Zermelo-Fraenkel set theory is so widely accepted that modern mathematicians hardly think about it. But believing in its core ...

People often solve simple arithmetic problems, such as basic addition, subtraction, multiplication or division, in their ...

GPT-5.4 Pro cracked a conjecture in number theory that had stumped generations of mathematicians, using a proof strategy that ...

Arthur Brooks draws a distinction that should make every professional stop and think. There are two fundamentally different categories of problems in the world, and confusing one for the other is one ...

In this video playlist, you will learn how to simplify complex numbers under a radical as well as raised to a higher power. You will learn to add, subtract, multiply and divide complex numbers to ...

When a startup struggles, founders usually assume the solution is obvious: more marketing, more hiring, or more capital. But in my experience advising founders, the real issue is usually something ...

GPT just keeps getting better at mathematics, increasingly solving the trickiest of problems. In January, AI testing company Epoch AI found that a previous version of the AI model, GPT-5.2 Pro had ...

Dr. Clayton is a mathematician. Candidates for quantitative jobs — like those on Wall Street or in Silicon Valley — are sometimes asked offbeat questions such as: How many Ping-Pong balls fit in a 747 ...

Over the past couple of months, several researchers have begun making the same provocative claim: They used generative-AI tools to solve a previously unanswered math problem. The most extreme promises ...

LOUISVILLE, Ky. (WDRB) — We are approaching March, the time of year when résumés get polished, seeds get assigned, and narratives get stamped in permanent ink. It is also, whether anyone wants to ...

Alejandro Quiroga of Children's Mercy Kansas City says healthcare keeps treating workforce burnout like an engineering problem when it requires hypothesis-driven leadership instead. When hospital ...

AI could soon spew out hundreds of mathematical proofs that look "right" but contain hidden flaws, or proofs so complex we can't verify them. How will we know if they're right? When you purchase ...