What Happens When the World is Run on Code No One Understands? ...Middle East

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Two months earlier, he had been one of nine mathematicians asked to review whether an AI model had truly refuted an 80-year-old central pillar of modern geometry, known as the Erdős unit distance conjecture. Tsimerman and his peers determined that it had, and their commentary alongside the 18-page proof helped translate the machine's argument into mathematics a human could understand.

To be clear, we are AI optimists. We believe AI tools will complement human ingenuity and expand what we can know and build, but our infrastructure for vetting and certifying discoveries was built for human throughput, and that is now the binding constraint. That is what holds innovation back. The answer to this problem is formalization: translating AI’s outputs into precise forms whose correctness can be checked automatically. Building the infrastructure to make verification routine is now a national-scale engineering problem.

All of this arrives in a world that already runs on code we assume is correct. In July 2024, a single faulty software update, not a cybersecurity attack, grounded flights and disrupted hospitals worldwide. Nowadays, developers can “vibe code,” or use generative AI to write code with natural language prompts. This lets teams build quickly, but at the same time can produce vast quantities of code nobody fully understands.

For decades, researchers in defense, intelligence, academia, and industry have built an alternative to blind trust: formal methods, systems for proving that software mathematically will do exactly what it was designed to do. Like the way a software compiler translates a program into instructions a computer can execute, formal verification takes code, a specification of what it should do, and a proof connecting the two, and accepts the program only if every logical step checks out. This makes it possible to automatically validate AI output, and more broadly rigorize software and other security guarantees. And generative AI tools have made this sort of formalization broadly accessible in a way it never was before. 

The Leiden Declaration, endorsed in June by the International Mathematical Union, warns that AI threatens the verifiability of proof. We would put it the other way around: mathematics offers the infrastructure to make generative AI more trustworthy. For this reason, the United States should treat that mathematical rigor as a national mission. We need public infrastructure for verified software: open libraries of verified components and specifications, standards and benchmarks, better tools for checking updates, and training programs that connect mathematics, computer science, engineering, and national security—coordinated across agencies rather than confined to one program. And because formal methods rest on deep mathematical foundations, this requires sustained investment in mathematics research and education, not only in the applications built on top.

Mathematics has weathered crises of trust before. Geometry, infinity, logic, and the nature of proof each threw the field into foundational doubt, and each time the response was more precise languages, stricter standards, and better verification. That rigor is what made mathematics scalable, and software now needs the same transformation. As AI writes more of the code the world runs on, blind trust is no longer good enough. The question is whether the United States will lead the shift to mathematical trust, or wait for the failures that force it.

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