ToRA
🥇GoldToRA is a cutting-edge series of Tool-integrated Reasoning LLM Agents that excel in solving complex mathematical reasoning problems through tool interaction. Designed for advanced reasoning tasks, ToRA uses the latest in AI technology to enhance problem-solving capabilities.
1,111800Updated 1mo ago
Advanced15 minutes to implementai-agents
Saves ~480 min per use
Quick InstallView Source
claude install microsoft/ToRAOverview
About This Skill
https://microsoft.github.io/ToRA/
Use Cases
Automating the solution of advanced mathematical problems in research projects.
Integrating ToRA into educational platforms to provide AI-driven assistance for students learning mathematics.
Utilizing ToRA to enhance STEM education by providing real-time problem-solving support.
Employing ToRA for complex calculations that require the integration of multiple computational tools.
Tags
Setup & Installation
Quick Install
Terminal
claude install microsoft/ToRAAlternative Install (Git Clone)
git clone https://github.com/microsoft/ToRARequirements
- Claude Code or compatible AI agent
- Advanced skill - requires experience with AI agents
Quick Start Guide
1
Install the Skill
Copy the install command above and run it in your terminal.
2
Open Your AI Agent
Launch Claude Code, Cursor, or your preferred AI coding agent.
3
Try It Out
Use the prompt template or examples below to test the skill.
4
Customize
Adapt the skill to your specific use case and workflow.
Usage Examples
Prompt Template
Solve this complex mathematical problem using ToRA's tool-integrated reasoning capabilities: [MATHEMATICAL_PROBLEM]. Break down the solution into clear, step-by-step reasoning. Use relevant tools to verify each step and ensure accuracy.
Example Output
# Solution to the Mathematical Problem ## Problem Statement Given the equation: 3x² + 5x - 7 = 0, find the roots. ## Step-by-Step Solution 1. **Identify the type of equation**: This is a quadratic equation of the form ax² + bx + c = 0. 2. **Use the quadratic formula**: The roots of a quadratic equation can be found using the formula x = [-b ± √(b² - 4ac)] / (2a). 3. **Plug in the values**: Here, a = 3, b = 5, and c = -7. 4. **Calculate the discriminant**: √(b² - 4ac) = √(25 - 4 * 3 * -7) = √(25 + 84) = √109. 5. **Find the roots**: x = [-5 ± √109] / 6. 6. **Simplify the roots**: The roots are approximately x ≈ 0.56 and x ≈ -2.23. ## Verification Using a graphing tool, we can verify that the roots correspond to the points where the parabola intersects the x-axis.
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