Elementary mathematics

Origin (mathematics)

In mathematics, the origin of a Euclidean space is a special point, usually denoted by the letter O, used as a fixed point of reference for the geometry of the surrounding space. In physical problems, the choice of origin is often arbitrary, meaning any choice of origin will ultimately give the same answer. This allows one to pick an origin point that makes the mathematics as simple as possible, often by taking advantage of some kind of geometric symmetry. (Wikipedia).

Origin (mathematics)
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Where did numbers come from?

Where did math come from? Which numbers arose first? Did math develop the same way across cultures? While the details are fuzzy, history shows that if people have ever needed to count something, they developed some form of mathematics. Journalist and moderator Robert Krulwich and the exper

From playlist Mathematics

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Number theory and algebra in Asia (a) | Math History | NJ Wildberger

After the later Alexandrian mathematicians Ptolemy and Diophantus, Greek mathematics went into decline and the focus shifted eastward. This lecture discusses some aspects of Chinese, Indian and Arab mathematics, in particular the interest in number theory: Pell's equation, the Chinese rema

From playlist MathHistory: A course in the History of Mathematics

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Logic: The Structure of Reason

As a tool for characterizing rational thought, logic cuts across many philosophical disciplines and lies at the core of mathematics and computer science. Drawing on Aristotle’s Organon, Russell’s Principia Mathematica, and other central works, this program tracks the evolution of logic, be

From playlist Logic & Philosophy of Mathematics

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Number theory and algebra in Asia (b) | Math History | NJ Wildberger

After the later Alexandrian mathematicians Ptolemy and Diophantus, Greek mathematics went into decline and the focus shifted eastward. This lecture discusses some aspects of Chinese, Indian and Arab mathematics, in particular the interest in number theory (Pell's equation, the Chinese rema

From playlist MathHistory: A course in the History of Mathematics

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Geometry: Ch 5 - Proofs in Geometry (2 of 58) Definitions

Visit http://ilectureonline.com for more math and science lectures! In this video I will explain and give examples of definitions. Next video in this series can be seen at: https://youtu.be/-Pmkhgec704

From playlist GEOMETRY 5 - PROOFS IN GEOMETRY

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When did modern physics begin?

Subscribe to our YouTube Channel for all the latest from World Science U. Visit our Website: http://www.worldscienceu.com/ Like us on Facebook: https://www.facebook.com/worldscienceu Follow us on Twitter: https://twitter.com/worldscienceu

From playlist Science Unplugged: Physics

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What is Group Theory?

This video contains the origins of group theory, the formal definition, and theoretical and real-world examples for those beginning in group theory or wanting a refresher :)

From playlist Summer of Math Exposition Youtube Videos

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Where Did Life Come From? (feat. PBS Space Time and Eons!)

Follow us to PBS Space Time: https://youtu.be/GcfLZSL7YGw And Eons: https://youtu.be/pk213XSSktQ ↓↓↓ More origin of life info and sources below ↓↓↓ The origin of life is one of the most important mysteries in all of science. When did life begin? How did life first evolve from chemistry?

From playlist Be Smart - LATEST EPISODES!

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Mathematics & Science in History - C. Fraser, 4/26/2019

On April 26-27 2019, the Division of Humanities & Social Sciences at Caltech hosted a conference in honor of Jed Z. Buchwald, “Looking Back as We Move Forward: The Past, Present, and Future of the History of Science.” This event was sponsored by the Division of the Humanities & Social Sci

From playlist Looking Back as We Move Forward - A Conference in Honor of Jed Z. Buchwald - 4/26-27/2019

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Where Does the Definition of the Derivative Come From?

A student asked about the definition of the derivative in class so I derived the definition really quickly. We had just finished covering infinite limits so we were not talking about derivatives yet, but it was such a good question that I thought I should share this here. I hope this hel

From playlist Calculus 1 Exam 1 Playlist

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Mistakes in Mathematics | What Can We Learn from Them?

Hello, everybody. My name is Khalid. I am a pre-university student at KSU in Saudi Arabia. This is my first attempt at producing a math video. I'm thrilled with how this video turned out. I'd like to thank my buddy Abdulaziz Alsanawi for assisting me in editing this video and for being par

From playlist Summer of Math Exposition 2 videos

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Michio Kaku - How is Mathematics Truth and Beauty?

When mathematicians speak about their craft, why do they use terms of philosophy and art? What is it about mathematics that can penetrate trivial truth and reveal fundamental “Truth?” What are the characteristics of fundamental truth? What is it about mathematics that can elicit the descri

From playlist Closer To Truth - Michio Kaku Interviews

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Session 3 - Becoming Caltech, 1910–1930: Presentations from the Archives - 7/9/2020

Session 3: Caltech's Early Architects (begins at 2:38) E. T. Bell and Mathematics Between the Wars, by special guest Judith R. Goodstein, University Archivist, Emeritus (begins at 14:07) Student Life and the Original Big T, Carved into a Mountain (begins at 31:51) Q&A (begins at 50:08) L

From playlist Becoming Caltech, 1910–1930: Presentations from the Archives

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A brief history of Geometry III: The 19th century | Sociology and Pure Mathematics | N J Wildberger

The 19th century was a pivotal time in the development of modern geometry, actually a golden age for the subject, which then saw a precipitous decline in the 20th century. Why was that? To find out, let's first overview some of the main developments in geometry during the 1800's, includin

From playlist Sociology and Pure Mathematics

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The Essence of Functional Programming

This talk dives into the origins of functional programming, going all the way back to where the term was first introduced, to see how it evolved over time into our modern understanding of what FP essentially involves. PUBLICATION PERMISSIONS: Original video was published with the Creative

From playlist Functional Programming

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The Mathematics of Projectile Motion

Solving a projectile problem can be difficult. But it doesn't have to be. This video presents and explains the formulas and provides strategies for using conceptual understanding to reason towards solutions. You can find more information that supports this video on our website. Lesson N

From playlist Vectors and Projectiles Video Tutorial Series

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Ernest Nagel on Computers, Logic, & Mind (1962)

A few clips of Dr. Ernest Nagel in an interview discussing things in relation to logic, computers, minds and machines. More information will be added later. #Philosophy #Mathematics

From playlist Logic & Philosophy of Mathematics

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The Theory that Solves "Unsolvable" Quantum Physics Problems - Perturbation Theory

Head over to https://www.Wondrium.com/ParthG to start your free trial today! Sometimes, certain problems in quantum mechanics become unsolvable due to their mathematical complexity. But we still have techniques for approximating their solutions! One such technique is perturbation theory -

From playlist Quantum Physics by Parth G

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Teach Astronomy - Logic

http://www.teachastronomy.com/ Logic is a fundamental tool of the scientific method. In logic we can combine statements that are made in words or in mathematical symbols to produce concrete and predictable results. Logic is one of the ways that science moves forward. The first ideas of

From playlist 01. Fundamentals of Science and Astronomy

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Isadore Singer and Michael Atiyah - The Abel Prize interview 2004

0:07 The Index Theorem – the history 2:16 Both of you contributed to the index theorem with different expertise and visions. Could you describe this collaboration and the establishment of the result a little closer? 5:37 You worked out at least three different proofs with different strateg

From playlist Isadore Singer

Related pages

Complex plane | Euclidean geometry | Null vector | Point (geometry) | Polar coordinate system | Mathematics | Cartesian coordinate system | Radial basis function | Pointed space | Symmetry (geometry) | Euclidean space