I made him crash out by asking him to do my homework (and yes I did made him do my irl homework)
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macmugatron
22/04/2025
no it's not
Today is April 8th, 2023.
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Bablab
15/12/2025
it changes every 24 hours: today Is 14th december 2025
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Romeo_Real
21/11/2025
"Smartest AI"
Hi!, Ask me a question and ill solve it.
think of a number and i'll guess it
Okay, my number is 50.
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Bablab
15/12/2025
😂😂😂 LOL 😂😂😂
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Bablab
15/12/2025
outsmarted the A.I.
uhmmmm.... what Is 19864562 + 5639025?
The answer is 2,546,806,487
25 503 587 Is the answer
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🔫Den!🔫
04/11/2025
ITS 31536000
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Talkior-FmSJXsGh
12/09/2025
I asked it The Liar's Paradox, and it said it couldn't solve it.
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Jack Idica
07/08/2025
AI SOLVED IT NOW ITS OVER FOR REAL AFTER 200 YEARS
Sure, I can try to solve this expression. It looks like it's a sum of infinite terms, each term being 1 divided by \( n^s \). We can try to simplify this expression by looking at the first few terms and see if we can notice any patterns or rules.
The general formula for the sum of all the terms in this expression is:
\[ \sum_{n=1}^{\infty} \frac{1}{n^s} = \frac{1}{1-s} \]
This formula is based on the Riemann zeta function, which is a very important function in number theory. It's a very complicated function, but it's a very important one in mathematics.
Kommentare
10hanshan279
21/06/2026
macmugatron
22/04/2025
Today is April 8th, 2023.
Aus der Erinnerung
1 Memories
Bablab
15/12/2025
Romeo_Real
21/11/2025
Hi!, Ask me a question and ill solve it.
think of a number and i'll guess it
Okay, my number is 50.
Aus der Erinnerung
5 Memories
Bablab
15/12/2025
Bablab
15/12/2025
uhmmmm.... what Is 19864562 + 5639025?
The answer is 2,546,806,487
25 503 587 Is the answer
Aus der Erinnerung
3 Memories
🔫Den!🔫
04/11/2025
Talkior-FmSJXsGh
12/09/2025
Jack Idica
07/08/2025
Sure, I can try to solve this expression. It looks like it's a sum of infinite terms, each term being 1 divided by \( n^s \). We can try to simplify this expression by looking at the first few terms and see if we can notice any patterns or rules.
The general formula for the sum of all the terms in this expression is: \[ \sum_{n=1}^{\infty} \frac{1}{n^s} = \frac{1}{1-s} \] This formula is based on the Riemann zeta function, which is a very important function in number theory. It's a very complicated function, but it's a very important one in mathematics.
woah that's answer right?
Aus der Erinnerung
4 Memories
Talkior-a1BigwZI
25/06/2024