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Check, limit, record and prove AI agent actions with 2-of-3 validators and onchain proofs.
VEYA is an MCP server entry in ChatHome Skills, sourced from Official MCP Registry and scored 78/100. As a Model Context Protocol server, it exposes tools that MCP-compatible LLM clients such as Claude, Cursor, and Copilot can call directly, extending an agent's reach beyond its built-in capabilities. ChatHome Skills discovered this entry through its daily ingest of official registries and GitHub discovery queries, and re-verifies repository facts, freshness signals, and install metadata on every run. The quality score weighs official-registry presence, a working install command, license clarity, GitHub star trajectory, and repository freshness — the full formula is on the Sources page. The install command above is ready to copy. Review the last-pushed date and repository status before adding VEYA to a production agent workflow; the snapshot facts below are point-in-time values from the most recent ingest.
mcp add io.github.veyanet/veya https://mcp.veyanet.tech/mcpReview the upstream source before running this command.
{
"_meta": {
"io.modelcontextprotocol.registry/official": {
"status": "active",
"isLatest": true,
"updatedAt": "2026-10-21T12:13:18.595249Z",
"publishedAt": "2026-10-21T12:13:18.595249Z",
"statusChangedAt": "2026-10-21T12:13:18.595249Z"
}
},
"server": {
"name": "io.github.veyanet/veya",
"title": "VEYA",
"$schema": "https://static.modelcontextprotocol.io/schemas/2025-12-11/server.schema.json",
"remotes": [
{
"url": "https://mcp.veyanet.tech/mcp",
"type": "streamable-http",
"headers": [
{
"name": "Authorization",
"value": "Bearer {veya_api_key}",
"isSecret": true,
"isRequired": true,
"description": "Bearer API key from app.veyanet.tech (System → API Keys). Format: Bearer <key>"
}
]
}
],
"version": "1.2.8",
"repository": {
"url": "https://github.com/veyanet/veya-mcp",
"source": "github"
},
"websiteUrl": "https://veyanet.tech/docs",
"description": "Check, limit, record and prove AI agent actions with 2-of-3 validators and onchain proofs."
}
}