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Voting MCP Server

Developer ToolsLow Risk10.0MCP RegistryLocal
Free

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Social-choice voting rules (Borda, Copeland, Condorcet, STV, opinion pool) as MCP tools.

About

Social-choice voting rules (Borda, Copeland, Condorcet, STV, opinion pool) as MCP tools.

Security Report

10.0
Low Risk10.0Low Risk

Valid MCP server (1 strong, 3 medium validity signals). No known CVEs in dependencies. Package registry verified. Imported from the Official MCP Registry.

12 files analyzed · 1 issue found

Security scores are indicators to help you make informed decisions, not guarantees. Always review permissions before connecting any MCP server.

How to Install

Add this to your MCP configuration file:

{
  "mcpServers": {
    "io-github-hrishikabra-voting-mcp": {
      "args": [
        "voting-mcp"
      ],
      "command": "uvx"
    }
  }
}

Documentation

View on GitHub

From the project's GitHub README.

voting-mcp

Principled social-choice aggregation as MCP tools — with a benchmark that measures the accuracy lift over naive majority vote.

Almost every multi-agent system aggregates votes with Counter(votes).most_common(1), throwing away preference order and confidence. voting-mcp ships the real rules (Borda, Copeland, Condorcet, approval, STV, linear opinion pool) as callable MCP tools — each with its known axiomatic behavior and explicit, documented tie-breaking — plus a reproducible benchmark that aggregates a diverse ensemble of LLMs on a reasoning set and reports accuracy with bootstrap confidence intervals.

The server is pure compute: stdio transport, no network, no file writes, no secrets — clean against the OWASP MCP Top 10 by construction.

Install

# run the server directly (once published)
uvx voting-mcp

# or from source
git clone https://github.com/HrishiKabra/voting-mcp && cd voting-mcp
uv sync
uv run python -m voting_mcp.server

Add it to an MCP client (e.g. Claude Desktop claude_desktop_config.json):

{
  "mcpServers": {
    "voting": { "command": "uvx", "args": ["voting-mcp"] }
  }
}

Tools

Every tool takes a profile ({candidates, ballots}) and returns a Result with the full co-winner set (winners, so ties are never hidden), the single tie-broken winner (or null when none exists), a ranking, per-candidate scores, and a note.

ToolBallotsNotes
bordarankingspositional; Condorcet-inconsistent, clone-sensitive
copelandrankingsCondorcet-consistent pairwise (+1 win, +0.5 tie)
condorcetrankingsreturns the pairwise winner or an explicit no-winner on a cycle
approvalapproval setsmost-approved wins
stvrankingssingle-winner instant-runoff; clone-resistant
opinion_pooldistributionslinear pool — preserves confidence, not an argmax vote
pluralityrankingsbaseline (most first choices)
majorityrankingsstrict >50% or no winner
aggregate_ruleanydispatch by a rule enum

Tie-breaking is an explicit parameter (lexicographic default, none, or seeded random).

Benchmark

Aggregate an ensemble of 5 models (one OpenAI-compatible client via OpenRouter) on ARC-Challenge and compare each rule to the naive majority vote:

uv sync --extra bench
uv run python -m bench.fetch_arc --limit 200
# prints a cost estimate and STOPS; add --yes to actually call the API, --mock for a free dry run
uv run python -m bench.run_ensemble --dataset bench/datasets/arc_challenge.jsonl --limit 200 --yes
uv run python -m bench.compare --dataset bench/datasets/arc_challenge.jsonl --limit 200

Every raw response is cached under bench/results/raw/; re-runs never re-call the API, so aggregation tweaks are free.

Results

5-model ensemble (gpt-4o-mini · gemini-2.5-flash-lite · deepseek-v3 · claude-haiku-4.5 · glm-4.7), n = 200, bootstrap 95% CI. Two datasets of different difficulty; full write-up and both plots in RESULTS.md.

MMLU-Pro (hard, baseline 73.5%) — the informative case:

RuleAccuracy95% CIpaired Δ vs majorityp
opinion_pool0.755[0.695, 0.815]+0.020 [−0.011, +0.052]0.225
majority_vote (baseline)0.735[0.679, 0.788]
approval0.701[0.640, 0.757]−0.035 [−0.063, −0.006]0.014
stv0.693[0.630, 0.750]−0.043 [−0.072, −0.015]0.002
copeland0.647[0.580, 0.710]−0.088 [−0.127, −0.052]<0.001
condorcet0.620[0.550, 0.685]−0.115 [−0.155, −0.079]<0.001
majority (strict)0.590[0.520, 0.655]−0.145 [−0.189, −0.105]<0.001
borda0.472[0.405, 0.540]−0.263 [−0.323, −0.206]<0.001

Δ is tested with a paired bootstrap on the per-question accuracy difference (same questions, so shared difficulty cancels), not by eyeballing the independent CIs.

MMLU-Pro

The finding (honest): the value isn't "fancy voting beats majority." It's that the confidence-preserving rule (opinion_pool) wins when the crowd is uncertain (+2.0pp, the only rule above baseline — suggestive but not significant at n=200, paired p=0.225), while forcing the distributions into full rankings actively hurts, significantly — every ranking rule is below baseline at paired p≤0.014, and borda collapses to 0.472 because with 10 options the tail of the ranking is mostly noise. Aggregate the confidence; don't throw it away. On ARC-Challenge (baseline 96.8%, near-ceiling) nothing separates — no rule differs significantly. See RESULTS.md.

Develop

uv run pytest -q
uv run ruff check .
uv run mypy --strict src
# exercise the tools in the MCP Inspector:
npx @modelcontextprotocol/inspector uv run python -m voting_mcp.server

Note: if you keep this repo under an iCloud-synced folder (e.g. ~/Desktop), iCloud can spawn duplicate .pth files that intermittently break the editable install. Tests use pythonpath=src; run the server with PYTHONPATH=src if an import fails, or move the repo off the synced folder.

Related research

The choice of rules here grows out of the author's work on voting-rule design: Optimizing Voting Rules for Social Welfare and Beyond (AAMAS). That line of work asks which aggregation rules maximize welfare given how voters actually express preferences; this project applies the same lens to LLM ensembles — where the benchmark's answer is that confidence-preserving aggregation (the linear opinion pool) is what pays off, and forcing cardinal beliefs into ordinal rankings destroys signal.

License

MIT

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Voting MCP Server - Social-choice voting rules (Borda, Copeland, Condorcet, | MCP Marketplace