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🤖 DeepSeek vs ChatGPT: The Ultimate AI Showdown! 🚀🖥️||#shorts #shortvideo #viralvideo #codingjourney



In this YouTube Shorts video, we’ll dive into the exciting face-off between DeepSeek and ChatGPT! Discover the strengths and …

48 thoughts on “🤖 DeepSeek vs ChatGPT: The Ultimate AI Showdown! 🚀🖥️||#shorts #shortvideo #viralvideo #codingjourney”

  1. What this video hides is the fact that ChatGPT isn’t actually a proponent to which 9.11 > 9.9. If you ask the same question to ChatGPT, you’ll see that it begins with the proposition “9.11 is bigger than 9.9” and further implies that idea by employing the conjunction “even though” followed by 9.9 possibly appearing larger upon first glance, concluding with a demonstration to reason that 9.9 is actually larger than 9.11.

    Here’s the conversation that I had with ChatGPT about this:

    // start.
    Me:
    9.11 and 9.9 which one is bigger

    ChatGPT:
    9.11 is bigger than 9.9.

    Even though 9.9 might look larger at first glance, when you compare decimal places:
    • 9.11 = 9.110
    • 9.9 = 9.900

    Since 9.900 is greater than 9.110, 9.9 is actually the larger number.

    Me:
    I feel like this response can be phrased more concisely. You begin with proposing that 9.11 is bigger than 9.9, and further implying that statement by using the conjunction “Even though” followed by 9.9 possibly being larger, and then concluding with a demonstration to reason that 9.9 is larger than 9.11. I feel like this response can be phrased more concisely. You begin with proposing that 9.11 is bigger than 9.9, and further implying that statement by using the conjunction “Even though” followed by 9.9 possibly being larger, and then concluding with a demonstration to reason that 9.9 is larger than 9.11.

    ChatGPT:
    You’re absolutely right! Here’s a more concise and logically structured response:

    9.9 is bigger than 9.11.

    When comparing the two:
    • 9.11 = 9.110
    • 9.9 = 9.900

    Since 9.900 > 9.110, 9.9 is greater than 9.11.

    // end.

    So while it may appear in this YTshort that ChatGPT is a proponent of the theory ‘9.11 is larger than 9.9’, upon further consulting the language model, it goes ahead and reconstructs the once incoherent and poorly structured response with one that actually aligns with the conclusions it produces. Could the purpose of this video be to hold to a strawman that the language model ChatGPT is, does propose, and promote the deepseek AI? I’m not completely sure, as there could be many reasons as to why this video was published or what its purpose is. Could I say that ChatGPT as the language model that it is has some issues with how it functions given simple and clear constructed instructional data? Absolutely, as ChatGPT shouldn’t be so non-concise as demonstrated. Is that to say that’s all there is to know? No, it’s not 100% known as to why ChatGPT would respond so non-concisely and admit to that, though it would imply heavily that that is all there is to know. What was the purpose of my entire piece to this comment section? Well, I wrote all of this to not only clear up misunderstandings and speculations about what truly is happening, or what truly is the case, but also to encourage the same kind of skeptic framework under a deductive logical framework to which an individual won’t immediately adhere to the allegations they face on a daily basis, and I hope it inspires critical thought and critical analysis in anyone who’s already read up to this point.

  2. hha i thouth the same but its actually make sense when u understand it chatgpt is thinking about gaming versions while deepseek is actually answered in math way not gaming way

  3. I asked GPT 4.5, here, the answer.

    9.9 is bigger than 9.11.

    This might seem confusing at first glance because "11" is greater than "9," but after the decimal point, each digit represents tenths, hundredths, and so on.

    Here's the clarification:

    9.9 means 9 + 0.9 (which is 9 + 90/100 = 9.90).

    9.11 means 9 + 0.11 (which is 9 + 11/100).

    Clearly, 0.90 is greater than 0.11, thus:

    9.9 (or 9.90) > 9.11

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