extension ExtPose

ChatGPT for Google Colab

CRX id

dfhfeifekpgapdlhfakecbbinnnfoohh-

Description from extension meta

Embed ChatGPT inside Google Colab.

Image from store ChatGPT for Google Colab
Description from store This open-source extension provides a user-friendly interface to interact with ChatGPT inside Google Colab. Interact with ChatGPT inside each code cell and save time and effort learning, fixing, and improving your Jupyter notebooks. Features: * Free * Markdown rendering * Dark, and Light mode * Copy to clipboard * All features supported by your ChatGPT account. * Pre-made prompts for code fixing, refactoring, summarizing, explaining, and adding comments. * Adapting to newly added code cells. Source code: https://github.com/ali-h-kudeir/chatgpt-google-colab

Latest reviews

  • (2025-05-06) Cliff C: Doesn't work: Failed to load response from ChatGPT: Failed to fetch Good idea though
  • (2024-03-12) Mitch y: such a helpful plugin
  • (2024-01-28) עמוס מרום: Spectacular. I am a CS/ML teacher and this tools made me 10x more productive.
  • (2023-12-17) Pronoy Sikdar: Neat utility for developers !
  • (2023-12-09) Jason: Really helpful! Thank you!
  • (2023-11-17) Mohammad Hossein Hosseini: when I click on submit I get the following: ``` Failed to load response from ChatGPT: {"detail":"Could not parse your authentication token. Please try signing in again."} ``` However, I found no way to sign in or insert my api-key
  • (2023-11-16) Robert De La Fontaine: Absolute Gold. I have been looking for a way to incorporate chatGPT into development frameworks that I don't mind coding in. To integrate it this easily, and it still has it's custom instructions, so it feels like I have brought my companion with me, with full knowledge of my Project goals and requirements. Replit also is a great IDE, desktop and cloud based, and it has chatGPT integration through extensions also, which is great. This implementation however, is fantastic. I have only used it for a few minutes so far, but I rate it as "Very Cool". ;
  • (2023-11-05) Luis Alejandro Chanquetti Herrera: Bien
  • (2023-10-31) Ivan Simsic-Babic: everything works except for the actual connection to chatgpt, meaning it isnt fetching/moving any data back and forth between colab and chatgpt. this has been the case for over 6 days now, when will this start working again?
  • (2023-10-31) Ivan Simsic-Babic: everything works except for the actual connection to chatgpt, meaning it isnt fetching/moving any data back and forth between colab and chatgpt. this has been the case for over 6 days now, when will this start working again?
  • (2023-10-30) Justo Fuentes Cuello: Es excelente ayuda para los estudiantes
  • (2023-10-25) Lalendra Kumar: This is Awesome tool but since yesterday it not working properly. When i use any features from out of 5. the same prompt shows in output. How to fix this ?
  • (2023-10-25) Lalendra Kumar: This is Awesome tool but since yesterday it not working properly. When i use any features from out of 5. the same prompt shows in output. How to fix this ?
  • (2023-10-25) DɐtɐX: Awesome. Makes creating docs wayyy easier. Simple and functional.
  • (2023-10-25) DɐtɐX: Awesome. Makes creating docs wayyy easier. Simple and functional.
  • (2023-10-20) Cherie Magennis: Like Stack Overflow on steroids!
  • (2023-10-20) Cherie Magennis: Like Stack Overflow on steroids!
  • (2023-10-17) 刘尧力: Awesome!
  • (2023-10-17) 刘尧力: Awesome!
  • (2023-09-06) Jacopo Ferrero: simply amazing!!!
