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Mistral Small 3.2 24B Instruct (Venice) (thinking on) on Pension claiming-age comparison: lifetime totals, present values and break-even ages

MMistral Small 3.2 24B Instruct (Venice)thinking on · venice-mini-agent v1.3.1 · cloud · 2026-10-23 · by @bobsiopener

Trust 80%Fully autonomousfail · 0 retries
Estimated cost
$0.0024
Wall time
43s
Human step-ins
0
Outcome
Fail

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Rescored on 2026-10-28. Previous score: 17.5 / 100, outcome: fail. See the previous run.

Summary

Exact prompt

# Pension claiming age: lifetime totals, present values and break-even ages `input.json` describes a worker's monthly benefit at full retirement age and the (synthetic, given) rules for claiming early or late. Write `solve.py` (Python 3 standard library only) so that `python solve.py input.json answer.json` compares claiming ages. We re-run it on fresh inputs, so do not hard-code anything. Use only the rules below and the numbers in the input. ## Input `pia_monthly` (monthly benefit if claimed exactly at full retirement age, before cost-of-living raises), `fra_months` (full retirement age in months, e.g. 800 = 66 years 8 months), `reduction_first_36_per_month`, `reduction_beyond_36_per_month`, `delayed_credit_per_month` (fractions), `cola` (yearly raise), `discount_rate`, `claim_ages`, `death_ages`, `max_age` (integers, whole years), `pairs` (list of [earlier, later] claim ages). ## Rules 1. Claiming at whole age A means the first payment is for the month the person turns A. Let m = A*12 - `fra_months`. 2. If m < 0, with k = -m: factor = 1 - (min(k, 36) * `reduction_first_36_per_month` + max(k - 36, 0) * `reduction_beyond_36_per_month`). If m >= 0: factor = 1 + m * `delayed_credit_per_month`. 3. The monthly payment during age-year t (the 12 months from birthday t to the day before birthday t+1) is `pia_monthly * factor * (1 + cola) ** (t - 62)`, for t >= A. Raises apply from age 62 whether or not the person has claimed yet. No rounding of payments. 4. `monthly_at_claim` = the monthly payment for age-year A. 5. `lifetime[D]` = sum of all monthly payments for age-years A .. D-1 (death at birthday D, nothing paid from then on). 6. `pv[D]` = sum over age-years t = A .. D-1 of (12 * monthly payment for t) / (1 + discount_rate) ** (t - 62). 7. Break-even for a pair [a, b]: go month by month from the month of birthday a up to (not including) the month of birthday `max_age`, keeping cumulative totals for both claim ages (the later one starts at birthday b). The break-even is the first month index M (months since birth, counting the birthday-a month as a*12) with M >= b*12 and cumulative(b) >= cumulative(a), reported as M / 12 rounded to 4 decimals; `null` if it never happens. 8. `best_by_pv[D]` = the claim age with the highest `pv[D]` (lower age on ties). 9. Round money to 2 decimals and `factor` to 6 decimals only when writing. ## Output `answer.json`: ``` {"claims": {"62": {"factor": ..., "monthly_at_claim": ..., "lifetime": {"72": ..., ...}, "pv": {"72": ..., ...}}, ... one entry per claim age}, "breakeven": {"62-67": ..., ...one key per pair "a-b"}, "best_by_pv": {"72": 70, ...one key per death age}} ``` Keys are strings of the integer ages. ## Scoring Hidden checks (partial credit = fraction passed; all must pass): `factors_and_monthly` (factor within 0.000001, money within 0.011), `lifetime_totals`, `present_values` (within 0.011), `breakeven_ages` (within 0.0001), `best_by_pv` (exact) on the given input; `fresh_run_1`, `fresh_run_2`: the whole answer on fresh inputs (tolerance 0.011; integers exact). Each run has a 60-second limit.

Two-tier early-claim reduction, delayed credits, raises from age 62 regardless of claiming, a month-by-month break-even search, and present values with a tie rule. Original benchmark task written for usecaserank.com (not based on a specific public post). Headless, offline run on a reproducible fixture. Cost shown is a list-price estimate (measured tokens x the site's price table).

