
Intellectually Curious
Intellectually Curious is a podcast by Mike Breault featuring over 1,200 AI-powered explorations across science, mathematics, philosophy, and personal growth. Each short-form episode is generated, refined, and published with the help of large language models—turning curiosity into an ongoing audio encyclopedia. Designed for anyone who loves learning, it offers quick dives into everything from combinatorics and cryptography to systems thinking and psychology.
Inspiration for this podcast:
“Muad'Dib learned rapidly because his first training was in how to learn. And the first lesson of all was the basic trust that he could learn. It's shocking to find how many people do not believe they can learn, and how many more believe learning to be difficult. Muad'Dib knew that every experience carries its lesson.”
― Frank Herbert, Dune
Note: These podcasts were made with NotebookLM. AI can make mistakes. Please double-check any critical information.
Podcasting since 2024 • 1243 episodes
Intellectually Curious
Latest Episodes
On-Device AI Unleashed: EmbeddingGemma and the Private, Fast Future
Google DeepMind's EmbeddingGemma is a compact 308M-parameter text embedding model designed for mobile-first AI. With quantization-aware training it runs on-device in under 200 MB of RAM and exhibits sub-15 ms latency on supported hardware such ...
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6:23

Skyhook: The Orbit-Sling That Could Change Spaceflight
We unpack the skyhook—an orbiting momentum-exchange tether that could grab a payload at the edge of the atmosphere and fling it into orbit. Tracing ideas from Isaacs and Moravec to NASA tests (TSS-1R, YOES-2) and the Hastol study, we discuss how e...
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6:07

Prince Rupert's Cube: A Tilted Passage Through Geometry
Explore the famous geometric paradox: a cube through a hole in another cube, with a side length about 1.06066 times larger. We trace the tale from Prince Rupert's 1693 wager through Wallis and Newland, explain the tilted-square tunnel that makes i...
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5:12

OEIS A000328: Circle problem — lattice points inside a circle
We dive into A000328, the Gaussian circle problem: how many integer lattice points (x, y) lie inside or on a circle of radius n. Start with the main term a(n) ~ πn^2 and the elusive remainder r(n) = a(n) − πn^2. We trace the historical bounds — Ha...
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4:39

CD Decode: Reading Biomolecular Shapes with Circular Dichroism
We demystify circular dichroism (CD) — a fast, non-destructive probe of biomolecular structure. This episode explains how differential absorption of left and right circularly polarized light reveals protein secondary structure, nucleic acid forms,...
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7:27
