The
@tigfoundation commenting on OpenAI’s recent math breakthroughs is a massive tell on where the macro AI landscape is heading.
When frontier models start tackling Erdős problems, it confirms the industry is shifting away from simple language pattern-matching and straight into deep, asymmetric combinatorial logic.
This is the exact playground
$TIG was engineered for.
OpenAI is proving that advanced mathematical reasoning is the ultimate currency of the computing era. But while the centralized giants try to monopolize these breakthroughs behind closed corporate walls, TIG’s Optimisable Proof-of-Work framework is quietly building the open, decentralized infrastructure to crowdsource and reward this exact caliber of algorithmic optimization.
The core team sees the board perfectly. We aren't just looking at an L1 blockchain; we are watching the birth of a global engine for open science and algorithmic discovery.
If you are tracking code efficiency and advanced compute architecture, you are still incredibly early here.
Today, we share a breakthrough on the planar unit distance problem, a famous open question first posed by Paul Erdős in 1946.
For nearly 80 years, mathematicians believed the best possible solutions looked roughly like square grids.
An OpenAI model has now disproved that belief, discovering an entirely new family of constructions that performs better.
This marks the first time AI has autonomously solved a prominent open problem central to a field of mathematics.