What specific math libraries does this skill support?

The router supports SymPy for symbolic math, Pint for unit conversions, Shapely for geometry, and the Z3 library for formal logic, optimization, and proofs.

How does the Math Router differ from standard Claude math capabilities?

Unlike standard Claude responses which rely on LLM inference, the Math Router uses a deterministic system to execute exact Python-based commands via libraries like SymPy, ensuring 100% mathematical accuracy.

What happens if my math request is too complex for the router?

If the router cannot find a deterministic match, it triggers a fallback sequence that allows you to provide clarification or manually invoke specialized individual sub-skills.

Can I use the Math Router for graphing and plotting?

Yes, the router includes dedicated routes for 2D and 3D plotting, as well as generating LaTeX representations of mathematical formulas.

Math Intelligence Router

Name: Math Intelligence Router
Author: namesreallyblank

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Data Science & ML

Orchestrates complex mathematical computations by deterministically routing natural language requests to specialized CLI tools for symbolic math, logic, and geometry.

About

The Math Router acts as a high-speed traffic controller for the Claude math cognitive stack, eliminating the need for manual documentation lookups or error-prone LLM tool selection. By utilizing a deterministic pattern-matching system, it instantly maps user intents—such as integration, unit conversion, or formal logic proofs—to the exact CLI commands required for execution. This skill ensures maximum accuracy and performance across 32 different routes, integrating powerful libraries like SymPy, Z3, and Pint to transform Claude from a text assistant into a robust computational engine.

Key Features

Deterministic pattern-based routing for 100% reliable command mapping
Deep integration with SymPy, Z3 Theorem Prover, and Shapely geometry
Built-in tutoring and verification routes for step-by-step problem solving
Supports 32 specialized routes across 7 high-performance math scripts
Automated argument extraction for calculus, algebra, and unit conversions
1 GitHub stars

Use Cases

Performing formal verification and logic optimization using the Z3 theorem prover
Executing precise physical unit conversions and dimensional analysis via Pint
Solving complex calculus problems like multi-variable integration and derivatives with SymPy

About

Key Features

Deterministic pattern-based routing for 100% reliable command mapping
Deep integration with SymPy, Z3 Theorem Prover, and Shapely geometry
Built-in tutoring and verification routes for step-by-step problem solving
Supports 32 specialized routes across 7 high-performance math scripts
Automated argument extraction for calculus, algebra, and unit conversions
1 GitHub stars

Use Cases

Performing formal verification and logic optimization using the Z3 theorem prover
Executing precise physical unit conversions and dimensional analysis via Pint
Solving complex calculus problems like multi-variable integration and derivatives with SymPy