
+            "A-Level": "core",
+            "Common Core": "related",
+            "UK GCSE": "core",
+            "AP": "related",
+            "Gaokao": "core",
+            "Singapore": "related",
+            "Foundation": "related"
+          }
         },
         {
           "slug": "variations",
           "title": "Variations",
           "description": "Model direct, inverse, joint, and partial variation and solve combined variation problems.",
           "status": "planned",
-          "curriculums": ["DSE"]
+          "curriculumCoverage": {
+            "DSE": "core",
+            "IB": "related",
+            "A-Level": "related",
+            "IGCSE": "related",
+            "Common Core": "related",
+            "Singapore": "related"
+          }
         },
         {
           "slug": "linear-programming",
           "title": "Linear programming",
           "description": "Graph linear inequalities, identify feasible regions, and optimise objective functions in two variables.",
           "status": "planned",
-          "curriculums": ["DSE"],
-          "tier": "non-foundation"
+          "tier": "non-foundation",
+          "curriculumCoverage": {
+            "DSE": "extension",
+            "IB": "extension",
+            "A-Level": "related",
+            "AP": "related",
+            "IGCSE": "related"
+          }
         }
       ]
     },
@@ -194,73 +617,162 @@
           "title": "Coordinate geometry foundations",
           "description": "Plot points, find distances and midpoints, and work with slopes of lines in the Cartesian plane.",
           "status": "planned",
-          "curriculums": ["DSE"]
+          "curriculumCoverage": {
+            "DSE": "core",
+            "IGCSE": "core",
+            "Common Core": "core",
+            "UK GCSE": "core",
+            "IB": "core",
+            "A-Level": "related",
+            "Singapore": "core",
+            "AP": "related",
+            "Gaokao": "related"
+          }
         },
         {
           "slug": "deductive-geometry",
           "title": "Deductive geometry",
           "description": "Prove angle and side relationships for intersecting lines, triangles, and polygons.",
           "status": "planned",
-          "curriculums": ["DSE"]
+          "curriculumCoverage": {
+            "DSE": "core",
+            "IGCSE": "core",
+            "UK GCSE": "core",
+            "Common Core": "core",
+            "Singapore": "core",
+            "IB": "related",
+            "A-Level": "related",
+            "Gaokao": "related"
+          }
         },
         {
           "slug": "congruence-similarity",
           "title": "Congruence & similarity",
           "description": "Apply congruence and similarity criteria to justify properties of triangles and scale figures.",
           "status": "planned",
-          "curriculums": ["DSE"]
+          "curriculumCoverage": {
+            "DSE": "core",
+            "IGCSE": "core",
+            "UK GCSE": "core",
+            "Common Core": "core",
+            "Singapore": "core",
+            "IB": "related",
+            "A-Level": "related",
+            "Gaokao": "related"
+          }
         },
         {
           "slug": "pythagoras-theorem",
           "title": "Pythagoras' theorem",
           "description": "Use Pythagoras' theorem and its converse in 2D problems and coordinate settings.",
           "status": "planned",
-          "curriculums": ["DSE"]
+          "curriculumCoverage": {
+            "DSE": "core",
+            "IGCSE": "core",
+            "UK GCSE": "core",
+            "Common Core": "core",
+            "Singapore": "core",
+            "IB": "core",
+            "A-Level": "related",
+            "Gaokao": "core",
+            "AP": "related"
+          }
         },
         {
           "slug": "introduction-trigonometry",
           "title": "Introduction to trigonometry",
           "description": "Define sine, cosine, and tangent ratios and solve right-angled triangle problems.",
           "status": "planned",
-          "curriculums": ["DSE"]
+          "curriculumCoverage": {
+            "DSE": "core",
+            "IGCSE": "core",
+            "UK GCSE": "core",
+            "Common Core": "core",
+            "Singapore": "core",
+            "IB": "core",
+            "A-Level": "related",
+            "Gaokao": "core",
+            "AP": "related"
+          }
         },
         {
           "slug": "mensuration-3d",
           "title": "Mensuration in 3D",
           "description": "Find volumes and surface areas of prisms, cylinders, pyramids, cones, and spheres.",
           "status": "planned",
-          "curriculums": ["DSE"]
+          "curriculumCoverage": {
+            "DSE": "core",
+            "IGCSE": "core",
+            "UK GCSE": "core",
+            "Common Core": "core",
+            "Singapore": "core",
+            "IB": "related",
+            "A-Level": "related",
+            "Gaokao": "related"
+          }
         },
         {
           "slug": "coordinate-circles",
           "title": "Coordinate geometry of circles",
           "description": "Find equations of circles, tangents, and intersections using coordinate methods and distance.",
           "status": "planned",
-          "curriculums": ["DSE"]
+          "curriculumCoverage": {
+            "DSE": "core",
+            "IGCSE": "related",
+            "IB": "extension",
+            "A-Level": "extension",
+            "Gaokao": "related",
+            "UK GCSE": "related",
+            "AP": "related"
+          }
         },
         {
           "slug": "advanced-trigonometry",
           "title": "Advanced trigonometry",
           "description": "Use sine and cosine rules, radians, and trigonometric graphs in 2D and 3D applications.",
           "status": "planned",
-          "curriculums": ["DSE"],
-          "tier": "non-foundation"
+          "tier": "non-foundation",
+          "curriculumCoverage": {
+            "DSE": "extension",
+            "IGCSE": "core",
+            "IB": "core",
+            "A-Level": "core",
+            "AP": "core",
+            "UK GCSE": "core",
+            "Gaokao": "core",
+            "Common Core": "related",
+            "Singapore": "related"
+          }
         },
         {
           "slug": "circle-properties",
           "title": "Properties of circles",
           "description": "Apply chord, tangent, and angle theorems in circles to prove results and solve geometry problems.",
           "status": "planned",
-          "curriculums": ["DSE"],
-          "tier": "non-foundation"
+          "tier": "non-foundation",
+          "curriculumCoverage": {
+            "DSE": "extension",
+            "IGCSE": "core",
+            "UK GCSE": "core",
+            "IB": "related",
+            "A-Level": "related",
+            "Gaokao": "related",
+            "Singapore": "related"
+          }
         },
         {
           "slug": "loci",
           "title": "Loci",
           "description": "Describe and construct loci in the plane, linking geometric constraints to algebraic equations.",
           "status": "planned",
-          "curriculums": ["DSE"],
-          "tier": "non-foundation"
+          "tier": "non-foundation",
+          "curriculumCoverage": {
+            "DSE": "extension",
+            "IGCSE": "related",
+            "A-Level": "related",
+            "IB": "related",
+            "UK GCSE": "related"
+          }
         }
       ]
     },
@@ -273,44 +785,98 @@
           "title": "Charts & averages",
           "description": "Organise data with tables and charts and calculate mean, median, and mode.",
           "status": "planned",
-          "curriculums": ["DSE"]
+          "curriculumCoverage": {
+            "DSE": "core",
+            "IGCSE": "core",
+            "IB": "core",
+            "Common Core": "core",
+            "UK GCSE": "core",
+            "Singapore": "core",
+            "AP": "related",
+            "Gaokao": "related",
+            "A-Level": "related"
+          }
         },
         {
           "slug": "measures-dispersion",
           "title": "Measures of dispersion",
           "description": "Interpret range, interquartile range, variance, and standard deviation for comparing data sets.",
           "status": "planned",
-          "curriculums": ["DSE"]
+          "curriculumCoverage": {
+            "DSE": "core",
+            "IGCSE": "core",
+            "IB": "core",
+            "A-Level": "related",
+            "AP": "related",
+            "Common Core": "core",
+            "UK GCSE": "core",
+            "Singapore": "related",
+            "Gaokao": "related"
+          }
         },
         {
           "slug": "basic-probability",
           "title": "Basic probability",
           "description": "Calculate theoretical and experimental probabilities for simple events and complements.",
           "status": "planned",
-          "curriculums": ["DSE"]
+          "curriculumCoverage": {
+            "DSE": "core",
+            "IGCSE": "core",
+            "IB": "core",
+            "Common Core": "core",
+            "UK GCSE": "core",
+            "Singapore": "core",
+            "AP": "related",
+            "A-Level": "related",
+            "Gaokao": "related"
+          }
         },
         {
           "slug": "permutations-combinations-probability",
           "title": "Permutations, combinations & probability",
           "description": "Count outcomes with permutations and combinations, then compute probabilities in finite sample spaces.",
           "status": "planned",
-          "curriculums": ["DSE"],
-          "tier": "non-foundation"
+          "tier": "non-foundation",
+          "curriculumCoverage": {
+            "DSE": "extension",
+            "IGCSE": "extension",
+            "IB": "core",
+            "A-Level": "core",
+            "AP": "related",
+            "Gaokao": "related",
+            "Common Core": "related"
+          }
         },
         {
           "slug": "normal-distribution-z-scores",
           "title": "Normal distribution & z-scores",
           "description": "Model continuous data with the normal curve, standardise with z-scores, and read probabilities from tables.",
           "status": "planned",
-          "curriculums": ["DSE"],
-          "tier": "non-foundation"
+          "tier": "non-foundation",
+          "curriculumCoverage": {
+            "DSE": "extension",
+            "IB": "core",
+            "A-Level": "core",
+            "AP": "related",
+            "IGCSE": "related",
+            "Gaokao": "related",
+            "Common Core": "related"
+          }
         },
         {
           "slug": "statistical-literacy",
           "title": "Statistical literacy",
           "description": "Evaluate claims in media and research: sampling bias, correlation versus causation, and misleading charts.",
           "status": "planned",
-          "curriculums": ["DSE"]
+          "curriculumCoverage": {
+            "DSE": "core",
+            "IB": "related",
+            "Common Core": "related",
+            "IGCSE": "related",
+            "AP": "related",
+            "A-Level": "related",
+            "Singapore": "related"
+          }
         }
       ]
     }
diff --git a/docs/research/copilot.md b/docs/research/copilot.md
new file mode 100644
index 0000000..012aff1
--- /dev/null
+++ b/docs/research/copilot.md
@@ -0,0 +1,37 @@
+# Global Overview of Major Mathematics Curricula (Primary to University)
+
+**Mathematics education follows a broadly similar progression worldwide**, with all major systems building on common core content from early arithmetic to advanced concepts. However, they differ in *when* certain topics are introduced and *how* they emphasise understanding versus practice. Key curriculum families include the **United States (Common Core K–12 and AP)**, **United Kingdom (National Curriculum, GCSE, A-Level)**, **International Baccalaureate (PYP, MYP, DP)**, **Cambridge/CAIE (IGCSE, AS/A-Level)**, and **leading East Asian systems** (e.g. **Mainland China, Japan, Singapore**). Below is a stage-by-stage summary of core mathematical topics and a comparison of major curricula’s scope and sequencing, followed by a table of how their philosophies and emphases differ.
+
+<!-- Copilot-Researcher-Visualization -->
+
+![Visualization](data:image/png;base64,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)
+
+[\[guruforu.com\]](https://www.guruforu.com/blog/math/math-curriculum-global-guide), [\[legalknowl...gebase.com\]](https://legalknowledgebase.com/what-are-the-math-subjects-in-gaokao), [\[eightymphmom.com\]](https://eightymphmom.com/a-comparative-analysis-the-ib-hl-math-curriculum-vs-other-advanced-math-curricula-around-the-world/)
+
+**Table 1: Core Mathematics Topics by Educational Stage and Curriculum** (✓ = typically covered, ★ = introduced or emphasised in advanced track only)
+
+| **Stage**   (approx ages)                                                  | **United States (Common Core & AP)**                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                  | **United Kingdom (National Curriculum, GCSE/A-Level)**                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                             | **International Baccalaureate (PYP/MYP/DP)**                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                    | **Cambridge (IGCSE & A-Level)**                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                          | **East Asia (e.g. China, Singapore, Japan)**                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                             |
+| -------------------------------------------------------------------------- | ------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------- | ------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------ | ----------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------- | -------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------- | -------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------- |
+| **Primary**<br>(ages \~5–11)<br> – Basic number & shapes                   | ✓ Counting & place value; addition/subtraction; basic multiplication & division facts; simple fractions; measurement (time, money, length); 2D & 3D shapes [\[guruforu.com\]](https://www.guruforu.com/blog/math/math-curriculum-global-guide), [\[guruforu.com\]](https://www.guruforu.com/blog/math/math-curriculum-global-guide).<br>                                                                                                                                                                                                                                                                                                                                                                                                                                                                                              | ✓ As left, with **earlier focus on formal written algorithms** (e.g. standard long division by age \~10) [\[guruforu.com\]](https://www.guruforu.com/blog/math/math-curriculum-global-guide). Basic fractions, decimal notation, and simple data charts in primary years [\[guruforu.com\]](https://www.guruforu.com/blog/math/math-curriculum-global-guide).<br>                                                                                                                                                                                                                                                                                                                                                  | ✓ **Transdisciplinary** approach; covers number, patterns, measurement, shape/space, data handling with inquiry-based learning [\[guruforu.com\]](https://www.guruforu.com/blog/math/math-curriculum-global-guide). Less emphasis on rote calculation, more on **conceptual understanding** and connections across topics.<br>                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                  | ✓ Similarly covers fundamental number operations, geometry, measurement and data in **Cambridge Primary** curriculum (ages 5–11). Emphasis on mastery of basics as foundation for IGCSE [\[guruforu.com\]](https://www.guruforu.com/blog/math/math-curriculum-global-guide), [\[guruforu.com\]](https://www.guruforu.com/blog/math/math-curriculum-global-guide).<br>                                                                                                                                                                                                                                    | ✓ Strong foundation in arithmetic (emphasising **mastery and rapid calculation**); early **problem-solving** using bar models (notably in Singapore’s **Concrete–Pictorial–Abstract** approach) [\[ijfmr.com\]](https://www.ijfmr.com/papers/2025/1/35313.pdf). Geometry and measurement fundamentals, with high expectations on fluency in computation by end of primary.                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                               |
+| **Lower Secondary**<br>(ages \~11–14)<br> – Core algebra & geometry        | ✓ **Middle school math**:  fractions & decimals operations, negative numbers, proportions, pre-algebra/algebra (variables, linear equations), intro to functions, coordinate graphs, area/volume formulas, Pythagorean theorem; basic probability & statistics (mean, probability models) [\[guruforu.com\]](https://www.guruforu.com/blog/math/math-curriculum-global-guide), [\[guruforu.com\]](https://www.guruforu.com/blog/math/math-curriculum-global-guide). Algebra I often by Grade 8 or 9, then **Geometry** (with formal proofs) by Grade 9/10 [\[guruforu.com\]](https://www.guruforu.com/blog/math/math-curriculum-global-guide), [\[guruforu.com\]](https://www.guruforu.com/blog/math/math-curriculum-global-guide).<br>                                                                                               | ✓ **Key Stage 3** (Years 7–9): integers & rational numbers, **algebraic expressions, linear equations & graphs**; ratio & percentages; **geometry** (angles, triangles, symmetry), basic **trigonometry** (right-angle triangles); probability & statistics (representing data, averages, basic probability) [\[guruforu.com\]](https://www.guruforu.com/blog/math/math-curriculum-global-guide). Prepares for GCSE. <br>                                                                                                                                                                                                                                                                                          | ✓ **IB MYP** (Years \~7–10): organized into number, algebra, geometry & trigonometry, statistics & probability [\[ibo.org\]](https://ibo.org/programmes/middle-years-programme/curriculum/mathematics/), [\[ibo.org\]](https://ibo.org/programmes/middle-years-programme/curriculum/mathematics/). Emphasises **inquiry and real-world applications** of concepts. An **extended math** option covers additional topics (e.g. more challenging algebra or geometry) to prepare for IB Diploma HL [\[ibo.org\]](https://ibo.org/programmes/middle-years-programme/curriculum/mathematics/).<br>                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                  | ✓ **Cambridge Lower Secondary & IGCSE**: by age 14–16, covers comprehensive algebra (quadratics, simultaneous equations), coordinate geometry, **basic calculus (IGCSE Additional Math)** for advanced learners, geometry (circle theorems, mensuration), trigonometry, vectors, and statistics/probability [\[legalknowl...gebase.com\]](https://legalknowledgebase.com/what-are-the-math-subjects-in-gaokao). Core and Extended tracks exist at IGCSE to cater to different levels of depth. <br>                                                                                                      | ✓ Broad coverage with **rigorous content**: e.g. by **junior high** (lower sec) in *China*, students cover algebra (polynomials, systems), geometry with proofs, basic statistics, and initially **introduce functions & concepts leading to calculus** such as simple quadratic functions [\[legalknowl...gebase.com\]](https://legalknowledgebase.com/what-are-the-math-subjects-in-gaokao). *Japan’s* courses (Math I/II etc.) integrate algebra, geometry, and probability; *Singapore* (lower sec) includes algebraic expressions, geometry (triangles, circles), **sine & cosine** in right triangles, and set stage for **calculus** in later years [\[legalknowl...gebase.com\]](https://legalknowledgebase.com/what-are-the-math-subjects-in-gaokao).                                                                                                                                           |
+| **Upper Secondary**<br>(ages \~15–18)<br> – Advanced math & pre-university | ✓ **High school (Grades 9–12):** required math through Grade \~11 (Algebra II/Pre-calculus for many). Advanced students take **Calculus (AP Calculus AB/BC)** in Grade 12 [\[eightymphmom.com\]](https://eightymphmom.com/a-comparative-analysis-the-ib-hl-math-curriculum-vs-other-advanced-math-curricula-around-the-world/). Core high-school standards (Common Core) cover algebra (quadratics, exponentials), **functions**, geometry (incl. coordinate & basic trig), and descriptive statistics. Calculus & advanced stats are **optional** via AP or dual-enrolment [\[eightymphmom.com\]](https://eightymphmom.com/a-comparative-analysis-the-ib-hl-math-curriculum-vs-other-advanced-math-curricula-around-the-world/), [\[legalknowl...gebase.com\]](https://legalknowledgebase.com/what-are-the-math-subjects-in-gaokao). | ✓ **GCSE (to 16)** ensures broad math: number, algebra (quadratics), **coordinate geometry**, **trigonometry**, probability & statistics [\[guruforu.com\]](https://www.guruforu.com/blog/math/math-curriculum-global-guide). After 16, **A-Level Mathematics** is optional (\~2-year course). A-Level covers *pure mathematics* (advanced algebra, calculus, sequences, etc.) along with applied components in **statistics and mechanics** [\[eightymphmom.com\]](https://eightymphmom.com/a-comparative-analysis-the-ib-hl-math-curriculum-vs-other-advanced-math-curricula-around-the-world/). Further Mathematics (optional second A-Level) adds extra depth (e.g. complex numbers, matrices, more calculus). | ✓ **IB Diploma (16–18):** All DP students take math: either *Analysis & Approaches* (traditionally rigorous, calculus-focused) or *Applications & Interpretation* (more stats/modelling). **Standard Level (SL)** covers core calculus, algebra, trig, and statistics; **Higher Level (HL)** includes deeper calculus, complex numbers, proofs, plus optional advanced topics (e.g. sets, series) [\[eightymphmom.com\]](https://eightymphmom.com/a-comparative-analysis-the-ib-hl-math-curriculum-vs-other-advanced-math-curricula-around-the-world/), [\[eightymphmom.com\]](https://eightymphmom.com/a-comparative-analysis-the-ib-hl-math-curriculum-vs-other-advanced-math-curricula-around-the-world/). Emphasis on conceptual understanding and a student-led project (“Math Exploration”) connecting maths to real contexts [\[eightymphmom.com\]](https://eightymphmom.com/a-comparative-analysis-the-ib-hl-math-curriculum-vs-other-advanced-math-curricula-around-the-world/), [\[eightymphmom.com\]](https://eightymphmom.com/a-comparative-analysis-the-ib-hl-math-curriculum-vs-other-advanced-math-curricula-around-the-world/). | ✓ **Cambridge AS/A-Level (16–18):** **AS Maths** (year 12) covers advanced algebra, calculus basics, probability & statistics; **A-Level Maths** (to year 13) extends calculus (integration techniques, differential equations), sequences and series, and deeper statistics & mechanics [\[eightymphmom.com\]](https://eightymphmom.com/a-comparative-analysis-the-ib-hl-math-curriculum-vs-other-advanced-math-curricula-around-the-world/). **Cambridge Further Maths** offers additional pure math (matrices, complex numbers, advanced calculus) for very strong students, akin to IB HL or beyond. | ✓ **China & East Asia (Senior Secondary):** All students continue math through high school (often with separate Science vs Humanities tracks). **Science stream** students in China, Korea, etc., study full **calculus** (differentiation, integration), complex numbers, vectors, advanced geometry and **probability/statistics** by graduation [\[legalknowl...gebase.com\]](https://legalknowledgebase.com/what-are-the-math-subjects-in-gaokao). *Japan*’s curriculum (Math III, etc.) introduces calculus and complex numbers for college-bound students. *Singapore*’s **pre-university (JC/A-Levels)** math is similar to UK A-Levels: a strong focus on calculus, algebra, and a choice of statistics or mechanics components, often with even more rigor in **H2** (advanced) Mathematics [\[legalknowl...gebase.com\]](https://legalknowledgebase.com/what-are-the-math-subjects-in-gaokao). |
+
+**Key differences in curriculum focus and philosophy:** While the subject matter above is largely shared, **major curricula differ in their *approach*, *depth*, and *emphasis***. The table below highlights some distinguishing features:
+
+**Table 2: Differences in Emphasis and Approach of Major Mathematics Curricula**
+
+| **Curriculum**                                                             | **Philosophy & Emphasis**                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                             |
+| -------------------------------------------------------------------------- | --------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------------- |
+| **United States (CCSS & AP)**                                              | National **Common Core State Standards** focus on consistency across states and **conceptual understanding** of math fundamentals [\[ijfmr.com\]](https://www.ijfmr.com/papers/2025/1/35313.pdf). Students must **explain reasoning and use multiple strategies**, with strong emphasis on real-world applications and mathematical modelling [\[guruforu.com\]](https://www.guruforu.com/blog/math/math-curriculum-global-guide). High school math is typically offered in **a sequence (Algebra I → Geometry → Algebra II)**, though some states use integrated math courses. **Calculus** is not mandated by Common Core (the standards end at a pre-calculus level), but many advanced students take **AP Calculus** as an elective in Grade 12 [\[eightymphmom.com\]](https://eightymphmom.com/a-comparative-analysis-the-ib-hl-math-curriculum-vs-other-advanced-math-curricula-around-the-world/). The **AP** programme provides optional college-level courses/exams (e.g. AP Calculus, AP Statistics) for those seeking depth in high school [\[legalknowl...gebase.com\]](https://legalknowledgebase.com/what-are-the-math-subjects-in-gaokao).                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                             |
+| **United Kingdom (England)**                                               | The statutory **National Curriculum** (England) is structured by *Key Stages* and emphasises **structured progression and fluency** in basic skills [\[guruforu.com\]](https://www.guruforu.com/blog/math/math-curriculum-global-guide). **Formal written methods** (such as columnar addition, long multiplication/division) are introduced early [\[guruforu.com\]](https://www.guruforu.com/blog/math/math-curriculum-global-guide). The curriculum stresses **conceptual understanding, procedural fluency, and problem-solving**, culminating in the **GCSE exams at 16** (covering all math strands) [\[guruforu.com\]](https://www.guruforu.com/blog/math/math-curriculum-global-guide). After 16, **A-Level Mathematics** is optional; it offers a more specialised, rigorous treatment of pure math (algebra, calculus) with **applied options** in **mechanics and statistics**, assessed by final exams [\[eightymphmom.com\]](https://eightymphmom.com/a-comparative-analysis-the-ib-hl-math-curriculum-vs-other-advanced-math-curricula-around-the-world/). Only students continuing math post-16 encounter calculus, meaning **many UK students do not study calculus in school** if they drop math after GCSE.                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                         |
+| **International Baccalaureate (IB)**                                       | IB programmes embed math in a **global, inquiry-based framework**. **PYP (Primary)** integrates math into transdisciplinary themes, focusing on **conceptual understanding and connections**. **MYP (Middle Years)** covers the full range of math strands (number, algebra, geometry, statistics, etc.) with emphasis on **inquiry and real-world contexts** [\[ibo.org\]](https://ibo.org/programmes/middle-years-programme/curriculum/mathematics/). At 16–18, **IB Diploma Programme** offers math at two levels (Standard and Higher Level) in two courses: *Analysis & Approaches* (more theoretical/pure, with rigorous calculus & algebra) and *Applications & Interpretation* (more statistics, modelling, tech use) [\[eightymphmom.com\]](https://eightymphmom.com/a-comparative-analysis-the-ib-hl-math-curriculum-vs-other-advanced-math-curricula-around-the-world/). **All IB DP students take some math**, reflecting IB’s broad educational philosophy. The IB stresses **conceptual depth, mathematical reasoning, and technology use** (graphing calculators are required) alongside a major internal assessment that fosters independent research and real-world application [\[eightymphmom.com\]](https://eightymphmom.com/a-comparative-analysis-the-ib-hl-math-curriculum-vs-other-advanced-math-curricula-around-the-world/).                                                                                                                                                                                                                                                                                                                                                                                                                                                                |
+| **Cambridge (CIE) International**                                          | The Cambridge curriculum (used worldwide in **IGCSE** and **A-Levels**) follows a **rigorous, exam-focused approach** similar to the UK model. **Cambridge IGCSE Mathematics** (usually completed at 16) covers comprehensive foundational maths across number, algebra, geometry, and statistics, with differentiated *Core* and *Extended* tiers to cater to varying ability levels. **Cambridge AS/A-Level Mathematics** (16–18) is typically taken by students specializing in mathematics/science; it includes substantial **calculus and algebra**, plus mandatory **statistics and/or mechanics** components [\[eightymphmom.com\]](https://eightymphmom.com/a-comparative-analysis-the-ib-hl-math-curriculum-vs-other-advanced-math-curricula-around-the-world/). A separate **Further Mathematics** course provides additional depth in advanced topics (like **matrices, complex numbers, advanced calculus**) for high achievers, akin to IB HL or beyond. Cambridge places strong emphasis on **problem-solving and analytical skills**, with assessment via externally marked exams at the end of the course.                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                            |
+| **East Asian Systems** (Mainland **China**, **Singapore**, **Japan** etc.) | East Asian curricula are known for their **rigorous content coverage and fast pace**. They tend to introduce algebra and problem-solving **earlier and in greater depth** than Western counterparts [\[guruforu.com\]](https://www.guruforu.com/blog/math/math-curriculum-global-guide), [\[ijfmr.com\]](https://www.ijfmr.com/papers/2025/1/35313.pdf). For example, **Singapore’s** syllabus emphasises mastery of fundamentals through the **“Concrete–Pictorial–Abstract” model**, ensuring strong **conceptual and procedural fluency** from primary years [\[ijfmr.com\]](https://www.ijfmr.com/papers/2025/1/35313.pdf). **Japanese** education encourages collaborative problem-solving in math classes [\[ijfmr.com\]](https://www.ijfmr.com/papers/2025/1/35313.pdf), blending conceptual insight with practice. **Mainland China and South Korea** maintain highly structured, *exam-driven* high school curricula, with intense practice and broad content: by graduation, science-track students cover **calculus, advanced geometry, and probability** as standard content, preparing for competitive university entrance exams (e.g. *Gaokao* includes algebra, geometry, trigonometry, calculus, probability, and statistics) [\[legalknowl...gebase.com\]](https://legalknowledgebase.com/what-are-the-math-subjects-in-gaokao). These systems generally place high value on **mathematical rigour and performance on high-stakes exams**, with recent reforms (e.g. China’s 2020 curriculum standards) aiming to balance rote learning with **critical thinking and application** [\[grokipedia.com\]](https://grokipedia.com/page/General_Senior_High_School_Curriculum_Standards_China), [\[grokipedia.com\]](https://grokipedia.com/page/General_Senior_High_School_Curriculum_Standards_China). |
+
+**Conclusion:** In summary, the world’s leading mathematics curricula **converge on a shared core of essential topics**, ensuring that students worldwide learn fundamental **number and algebra skills, geometric and spatial reasoning, basic data handling, and (for advanced students) calculus and beyond**. The differences lie in **when and how** these topics are taught and emphasised. For instance, whereas **all systems teach fractions, algebra, geometry, and probability by age 14–16**, they vary in **sequence** (integrated vs separate subjects), **depth** (how advanced the material gets by a given age), and **pedagogical focus**. [\[guruforu.com\]](https://www.guruforu.com/blog/math/math-curriculum-global-guide), [\[guruforu.com\]](https://www.guruforu.com/blog/math/math-curriculum-global-guide)
+
+* **Timing:** Some curricula introduce abstract algebra **earlier**, while others delay it; e.g. an algebraic approach to equations might begin by **Year 7 in Britain** but not until **Grade 8 or 9 in parts of the US**. **Calculus** is a core part of pre-university math in systems like A-Levels, IB HL, and East Asian countries, whereas it remains an optional advanced subject in the US (via AP) and is not encountered by most British students who stop math after GCSE at 16. **Statistics** content also varies: contemporary curricula increasingly include statistics/probability in earlier grades (Common Core, IB, UK), but some traditional courses put less emphasis on it. [\[guruforu.com\]](https://www.guruforu.com/blog/math/math-curriculum-global-guide) [\[legalknowl...gebase.com\]](https://legalknowledgebase.com/what-are-the-math-subjects-in-gaokao) [\[eightymphmom.com\]](https://eightymphmom.com/a-comparative-analysis-the-ib-hl-math-curriculum-vs-other-advanced-math-curricula-around-the-world/), [\[legalknowl...gebase.com\]](https://legalknowledgebase.com/what-are-the-math-subjects-in-gaokao) [\[guruforu.com\]](https://www.guruforu.com/blog/math/math-curriculum-global-guide), [\[guruforu.com\]](https://www.guruforu.com/blog/math/math-curriculum-global-guide)
+
+* **Depth & Rigor:** **East Asian** students generally reach higher levels of problem-solving by graduation, often covering topics like **complex numbers** or **advanced Euclidean geometry proofs** that may be reserved for optional courses (or university) elsewhere. **UK A-Level** and **IB HL** also explore these advanced topics (e.g. calculus, proof-based problems) but only among students who elect higher-level math. [\[legalknowl...gebase.com\]](https://legalknowledgebase.com/what-are-the-math-subjects-in-gaokao) [\[legalknowl...gebase.com\]](https://legalknowledgebase.com/what-are-the-math-subjects-in-gaokao), [\[eightymphmom.com\]](https://eightymphmom.com/a-comparative-analysis-the-ib-hl-math-curriculum-vs-other-advanced-math-curricula-around-the-world/)
+
+* **Philosophy:** Pedagogically, **Anglo-American curricula** (e.g. US Common Core, UK National Curriculum) place strong emphasis on understanding **concepts and applications**, encouraging problem-solving and reasoning, albeit with differences in style—**UK** tends toward earlier mastery of formal methods, while **US Common Core** promotes multiple strategies and deeper conceptual discussions. **IB’s** international curriculum infuses mathematics with **inquiry-based learning and real-world contexts**, requiring an extended project to develop research skills. **East Asian** approaches are often **content-rich and exam-focused**, prioritising **practice and mastery**; however, systems like **Singapore’s** incorporate innovative methods (CPA model) to build conceptual understanding, and **Japan’s** approach fosters collaborative problem-solving. These variations reflect broader educational philosophies—from **holistic and student-centred** (Finland, IB) to **highly structured and competitive** (East Asia)—but ultimately all aim to equip students with a strong mathematical foundation for future study and real-world problem solving. [\[guruforu.com\]](https://www.guruforu.com/blog/math/math-curriculum-global-guide) [\[eightymphmom.com\]](https://eightymphmom.com/a-comparative-analysis-the-ib-hl-math-curriculum-vs-other-advanced-math-curricula-around-the-world/) [\[ijfmr.com\]](https://www.ijfmr.com/papers/2025/1/35313.pdf)
diff --git a/docs/research/gemini.md b/docs/research/gemini.md
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+++ b/docs/research/gemini.md
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+The architectural mapping of mathematical concepts requires a precise sequencing of cognitive leaps. The transition from elementary arithmetic to algebraic reasoning represents one of the most critical phases in mathematics education. Based on the provided Hong Kong Diploma of Secondary Education (HKDSE) compulsory curriculum framework and the pedagogical sequencing established in the referenced educational materials, a structural analysis reveals a significant foundational gap. Currently, the curriculum dictates a jump directly from the foundation of elementary whole-number arithmetic into a highly composite and conceptually dense node designated for advanced applications.
+
+This report provides an exhaustive investigation into the missing foundation lessons necessary to construct a stable cognitive bridge toward directed numbers, which are integers, and proportional reasoning, which encompasses ratios and rates. By deconstructing the pedagogical progression—specifically spanning the instructional units found in the seventh and eighth-grade sequences of the analyzed mathematical programs—this analysis isolates the requisite pedagogical steps, identifies underlying cognitive mechanisms, and proposes a modernized, highly structured graph topology for the curriculum.
+
+## Deconstruction of the Existing Curriculum Architecture
+
+To evaluate the foundational deficits effectively, one must first understand the baseline established by the provided curriculum graph. The curriculum currently initiates the learner through a sequence of absolute, whole-number logic situated within the Foundation tier of the Number and Algebra strand. The progression begins with basic counting and pattern recognition, moves through mathematical notation, explores the associative and commutative properties using visual models, and culminates in standard written algorithms for arithmetic operations.
+
+| **Existing Curriculum Node** | **Tier Status** | **Core Cognitive Competency Required** | **Conceptual Limitation** |
+| --- | --- | --- | --- |
+| `counting-and-numbers` | Foundation | Cardinality, base-10 place value, basic operational counting. | Restricted to positive scalar quantities and absolute magnitudes. |
+| `basic-math-notation` | Foundation | Semiotic recognition of equivalence, brackets, and arithmetic operators. | Assumes operators only dictate an increase or decrease of absolute values. |
+| `properties-of-operations` | Foundation | Commutativity, associativity, and distributivity modeled via area and dot models. | Spatial models (like area) intrinsically rely on positive dimensions. |
+| `written-calculation` | Foundation | Algorithmic execution of multi-digit arithmetic requiring column alignment and regrouping. | Mechanistic execution; relies on subtraction where the minuend is strictly greater than the subtrahend. |
+
+Following the mastery of these foundational calculations, the curriculum dictates a direct edge to the node defining directed numbers, rates, and ratios. This node is designated for the DSE tier and is described as requiring the student to operate with negative numbers and solve ratio, rate, and proportion problems in context.
+
+An analysis of this progression reveals a severe pedagogical misalignment. The existing sequence assumes that algorithmic proficiency with positive whole numbers directly translates to the abstraction of negative integers and proportional reasoning. However, mathematical cognition literature and the sequencing in established middle-years curricula suggest that these are entirely different paradigms of mathematical thought.
+
+The amalgamation of directed numbers and proportional reasoning into a single instructional node conflates two distinct branches of mathematical reasoning. The first branch requires a conceptual shift from absolute magnitude to relative magnitude and polarity. The second branch requires abandoning additive thinking, such as assessing fixed differences, in favor of multiplicative relationships, such as scaling up or down by a constant factor. To properly prepare students for the heavy cognitive load of the DSE curriculum, these two domains must be decoupled into separate foundational sequences supported by multiple intermediary steps.
+
+## The Cognitive Divide Between Additive and Multiplicative Reasoning
+
+The gap between whole number calculations and the abstractions required for algebraic formulation is frequently where systemic mathematical failure begins. When a curriculum forces students into advanced applications without explicit intermediary scaffolding, students resort to rote memorization of symbolic rules. Such procedural memorization inevitably breaks down when applied to complex, multi-step scenarios like solving simultaneous linear equations or factorizing polynomials.
+
+In the foundational sequence ending at standard written calculations, numbers are treated strictly as scalar quantities. They possess only magnitude. A student understands that 
+$$
+5
+$$
+ represents a physical quantity of five discrete objects. The introduction of directed numbers requires the student to conceptualize a vector-like property: a number now possesses both magnitude and direction. The number 
+$$
+−5
+$$
+ does not merely represent a deficit; it represents a distance of five units in a specific orientation relative to an arbitrary origin.
+
+Simultaneously, the introduction of ratios demands a shift from additive reasoning to multiplicative reasoning. If a student is asked to compare the quantities 