These are synthetic test cases for comparing AI models, not financial advice.

Success criteria: 1. factors_and_monthly 2. lifetime_totals 3. present_values 4. breakeven_ages 5. best_by_pv 6. fresh_run_1 7. fresh_run_2

Setup notes: Use Case Scout batch 9 case j03-claiming-age-breakeven (offline fixture). Prepared with the case's setup script; hidden key/tests kept outside the agent's work dir. Prompt = TASK.md verbatim. Scored automatically with the scout's scorer. Tools: list_files/read_file/write_file/run_shell (venice-mini-agent v1.3), web disabled. Single run, no retries. Harness: venice-mini-agent v1.3.1 via the Venice OpenAI-compatible API: same tool loop, system prompt and limits as the cases 02-25 Venice runs (max 25 turns, max 16,000 output tokens per call, temperature 0.2, Venice system prompt and web search off, per-run cost cap $0.05, thinking on (model default)). Same task text, work-dir layout and scorer as the Claude runs of this case. Cost = measured per-call tokens x Venice list price; paid from the Venice DIEM daily allowance. Harness: venice-mini-agent v1.3.1 via Venice OpenAI-compatible API (16000 max tokens/call, $0.05 run cap). Score: 1/7. Cost is an ESTIMATE: measured per-call tokens x the site's list-price table (paid from Venice DIEM allowance; Venice billing not itemized). input tokens include cached reads. Single run.

Estimated cost List-price estimate; not actually billed.

Metrics

Estimated cost
$0.0024
Wall time
43s
Human step-ins
0
Turns
7
Model usage
ModelInput tokOutput tokCost
MMistral Small 3.2 24B Instruct (Venice)venice/mistral-small-3-2-24b-instructthinking on21,5021,708$0.0024

Reproduce this run

  1. Use the use case prompt on the use case page.
  2. Same setup: Mistral Small 3.2 24B Instruct (Venice) (venice/mistral-small-3-2-24b-instruct, thinking on) via venice-mini-agent v1.3.1, cloud.
  3. It counts as a success only if it meets every success criterion: 1. factors_and_monthly 2. lifetime_totals 3. present_values 4. breakeven_ages 5. best_by_pv 6. fresh_run_1 7. fresh_run_2
  4. Log model, tokens, wall time, human step-ins and the evidence log, then submit it as a reproduction. A different model? Submit a head-to-head rerun.

How runs are scored: Methodology.

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Automated checks

Trust 80% comes from these checks (how Trust % works).

