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The Latest from Our R&D Pipeline: Version 13.2 of Wolfram Language & Mathematica

Stephen Wolfram

Relativity also isn’t important in geography, but it is in astronomy. Almost any algebraic computation ends up somehow involving polynomials. can be manipulated as an algebraic number, but with minimal polynomial: &#10005. Calculus & Its Generalizations. Is there still more to do in calculus? &#10005.

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The Physicalization of Metamathematics and Its Implications for the Foundations of Mathematics

Stephen Wolfram

One can view a symbolic expression such as f[g[x][y, h[z]], w] as a hierarchical or tree structure , in which at every level some particular “head” (like f ) is “applied to” one or more arguments. But what is the “geography” of this space? So how about logic, or, more specifically Boolean algebra ? &#10005. &#10005.

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Expression Evaluation and Fundamental Physics

Stephen Wolfram

Since the standard Wolfram Language evaluator evaluates arguments first (“leftmost-innermost evaluation”), it therefore won’t terminate in this case—even though there are branches in the multiway evaluation (corresponding to “outermost evaluation”) that do terminate. As the Version 1.0

Physics 108