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The seventeenth-century French mathematician, Pierre de Fermat, sat in his private library reading a book. He excitedly wrote about one of his new discoveries, in the corner of the book, which we now call Fermat's Great Theorem, and Fermat wrote on the side of the book: "However, you cannot write a cubic number as the sum of two cubic numbers, nor a power of four as the sum of two powers of four, or, more generally, any number higher than a second power cannot be written as the sum of two numbers of the same power as it."
I've found a brilliant proof, but it's too narrow here for me to write. In modern notation, if n is a positive integer greater than 2, then the equation x n + y n = z n (x n is the nth power of x) has no non-zero solution of rational numbers (you may wonder why I say "rational number" instead of "integer").
Think about it). It was only after Fermat's death in 1665 that Fermat's son compiled and published his father's manuscripts and notes, making this assertion public.
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Pierre de Farmat was a 17th-century French lawyer and amateur mathematician. It is called amateur because Pierre de Fermat has a full-time job as a lawyer. Based on the actual pronunciation in French and with reference to the English pronunciation, his surname is also often translated as "Ferma" (note the word "Ma").
Fermat's final theorem is commonly known as Fermat's theorem in China, and the original name "final" in Western mathematics means that other conjectures have been confirmed, and this is the last one. The famous historian of mathematics E. Bell
t.In his early 20th century writings, Bell called Pierre de Fermat "the king of amateur mathematicians." Bell was convinced that Femat was more accomplished than most of Pierre de Fermat's contemporaries.
The 17th century was the century in which great mathematicians were active, and Bell considered Fermat to be the most prolific star of 17th-century mathematicians.
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It is likely that Fermat's proof is not rigorous or even wrong. Perhaps he himself was not aware of it at the time and did not study it in depth.
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Perhaps the whole mathematics and the whole mathematical formula is a miracle that happened in China in the Internet era, the whole mathematical formula is different from any mathematical formula in the past is that the overall mathematical formula is also the law of global cosmology, the universe may come from the vacuum quantum fluctuations, the so-called observable universe outside is the vacuum, the vacuum and the observable universe are one, can inspire people's understanding of life in the universe,
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Fermat's median value theorem formula:
A class of median problems that can be solved by using the median value theorem of continuous functions in closed intervals, i.e., proving the existence of [a,b], makes a proposition true. A class of median theorems that can be solved by using Roll's theorem and Fermat's theorem, that is, proving the existence of [a,b], such that h( ,f( )f'( 0.
Fermat's theorem is explained in layman's terms.
Fermat's theorem, also known as Fermat's equation, where n is equal to or greater than 3, there will be no complete integer solution, i.e., it will enter some kind of creative "three" chaotic domain. Only by entering the Chaos Domain can new things be created and created.
Fermat's theorem, simply understood as a theorem proposed by Fermat, the content of the specific theorem is the nth power of x + the nth power of y = the nth power of z, when n is greater than 2, this equation does not have any integer solution.
This equation looks very similar to the Pythagorean theorem that we learned in junior high school, and Fermat's great theorem is a study based on Fermat's theorem.
The Pythagorean theorem, coined more than 2,000 years ago, says that in a right triangle, the square of the hypotenuse is equal to the sum of the squares of the two right angles. That is, the Pythagorean theorem.
Around 1637 A.D., while Fermat was studying the Pythagorean equations, he wrote down an equation that closely resembled the Pythagorean equations: Fermat wrote an additional commentary when he wrote down the leak of this conclusion in the margins of the book Arithmetic, near question 8
I'm sure I've found a wonderful proof, and the space here is too small to write. This is the famous Fermat's Great Theorem or Fermat's Last Theorem in the history of mathematics.
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