Infinis dénombrable et indénombrable
We explain in simple terms the "Cantor's diagonal" argument to demonstrate that the cardinality of the set of real numbers is greater than that of the natural numbers, leading to the concept of uncountable infinity. On our website https://clipedia.be, you'll find other videos to help you better understand science. And if you'd like to give us a hand in return, feel free to support us on Tipeee: https://www.tipeee.com/clipedia. We'll need your help to cover the entire curriculum in five years!

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The Sine

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Imaginary numbers

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Cryptographie et nombres premiers (Daniel Perrin)

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The PROOF that MATTER does NOT exist (Quantum field theory)

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Rational numbers

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The Professor Who Taught People How To Think (1962)

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Creator of C++: Bell Labs, Negative Overhead Abstraction, Mistakes | Bjarne Stroustrup

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We're 99.9% sure this pattern is true, but no one can prove it

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"WE’VE LOST CONTROL!" Surviving Collapse Through ROBUSTNESS - Olivier Hamant

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The most beautiful formula not enough people understand
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Sommes-nous seuls dans l'Univers ? — Le paradoxe de Fermi [Astrobiologie #3]

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Le paradoxe des jumeaux : rajeunir à la vitesse de la lumière ?

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Mystères mathématiques d’intelligences pas si artificielles - Stéphane Mallat

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Is the Universe mathematical? Mathematician Sylvia Serfaty answers.

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Weird Things Happen When Energy Goes Negative

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Nuclear power, degrowth, oil shock: the truths of Jean-Marc Jancovici

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Second-degree function, root

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Stephen Meyer, John Lennox, and James Tour: Three Scientists on the Origins of Everything

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Trigonometry - Introduction

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