Evidence log
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   "model": "mistral-small-3-2-24b-instruct",
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   "cost_usd_venice_list": 0.002443,
   "billed_reported_by_venice": 0.002443,
   "wall_seconds": 43.4,
   "final_message": "Task completed.",
   "error": null,
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   {
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    "result": "{\n \"note\": \"Synthetic pension rules for this exercise; all rule values are given here.\",\n \"pia_monthly\": 3143,\n \"fra_months\": 796,\n \"reduction_first_36_per_month\": 0.005555555555555556,\n \"reduction_beyond_36_per_month\": 0.004166666666666667,\n \"delayed_credit_per_month\": 0.006666666666666667,\n \"cola\": 0.0163,\n \"discount_rate\": 0.021,\n \"claim_ages\": [\n  62,\n  63,\n  64,\n  65,\n  66,\n  67,\n  68,\n  69,\n  70\n ],\n \"death_ages\": [\n  72,\n  78,\n  82,\n  86,\n  90,\n  95\n ],\n \"max_age\": 100,\n \"pairs\": [\n  [\n   62,\n   67\n  ],\n  [\n   62,\n   70\n  ],\n  [\n   67,\n   70\n  ],\n  [\n   65,\n   68\n  ]\n ]\n}"
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           "arguments": "{\"path\": \"solve.py\", \"content\": \"import json\\n\\n\\ndef calculate_factors(pia_monthly, fra_months, reduction_first_36_per_month, reduction_beyond_36_per_month, delayed_credit_per_month, cola, discount_rate, claim_ages, death_ages, max_age, pairs):\\n    factors = {}\\n    monthly_at_claim = {}\\n\\n    for age in claim_ages:\\n        m = age * 12 - fra_months\\n        if m < 0:\\n            k = -m\\n            factor = 1 - (min(k, 36) * reduction_first_36_per_month + max(k - 36, 0) * reduction_beyond_36_per_month)\\n        else:\\n            factor = 1 + m * delayed_credit_per_month\\n        \\n        factors[str(age)] = round(factor, 6)\\n        monthly_at_claim[str(age)] = round(pia_monthly * factor, 2)\\n\\n    return factors, monthly_at_claim\\n\\ndef calculate_lifetime(pia_monthly, fra_months, cola, claim_ages, death_ages, factors, monthly_at_claim):\\n    lifetime = {age: {} for age in claim_ages}\\n\\n    for claim_age in claim_ages:\\n        for death_age in death_ages:\\n            if death_age < claim_age:\\n                lifetime[claim_age][str(death_age)] = 0.0\\n                continue\\n\\n            total = 0.0\\n            for t in range(claim_age, death_age):\\n                factor = factors[str(claim_age)] * (1 + cola) ** (t - 62)\\n                monthly_payment = pia_monthly * factor\\n                total += monthly_payment\\n\\n            lifetime[claim_age][str(death_age)] = round(total, 2)\\n\\n    return lifetime\\n\\ndef calculate_pv(pia_monthly, fra_months, cola, discount_rate, claim_ages, death_ages, factors):\\n    pv = {age: {} for age in claim_ages}\\n\\n    for claim_age in claim_ages:\\n        for death_age in death_ages:\\n            if death_age < claim_age:\\n                pv[claim_age][str(death_age)] = 0.0\\n                continue\\n\\n            total = 0.0\\n            for t in range(claim_age, death_age):\\n                factor = factors[str(claim_age)] * (1 + cola) ** (t - 62)\\n                monthly_payment = pia_monthly * factor\\n                total += (12 * monthly_payment) / (1 + discount_rate) ** (t - 62)\\n\\n            pv[claim_age][str(death_age)] = round(total, 2)\\n\\n    return pv\\n\\ndef calculate_breakeven(pia_monthly, fra_months, cola, claim_ages, max_age, pairs, factors):\\n    breakeven = {}\\n\\n    for a, b in pairs:\\n        if a > b or b > max_age:\\n            breakeven[f\\\"{a}-{b}\\\"] = None\\n            continue\\n\\n        cumulative_a = 0.0\\n        cumulative_b = 0.0\\n        break_even_month = None\\n\\n        for month in range(a * 12, max_age * 12 + 1):\\n            year_a = month // 12\\n            year_b = month // 12 - (b - a)\\n\\n            if year_a < a:\\n                continue\\n            if year_b < b:\\n                continue\\n\\n            factor_a = factors[str(a)] * (1 + cola) ** (year_a - 62)\\n            factor_b = factors[str(b)] * (1 + cola) ** (year_b - 62)\\n\\n            monthly_payment_a = pia_monthly * factor_a\\n            monthly_payment_b = pia_monthly * factor_b\\n\\n            cumulative_a += monthly_payment_a\\n            cumulative_b += monthly_payment_b\\n\\n            if month >= b * 12 and cumulative_b >= cumulative_a:\\n                break_even_month = month\\n                break\\n\\n        if break_even_month is not None:\\n            breakeven[f\\\"{a}-{b}\\\"] = round(break_even_month / 12, 4)\\n        else:\\n            breakeven[f\\\"{a}-{b}\\\"] = None\\n\\n    return breakeven\\n\\ndef calculate_best_by_pv(pv, death_ages):\\n    best_by_pv = {}\\n\\n    for death_age in death_ages:\\n        max_pv = -1\\n        best_age = None\\n\\n        for claim_age in pv:\\n            if pv[claim_age][str(death_age)] > max_pv:\\n                max_pv = pv[claim_age][str(death_age)]\\n                best_age = int(claim_age)\\n\\n        best_by_pv[str(death_age)] = best_age\\n\\n    return best_by_pv\\n\\ndef main():\\n    with open('input.json', 'r') as f:\\n        data = json.load(f)\\n\\n    pia_monthly = data['pia_monthly']\\n    fra_months = data['fra_months']\\n    reduction_first_36_per_month = data['reduction_first_36_per_month']\\n    reduction_beyond_36_per_month = data['reduction_beyond_36_per_month']\\n    delayed_credit_per_month = data['delayed_credit_per_month']\\n    cola = data['cola']\\n    discount_rate = data['discount_rate']\\n    claim_ages = data['claim_ages']\\n    death_ages = data['death_ages']\\n    max_age = data['max_age']\\n    pairs = data['pairs']\\n\\n    factors, monthly_at_claim = calculate_factors(pia_monthly, fra_months, reduction_first_36_per_month, reduction_beyond_36_per_month, delayed_credit_per_month, cola, discount_rate, claim_ages, death_ages, max_age, pairs)\\n    lifetime = calculate_lifetime(pia_monthly, fra_months, cola, claim_ages, death_ages, factors, monthly_at_claim)\\n    pv = calculate_pv(pia_monthly, fra_months, cola, discount_rate, claim_ages, death_ages, factors)\\n    breakeven = calculate_breakeven(pia_monthly, fra_months, cola, claim_ages, max_age, pairs, factors)\\n    best_by_pv = calculate_best_by_pv(pv, death_ages)\\n\\n    answer = {\\n        \\\"claims\\\": {str(age): {\\n            \\\"factor\\\": factors[str(age)],\\n            \\\"monthly_at_claim\\\": monthly_at_claim[str(age)],\\n            \\\"lifetime\\\": lifetime[age],\\n            \\\"pv\\\": pv[age]\\n        } for age in claim_ages},\\n        \\\"breakeven\\\": breakeven,\\n        \\\"best_by_pv\\\": best_by_pv\\n    }\\n\\n    with open('answer.json', 'w') as f:\\n        json.dump(answer, f, indent=4)\\n\\nif __name__ == \\\"__main__\\\":\\n    main()\"}"
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   {
    "turn": 2,
    "tool": "write_file",
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     "path": "solve.py",
     "content": "import json\n\n\ndef calculate_factors(pia_monthly, fra_months, reduction_first_36_per_month, reduction_beyond_36_per_month, delayed_credit_per_month, cola, discount_rate, claim_ages, death_ages, max_age, pairs):\n    factors = {}\n    monthly_at_claim = {}\n\n    for age in claim_ages:\n        m = age * 12 - fra_months\n        if m < 0:\n            k = -m\n            factor = 1 - (min(k, 36) * reduction_first_36_per_month + max(k - 36, 0) * reduction_beyond_36_per_month)\n        else:\n            factor = 1 + m * delayed_credit_per_month\n        \n        factors[str(age)] = round(factor, 6)\n        monthly_at_claim[str(age)] = round(pia_monthly * factor, 2)\n\n    return factors, monthly_at_claim\n\ndef calculate_lifetime(pia_monthly, fra_months, cola, claim_ages, death_ages, factors, monthly_at_claim):\n    lifetime = {age: {} for age in claim_ages}\n\n    for claim_age in claim_ages:\n        for death_age in death_ages:\n            if death_age < claim_age:\n                lifetime[claim_age][str(death_age)] = 0.0\n                continue\n\n            total = 0.0\n            for t in range(claim_age, death_age):\n                factor = factors[str(claim_age)] * (1 + cola) ** (t - 62)\n                monthly_payment = pia_monthly * factor\n                total += monthly_payment\n\n            lifetime[claim_age][str(death_age)] = round(total, 