Win-Draw-Loss Probability Engine

Win-Draw-Loss Probability Engine MCP Connector for Claude

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Aggregates football scoreline matrices into match outcome probabilities and fair decimal odds.

4 tools Official Updated Oct 1, 2026 Official Vinkius Partner

This MCP server provides mathematical tools to transform granular football scoreline matrices into primary match outcomes. Use aggregate_outcomes to convert specific scoreline probabilities into Home Win, Draw, and Away Win totals. You can use validate_matrix_completeness to ensure a scoreline distribution is mathematically complete, or calculate_fair_odds to derive decimal odds from known probabilities. Finally, get_outcome_summary provides a text-based overview of match likelihoods.

footballprobabilitybettingstatisticssports-analytics

4 tools expose this connector's capabilities to your AI agent.

aggregate_outcomes

Each object must have homeGoals, awayGoals, and probability. Transforms a matrix of specific scorelines into primary match outcome probabilities

calculate_fair_odds

Determines the mathematically fair decimal odds for each primary match outcome

get_outcome_summary

Provides a high-level text-based summary of match likelihoods and potential value

validate_matrix_completeness

Verifies if a provided scoreline matrix represents a complete probability distribution

See how to talk to your AI agent using Win-Draw-Loss Probability Engine.

Aggregate these scorelines: [{"homeGoals": 1, "awayGoals": 0, "probability": 0.4}, {"homeGoals": 0, "awayGoals": 0, "probability": 0.6}]

Home Win: 0.4, Draw: 0.6, Away Win: 0.0. The total probability is conserved.

Calculate fair odds for a home win probability of 0.5, draw of 0.2, and away win of 0.3.

The fair decimal odds are: Home Win: 2.0, Draw: 5.0, Away Win: 3.33.

Is this matrix complete: [{"homeGoals": 1, "awayGoals": 0, "probability": 0.5}]?

No, the matrix is incomplete. The missing probability is 0.5.

You can use the `aggregate_outcomes` tool by providing a JSON array of scoreline objects containing home goals, away goals, and their respective probabilities.

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