
aboutlogic
aboutlogic is a podcast on logic, foundations of mathematics, philosophy, and theoretical computer science.aboutlogic features in-depth conversations with people working in and around the foundations of these subjects. W...
Insights from recent episode analysis
On the show
- Tudor Achim1 ep
- Mike Shulman1 ep
- Jan von Plato1 ep
Also: José Pérez Escobar, Bernhard Fisseni, Bernhard Schröder
Audience Interest
Podcast Focus
Publishing Consistency
Insights are generated by CastFox AI using publicly available data, episode content, and proprietary models.
Most discussed topics
Brands & references
Total monthly reach
Based on 1 signal.
Built from
By chart position
- 🇺🇸United States · MathematicsHOME#32.0M to 10M
- 🇧🇷Brazil · Mathematics#490K to 475K
- 🇫🇷France · Mathematics#635K to 184K
- 🇬🇧United Kingdom · Mathematics#1135K to 184K
- 🇯🇵Japan · Mathematics#530K to 161K
- Per-Episode Audience
Est. listeners per new episode within ~30 days
2.3M to 12M🎙 ~2x weekly·27 episodes·Last published 2w ago - Monthly Reach
Unique listeners across all episodes (30 days)
4.7M to 25M🇺🇸84%🇧🇷4%🇫🇷1%+7 more - Active Followers
Loyal subscribers who consistently listen
2.6M to 14M
Market Insights
Platform Distribution
Reach across major podcast platforms, updated hourly
Total Followers
—
Total Plays
—
Total Reviews
—
* Data sourced directly from platform APIs and aggregated hourly across all major podcast directories.
| Date | Episode | Topics | Guests | Brands | Places | Keywords | Sponsor | Length | |
|---|---|---|---|---|---|---|---|---|---|
| 10/7/26 | Season 2 Recap: From Gödel to AI-Proved Math | aboutlogic #22 | Season 2 Recap: From Gödel to AI-Proved Math | aboutlogic #22 Nine guests, four emerging themes, and one big question running through all of it: what happens to mathematics when symbolic reasoning and statistical AI finally meet? In this Season 2 recap, Thorsten Altenkirch and Deniz Sarikaya look back at conversations with Urs Schreiber, Joel David Hamkins, Dana Scott, Emily Riehl, Bernhard Fisseni, Bernhard Schröder, José Pérez Escobar, Jan von Plato, Mike Shulman, Tudor Achim, and Neil Ghani — and preview where Season 3 is headed. | 27m 20s | ||||||
| 9/30/26 | aboutlogic: premises #09 | Why Symbolic AI Failed — and Then Won | Why Symbolic AI Failed — and Then Won | aboutlogic Premises #09 Symbolic AI — "GOFAI" — was meant to be the foundation of machine intelligence, and it failed spectacularly in the 1980s. In this premises episode, Thorsten and Deniz explore why, and how statistical AI, the technology that replaced it, may now be quietly bringing symbolic reasoning back — including a Platonic twist: if Plato thought the world of ideas came first, modern AI suggests structure and reasoning actually emerge only after fuzzy, statistical pattern recognition. They land on what Thorsten calls a "paradoxical synthesis": statistical AI winning the race is exactly what now makes rigorous, formally verified symbolic AI possible. | 31m 10s | ||||||
| 9/23/26 | aboutlogic #21 | Category Theory Meets Agentic AI | Neil Ghani (Kodamai) | Category Theory Meets Agentic AI | Neil Ghani (Kodamai) Why does almost all agentic AI today run completely untyped — even though 40 years of type theory and category theory research says that's a mistake? Neil Ghani, Co-Founder of Kodamai, Professor of Computer Science at the University of Strathclyde and a world-leading authority in Applied Category Theory, joins Deniz and Thorsten to explain how the same mathematical structures used to reason about data types can bring trustworthiness, scalability, and adaptability to AI agents. The conversation ranges from the origins of container theory to why LLMs are fundamentally untyped, whether category theory is "abstract nonsense," the GOFAI failures of the 1980s, and how formal verification tools like Lean might be the unlikely savior of both mathematics and AI. | 54m 42s | ||||||
| 9/16/26 | aboutlogic: premises #08 | Choice vs. Excluded Middle: A Constructive Paradox | Choice vs. Excluded Middle: A Constructive Paradox | aboutlogic: premises #08 Constructive mathematics is all about building things explicitly — so why does it reject the Axiom of Choice, which sounds trivial in a constructive context. In this Premises episode, Thorsten walks Deniz through Diaconescu's theorem: the surprising proof that the Axiom of Choice implies the Law of Excluded Middle, turning a seemingly innocent principle into full-blown classical logic. Using an intuitive type-theoretic explanation (starting with a very relatable glove-matching example), Thorsten builds up to Diaconescu's classic argument, touching on propositional extensionality, the difference between intensional and extensional predicates, and why the Axiom of Choice turns out to be a stronger form of "magic" than Excluded Middle itself. | 33m 25s | ||||||
| 9/9/26 | AIRiemann Hypothesis+5 | Tudor Achim | HarmonicAristotle | — | AIRiemann Hypothesis+5 | — | 40m 36s | ||
| 9/2/26 | Russell's Paradoxset theory+5 | — | YoutubeRussell’s Paradox+4 | — | Russell's ParadoxZFC+5 | — | 30m 22s | ||
| 8/26/26 | Homotopy Type TheoryProof Assistants+4 | Mike Shulman | University of San Diego | — | Homotopy Type TheoryNarya+5 | — | 1h 00m 44s | ||
| 8/19/26 | set theorymathematics+4 | — | set theory | — | set theoryCantor+5 | — | 27m 17s | ||
| 8/13/26 | history of logicGödel+5 | Jan von Plato | University of HelsinkiHilbert’s school | — | logicGödel+5 | — | 1h 02m 52s | ||
