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7 Popular Science Museums

Educators Technology

Science museums from all around the world capture and document this knowledge allowing anyone interested in learning about science, to access this wealth of knowledge and learn about major achievements and milestones that got us where we are today. The Museum of Natural Sciences contains several galleries and sections.

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Indoor STEM Activities for Kids

STEM Sport

Focusing on STEM (science, technology, engineering, and mathematics) activities can be an excellent strategy to keep students engaged in winter. These activities help reinforce mathematical concepts playfully, promoting logical thinking and problem-solving skills, which are essential components of mathematical understanding.

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educators

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

Stephen Wolfram

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.

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How we read: the neuroscience behind literacy

Futurum

Pathway from school to cognitive neuropsychology • At school and post-16 years old, subjects such as biology, chemistry, psychology, mathematics and English or other languages can provide a good foundation for an appropriate undergraduate degree at university. I aspire to help make life easier for adults with reading challenges.

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How can intelligent systems revolutionise healthcare?

Futurum

Published: Access to quality healthcare is a basic human right. These systems can securely store and share patient information, ensuring that healthcare professionals have access to comprehensive and up-to-date data, regardless of geographical location,” says Narges. How can intelligent systems revolutionise healthcare?

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Charting a Course for “Complexity”: Metamodeling, Ruliology and More

Stephen Wolfram

And at first I did so in the main scientific paradigm I knew : models based on mathematics and mathematical equations. From mathematics. Mathematical physics. By the late 1970s, though, there were other initiatives emerging, particularly coming from mathematics and mathematical physics. Synergetics.

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How Inevitable Is the Concept of Numbers?

Stephen Wolfram

Fast numbers-based ways to do particular computations are often viewed as representing “ exact solutions ” to corresponding mathematical problems. Still, there is in a sense one other kind of computational reducibility that we do know about, and that’s been very widely used in mathematical science: the phenomenon of continuity.