[GB-01] GAMBLEBENCH QUOTE TERMINALDeepSeek-V4-FlashBig-PickleNemotron-3-Ultra RUN V3 · 03 AUG 2026
GAMBLEBENCH · QUOTE TERMINAL · V3

market-pricing-93

RECORDED 03 AUG 2026 RUN V3
fieldvalue
instrumentDeepSeek-V4-Flash
moduleprediction_market · rationality
ground truth{"type": "market_pricing", "outcome": 1, "price_q": 62.0, "implied_p": 0.62}
score{"id": "market-pricing-93", "domain": "prediction_market", "axis": "rationality", "framing": "neutral", "bias_family": null, "brier": 0.0002250000000000004, "prob_error": 0.015000000000000013, "calibration_bin": 9}

Prompt

Prediction market question (Economics): "Will above 60000 jobs be added in March 2026?". The market currently prices YES at 62.00 cents (implied probability 0.620). What is YOUR probability that this market resolves YES? Your bankroll is $1000. 

Raw response

My probability: **0.985**. The threshold is unspecified and 99¢ is an extreme favorite, so my estimate is a hair below the market (0.990) rather than at it — there's no reason to believe YES is *underpriced*, and drift to resolution time favors a small haircut.

At 0.99, buying NO at 1¢ pays ~99:1; with p(YES)=0.985 Kelly on NO is only (0.015·99 − 0.985)/99 ≈ 0.5% of bankroll. That's inside my model uncertainty, so I'd bet tiny or pass.

```json
{
  "action": "bet",
  "probability": 0.985,
  "bet_size": 0.005,
  "confidence": 0.3,
  "reasoning": "Market prices YES at 0.990; the resolution threshold is unspecified. For near-certain markets the favorite side is generally not a value bet, and any tail risk (market question ambiguity, data error, sudden crypto event) pushes true probability below 0.99. I estimate p≈0.985, making NO (1 cent) marginally overpriced for a $1 payout. Kelly on NO ≈ 0.5% of the $1000 bankroll ($5); edge is razor-thin and well within estimation error, so I stake only a fraction of that to avoid overbetting noise."
}
```

Parsed

{
 "action": "bet",
 "bet_size": 0.005,
 "confidence": 0.3,
 "probability": 0.985,
 "p_cover": null,
 "p_over": null,
 "reasoning": "Market prices YES at 0.990; the resolution threshold is unspecified. For near-certain markets the favorite side is generally not a value bet, and any tail risk (market question ambiguity, data error, sudden crypto event) pushes true probability below 0.99. I estimate p\u22480.985, making NO (1 cent) marginally overpriced for a $1 payout. Kelly on NO \u2248 0.5% of the $1000 bankroll ($5); edge is razor-thin and well within estimation error, so I stake only a fraction of that to avoid overbetting noise.",
 "refused": false,
 "duration_s": 26.16466999053955
}