Can humans and AI complement each other? In her new book "Robot-Proof: When Machines Have All the Answers, Build Better People," neuroscientist Vivienne Ming explores how neither AI nor humans are at ...
In mid-May, OpenAI announced that an internal AI model had disproved the Erdős unit distance conjecture, a famous problem in discrete geometry that had stumped human mathematicians for the last 80 ...
Scott Kominers has taught Robert Aumann's 1976 theorem dozens of times. He's assigned it in economics courses at Harvard. He's built on it in his own research. So when Axiom Math's formal verification ...
The Bear star and Don Cheadle are lost in a new take on David Auburn’s family drama but a standout performance from the two-time Tony winner does some heavy lifting If one was a theater student in the ...
Mathematician Kevin Buzzard of Imperial College London is training computers how to prove one of the most famous problems in math history: Fermat’s last theorem. Resolving the problem isn’t the point.
VUB's Data Analytics Lab has published new results showing that it is possible to develop original mathematical proofs using commercial language models. In a paper posted to the arXiv preprint server, ...
Lead antibody MB0109 targets C1q and uniquely inhibits both classical complement cascade and C1q-mediated macrophage/microglial activation — two key drivers of neuroinflammation Leuven, Belgium – ...
Abstract: Using some lemmas, we simplify the proof of Li-Yorke theorem, so the definition of Li-Yorke chaos is more concise. At the same time, we reduce the difficulty of seeking conditions of ...
Large language models (LLMs) have astounded the world with their capabilities, yet they remain plagued by unpredictability and hallucinations – confidently outputting incorrect information. In ...
James is a published author with multiple pop-history and science books to his name. He specializes in history, space, strange science, and anything out of the ordinary.View full profile James is a ...
The field of formal verification is all about using mathematically rigorous techniques and tools to prove properties about systems. The applications of formal verification vary widely. There are ...
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