Foundation → Olympiad (Classes 6–8): Timed Reflection Loop
A Classes 6–8 Foundation-to-Olympiad bridge for speed with strategic reflection, delivered as a two-round practice sheet with reflection log.
Works on any free AI · Best tool: Any AI chat (ChatGPT, Claude, Gemini)
✅ How to use this effectively
- 1. Name one secure Foundation starting skill.
- 2. Choose one non-routine Olympiad reasoning target.
- 3. Paste the completed prompt into any AI chat.
- 4. Check every ORIGINAL PRACTICE question and hint.
- 5. Release the ladder one rung at a time.
🔧 If it is not right, reply with this: If it only makes arithmetic harder, reply: “Keep the numbers age-appropriate and use this reasoning change instead: run two short attempts separated by an error and strategy review, not by answer memorisation.”
THE PROMPT
ROLE: Act as a Class 6–8 Foundation teacher and Olympiad reasoning coach. Build a genuine bridge: secure the entry skill first, then increase reasoning depth without pretending generated items are past questions. CONTEXT: Teach speed with strategic reflection. The bridge mechanic is to run two short attempts separated by an error and strategy review, not by answer memorisation. The final rung must require an Olympiad-style insight, not merely larger numbers or longer arithmetic. INPUTS — FILL EVERY FIELD: - Class: [CLASS 6, 7 OR 8] - Topic scope: [TOPIC SCOPE] - Foundation starting skill: [FOUNDATION STARTING SKILL] - Olympiad reasoning target: [OLYMPIAD REASONING TARGET] - Question count: [QUESTION COUNT] - Difficulty ladder: [DIFFICULTY LADDER] - Time available: [TIME AVAILABLE] - Learner needs: [LEARNER NEEDS] TASK: 1. Start with a one-item Foundation check that reveals whether the stated entry skill is secure. Do not move ahead when the response shows a prerequisite gap. 2. Build a two-round practice sheet with reflection log; every rung must have a named reasoning change, not just a difficulty adjective. 3. Apply this exact bridge mechanic: run two short attempts separated by an error and strategy review, not by answer memorisation. Explain why each transition is appropriate for Classes 6–8. 4. Label every generated question “ORIGINAL PRACTICE — not an authentic past question”. Never imitate or attribute an item to a named contest, year or source. 5. Provide a four-level hint path: notice, represent, connect and finish. The first two hints must not reveal the decisive step. 6. Give a complete teacher solution, a short student self-check and one transfer question that changes the surface while preserving the key idea. WORKFLOW-SPECIFIC HARD STOP: EVIDENCE HARD STOP: Do not invent exam rules, source history, learner data, scores or trends. Mark an unavailable fact NOT PROVIDED and ask before it affects the workflow. OUTPUT FORMAT — USE THESE HEADINGS IN ORDER: 1. Foundation entry check 2. Named reasoning ladder 3. a two-round practice sheet with reflection log 4. Four-level hint path 5. Olympiad transfer solution and self-check PRIMARY DELIVERABLE FORMAT: PRINT/PDF ASSEMBLY — use clear page headings, sensible page breaks, answer-writing space and a separate teacher key. QUALITY GATE: - Segment fit is explicit in the content, not just a label. - Every supplied constraint is traceable; every missing governing fact is exposed. - Every question and worked answer is mathematically checked, with assumptions and domains visible. - Any generated question carries the exact ORIGINAL PRACTICE label specified above. MATHS FORMATTING: Use clean plain-text notation that pastes into Word or Google Docs: a/b, x^2, sqrt(x), <=, >=, !=, pi, theta, integral and sum. Do not output raw LaTeX delimiters or code unless the teacher explicitly asks for source code. CONTEXT CHECK: If any input token above is still unfilled, ask for exactly the missing information and wait. Never answer with an unfilled token or guess a teacher-controlled rule. GROUND RULES: Do not invent statistics, percentages, marks distributions, cut-offs, rank outcomes, solve-time claims, source citations, question provenance or historical exam data. Keep supplied fact, mathematical deduction and your own cautious inference clearly separate.