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TAO CHEOL-CHUL: AI HAS PROVEN TO BE MORE AND MORE ABUNDANT, AND MATHEMATICS STILL HAS TO DEVELOP UNDERSTANDING
On October 17th, in an interview released on October 15th by Numberphile, Tao Cheol-chul spoke of changes after the AI Mass Output Mathematics Certificate: Mathematics is emerging from the romantic era of relying on individual heroes to attack, proving that numbers are growing, and humans are not able to digest and interpret the results. Tao Chul-hyun does not deny the machine's creativity. He has read about ten of these papers, some of which are an extension of research already in place, and one or two of which contain brilliant new ideas, and a great deal of which is difficult to understand, some of which have been erroneously withdrawn. He criticized the lack of research prior to the release of the focus..- 3.8k
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TOD CHEOL-CHUL AND OTHERS 25 PHILTZ PRIZE LAUREATES SENT A JOINT MESSAGE: ALERT AI DIFFERING THE MATH CONUNDRUM TO THE BENCHMARK OF EVALUATION
ON SEPTEMBER 13, IN A JOINT STATEMENT ISSUED YESTERDAY BY THE 25 PHILTZ WINNERS OF THE PHYLLIS AWARD, TAO CHEOL-CHULZ, PETER SCHULZ, HUGO DIMINICOPAN, MARINA VYAZOVSKA AND OTHERS, AND LED BY TAO CHEOL-CHUL IN A JOINT PUBLICATION OF THE SERIOUS MISALIGNMENT OF AI IN THE FIELD OF MATHEMATICS, WARNS AI OF THE POTENTIALLY DEVASTATING IMPACT OF USING THE PROBLEM OF CRITICAL MATHEMATICS AS A BENCHMARK FOR MODEL CAPABILITIES. ACCORDING TO THE STATEMENT, LARGE LANGUAGE MODELS HAVE MADE RAPID PROGRESS IN RECENT TIMES IN ADDRESSING A NUMBER OF MATHEMATICAL OPENNESS ISSUES, BUT THERE IS A DISCONNECT BETWEEN AI'S OBJECTIVES AND THE CORE CLAIMS OF THE MATHEMATICS COMMUNITY..- 4.6k
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Tao Cheol-chul, GPT-5.2 Pro once again cracks open math
On January 19, a day ago, Neil Somani, founder of the block chain software development company Eclipse, wrote in X that he had solved another famous Eldős (Eldesh) mathematical problem using the latest OpenAI model GPT-5.2 Pro. The Mathematician Terence Tao then confirmed that the model had completed the answer process almost independently on at least one Erdős and assessed it as one of the clearest cases in AI to solve the open question. Op..- 7.7k
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