+$$
+2
+$$
+ and 
+$$
+4
+$$
+, a student utilizing additive logic notes that 
+$$
+4
+$$
+ is 
+$$
+2
+$$
+ units larger than 
+$$
+2
+$$
+. A student utilizing multiplicative logic, however, observes that 
+$$
+4
+$$
+ is twice as large as 
+$$
+2
+$$
+. Ratios formalize this multiplicative relationship, defining the constant structural link between two variables. When rates are introduced, the complexity compounds further as rates compare quantities with fundamentally different dimensional units, such as kilometers per hour or beats per minute.
+
+Because directed numbers rely on an extension of the additive and subtractive paradigm across a zero boundary, and ratios rely on a purely multiplicative and divisional paradigm, they require fundamentally different pedagogical manipulatives, cognitive load management strategies, and conceptual models. Therefore, it is imperative to construct two parallel foundational pathways prior to their integration in applied DSE contexts.
+
+## Pedagogical Blueprint: Directed Numbers and Integer Foundations
+
+To bridge the gap between whole number arithmetic and algebraic operations, the curriculum must explicitly integrate a comprehensive foundational sequence for integers. The pedagogical goal is to move the student through a highly structured progression: transitioning from concrete physical manipulatives to pictorial representations on number lines, and finally synthesizing these models into abstract symbolic rules. This progression is meticulously detailed across the seventh and eighth-grade mathematical units under analysis.
+
+### Conceptualizing Magnitude, Direction, and the Zero Principle
+
+The foundational introduction to directed numbers must establish real-world relevancy to anchor the abstract concept of negative values. Drawing from the seventh-grade instructional sequence on representing integers, the curriculum must introduce polarity through familiar environmental variables. Contextual applications provide the cognitive hook necessary for students to accept numbers less than zero. These contexts include analyzing temperature models with degrees above and below zero utilizing a vertical number line, modeling financial transactions where credits are positive integers and debits are negative integers, and plotting elevations above and below sea level.
+
+At this stage, the student learns to position positive and negative integers on horizontal and vertical number lines, comparing their relative sizes. This fulfills the prerequisite knowledge required for later downstream mathematical operations, establishing the fundamental logic that 
+$$
+−7
+$$
+ represents a lesser mathematical value than 
+$$
+−2
+$$
+, despite possessing a larger absolute magnitude.
+
+Following representation, the curriculum must map the mechanics of addition onto directed numbers using concrete physical models. Significant instructional time must be dedicated to adding integers with tiles before moving to adding integers on a number line. The introduction of bicolored integer tiles is a critical cognitive scaffold because it physically manifests the zero principle. The zero principle states that a positive integer and its exact negative opposite sum to zero. By physically pairing a positive tile with a negative tile to create a zero pair, the student builds a tangible understanding of additive inverses.
+
+To evaluate the mathematical expression 
+$$
+(−5)+(+3)
+$$
+, the student models five negative tiles alongside three positive tiles. By pairing the tiles, they form three zero pairs, which effectively cancel each other out, leaving two negative tiles. This physical manipulation prevents the student from merely guessing whether to add or subtract the absolute values. This concrete representation is subsequently translated to a pictorial model on a number line, where integers are treated as translation vectors. A positive number dictates movement to the right, while a negative number dictates movement to the left. This explicitly prepares the student for coordinate geometry foundations, where translations in the Cartesian plane depend entirely on this exact vector logic.
+
+### The Subtraction Paradigm and Additive Inverses
+
+Subtraction of integers is notoriously counterintuitive for foundational learners. If a student holds three positive tiles, the cognitive dissonance arises when they are asked to physically take away five positive tiles. More abstractly, students struggle with the concept of taking away a negative value. The curriculum resolves this through specific sequential lessons on subtracting integers with tiles and on number lines.
+
+The pedagogical breakthrough occurs when students realize they can add zero pairs to their physical or pictorial model without altering the total net value of the system. If a student needs to evaluate 
+$$
+(+3)−(+5)
+$$
+, they begin with three positive tiles. To fulfill the operation of removing five positive tiles, they must introduce two zero pairs into the system. They now possess five positive tiles and two negative tiles, yet the net value remains positive three. They can now remove the five positive tiles, leaving exactly two negative tiles, which represents the correct answer of 
+$$
+−2
+$$
+.
+
+This concrete manipulation leads directly to the core theoretical abstraction that subtracting an integer is mathematically identical to adding its opposite. Mastery of this principle is absolutely non-negotiable for later algebraic expansion and factorization. When a student eventually subtracts polynomials, such as 
+$$
+(3x2+2x)−(x2−4x)
+$$
+, the failure to distribute the negative sign and add the opposite is the single most common algebraic error. A robust foundation in integer subtraction with physical models directly mitigates this future structural failure point.
+
+### Multiplicative and Divisional Integer Rules
+
+While the seventh-grade sequence establishes additive logic, the transition to multiplication and division requires a higher degree of abstraction, typically sequenced in the eighth grade. The curriculum sequence moves systematically through using models to multiply integers, developing symbolic rules for multiplication, using models to divide integers, developing symbolic rules for division, and finally synthesizing these operations through the order of operations.
+
+Multiplication is initially modeled as a process of repeated addition. Evaluating 
+$$
+(+3)×(−4)
+$$
+ is modeled as introducing three distinct groups of four negative tiles into a zero-state system, resulting in a net value of 
+$$
+−12
+$$
+. However, modeling the multiplication of two negative integers, such as 
+$$
+(−3)×(−4)
+$$
+, requires a conceptual leap. It requires conceptualizing the removal of three groups of four negative tiles from a zero state. To remove negative tiles from a zero state, the student must first introduce twelve zero pairs. After removing the twelve negative tiles, twelve positive tiles remain, demonstrating physically why a negative times a negative equals a positive.
+
+Through these exhaustive modeling exercises, students derive the symbolic rules organically rather than through rote memorization. They conclude that the product or quotient of two integers with the same sign is positive, and the product or quotient of two integers with different signs is negative. The capstone of this foundational sequence is applying the standard order of operations to complex, multi-step integer expressions. This rigorously prepares the student for applying laws of indices, where negative bases raised to varied powers must be evaluated with precision, and for quadratic equations, where discriminant analysis relies heavily on signed arithmetic logic.
+
+## The Intermediary Scaffold: Rational Numbers and Fractional Operations
+
+Before the curriculum can successfully introduce the multiplicative concepts of ratios and rates, an extensive intermediary domain must be addressed: the domain of fractions, decimals, and percents. Proportional reasoning relies entirely on an intuitive grasp of fraction equivalence, decimal computation, and part-to-whole relationships. This cognitive scaffolding is typically consolidated across upper-elementary and early-middle instructional sequences.
+
+| **Rational Number Domain** | **Instructional Focus** | **Required Cognitive Operation** | **DSE Downstream Application** |
+| --- | --- | --- | --- |
+| Decimal Equivalence | Relating fractions to terminating and repeating decimals. | Base-10 translation and long division of numerators by denominators. | Statistical charts, averages, and continuous probability modeling. |
+| Fractional Addition | Using models and finding common denominators. | Scaling numerators and denominators proportionally to achieve equivalence. | Algebraic fractions and rational equations. |
+| Fractional Multiplication | Modeling area relationships and algorithm execution. | Understanding multiplication as scaling a quantity by a fractional part. | Advanced trigonometry and variations. |
+| Percentage Conversion | Linking decimals and fractions to a standardized base of 100. | Normalizing diverse datasets for standardized comparison. | Normal distribution, z-scores, and statistical literacy. |
+
+### The Conversion and Operation of Decimals
+
+In the seventh-grade sequence, students engage deeply with the interchangeability of number forms. The instruction begins by converting fractions to decimals and comparing and ordering these varied forms. Students learn that quantities expressed as fractions, such as 
+$$
+43​
+$$
+, and as decimals, such as 
+$$
+0.75
+$$
+, represent the identical mathematical magnitude. They explore the structural patterns of terminating and repeating decimals, analyzing fraction families such as the repeating decimal outputs of fractions with a denominator of eleven.
+
+Following the establishment of equivalence, the instructional sequence updates the prerequisite whole-number calculation node by requiring students to add, subtract, multiply, and divide decimals. These operations transition the student from working strictly with discrete, countable integers to operating on continuous quantities. The sequence concludes with applying the order of operations to decimal expressions, ensuring computational fluency.
+
+### Fractional Operations and Algorithmic Execution
+
+Concurrently, students must understand how to operate directly with fractional quantities, bypassing decimal conversion when necessary. The seventh and eighth-grade units on operations with fractions detail a rigorous pedagogical sequence.
+
+In the initial phase, the focus is strictly on the additive paradigm applied to fractions. Students use physical manipulatives, specifically pattern blocks and fraction circles, to model the addition of fractions. This prevents the common student error of adding numerators to numerators and denominators to denominators. By physically piecing together a half-circle and a quarter-circle, the student visualizes the necessity of a common proportional unit. This leads directly to using mathematical symbols to add and subtract fractions and mixed numbers by establishing common denominators algebraically.
+
+In the subsequent phase, the instructional focus moves to multiplicative fraction operations. Students begin by using models to multiply fractions by whole numbers, progressing to multiplying fractions by other fractions, and finally multiplying mixed numbers. The division sequence mirrors this progression, moving from dividing whole numbers by fractions to dividing fractions by fractions and mixed numbers, ultimately culminating in complex problem-solving scenarios involving fractional order of operations.
+
+Without these rational number mechanics firmly embedded in their cognitive schema, a student cannot compute complex structural ratios, analyze percentage variances, or isolate variables within algebraic fractions and formulas. A ratio is inherently a fractional relationship; an inability to establish common denominators or equivalent fractional representations permanently prevents any meaningful interaction with equivalent ratios or proportional linear equations.
+
+## Pedagogical Blueprint: Ratios, Rates, and Proportionality
+
+Once the integer foundation provides the necessary vector logic, and the rational number scaffolding provides the necessary multiplicative fluency, the curriculum can safely progress to formalized proportional reasoning. As previously established, ratios and rates demand an advanced cognitive framework characterized entirely by multiplicative thinking. Premature use of algorithmic rules, such as cross-multiplication, encourages students to apply rules without mathematical thinking, effectively stunting the development of true proportional reasoning. Therefore, this domain must be introduced through a careful, conceptually grounded progression spanning the transition from concrete representation to algebraic modeling.
+
+### Understanding Percentages as Base-100 Ratios
+
+Before exploring abstract general ratios, proportional relationships must be contextualized through percentages. The eighth-grade instructional sequence relates fractions, decimals, and percents directly to one another, calculating percents and solving complex percent problems by anchoring all logic to a normalized ratio out of 100.
+
+Students learn to visualize these percentages concretely using hundredths grids and dual-axis double number lines. The curriculum then transitions to practical, applied mathematics, exploring how to calculate sales tax, financial discounts, and overarching percent increases and decreases. This establishes a robust foundation of real-world statistical literacy. This sequence directly maps to downstream data handling nodes where students must evaluate claims in media and research, heavily relying on the correct interpretation of percentage shifts and relative baseline comparisons.
+
+### Exploring and Modeling Ratios
+
+The formal conceptual introduction to ratios occurs through specific exploratory lessons. The core instructional objective is for students to successfully explain the multiplicative relationship found within a ratio and to represent a two-term ratio drawn from a given context using both concrete manipulatives and pictorial models, formally recording them using standard ratio notation.
+
+A critical structural nuance taught during this phase is the mathematical and logical distinction between part-to-part relationships and part-to-whole relationships. If a dataset contains 
+$$
+10
+$$
+ discrete positive outcomes and 
+$$
+15
+$$
+ discrete negative outcomes, the part-to-part ratio is 
+$$
+10:15
+$$
+. However, the part-to-whole ratio comparing positive outcomes to the entire system is 
+$$
+10:25
+$$
+. Recognizing how part-to-part ratios translate into fractional denominators for part-to-whole relationships is the exact mathematical prerequisite necessary for engaging with theoretical probability spaces. In foundational probability, theoretical outcomes are explicitly mapped against total finite sample spaces using these exact part-to-whole ratio structures.
+
+### Equivalent Ratios, Proportionality, and Linear Assessment
+
+Following the establishment of ratio models, students must utilize the multiplicative identity property to manipulate them. By multiplying or dividing both terms of a ratio by a constant scalar value, students generate equivalent ratios. This builds toward the cognitive apex of proportional reasoning: identifying, analyzing, and solving proportional versus non-proportional situations.
+
+During this instructional phase, students construct structured algebraic proportions and solve for unknown variables situated within the ratio parameters. Crucially, they utilize graphical representations to determine geometric proportionality. By plotting ratio pairs on a Cartesian coordinate grid, students verify whether the relationship forms a linear trajectory passing directly through the origin.
+
+The mastery of verifying and manipulating linear proportional relationships is the absolute foundational bedrock for later algebraic studies. When students engage with linear equations in two unknowns, they are fundamentally analyzing interacting proportional rates. Furthermore, this logic directly feeds into the study of variations, where students must model direct variation (
+$$
+y=kx
+$$
+), inverse variation (
+$$
+y=xk​
+$$
+), and joint variation algebraically. None of these advanced mathematical models can be formulated without a prior conceptual mastery of the constant of proportionality.
+
+### Dimensionality, Rates, and the Unit Rate Abstraction
+
+The final conceptual leap in this sequence requires the student to distinguish a static ratio from a dynamic rate. While a ratio compares quantities sharing identical dimensional units, a rate compares quantities possessing fundamentally different dimensional units.
+
+Students learn to extract and calculate the unit rate, which serves as the constant of proportionality across the system. By algebraically simplifying a rate so that its denominator reduces to exactly 
+$$
+1
+$$
+, students gain the ability to compare seemingly disparate physical quantities, calculating uniform constant speeds, flow rates, or financial density metrics.
+
+The integration of unit rates is arguably one of the most critical cross-strand conceptual nodes in secondary mathematics. When applied to coordinate geometry foundations, the unit rate translates directly into the geometric concept of slope, defined algebraically as the change in the vertical axis relative to the change in the horizontal axis (
+$$
+m=ΔxΔy​
+$$
+). When applied to advanced trigonometry, rates form the conceptual basis of radian measure and the periodic frequencies of sine and cosine waves. In the realm of statistical handling, rates are essential for understanding frequency densities and comparative distributions.
+
+## Proposed Foundation Curriculum Nodes and Graph Topology
+
+Based on the exhaustive mapping of mathematical cognitive development against the specific operational requirements of the HKDSE framework, the current singular conceptual leap from whole-number written calculation directly into directed numbers and rates is structurally unsustainable. The cognitive load placed on the learner by forcing the simultaneous assimilation of vector logic, fractional equivalence, and multiplicative proportionality ensures high failure rates and reliance on procedural memorization over conceptual understanding.
+
+The existing node defining directed numbers and rates must remain situated as a DSE-level application node, synthesizing these concepts in applied word problems. However, it must be heavily supported and preceded by a newly engineered sequence of Foundation nodes. The following distinct chapters must be appended to the Foundation tier of the Number and Algebra strand of the curriculum map to ensure pedagogical continuity and cognitive safety.
+
+### Table 2: Proposed Foundation Nodes for Number & Algebra
+
+| **Slug (Node ID)** | **Title** | **Curriculum Tier** | **Comprehensive Description** | **Prerequisites (From)** |
+| --- | --- | --- | --- | --- |
+| `rational-number-operations` | Fractions and Decimals | Foundation | Convert fluidly between fractions, terminating decimals, and repeating decimals. Perform addition, subtraction, multiplication, and division utilizing rational numbers, improper fractions, and mixed numbers, incorporating the order of operations. | `written-calculation` |
+| `integer-foundations` | Integer Foundations | Foundation | Model directed magnitude and vector orientation on horizontal and vertical number lines. Utilize the zero principle and bicolored tiles to establish the logic of adding and subtracting integers, proving that subtraction acts as the addition of an opposite. | `written-calculation` |
+| `integer-arithmetic` | Integer Arithmetic | Foundation | Synthesize physical models to develop and apply symbolic, algorithmic rules for multiplying and dividing integers. Execute the order of operations comprehensively with signed numbers across multi-step expressions. | `integer-foundations` |
+| `percentage-applications` | Percentage Applications | Foundation | Relate fractions and decimal quotients to base-100 normalized ratios. Calculate percent increase, percent decrease, and apply these ratios to real-world contexts involving financial taxation, simple interest, and discounts. | `rational-number-operations` |
+| `ratios-and-rates-foundation` | Ratios & Rates Foundations | Foundation | Formulate part-to-part and part-to-whole ratio relationships. Generate equivalent ratios via scalar multiplication, compute dimensional unit rates, isolate unknown variables in proportional equations, and graph proportional relationships to identify linearity. | `rational-number-operations`, `percentage-applications` |
+
+### Restructured Dependency Graph (Edge Adjustments)
+
+The introduction of these five highly specific foundation nodes necessitates a systemic restructuring of the curriculum's dependency graph. The mathematical edges connecting the nodes must be remapped to reflect the required cognitive prerequisites. The new topology ensures that students possess the requisite computational fluency, spatial vector logic, and proportional schemata prior to engaging with advanced algebra, analytical geometry, and probability modeling.
+
+The previous single edge mapping, which forcefully linked `written-calculation` directly to `directed-numbers-rates`, must be systematically deleted and replaced by a bifurcated progression pathway that addresses the distinct cognitive domains discussed in this report.
+
+| **Origin Node (from)** | **Destination Node (to)** | **Pedagogical Justification for Edge Mapping** |
+| --- | --- | --- |
+| `written-calculation` | `rational-number-operations` | Extends base-10 algorithms into continuous quantities and fractional division. |
+| `written-calculation` | `integer-foundations` | Extends basic cardinality into directed vector magnitudes across a zero boundary. |
+| `integer-foundations` | `integer-arithmetic` | Requires additive inverse mastery prior to introducing multiplicative integer rules. |
+| `rational-number-operations` | `percentage-applications` | Requires decimal and fractional equivalence to model base-100 normalization. |
+| `rational-number-operations` | `ratios-and-rates-foundation` | Requires fractional scaling abilities to generate equivalent ratios. |
+| `percentage-applications` | `ratios-and-rates-foundation` | Provides the baseline conceptual framework for standardized proportionality. |
+| `integer-arithmetic` | `directed-numbers-rates` | Feeds the necessary signed-number fluency into the DSE application node. |
+| `ratios-and-rates-foundation` | `directed-numbers-rates` | Feeds the necessary multiplicative proportional logic into the DSE application node. |
+
+## Second and Third-Order Implications for the DSE Framework
+
+By resolving this critical foundational deficit at the transition point between elementary arithmetic and secondary mathematics, we trigger profound positive ripple effects throughout the remainder of the HKDSE compulsory curriculum. The cognitive capacities unlocked by this restructured sequence directly mitigate the highest-frequency failure points observed in advanced mathematical modeling.
+
+### Enhancing Algebraic Fluency and Polynomial Operations
+
+The rigorous implementation of integer foundations and integer arithmetic ensures that students master the distributive property as it applies specifically to negative scalar quantities. When students subsequently reach the study of polynomials, expansion, and factorization, the cognitive load required to track negative signs during complex algebraic expansion is completely mitigated. For example, when expanding an expression such as 
+$$
+−2x(x−4)=−2x2+8x
+$$
+, the student relies on highly automated integer rules established through extensive prior modeling. This automation frees their working memory, allowing their cognitive processing power to focus entirely on the new, advanced exponent laws and the syntactical structure of algebraic expressions, rather than failing due to a simple arithmetic sign error.
+
+Furthermore, solving linear inequalities in one unknown requires a highly counterintuitive mathematical rule: reversing the inequality symbol when multiplying or dividing by a negative number. Without the deep conceptual grounding provided by the proposed integer arithmetic node, this rule is merely memorized and frequently misapplied. With the foundation intact, the student understands the geometric reflection across the zero point that necessitates the symbol reversal.
+
+### Fortifying Analytical Geometry and the Cartesian Plane
+
+The vector-based understanding of the integer number line developed in the integer foundations node directly supports the spatial reasoning required in coordinate geometry. Moving from a one-dimensional vertical or horizontal integer line to a two-dimensional Cartesian plane is a minimal cognitive leap if the one-dimensional translational movement has been successfully and concretely anchored.
+
+Additionally, the deep understanding of unit rates derived from the ratios and rates foundation node organically translates into the geometric understanding of linear slopes. The ability to view a slope as a ratio of vertical change to horizontal change is critical for determining parallel and perpendicular relationships, calculating tangents in the coordinate geometry of circles, and defining specific geometric constraints and boundaries when constructing loci in the plane.
+
+### Elevating Statistical Literacy and Data Handling Distributions
+
+The Data Handling strand of the DSE curriculum relies heavily on an intuitive grasp of relative frequencies, probability matrices, and data distribution geometries. The newly proposed percentage applications node builds a robust understanding of base-100 normalization. When students progress to advanced statistical chapters, such as normal distributions and z-scores, the concept of a percentile or a standard deviation relies intrinsically on proportional geometry calculated under a continuous curve.
+
+Without a flexible, internalized understanding of percentiles and proportional ratios, a standardized z-score remains an abstract, meaningless algebraic formula rather than a highly useful relative measure of systemic dispersion. The student cannot grasp why data is being standardized because they lack the foundation of proportional comparison. Similarly, calculating experimental and theoretical event spaces in basic probability requires the strict part-to-whole relational thinking explicitly established in the proposed ratio foundations. By ensuring students can easily fluidly transition between fractions, decimals, percentages, and ratios, the statistical curriculum transforms from an exercise in formulaic calculation into an exercise in true data analysis and interpretative literacy.
+
+## Global Landscape: Comparative Analysis of Popular Mathematics Curricula
+
+To contextualize the curriculum framework, it is vital to examine the most widely adopted mathematical curricula and syllabi globally—from elementary foundations to university core requirements. Each system exhibits distinct pedagogical philosophies, structural pacings, and required chapters.
+
+### 1\. Singapore Math
+
+**Overview & Philosophy:** Widely considered a gold standard for elementary mathematics, Singapore Math emphasizes mastery over a spiraling curriculum. It operates on a "teach less, learn more" philosophy, ensuring a deep understanding of core subjects before moving to new topics. **Core Chapters/Progression:**
+
+- *Elementary:* Focuses heavily on number sense up to 1,000, addition/subtraction, fractions, time, and basic geometry.
+- *Pedagogical Hallmark:* Relies heavily on the Concrete-Pictorial-Abstract (CPA) sequence, supported by specific strategies like number bonds and bar modeling. **Distinguishing Features:** Compared to broader systems, it focuses intensely on logical reasoning, visualization, and mental math strategies, spending substantially more time on fewer core topics to ensure a deep foundation.
+
+### 2\. Common Core State Standards (USA)
+
+**Overview & Philosophy:** Adopted widely across the United States, Common Core shifts from rote memorization to a heavy focus on conceptual understanding. It focuses on grade-level benchmarks combined with core mathematical practices (e.g., making sense of problems, reasoning abstractly, attending to precision, modeling). **Core Chapters/Progression:**
+
+- *Elementary (K-5):* Operations, algebraic thinking, fractions, measurement, and basic geometry.
+- *Middle School (6-8):* Ratios, proportions, complex algebra, and advanced geometry.
+- *High School (9-12):* Algebra I & II, Geometry, Pre-calculus, and often AP Calculus or Statistics. **Distinguishing Features:** Common Core features a more linear progression that covers more topics per year than Singapore Math. It encourages standardized learning and cross-subject problem solving but has faced criticism for being overly rigid in its methodologies.
+
+### 3\. UK National Curriculum (GCSE & A-Level)
+
+**Overview & Philosophy:** Organized by distinct "Key Stages," culminating in mandatory (I)GCSE exams at age 16 and optional advanced A-Levels at age 18. The system is highly exam-focused and often tiered by student ability. **Core Chapters/Progression:**
+
+- *GCSE:* Covers foundational Numbers, Algebra and Calculus, Geometry and Trigonometry, and Statistics and Probability.
+- *A-Level:* Deep dives into Pure Mathematics, Probability & Statistics, and Mechanics. **Distinguishing Features:** When A-Level mathematics is compared to the US Advanced Placement (AP) system, A-Levels afford more time (two years) to explore highly abstract mathematical areas like complex numbers, proof by induction, differential equations, and mechanics. In contrast, AP Calculus (AB/BC) is highly accelerated within a single year but focuses strictly on core calculus concepts like limits, derivatives, integrals, and series.
+
+### 4\. International Baccalaureate (IB) Diploma Programme
+
+**Overview & Philosophy:** The IB system caters to diverse academic and career paths by offering two very distinct mathematical paradigms at both Standard Level (SL) and Higher Level (HL). **Core Chapters/Progression:**
+
+- *Analysis and Approaches (AA):* Geared toward pure, theoretical mathematics. Focuses on formal proofs, advanced calculus, geometry, trigonometry, and abstract algebraic reasoning. Ideal for traditional STEM fields.
+- *Applications and Interpretation (AI):* Geared toward practical, applied math. Emphasizes heavy statistics, data analysis, functional modeling, and the extensive use of technology/calculators to solve real-world problems. **Distinguishing Features:** Unlike standard national curricula that mandate a single track, the IB explicitly requires students to choose between "pure/theoretical" (AA) and "applied" (AI) frameworks, allowing for highly targeted preparation for university disciplines.
+
+### 5\. Gaokao Mathematics (China)
+
+**Overview & Philosophy:** The Chinese National College Entrance Examination includes a mandatory mathematics paper globally renowned for its extreme rigor and competitiveness. **Core Chapters/Progression:** The syllabus comprehensively tests advanced Algebra, Calculus, Probability, Statistics, and complex Coordinate Geometry. **Distinguishing Features:** It frequently integrates the historical context of mathematical problems into its exam items. The Gaokao tests a significantly higher level of abstract, multi-step analytical problem-solving under extreme time constraints compared to western standardized equivalents.
+
+### 6\. University Core Curriculum
+
+**Overview & Philosophy:** Post-secondary mathematics universally transitions from calculation-based learning to deep conceptual abstraction, rigorous justification, and proof-writing. **Core Chapters/Progression:** Regardless of the secondary school system attended, foundational university STEM requirements universally begin with Single and Multivariable Calculus, Linear Algebra, and Differential Equations. **Distinguishing Features:** The most significant difference from high school math is the dramatic shift toward pure logic and abstract structural relationships rather than rote algorithmic execution.
+
+## Final Synthesis
+
+The current mathematical curriculum framework demonstrates an overly aggressive structural escalation. By attempting to bridge basic computational arithmetic directly into the complex abstractions of algebraic modeling and proportional contexts, the curriculum bypasses the vital cognitive transitions required for genuine mathematical comprehension. By systematically mapping this progression against the proven, highly granular pedagogical sequences identified in middle-years mathematical texts—specifically the grade seven and grade eight instructional continuums regarding integers, rational numbers, and proportionality—the absence of transitional scaffolding becomes glaringly evident and easily rectifiable.
+
+The topics of directed numbers and proportional rates cannot be effectively taught, nor cognitively assimilated, as a monolithic concept node. They represent a fundamental divergence in mathematical cognition. The former extends additive logic into bilateral vectors utilizing the physical manifestation of the zero principle, while the latter shifts the student's entire paradigm into multiplicative, scalar, and proportional relationships utilizing geometric and algebraic models.
+
+By meticulously inserting the defined foundational nodes—encompassing rational number operations, integer foundations, integer arithmetic, percentage applications, and ratio and rate foundations—the overall curriculum dependency graph is structurally fortified. This precise pedagogical sequencing guarantees that the high-level cognitive abstractions required by advanced polynomial factorization, trigonometric rate analysis, and statistical normalizations are constructed upon a secure, logically derived, and deeply internalized bedrock of mathematical understanding.
+
+[
+
+![](https://t1.gstatic.com/faviconV2?url=https://www.dpi.nc.gov/&client=BARD&type=FAVICON&size=256&fallback_opts=TYPE,SIZE,URL)
+
+dpi.nc.gov
+
+7th Grade Mathematics ○ Unpacked Contents For the new Standard Course of Study that will be effective in all North Carolina sc - NC DPI
+
+Opens in a new window](https://www.dpi.nc.gov/nc-7th-grade-math-unpacking-rev-june-2022/open)[
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+![](https://t1.gstatic.com/faviconV2?url=https://campussuite-storage.s3.amazonaws.com/&client=BARD&type=FAVICON&size=256&fallback_opts=TYPE,SIZE,URL)
+
+campussuite-storage.s3.amazonaws.com
+
+7​th​ Grade Math Unit 1: Ratios & Proportions LT Learning Targets CCSS Textbook 1A I can explain the relationship betwee - AWS
+
+Opens in a new window](https://campussuite-storage.s3.amazonaws.com/prod/484005/2752018e-59b7-11e6-943a-22000bd8490f/1940762/224d576c-8c6e-11e9-9feb-0a82475f0c1a/file/7th%20Grade%20Math%20Learning%20Target%20Log.doc.pdf)[
+
+youtube.com
+
+Ratios, Rates, and Proportions (7th Grade Acc. Math Unit 2 Lesson 1) - YouTube
+
+Opens in a new window](https://www.youtube.com/watch?v=y48rqTRoi3c)[
+
+![](https://t2.gstatic.com/faviconV2?url=https://www.teacherspayteachers.com/&client=BARD&type=FAVICON&size=256&fallback_opts=TYPE,SIZE,URL)
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+teacherspayteachers.com
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+Grade 7 Math Unit Plan on Integers - Pearson's Math Makes Sense 7 Unit 2 - TPT
+
+Opens in a new window](https://www.teacherspayteachers.com/Product/Grade-7-Math-Unit-Plan-on-Integers-Pearsons-Math-Makes-Sense-7-Unit-2-7599427)[
+
+![](https://t2.gstatic.com/faviconV2?url=https://www.scribd.com/&client=BARD&type=FAVICON&size=256&fallback_opts=TYPE,SIZE,URL)
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+scribd.com
+
+Grade 7 Unit 2: Understanding Integers | PDF | Subtraction | Numbers - Scribd
+
+Opens in a new window](https://www.scribd.com/document/55949561/Grade-7-Math-Unit-2)[
+
+![](https://t2.gstatic.com/faviconV2?url=https://www.teacherspayteachers.com/&client=BARD&type=FAVICON&size=256&fallback_opts=TYPE,SIZE,URL)
+
+teacherspayteachers.com
+
+Grade 7 Math Makes Sense Assessment on Unit 2 “Ratio and Rate.” | TPT
+
+Opens in a new window](https://www.teacherspayteachers.com/Product/Grade-7-Math-Makes-Sense-Assessment-on-Unit-2-Ratio-and-Rate-5711846)[
+
+![](https://t2.gstatic.com/faviconV2?url=https://www.pearsoncanadaschool.com/&client=BARD&type=FAVICON&size=256&fallback_opts=TYPE,SIZE,URL)
+
+pearsoncanadaschool.com
+
+Correlation of Pearson Mathematics Makes Sense Grade 7 to The Curriculum
+
+Opens in a new window](https://www.pearsoncanadaschool.com/content/dam/websites/pearson-canada-school/assets/documents/pdfs/gr7-curriculum.pdf)[
+
+![](https://t0.gstatic.com/faviconV2?url=https://curriculum.gov.sk.ca/&client=BARD&type=FAVICON&size=256&fallback_opts=TYPE,SIZE,URL)
+
+curriculum.gov.sk.ca
+
+Resources for Mathematics 7 | Saskatchewan Curriculum
+
+Opens in a new window](https://curriculum.gov.sk.ca/FullResourceList?id=151)[
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+![](https://t2.gstatic.com/faviconV2?url=https://ejmurphy.weebly.com/&client=BARD&type=FAVICON&size=256&fallback_opts=TYPE,SIZE,URL)
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+ejmurphy.weebly.com
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+Math Makes Sense 7 - Welcome - Home
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+Opens in a new window](https://ejmurphy.weebly.com/math-makes-sense-7.html)[
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+![](https://t2.gstatic.com/faviconV2?url=https://carolayres0.wixsite.com/&client=BARD&type=FAVICON&size=256&fallback_opts=TYPE,SIZE,URL)
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+Textbook | msayres - Wix.com
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+Opens in a new window](https://carolayres0.wixsite.com/msayres/textbook-c1j36)[
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+Math 7 - Mr. Greening's Website
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+Opens in a new window](https://mrgreening.weebly.com/math-7.html)[
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+![](https://t2.gstatic.com/faviconV2?url=https://archive.org/&client=BARD&type=FAVICON&size=256&fallback_opts=TYPE,SIZE,URL)
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+archive.org
+
+Math makes sense. 7 : Free Download, Borrow, and Streaming - Internet Archive
+
+Opens in a new window](https://archive.org/details/mathmakessense70000unse)[
+
+![](https://t2.gstatic.com/faviconV2?url=https://www.scribd.com/&client=BARD&type=FAVICON&size=256&fallback_opts=TYPE,SIZE,URL)
+
+scribd.com
+
+Math Makes Sense 8 & Ontario Curriculum | PDF | Numbers ... - Scribd
+
+Opens in a new window](https://www.scribd.com/document/818326218/September-4-Correlation-MMS8-ON-1)[
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+![](https://t1.gstatic.com/faviconV2?url=https://brainly.com/&client=BARD&type=FAVICON&size=256&fallback_opts=TYPE,SIZE,URL)
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+brainly.com
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+2\. Reasoning What kind of polygon is included in both a net of a
+
+Opens in a new window](https://brainly.com/textbook-solutions/q-2-reasoning-kind-polygon-included-net-triangular)[
+
+![](https://t3.gstatic.com/faviconV2?url=https://www.srsd119.ca/&client=BARD&type=FAVICON&size=256&fallback_opts=TYPE,SIZE,URL)
+
+srsd119.ca
+
+Understanding By Design Unit Template
+
+Opens in a new window](https://www.srsd119.ca/wp-content/uploads/2016/05/MATH_UN_RL_GR7_UnitIntegers.doc)[
+
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+Opens in a new window](https://the-world-is-my-classroom.weebly.com/uploads/1/8/3/8/18384137/mms7.pdf)[
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+Math makes sense. 6 : Free Download, Borrow, and Streaming - Internet Archive
+
+Opens in a new window](https://archive.org/details/mathmakessense60000unse)[
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+![](https://t2.gstatic.com/faviconV2?url=https://www.scribd.com/&client=BARD&type=FAVICON&size=256&fallback_opts=TYPE,SIZE,URL)
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+
+Opens in a new window](https://www.scribd.com/document/508551090/math-makes-sense-6-practice-and-homework-book)[
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+Resources for Mathematics 6 - Saskatchewan Curriculum
+
+Opens in a new window](https://curriculum.gov.sk.ca/FullResourceList?id=150)[
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+![](https://t0.gstatic.com/faviconV2?url=https://eme2025.weebly.com/&client=BARD&type=FAVICON&size=256&fallback_opts=TYPE,SIZE,URL)
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+Practice and Homework Book - EME Div 1
+
+Opens in a new window](https://eme2025.weebly.com/uploads/4/0/3/3/40330947/math_6_practice_and_homework_book.pdf)[
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+Québec Teacher Companion - For School | Pearson CA
+
+Opens in a new window](https://www.pearsoncanadaschool.com/content/dam/websites/pearson-canada-school/assets/documents/pdfs/year2-math-makes-sense-6.pdf)[
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+
+Opens in a new window](https://curriculum.novascotia.ca/sites/default/files/documents/resource-files/Mathematics%207%20-%20Unit%203%20-%20Fractions%2C%20Decimals%2C%20and%20Percent.pdf)[
+
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+Math Makes Sense 7 WNCP Edition Unit 3: Fractions,Decimals,& Percents Solutions - TPT
+
+Opens in a new window](https://www.teacherspayteachers.com/Product/Math-Makes-Sense-7-WNCP-Edition-Unit-3-FractionsDecimals-Percents-Solutions-1617636)[
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+Grade 7 Mathematics Unit 3 Fractions, Decimals, and Percents Estimated Time: 23 Hours - CocoDoc
+
+Opens in a new window](https://cdn.cocodoc.com/cocodoc-form-pdf/pdf/295001256--Grade-7-Mathematics-Unit-3-Fractions-Decimals-and-Percents-ed-gov-nl-.pdf)[
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+![](https://t1.gstatic.com/faviconV2?url=https://the-world-is-my-classroom.weebly.com/&client=BARD&type=FAVICON&size=256&fallback_opts=TYPE,SIZE,URL)
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+![](https://t3.gstatic.com/faviconV2?url=https://beyondthealgorithm.ca/&client=BARD&type=FAVICON&size=256&fallback_opts=TYPE,SIZE,URL)
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+Math-Makes-Sense-7.pdf - Beyond the Algorithm
+
+Opens in a new window](https://beyondthealgorithm.ca/wp-content/uploads/2020/05/Math-Makes-Sense-7.pdf)
+
+Mapping the Mathematical Journey
+
