Sherlock & Enola Investigate: The Ramanujan Lost Book Mystery Mon, 24 Aug 2026 19:56:47 -0400 en-us © 2026 Sherlock & Enola Investigate: The Ramanujan Lost Book Mystery yes b5170b82-7730-5a89-9b25-b065e5da266d sasanka.srikakolapu@gmail.com Sasanka episodic false Sherlock Holmes and Enola Holmes are back on the case — but this time, the crime scene is a chalkboard. Each episode dives into a real mathematical mystery, from partition numbers and prime suspects to topology, cryptography, and the infinite race to calculate π. Along the way, our detectives interrogate history's greatest minds: Gauss, Euler, Newton, Riemann, Poincaré, and more. But running beneath every case is one mystery neither detective can fully close — how a self-taught Indian mathematician named Srinivasa Ramanujan kept arriving at answers no one could explain. Part history, part detective story, part math lesson — for anyone who loves a good mystery and isn't afraid of a good equation.

]]> Buzzsprout (https://www.buzzsprout.com) Sasanka sasanka.srikakolapu@gmail.com https://storage.buzzsprout.com/tp9bfq9znvcvv065zna1mec0bcbe?.jpg Sherlock & Enola Investigate: The Ramanujan Lost Book Mystery Episode 1: The Partition Case Episode 1: The Partition Case Sherlock Holmes opens the case with a locked vault — 100 combination locks, and a suspect list stretching back centuries. In this episode, Sherlock cracks open the mathematics of partitions: how many ways can a number be broken into pieces? Along the way, he interrogates Carl Friedrich Gauss, Leonhard Euler, G.H. Hardy, and the one suspect who never quite plays by the rules — Srinivasa Ramanujan. From a schoolboy's shortcut to a "Lost Notebook" that predicted black hole physics decades early, this episode sets up the mystery that runs through the whole series: how did Ramanujan really know what he knew?

🔍 Featuring: Gauss's rooftop trick, Euler's generating functions, Hardy's genius rating scale, and Ramanujan's uncanny partition congruences.

]]> Sherlock Holmes opens the case with a locked vault — 100 combination locks, and a suspect list stretching back centuries. In this episode, Sherlock cracks open the mathematics of partitions: how many ways can a number be broken into pieces? Along the way, he interrogates Carl Friedrich Gauss, Leonhard Euler, G.H. Hardy, and the one suspect who never quite plays by the rules — Srinivasa Ramanujan. From a schoolboy's shortcut to a "Lost Notebook" that predicted black hole physics decades early, this episode sets up the mystery that runs through the whole series: how did Ramanujan really know what he knew?

🔍 Featuring: Gauss's rooftop trick, Euler's generating functions, Hardy's genius rating scale, and Ramanujan's uncanny partition congruences.

]]> Sherlock & Enola Investigate Buzzsprout-19696880 Mon, 24 Aug 2026 19:00:00 -0400 468 1 1 full true