The Math Club Podcast Por Pete and Noah arte de portada

The Math Club

The Math Club

De: Pete and Noah
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Join hosts Peter Littig and Noah King as they discuss and explain mathematical topics with their own unique style. Full of information that will interest and entertain math lovers as well as those who maybe don’t love it quite that much… yet. Mathematical concepts, history, paradoxes, and puzzles await you, along with a generous helping of witty banter and fun. Calling all members…. The Math Club is open! Email - mathclubpodcast@gmail.com Twitter - @mathclubpodcast2022 Ciencia Matemáticas
Episodios
  • Q.E.D.: The Proving of Fermat's Last Theorem
    Jun 26 2025

    It’s finally here! Part Three of the Fermat Trilogy! In this exciting conclusion, Pete and Noah talk about the mathematicians who ultimately proved (or thought they’d proven) Fermat’s Last Theorem. Join us for the final chapter of this riveting 350 year journey!

    • The Proof - Nova Documentary on Andrew Wiles's proof


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    51 m
  • Sophie's Chase: More History of Fermat's Last Theorem
    May 7 2025

    Join us for part two of our deep dive into the history of Fermat's Last Theorem. In this episode, Pete and Noah focus on the fascinating story of Sophie Germain, a 19th century French mathematician who pursued a proof in the face of overwhelming obstacles. Come learn about this impressive chapter in the saga of one of the most interesting problems in mathematical history.

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    42 m
  • Non-trivial Pursuit: The History of Fermat's Last Theorem
    Apr 9 2025

    A few episodes back, our hosts talked about the great unsolved mathematical problems of our time, and Pete teased an interesting story about one such problem that was finally solved not too long ago. In this first of a two-part episode, we dive into the fascinating story of Fermat's Last Theorem... from its inception, to Fermat's bold claim that he had a proof that he couldn't share, to the mathematical greats of yesteryear who took up the challenge to prove it. Join us for a look into this intriguing conjecture, and its amazing history.

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    36 m
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