Our model's win probability vs. the market's implied probability. The gap is the edge.
Every factor that moved the model. Every number sourced — no hallucinations.
The Dodgers open as -182 favorites against Tampa Bay, and Supreme Brain assigns them a 64.6% win probability versus a 50.0% market-implied probability at the current price. That gap creates a +0.1% expected-value edge before vig—essentially zero after juice—on heavy chalk. The model sizes this at 0.00 units via quarter-Kelly, which tells you everything about conviction level. This is a coin-flip in model terms, but the Lock product takes the favorite when forced to choose a side. Los Angeles carries 16 players on the injury report at game time compared to Tampa Bay's 11, and bullpen risk alone costs roughly 2 units of theoretical edge. You're paying a steep price for a narrow probabilistic advantage, but the model leans Dodgers when the slate forces a decision.
Supreme Brain assigns the Dodgers a 64.6% win probability against Tampa Bay at -182 odds, a line that implies just 50.0% market probability. That 14.6-point gap would normally signal value—except the edge compresses to +0.1% before vig and flatlines at +0.0% after juice.
This is a model-mandated lean on heavy chalk, not a high-conviction play: Supreme Brain favors Los Angeles at 64.6% with a razor-thin +0.1% edge that evaporates under the weight of -182 juice.
If the Dodgers' bullpen implodes or a late scratch removes a key bat from the lineup, the already-narrow 64.6% probability collapses below the break-even threshold at -182. Supreme Brain already accounts for roughly 2 units of bullpen risk, so any additional volatility—weather delay, extra innings, or a starter exit before the fifth—turns a marginal edge into a losing proposition. This pick lives or dies on roster stability in the two hours before game time.
You're betting on the Dodgers because the model says 64.6% beats 50.0%, not because the price is generous. At 0.00-unit sizing and near-zero edge after vig, this is a slate-mandated lean that asks you to trust probability over price.