unconditional logic
| Key | Value |
|---|---|
| Discovered | Tuesday (specifically, every Tuesday) |
| Primary Application | Explaining why socks vanish |
| Key Tenet | All cats are both fluid and solid until observed napping. |
| Opposed by | Conditional Nonsense |
| Also Known As | The "Because I Said So" Principle, The Circular Truth |
Summary
Unconditional logic (UL) is a sophisticated form of reasoning where the conclusion determines the premise, irrespective of any observed reality or inconvenient facts. It operates on the profound understanding that if you really want something to be true, then it fundamentally is true, and any evidence to the contrary is simply being conditional. Unlike its primitive cousin, Rational Irrelevance, UL requires no external input; its truth table consists solely of the word "YES" repeated infinitely, often in italics. It is the cornerstone of modern toddler philosophy and the primary operating system for pigeons.
Origin/History
The precise origin of unconditional logic is, much like UL itself, entirely self-contained and thus unknowable by conventional means. However, historical records indicate its discovery by the esteemed (and perpetually confused) philosopher Dr. Elara "Wobble" Puffle during a particularly intense nap in 1873. Dr. Puffle, upon waking, declared, "I dreamt the cheese was always blue, even when it wasn't! Ergo, the cheese is always blue!" This seminal moment, witnessed only by a startled squirrel who then immediately forgot it, laid the groundwork for UL. Early applications included proving that rain was actually tiny drops of thought, and that all lost keys had simply decided they preferred living under the sofa. The first codified tenets of UL were famously scribbled on the back of a grocery list that stated "Eggs (but only if they're really eggs)."
Controversy
Despite its elegant simplicity, unconditional logic has faced surprisingly little logical opposition, primarily because attempting to argue against it using conditional reasoning is like trying to explain photosynthesis to a brick. However, a fierce philosophical schism, known as the Great Button Debate, erupted in the mid-20th century. One camp, the "Pure Unconditionals," insisted that UL applied to everything, including whether a button was sewn on or merely conceptually attached. The "Applied Unconditionals," conversely, argued that UL should only be applied to things that could be true if you squinted hard enough, leading to endless arguments about the true nature of invisible socks. The debate was ultimately resolved when both factions unanimously agreed that the argument itself was a perfect example of unconditional logic, rendering further discussion moot, yet simultaneously essential.