+I am analyzing the path students take from basic arithmetic to more advanced pre-algebra concepts. Currently, our curriculum jumps directly from written whole-number calculations to operating with directed negative numbers, rates, and ratios. Synthesizing this progression reveals a significant learning gap: students are expected to work with ratios and fractional proportions without any structured foundation in fractions, decimals, or percentages.
+
+Evaluating Textbook Alignment
+
+To build a robust bridge between these concepts, I am investigating standard pedagogical sequences, specifically looking at the 'Math Makes Sense 7' curriculum. My focus is on identifying how it structures intermediate concepts like fractional representation, decimal operations, and basic percentage relationships, which are crucial prerequisites for mastering ratios and rates.
+
+Identifying Missing Prerequisites
+
+I am initiating targeted searches to retrieve the detailed table of contents and chapter breakdowns of the textbook. This will allow me to pinpoint the exact foundational lessons—such as fraction equivalence, decimal systems, and ratio introductions—that must be integrated into our curriculum to prepare students for directed numbers and rates.
+
+![](https://www.gstatic.com/lamda/images/immersives/google_logo_icon_2380fba942c84387f09cf.svg)
+
+Researching websites...
+
+[![](https://t2.gstatic.com/faviconV2?url=https://www.pearsoncanadaschool.com/&client=BARD&type=FAVICON&size=256&fallback_opts=TYPE,SIZE,URL)
+
+pearsoncanadaschool.com
+
+Correlation of Pearson Mathematics Makes Sense Grade 7 to The Curriculum
+
+](https://www.pearsoncanadaschool.com/content/dam/websites/pearson-canada-school/assets/documents/pdfs/gr7-curriculum.pdf)[![](https://t2.gstatic.com/faviconV2?url=https://carolayres0.wixsite.com/&client=BARD&type=FAVICON&size=256&fallback_opts=TYPE,SIZE,URL)
+
+carolayres0.wixsite.com
+
+Textbook | msayres - Wix.com
+
+](https://carolayres0.wixsite.com/msayres/textbook-c1j36)[![](https://t1.gstatic.com/faviconV2?url=https://www.dpi.nc.gov/&client=BARD&type=FAVICON&size=256&fallback_opts=TYPE,SIZE,URL)
+
+dpi.nc.gov
+
+7th Grade Mathematics ○ Unpacked Contents For the new Standard Course of Study that will be effective in all North Carolina sc - NC DPI
+
+](https://www.dpi.nc.gov/nc-7th-grade-math-unpacking-rev-june-2022/open)[![](https://t1.gstatic.com/faviconV2?url=https://campussuite-storage.s3.amazonaws.com/&client=BARD&type=FAVICON&size=256&fallback_opts=TYPE,SIZE,URL)
+
+campussuite-storage.s3.amazonaws.com
+
+7​th​ Grade Math Unit 1: Ratios & Proportions LT Learning Targets CCSS Textbook 1A I can explain the relationship betwee - AWS
+
+](https://campussuite-storage.s3.amazonaws.com/prod/484005/2752018e-59b7-11e6-943a-22000bd8490f/1940762/224d576c-8c6e-11e9-9feb-0a82475f0c1a/file/7th%20Grade%20Math%20Learning%20Target%20Log.doc.pdf)[![](https://t2.gstatic.com/faviconV2?url=https://ejmurphy.weebly.com/&client=BARD&type=FAVICON&size=256&fallback_opts=TYPE,SIZE,URL)
+
+ejmurphy.weebly.com
+
+Math Makes Sense 7 - Welcome - Home
+
+](https://ejmurphy.weebly.com/math-makes-sense-7.html)[
+
+youtube.com
+
+Ratios, Rates, and Proportions (7th Grade Acc. Math Unit 2 Lesson 1) - YouTube
+
+](https://www.youtube.com/watch?v=y48rqTRoi3c)
+
+Uncovering Textbook Unit Structures
+
+Through systematic investigation of the standard pedagogical progression, I have reconstructed the unit structure of the seventh-grade curriculum. The chapters transition from patterns and relations to integers, followed by fractions, decimals, percents, and circles. Intriguingly, I discovered that while integers and fraction operations are thoroughly covered at this level, deeper concepts of rates, ratios, and percentages are primarily consolidated in the eighth-grade curriculum. This reveals a critical pacing gap in our current curriculum map.
+
+Resolving the Ratio and Integer Disconnect
+
+A major challenge we are addressing is the dual requirement of 'directed numbers' (negative integers) and 'rates & ratios' within a single advanced step. The textbook splits these into distinct learning pathways: integers are introduced immediately after basic algebra, while rates and proportions are delayed until students master fraction and decimal arithmetic. Trying to teach rates and ratios without these intermediate numerical units would create a severe conceptual bottleneck for students.
+
+Next Steps for Curriculum Enrichment
+
+I am now going to examine the exact lesson-by-lesson breakdown of the integer, fraction, and decimal units from the reference materials. This will allow me to draft the precise list of missing foundation lessons—such as modeling negative numbers on a number line, performing operations with rational numbers, and establishing basic ratio definitions—needed to fully prepare students for the compulsory syllabus.
+
+![](https://www.gstatic.com/lamda/images/immersives/google_logo_icon_2380fba942c84387f09cf.svg)
+
+Researching websites...
+
+[![](https://t2.gstatic.com/faviconV2?url=https://www.teacherspayteachers.com/&client=BARD&type=FAVICON&size=256&fallback_opts=TYPE,SIZE,URL)
+
+teacherspayteachers.com
+
+Grade 7 Math Unit Plan on Integers - Pearson's Math Makes Sense 7 Unit 2 - TPT
+
+](https://www.teacherspayteachers.com/Product/Grade-7-Math-Unit-Plan-on-Integers-Pearsons-Math-Makes-Sense-7-Unit-2-7599427)[![](https://t2.gstatic.com/faviconV2?url=https://www.scribd.com/&client=BARD&type=FAVICON&size=256&fallback_opts=TYPE,SIZE,URL)
+
+scribd.com
+
+Grade 7 Unit 2: Understanding Integers | PDF | Subtraction | Numbers - Scribd
+
+](https://www.scribd.com/document/55949561/Grade-7-Math-Unit-2)[![](https://t3.gstatic.com/faviconV2?url=https://www.srsd119.ca/&client=BARD&type=FAVICON&size=256&fallback_opts=TYPE,SIZE,URL)
+
+srsd119.ca
+
+Understanding By Design Unit Template
+
+](https://www.srsd119.ca/wp-content/uploads/2016/05/MATH_UN_RL_GR7_UnitIntegers.doc)[![](https://t0.gstatic.com/faviconV2?url=https://curriculum.novascotia.ca/&client=BARD&type=FAVICON&size=256&fallback_opts=TYPE,SIZE,URL)
+
+curriculum.novascotia.ca
+
+Mathematics 7 Unit 3: Fractions, Decimals, and Percent - Nova Scotia Curriculum
+
+](https://curriculum.novascotia.ca/sites/default/files/documents/resource-files/Mathematics%207%20-%20Unit%203%20-%20Fractions%2C%20Decimals%2C%20and%20Percent.pdf)[![](https://t3.gstatic.com/faviconV2?url=https://cdn.cocodoc.com/&client=BARD&type=FAVICON&size=256&fallback_opts=TYPE,SIZE,URL)
+
+cdn.cocodoc.com
+
+Grade 7 Mathematics Unit 3 Fractions, Decimals, and Percents Estimated Time: 23 Hours - CocoDoc
+
+](https://cdn.cocodoc.com/cocodoc-form-pdf/pdf/295001256--Grade-7-Mathematics-Unit-3-Fractions-Decimals-and-Percents-ed-gov-nl-.pdf)[![](https://t2.gstatic.com/faviconV2?url=https://www.teacherspayteachers.com/&client=BARD&type=FAVICON&size=256&fallback_opts=TYPE,SIZE,URL)
+
+teacherspayteachers.com
+
+Math Makes Sense 7 WNCP Edition Unit 3: Fractions,Decimals,& Percents Solutions - TPT
+
+](https://www.teacherspayteachers.com/Product/Math-Makes-Sense-7-WNCP-Edition-Unit-3-FractionsDecimals-Percents-Solutions-1617636)[![](https://t1.gstatic.com/faviconV2?url=https://brainly.com/&client=BARD&type=FAVICON&size=256&fallback_opts=TYPE,SIZE,URL)
+
+brainly.com
+
+Math Makes Sense 7, 1st Edition - Answer Key - Brainly
+
+](https://brainly.com/textbook-solutions/b-math-makes-sense-7-1st-edition-middle-school-9780321431554-pre-algebra)[![](https://t2.gstatic.com/faviconV2?url=https://www.teacherspayteachers.com/&client=BARD&type=FAVICON&size=256&fallback_opts=TYPE,SIZE,URL)
+
+teacherspayteachers.com
+
+Grade 7 Math Makes Sense Assessment on Unit 2 “Ratio and Rate.” | TPT
+
+](https://www.teacherspayteachers.com/Product/Grade-7-Math-Makes-Sense-Assessment-on-Unit-2-Ratio-and-Rate-5711846)[![](https://t2.gstatic.com/faviconV2?url=https://www.pearsoncanadaschool.com/&client=BARD&type=FAVICON&size=256&fallback_opts=TYPE,SIZE,URL)
+
+pearsoncanadaschool.com
+
+Correlation of Pearson Mathematics Makes Sense Grade 7 to The Curriculum
+
+](https://www.pearsoncanadaschool.com/content/dam/websites/pearson-canada-school/assets/documents/pdfs/gr7-curriculum.pdf)[![](https://t2.gstatic.com/faviconV2?url=https://ejmurphy.weebly.com/&client=BARD&type=FAVICON&size=256&fallback_opts=TYPE,SIZE,URL)
+
+ejmurphy.weebly.com
+
+Math Makes Sense 7 - Welcome - Home
+
+](https://ejmurphy.weebly.com/math-makes-sense-7.html)[![](https://t0.gstatic.com/faviconV2?url=https://curriculum.novascotia.ca/&client=BARD&type=FAVICON&size=256&fallback_opts=TYPE,SIZE,URL)
+
+curriculum.novascotia.ca
+
+Mathematics 7 - Nova Scotia Curriculum
+
+](https://curriculum.novascotia.ca/sites/default/files/documents/curriculum-files/Mathematics%207%20Guide%20%282015%29.pdf)[![](https://t3.gstatic.com/faviconV2?url=https://beyondthealgorithm.ca/&client=BARD&type=FAVICON&size=256&fallback_opts=TYPE,SIZE,URL)
+
+beyondthealgorithm.ca
+
+Math-Makes-Sense-7.pdf - Beyond the Algorithm
+
+](https://beyondthealgorithm.ca/wp-content/uploads/2020/05/Math-Makes-Sense-7.pdf)[![](https://t0.gstatic.com/faviconV2?url=https://curriculum.gov.sk.ca/&client=BARD&type=FAVICON&size=256&fallback_opts=TYPE,SIZE,URL)
+
+curriculum.gov.sk.ca
+
+Resources for Mathematics 7 | Saskatchewan Curriculum
+
+](https://curriculum.gov.sk.ca/FullResourceList?id=151)[![](https://t0.gstatic.com/faviconV2?url=http://brmustafa.weebly.com/&client=BARD&type=FAVICON&size=256&fallback_opts=TYPE,SIZE,URL)
+
+brmustafa.weebly.com
+
+Author Team - BR. MUSTAFA'S Classroom
+
+](http://brmustafa.weebly.com/uploads/1/0/8/5/108547091/math_make_sense_textbook_grade_7_part1.pdf)[![](https://t1.gstatic.com/faviconV2?url=https://the-world-is-my-classroom.weebly.com/&client=BARD&type=FAVICON&size=256&fallback_opts=TYPE,SIZE,URL)
+
+the-world-is-my-classroom.weebly.com
+
+Marc Garneau Susan Ludwig John Pusic Robert Sidley Kanwal Neel Ralph Mason Sharon Jeroski Trevor Brown
+
+](https://the-world-is-my-classroom.weebly.com/uploads/1/8/3/8/18384137/mms7.pdf)
+
+Mapping the Progression of Integers and Ratios
+
+By analyzing curriculum structures and standard progressions, I have discovered how integer arithmetic and ratio concepts are split across learning levels. In the reference curriculum, integers are introduced as a self-contained unit immediately following algebraic patterns, focusing on visual representations like colored tiles and number lines. Conversely, ratios, rates, and unit proportions are strategically deferred until students have mastered rational numbers, including decimals, fractions, and percentage-based problem solving.
+
+Resolving the Missing Rational Number Bridge
+
+A significant curriculum gap has been resolved: our current model attempts to jump from written calculations directly to rates and ratios, bypassing the essential machinery of fractional and decimal math. To master ratios and rate-based problem solving, students must first understand rational number relationships, how to simplify complex fractions, and how to identify constants of proportionality. This realization highlights why we cannot combine directed numbers and rates into a single leap without these core intermediate structures.
+
+Next Steps for Targeting Lessons
+
+I am now moving forward to search for the specific lesson-by-lesson breakdowns of how fractions, decimals, and percent conversions are structured, alongside the exact introduction of ratios and rate models. This will allow me to generate the precise list of foundational lessons we must add to our curriculum map to create a seamless transition.
+
+![](https://www.gstatic.com/lamda/images/immersives/google_logo_icon_2380fba942c84387f09cf.svg)
+
+Researching websites...
+
+[![](https://t2.gstatic.com/faviconV2?url=https://ejmurphy.weebly.com/&client=BARD&type=FAVICON&size=256&fallback_opts=TYPE,SIZE,URL)
+
+ejmurphy.weebly.com
+
+Math Makes Sense 7 - Welcome - Home
+
+](https://ejmurphy.weebly.com/math-makes-sense-7.html)[![](https://t2.gstatic.com/faviconV2?url=https://carolayres0.wixsite.com/&client=BARD&type=FAVICON&size=256&fallback_opts=TYPE,SIZE,URL)
+
+carolayres0.wixsite.com
+
+Textbook | msayres - Wix.com
+
+](https://carolayres0.wixsite.com/msayres/textbook-c1j36)[![](https://t0.gstatic.com/faviconV2?url=https://blogs.ubc.ca/&client=BARD&type=FAVICON&size=256&fallback_opts=TYPE,SIZE,URL)
+
+blogs.ubc.ca
+
+Math-Makes-Sense-8-Textbook.pdf - UBC Blogs
+
+](https://blogs.ubc.ca/wyang/files/2017/09/Math-Makes-Sense-8-Textbook.pdf)[![](https://t2.gstatic.com/faviconV2?url=https://www.scribd.com/&client=BARD&type=FAVICON&size=256&fallback_opts=TYPE,SIZE,URL)
+
+scribd.com
+
+Grade 8 Math: Percent, Ratio, Rate | PDF | Percentage | Mathematics - Scribd
+
+](https://www.scribd.com/document/623437246/percent-ratio-and-rate-unit-plan)[![](https://t2.gstatic.com/faviconV2?url=https://www.scribd.com/&client=BARD&type=FAVICON&size=256&fallback_opts=TYPE,SIZE,URL)
+
+scribd.com
+
+Fractions, Decimals, and Percents Guide | PDF | Division (Mathematics) - Scribd
+
+](https://www.scribd.com/document/942232660/Math-Makes-Sense-8-Textbook)[![](https://t0.gstatic.com/faviconV2?url=https://curriculum.novascotia.ca/&client=BARD&type=FAVICON&size=256&fallback_opts=TYPE,SIZE,URL)
+
+curriculum.novascotia.ca
+
+Mathematics 8 Unit 5: Percent, Ratio, and Rate - Nova Scotia Curriculum
+
+](https://curriculum.novascotia.ca/sites/default/files/documents/resource-files/Mathematics%208%20-%20Unit%205%20-%20Percent%2C%20Ratio%2C%20and%20Rate.pdf)[![](https://t2.gstatic.com/faviconV2?url=https://www.teacherspayteachers.com/&client=BARD&type=FAVICON&size=256&fallback_opts=TYPE,SIZE,URL)
+
+teacherspayteachers.com
+
+Math Makes Sense 7 WNCP Edition Unit 5: Operations with Fractions Solutions - TPT
+
+](https://www.teacherspayteachers.com/Product/Math-Makes-Sense-7-WNCP-Edition-Unit-5-Operations-with-Fractions-Solutions-1618148)[![](https://t3.gstatic.com/faviconV2?url=https://beyondthealgorithm.ca/&client=BARD&type=FAVICON&size=256&fallback_opts=TYPE,SIZE,URL)
+
+beyondthealgorithm.ca
+
+Math-Makes-Sense-7.pdf - Beyond the Algorithm
+
+](https://beyondthealgorithm.ca/wp-content/uploads/2020/05/Math-Makes-Sense-7.pdf)[![](https://t1.gstatic.com/faviconV2?url=https://brainly.com/&client=BARD&type=FAVICON&size=256&fallback_opts=TYPE,SIZE,URL)
+
+brainly.com
+
+Math Makes Sense 7, 1st Edition - Answer Key - Brainly
+
+](https://brainly.com/textbook-solutions/b-math-makes-sense-7-1st-edition-middle-school-9780321431554-pre-algebra)[![](https://t0.gstatic.com/faviconV2?url=https://mrgreening.weebly.com/&client=BARD&type=FAVICON&size=256&fallback_opts=TYPE,SIZE,URL)
+
+mrgreening.weebly.com
+
+Math 7 - Mr. Greening's Website
+
+](https://mrgreening.weebly.com/math-7.html)[![](https://t2.gstatic.com/faviconV2?url=https://archive.org/&client=BARD&type=FAVICON&size=256&fallback_opts=TYPE,SIZE,URL)
+
+archive.org
+
+Math makes sense. 7 : Free Download, Borrow, and Streaming - Internet Archive
+
+](https://archive.org/details/mathmakessense70000unse)
+
+Uncovering the Digital Curriculum Source
+
+I have successfully located a direct online copy of the reference textbook, which allows me to examine its exact chapter-by-chapter curriculum blueprint. This discovery gives us a precise roadmap for comparing our current system against a highly structured, battle-tested standard. Synthesizing this resource will allow me to map out the exact sequence of lessons needed to bridge our mathematical progression.
+
+Deconstructing the Integer and Ratio Framework
+
+Through a deep analysis of the textbook's structure, I have clarified how the twin concepts of directed numbers and ratios are separated and built up. While directed numbers are taught early using visual models like colored tiles and number lines, ratios and rate-based problem-solving are deliberately delayed. They are positioned after a massive learning sequence on fraction, decimal, and percentage operations, which provides the necessary mathematical tools to calculate proportions and unit rates.
+
+Formulating the Lesson Integration Plan
+
+I am now going to dive directly into the reference textbook's units on integers, fractions, decimals, and ratios to pull out the exact lesson list. I will isolate the specific foundational topics—such as integer addition and subtraction, decimal division, fraction-to-decimal conversions, and ratio equivalents—that are missing from our curriculum map so we can build a perfect pathway into advanced algebra.
+
+![](https://www.gstatic.com/lamda/images/immersives/google_logo_icon_2380fba942c84387f09cf.svg)
+
+Researching websites...
+
+[![](https://t3.gstatic.com/faviconV2?url=https://beyondthealgorithm.ca/&client=BARD&type=FAVICON&size=256&fallback_opts=TYPE,SIZE,URL)
+
+beyondthealgorithm.ca
+
+Math-Makes-Sense-7.pdf - Beyond the Algorithm
+
+](https://beyondthealgorithm.ca/wp-content/uploads/2020/05/Math-Makes-Sense-7.pdf)[![](https://t0.gstatic.com/faviconV2?url=https://blogs.ubc.ca/&client=BARD&type=FAVICON&size=256&fallback_opts=TYPE,SIZE,URL)
+
+blogs.ubc.ca
+
+Math-Makes-Sense-8-Textbook.pdf - UBC Blogs
+
+](https://blogs.ubc.ca/wyang/files/2017/09/Math-Makes-Sense-8-Textbook.pdf)
+
+Accessing Local Curriculum Blueprints
+
+I have identified relevant local curriculum files and reference textbooks within my current workspace. Synthesizing these direct source documents will allow me to cross-reference our existing curriculum with the detailed lesson sequences of the standard framework.
+
+Resolving Lesson-Level Discrepancies
+
+While I have established that rational number arithmetic must precede ratio and rate calculations, I need to resolve the exact lesson boundaries. By analyzing the precise chapter structures, I will determine which specific topics—such as fraction-to-decimal conversions, integer modeling, or unit rate calculations—are completely absent from our current setup.
+
+Analyzing Local Reference Documents
+
+I am proceeding to explore the contents of the uploaded curriculum files and reference guides. This deep dive will extract the exact lesson sequences for integers, decimals, fractions, and percentages, allowing me to compile the definitive list of foundation lessons we must integrate.
+
+Researching uploaded files...
+
+Uncovering the Core Lesson Progression
+
+I have successfully retrieved and analyzed the detailed unit layouts from the standard textbook series to identify exactly how mathematical foundations are laid. In this pedagogical sequence, we see a highly structured progression: students transition from visual representations of integer addition and subtraction using horizontal or vertical number lines and colored tiles, to multiplying and dividing rational numbers. These are the crucial steps that prepare them for algebraic operations.
+
+Mapping the Fractional and Proportional Bridges
+
+A key insight from my analysis is the deliberate placement of ratio, rate, and percentage units. Before students are introduced to rate calculations or constants of proportionality, they undergo intensive modules on fraction-to-decimal conversions, operations with complex fractions, and calculating percentages. Resolving this connection clarifies that we must establish numerical representation, ratio equivalence, and basic unit rate calculations as distinct, step-by-step prerequisites.
+
+Isolating the Missing Foundation Units
+
+I am now synthesizing these insights to compile the definitive list of missing foundation lessons. I will focus on defining specific units for integer representation on a number line, basic arithmetic with positive and negative integers, converting between fractions, decimals, and percents, and introducing equivalent ratios. This comprehensive list will bridge the gap between simple written calculation and our advanced directed numbers and rates module.
+
+![](https://www.gstatic.com/lamda/images/immersives/google_logo_icon_2380fba942c84387f09cf.svg)
+
+Researching websites...
+
+[![](https://t2.gstatic.com/faviconV2?url=https://www.pearsoncanadaschool.com/&client=BARD&type=FAVICON&size=256&fallback_opts=TYPE,SIZE,URL)
+
+pearsoncanadaschool.com
+
+September 2 Correlation of Math Makes Sense 7 to the new Ontario Curriculum - For School | Pearson CA
+
+](https://www.pearsoncanadaschool.com/content/dam/websites/pearson-canada-school/documents/September-3-Correlation-MMS7-ON.pdf)[![](https://t2.gstatic.com/faviconV2?url=https://www.scribd.com/&client=BARD&type=FAVICON&size=256&fallback_opts=TYPE,SIZE,URL)
+
+scribd.com
+
+Math Makes Sense 8 & Ontario Curriculum | PDF | Numbers ... - Scribd
+
+](https://www.scribd.com/document/818326218/September-4-Correlation-MMS8-ON-1)[![](https://t1.gstatic.com/faviconV2?url=https://brainly.com/&client=BARD&type=FAVICON&size=256&fallback_opts=TYPE,SIZE,URL)
+
+brainly.com
+
+2\. Reasoning What kind of polygon is included in both a net of a
+
+](https://brainly.com/textbook-solutions/q-2-reasoning-kind-polygon-included-net-triangular)[![](https://t3.gstatic.com/faviconV2?url=https://www.srsd119.ca/&client=BARD&type=FAVICON&size=256&fallback_opts=TYPE,SIZE,URL)
+
+srsd119.ca
+
+Understanding By Design Unit Template
+
+](https://www.srsd119.ca/wp-content/uploads/2016/05/MATH_UN_RL_GR7_UnitIntegers.doc)[![](https://t2.gstatic.com/faviconV2?url=https://www.teacherspayteachers.com/&client=BARD&type=FAVICON&size=256&fallback_opts=TYPE,SIZE,URL)
+
+teacherspayteachers.com
+
+Math Makes Sense 7 - TPT
+
+](https://www.teacherspayteachers.com/browse/free?search=math%20makes%20sense%207)[![](https://t0.gstatic.com/faviconV2?url=http://brmustafa.weebly.com/&client=BARD&type=FAVICON&size=256&fallback_opts=TYPE,SIZE,URL)
+
+brmustafa.weebly.com
+
+Author Team - BR. MUSTAFA'S Classroom
+
+](http://brmustafa.weebly.com/uploads/1/0/8/5/108547091/math_make_sense_textbook_grade_7_part1.pdf)[![](https://t3.gstatic.com/faviconV2?url=https://cdn.cocodoc.com/&client=BARD&type=FAVICON&size=256&fallback_opts=TYPE,SIZE,URL)
+
+cdn.cocodoc.com
+
+Grade 7 Mathematics Unit 3 Fractions, Decimals, and Percents Estimated Time: 23 Hours - CocoDoc
+
+](https://cdn.cocodoc.com/cocodoc-form-pdf/pdf/295001256--Grade-7-Mathematics-Unit-3-Fractions-Decimals-and-Percents-ed-gov-nl-.pdf)[![](https://t2.gstatic.com/faviconV2?url=https://www.pearsoncanadaschool.com/&client=BARD&type=FAVICON&size=256&fallback_opts=TYPE,SIZE,URL)
+
+pearsoncanadaschool.com
+
+Math Makes Sense - Pearson WNCP Edition, K-9
+
+](https://www.pearsoncanadaschool.com/Math/products/mms-wncp-k-9.html)[![](https://t2.gstatic.com/faviconV2?url=https://www.teacherspayteachers.com/&client=BARD&type=FAVICON&size=256&fallback_opts=TYPE,SIZE,URL)
+
+teacherspayteachers.com
+
+Fractions, Decimals, Percent- Math Makes Sense 7 by Seeds of Growth - TPT
+
+](https://www.teacherspayteachers.com/Product/Fractions-Decimals-Percent-Math-Makes-Sense-7-12039142)[![](https://t3.gstatic.com/faviconV2?url=https://beyondthealgorithm.ca/&client=BARD&type=FAVICON&size=256&fallback_opts=TYPE,SIZE,URL)
+
+beyondthealgorithm.ca
+
+Math-Makes-Sense-7.pdf - Beyond the Algorithm
+
+](https://beyondthealgorithm.ca/wp-content/uploads/2020/05/Math-Makes-Sense-7.pdf)[![](https://t0.gstatic.com/faviconV2?url=https://curriculum.novascotia.ca/&client=BARD&type=FAVICON&size=256&fallback_opts=TYPE,SIZE,URL)
+
+curriculum.novascotia.ca
+
+Mathematics 7 Unit 3: Fractions, Decimals, and Percent - Nova Scotia Curriculum
+
+](https://curriculum.novascotia.ca/sites/default/files/documents/resource-files/Mathematics%207%20-%20Unit%203%20-%20Fractions%2C%20Decimals%2C%20and%20Percent.pdf)[![](https://t2.gstatic.com/faviconV2?url=https://www.scribd.com/&client=BARD&type=FAVICON&size=256&fallback_opts=TYPE,SIZE,URL)
+
+scribd.com
+
+Fractions, Decimals, and Percents Guide | PDF | Division (Mathematics) - Scribd
+
+](https://www.scribd.com/document/942232660/Math-Makes-Sense-8-Textbook)[![](https://t0.gstatic.com/faviconV2?url=https://blogs.ubc.ca/&client=BARD&type=FAVICON&size=256&fallback_opts=TYPE,SIZE,URL)
+
+blogs.ubc.ca
+
+Math-Makes-Sense-8-Textbook.pdf - UBC Blogs
+
+](https://blogs.ubc.ca/wyang/files/2017/09/Math-Makes-Sense-8-Textbook.pdf)[![](https://t0.gstatic.com/faviconV2?url=https://curriculum.novascotia.ca/&client=BARD&type=FAVICON&size=256&fallback_opts=TYPE,SIZE,URL)
+
+curriculum.novascotia.ca
+
+Mathematics 8 Unit 5: Percent, Ratio, and Rate - Nova Scotia Curriculum
+
+](https://curriculum.novascotia.ca/sites/default/files/documents/resource-files/Mathematics%208%20-%20Unit%205%20-%20Percent%2C%20Ratio%2C%20and%20Rate.pdf)[![](https://t0.gstatic.com/faviconV2?url=https://www.researchgate.net/&client=BARD&type=FAVICON&size=256&fallback_opts=TYPE,SIZE,URL)
+
+researchgate.net
+
+(PDF) Math Makes Sense 8 - WNCP Edition - Student Text - ResearchGate
+
+](https://www.researchgate.net/publication/283081965_Math_Makes_Sense_8_-_WNCP_Edition_-_Student_Text)
+
+Uncovering the Lesson-by-Lesson Structure
+
+Through a targeted analysis of the standard curriculum, I have extracted the precise lesson progressions for integers and proportional relationships. For directed numbers, the curriculum systematically moves from introducing visual representations of integers to teaching addition and subtraction using two distinct models: colored tiles and horizontal/vertical number lines. For rational numbers and proportions, the framework establishes a solid foundation in basic decimal operations and fraction conversions before advancing to ratio models, equivalent ratios, and unit rates.
+
+Resolving the Pacing of Ratios and Rates
+
+I have resolved a major sequencing difference between our curriculum map and the standard progression. While basic integers, decimal operations, and fraction concepts are thoroughly established early on, complex ratio, rate, and proportion relationships are systematically expanded in the subsequent learning stage. This confirms that trying to teach directed numbers alongside rates and ratios in a single step skips a massive developmental arc of rational number operations.
+
+Formulating the Missing Foundation Pathway
+
+I am now synthesizing these discoveries to compile the final, definitive list of required foundation lessons. I will outline the exact sequence of lessons needed—covering integer representation, integer arithmetic with tiles and number lines, fraction-decimal-percent conversions, decimal arithmetic, and the introduction of ratios and unit rates—to bridge the gap before students begin the advanced compulsory syllabus.
+
+![](https://www.gstatic.com/lamda/images/immersives/google_logo_icon_2380fba942c84387f09cf.svg)
+
+Researching websites...
+
+[![](https://t3.gstatic.com/faviconV2?url=http://sd41blogs.ca/&client=BARD&type=FAVICON&size=256&fallback_opts=TYPE,SIZE,URL)
+
+sd41blogs.ca
+
+Math-Makes-Sense-7 copy
+
+](http://sd41blogs.ca/farinak/files/2020/06/MMS-7-Unit-4.pdf)[![](https://t2.gstatic.com/faviconV2?url=https://www.teacherspayteachers.com/&client=BARD&type=FAVICON&size=256&fallback_opts=TYPE,SIZE,URL)
+
+teacherspayteachers.com
+
+Math Makes Sense 7 WNCP Edition Unit 5: Operations with Fractions Solutions - TPT
+
+](https://www.teacherspayteachers.com/Product/Math-Makes-Sense-7-WNCP-Edition-Unit-5-Operations-with-Fractions-Solutions-1618148)[![](https://t1.gstatic.com/faviconV2?url=https://brainly.com/&client=BARD&type=FAVICON&size=256&fallback_opts=TYPE,SIZE,URL)
+
+brainly.com
+
+Math Makes Sense 7, 1st Edition - Answer Key - Brainly
+
+](https://brainly.com/textbook-solutions/b-math-makes-sense-7-1st-edition-middle-school-9780321431554-pre-algebra)[![](https://t1.gstatic.com/faviconV2?url=https://the-world-is-my-classroom.weebly.com/&client=BARD&type=FAVICON&size=256&fallback_opts=TYPE,SIZE,URL)
+
+the-world-is-my-classroom.weebly.com
+
+Marc Garneau Susan Ludwig John Pusic Robert Sidley Kanwal Neel Ralph Mason Sharon Jeroski Trevor Brown
+
+](https://the-world-is-my-classroom.weebly.com/uploads/1/8/3/8/18384137/mms7.pdf)[![](https://t0.gstatic.com/faviconV2?url=https://curriculum.novascotia.ca/&client=BARD&type=FAVICON&size=256&fallback_opts=TYPE,SIZE,URL)
+
+curriculum.novascotia.ca
+
+Mathematics 7 - Nova Scotia Curriculum
+
+](https://curriculum.novascotia.ca/sites/default/files/documents/curriculum-files/Mathematics%207%20Guide%20%282015%29.pdf)[![](https://t3.gstatic.com/faviconV2?url=https://beyondthealgorithm.ca/&client=BARD&type=FAVICON&size=256&fallback_opts=TYPE,SIZE,URL)
+
+beyondthealgorithm.ca
+
+Math-Makes-Sense-7.pdf - Beyond the Algorithm
+
+](https://beyondthealgorithm.ca/wp-content/uploads/2020/05/Math-Makes-Sense-7.pdf)[![](https://t2.gstatic.com/faviconV2?url=https://www.scribd.com/&client=BARD&type=FAVICON&size=256&fallback_opts=TYPE,SIZE,URL)
+
+scribd.com
+
+Math Makes Sense 7 - Answer Key For Units 5.6 To 8 - Scribd
+
+](https://www.scribd.com/document/697860834/Math-Makes-Sense-7-Answer-Key-for-Units-5-6-to-8)[![](https://t2.gstatic.com/faviconV2?url=https://www.pearsoncanadaschool.com/&client=BARD&type=FAVICON&size=256&fallback_opts=TYPE,SIZE,URL)
+
+pearsoncanadaschool.com
+
+September 2 Correlation of Math Makes Sense 7 to the new Ontario Curriculum - For School | Pearson CA
+
+](https://www.pearsoncanadaschool.com/content/dam/websites/pearson-canada-school/documents/September-3-Correlation-MMS7-ON.pdf)[![](https://t0.gstatic.com/faviconV2?url=https://curriculum.novascotia.ca/&client=BARD&type=FAVICON&size=256&fallback_opts=TYPE,SIZE,URL)
+
+curriculum.novascotia.ca
+
+Mathematics 8 Unit 5: Percent, Ratio, and Rate - Nova Scotia Curriculum
+
+](https://curriculum.novascotia.ca/sites/default/files/documents/resource-files/Mathematics%208%20-%20Unit%205%20-%20Percent%2C%20Ratio%2C%20and%20Rate.pdf)[![](https://t0.gstatic.com/faviconV2?url=https://blogs.ubc.ca/&client=BARD&type=FAVICON&size=256&fallback_opts=TYPE,SIZE,URL)
+
+blogs.ubc.ca
+
+Math-Makes-Sense-8-Textbook.pdf - UBC Blogs
+
+](https://blogs.ubc.ca/wyang/files/2017/09/Math-Makes-Sense-8-Textbook.pdf)[![](https://t2.gstatic.com/faviconV2?url=https://www.scribd.com/&client=BARD&type=FAVICON&size=256&fallback_opts=TYPE,SIZE,URL)
+
+scribd.com
+
+Grade 8 Math: Percent, Ratio, Rate | PDF | Percentage | Mathematics - Scribd
+
+](https://www.scribd.com/document/623437246/percent-ratio-and-rate-unit-plan)[![](https://t0.gstatic.com/faviconV2?url=https://curriculum.novascotia.ca/&client=BARD&type=FAVICON&size=256&fallback_opts=TYPE,SIZE,URL)
+
+curriculum.novascotia.ca
+
+Mathematics 8 - Nova Scotia Curriculum
+
+](https://curriculum.novascotia.ca/sites/default/files/documents/curriculum-files/Mathematics%208%20Guide%20%282015%29.pdf)
+
+Uncovering the Split-Level Framework
+
+Through a deep synthesis of the reference curriculum models, I have uncovered how foundational math concepts are systematically layered before tackling complex applications. In the standard progression, directed numbers (integers) and proportions (ratios and rates) are treated as two distinct developmental tracks. Integer operations transition from visual tile models to concrete number lines, while ratios and rates are deliberately deferred until students have mastered rational numbers, including multi-step fraction arithmetic, decimal operations, and percentage calculations. Our current curriculum map, which jumps directly from basic whole-number calculation to combined directed numbers and ratios, lacks these essential layers.
+
+Resolving the Intermediate Math Gaps
+
+By comparing our existing foundation chapters with the standard framework, I have resolved exactly which critical units are missing. We currently have no structured pathways for decimal arithmetic, fraction operations (such as equivalent fractions and mixed-number addition/subtraction), or the relationships between fractions, decimals, and percents. Without these rational number building blocks, students cannot mathematically calculate unit rates, analyze proportional relationships, or solve applied percentage problems in context.
+
+Designing the New Foundational Pathway
+
+I am now mapping out the exact list of missing foundation lessons that must be integrated to bridge this learning gap. I will organize these into structured units covering integer representation, integer arithmetic with visual models, decimal operations, fraction equivalence, fraction operations, and the transition from basic ratios to unit rates. This comprehensive progression will provide a seamless transition into the compulsory syllabus.
+
+![](https://www.gstatic.com/lamda/images/immersives/google_logo_icon_2380fba942c84387f09cf.svg)
+
+Researching websites...
+
+[![](https://t0.gstatic.com/faviconV2?url=http://the-world-is-my-classroom.weebly.com/&client=BARD&type=FAVICON&size=256&fallback_opts=TYPE,SIZE,URL)
+
+the-world-is-my-classroom.weebly.com
+
+Math 8 WNCP\_FM\_5th pass\_1
+
+](http://the-world-is-my-classroom.weebly.com/uploads/1/8/3/8/18384137/math_makes_sense_8_textbook.pdf)[![](https://t0.gstatic.com/faviconV2?url=https://www.quia.com/&client=BARD&type=FAVICON&size=256&fallback_opts=TYPE,SIZE,URL)
+
+quia.com
+
+Class Page - Math 8 - Quia
+
+](https://www.quia.com/pages/rsamis/math8)[![](https://t0.gstatic.com/faviconV2?url=https://blogs.ubc.ca/&client=BARD&type=FAVICON&size=256&fallback_opts=TYPE,SIZE,URL)
+
+blogs.ubc.ca
+
+Math-Makes-Sense-8-Textbook.pdf - UBC Blogs
+
+](https://blogs.ubc.ca/wyang/files/2017/09/Math-Makes-Sense-8-Textbook.pdf)[![](https://t0.gstatic.com/faviconV2?url=https://curriculum.novascotia.ca/&client=BARD&type=FAVICON&size=256&fallback_opts=TYPE,SIZE,URL)
+
+curriculum.novascotia.ca
+
+Mathematics 8 - Nova Scotia Curriculum
+
+](https://curriculum.novascotia.ca/sites/default/files/documents/curriculum-files/Mathematics%208%20Guide%20%282015%29.pdf)[![](https://t1.gstatic.com/faviconV2?url=https://omni.laurentian.ca/&client=BARD&type=FAVICON&size=256&fallback_opts=TYPE,SIZE,URL)
+
+omni.laurentian.ca
+
+Math makes sense 8 : Ontario teacher guide - Omni - Laurentian University
+
+](https://omni.laurentian.ca/discovery/fulldisplay/alma991006739639705165/01OCUL_LU:OMNI)[![](https://t2.gstatic.com/faviconV2?url=https://www.scribd.com/&client=BARD&type=FAVICON&size=256&fallback_opts=TYPE,SIZE,URL)
+
+scribd.com
+
+Practice and Homework Book GR 8 | PDF | Area | Numbers - Scribd
+
+](https://www.scribd.com/document/670177944/Practice-and-Homework-Book-Gr-8)
+
+Uncovering the Complete Integers Roadmap
+
+By deeply analyzing the exact sequence of lessons from the standard math curriculum, I have extracted the complete, dual-track progression needed to bridge our curriculum gaps. For directed numbers, students must journey through two distinct phases across consecutive learning stages. The initial phase focuses on representing positive and negative integers using tools like integer tiles and number lines, followed closely by adding and subtracting using zero pairs. The subsequent phase builds on this by establishing concrete patterns and rules for multiplying and dividing integers, culminating in the application of the order of operations to directed numbers.
+
+Mapping the Proportionality and Percent Bridge
+
+I have identified the precise stepping stones required to transition students from basic whole-number arithmetic to complex ratios and rates. The standard framework reveals that before tackling proportional relationships, students must navigate a thorough rational number sequence. This involves translating terminating and repeating decimals, comparing fractions, performing operations with mixed numbers, and masterfully converting between fractions, decimals, and percents. Only after these tools are established can students successfully explore two-part and three-part ratios, scale equivalent ratios, and calculate unit rates or solve percent problems involving sales tax and discounts.
+
+Formulating the Missing Foundation Chapters
+
+I am now synthesizing these discoveries to compile the final, highly structured list of missing foundation lessons. I will organize these into clear, sequential modules—focusing on introduction to integers, integer arithmetic, decimal and fraction operations, fraction-decimal-percent conversions, and basic ratios and rates. This comprehensive breakdown will outline the exact chapters we need to add to our curriculum map to ensure a seamless progression into the compulsory secondary syllabus.
+
+![](https://www.gstatic.com/lamda/images/immersives/google_logo_icon_2380fba942c84387f09cf.svg)
+
+Researching websites...
+
+[![](https://t2.gstatic.com/faviconV2?url=https://www.teacherspayteachers.com/&client=BARD&type=FAVICON&size=256&fallback_opts=TYPE,SIZE,URL)
+
+teacherspayteachers.com
+
+Fractions, Percentages, and Ratio- Grade 6 - Math Makes Sense | TPT
+
+](https://www.teacherspayteachers.com/Product/Fractions-Percentages-and-Ratio-Grade-6-Math-Makes-Sense-7712856)[![](https://t2.gstatic.com/faviconV2?url=https://www.scribd.com/&client=BARD&type=FAVICON&size=256&fallback_opts=TYPE,SIZE,URL)
+
+scribd.com
+
+Math Makes Sense 6: Pages 1-50 PDF - Scribd
+
+](https://www.scribd.com/document/910918549/Math-Makes-Sense-6-Mainbook-%EB%B3%B5%EC%82%AC%EB%B3%B8)[![](https://t1.gstatic.com/faviconV2?url=https://omni.laurentian.ca/&client=BARD&type=FAVICON&size=256&fallback_opts=TYPE,SIZE,URL)
+
+omni.laurentian.ca
+
+Math makes sense 6. : Ontario teacher guide - Omni - Laurentian University
+
+](https://omni.laurentian.ca/discovery/fulldisplay/alma991000583539705165/01OCUL_LU:OMNI)[![](https://t2.gstatic.com/faviconV2?url=https://archive.org/&client=BARD&type=FAVICON&size=256&fallback_opts=TYPE,SIZE,URL)
+
+archive.org
+
+Math makes sense. 6 : Free Download, Borrow, and Streaming - Internet Archive
+
+](https://archive.org/details/mathmakessense60000unse)[![](https://t2.gstatic.com/faviconV2?url=https://www.scribd.com/&client=BARD&type=FAVICON&size=256&fallback_opts=TYPE,SIZE,URL)
+
+scribd.com
+
+Grade 6 Theoretical Probability Lessons | PDF - Scribd
+
+](https://www.scribd.com/document/508551090/math-makes-sense-6-practice-and-homework-book)[![](https://t0.gstatic.com/faviconV2?url=https://curriculum.gov.sk.ca/&client=BARD&type=FAVICON&size=256&fallback_opts=TYPE,SIZE,URL)
+
+curriculum.gov.sk.ca
+
+Resources for Mathematics 6 - Saskatchewan Curriculum
+
+](https://curriculum.gov.sk.ca/FullResourceList?id=150)[![](https://t0.gstatic.com/faviconV2?url=https://eme2025.weebly.com/&client=BARD&type=FAVICON&size=256&fallback_opts=TYPE,SIZE,URL)
+
+eme2025.weebly.com
+
+Practice and Homework Book - EME Div 1
+
+](https://eme2025.weebly.com/uploads/4/0/3/3/40330947/math_6_practice_and_homework_book.pdf)[![](https://t2.gstatic.com/faviconV2?url=https://www.pearsoncanadaschool.com/&client=BARD&type=FAVICON&size=256&fallback_opts=TYPE,SIZE,URL)
+
+pearsoncanadaschool.com
+
+Québec Teacher Companion - For School | Pearson CA
+
+](https://www.pearsoncanadaschool.com/content/dam/websites/pearson-canada-school/assets/documents/pdfs/year2-math-makes-sense-6.pdf)[![](https://t0.gstatic.com/faviconV2?url=https://curriculum.novascotia.ca/&client=BARD&type=FAVICON&size=256&fallback_opts=TYPE,SIZE,URL)
+
+curriculum.novascotia.ca
+
+Mathematics 7 Unit 3: Fractions, Decimals, and Percent - Nova Scotia Curriculum
+
+](https://curriculum.novascotia.ca/sites/default/files/documents/resource-files/Mathematics%207%20-%20Unit%203%20-%20Fractions%2C%20Decimals%2C%20and%20Percent.pdf)[![](https://t2.gstatic.com/faviconV2?url=https://www.teacherspayteachers.com/&client=BARD&type=FAVICON&size=256&fallback_opts=TYPE,SIZE,URL)
+
+teacherspayteachers.com
+
+Math Makes Sense 7 WNCP Edition Unit 3: Fractions,Decimals,& Percents Solutions - TPT
+
+](https://www.teacherspayteachers.com/Product/Math-Makes-Sense-7-WNCP-Edition-Unit-3-FractionsDecimals-Percents-Solutions-1617636)[![](https://t3.gstatic.com/faviconV2?url=https://cdn.cocodoc.com/&client=BARD&type=FAVICON&size=256&fallback_opts=TYPE,SIZE,URL)
+
+cdn.cocodoc.com
+
+Grade 7 Mathematics Unit 3 Fractions, Decimals, and Percents Estimated Time: 23 Hours - CocoDoc
+
+](https://cdn.cocodoc.com/cocodoc-form-pdf/pdf/295001256--Grade-7-Mathematics-Unit-3-Fractions-Decimals-and-Percents-ed-gov-nl-.pdf)[![](https://t1.gstatic.com/faviconV2?url=https://the-world-is-my-classroom.weebly.com/&client=BARD&type=FAVICON&size=256&fallback_opts=TYPE,SIZE,URL)
+
+the-world-is-my-classroom.weebly.com
+
+mms7.compressed\_1\_.pdf
+
+](https://the-world-is-my-classroom.weebly.com/uploads/1/8/3/8/18384137/mms7.compressed_1_.pdf)[![](https://t3.gstatic.com/faviconV2?url=https://beyondthealgorithm.ca/&client=BARD&type=FAVICON&size=256&fallback_opts=TYPE,SIZE,URL)
+
+beyondthealgorithm.ca
+
+Math-Makes-Sense-7.pdf - Beyond the Algorithm
+
+](https://beyondthealgorithm.ca/wp-content/uploads/2020/05/Math-Makes-Sense-7.pdf)
+
+Synthesizing the Multi-Grade Rational Sequence
+
+Through a comprehensive comparison between our curriculum map and the standard reference framework, I have mapped out the precise, multi-year developmental sequences that are currently missing. In a complete curriculum, directed numbers are not taught overnight; they are split across stages, beginning with visual modeling of integer addition and subtraction, and progressing to the algebraic rules of integer multiplication, division, and the order of operations. Similarly, ratios, rates, and percentages are only introduced after a thorough grounding in fraction equivalence, decimal operations, and fraction-decimal-percent conversions.
+
+Pinpointing Critical Foundation Gaps
+
+Our current curriculum suffers from a significant jump from basic whole-number calculation straight to combined directed numbers and ratios. By analyzing the reference material, I have identified that we lack six essential intermediate units. Students must be guided through decimal arithmetic, fraction operations (such as adding and subtracting mixed numbers), integer representation, signed arithmetic, fractional relationships, and the transition from basic ratios to unit rates before they can solve complex proportional problems.
+
+Proposed Action Plan for Curriculum Design
+
+I am preparing to formulate a structured list of new foundational chapters to bridge these gaps. I will define the exact layout for these modules, including titles, descriptions, and logical prerequisite mappings. This will allow us to seamlessly insert topics like rational number conversion, integer operations, and basic rates and ratios directly into the curriculum graph, ensuring students are perfectly prepared for the compulsory secondary syllabus.
\ No newline at end of file
diff --git a/frontend/src/components/catalog-app.tsx b/frontend/src/components/catalog-app.tsx
index b70d4cb..4fce433 100644
--- a/frontend/src/components/catalog-app.tsx
+++ b/frontend/src/components/catalog-app.tsx
@@ -1,7 +1,9 @@
 import { createMemo, createSignal, For, lazy, Show, Suspense } from "solid-js";
 import { subjectToMermaid } from "../lib/catalog-to-mermaid";
+import { CatalogCompareDoc } from "./catalog-compare-doc";
 import { CatalogChapterCard } from "./catalog-chapter-card";
 import { CatalogFiltersMenu } from "./catalog-filters-menu";
+import { chapterFilterCurriculums } from "../lib/catalog-coverage";
 import type {
   CatalogChapter,
   CatalogData,
@@ -14,10 +16,40 @@ const CatalogMermaidView = lazy(() =>
   import("./catalog-mermaid-view").then((m) => ({ default: m.CatalogMermaidView }))
 );
 
