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Indoor STEM Activities for Kids

STEM Sport

As the air rushes out of the balloon, it propels the balloon forward, vividly illustrating Newton’s Third Law of Motion – for every action, there is an equal and opposite reaction. Homemade Pendulum: Construct a simple pendulum by suspending a weight from a string.

STEM 52
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How Did We Get Here? The Tangled History of the Second Law of Thermodynamics

Stephen Wolfram

But, first and foremost, the story of the Second Law is the story of a great intellectual achievement of the mid-19th century. There’s a discussion about H for systems that interact, and how there’s an equilibrium value achieved. It’s exciting now, of course, to be able to use the latest 21st-century ideas to take another step.

Energy 88
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How Inevitable Is the Concept of Numbers?

Stephen Wolfram

How do we achieve this? Let’s say that we’re trying to achieve the objective of having an efficient transportation system for carrying people around. No doubt there’ll at least be some “natural-science-like” characterizations of what’s going on. Will there still be “human-level descriptions” that involve numbers?

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The Concept of the Ruliad

Stephen Wolfram

For integers, the obvious notion of equivalence is numerical equality. Then (by the assumed properties of equality) it follows that. In other words, we’re concerned more with what computational results are obtained, with what computational resources, rather than on the details of the program constructed to achieve this.

Physics 122
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Will AIs Take All Our Jobs and End Human History—or Not? Well, It’s Complicated…

Stephen Wolfram

Given a defined “goal”, an AI can automatically work towards achieving it. Most of our existing intuition about “machinery” and “automation” comes from a kind of “clockwork” view of engineering—in which we specifically build systems component by component to achieve objectives we want. And that’s where we humans come in.

Computer 105
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The Physicalization of Metamathematics and Its Implications for the Foundations of Mathematics

Stephen Wolfram

And in what follows we’ll see the great power that arises from using this to combine the achievements and intuitions of physics and mathematics—and how this lets us think about new “general laws of mathematics”, and view the ultimate foundations of mathematics in a different light. 3 | The Metamodeling of Axiomatic Mathematics. &#10005.