math-reasoning-mcp
Click on "Install Server".
Wait a few minutes for the server to deploy. Once ready, it will show a "Started" state.
In the chat, type
@followed by the MCP server name and your instructions, e.g., "@math-reasoning-mcpWhat's the Laplace transform of t^2 e^{-3t} sin(2t)?"
That's it! The server will respond to your query, and you can continue using it as needed.
Here is a step-by-step guide with screenshots.
Math Reasoning MCP

A Model Context Protocol (MCP) server that gives AI agents a deterministic mathematical brain. Instead of hallucinating algebra, the agent delegates symbolic computation to a SymPy engine over JSON-RPC — getting exact, verifiable results every time.
Built for engineers, researchers, and students working in Algebra, Calculus, Signals & Systems, and Digital Signal Processing (DSP).
Why This Exists
Large Language Models are statistical text predictors. They can describe a Laplace transform, but when asked to execute one — especially a multi-step derivation involving chain rules, frequency shifts, and polynomial expansion — they routinely:
Drop negative signs
Hallucinate polynomial terms
Produce plausible-looking but wrong final answers
Models with built-in code execution (like Gemini) work around this by writing and running Python scripts in a proprietary sandbox. This MCP provides the same deterministic SymPy power as a universal, open standard — pluggable into any AI agent, no proprietary sandbox required.
Related MCP server: ReasonForge
Proof of Value
Problem: Compute the Laplace Transform of $f(t) = t^2 e^{-3t} \sin(2t)$ and find the system poles.
Raw LLM (no tools) | With Math MCP | |
Accuracy | ❌ Fails on the 2nd-derivative chain rule. Wrong poles. | ✅ Exact: $\frac{4(3(s+3)^2 - 4)}{((s+3)^2 + 4)^3}$, poles at $-3 \pm 2i$ |
Tokens | ~800+ (lengthy, incorrect derivation) | ~150 (two tool calls + final answer) |
Time | Slow (multi-step generation) | < 2 seconds |
21 Tools
📐 Core Algebra & Calculus
Tool | Description | Example |
| Convert LaTeX → SymPy |
|
| Simplify expressions |
|
| Solve for a variable |
|
| Numeric evaluation |
|
| Symbolic derivative (nth-order) |
|
| Symbolic integral |
|
| Partial fractions |
|
📡 Signals & Continuous Transforms
Tool | Description | Example |
| $f(t) \to F(s)$ |
|
| $F(s) \to f(t)$ |
|
| $f(t) \to F(\omega)$ |
|
| $F(\omega) \to f(t)$ | Inverse of the above |
| $(f * g)(t)$ with Heaviside support | Causal signals handled automatically |
💻 Discrete-Time & DSP
Tool | Description | Example |
| One-sided Z-transform |
|
| Discrete-Time Fourier Transform |
|
| Numerical FFT (numpy) |
|
| ADC quantization simulation |
|
⚙️ System Analysis
Tool | Description | Example |
| Poles & zeros of $H(s)$ or $H(z)$ |
|
| Prove/disprove linearity |
|
| Prove/disprove TI |
|
Both check_linearity and check_time_invariance support:
Memoryless systems: expressions in
xandt(e.g.,x**2,t*x + 5)Difference equations: expressions in
x_n,x_n1,x_n2,n(e.g.,x_n + x_n1)
check_linearity also detects affine systems (constant offset makes it non-linear).
🧮 Step-by-Step Solvers
Tool | Description |
| Derives the Laplace transform showing each property applied (linearity, frequency shift, time multiplication) with verification |
| Solves equations showing expansion, factoring, discriminant analysis, and verification of each root |
These tools don't just return the answer — they show the derivation, making them ideal for education and debugging.
Testing
55 tests covering all 21 tools, edge cases, and error handling:
uv run pytest tests/ -vtests/test_tools.py 55 passed in 4.38sTests cover:
All core algebra operations (simplify, solve, differentiate, integrate)
All transform tools (Laplace, Fourier, Z-transform, FFT)
System analysis (linearity, time-invariance) for both memoryless and memory systems
Affine vs. linear detection
Step-by-step output structure
Structured error handling for malformed input
Installation
Requires uv.
git clone https://github.com/TeleEng/math-reasoning-mcp.git
cd math-reasoning-mcp
uv syncUsage
Add to your MCP client configuration:
{
"mcpServers": {
"math-reasoning": {
"command": "uv",
"args": [
"run",
"--directory",
"<absolute-path-to-this-repository>",
"math-reasoning-mcp"
]
}
}
}Compatible with any MCP client: Claude Desktop, Cursor, Windsurf, Antigravity, custom agents, etc.
Architecture
┌──────────────┐ JSON-RPC ┌──────────────────┐
│ AI Agent │ ◄──── MCP ──────► │ Math MCP Server │
│ (any LLM) │ (stdio/SSE) │ (SymPy+NumPy) │
└──────────────┘ └──────────────────┘
│ │
Reads files, Deterministic
understands symbolic math
context engineTech Stack
SymPy — Symbolic mathematics engine
NumPy — Numerical computation (FFT, quantization)
MCP SDK — Model Context Protocol server framework
uv — Fast, reproducible Python dependency management
pytest — Test framework (55 tests)
License
MIT
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