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Neil deGrasse Tyson Explains The Three-Body Problem Analytics Table
Income Estimates for Neil deGrasse Tyson Explains The Three-Body Problem
Based on this YouTube video's total view count of 11.1M views and industry-standard rates, the estimated total earning is $7.83K - $22.3K through ad revenue. Historical data is not yet available to calculate daily, weekly, or monthly averages.
About Neil deGrasse Tyson Explains The Three-Body Problem
Explore Neil deGrasse Tyson Explains The Three-Body Problem with 11,197,269 views, 243,407 likes, and 11,962 comments. Experience the impact of this video content that has captured audience attention.
What is the three body problem? Neil deGrasse Tyson and comedian Chuck Nice break down why the three body problem is unsolvable and what makes it mathematically chaotic. Is the solar system unstable? Find out about Isaac Newton’s worries about the solar system, Pierre-Simon Laplace’s calculus, and perturbation theory. Would a binary star system be chaotic? What about a star system with three suns? Four suns? Five? Learn about the restricted three body problem and how the Jupiter-Earth-Sun system could be chaotic down the line. Check out our second channel, @StarTalkPlus Get the NEW StarTalk book, 'To Infinity and Beyond: A Journey of Cosmic Discovery' on Amazon: https://amzn.to/3PL0NFn Support us on Patreon: https://www.patreon.com/startalkradio FOLLOW or SUBSCRIBE to StarTalk: Twitter: http://twitter.com/startalkradio Facebook: https://www.facebook.com/StarTalk Instagram: https://www.instagram.com/startalk About StarTalk: Science meets pop culture on StarTalk! Astrophysicist & Hayden Planetarium director Neil deGrasse Tyson, his comic co-hosts, guest celebrities & scientists discuss astronomy, physics, and everything else about life in the universe. Keep Looking Up! #StarTalk #neildegrassetyson 00:00 - Introduction: The Three-Body Problem 00:31 - The Chaos in Our Solar System 3:29 - Laplace & A New Branch of Calculus 6:21 - Orbiting Two & Three Suns 8:45 - The Restricted Three-Body Problem 10:09 - Chaotic Systems
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