About this item
Highlights
- With over 100 million users in its first few months and more than 300 million two years later, ChatGPT has revolutionized how we think and work.
- About the Author: George A. Grätzer specializes in lattice theory and universal algebra.
- 200 Pages
- Business + Money Management, Development
Description
Book Synopsis
With over 100 million users in its first few months and more than 300 million two years later, ChatGPT has revolutionized how we think and work. From creative writing to customer support, and from education to healthcare, it has sparked a global transformation. But how can you and your business unlock its full potential? ChatGPT: Prompts and Beyond offers practical guidance to help you maximize ChatGPT's capabilities.
This comprehensive guide delves into the core of ChatGPT, presenting actionable insights, real-world case studies, engaging exercises, and proven strategies. Learn how to craft impactful prompts, overcome ChatGPT's limitations, and tailor its features to your specific goals. From inspiring creative breakthroughs to driving business innovation, this book's tips on the correct use of ChatGPT can reshape how you interact with AI and use its powers to your advantage.
Packed with examples of ChatGPT's applications in education, healthcare, and beyond, ChatGPT: Prompts and Beyond paints a vivid picture of an AI-powered future--and equips you to be part of it. The future of AI isn't just on the horizon; it's here, and this book will show you how to make it yours.
About the Author
George A. Grätzer specializes in lattice theory and universal algebra. He is known for his books on LATEX and his proof of the Grätzer-Schmidt theorem. He founded the journal Algebra Universalis in 1970. George is a fellow of the Royal Society of Canada and a member of the Hungarian Academy of Sciences. He has published about 270 research articles and 33 books including Universal Algebra (1960, 1979); Lattice Theory (1971, 1998, 2011); Math into LATEX (1999; sixth edition 2024); and The Congruences of a Finite Lattice (2006, 2016, 2024).