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OpenAI o1 vs ChatGPT for image Comparison in different aspects of AI services with data mining from genuine user reviews & ratings, including: ALL,Interesting,Helpfulness,Correctness. AI store is a platform of genuine user reviews,rating and AI generated contents, covering a wide range of categories including AI Image Generators, AI Chatbot & Assistant, AI Productivity Tool, AI Video Generator, AI in Healthcare, AI in Education, AI in Lifestyle, AI in Finance, AI in Business, AI in Law, AI in Travel, AI in News, AI in Entertainment, AI for Kids, AI for Elderly, AI Search Engine, AI Quadruped Robot.

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  • xiaolei98 2024-09-13 12:16
    Interesting:3,Helpfulness:5,Correctness:5

    I used the OpenAI o1 preview model to implement the frontend code of login and logout function of H5 mobile application and separate css, html and js code into separate files. The model's response to the front end code generation task is very helpful. And I actually copy and paste the code into a separate folder and tried it myself. The website front end is shown in the attached images. It is working to some extend, except that the CSS file is a little bit strange. The o1 model generates the code and also gives these explanations, including: index.html: Contains the structure of the login and logout pages. styles.css: Provides the styling for the pages to make them mobile-friendly. scripts.js: Handles the login and logout functionality. It uses localStorage to persist the logged-in state.




  • kai 2025-03-29 10:19
    Interesting:5,Helpfulness:5,Correctness:5

    ChatGPT GPT4o generation produced interesting pictures. This cartoon style images are amazing



  • ai4science03 2024-09-09 12:38
    Interesting:3,Helpfulness:3,Correctness:5

    Truthfully, I am a little bit surprised by the math proof ability and reasoning ability of ChatGPT. To solve the topological math problem, ChatGPT firstly gives a outline of the proof and provides more details to support the proof. The detailed response is as follows: To prove that the sum of two compact sets in a topological vector space X, X is compact, we need to show that if A and B are compact subsets of X, then A+B is also compact. Proof: 1. Recall Definitions and Properties 2. Consider the Projection Maps 3. Use the Compactness of A and B 4. Image of a Compact Set Under a Continuous Map 5. Conclusion: Thus, we have shown that if A and B are compact subsets of a topological vector space X, then A+B is also compact.