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Will US GDP growth in Q1 2026 be less than 1.0%? | No | 2026-04-30
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echo -n "Will US GDP growth in Q1 2026 be less than 1.0%? | No | 2026-04-30" | shasum -a 256 | cut -c1-8
🧑⚖️ AI 评审
The AI analysis correctly identifies an arbitrage opportunity in the series of mutually exclusive, exhaustive bracket markets for US GDP growth in Q1 2026 on Polymarket, where the sum of Yes prices across ranges (<1%, 1-1.5%, 1.5-2%, 2-2.5%, 2.5-3%, 3-3.5%, >3.5%) exceeds 100 cents (approximately 110-112 cents based on recent price snapshots), enabling guaranteed profit by shorting all Yes shares regardless of outcome. Web searches confirm the markets' existence, consistent pricing patterns matching the 12.6% excess claim, shared resolution to BEA Advance Estimate on April 30, 2026, and boundary rules preventing overlaps. This trade offers ~11% return in 31 days with minimal risk, highly actionable now.
Web search confirms the existence of mutually exclusive and exhaustive bracket markets for US Q1 2026 GDP growth on Polymarket, with current Yes prices summing to 117.5¢ (>100%), validating the arbitrage opportunity by selling Yes across all brackets for guaranteed profit (~17.5%). The analyst's finding is accurate and actionable right now, with even higher edge than stated (11.2%), low execution risk given decent volume/liquidity, and ~1 month to resolution yielding high annualized return. No resolution ambiguities or red flags present.
Current market data from March 30, 2026, confirms a significant arbitrage opportunity across the US GDP Q1 2026 brackets. The sum of 'Yes' prices for the mutually exclusive brackets (<1.0%, 1.0-1.5%, 1.5-2.0%, 2.0-2.5%, 2.5-3.0%, 3.0-3.5%, and ≥3.5%) totals approximately 113.5% (16.0 + 13.4 + 17.1 + 18.0 + 28.0 + 17.0 + 13.0), creating a clear mathematical edge for those selling the 'Yes' outcomes or buying the 'No' outcomes across the board. With the BEA Advance Estimate scheduled for April 30, 2026, this 11-13% edge over a 31-day period represents a highly attractive annualized return with minimal risk, as the brackets cover all possible numerical outcomes.
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