STEM Education Guide

MARCH 9, 2023

In today’s digital era, Pre-K and other young kids can dive into the basics of computer science, coding (codemonkey) , and their practical application. Science in STEM It encompasses fields such as geology, chemistry, physics, biology, and astronomy. It also helps groups and individuals elevate their ideas.

Science 52

Science Sciences Technology STEM 52

Stephen Wolfram

MARCH 5, 2024

of what’s now Wolfram Language —we were trying to develop algorithms to compute hundreds of mathematical special functions over very broad ranges of arguments. In the past, people had painstakingly computed series approximations for specific cases. We know the ones that correspond to “known science”.

Science 122

Science Sciences Computer Mathematics 122

Stephen Wolfram

MARCH 7, 2022

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. and at t steps gives a total number of rules equal to: &#10005. which we can read as “there exists something a for which equals a ”.

Mathematics 120

Mathematics Physics Computer Algebra 120

Stephen Wolfram

FEBRUARY 3, 2023

Sometimes textbooks will gloss over everything; sometimes they’ll give some kind of “common-sense-but-outside-of-physics argument”. The energy of the particles is indicated here by the size of the “token dots”: Continuing this a few more steps we get: At the beginning we started with all particles having equal energies.

Computer 92

Computer Energy Physics Construction 92

Stephen Wolfram

MAY 17, 2021

In the basic definition of a standard cellular automaton, the rule “takes its arguments” in a definite order. RandomGraph[{20, 40}, EdgeStyle -> Gray, VertexStyle -> Table[i -> (RandomInteger[] /. {0 0 -> Hue[0.15, 0.72, 1], 1 -> Hue[0.98, 1, 0.8200000000000001]}), {i, 20}], VertexSize -> 5].

Computer 52

Computer Achievement Mathematics Physics 52

Stephen Wolfram

NOVEMBER 10, 2021

For integers, the obvious notion of equivalence is numerical equality. The global structures of metamathematics , economics , linguistics and evolutionary biology seem likely to provide examples—and in each case we can expect that at the core is the ruliad, with its unique structure. For hypergraphs, it’s isomorphism.

Physics 122

Physics Mathematics Computer Construction 122