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How to Use the Fundamental Math MCP in Pydantic AI

Force your Pydantic AI agents to use exact, validated math tools instead of hallucinating integers.

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Pydantic AI

Connect Fundamental Math MCP to Pydantic AI

Create your Vinkius account to connect Fundamental Math to Pydantic AI and route execution through our secure gateway. The platform manages server hosting, runtime updates, and security layers. Configuration requires no manual server provisioning.

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Type-safe math for Pydantic AI

When an agent guesses a calculation, it often returns a string when you expect a float. Pydantic AI fixes this by validating every response at runtime. When your agent calls this MCP Server, the framework guarantees the output matches your exact schema. If `calculate_percentage` returns an unexpected format, the agent fails loudly. You get a strict validation error instead of passing corrupted numbers down your pipeline. This forces the agent to rely on deterministic math rather than token prediction.

Model-agnostic calculations

Pydantic AI lets you swap between OpenAI, Anthropic, and local models without changing your code. This math engine works perfectly across all of them. You write the logic once, and every model gets access to exact arithmetic tools. A local Llama model might struggle with `calculate_rule_of_three`, while Claude handles it easily. By offloading the actual math to `calculate_power` and `calculate_factorial`, you level the playing field. The model just handles the routing; the engine does the hard work.

Unified toolset integration

The old way of connecting servers required messy HTTP configurations. Pydantic AI now uses a unified approach. You simply pass the Vinkius endpoint into `MCPToolset`, and the framework handles the underlying transport automatically. This gives your agent immediate access to `calculate_square_root` without writing custom wrapper functions. The server runs externally, keeping your local application memory clean while delivering zero-latency mathematical results.

Setup guide

Set up Fundamental Math MCP in Pydantic AI

Prerequisites

  • Python 3.10+ installed
  • pydantic-ai-slim[fastmcp] package
  • Active Vinkius subscription with a valid endpoint token
  1. 1

    Install Pydantic AI with FastMCP

    Run pip install "pydantic-ai-slim[fastmcp]". The FastMCP toolset replaces the deprecated MCPServerHTTP class with full protocol support.

  2. 2

    Configure the FastMCPToolset

    Pass a JSON-style config dict to FastMCPToolset with your Vinkius URL. Replace [YOUR_TOKEN_HERE] with your token from cloud.vinkius.com. Supports Streamable HTTP, SSE, and Stdio transports.

  3. 3

    Create and run your agent

    Pass the toolset to Agent(toolsets=[toolset]) and call agent.run(). Swap openai:gpt-4o for any supported model — Anthropic, Google, Mistral, or Groq.

agent.py
from pydantic_ai import Agent
from pydantic_ai.toolsets.fastmcp import FastMCPToolset

toolset = FastMCPToolset({
    "mcpServers": {
        "fundamental-math-mcp": {
            "url": "https://edge.vinkius.com/[YOUR_TOKEN_HERE]/mcp"
        }
    }
})

agent = Agent(
    "openai:gpt-4o",
    toolsets=[toolset],
    system_prompt="You have access to Fundamental Math tools.",
)

result = await agent.run("List recent Fundamental Math transactions")
print(result.output)

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Common questions about Fundamental Math MCP in Pydantic AI

Install `pydantic-ai-slim[mcp]`. Initialize an `MCPToolset` with your Vinkius HTTP endpoint, then pass it into your Agent's `toolsets` array. The framework handles the rest.
Writing local functions means maintaining them across every microservice. This server centralizes your math logic. Your agents can call `calculate_percentage` from any environment without duplicating code.
Yes. Every result from `calculate_power` or `calculate_factorial` gets validated against your defined Pydantic models. If the server returns a string instead of a float, the execution halts immediately.
You can. Because Pydantic AI is model-agnostic, you can connect a local model and still give it access to `calculate_rule_of_three`. The math executes exactly the same way.
We route your numeric inputs through an ephemeral, zero-trust container. The moment `calculate_square_root` yields a result, the environment self-destructs. We never write your mathematical operations to disk.

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