  • (2023-09-06) Jacopo Ferrero: simply amazing!!!
  • (2023-08-28) Hari Lachannagari: Awesome integration! Thanks Soo Much!
  • (2023-08-28) Hari Lachannagari: Awesome integration! Thanks Soo Much!
  • (2023-08-21) Thales Souza: Muito boa, me ajudou em muitos aspectos.
  • (2023-07-31) JiKui Xie: very good
  • (2023-07-31) JiKui Xie: very good
  • (2023-07-26) Daniel Cownden: Such a simple, yet powerful extension to working in notebooks! Is there any way to select which GPT model is being used?
  • (2023-07-26) Daniel Cownden: Such a simple, yet powerful extension to working in notebooks! Is there any way to select which GPT model is being used?
  • (2023-07-22) Mireia Ribera: Great for students!
  • (2023-07-22) Mireia Ribera: Great for students!
  • (2023-07-17) Jayne Jacobs: You did it, but I knew you would! I keep thinking that by now I should be able to type Latex into a Jupyter notebook and a computer should be able to solve the equation if I state what the variables are. Then it occured to me that you are such a calculator . for example if I give you this problem $\mathbb{P}\left(z \leq -\frac{.44}{1.43/\sqrt{50}} \right) + \mathbb{P}\left(z \leq -\frac{.44}{1.43/\sqrt{50}} \right) = 2\mathbb{P}\left(Z\leq - 2.175\right)$ you can tell me the value of $\mathbb{P} It seems like you have a probability-related problem involving the standard normal distribution, and you want to find the value of $\mathbb{P}(z \leq -\frac{0.44}{1.43/\sqrt{50}}) + \mathbb{P}(z \leq -\frac{0.44}{1.43/\sqrt{50}}) = 2\mathbb{P}(Z \leq - 2.175)$, where $z$ is a standard normal random variable and $Z$ is another standard normal random variable. Let's solve this step by step: Step 1: Calculate the probability value for the left-hand side of the equation. We need to calculate $\mathbb{P}(z \leq -\frac{0.44}{1.43/\sqrt{50}}) + \mathbb{P}(z \leq -\frac{0.44}{1.43/\sqrt{50}})$. Step 2: Calculate the probability value for the right-hand side of the equation. We need to find $2\mathbb{P}(Z \leq - 2.175)$. Step 3: Compare the results of Step 1 and Step 2. Let's proceed with the calculations: Step 1: To calculate $\mathbb{P}(z \leq -\frac{0.44}{1.43/\sqrt{50}})$, we need to find the cumulative probability for the standard normal distribution. Using a calculator or a statistical software, we find that $\mathbb{P}(z \leq -\frac{0.44}{1.43/\sqrt{50}}) \approx 0.003139$. Step 2: Next, we calculate $2\mathbb{P}(Z \leq - 2.175)$. Again, using a calculator or a statistical software, we find that $2\mathbb{P}(Z \leq - 2.175) \approx 0.03025$. Step 3: Finally, we compare the values from Step 1 and Step 2: $0.003139 + 0.003139 \approx 0.006278$ (rounded to 6 decimal places) The value $0.006278$ does not equal $0.03025$, which means the equation $\mathbb{P}(z \leq -\frac{0.44}{1.43/\sqrt{50}}) + \mathbb{P}(z \leq -\frac{0.44}{1.43/\sqrt{50}}) = 2\mathbb{P}(Z \leq - 2.175)$ is not valid. If there's anything else you'd like to know or if you have additional questions, feel free to ask!