+function normalizeChapter(chapter: CatalogChapter): CatalogChapter {
+  const coverage = chapter.curriculumCoverage;
+  if (coverage && typeof coverage === "object" && !Array.isArray(coverage)) {
+    return chapter;
+  }
+  const legacy = chapter.curriculums;
+  if (!legacy?.length) return { ...chapter, curriculumCoverage: {} };
+  const curriculumCoverage: CatalogChapter["curriculumCoverage"] = {};
+  for (const label of legacy) {
+    curriculumCoverage[label] = "core";
+  }
+  return { ...chapter, curriculumCoverage };
+}
+
+function normalizeSubject(subject: CatalogSubject): CatalogSubject {
+  return {
+    ...subject,
+    strands: (subject.strands ?? []).map((strand) => ({
+      ...strand,
+      chapters: (strand.chapters ?? []).map(normalizeChapter),
+    })),
+    graph: subject.graph ?? { edges: [] },
+  };
+}
+
 function readCatalogData(): CatalogData | null {
   const el = document.getElementById("catalog-data");
   if (!el?.textContent) return null;
-  return JSON.parse(el.textContent) as CatalogData;
+  const raw = JSON.parse(el.textContent) as CatalogData;
+  return {
+    ...raw,
+    curriculums: raw.curriculums ?? [],
+    subjects: (raw.subjects ?? []).map(normalizeSubject),
+  };
 }
 
