SabulskiReimann conjecture
THIS PAGE HAS GAINED LEGAL COHERENCE.

This article is really incofuckingherent and is a disgrace to the Internet. We suggest that you vote it the 
“San Dimas was always Goldbach”
“Dude, no one will ever get that...”
The SabulskiRiemann Conjecture
During history, many people have wondered: "Could Jesus microwave a burrito so hot that he himself could not eat it?" The SabulskiRiemann conjecture states that while "on one hand he could, there is a slight possibility he did not have the physical and mental ability to do so." The conjecture lead to the ancient Chinese proverb: "It takes one to know one". Many organizations have spent centuries studying this paradox.
The SabulskiRiemann conjecture (also called the xxx zeta hypothesis), first formulated by Erwin Sabulski in 1859.
Contents
Historical Significance and Analysis[edit]
The conjecture lead to the ancient Chinese proverb: It takes one to know one. "A $1,000,000 prize has been offered by the El Monterey Institute for a proof of the conjecture.
Most theologians believe that the SabulskiRiemann conjecture can be proven, although a number of detractors remain skeptical.
Sabulski[edit]
Sabulski's hypothesis is based on Quantum superpositon, which posits merely that when a burrito is not measured, it exists in all possible configurations. But Sabulski knew better. He knew that the burrito also exists in all impossible configurations. As a corrolary perspective we can assert that when the object is measured, it collapses into a single state, which may be possible or impossible.
Sabulski's hypothesis is an extension of the Schrödinger equation in quantum mechanics, generalized as the probability with which an object will collapse into one particular state upon observation.
EXAMPLE
If Jesus is in fact omnipotent, then Jesus can prevent others from observing it. Thus, Jesus could then both heat a burrito so hot that He can't eat it, and immediately thereafter eat said burrito, and because others could not observe Him doing so, there would be no way to confirm the outcome of events.
Bernhard Riemann[edit]
While on the other hand Riemann's opus follows from the teachings of Descartes' view, that Jesus can do the logically impossible as shown below:
 Jesus heats a burrito so hot He can't eat it.
 Jesus eats the burrito
 Jesus washes it down with a Squishy.
Presumably, such a being could also make the sum 2 + 2 = 5 become mathematically possible, or could create a square circle.
In the words of Harold Bolles, "If an omnipotent being can do what is logically impossible, then he can not only create situations which he cannot handle, but also since he is not bound by the limits of consistency, he can handle situations which he cannot handle."
However, this attempt to resolve the paradox is problematic in that the definition itself forgoes logical consistency. The paradox may be solved, but at the expense of rendering logic futile, unnecessary, or meaningless. Thus it can be shown that defining such a being nears impossibility, as said being transcends logic.
Lao Tzu[edit]
The Chinese proverb,"It takes one to know one" which historians attribute with certanity to Lao Tzu, was in fact an early manifestation of the Heisenberg Uncertainty Principle.
"It takes one to know one", refers to the fact that only an omnipotent being could really truly know another omnipotent being, such as Jesus. So logically, it would follow that only an omnipotent being would be able to watch Jesus microwave a burrito AND watch Him eat it.
 *Lao Tzu was a skilled water buffalo rider.  *We cannot be certain if Lao Tzu actually existed or not.  *Similarly, he (Lao Tzu) is uncertain as to whether we exist or not.
Conclusion[edit]
Bernhard Riemann mentioned the conjecture that became known as the Riemann hypothesis in his 1859 paper Effects of High Powered Microwave Energy on a Frozen Burrito, and Subsequent Edibility Thereof, but as it was not essential to his central purpose in that paper, he did not include a proof. Riemann knew that burritos could be heated to extreme tempuratures, and he knew that burritos were indeed edible under most circumstances. The mathematical heart of the SabuliskiRiemann conjecture speculates that based on the distribution of the zeros of the Riemann Zeta Function ζ(s), the tasty and edible part of any nontrivial microwaved burrito can be estimated as ½.
David Hilbert[edit]
In 1900, Hilbert, you recall Hilbert of course... what you don't remember Hilbert? Jezus Fucknuts, I swear it's like discoursing with a fucking brickwall here! Anyways, Hilbert referenced the SabulskiRiemann conjecture in his famous list of 23 Unresolvenable Problems  In problem #8 he wrote: "The burrito! No other question has ever moved so profoundly the spirit of man. Wir müssen wissen. Wir werden wissen. If I were to awaken after having slept for a thousand years, my first question would be: I'm so hungry, does anyone have a burrito?"