Fermat's theorem disproved (not really)

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SUMMARY

Fermat's Last Theorem, stated as a^n + b^n = c^n having no integer solutions for n > 2, was proven true by Andrew Wiles in 1995 after 350 years of attempts. A humorous link shared in the discussion presents a supposed disproof, but it relies on faulty logic and is not a valid mathematical proof. The theorem remains a cornerstone of mathematical achievement, and misconceptions about its validity persist due to its complexity and the nature of the humorous content.

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theCandyman
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I read a book on Fermat's last theorem (a^n + b^n = c^n has no integer solutions for n > 2) last summer and I found this while trying to find the actual proof: http://home.mindspring.com/~jbshand/ferm.html . It is a funny read if you have the time.
 
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That's really hilarious ! :smile:
 


Fermat's Last Theorem is a famous mathematical problem that has intrigued mathematicians for centuries. While it is true that the theorem was not actually disproved, the link provided does offer a humorous take on the supposed "disproof" of the theorem.

It is important to note that the supposed disproof presented in the link is not a valid mathematical proof. In fact, it relies on faulty logic and incorrect assumptions. The author acknowledges this and even states that the "proof" is meant to be a joke.

Fermat's Last Theorem has been proven to be true by Andrew Wiles in 1995, after over 350 years of attempts by mathematicians. The proof is complex and uses advanced mathematical concepts, making it difficult for the average person to understand. This may be why some people may still believe that the theorem has been disproved, even though it has been widely accepted as true by the mathematical community.

In conclusion, while the link provided may offer a humorous take on the supposed disproof of Fermat's Last Theorem, it is important to remember that it is not a valid mathematical proof. The theorem still stands as one of the most famous and challenging problems in mathematics, and its proof remains a major achievement in the field.
 

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