
Key numbers: Michigan favored by 12.5 points with an over/under of 161.5 in the Michigan vs. Saint Louis NCAA second-round matchup; SportsLine simulated the game 10,000 times. The model leans Under (161.5) with a projected combined score ~160 and the Under hitting in 53% of simulations; it also reports one side of the spread hits nearly 70% (pick behind paywall). Model noted both teams rank top-11 in scoring offense and under 70 PPG allowed defensively, and projects leading scorers (Yaxel Lendeborg ~17.1, Robbie Avila ~14.5).
A possession-level predictive model that leans defensive parity into lower-scoring outcomes creates asymmetric opportunities versus retail-driven books that price around headline narratives (tempo, star scoring). When a model’s median game total sits meaningfully below public lines, two second-order effects emerge: (1) player prop markets that are priced off team totals and box-score counting stats will be systematically rich on high-volume role players, and (2) live markets will swing faster than pregame lines as public money chases perceived scoring runs, creating repeatable mid-game edge windows. Liquidity and bookmaker behavior matter more than a single-game edge. Tournament games compress liquidity (ticket limits, early line shading) and force books to manage liability by moving one market (spread) while leaving correlated markets (player props, team totals, live lines) stale; those cross-market dislocations are where a calibrated model produces positive EV at scale if you can shop multiple books or use an exchange. Risk profile: the dominant tail is information risk inside the 24–48 hour window — late injuries, lineup rotations, or officiating assignments can flip expected variance and remove the edge. Over weeks, tournament volatility and margin compression from sportsbooks reacting to model-driven flows can erode returns unless you rotate strategies (prop arb, live scalps, futures overlays). Operational risks (ticket limits, bet acceptance, interface latency) are the practical caps on how much capital you can commit to this inefficiency.
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