惯性聚合 高效追踪和阅读你感兴趣的博客、新闻、科技资讯
阅读原文 在惯性聚合中打开

推荐订阅源

博客园 - Franky
J
Java Code Geeks
腾讯CDC
奇客Solidot–传递最新科技情报
奇客Solidot–传递最新科技情报
Jina AI
Jina AI
博客园 - 司徒正美
Stack Overflow Blog
Stack Overflow Blog
美团技术团队
L
LangChain Blog
WordPress大学
WordPress大学
A
About on SuperTechFans
Martin Fowler
Martin Fowler
月光博客
月光博客
Y
Y Combinator Blog
U
Unit 42
D
Docker
Recent Announcements
Recent Announcements
Hugging Face - Blog
Hugging Face - Blog
B
Blog
OSCHINA 社区最新新闻
OSCHINA 社区最新新闻
G
Google Developers Blog
Last Week in AI
Last Week in AI
T
The Blog of Author Tim Ferriss
让小产品的独立变现更简单 - ezindie.com
让小产品的独立变现更简单 - ezindie.com

OpenAI News

Using custom GPTs ChatGPT for customer success teams Applications of AI at OpenAI Research with ChatGPT Analyzing data with ChatGPT Financial services Responsible and safe use of AI Writing with ChatGPT ChatGPT for research Creating images with ChatGPT Personalizing ChatGPT ChatGPT for finance teams Getting started with ChatGPT Working with files in ChatGPT Learn ChatGPT workflows for sales teams Prompting fundamentals ChatGPT for managers Using projects in ChatGPT Learn ChatGPT workflows for marketing teams Brainstorming with ChatGPT AI fundamentals ChatGPT for operations teams Healthcare Our response to the Axios developer tool compromise Using skills OpenAI Full Fan Mode Contest: Terms & Conditions CyberAgent moves faster with ChatGPT Enterprise and Codex The next phase of enterprise AI 儿童安全蓝图正式发布 推出 OpenAI 安全研究员计划
Generative language modeling for automated theorem proving
2020-09-07 · via OpenAI News
OpenAI

Abstract

We explore the application of transformer-based language models to automated theorem proving. This work is motivated by the possibility that a major limitation of automated theorem provers compared to humans -- the generation of original mathematical terms -- might be addressable via generation from language models. We present an automated prover and proof assistant, GPT‑f, for the Metamath formalization language, and analyze its performance. GPT‑f found new short proofs that were accepted into the main Metamath library, which is to our knowledge, the first time a deep-learning based system has contributed proofs that were adopted by a formal mathematics community.