For nearly 80 years, mathematicians have grappled with the planar unit distance problem, originally posed by Hungarian mathematician Paul Erdős in 1946. The problem asks how many pairs of dots can be positioned exactly the same distance apart on a plane. Erdős speculated that the maximum number of such pairs grows only slightly faster than the number of dots, but no one could prove this. Recently, OpenAI announced that its AI model made significant strides in this area, suggesting that Erdős may have been mistaken. The AI, prompted by a simple inquiry about Erdős's conjecture, employed various mathematical branches, including geometry and complex number systems, producing extensive calculations. Its findings indicate that it is possible to arrange dots in ways that yield far more equal distances than previously believed. The breakthrough was validated by experts, confirming that the conjecture was indeed disproven. This achievement not only resolves a long-standing mathematical enigma but also exemplifies the role of AI in advancing mathematical research.