 function initialSubjectId(subjects: CatalogSubject[]): string {
@@ -31,17 +63,21 @@ function initialSubjectId(subjects: CatalogSubject[]): string {
 
 function initialViewMode(): CatalogViewMode {
   const params = new URLSearchParams(window.location.search);
-  return params.get("view") === "tree" ? "tree" : "linear";
+  const view = params.get("view");
+  if (view === "tree") return "tree";
+  if (view === "compare") return "compare";
+  return "linear";
 }
 
 function chapterMatchesFilters(chapter: CatalogChapter, activeFilters: Set<string>): boolean {
   if (activeFilters.size === 0) return true;
-  return chapter.curriculums.some((c) => activeFilters.has(c));
+  return chapterFilterCurriculums(chapter).some((c) => activeFilters.has(c));
 }
 
 function countVisibleChapters(subject: CatalogSubject, activeFilters: Set<string>): number {
-  return subject.strands.reduce((total, strand) => {
-    return total + strand.chapters.filter((ch) => chapterMatchesFilters(ch, activeFilters)).length;
+  return (subject.strands ?? []).reduce((total, strand) => {
+    const visible = (strand.chapters ?? []).filter((ch) => chapterMatchesFilters(ch, activeFilters));
+    return total + visible.length;
   }, 0);
 }
 
