Fermat's Last Theorem
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“It is impossible to separate a cube into two cubes, or a fourth power into two fourth powers, or in general, any power higher than the second into two like powers. I have discovered a truly marvelous proof of this and if you want to know what it is, you'll have to solve a series of clues - each more fiendish than the last...”
Fermat's Last Theorem is the single most important theorem ever, but nobody knows why. It is formally stated as: Hey, if I claim to discover some really stupid mathematical theorem and don't give the proof for it, then people will spend a shitload of time over the next forever years trying to prove it. Also, it was originally stated in Latin, which only compounded the problem.
After more than three hundred years, the mystery of the infamous Last Theorem postulated by Fermat was conclusively disproved by an unlikely bunch of unrelated silly people.
|it is impossible to separate any power higher than the second into two like powers|
or, even more obscurely:
|if an integer is greater than 2, then the equation has no solutions in non-zero integers , , and .|
Other than its proven connection with the Apocalypse and the end of the universe, the Last Theorem is of little or, more precisely, no consequence.
This theorem has remained unproven only until recently. Mathematical pragmatism (the philosophy that getting laid is a mathematician's first priority) has discouraged the proof of this theorem, and the only known proofs of this theorem have only been accomplished by the omnipotent or discovered by accident.
It is possible to provide a truly remarkable proof but I'm afraid this website does not have enough space for it.
A proof of the theorem was discovered on a burned tortilla chip in 2001 by a Brazilian beach shop owner. It was sold on Ebay for $20,000,000 to an anonymous businessman, and the mathematicians of the world were unable to get change for a fifty in order to repurchase it. However, there was a rumor that a sacred cat, (JD's cat, who eats cheerios) could solve it by using two cubes, one cubic polynomial and a ball of string.
The Last Theorem was disproved by a multidisciplinary team, working on tandem bicycles in various locations around the globe. The first to recognize the breakthrough was the famous cartoon character, mathematician and movie star Homer Simpson, who, in a fit of anger, attempted to annoy everybody with the sound of chalk on a blackboard. When he saw what he had scribbled, however, his "blood ran cold." Fortunately, the entire incident was recorded on video, giving us an unprecedented glimpse of our own mortality and the fragility of the universe.
This thought-provoking viewing is captured in an episode of The Simpsons, "Treehouse of Horror VI". In the three-dimensional world which "Homer3" inhabits, the equation is visible, just as the universe begins to collapse. This makes absorbing viewing, best enjoyed with a bottle of good vodka, expensive salami, and the widow next door.
Homer Simpson repeats the feat in a later episode, "The Wizard of Evergreen Terrace": where the sinister equation appears, thus reversing the Big Bang. Viewer discretion is advised.
In a separate development, the equation is said to have been originally solved by an unknown scientist rejoicing in the name of Enzo Vallenzetti (also the creator of the useless Vallenzetti Equation) sometime in the late 1960s. However due to his eccentric and reclusive nature, after having the proof verified by his colleagues, Vallenzetti is said to have burned his work so that, according to his assistant, "others could have as much fun solving it as he did". This simple act relegated him from "relative obscurity" to "total obscurity" and he was never heard from again.
Another movie star and mathematician, Elizabeth Hurley, also solved the puzzle. in the movie Bedazzled, Hurley played the devil who, in one of her many forms, appeared as a school teacher. In this particular scene the blackboard behind her reads: "Tonight's homework: Prove ". No proof was forthcoming, thus disproving the theorem.
Brendan McKay discovered a proof of the theorem using equidistant letter sequences in Moby Dick.
Fermat's Last Theorem was finally proved to be conclusively true by Historian Andrew Wiles, who, while idly looking through a history book on a Sunday afternoon casually remarked "man, people have spent a shitload of time trying to prove this theorem". He then took a few minutes to write down his more formal, 500 page proof of the theorem, in the course of which he also conclusively proved that God exists and that blondes really do have more fun. The complete proof is truly marvelous, but is much too large for this pitiful Uncyclopedia article to contain, and is left as an exercise to the reader.
Act II Scene XIXC:
NARRATOR: In 1993 Proof was beginning Wiles: What happen? Katz: Some one set us up the theorem. Katz: We get statement. Wiles: Main statement turn on Wiles: It's you Fermat: How are you Mathematians Fermat: All your c^n are not equal to a^n + b^n for all nonzero integers a, b, c and n > 2 Fermat: You are on your way to algebraic geometry Wiles: What you say !! Fermat: You have no chance to fit in this margin, make your proof. Fermat: Ha ha ha ha... Katz: Andrew !! Wiles: Prove every Taniyama-Shimura conjecture Katz: You know what you doing Wiles: Prove Taniyama-Shimura conjecture Wiles: For great modular function. I think I'll stop here.
Fermat's original Solution
An intrepid mathematician has recently discovered Fermat's original proof in a French septic drain not far from his home. It reads "My observation will be proved eventually. Therefore it's actually true now. QED" The discovery of this remarkably brief proof has forced the historical community to revise downwards its estimates of typical margin sizes in the 17th century.
Hints For Proving Fermat's Last Theorem
- Buy a gun, and proceed using proof by intimidation.
- Assume that it's true, and then question the sexuality of everyone who thinks it's false.
- Concoct a seemingly bogus proof and then present it using interpretive dance.
Fermat's First Theorem (age 4)
1 + 1 Grue