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agmonetti/mathmethods-mcp

by Various

MCP server for numerical methods and dynamic systems: root finding, integration, ODEs, Monte Carlo, 1D/2D dynamical systems, and combat models.

MCP

agmonetti/mathmethods-mcp

Added 16 Sept 2026

#ai #llm-tools #mcp #numerical-methods #ode-solver

Overview

MCP server for numerical methods and dynamic systems. It exposes tools for root finding, integration, ODEs, Monte Carlo, 1D/2D dynamical systems, and combat models. Written in Python.

Best for

Best for
Developers who want numerical methods accessible through MCP

Use cases

  • Find roots of equations numerically
  • Integrate functions and solve ODEs
  • Simulate dynamical systems and Monte Carlo models

How to use

Install

npx @modelcontextprotocol/inspector node server.py   # or

Tools exposed

  • root_bisection
  • root_newton_raphson
  • root_punto_fijo
  • root_aitken
  • root_comparar
  • integral_rectangulo
  • integral_trapecio
  • integral_simpson13
  • integral_simpson38
  • integral_comparar
  • finite_differences
  • ode_rk4
  • ode_heun
  • ode_euler
  • interpolation_lagrange
  • mc_hit_or_miss_1d
  • mc_valor_promedio_1d
  • mc_valor_promedio_2d
  • mc_valor_promedio_3d
  • mc_estadistico_1d

Tested with

Claude Desktop, Claude Code, Cursor, VS Code

Notes

MCP server for numerical methods and dynamic systems. It exposes tools for root finding, integration, ODEs, Monte Carlo, 1D/2D dynamical systems, and combat models. Written in Python.

1 stars on GitHub. Last updated 2026-09-11. Licensed MIT.

Use cases

  • Find roots of equations numerically
  • Integrate functions and solve ODEs
  • Simulate dynamical systems and Monte Carlo models

Pros

  • Covers multiple numerical domains in one server
  • Python-based and MCP-compatible
  • Useful for automating math workflows

Cons

  • Very early stage with only 1 star
  • Limited community and documentation
  • No evidence of production hardening

Indexed from awesome-mcp-servers-punkpeye and enriched against its public facts.

Pros

  • Covers multiple numerical domains in one server
  • Python-based and MCP-compatible
  • Useful for automating math workflows

Cons

  • Very early stage with only 1 star
  • Limited community and documentation
  • No evidence of production hardening

Pairs with

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