@@ -50,6 +86,8 @@ function syncUrl(subjectId: string, viewMode: CatalogViewMode) {
   url.searchParams.set("subject", subjectId);
   if (viewMode === "tree") {
     url.searchParams.set("view", "tree");
+  } else if (viewMode === "compare") {
+    url.searchParams.set("view", "compare");
   } else {
     url.searchParams.delete("view");
   }
@@ -66,23 +104,36 @@ export function CatalogApp() {
   const [activeFilters, setActiveFilters] = createSignal<Set<string>>(new Set());
   const [viewMode, setViewMode] = createSignal<CatalogViewMode>(initialViewMode());
 
-  const currentSubject = createMemo(
-    () => data.subjects.find((s) => s.id === currentSubjectId()) ?? data.subjects[0]
-  );
+  const currentSubject = createMemo(() => {
+    const subjects = data.subjects ?? [];
+    return subjects.find((s) => s.id === currentSubjectId()) ?? subjects[0];
+  });
 
-  const visibleCount = createMemo(() => countVisibleChapters(currentSubject(), activeFilters()));
+  const visibleCount = createMemo(() => {
+    const subject = currentSubject();
+    return subject ? countVisibleChapters(subject, activeFilters()) : 0;
+  });
 
-  const hasChapterTree = createMemo(() => currentSubject().strands.length > 0);
+  const hasChapterTree = createMemo(() => (currentSubject()?.strands ?? []).length > 0);
 
   const chapterFilter = createMemo(
     () => (chapter: CatalogChapter) => chapterMatchesFilters(chapter, activeFilters())
   );
 
-  const mermaidData = createMemo(() =>
-    subjectToMermaid(currentSubject(), chapterFilter(), currentSubjectId())
+  const mermaidData = createMemo(() => {
+    const subject = currentSubject();
+    if (!subject) return null;
+    return subjectToMermaid(subject, chapterFilter(), currentSubjectId());
+  });
+
+  const showCompareDoc = createMemo(
+    () => currentSubjectId() === "math" && viewMode() === "compare"
   );
 
   const statsLabel = createMemo(() => {
+    if (showCompareDoc()) {
+      return "Curriculum comparison for Mathematics";
+    }
     const count = visibleCount();
     const filters = activeFilters();
     const filterText =
@@ -91,8 +142,13 @@ export function CatalogApp() {
   });
 
   const selectSubject = (subjectId: string) => {
+    if (subjectId !== "math" && viewMode() === "compare") {
+      setViewMode("linear");
+      syncUrl(subjectId, "linear");
+    } else {
+      syncUrl(subjectId, viewMode());
+    }
     setCurrentSubjectId(subjectId);
-    syncUrl(subjectId, viewMode());
   };
 
   const setCatalogView = (mode: CatalogViewMode) => {
@@ -118,10 +174,13 @@ export function CatalogApp() {
 
   const filteredStrands = createMemo(() => {
     const subject = currentSubject();
-    return subject.strands
+    if (!subject) return [];
+    return (subject.strands ?? [])
       .map((strand) => ({
         ...strand,
-        chapters: strand.chapters.filter((ch) => chapterMatchesFilters(ch, activeFilters())),
+        chapters: (strand.chapters ?? []).filter((ch) =>
+          chapterMatchesFilters(ch, activeFilters())
+        ),
       }))
       .filter((strand) => strand.chapters.length > 0);
   });
@@ -129,7 +188,10 @@ export function CatalogApp() {
   return (
     <div
       class="catalog-shell"
-      classList={{ "catalog-shell--tree": viewMode() === "tree" }}
+      classList={{
+        "catalog-shell--tree": viewMode() === "tree",
+        "catalog-shell--compare": showCompareDoc(),
+      }}
     >
       <aside class="catalog-sidebar" aria-label="Subjects">
         <div class="catalog-sidebar__header">
@@ -155,12 +217,12 @@ export function CatalogApp() {
       <div class="catalog-main">
         <header
           class="catalog-header"
-          classList={{ "catalog-header--has-banner": Boolean(currentSubject().banner) }}
+          classList={{ "catalog-header--has-banner": Boolean(currentSubject()?.banner) }}
         >
-          <Show when={currentSubject().banner}>
+          <Show when={currentSubject()?.banner}>
             <div class="catalog-header__banner" aria-hidden="true">
               <img
-                src={currentSubject().banner!}
+                src={currentSubject()!.banner!}
                 alt=""
                 width={1400}
                 height={700}
@@ -170,7 +232,7 @@ export function CatalogApp() {
           </Show>
           <div class="catalog-header__head">
             <div class="catalog-header__intro">
-              <h1 class="catalog-header__title">{currentSubject().name}</h1>
+              <h1 class="catalog-header__title">{currentSubject()?.name ?? "Catalog"}</h1>
               <p class="catalog-header__stats">{statsLabel()}</p>
             </div>
             <div class="catalog-view-toggle" role="tablist" aria-label="Chapter layout">
@@ -192,21 +254,37 @@ export function CatalogApp() {
               >
                 Map
               </button>
+              <Show when={currentSubjectId() === "math"}>
+                <button
+                  type="button"
+                  class="catalog-view-toggle__btn"
+                  role="tab"
+                  aria-selected={viewMode() === "compare" ? "true" : "false"}
+                  onClick={() => setCatalogView("compare")}
+                >
+                  Compare
+                </button>
+              </Show>
             </div>
           </div>
-          <div class="catalog-header__filters">
-            <CatalogFiltersMenu
-              curriculums={data.curriculums}
-              activeFilters={activeFilters}
-              onToggle={toggleFilter}
-            />
-          </div>
+          <Show when={!showCompareDoc()}>
+            <div class="catalog-header__filters">
+              <CatalogFiltersMenu
+                curriculums={data.curriculums ?? []}
+                activeFilters={activeFilters}
+                onToggle={toggleFilter}
+              />
+            </div>
+          </Show>
         </header>
 
         <div
           class="catalog-content"
           classList={{ "catalog-content--tree": viewMode() === "tree" }}
         >
+          <Show
+            when={showCompareDoc()}
+            fallback={
           <Show
             when={hasChapterTree() && visibleCount() > 0}
             fallback={
@@ -262,6 +340,10 @@ export function CatalogApp() {
               </Suspense>
             </Show>
           </Show>
+            }
+          >
+            <CatalogCompareDoc />
+          </Show>
         </div>
       </div>
     </div>
diff --git a/frontend/src/components/catalog-chapter-card.tsx b/frontend/src/components/catalog-chapter-card.tsx
index 7bea53b..f8907cc 100644
--- a/frontend/src/components/catalog-chapter-card.tsx
+++ b/frontend/src/components/catalog-chapter-card.tsx
@@ -1,5 +1,6 @@
 import { For, Show } from "solid-js";
 import type { CatalogChapter } from "../../../data/catalog.types";
+import { chapterFilterCurriculums } from "../lib/catalog-coverage";
 import { curriculumBadgeClass, tierBadgeLabel } from "../lib/catalog-badge";
 
 export type CatalogChapterCardProps = {
@@ -29,7 +30,7 @@ export function CatalogChapterCard(props: CatalogChapterCardProps) {
         <p class="catalog-chapter-card__description">{props.chapter.description}</p>
       </Show>
       <div class="catalog-chapter-card__meta">
-        <For each={props.chapter.curriculums}>
+        <For each={chapterFilterCurriculums(props.chapter)}>
           {(curriculum) => (
             <span class={`catalog-badge ${curriculumBadgeClass(curriculum)}`}>{curriculum}</span>
           )}
diff --git a/frontend/src/components/catalog-compare-doc.tsx b/frontend/src/components/catalog-compare-doc.tsx
new file mode 100644
index 0000000..d7dc944
--- /dev/null
+++ b/frontend/src/components/catalog-compare-doc.tsx
@@ -0,0 +1,24 @@
+import { createSignal, onMount, Show } from "solid-js";
+
+function readCompareTemplateHtml(): string {
+  const el = document.getElementById("catalog-compare-template");
+  return el?.innerHTML?.trim() ?? "";
+}
+
+export function CatalogCompareDoc() {
+  const [html, setHtml] = createSignal("");
+
+  onMount(() => {
+    setHtml(readCompareTemplateHtml());
+  });
+
+  return (
+    <Show when={html()}>
+      <article
+        class="catalog-compare-doc book-prose"
+        aria-label="Mathematics curriculum comparison"
+        innerHTML={html()}
+      />
+    </Show>
+  );
+}
diff --git a/frontend/src/components/catalog-filters-menu.tsx b/frontend/src/components/catalog-filters-menu.tsx
index b53e2f6..66af6d6 100644
--- a/frontend/src/components/catalog-filters-menu.tsx
+++ b/frontend/src/components/catalog-filters-menu.tsx
@@ -74,7 +74,7 @@ export function CatalogFiltersMenu(props: CatalogFiltersMenuProps) {
             />
             <span class="catalog-filter-menu__option-label">All</span>
           </label>
-          <For each={props.curriculums}>
+          <For each={props.curriculums ?? []}>
             {(curriculum) => (
               <label class="catalog-filter-menu__option">
                 <input
diff --git a/frontend/src/components/catalog-mermaid-view.tsx b/frontend/src/components/catalog-mermaid-view.tsx
index f028aae..fcb791b 100644
--- a/frontend/src/components/catalog-mermaid-view.tsx
+++ b/frontend/src/components/catalog-mermaid-view.tsx
@@ -1,6 +1,8 @@
 import { createEffect, onCleanup, onMount } from "solid-js";
 import type { MermaidCatalogDiagram } from "../lib/catalog-to-mermaid";
 import { siteCanvasTheme, watchSiteTheme } from "../lib/catalog-canvas-theme";
+import { mermaidInitializeOptions } from "../lib/catalog-mermaid-theme";
+import { enhanceStrandClusterHeaders } from "../lib/catalog-mermaid-strand-headers";
 
 type CatalogMermaidViewProps = {
   diagram: MermaidCatalogDiagram;
@@ -84,7 +86,7 @@ export function CatalogMermaidView(props: CatalogMermaidViewProps) {
     mermaidModule.initialize({
       startOnLoad: false,
       securityLevel: "loose",
-      theme: theme === "dark" ? "dark" : "default",
+      ...mermaidInitializeOptions(theme),
       flowchart: {
         htmlLabels: true,
         curve: "monotoneY",
@@ -109,6 +111,8 @@ export function CatalogMermaidView(props: CatalogMermaidViewProps) {
     renderedSvg.style.height = "100%";
     renderedSvg.style.width = "100%";
 
+    enhanceStrandClusterHeaders(renderedSvg, theme);
+
     panZoom = svgPanZoomModule(renderedSvg, {
       zoomEnabled: true,
       panEnabled: true,
diff --git a/frontend/src/components/contributing-demos.tsx b/frontend/src/components/contributing-demos.tsx
index e0f16f9..ce3d84b 100644
--- a/frontend/src/components/contributing-demos.tsx
+++ b/frontend/src/components/contributing-demos.tsx
@@ -79,7 +79,7 @@ function GraphPrereqDemo() {
 }
 
 function CatalogViewsDemo() {
-  const [view, setView] = createSignal<"list" | "map">("list");
+  const [view, setView] = createSignal<"list" | "map" | "compare">("list");
 
   return (
     <div class="contributing-views-demo" aria-label="Catalog list and map views">
@@ -104,9 +104,22 @@ function CatalogViewsDemo() {
         >
           Map
         </button>
+        <button
+          type="button"
+          role="tab"
+          class="contributing-views-demo__tab"
+          classList={{ "is-active": view() === "compare" }}
+          aria-selected={view() === "compare"}
+          onClick={() => setView("compare")}
+        >
+          Compare
+        </button>
       </div>
       <div class="contributing-views-demo__panel" role="tabpanel">
         <Show
+          when={view() === "compare"}
+          fallback={
+            <Show
           when={view() === "list"}
           fallback={
             <div class="contributing-views-demo__map">
@@ -148,6 +161,13 @@ function CatalogViewsDemo() {
             List order follows the <code>chapters[]</code> array — your table of contents.
           </p>
         </Show>
+          }
+        >
+          <p class="contributing-views-demo__caption">
+            Mathematics only: curricula comparison doc at{" "}
+            <code>?view=compare</code> (HTML partial, not JSON).
+          </p>
+        </Show>
       </div>
     </div>
   );
diff --git a/frontend/src/lib/catalog-badge.ts b/frontend/src/lib/catalog-badge.ts
index 30ea5b3..b51317e 100644
--- a/frontend/src/lib/catalog-badge.ts
+++ b/frontend/src/lib/catalog-badge.ts
@@ -8,6 +8,7 @@ export function curriculumBadgeClass(curriculum: string): string {
     "A-Level": "catalog-badge--a-level",
     AP: "catalog-badge--ap",
     IGCSE: "catalog-badge--igcse",
+    "Common Core": "catalog-badge--common-core",
   };
   return map[curriculum] ?? "catalog-badge--default";
 }
diff --git a/frontend/src/lib/catalog-coverage.test.ts b/frontend/src/lib/catalog-coverage.test.ts
new file mode 100644
index 0000000..3fde85b
--- /dev/null
+++ b/frontend/src/lib/catalog-coverage.test.ts
@@ -0,0 +1,23 @@
+import { describe, expect, test } from "bun:test";
+import { chapterFilterCurriculums, coverageRole } from "./catalog-coverage";
+import type { CatalogChapter } from "../../../data/catalog.types";
+
+describe("catalog-coverage", () => {
+  test("reads role from curriculumCoverage", () => {
+    const chapter: CatalogChapter = {
+      slug: "quadratic-equations",
+      title: "Quadratic equations",
+      description: "",
+      status: "live",
+      curriculumCoverage: {
+        DSE: "core",
+        IGCSE: "core",
+        IB: "extension",
+      },
+    };
+    expect(coverageRole(chapter, "DSE")).toBe("core");
+    expect(coverageRole(chapter, "IB")).toBe("extension");
+    expect(coverageRole(chapter, "AP")).toBeNull();
+    expect(chapterFilterCurriculums(chapter)).toEqual(["DSE", "IGCSE", "IB"]);
+  });
+});
diff --git a/frontend/src/lib/catalog-coverage.ts b/frontend/src/lib/catalog-coverage.ts
new file mode 100644
index 0000000..695179f
--- /dev/null
+++ b/frontend/src/lib/catalog-coverage.ts
@@ -0,0 +1,53 @@
+import type { CatalogChapter, CatalogChapterTier } from "../../../data/catalog.types";
+
+export type CurriculumCoverageRole = "core" | "extension" | "related";
+
+export type CurriculumCoverage = Partial<Record<string, CurriculumCoverageRole>>;
+
+/** Columns on the Compare chapter matrix (includes frameworks beyond filter chips). */
+export const COMPARE_MATRIX_COLUMNS = [
+  "Foundation",
+  "DSE",
+  "IGCSE",
+  "A-Level",
+  "AP",
+  "IB",
+  "Common Core",
+  "Singapore",
+  "UK GCSE",
+  "Gaokao",
+] as const;
+
+export type CompareMatrixColumn = (typeof COMPARE_MATRIX_COLUMNS)[number];
+
+export function coverageRole(
+  chapter: CatalogChapter,
+  framework: string
+): CurriculumCoverageRole | null {
+  const coverage = chapter.curriculumCoverage;
+  if (coverage && framework in coverage) {
+    return coverage[framework] ?? null;
+  }
+  if (chapter.curriculums?.includes(framework)) {
+    return "core";
+  }
+  return null;
+}
+
+/** Framework labels used for catalog filter chips (any mapped role counts). */
+export function chapterFilterCurriculums(chapter: CatalogChapter | undefined): string[] {
+  if (!chapter) return [];
+  const coverage = chapter.curriculumCoverage;
+  if (coverage && typeof coverage === "object" && !Array.isArray(coverage)) {
+    return Object.keys(coverage);
+  }
+  if (Array.isArray(chapter.curriculums)) {
+    return chapter.curriculums;
+  }
+  return [];
+}
+
+/** DSE compulsory vs M2-style extension when tier is set. */
+export function defaultDseRole(tier?: CatalogChapterTier): CurriculumCoverageRole {
+  return tier === "non-foundation" ? "extension" : "core";
+}
diff --git a/frontend/src/lib/catalog-mermaid-strand-headers.test.ts b/frontend/src/lib/catalog-mermaid-strand-headers.test.ts
new file mode 100644
index 0000000..c56e2ec
--- /dev/null
+++ b/frontend/src/lib/catalog-mermaid-strand-headers.test.ts
@@ -0,0 +1,9 @@
+import { describe, expect, test } from "bun:test";
+import { isStrandClusterId } from "./catalog-mermaid-strand-headers";
+
+describe("catalog-mermaid-strand-headers", () => {
+  test("isStrandClusterId matches strand subgraph ids", () => {
+    expect(isStrandClusterId("flowchart-strand_number_algebra-1")).toBe(true);
+    expect(isStrandClusterId("flowchart-root-0")).toBe(false);
+  });
+});
diff --git a/frontend/src/lib/catalog-mermaid-strand-headers.ts b/frontend/src/lib/catalog-mermaid-strand-headers.ts
new file mode 100644
index 0000000..680ef02
--- /dev/null
+++ b/frontend/src/lib/catalog-mermaid-strand-headers.ts
@@ -0,0 +1,99 @@
+import {
+  mermaidThemeVariables,
+  type MermaidThemeMode,
+} from "./catalog-mermaid-theme";
+
+const SVG_NS = "http://www.w3.org/2000/svg";
+/** Header band height — must fit title line-height + descenders inside foreignObject */
+export const STRAND_HEADER_HEIGHT = 44;
+const STRAND_HEADER_PAD_X = 16;
+
+function applySvgFill(el: SVGGraphicsElement, fill: string): void {
+  el.setAttribute("fill", fill);
+  el.style.fill = fill;
+}
+
+export function isStrandClusterId(id: string): boolean {
+  return id.includes("strand_");
+}
+
+export function isStrandCluster(cluster: SVGGElement): boolean {
+  return isStrandClusterId(cluster.id ?? "");
+}
+
+/**
+ * Mermaid subgraph titles are plain labels on the cluster border. Overlay a header band
+ * and tuck the title into it (Cursor-style subgraph chrome).
+ */
+export function enhanceStrandClusterHeaders(
+  svg: SVGSVGElement,
+  mode: MermaidThemeMode = "light"
+): void {
+  const colors = mermaidThemeVariables(mode);
+  const clusters = svg.querySelectorAll<SVGGElement>("g.cluster");
+  for (const cluster of clusters) {
+    if (!isStrandCluster(cluster)) continue;
+    if (cluster.querySelector(".catalog-mermaid-strand-header")) continue;
+
+    const frameRect = cluster.querySelector<SVGRectElement>(":scope > rect");
+    const labelGroup = cluster.querySelector<SVGGElement>(":scope > g.cluster-label");
+    if (!frameRect || !labelGroup) continue;
+
+    const bbox = cluster.getBBox();
+    if (bbox.width <= 0 || bbox.height <= 0) continue;
+
+    cluster.classList.add("catalog-mermaid-strand-cluster");
+
+    const header = document.createElementNS(SVG_NS, "rect");
+    header.setAttribute("class", "catalog-mermaid-strand-header");
+    header.setAttribute("x", String(bbox.x));
+    header.setAttribute("y", String(bbox.y));
+    header.setAttribute("width", String(bbox.width));
+    header.setAttribute("height", String(STRAND_HEADER_HEIGHT));
+    applySvgFill(header, colors.secondaryColor);
+
+    const rule = document.createElementNS(SVG_NS, "line");
+    rule.setAttribute("class", "catalog-mermaid-strand-header__rule");
+    rule.setAttribute("x1", String(bbox.x));
+    rule.setAttribute("y1", String(bbox.y + STRAND_HEADER_HEIGHT));
+    rule.setAttribute("x2", String(bbox.x + bbox.width));
+    rule.setAttribute("y2", String(bbox.y + STRAND_HEADER_HEIGHT));
+    rule.setAttribute("stroke", colors.clusterBorder);
+
+    frameRect.classList.add("catalog-mermaid-strand-frame");
+    applySvgFill(frameRect, colors.clusterBkg);
+    frameRect.setAttribute("rx", "0");
+    frameRect.setAttribute("ry", "0");
+    frameRect.setAttribute("stroke", colors.clusterBorder);
+    cluster.insertBefore(header, frameRect.nextSibling);
+    cluster.insertBefore(rule, header.nextSibling);
+
+    labelGroup.setAttribute("transform", `translate(${bbox.x}, ${bbox.y})`);
+
+    const foreignObject = labelGroup.querySelector<SVGForeignObjectElement>("foreignObject");
+    if (foreignObject) {
+      foreignObject.setAttribute("class", "catalog-mermaid-strand-label-fo");
+      foreignObject.setAttribute("overflow", "visible");
+      foreignObject.setAttribute("width", String(Math.max(bbox.width, 120)));
+      foreignObject.setAttribute("height", String(STRAND_HEADER_HEIGHT));
+    }
+
+    for (const el of labelGroup.querySelectorAll<HTMLElement>("div, span, p, header")) {
+      el.style.overflow = "visible";
+      el.style.border = "none";
+      el.style.borderRadius = "0";
+      el.style.background = "transparent";
+      el.style.boxShadow = "none";
+    }
+
+    const labelRoot = labelGroup.querySelector<HTMLElement>("div");
+    if (labelRoot) {
+      labelRoot.style.height = `${STRAND_HEADER_HEIGHT}px`;
+      labelRoot.style.width = "100%";
+      labelRoot.style.boxSizing = "border-box";
+      labelRoot.style.padding = `0 ${STRAND_HEADER_PAD_X}px`;
+      labelRoot.style.display = "flex";
+      labelRoot.style.alignItems = "center";
+    }
+  }
+}
diff --git a/frontend/src/lib/catalog-mermaid-theme.test.ts b/frontend/src/lib/catalog-mermaid-theme.test.ts
new file mode 100644
index 0000000..6fdcaad
--- /dev/null
+++ b/frontend/src/lib/catalog-mermaid-theme.test.ts
@@ -0,0 +1,16 @@
+import { describe, expect, test } from "bun:test";
+import { mermaidInitializeOptions, mermaidThemeVariables } from "./catalog-mermaid-theme";
+
+describe("catalog-mermaid-theme", () => {
+  test("uses base theme with distinct cluster and secondary colors", () => {
+    const dark = mermaidThemeVariables("dark");
+    expect(dark.clusterBkg).not.toBe(dark.secondaryColor);
+    expect(dark.clusterBkg).toBe("#202020");
+    expect(dark.secondaryColor).toBe("#3d3a36");
+
+    const init = mermaidInitializeOptions("light");
+    expect(init.theme).toBe("base");
+    expect(init.themeVariables.clusterBkg).toBe("#f0efec");
+    expect(init.themeVariables.secondaryColor).toBe("#e3e1dc");
+  });
+});
diff --git a/frontend/src/lib/catalog-mermaid-theme.ts b/frontend/src/lib/catalog-mermaid-theme.ts
new file mode 100644
index 0000000..9c9e4d3
--- /dev/null
+++ b/frontend/src/lib/catalog-mermaid-theme.ts
@@ -0,0 +1,69 @@
+/**
+ * Mermaid only applies custom cluster/node colors via theme "base" + themeVariables (hex).
+ * CSS cannot override Mermaid's inline SVG fills on cluster rects.
+ */
+
+export type MermaidThemeMode = "light" | "dark";
+
+export type CatalogMermaidThemeVariables = {
+  darkMode: boolean;
+  background: string;
+  primaryColor: string;
+  primaryTextColor: string;
+  primaryBorderColor: string;
+  secondaryColor: string;
+  tertiaryColor: string;
+  clusterBkg: string;
+  clusterBorder: string;
+  lineColor: string;
+  titleColor: string;
+  mainBkg: string;
+  nodeBorder: string;
+  edgeLabelBackground: string;
+};
+
+/** Strand title band (secondary) vs subgraph body (clusterBkg / tertiary). */
+export function mermaidThemeVariables(mode: MermaidThemeMode): CatalogMermaidThemeVariables {
+  if (mode === "dark") {
+    return {
+      darkMode: true,
+      background: "#1a1917",
+      primaryColor: "#2a2826",
+      primaryTextColor: "#eceae4",
+      primaryBorderColor: "#4a4844",
+      secondaryColor: "#3d3a36",
+      tertiaryColor: "#202020",
+      clusterBkg: "#202020",
+      clusterBorder: "#4a4844",
+      lineColor: "#c4924a",
+      titleColor: "#eceae4",
+      mainBkg: "#2a2826",
+      nodeBorder: "#4a4844",
+      edgeLabelBackground: "#2a2826",
+    };
+  }
+
+  return {
+    darkMode: false,
+    background: "#f5f4f1",
+    primaryColor: "#faf9f7",
+    primaryTextColor: "#1a1a1a",
+    primaryBorderColor: "#e8e8e8",
+    secondaryColor: "#e3e1dc",
+    tertiaryColor: "#f0efec",
+    clusterBkg: "#f0efec",
+    clusterBorder: "#e8e8e8",
+    lineColor: "#9a6b2e",
+    titleColor: "#1a1a1a",
+    mainBkg: "#faf9f7",
+    nodeBorder: "#e8e8e8",
+    edgeLabelBackground: "#f5f4f1",
+  };
+}
+
+export function mermaidInitializeOptions(mode: MermaidThemeMode) {
+  return {
+    theme: "base" as const,
+    themeVariables: mermaidThemeVariables(mode),
+  };
+}
diff --git a/frontend/src/lib/catalog-to-mermaid.test.ts b/frontend/src/lib/catalog-to-mermaid.test.ts
index 2d4715f..b684f83 100644
--- a/frontend/src/lib/catalog-to-mermaid.test.ts
+++ b/frontend/src/lib/catalog-to-mermaid.test.ts
@@ -11,7 +11,7 @@ function chapter(
     title: slug,
     description: "desc",
     status: "planned",
-    curriculums: ["DSE"],
+    curriculumCoverage: { DSE: "core" },
     ...overrides,
   };
 }
@@ -55,6 +55,8 @@ describe("subjectToMermaid", () => {
     expect(diagram!.rootNodeId).toBe("chapter_a");
 