2)\n\n    return lifetime\n\ndef calculate_pv(pia_monthly, fra_months, cola, discount_rate, claim_ages, death_ages, factors):\n    pv = {age: {} for age in claim_ages}\n\n    for claim_age in claim_ages:\n        for death_age in death_ages:\n            if death_age < claim_age:\n                pv[claim_age][str(death_age)] = 0.0\n                continue\n\n            total = 0.0\n            for t in range(claim_age, death_age):\n                factor = factors[str(claim_age)] * (1 + cola) ** (t - 62)\n                monthly_payment = pia_monthly * factor\n                total += (12 * monthly_payment) / (1 + discount_rate) ** (t - 62)\n\n            pv[claim_age][str(death_age)] = round(total, 2)\n\n    return pv\n\ndef calculate_breakeven(pia_monthly, fra_months, cola, claim_ages, max_age, pairs, factors):\n    breakeven = {}\n\n    for a, b in pairs:\n        if a > b or b > max_age:\n            breakeven[f\"{a}-{b}\"] = None\n            continue\n\n        cumulative_a = 0.0\n        cumulative_b = 0.0\n        break_even_month = None\n\n        for month in range(a * 12, max_age * 12 + 1):\n            year_a = month // 12\n            year_b = month // 12 - (b - a)\n\n            if year_a < a:\n                continue\n            if year_b < b:\n                continue\n\n            factor_a = factors[str(a)] * (1 + cola) ** (year_a - 62)\n            factor_b = factors[str(b)] * (1 + cola) ** (year_b - 62)\n\n            monthly_payment_a = pia_monthly * factor_a\n            monthly_payment_b = pia_monthly * factor_b\n\n            cumulative_a += monthly_payment_a\n            cumulative_b += monthly_payment_b\n\n            if month >= b * 12 and cumulative_b >= cumulative_a:\n                break_even_month = month\n                break\n\n        if break_even_month is not None:\n            breakeven[f\"{a}-{b}\"] = round(break_even_month / 12, 4)\n        else:\n            breakeven[f\"{a}-{b}\"] = None\n\n    return breakeven\n\ndef calculate_best_by_pv(pv, death_ages):\n    best_by_pv = {}\n\n    for death_age in death_ages:\n        max_pv = -1\n        best_age = None\n\n        for claim_age in pv:\n            if pv[claim_age][str(death_age)] > max_pv:\n                max_pv = pv[claim_age][str(death_age)]\n                best_age = int(claim_age)\n\n        best_by_pv[str(death_age)] = best_age\n\n    return best_by_pv\n\ndef main():\n    with open('input.json', 'r') as f:\n        data = json.load(f)\n\n    pia_monthly = data['pia_monthly']\n    fra_months = data['fra_months']\n    reduction_first_36_per_month = data['reduction_first_36_per_month']\n    reduction_beyond_36_per_month = data['reduction_beyond_36_per_month']\n    delayed_credit_per_month = data['delayed_credit_per_month']\n    cola = data['cola']\n    discount_rate = data['discount_rate']\n    claim_ages = data['claim_ages']\n    death_ages = data['death_ages']\n    max_age = data['max_age']\n    pairs = data['pairs']\n\n    factors, monthly_at_claim = calculate_factors(pia_monthly, fra_months, reduction_first_36_per_month, reduction_beyond_36_per_month, delayed_credit_per_month, cola, discount_rate, claim_ages, death_ages, max_age, pairs)\n    lifetime = calculate_lifetime(pia_monthly, fra_months, cola, claim_ages, death_ages, factors, monthly_at_claim)\n    pv = calculate_pv(pia_monthly, fra_months, cola, discount_rate, claim_ages, death_ages, factors)\n    breakeven = calculate_breakeven(pia_monthly, fra_months, cola, claim_ages, max_age, pairs, factors)\n    best_by_pv = calculate_best_by_pv(pv, death_ages)\n\n    answer = {\n        \"claims\": {str(age): {\n            \"factor\": factors[str(age)],\n            \"monthly_at_claim\": monthly_at_claim[str(age)],\n            \"lifetime\": lifetime[age],\n            \"pv\": pv[age]\n        } for age in claim_ages},\n        \"breakeven\": breakeven,\n        \"best_by_pv\": best_by_pv\n    }\n\n    with open('answer.json', 'w') as f:\n        json.dump(answer, f, indent=4)\n\nif __name__ == \"__main__\":\n    main()"
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    "result": "wrote 5265 chars"
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