What Is the Langlands Program?
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What Is the Langlands Program?
By Alex Kontorovich, Member (2009–10, 2013–14, 2016) and von Neumann Fellow (2017–18) in the School of Mathematics: "Not long ago, I was asked to explain the so-called Langlands program in a single tweet. Impossible, I immediately thought. It’s one of the biggest, most sweeping projects in mathematics, capable of connecting distant ...
Jun 6, 2022
Langlands Program Overview
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48K views · 675 reactions | Traders Confession ✅ Part 3 of 8 CI Program 8 Years Anniversary Overview Do Something today that your future self will thank you for Alone we can do so little; together we can do so much, If everyone is moving forward together, then success takes care of itself Join one of the Longest existing Premium Stock Community in the Country today. For inquiries pls Email: [email protected] #XAUUSD_Trading #tradingmentor | Jem Francisco | Facebook
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3.8K views · 81 reactions | Gold Trading Seminar Overview ✅ Part 4 of 8 CI Program 8 Years Anniversary Overview Do Something today that your future self will thank you for Alone we can do so little; together we can do so much, If everyone is moving forward together, then success takes care of itself Join one of the Longest existing Premium Stock Community in the Country today. For inquiries pls Email: [email protected] #XAUUSD_Trading #tradingmentor | Jem Francisco | Facebook
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Curious about mentorship? Join the USO on October 27th at 7pm ET for an overview of the mentorship opportunities available through the USO Transition Program in partnership with industry leaders. No matter where you are on the journey, we stand ready to support you! ACP Veterati Register: https://fal.cn/3sXRK | USO New York | Facebook
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Björn Öberg - What is The Langlands program?
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Andrew Wiles and his student Richard Taylor proved Fermat’s Last Theorem by showing that every elliptic curve produces an infinite power series which is modular, as the one shown here. Learn more by watching “The Langlands Program, Explained.” https://www.youtube.com/watch?v=_bJeKUosqoY | Quanta Magazine
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