2026 Olympic Mixed Doubles Projections
There are several great websites which publish curling team rankings (e.g. doubletakeout.com). But just for fun, I decided to try and build my own win probability model for mixed doubles in the 2026 Olympics. For those who are interested, below I have the projections and a description of the methodology.
Round Robin

Finals

Methodology
Training Data: WMDCC2022 & 2022 Olympics
I developed the model using training data from the World Mixed Doubles Curling Championships from 2016-2025, and from the 2022 Olympic Winter Games Mixed Doubles.
Core rating system: Elo
I use an Elo framework where the probability pair A beats pair B depends on the difference in their ratings. Ratings are updated after each game.
Margin-of-victory scaling
To reflect stronger evidence from larger wins, I multiply the update size by a soft margin-of-victory term:
MOV = log(margin + 1)
This increases responsiveness without letting blowouts completely dominate.
Country priors + dynamic shrinkage (τ = 20)
Pairs are not independent across time: countries select pairs, and pair composition can change. To handle pair turnover (selection effects), I maintain both:
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a pair rating (pair-specific strength)
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a country rating (baseline strength for that nation)
When predicting a game, I use an effective rating for each pair:
where n is the number of games the pair has played so far and
With τ = 20, new pairs are treated mostly as “their country” until enough evidence accumulates to trust the pair rating. More specifically, when the model has 20 games of data from a pair, their performance in those games and their country rating both have an equal impact on the pair's effective rating.
Tournament-level fast adaptation
Teams often exhibit tournament-specific deviations (e.g. because of ice conditions, health, strategy, “form”). To capture higher correlation within an event, I allow faster learning during the tournament by multiplying the Elo K-factor by an event weight of 2 when forecasting sequentially within that tournament. In other words, when forecasting the 2026 Olympics, a game played during the 2026 Olympics will impact a teams Elo rating twice as much as a game played in an earlier tournament. This leaves long-run historical strength intact while letting the model adapt quickly to what is happening within a tournament.
No time decay
Explicit time decay underperformed when backtesting in my data. In other words, mixed doubles pair/country strength appears stable enough that older results remain predictive of current performance. The model instead handles “recency-like” effects through:
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within-tournament fast adaptation (event_weight)
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selection-aware country shrinkage (τ)

