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The Wolfram Language is important to LLMs—in providing a way to access computation and computational knowledge from within the LLM. We’ve always built—and deployed—Wolfram Language so it can be accessible to as many people as possible. But the advent of LLMs—and our new Chat Notebooks —opens up Wolfram Language to vastly more people.
And for AIs we’re providing a variety of tools —like immediate computable access to documentation , and computable error handling. But it’s also possible for anyone to post their prompts in the Wolfram Cloud and make them publicly (or privately) accessible. So did that mean we were “finished” with calculus? In Version 14.0
He’s writing a paper, he says, basically to clarify the Second Law, (or, as he calls it, “the second fundamental theorem”—rather confidently asserting that he will “prove this theorem”): Part of the issue he’s trying to address is how the calculus is done: The partial derivative symbol ∂ had been introduced in the late 1700s.
When you do operations on Around numbers the “errors” are combined using a certain calculus of errors that’s effectively based on Gaussian distributions—and the results you get are always in some sense statistical. Also in the area of calculus we’ve added various conveniences to the handling of differential equations. 1/(24 60 60+1.).
But it’s also got some “surprise” new dramatic efficiency improvements, and it’s got some first hints of major new areas that we have under development—particularly related to astronomy and celestial mechanics. Relativity also isn’t important in geography, but it is in astronomy. Introducing Astro Computation. Dates are complicated.
Needless to say, you can do this computationally—though the “calculus” of what’s been defined so far in Unicode is fairly bizarre: ✕. it’s now accessible from the button in the new default notebook toolbar. If one’s doing something like astronomy, this kind of “physical” date computation is probably what one wants.
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