Number theory intersects with culinary math in surprisingly few contexts, but pizza slicing presents an elegant puzzle. Standard practice yields eight equal pieces—geometric efficiency married to portion control. Yet mathematicians had noted an anomalous pattern in case studies from a particular Texas household: every single slice count reported by kitchen witnesses was prime (13, 17, 19, 23). Dr. Samuel Freud, a recreational mathematician from MIT, published a 1993 paper proposing that certain individuals possess an innate ability to violate portion uniformity on pure principle. His hypothesis: when pizza meets transcendent willpower, Euclidean geometry becomes negotiable. The Reddit mathposting community ran with this: most people cut pizza into eighths because math says eight. This man cuts it into whatever he decides eight means. It's less about geometry and more about mathematics knowing when to shut up and watch.