Use mathjs with your AI.
Connect your account once and let the AI you already use work with it, without building another integration. Get precise results for calculus and complex algebra.
Developed, maintained, and hosted by Vinkius.
MCP VERIFIED · PRODUCTION READY · VINKIUS GUARANTEED
Waiting for input…
Works with modern AI clients that support MCP, including ChatGPT, Claude, Cursor, and more.
Complete set · 1 capability
The complete mathjs capability set.
These are the exact actions your AI can choose when you ask it to work with mathjs.
01
1 capability in this set.
Part of 1 available through mathjs.
- 01
Evaluate math
Use this capability to evaluate complex math expressions deterministically. It handles algebra, calculus (like derivatives), and complex numbers without any LLM guesswork.
Observed, not estimated
7295ms average. Slow in production.
mathjs is checked daily against the live service.
- Fastest day
- 6743ms
- Slowest day
- 9049ms
- 14-day trend
- Stable+1%
Connect your client
One URL. Every client.
Activate the Connector, copy your link, and paste it into the client you already use. 1 capability arrives ready to run.
Preview access · not provider authentication
The vk_preview_* token belongs to Vinkius preview infrastructure. It lets Claude discover and display the capabilities of mathjs, so you can see the experience inside your AI.
It does not authenticate your account with mathjs. Actions requiring credentials or live account data may not run until you activate the Connector and authorize the service.
mathjs Connector
You're all set. Choose your MCP client and follow the setup instructions.
https://edge.vinkius.com/vk_preview_ODg23U94ccqrwdYwR0Jbcn3SgytpyTdrFEJT2cbt/mcpClaude Desktop
Follow the steps below to connect in seconds.
- 1In Claude Desktop, open Settings → Connectors.
- 2Click “Add custom connector” and paste the connector link above as the remote MCP server URL.
- 3Click Add and start a new chat — mathjs capabilities are ready to use.
{
"mcpServers": {
"advanced-math-evaluator-mcp": {
"url": "https://edge.vinkius.com/vk_preview_ODg23U94ccqrwdYwR0Jbcn3SgytpyTdrFEJT2cbt/mcp"
}
}
}
Claude
ChatGPT
Cursor
VS Code
Windsurf
Claude Code
JetBrains
Cline
Step-by-step instructions for each client are in the guide. How to connect
Who it's for
Built for the work mathjs owners hand off.
This MCP is critical for anyone whose work depends on mathematical certainty. If your job involves physics, advanced data modeling, or academic research, you need this capability. It gives your AI agent the reliable calculation engine it needs to move beyond simple text generation.
- 01
Engineers
Use it to verify formulas, compute stress points, and solve complex physical equations.
- 02
Data Scientists
Run it to calculate statistical derivatives or evaluate complex financial models that require exact numbers.
- 03
Math Students
It helps check homework, compute symbolic derivatives, and practice advanced calculus problems.
FAQ
Questions mathjs owners ask.
- 01
Why should I use this MCP instead of just asking my AI client?
LLMs are designed for language, not computation. They can hallucinate or approximate mathematical answers. This MCP runs the math on your CPU using the mathjs engine, guaranteeing perfect, deterministic precision.
- 02
What types of math can it handle?
It handles a wide range of math, including complex algebra, advanced calculus (like derivatives), and complex numbers. It's built for rigorous, scientific computation.
- 03
Does it support variables?
Yes. You can pass a JSON dictionary of variables to the capability. This lets you evaluate parametric equations or formulas that depend on multiple changing inputs.
- 04
Is this capability fast enough for real-time use?
The average latency is consistently low, keeping the workflow smooth. The dedicated engine ensures quick, reliable results even for large, complicated expressions.
- 05
Can I calculate things like the square root of a negative number?
Yes. It has native support for complex arithmetic. You can confidently compute results like the square root of -16, which yields a complex number.
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