     expect(source).toContain("flowchart TB");
+    expect(source).toContain("catalog-mermaid-strand__title");
+    expect(source).toContain("Strand A");
     expect(source.match(/chapter_a --> chapter_c/g)?.length).toBe(1);
     expect(source).toContain('chapter_b -->|after| chapter_c');
     expect(source).toContain('click chapter_a href "/math/a/"');
diff --git a/frontend/src/lib/catalog-to-mermaid.ts b/frontend/src/lib/catalog-to-mermaid.ts
index 2c67a03..fea06b3 100644
--- a/frontend/src/lib/catalog-to-mermaid.ts
+++ b/frontend/src/lib/catalog-to-mermaid.ts
@@ -1,4 +1,5 @@
 import type { CatalogChapter, CatalogGraphEdge, CatalogSubject } from "../../../data/catalog.types";
+import { chapterFilterCurriculums } from "./catalog-coverage";
 import { curriculumBadgeClass, tierBadgeLabel } from "./catalog-badge";
 
 export type MermaidCatalogDiagram = {
@@ -11,7 +12,7 @@ function collectVisibleChapters(
   matches: (chapter: CatalogChapter) => boolean
 ): Map<string, CatalogChapter> {
   const visible = new Map<string, CatalogChapter>();
-  for (const strand of subject.strands) {
+  for (const strand of subject.strands ?? []) {
     for (const chapter of strand.chapters) {
       if (matches(chapter)) {
         visible.set(chapter.slug, chapter);
@@ -82,7 +83,7 @@ function selectRootSlug(
     }
   }
 
-  for (const strand of subject.strands) {
+  for (const strand of subject.strands ?? []) {
     for (const chapter of strand.chapters) {
       if (rootCandidates.has(chapter.slug)) {
         return chapter.slug;
@@ -98,7 +99,7 @@ function chapterNodeLabel(chapter: CatalogChapter): string {
   const description = chapter.description
     ? `<p class='catalog-mermaid-node__description'>${escapeLabel(chapter.description)}</p>`
     : "";
-  const curriculumBadges = chapter.curriculums
+  const curriculumBadges = chapterFilterCurriculums(chapter)
     .map(
       (curriculum) =>
         `<span class='catalog-badge ${curriculumBadgeClass(curriculum)}'>${escapeLabel(curriculum)}</span>`
@@ -128,11 +129,13 @@ export function subjectToMermaid(
   const rootSlug = selectRootSlug(subject, visible, edges);
   const lines: string[] = ["flowchart TB"];
 
-  for (const strand of subject.strands) {
+  for (const strand of subject.strands ?? []) {
     const strandChapters = strand.chapters.filter((chapter) => visible.has(chapter.slug));
     if (strandChapters.length === 0) continue;
 
-    lines.push(`  subgraph strand_${strand.id.replaceAll(/[^a-zA-Z0-9_]/g, "_")}["${escapeLabel(strand.title)}"]`);
+    const strandKey = strand.id.replaceAll(/[^a-zA-Z0-9_]/g, "_");
+    const strandHeader = `<header class='catalog-mermaid-strand__header'><span class='catalog-mermaid-strand__title'>${escapeLabel(strand.title)}</span></header>`;
+    lines.push(`  subgraph strand_${strandKey}["${strandHeader}"]`);
     lines.push("    direction TB");
     for (const chapter of strandChapters) {
       const id = nodeId(chapter.slug);
diff --git a/scripts/apply-math-coverage.ts b/scripts/apply-math-coverage.ts
new file mode 100644
index 0000000..c069f9a
--- /dev/null
+++ b/scripts/apply-math-coverage.ts
@@ -0,0 +1,461 @@
+/**
+ * One-off helper: merge research-based curriculumCoverage into math-curriculum.json.
+ * Run: bun scripts/apply-math-coverage.ts
+ */
+import { readFileSync, writeFileSync } from "node:fs";
+import path from "node:path";
+
+type Role = "core" | "extension" | "related";
+type Coverage = Partial<Record<string, Role>>;
+
+const ROOT = path.join(import.meta.dir, "..");
+const JSON_PATH = path.join(ROOT, "data/math-curriculum.json");
+
+/** slug → framework label → role */
+const COVERAGE_BY_SLUG: Record<string, Coverage> = {
+  "counting-and-numbers": {
+    Foundation: "core",
+    IGCSE: "core",
+    "Common Core": "core",
+    Singapore: "core",
+    "UK GCSE": "core",
+    DSE: "related",
+    IB: "related",
+    "A-Level": "related",
+    AP: "related",
+    Gaokao: "related",
+  },
+  "basic-math-notation": {
+    Foundation: "core",
+    IGCSE: "core",
+    "Common Core": "core",
+    Singapore: "core",
+    "UK GCSE": "core",
+    DSE: "related",
+    IB: "related",
+    "A-Level": "related",
+    AP: "related",
+    Gaokao: "related",
+  },
+  "properties-of-operations": {
+    Foundation: "core",
+    IGCSE: "core",
+    "Common Core": "core",
+    Singapore: "core",
+    "UK GCSE": "core",
+    DSE: "related",
+    IB: "related",
+    "A-Level": "related",
+    AP: "related",
+    Gaokao: "related",
+  },
+  "written-calculation": {
+    Foundation: "core",
+    IGCSE: "core",
+    "Common Core": "core",
+    Singapore: "core",
+    "UK GCSE": "core",
+    DSE: "related",
+    IB: "related",
+    "A-Level": "related",
+    AP: "related",
+    Gaokao: "related",
+  },
+  "integer-foundations": {
+    Foundation: "core",
+    IGCSE: "core",
+    "Common Core": "core",
+    Singapore: "core",
+    "UK GCSE": "core",
+    IB: "related",
+    "A-Level": "related",
+    AP: "related",
+    DSE: "related",
+    Gaokao: "related",
+  },
+  "integer-arithmetic": {
+    Foundation: "core",
+    IGCSE: "core",
+    "Common Core": "core",
+    Singapore: "core",
+    "UK GCSE": "core",
+    IB: "related",
+    "A-Level": "related",
+    AP: "related",
+    DSE: "related",
+    Gaokao: "related",
+  },
+  "rational-number-operations": {
+    Foundation: "core",
+    IGCSE: "core",
+    "Common Core": "core",
+    Singapore: "core",
+    "UK GCSE": "core",
+    IB: "related",
+    "A-Level": "related",
+    AP: "related",
+    DSE: "related",
+    Gaokao: "related",
+  },
+  "percentage-applications": {
+    Foundation: "core",
+    IGCSE: "core",
+    "Common Core": "core",
+    Singapore: "core",
+    "UK GCSE": "core",
+    IB: "related",
+    "A-Level": "related",
+    AP: "related",
+    DSE: "related",
+    Gaokao: "related",
+  },
+  "ratios-and-rates-foundation": {
+    Foundation: "core",
+    IGCSE: "core",
+    "Common Core": "core",
+    Singapore: "core",
+    "UK GCSE": "core",
+    IB: "related",
+    "A-Level": "related",
+    AP: "related",
+    DSE: "related",
+    Gaokao: "related",
+  },
+  "directed-numbers-rates": {
+    DSE: "core",
+    IGCSE: "core",
+    "Common Core": "core",
+    Singapore: "core",
+    "UK GCSE": "core",
+    Foundation: "related",
+    IB: "related",
+    "A-Level": "related",
+    AP: "related",
+    Gaokao: "related",
+  },
+  "polynomials-expansion-factorisation": {
+    DSE: "core",
+    IGCSE: "core",
+    IB: "core",
+    "A-Level": "core",
+    "Common Core": "core",
+    Singapore: "core",
+    "UK GCSE": "core",
+    Gaokao: "core",
+    Foundation: "related",
+    AP: "related",
+  },
+  "algebraic-fractions-formulas": {
+    DSE: "core",
+    IGCSE: "core",
+    IB: "core",
+    "A-Level": "core",
+    "Common Core": "related",
+    Singapore: "related",
+    "UK GCSE": "core",
+    Gaokao: "related",
+    Foundation: "related",
+    AP: "related",
+  },
+  "linear-equations-two-unknowns": {
+    DSE: "core",
+    IGCSE: "core",
+    IB: "core",
+    "A-Level": "core",
+    "Common Core": "core",
+    Singapore: "core",
+    "UK GCSE": "core",
+    Gaokao: "core",
+    AP: "related",
+    Foundation: "related",
+  },
+  "linear-inequalities-one-unknown": {
+    DSE: "core",
+    IGCSE: "core",
+    "Common Core": "core",
+    "UK GCSE": "core",
+    IB: "related",
+    "A-Level": "related",
+    AP: "related",
+    Singapore: "related",
+    Gaokao: "related",
+  },
+  "laws-of-indices": {
+    DSE: "core",
+    IGCSE: "core",
+    IB: "core",
+    "A-Level": "core",
+    AP: "core",
+    "Common Core": "core",
+    "UK GCSE": "core",
+    Singapore: "core",
+    Gaokao: "core",
+    Foundation: "related",
+  },
+  "quadratic-equations": {
+    DSE: "core",
+    IGCSE: "core",
+    IB: "core",
+    "A-Level": "core",
+    AP: "core",
+    "Common Core": "core",
+    "UK GCSE": "core",
+    Singapore: "core",
+    Gaokao: "core",
+    Foundation: "related",
+  },
+  "factor-remainder-theorems": {
+    DSE: "extension",
+    IB: "extension",
+    "A-Level": "extension",
+    IGCSE: "related",
+    Gaokao: "related",
+    AP: "related",
+  },
+  "complex-numbers": {
+    DSE: "extension",
+    IB: "extension",
+    "A-Level": "extension",
+    Gaokao: "related",
+    IGCSE: "related",
+    AP: "related",
+  },
+  "functions-graphs": {
+    DSE: "core",
+    IGCSE: "core",
+    IB: "core",
+    "A-Level": "core",
+    AP: "core",
+    "Common Core": "core",
+    "UK GCSE": "core",
+    Singapore: "core",
+    Gaokao: "core",
+    Foundation: "related",
+  },
+  "exponential-logarithmic": {
+    DSE: "extension",
+    IGCSE: "core",
+    IB: "core",
+    "A-Level": "core",
+    AP: "core",
+    "Common Core": "core",
+    "UK GCSE": "core",
+    Gaokao: "core",
+    Singapore: "related",
+    Foundation: "related",
+  },
+  "sequences-series": {
+    DSE: "core",
+    IGCSE: "core",
+    IB: "core",
+    "A-Level": "core",
+    "Common Core": "related",
+    "UK GCSE": "core",
+    AP: "related",
+    Gaokao: "core",
+    Singapore: "related",
+    Foundation: "related",
+  },
+  "variations": {
+    DSE: "core",
+    IB: "related",
+    "A-Level": "related",
+    IGCSE: "related",
+    "Common Core": "related",
+    Singapore: "related",
+  },
+  "linear-programming": {
+    DSE: "extension",
+    IB: "extension",
+    "A-Level": "related",
+    AP: "related",
+    IGCSE: "related",
+  },
+  "coordinate-geometry-foundations": {
+    DSE: "core",
+    IGCSE: "core",
+    "Common Core": "core",
+    "UK GCSE": "core",
+    IB: "core",
+    "A-Level": "related",
+    Singapore: "core",
+    AP: "related",
+    Gaokao: "related",
+  },
+  "deductive-geometry": {
+    DSE: "core",
+    IGCSE: "core",
+    "UK GCSE": "core",
+    "Common Core": "core",
+    Singapore: "core",
+    IB: "related",
+    "A-Level": "related",
+    Gaokao: "related",
+  },
+  "congruence-similarity": {
+    DSE: "core",
+    IGCSE: "core",
+    "UK GCSE": "core",
+    "Common Core": "core",
+    Singapore: "core",
+    IB: "related",
+    "A-Level": "related",
+    Gaokao: "related",
+  },
+  "pythagoras-theorem": {
+    DSE: "core",
+    IGCSE: "core",
+    "UK GCSE": "core",
+    "Common Core": "core",
+    Singapore: "core",
+    IB: "core",
+    "A-Level": "related",
+    Gaokao: "core",
+    AP: "related",
+  },
+  "introduction-trigonometry": {
+    DSE: "core",
+    IGCSE: "core",
+    "UK GCSE": "core",
+    "Common Core": "core",
+    Singapore: "core",
+    IB: "core",
+    "A-Level": "related",
+    Gaokao: "core",
+    AP: "related",
+  },
+  "mensuration-3d": {
+    DSE: "core",
+    IGCSE: "core",
+    "UK GCSE": "core",
+    "Common Core": "core",
+    Singapore: "core",
+    IB: "related",
+    "A-Level": "related",
+    Gaokao: "related",
+  },
+  "coordinate-circles": {
+    DSE: "core",
+    IGCSE: "related",
+    IB: "extension",
+    "A-Level": "extension",
+    Gaokao: "related",
+    "UK GCSE": "related",
+    AP: "related",
+  },
+  "advanced-trigonometry": {
+    DSE: "extension",
+    IGCSE: "core",
+    IB: "core",
+    "A-Level": "core",
+    AP: "core",
+    "UK GCSE": "core",
+    Gaokao: "core",
+    "Common Core": "related",
+    Singapore: "related",
+  },
+  "circle-properties": {
+    DSE: "extension",
+    IGCSE: "core",
+    "UK GCSE": "core",
+    IB: "related",
+    "A-Level": "related",
+    Gaokao: "related",
+    Singapore: "related",
+  },
+  "loci": {
+    DSE: "extension",
+    IGCSE: "related",
+    "A-Level": "related",
+    IB: "related",
+    "UK GCSE": "related",
+  },
+  "statistical-charts-averages": {
+    DSE: "core",
+    IGCSE: "core",
+    IB: "core",
+    "Common Core": "core",
+    "UK GCSE": "core",
+    Singapore: "core",
+    AP: "related",
+    Gaokao: "related",
+    "A-Level": "related",
+  },
+  "measures-dispersion": {
+    DSE: "core",
+    IGCSE: "core",
+    IB: "core",
+    "A-Level": "related",
+    AP: "related",
+    "Common Core": "core",
+    "UK GCSE": "core",
+    Singapore: "related",
+    Gaokao: "related",
+  },
+  "basic-probability": {
+    DSE: "core",
+    IGCSE: "core",
+    IB: "core",
+    "Common Core": "core",
+    "UK GCSE": "core",
+    Singapore: "core",
+    AP: "related",
+    "A-Level": "related",
+    Gaokao: "related",
+  },
+  "permutations-combinations-probability": {
+    DSE: "extension",
+    IGCSE: "extension",
+    IB: "core",
+    "A-Level": "core",
+    AP: "related",
+    Gaokao: "related",
+    "Common Core": "related",
+  },
+  "normal-distribution-z-scores": {
+    DSE: "extension",
+    IB: "core",
+    "A-Level": "core",
+    AP: "related",
+    IGCSE: "related",
+    Gaokao: "related",
+    "Common Core": "related",
+  },
+  "statistical-literacy": {
+    DSE: "core",
+    IB: "related",
+    "Common Core": "related",
+    IGCSE: "related",
+    AP: "related",
+    "A-Level": "related",
+    Singapore: "related",
+  },
+};
+
+type Chapter = {
+  slug: string;
+  curriculums?: string[];
+  curriculumCoverage?: Coverage;
+  [key: string]: unknown;
+};
+
+type Catalog = {
+  strands: { chapters: Chapter[] }[];
+  [key: string]: unknown;
+};
+
+const catalog = JSON.parse(readFileSync(JSON_PATH, "utf8")) as Catalog;
+
+for (const strand of catalog.strands) {
+  for (const chapter of strand.chapters) {
+    const coverage = COVERAGE_BY_SLUG[chapter.slug];
+    if (!coverage) {
+      throw new Error(`Missing coverage map for slug: ${chapter.slug}`);
+    }
+    chapter.curriculumCoverage = coverage;
+    delete chapter.curriculums;
+  }
+}
+
+writeFileSync(JSON_PATH, `${JSON.stringify(catalog, null, 2)}\n`);
+console.log(`Updated ${Object.keys(COVERAGE_BY_SLUG).length} chapters in math-curriculum.json`);
diff --git a/themes/openfreebooks/sass/_catalog.scss b/themes/openfreebooks/sass/_catalog.scss
index cc462fb..5d6886e 100644
--- a/themes/openfreebooks/sass/_catalog.scss
+++ b/themes/openfreebooks/sass/_catalog.scss
@@ -487,7 +487,7 @@
 
   :global(.catalog-mermaid-view__svg .node rect),
   :global(.catalog-mermaid-view__svg .node polygon),
-  :global(.catalog-mermaid-view__svg .cluster rect) {
+  :global(.catalog-mermaid-view__svg .cluster > rect:not(.catalog-mermaid-strand-header)) {
     fill: color-mix(in srgb, var(--paper) 92%, transparent);
     stroke: color-mix(in srgb, var(--card-border) 88%, var(--line));
     stroke-width: 1.3px;
@@ -533,7 +533,7 @@
   }
 
   :global(.catalog-mermaid-view__svg .plannedNode .catalog-badge:not(.book-chapter-badge--planned)) {
-    opacity: 0.55;
+    opacity: 0.72;
   }
 
   :global(.catalog-mermaid-view__svg .edge-path path) {
@@ -541,9 +541,57 @@
     stroke-width: 1.8px;
   }
 
-  :global(.catalog-mermaid-view__svg .cluster rect) {
-    fill: color-mix(in srgb, var(--paper) 78%, transparent);
-    stroke: color-mix(in srgb, var(--accent) 26%, var(--line));
+  /* Strand cluster fills come from Mermaid themeVariables (clusterBkg / secondaryColor), not CSS. */
+
+  :global(.catalog-mermaid-view__svg g.cluster.catalog-mermaid-strand-cluster > rect.catalog-mermaid-strand-header) {
+    stroke: none;
+    pointer-events: none;
+  }
+
+  :global(.catalog-mermaid-view__svg .catalog-mermaid-strand-header__rule) {
+    stroke-width: 1px;
+    pointer-events: none;
+  }
+
+  :global(.catalog-mermaid-view__svg foreignObject.catalog-mermaid-strand-label-fo) {
+    overflow: visible;
+  }
+
+  :global(.catalog-mermaid-view__svg g.cluster.catalog-mermaid-strand-cluster .cluster-label foreignObject),
+  :global(.catalog-mermaid-view__svg g.cluster.catalog-mermaid-strand-cluster .cluster-label foreignObject div),
+  :global(.catalog-mermaid-view__svg g.cluster.catalog-mermaid-strand-cluster .cluster-label foreignObject span),
+  :global(.catalog-mermaid-view__svg g.cluster.catalog-mermaid-strand-cluster .cluster-label foreignObject header),
+  :global(.catalog-mermaid-view__svg g.cluster.catalog-mermaid-strand-cluster .cluster-label .nodeLabel),
+  :global(.catalog-mermaid-view__svg g.cluster.catalog-mermaid-strand-cluster .cluster-label .label) {
+    overflow: visible !important;
+    border: none !important;
+    border-radius: 0 !important;
+    background: transparent !important;
+    box-shadow: none !important;
+  }
+
+  :global(.catalog-mermaid-view__svg g.cluster.catalog-mermaid-strand-cluster .cluster-label .catalog-mermaid-strand__header) {
+    display: flex;
+    align-items: center;
+    width: 100%;
+    height: 100%;
+    margin: 0;
+    padding: 0;
+    overflow: visible;
+  }
+
+  :global(.catalog-mermaid-view__svg g.cluster.catalog-mermaid-strand-cluster .cluster-label .catalog-mermaid-strand__title) {
+    display: block;
+    margin: 0;
+    padding: 2px 0 4px;
+    font-family: var(--font-heading);
+    font-size: 0.95rem;
+    font-weight: 400;
+    line-height: 1.35;
+    letter-spacing: 0.01em;
+    color: var(--ink);
+    white-space: nowrap;
+    overflow: visible;
   }
 
   :global(.catalog-mermaid-node) {
@@ -589,7 +637,7 @@
 [data-theme="dark"] .catalog-mermaid-view {
   :global(.catalog-mermaid-view__svg .node rect),
   :global(.catalog-mermaid-view__svg .node polygon),
-  :global(.catalog-mermaid-view__svg .cluster rect) {
+  :global(.catalog-mermaid-view__svg .cluster > rect:not(.catalog-mermaid-strand-header)) {
     stroke: color-mix(in srgb, var(--accent) 78%, #ffffff 22%);
   }
 
@@ -733,7 +781,7 @@
     }
 
     .catalog-badge:not(.book-chapter-badge--planned) {
-      opacity: 0.5;
+      opacity: 0.72;
     }
 
     .book-chapter-badge--planned {
@@ -819,6 +867,76 @@ a.catalog-chapter-card {
 // Badges & empty state
 // -----------------------------------------------------------------------------
 
