The Mathematical Paradox Game

When the rules of mathematics become moldable clay, paradoxes become a transmigrator’s sharpest carving knife.

After an accident, Su Yu’s consciousness falls into the universe of The Genius Basic Law, where he becomes a quiet transfer student at an advanced math training camp. The prodigies here are obsessed with the concepts of the “Strawberry World” and the “Cheese World,” and thrilled by the legend of Lin Zhaoxi and Pei Zhi. But Su Yu carries something beyond this mathematical universe’s understanding: an “anomaly” known as the [Truth Reconstruction System].

Its very first task is dangerously intriguing: [Prove you belong in Zhang Shuping’s class by posing a problem he cannot solve on the spot.]

So when Zhang Shuping, the training camp’s “tyrant,” sweeps the room with his cold gaze, Su Yu calmly raises his hand. He doesn’t solve a problem. Instead, he writes down a concise but strange expression: a nested model of “self-referential paradoxes” in computable number theory. The classroom falls silent. For the first time, the chalk in Zhang Shuping’s hand stops in midair.

This is only the beginning. The System’s real goal is to help Su Yu cultivate a “domain” of his own in this mathematical soil. He digs forgotten ideas out of the library’s dusty shelves, defines “ghost circuits” at the edge of graph theory, and plants “paradox fuses” beneath the foundations of number theory.

From strangers to allies, he and Lin Zhaoxi and Pei Zhi ignite new sparks through clashes of intellect in one seemingly unsolvable team challenge after another. They are no longer facing standard competition problems, but “anomalous problems” generated by the System, drifting through the cracks in logic. These problems