Plain-English definitions of the jargon on this site, and the source papers each method comes from. Everything here is research & education — not financial advice, not a tipping service.
| Term | In plain English |
|---|---|
| Implied probability | A price between 0 and 1, read as a chance. A team priced at 0.16 means the market gives it ~16% to win. |
| Overround / vig | Add up every team's price in a round and it sums to more than the real number of slots — the excess is the bookmaker's built-in margin. |
| De-vig | Stripping that margin back out by rescaling a round's prices to sum to its true slot count, so they're comparable to a model. |
| Favorite–longshot bias | The long-documented tendency for longshots to be over-priced and favorites under-priced versus their true odds. |
| Liquidity / depth | How much money is resting in a market. A thin market can't be traded at size without moving the price. |
| Half-spread | Half the gap between the buy and sell price — a rough per-trade cost. We net it off every edge, so a gap that doesn't clear it isn't taken. |
| Nested ladder | The five linked markets per team: advance → reach QF → SF → final → win. |
| No-arbitrage | If a team's price to reach a deeper round exceeds its price to reach a shallower one, one of those prices is provably wrong — a riskless inconsistency. |
| Term | In plain English |
|---|---|
| Edge | Model probability minus the de-vigged market probability. Positive = the model thinks it's under-priced. |
| Zero-knowledge model | Knows no football — it only re-shapes the market's own prices with a favorite–longshot correction. The honest baseline. |
| Informed model | An independent Elo simulation of the bracket, not derived from the market — so it can genuinely disagree. |
| Elo rating | One number for team strength; the gap between two ratings sets the win probability. From chess, now standard in football. |
| Expected score | The win probability the Elo gap implies for a single match. |
| Poisson goals model | Treats each team's goals as a random count whose average is set by the rating gap — the standard way to simulate scorelines. |
| Dixon–Coles correction | A tweak to the Poisson model that fixes its tendency to under-produce low-score draws (0-0, 1-1). |
| Shrinkage | Pulling estimates toward the field average to avoid over-confidence — we flatten ratings for the high-variance knockout. |
| Rating uncertainty | We don't know any team's true strength exactly, so each simulation jitters the ratings — which stops the model printing false 0% / 100%. |
| Host advantage | The well-documented home-team bump; the three 2026 co-hosts get a disclosed +60 Elo. |
| Monte Carlo | Simulating the whole tournament tens of thousands of times and counting how often each outcome happens, to read off a probability. |
| Term | In plain English |
|---|---|
| Paper book | A pretend portfolio — no real money — purely to put a number on the model-vs-market disagreements. |
| Conviction-weighted | Bigger disagreements get bigger (capped) stakes. |
| Dollar-neutral | Equal money long and short, so it's a bet on relative mispricing, not on the market rising or falling. |
| Mark-to-market (MTM) | Re-pricing open positions at the current market to show running profit/loss. |
| Capital at risk · max ↑ · max ↓ | The money deployed, and the loose best/worst-case envelope of that book. |
| Buy & Hold vs Active Trading | Enter once and hold to the end, versus rebalance each matchday as results land. |
| Term | In plain English |
|---|---|
| Out-of-sample | Scored only on data that arrived after the prediction was timestamped. The only honest test. |
| Brier score | The average squared error of probability forecasts — lower is better. |
| Skill (vs market) | Our Brier minus the market's Brier. Positive means we beat the crowd — the only comparison that matters. |
| Breadth / information ratio | More independent bets sharpen a strategy (IR ≈ IC·√breadth). Our Elo edges are highly correlated, so the real breadth is small — and we say so. |
The techniques here are standard; these are the sources.
The full maths, parameters and code pointers are on the methodology page.