+@mixin catalog-badge-tokens-dark {
+  --badge-foundation-fg: #5eead4;
+  --badge-foundation-bg: rgba(45, 212, 191, 0.22);
+  --badge-foundation-border: rgba(94, 234, 212, 0.45);
+  --badge-dse-fg: #93c5fd;
+  --badge-dse-bg: rgba(96, 165, 250, 0.22);
+  --badge-dse-border: rgba(147, 197, 253, 0.45);
+  --badge-ib-fg: #c4b5fd;
+  --badge-ib-bg: rgba(167, 139, 250, 0.22);
+  --badge-ib-border: rgba(196, 181, 253, 0.45);
+  --badge-a-level-fg: #6ee7b7;
+  --badge-a-level-bg: rgba(52, 211, 153, 0.2);
+  --badge-a-level-border: rgba(110, 231, 183, 0.42);
+  --badge-ap-fg: #fcd34d;
+  --badge-ap-bg: rgba(251, 191, 36, 0.2);
+  --badge-ap-border: rgba(252, 211, 77, 0.45);
+  --badge-igcse-fg: #fda4af;
+  --badge-igcse-bg: rgba(251, 113, 133, 0.2);
+  --badge-igcse-border: rgba(253, 164, 175, 0.45);
+  --badge-common-core-fg: #93c5fd;
+  --badge-common-core-bg: rgba(59, 130, 246, 0.22);
+  --badge-common-core-border: rgba(147, 197, 253, 0.45);
+  --badge-extension-fg: #fdba74;
+  --badge-extension-bg: rgba(251, 146, 60, 0.22);
+  --badge-extension-border: rgba(253, 186, 116, 0.45);
+  --badge-default-fg: #e7e5e0;
+  --badge-default-bg: rgba(236, 234, 228, 0.1);
+  --badge-default-border: rgba(236, 234, 228, 0.28);
+}
+
+:root {
+  --badge-foundation-fg: #0f766e;
+  --badge-foundation-bg: rgba(20, 184, 166, 0.12);
+  --badge-foundation-border: rgba(20, 184, 166, 0.28);
+  --badge-dse-fg: #1d4ed8;
+  --badge-dse-bg: rgba(59, 130, 246, 0.12);
+  --badge-dse-border: rgba(59, 130, 246, 0.25);
+  --badge-ib-fg: #6d28d9;
+  --badge-ib-bg: rgba(139, 92, 246, 0.12);
+  --badge-ib-border: rgba(139, 92, 246, 0.25);
+  --badge-a-level-fg: #047857;
+  --badge-a-level-bg: rgba(16, 185, 129, 0.12);
+  --badge-a-level-border: rgba(16, 185, 129, 0.25);
+  --badge-ap-fg: #b45309;
+  --badge-ap-bg: rgba(245, 158, 11, 0.12);
+  --badge-ap-border: rgba(245, 158, 11, 0.25);
+  --badge-igcse-fg: #be123c;
+  --badge-igcse-bg: rgba(244, 63, 94, 0.12);
+  --badge-igcse-border: rgba(244, 63, 94, 0.25);
+  --badge-common-core-fg: #1e40af;
+  --badge-common-core-bg: rgba(37, 99, 235, 0.1);
+  --badge-common-core-border: rgba(37, 99, 235, 0.25);
+  --badge-extension-fg: #9a3412;
+  --badge-extension-bg: rgba(234, 88, 12, 0.1);
+  --badge-extension-border: rgba(234, 88, 12, 0.28);
+  --badge-default-fg: var(--soft-ink);
+  --badge-default-bg: var(--paper);
+  --badge-default-border: var(--line);
+}
+
+[data-theme="dark"] {
+  @include catalog-badge-tokens-dark;
+}
+
+@media (prefers-color-scheme: dark) {
+  :root:not([data-theme="light"]) {
+    @include catalog-badge-tokens-dark;
+  }
+}
+
 .catalog-badge {
   padding: 4px 8px;
   border: 1px solid transparent;
@@ -830,51 +948,57 @@ a.catalog-chapter-card {
   text-transform: uppercase;
 
   &--foundation {
-    color: #0f766e;
-    background: rgba(20, 184, 166, 0.12);
-    border-color: rgba(20, 184, 166, 0.28);
+    color: var(--badge-foundation-fg);
+    background: var(--badge-foundation-bg);
+    border-color: var(--badge-foundation-border);
   }
 
   &--dse {
-    color: #1d4ed8;
-    background: rgba(59, 130, 246, 0.12);
-    border-color: rgba(59, 130, 246, 0.25);
+    color: var(--badge-dse-fg);
+    background: var(--badge-dse-bg);
+    border-color: var(--badge-dse-border);
   }
 
   &--ib {
-    color: #6d28d9;
-    background: rgba(139, 92, 246, 0.12);
-    border-color: rgba(139, 92, 246, 0.25);
+    color: var(--badge-ib-fg);
+    background: var(--badge-ib-bg);
+    border-color: var(--badge-ib-border);
   }
 
   &--a-level {
-    color: #047857;
-    background: rgba(16, 185, 129, 0.12);
-    border-color: rgba(16, 185, 129, 0.25);
+    color: var(--badge-a-level-fg);
+    background: var(--badge-a-level-bg);
+    border-color: var(--badge-a-level-border);
   }
 
   &--ap {
-    color: #b45309;
-    background: rgba(245, 158, 11, 0.12);
-    border-color: rgba(245, 158, 11, 0.25);
+    color: var(--badge-ap-fg);
+    background: var(--badge-ap-bg);
+    border-color: var(--badge-ap-border);
   }
 
   &--igcse {
-    color: #be123c;
-    background: rgba(244, 63, 94, 0.12);
-    border-color: rgba(244, 63, 94, 0.25);
+    color: var(--badge-igcse-fg);
+    background: var(--badge-igcse-bg);
+    border-color: var(--badge-igcse-border);
+  }
+
+  &--common-core {
+    color: var(--badge-common-core-fg);
+    background: var(--badge-common-core-bg);
+    border-color: var(--badge-common-core-border);
   }
 
   &--extension {
-    color: #9a3412;
-    background: rgba(234, 88, 12, 0.1);
-    border-color: rgba(234, 88, 12, 0.28);
+    color: var(--badge-extension-fg);
+    background: var(--badge-extension-bg);
+    border-color: var(--badge-extension-border);
   }
 
   &--default {
-    color: var(--soft-ink);
-    background: var(--paper);
-    border-color: var(--line);
+    color: var(--badge-default-fg);
+    background: var(--badge-default-bg);
+    border-color: var(--badge-default-border);
   }
 }
 
@@ -903,6 +1027,171 @@ a.catalog-chapter-card {
   color: var(--soft-ink);
 }
 
+// -----------------------------------------------------------------------------
+// Compare doc (mathematics curricula)
+// -----------------------------------------------------------------------------
+
+.catalog-shell--compare .catalog-content {
+  padding-top: 8px;
+}
+
+.catalog-compare-doc {
+  max-width: 56rem;
+  padding: 8px 24px 48px;
+}
+
+.catalog-compare-doc__lead {
+  margin: 0 0 24px;
+  font-size: 1.05rem;
+  line-height: 1.6;
+  color: var(--soft-ink);
+}
+
+.catalog-compare-doc__section {
+  margin-top: 32px;
+}
+
+.catalog-compare-doc__heading {
+  margin: 0 0 12px;
+  font-family: var(--font-heading);
+  font-size: 1.35rem;
+  color: var(--ink);
+}
+
+.catalog-compare-doc__subheading {
+  margin: 20px 0 8px;
+  font-family: var(--font-heading);
+  font-size: 1.1rem;
+  color: var(--ink);
+}
+
+.catalog-compare-doc__legend {
+  margin: 0;
+  padding: 0;
+  list-style: none;
+  display: flex;
+  flex-wrap: wrap;
+  gap: 12px 20px;
+  font-size: 0.88rem;
+  color: var(--soft-ink);
+}
+
+.catalog-compare-doc__table-wrap {
+  overflow-x: auto;
+  margin-top: 12px;
+  border: 1px solid var(--line);
+  border-radius: 12px;
+  background: var(--paper);
+}
+
+.catalog-compare-table {
+  width: 100%;
+  border-collapse: collapse;
+  font-size: 0.82rem;
+  line-height: 1.45;
+
+  th,
+  td {
+    padding: 10px 12px;
+    border-bottom: 1px solid var(--line);
+    vertical-align: top;
+    text-align: left;
+  }
+
+  thead th {
+    position: sticky;
+    top: 0;
+    z-index: 1;
+    background: var(--card-bg);
+    font-family: var(--mono);
+    font-size: 0.62rem;
+    font-weight: 700;
+    letter-spacing: 0.05em;
+    text-transform: uppercase;
+    color: var(--muted);
+    white-space: nowrap;
+  }
+
+  tbody th[scope="row"] {
+    font-weight: 600;
+    color: var(--ink);
+    min-width: 10rem;
+  }
+
+  &__caption {
+    padding: 12px 14px;
+    text-align: left;
+    font-size: 0.8rem;
+    color: var(--muted);
+    caption-side: top;
+  }
+
+  &__chapter a {
+    color: var(--accent);
+    text-decoration: none;
+
+    &:hover,
+    &:focus-visible {
+      text-decoration: underline;
+    }
+  }
+
+  &__cell {
+    text-align: center;
+  }
+}
+
+.catalog-compare-cell {
+  display: inline-block;
+  min-width: 2.25rem;
+  padding: 2px 6px;
+  border-radius: 4px;
+  font-family: var(--mono);
+  font-size: 0.62rem;
+  font-weight: 700;
+  letter-spacing: 0.04em;
+  text-transform: uppercase;
+
+  &--core {
+    color: var(--badge-foundation-fg);
+    background: var(--badge-foundation-bg);
+    border: 1px solid var(--badge-foundation-border);
+  }
+
+  &--ext {
+    color: var(--badge-dse-fg);
+    background: var(--badge-dse-bg);
+    border: 1px solid var(--badge-dse-border);
+  }
+
+  &--rel {
+    color: var(--badge-ib-fg);
+    background: var(--badge-ib-bg);
+    border: 1px solid var(--badge-ib-border);
+  }
+
+  &--none {
+    color: var(--muted);
+    background: transparent;
+  }
+}
+
+.catalog-compare-doc__refs {
+  margin: 12px 0 0;
+  padding-left: 1.25rem;
+  line-height: 1.6;
+
+  a {
+    color: var(--accent);
+  }
+}
+
+.catalog-compare-doc__updated {
+  margin: 20px 0 0;
+  font-size: 0.85rem;
+  color: var(--muted);
+}
+
 // -----------------------------------------------------------------------------
 // Responsive
 // -----------------------------------------------------------------------------
diff --git a/themes/openfreebooks/sass/main.scss b/themes/openfreebooks/sass/main.scss
index e25dd8d..7f32467 100644
--- a/themes/openfreebooks/sass/main.scss
+++ b/themes/openfreebooks/sass/main.scss
@@ -1,6 +1,6 @@
 @import "tokens";
 @import "particle-background";
-@import "grain";
+// @import "grain";
 @import "layout";
 @import "components";
 @import "why-sections";
diff --git a/themes/openfreebooks/templates/catalog.html b/themes/openfreebooks/templates/catalog.html
index d462852..92a800d 100644
--- a/themes/openfreebooks/templates/catalog.html
+++ b/themes/openfreebooks/templates/catalog.html
@@ -40,5 +40,9 @@
   </div>
 </noscript>
 
+<template id="catalog-compare-template" hidden>
+  {% include "partials/math-curricula-compare.html" %}
+</template>
+
 <div id="catalog-app" class="catalog-page"></div>
 {% endblock content %}
diff --git a/themes/openfreebooks/templates/partials/contributing-content.html b/themes/openfreebooks/templates/partials/contributing-content.html
index aa32848..d222bbe 100644
--- a/themes/openfreebooks/templates/partials/contributing-content.html
+++ b/themes/openfreebooks/templates/partials/contributing-content.html
@@ -38,6 +38,7 @@ content/{subject}/{slug}/      → live page (one folder)
     <ul>
       <li><strong>List</strong> — numbered cards; live chapters link from the whole card.</li>
       <li><strong>Map</strong> (<code>?view=tree</code>) — Mermaid map with strand columns; live chapters link from the <strong>title</strong> only (<code>→</code> + hover underline).</li>
+      <li><strong>Compare</strong> (<code>?view=compare</code>, Mathematics only) — curricula comparison doc (HTML partial, not JSON).</li>
       <li>Curriculum names (DSE, IB, …) appear <strong>only in the catalog</strong>, never inside lesson prose.</li>
       <li>Every chapter needs a <code>description</code> (1–2 sentences; map clamps to three lines).</li>
     </ul>
diff --git a/themes/openfreebooks/templates/partials/math-curricula-compare.html b/themes/openfreebooks/templates/partials/math-curricula-compare.html
new file mode 100644
index 0000000..b515fb4
--- /dev/null
+++ b/themes/openfreebooks/templates/partials/math-curricula-compare.html
@@ -0,0 +1,240 @@
+{# Requires math_catalog in parent template scope #}
+<div class="catalog-compare-doc__inner book-prose">
+  <p class="catalog-compare-doc__lead">
+    Open Free Books maps chapters to popular school and exam frameworks worldwide. This page summarises
+    how those curricula differ in philosophy and pacing, and how our catalog chapters align. Curriculum
+    labels appear only here and in catalog filters — not inside lesson pages.
+  </p>
+
+  <section class="catalog-compare-doc__section" aria-labelledby="compare-legend">
+    <h2 id="compare-legend" class="catalog-compare-doc__heading">Legend</h2>
+    <ul class="catalog-compare-doc__legend">
+      <li><span class="catalog-compare-cell catalog-compare-cell--core">core</span> — explicit unit in that framework at this level</li>
+      <li><span class="catalog-compare-cell catalog-compare-cell--ext">ext</span> — extension, elective, or higher tier only</li>
+      <li><span class="catalog-compare-cell catalog-compare-cell--rel">rel</span> — related supporting topic, not a named syllabus unit</li>
+      <li><span class="catalog-compare-cell catalog-compare-cell--none">—</span> — not mapped for this chapter</li>
+    </ul>
+  </section>
+
+  <section class="catalog-compare-doc__section" aria-labelledby="compare-frameworks">
+    <h2 id="compare-frameworks" class="catalog-compare-doc__heading">Framework comparison</h2>
+    <div class="catalog-compare-doc__table-wrap">
+      <table class="catalog-compare-table catalog-compare-table--frameworks">
+        <caption class="catalog-compare-table__caption">
+          Philosophy, pacing, and distinguishing features across frameworks covered in our research.
+        </caption>
+        <thead>
+          <tr>
+            <th scope="col">Dimension</th>
+            <th scope="col">Foundation (OFB)</th>
+            <th scope="col">DSE / HKDSE</th>
+            <th scope="col">IGCSE</th>
+            <th scope="col">A-Level</th>
+            <th scope="col">AP (US)</th>
+            <th scope="col">IB AA</th>
+            <th scope="col">IB AI</th>
+            <th scope="col">Common Core</th>
+            <th scope="col">Singapore</th>
+            <th scope="col">UK GCSE</th>
+            <th scope="col">Gaokao</th>
+          </tr>
+        </thead>
+        <tbody>
+          <tr>
+            <th scope="row">Philosophy</th>
+            <td>Prerequisite-first bridge from arithmetic to secondary topics; CPA-friendly sequencing.</td>
+            <td>Exam-focused compulsory syllabus (S4–S6); applied contexts in Number &amp; Algebra.</td>
+            <td>Cambridge international; broad Number, Algebra, Geometry, Statistics.</td>
+            <td>Two-year depth in Pure, Statistics, Mechanics; proof and abstraction.</td>
+            <td>Elective acceleration; AP Calculus AB/BC in Grade 12 for many students.</td>
+            <td>Pure, theoretical; proofs, calculus, abstract reasoning for STEM.</td>
+            <td>Applied modelling; statistics, technology, real-world interpretation.</td>
+            <td>Conceptual understanding + mathematical practices across K–12.</td>
+            <td>Mastery; “teach less, learn more”; CPA and bar models.</td>
+            <td>Key Stages; mandatory GCSE at 16; tiered papers.</td>
+            <td>National entrance exam; extreme rigour and time pressure.</td>
+          </tr>
+          <tr>
+            <th scope="row">Pacing</th>
+            <td>Split integers vs rationals/proportion before synthesis chapter.</td>
+            <td>Compulsory part bundles secondary algebra after junior foundation.</td>
+            <td>Linear progression to IGCSE at ~16.</td>
+            <td>Slower two-year HL/AL build than single-year AP calculus.</td>
+            <td>Algebra I → Geometry → Algebra II; calculus optional via AP.</td>
+            <td>SL/HL tracks; AA emphasises theory.</td>
+            <td>SL/HL tracks; AI emphasises data and modelling.</td>
+            <td>More topics per year than Singapore; grade-level benchmarks.</td>
+            <td>Deep focus on fewer topics per level.</td>
+            <td>KS3 then GCSE; optional A-Level.</td>
+            <td>Integrated secondary syllabus toward one high-stakes exam.</td>
+          </tr>
+          <tr>
+            <th scope="row">Distinctive focus</th>
+            <td>Explicit graph prerequisites; global labels in catalog only.</td>
+            <td>Three strands: Number &amp; Algebra, Measures/Shape/Space, Data Handling.</td>
+            <td>International portability; strong algebra and trig base.</td>
+            <td>Complex numbers, induction, mechanics optional components.</td>
+            <td>Standardised AP exams; college credit pathway.</td>
+            <td>Formal proofs and advanced calculus preparation.</td>
+            <td>Calculator-forward statistics and function modelling.</td>
+            <td>Reasoning, modelling, precision in standards.</td>
+            <td>Number bonds, mental strategies, visualisation.</td>
+            <td>Tiered foundation/higher GCSE content.</td>
+            <td>Multi-step synthesis under exam conditions.</td>
+          </tr>
+        </tbody>
+      </table>
+    </div>
+  </section>
+
+  <section class="catalog-compare-doc__section" aria-labelledby="compare-elaboration">
+    <h2 id="compare-elaboration" class="catalog-compare-doc__heading">Framework notes</h2>
+
+    <h3 class="catalog-compare-doc__subheading">Foundation (Open Free Books)</h3>
+    <p>
+      Our Foundation track is not a national syllabus — it is the pre-secondary path in this catalog.
+      Research on middle-years progression (integers, rational numbers, proportion) showed a gap between
+      whole-number written calculation and secondary “directed numbers &amp; rates” work. Five planned
+      chapters now sit in the prerequisite graph before the live synthesis chapter.
+    </p>
+
+    <h3 class="catalog-compare-doc__subheading">Hong Kong DSE (compulsory)</h3>
+    <p>
+      The HKDSE compulsory mathematics curriculum organises secondary topics into Number &amp; Algebra,
+      Measures, Shape and Space, and Data Handling. Our chapter graph and strand layout follow that shape
+      while remaining usable for learners outside Hong Kong.
+    </p>
+
+    <h3 class="catalog-compare-doc__subheading">Singapore Mathematics</h3>
+    <p>
+      Emphasises mastery through the Concrete–Pictorial–Abstract sequence, number bonds, and bar modelling.
+      Fewer topics per year, deeper fluency — a useful contrast to broader spiral systems.
+    </p>
+
+    <h3 class="catalog-compare-doc__subheading">Common Core (United States)</h3>
+    <p>
+      Shifts K–12 toward conceptual understanding and mathematical practices (reasoning, modelling,
+      precision). High school often follows Algebra I, Geometry, Algebra II; calculus is commonly via AP
+      rather than mandated in the core standards.
+    </p>
+
+    <h3 class="catalog-compare-doc__subheading">IGCSE, GCSE, A-Level (UK / Cambridge)</h3>
+    <p>
+      GCSE and IGCSE provide broad 14–16 coverage; A-Level allows two years for pure mathematics,
+      statistics, and mechanics — generally more time for abstraction than a single-year AP calculus course.
+    </p>
+
+    <h3 class="catalog-compare-doc__subheading">International Baccalaureate</h3>
+    <p>
+      Students choose Analysis &amp; Approaches (theory, proofs, calculus) or Applications &amp;
+      Interpretation (statistics, modelling, technology). The catalog uses one <code>IB</code> filter chip;
+      this page separates AA and AI for comparison.
+    </p>
+
+    <h3 class="catalog-compare-doc__subheading">Gaokao (China)</h3>
+    <p>
+      The national college entrance mathematics paper integrates advanced algebra, calculus, probability,
+      and coordinate geometry under high-stakes time limits — typically more synthesis per item than many
+      Western school-leaving exams.
+    </p>
+  </section>
+
+  <section class="catalog-compare-doc__section" aria-labelledby="compare-chapters">
+    <h2 id="compare-chapters" class="catalog-compare-doc__heading">Chapter coverage</h2>
+    <p>
+      Each cell comes from <code>curriculumCoverage</code> in
+      <code>math-curriculum.json</code> (per-framework <code>core</code>,
+      <code>extension</code>, or <code>related</code>). Catalog filter chips still match any
+      framework with a non-empty mapping. List and map badges show framework labels only.
+    </p>
+    <div class="catalog-compare-doc__table-wrap">
+      <table class="catalog-compare-table catalog-compare-table--chapters">
+        <caption class="catalog-compare-table__caption">
+          Open Free Books mathematics chapters vs catalog curriculum labels.
+        </caption>
+        <thead>
+          <tr>
+            <th scope="col">Chapter</th>
+            <th scope="col">Foundation</th>
+            <th scope="col">DSE</th>
+            <th scope="col">IGCSE</th>
+            <th scope="col">A-Level</th>
+            <th scope="col">AP</th>
+            <th scope="col">IB</th>
+            <th scope="col">Common Core</th>
+            <th scope="col">Singapore</th>
+            <th scope="col">UK GCSE</th>
+            <th scope="col">Gaokao</th>
+          </tr>
+        </thead>
+        <tbody>
+          {% for strand in math_catalog.strands %}
+            {% for chapter in strand.chapters %}
+              <tr>
+                <th scope="row" class="catalog-compare-table__chapter">
+                  {% if chapter.status == "live" %}
+                    <a href="{{ get_url(path='/math/' ~ chapter.slug ~ '/') | safe }}">{{ chapter.title }}</a>
+                  {% else %}
+                    {{ chapter.title }}
+                  {% endif %}
+                </th>
+                {% for col in ["Foundation", "DSE", "IGCSE", "A-Level", "AP", "IB", "Common Core", "Singapore", "UK GCSE", "Gaokao"] %}
+                  <td class="catalog-compare-table__cell">
+                    {% set role = chapter.curriculumCoverage[col] | default(value="") %}
+                    {% if role == "core" %}
+                      <span class="catalog-compare-cell catalog-compare-cell--core" title="Core topic in this framework">core</span>
+                    {% elif role == "extension" %}
+                      <span class="catalog-compare-cell catalog-compare-cell--ext" title="Extension, elective, or higher tier only">ext</span>
+                    {% elif role == "related" %}
+                      <span class="catalog-compare-cell catalog-compare-cell--rel" title="Related supporting topic, not a named unit">rel</span>
+                    {% else %}
+                      <span class="catalog-compare-cell catalog-compare-cell--none" aria-label="Not mapped">—</span>
+                    {% endif %}
+                  </td>
+                {% endfor %}
+              </tr>
+            {% endfor %}
+          {% endfor %}
+        </tbody>
+      </table>
+    </div>
+  </section>
+
+  <section class="catalog-compare-doc__section" aria-labelledby="compare-references">
+    <h2 id="compare-references" class="catalog-compare-doc__heading">References</h2>
+    <p>Official and secondary sources used when mapping frameworks (verify links periodically).</p>
+    <ul class="catalog-compare-doc__refs">
+      <li>
+        <a href="https://www.hkeaa.edu.hk/en/hkdse/assessment/subject_information_category.html" rel="noopener noreferrer">HKEAA — HKDSE subject information</a>
+      </li>
+      <li>
+        <a href="https://www.cambridgeinternational.org/programmes-and-qualifications/cambridge-igcse-mathematics-0580/" rel="noopener noreferrer">Cambridge International — IGCSE Mathematics (0580)</a>
+      </li>
+      <li>
+        <a href="https://www.cambridgeinternational.org/programmes-and-qualifications/cambridge-international-as-and-a-level-mathematics-9709/" rel="noopener noreferrer">Cambridge International — A Level Mathematics (9709)</a>
+      </li>
+      <li>
+        <a href="https://apstudents.collegeboard.org/courses/ap-calculus-ab" rel="noopener noreferrer">College Board — AP Calculus AB</a>
+      </li>
+      <li>
+        <a href="https://www.ibo.org/programmes/diploma-programme/curriculum/mathematics/" rel="noopener noreferrer">IBO — Diploma Programme mathematics</a>
+      </li>
+      <li>
+        <a href="https://www.thecorestandards.org/Math/" rel="noopener noreferrer">Common Core State Standards — Mathematics</a>
+      </li>
+      <li>
+        <a href="https://www.moe.gov.sg/primary/mathematics" rel="noopener noreferrer">Singapore MOE — Primary mathematics</a>
+      </li>
+      <li>
+        <a href="https://www.gov.uk/government/collections/national-curriculum" rel="noopener noreferrer">UK Government — National curriculum</a>
+      </li>
+      <li>
+        <a href="https://www.guruforu.com/blog/math/math-curriculum-global-guide" rel="noopener noreferrer">Global curriculum overview (guruforu.com)</a>
+      </li>
+    </ul>
+    <p class="catalog-compare-doc__updated">
+      Research notes migrated from project curriculum gap analysis (2025–2026). Graph prerequisites follow
+      integer / rational / proportion scaffolding before the live directed-numbers synthesis chapter.
+    </p>
+  </section>
+</div>