Algebra Architecture Calculus 
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FEBRUARY 20, 2024
The Role of Mathematics in Education: What Professions You Can Get in the Future Have you ever found yourself pondering the real-world applications of those algebraic formulas or geometric theorems you spent hours trying to decipher in school? But how does this abstract discipline translate into tangible career paths?
STEM Education Guide
MARCH 8, 2023
While the science aspect (chemistry, biology, and physics) and mathematics (calculus and algebra) is a breeze to figure out, the engineering and technology aspects are less straightforward. Nonetheless, defining STEM can be an uphill battle as it’s a popular term with several meanings to many people.
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Stephen Wolfram
MARCH 23, 2023
But then mathematical notation was invented, and math took off—with the development of algebra, calculus, and eventually all the various mathematical sciences. Wolfram Language has a very open architecture, where a user can add or modify pretty much whatever they want. But what about from the ChatGPT side?
Stephen Wolfram
SEPTEMBER 9, 2021
Mathematics is normally done at the level of “specific mathematical concepts” (like, say, algebraic equations or hyperbolic geometry)—that are effectively the “populated places” (or “populated reference frames”) of metamathematical space. Imagine for example that one has a neural net with a certain architecture.
Stephen Wolfram
SEPTEMBER 9, 2021
Mathematics is normally done at the level of “specific mathematical concepts” (like, say, algebraic equations or hyperbolic geometry)—that are effectively the “populated places” (or “populated reference frames”) of metamathematical space. Imagine for example that one has a neural net with a certain architecture.
Stephen Wolfram
AUGUST 22, 2023
It didn’t help that his knowledge of physics was at best spotty (and, for example, I don’t think he ever really learned calculus). Then McCarthy started to explain ways a computer could do algebra. It was all algebra. And Minsky mentioned work a student of his was doing on the “AI problem” of symbolic integration.
Stephen Wolfram
NOVEMBER 10, 2021
For example, we know (as I discovered in 2000) that (( b · c ) · a ) · ( b · (( b · a ) · b )) = a is the minimal axiom system for Boolean algebra , because FindEquationalProof finds a path that proves it. But what about other models of computation—like cellular automata or register machines or lambda calculus?
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