Argumentation Construction Flexibility Mathematics 
Stephen Wolfram
MARCH 7, 2022
1 Mathematics and Physics Have the Same Foundations. 2 The Underlying Structure of Mathematics and Physics. 3 The Metamodeling of Axiomatic Mathematics. 4 Simple Examples with Mathematical Interpretations. 15 Axiom Systems of Present-Day Mathematics. 21 What Can Human Mathematics Be Like? Graphical Key.
Stephen Wolfram
MARCH 5, 2024
Three centuries ago science was transformed by the idea of representing the world using mathematics. A lot of science—and technology—has been constructed specifically around computationally reducible phenomena. And that’s for example why things like mathematical formulas have been able to be as successful in science as they have.
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The Science Penguin
AUGUST 11, 2023
The DCI states, “Support an argument that plants get the materials they need for growth chiefly from air and water.” It also encourages students to be flexible and creative and to develop their ideas over time. In our NGSS-aligned Phenomena-Based Science Units , each unit is aligned to a specific DCI.
Stephen Wolfram
JANUARY 31, 2023
It began partly as an empirical law, and partly as something abstractly constructed on the basis of the idea of molecules, that nobody at the time knew for sure existed. There were still mathematical loose ends, as well as issues such as its application to living systems and to systems involving gravity.
PCS Edventures
SEPTEMBER 22, 2021
While sciences and mathematics may take center stage, literacy skills have always been waiting in the wings, ready to make their debut. Both Discover Digital Video LAB and Traveling Artist kits are flexible for in-person or distance learning. Mathematics and Literacy. We can’t forget literacy in math!
Stephen Wolfram
MAY 23, 2023
And for example doing a very simple piece of machine learning , we again get a symbolic object which can be used as a function and applied to an argument to get a result: And so it is with LLMFunction. By giving a second argument to LLMFunction you can say you want actual, structured computable output. are symbolic objects.
Stephen Wolfram
SEPTEMBER 9, 2021
Its key idea is to think of things in the world as being constructed from some kind of simple-to-describe elements—say geometrical objects—and then to use something like logical reasoning to work out what will happen with them. In the mathematical paradigm one imagines having a mathematical equation and then separately somehow solving it.
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