  • (2023-07-17) Jayne Jacobs: You did it, but I knew you would! I keep thinking that by now I should be able to type Latex into a Jupyter notebook and a computer should be able to solve the equation if I state what the variables are. Then it occured to me that you are such a calculator . for example if I give you this problem $\mathbb{P}\left(z \leq -\frac{.44}{1.43/\sqrt{50}} \right) + \mathbb{P}\left(z \leq -\frac{.44}{1.43/\sqrt{50}} \right) = 2\mathbb{P}\left(Z\leq - 2.175\right)$ you can tell me the value of $\mathbb{P} It seems like you have a probability-related problem involving the standard normal distribution, and you want to find the value of $\mathbb{P}(z \leq -\frac{0.44}{1.43/\sqrt{50}}) + \mathbb{P}(z \leq -\frac{0.44}{1.43/\sqrt{50}}) = 2\mathbb{P}(Z \leq - 2.175)$, where $z$ is a standard normal random variable and $Z$ is another standard normal random variable. Let's solve this step by step: Step 1: Calculate the probability value for the left-hand side of the equation. We need to calculate $\mathbb{P}(z \leq -\frac{0.44}{1.43/\sqrt{50}}) + \mathbb{P}(z \leq -\frac{0.44}{1.43/\sqrt{50}})$. Step 2: Calculate the probability value for the right-hand side of the equation. We need to find $2\mathbb{P}(Z \leq - 2.175)$. Step 3: Compare the results of Step 1 and Step 2. Let's proceed with the calculations: Step 1: To calculate $\mathbb{P}(z \leq -\frac{0.44}{1.43/\sqrt{50}})$, we need to find the cumulative probability for the standard normal distribution. Using a calculator or a statistical software, we find that $\mathbb{P}(z \leq -\frac{0.44}{1.43/\sqrt{50}}) \approx 0.003139$. Step 2: Next, we calculate $2\mathbb{P}(Z \leq - 2.175)$. Again, using a calculator or a statistical software, we find that $2\mathbb{P}(Z \leq - 2.175) \approx 0.03025$. Step 3: Finally, we compare the values from Step 1 and Step 2: $0.003139 + 0.003139 \approx 0.006278$ (rounded to 6 decimal places) The value $0.006278$ does not equal $0.03025$, which means the equation $\mathbb{P}(z \leq -\frac{0.44}{1.43/\sqrt{50}}) + \mathbb{P}(z \leq -\frac{0.44}{1.43/\sqrt{50}}) = 2\mathbb{P}(Z \leq - 2.175)$ is not valid. If there's anything else you'd like to know or if you have additional questions, feel free to ask!
  • (2023-06-26) Shashank Badgujar: Amazing !!!
  • (2023-06-26) Shashank Badgujar: Amazing !!!
  • (2023-05-25) Awesome integration! Thanks Soo Much!
  • (2023-05-18) Ani Verzivolli: Writting code in google colab just became easy. Much more useful built-in as to ask chat and copy paste from a page to another
  • (2023-05-18) Ani Verzivolli: Writting code in google colab just became easy. Much more useful built-in as to ask chat and copy paste from a page to another
  • (2023-05-16) Yura Pylypchuk: LOVE IT!
  • (2023-05-16) Yura Pylypchuk: LOVE IT!
  • (2023-04-30) Messian: nice job
  • (2023-04-30) Messian: nice job
  • (2023-04-29) Ali Farki: Amazing
  • (2023-04-29) Ali Farki: Amazing
  • (2023-04-27) Mordecai Brian: Awesome...just awesome
  • (2023-04-27) Mordecai Brian: Awesome...just awesome
  • (2023-04-25) Shashank Badgujar: Amazing extension .!! Error solving made easy :)
  • (2023-04-25) Shashank Badgujar: Amazing extension .!! Error solving made easy :)
  • (2023-04-07) Shumin Zheng: This tool is great, you don't have to leave Colab (except for the first time in a while you need to log in to your ChatGPT account). I also like the built-in prompts for common types of questions you might want to ask, save a bunch of time.
  • (2023-04-07) Shumin Zheng: This tool is great, you don't have to leave Colab (except for the first time in a while you need to log in to your ChatGPT account). I also like the built-in prompts for common types of questions you might want to ask, save a bunch of time.
  • (2023-04-02) kai algo: it would be better if it could only explain selected code, not whole cell. but thanks.

Statistics

Installs
8,000 history
Category
Rating
4.806 (67 votes)
Last update / version
2023-08-28 / 1.2.3
Listing languages
en

Links