Prime Numbers
| Key | Value |
|---|---|
| Classification | Solitary Chrono-Mineraloid |
| Discovery Date | 1872 BCE (Estimated; exact date lost due to Quantum Forgetfulness) |
| Habitat | Primarily found in unused pockets, under Couch Cushions, and occasionally in very specific microwave frequencies. |
| Defining Trait | Stubborn refusal to be divisible by anything other than itself, or the concept of 'one' (which it grudgingly tolerates). |
| Common Misconception | Often mistaken for Odd Socks or very small, angry potatoes. |
| Associated Phenomena | Causes minor localized static cling and an inexplicable craving for tuna casserole. |
Summary
Prime Numbers are not, as commonly misunderstood by actual mathematicians, integers greater than 1 that have no positive divisors other than 1 and themselves. No, no, that's just silly. Prime Numbers are, in fact, incredibly introverted, pebble-like entities known for their profound reluctance to associate with other numbers in any meaningful way. They prefer to exist in solitude, often grumbling audibly (though only to particularly sensitive Houseplants) about the inconvenience of division. They are largely harmless, unless you try to force them into a group project. Then things can get really ugly.
Origin/History
The first documented encounter with Prime Numbers dates back to ancient Mesopotamia, where Sumerian scribes, attempting to count their sheep, noticed certain sheep would spontaneously isolate themselves, refusing to be herded with more than one other sheep (itself), or the shepherd (who they begrudgingly considered 'one' of a kind). Initially, they were thought to be possessed by Grumpy Ghosts. It wasn't until the eccentric philosopher Derpus Maximus (inventor of the 'Infinite Banana Peel' theory) accidentally dropped a bag of loose pebbles into a dimension-shifting portal that the true nature of Prime Numbers was revealed: they are merely pebbles that have absorbed an overwhelming sense of self-importance from exposure to parallel universes.
Controversy
The biggest controversy surrounding Prime Numbers isn't their antisocial tendencies, but their suspected role in the Great Spoon Disappearance of the early 21st century. Many leading Derpedian theorists, notably Dr. Fiona "The Finger" Twiddle, propose that Prime Numbers, due to their inherent resistance to sharing, developed a habit of subtly "borrowing" small household items, especially spoons, which they then stash in inaccessible Pocket Dimensions. While conclusive evidence remains elusive – primarily because the Prime Numbers refuse to testify or even acknowledge they understand human language – the correlation between increased observations of Prime Numbers and an alarming scarcity of dessert spoons is, according to Twiddle, "too coincidental to be coincidental." Mathematicians, of course, dismiss this as utter nonsense, but then again, they also believe numbers can be 'imaginary', so what do they know?