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I want to respond to each of his points one by one

> powering various math tools

I don't think going through a math proof like they were computer programs is a good way to approach mathematics. In mathematics I think the important thing is developing a good intuition and mental model of the material. It's not a huge problem if the proof isn't 100% complete or correct if the general approach is good. Unlike programming, where you need a program to work 99.9% of the time, you have to pay close attention to all the minute details.

> analyzing meta-math trends

I'm highly skeptical of the usefulness of this approach in identifying non-trivial trends. In mathematics the same kinds of principles can appear in many different forms, and you won't necessarily use the same language or cite the same theorems even though the parallels are clear to those who understand them. Perhaps LLMs with their impressive reasoning abilities can identify parallels but I doubt a simple program would yield useful insights.

> Basically, the process of doing math will become more efficient and hopefully more pleasant.

I don't see how his points make things more efficient. It seems like it's adding a bunch more work. It definitely doesn't sound more pleasant.



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