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In topology, a border is a one-dimensional manifold which serves to separate various sections of a two-dimensional manifold into peaceful and loving neighbors. Multiple borders which meet at a single point are called "singularities," and are, as such, extremely unstable hot spots where three-way armed conflicts could break out at any time.
edit Border styles
In spite of their geometric simplicity, borders come in a bewildering variety of styles, such as solid and not solid.
edit Increasing the visibility of borders
Borders are extremely difficult to observe in the wild, mostly because they have zero thickness and would thus require the unlikely inventage of an infinitely powerful microscope. This problem of invisibility is neatly solvable by clearly marking the border with rocks, electric fences, check points, warning signs, barbed wire, heavily-armed border patrols, land mines, piranha-filled moats, shark-filled moats, or, if all else fails, sulfuric acid-filled moats (with sharks and piranhas and electric fences thrown into it for good measure).
edit Fractal nature of borders
Any one given border possesses one (1) and only one (1) dimension, making it topologically trivial to guard against the abject horrors of immigrant invasion, illegal or otherwise. However, since the fallen state of human nature is downright unpleasant sometimes, borders naturally crop up at all geopolitical scales, integrating themselves into a vast entangled network of borders within borders within borders within borders, with Hausdorffian fractal dimension 1.5707963267948966 (+/- 0.0000000000000003).
edit Legal problems concerning borders
Throughout recorded history, paradoxes and other conundrums have been associated with the puzzling nature of borders; the most baffling being "If an airplane crashes on the border between two states, where should the survivors be buried?". Also, an infinite number of lawsuits have been filed in recent years concerning the legal pwnership of each of the uncountably-many points of the border itself; none of which have ever been successfully settled out of court.
In one particularly violent border-related clash of the tumultuous 1920s, Stefan Banach and Alfred Tarski simultaneously sued each other for divorce. Even though the judge in the case was on record as being firmly opposed to gay divorce, he unexpectedly ruled in favor of both parties and ordered them to partition their vast mutually-held estate into two identical plots of 100% of the original area each. Unfortunately, the judge refused to tell them exactly how to go about doing this, incurring yet another legal paradox. In 1940, Kurt Gödel attempted to apply the Axiom of Choice to the problem at hand, but failed. In 1963, Paul Cohen attempted to not apply the Axiom of Choice; he, too, also failed. In 1994, Andrew Wiles didn't even try, the fucking bastard. To this day, the case of the missing Banach-Tarski border remains unsolved, mostly because nobody cares.
edit Border as a destination
If one is hungry for Mexican food, one can always run for the border. This concept, however, applies only to Americans, as Mexicans who had previously found themselves in the USA would not want to go back.
edit Border violations in recent history
In 1969, Neil "Steven" Armstrong became the first lunar astronaut to inadvertently step across a lunar border, which would almost certainly have been interpreted by the Moonocratic Principality of Selenica as a flagrant violation of their jealously-guarded sovereignty and could have, by all rights, had Armstrong executed on the spot. Lucky thing for Armstrong that the Moonocratic Principality of Selenica never, in fact, existed.
Soon after the Apollo Program was disassembled, the powerful supercomputers at NASA were finally freed up to focus their superintelligent artificial intelligences on proving once and for all the existence of the elusive Four Border Theorem, to wit:
- The borders between Colorado and Utah, New Mexico and Arizona, Colorado and Arizona, and New Mexico and Utah all meet at one (1) point, forming the only four-fold singularity in the entire universe.
In the intermediate aftermath of this stunning breakthrough, all eight of the above states became bitterly embroiled in the devastating Four Border Theorem War, which rages unchecked to this day.
edit Borders during and after the End Times
During the End Times, every border on Earth will spontaneously ignite in fervent heat. This will cause nation to rise up against nation, and kingdom against kingdom, and every man's hand will be at each other's throats or other sensitive body parts. In the midst of the ensuing chaos, Jesus Himself is scheduled to make a cameo appearance and He shall wipe away every border from the face of the Earth because of how inherently evil they are. Two minutes later, He will erect the Ultimate Border between Heaven and Hell, which will be constructed entirely of sulfuric acid-filled moats (with sharks and piranhas and electric fences thrown into it for good measure).
- ↑ Felix Hausdorff (1903), Ränder sind schwieriger als I Gedanke, pp 37-39
- ↑ Amelia Earhart vs the States of Kansas and Nebraska (1922)
- ↑ Banach vs Tarski (1924) vs Tarski vs Banach (1924)
- ↑ Mark 13:3-13
- ↑ Revelation 19:11