| 8/5/26 | Dependent Type TheoryType Theory+3 | — | — | — | dependent type theorytype theory+4 | — | 27m 49s | ||
Want analysis for the episodes below?Free for Pro Submit a request, we'll have your selected episodes analyzed within an hour. Free, at no cost to you, for Pro users. | |||||||||
| 7/29/26 | philosophy of mathematicsapplied mathematics+5 | José Pérez Escobar | WittgensteinTuring+1 | — | mathematicsscience+8 | — | 1h 15m 39s | ||
| 7/22/26 | interactive theorem proversproof assistants+4 | — | LeanAgda+1 | — | LeanAgda+5 | — | 28m 18s | ||
| 7/15/26 | mathematical languagelinguistics+5 | Bernhard FisseniBernhard Schröder | University of Duisburg-Essen | — | mathematicslanguage+7 | — | 50m 02s | ||
| 7/8/26 | aboutlogic: premises #03 | Synthetic vs. Analytic Math: Inspired by Emily Riehl | Inspired by our conversation with Emily Riehl on higher category theory, this aboutlogic: premises episode dives into the synthetic vs. analytic approach in mathematics. Deniz and Thorsten explore how Euclid’s geometry, category theory, and higher categories embody the synthetic approach. Focusing on abstract structures and relationships rather than concrete coordinates or definitions. | 38m 14s | ||||||
| 7/1/26 | aboutlogic #15 | Emily Riehl – Higher Category Theory, Homotopy & AI in Math | aboutlogic #15 | Emily Riehl (Johns Hopkins University) joins us to explore higher category theory, homotopy, and the role of AI in modern mathematics. From the foundations of category theory to the challenges of formalizing math with proof assistants like Lean, Emily shares her insights on synthetic vs. analytic approaches, the beauty of abstraction, and how AI is changing mathematical research. | 58m 33s | ||||||
| 6/24/26 | aboutlogic: premises #02 | Hilbert’s Hotel & Cantor’s Infinity: The Story of Set Theory | Your support helps us keep these conversations going! If you’d like to contribute, you can buy us a coffee here: https://buymeacoffee.com/aboutlogic What is set theory—a foundation of math or a science of infinity? In this aboutlogic: premises episode, Deniz and Thorsten explore the history, paradoxes, and philosophical debates behind set theory. From Cantor’s diagonal argument to Hilbert’s Hotel and the role of ZFC, they discuss why set theory became the language of mathematics—and where its limits lie. Join the Discussion: Have questions or thoughts to share? Drop a comment below and engage in a discussion with fellow viewers and experts. | 26m 57s | ||||||
| 6/17/26 | #14 aboutlogic | Dana Scott – Lambda Calculus, Forcing & the Foundations of Math | aboutlogic #14 | Turing Award winner Dana Scott joins us to discuss his groundbreaking work on lambda calculus, forcing, and Boolean-valued models and how these ideas revolutionized set theory and computability. From his collaborations with Kleene and Solovay to his thoughts on constructive mathematics, Scott shares insights into the history and future of logical foundations. Hear anecdotes about Gödel’s unpublished ideas, Einstein’s influence, and the telephone conversations that shaped modern logic. | 33m 00s | ||||||
| 6/10/26 | aboutlogic: premises #01 | Is Math a Story? A Constructivist Perspective and Captain Ahab's Dilemma | Our weekly Premises: Behind-the-scenes thoughts, deep dives, and the ideas that didn’t fit into the main episodes. Is mathematics a discovery or a story we tell ourselves? In this first aboutlogic: premises episode, Deniz and Thorsten explore why math might be more like fiction than absolute truth and what that means for logic, proof, and the future of the field. | 26m 01s | ||||||
| 6/3/26 | aboutlogic #13 | Joel David Hamkins – Set Theory, Pluralism & the Multiverse View | aboutlogic #13 | In this episode of aboutlogic, we’re joined by Joel David Hamkins, professor at the University of Notre Dame and a leading figure in set theory, mathematical logic, and the philosophy of mathematics. Joel shares his insights into the multiverse view of set theory, a perspective that challenges the traditional "universe view" by embracing a pluralistic approach to mathematical truth. We explore how this view connects to constructivism, potentialism, and the foundations of mathematics, and discuss its implications for understanding concepts like the Continuum Hypothesis (CH) and the nature of mathematical reality. Joel also reflects on the historical contingency of mathematical axioms, the role of categoricity in mathematics, and how different philosophical perspectives, such as Platonism, formalism, and fictionalism, shape the way mathematicians approach their work. Whether you're a mathematician, philosopher, or simply curious about the foundations of logic, this conversation offers a deep dive into the diverse and evolving landscape of mathematical thought. | 1h 24m 46s | ||||||
| 5/20/26 | aboutlogic #12 | Urs Schreiber – Quantum (Physics, Computing), Topos & Homotopy Theory | aboutlogic #12 | In this episode of aboutlogic, we’re joined by UrsSchreiber, a senior scientist at New York University Abu Dhabi. Urs shares insights into his work at the intersection of quantum physics, topos theory, and homotopy type theory. We explore how these advanced mathematical frameworks help address fundamental questions in physics, from understanding gauge fields to the role of higher category theory in describing the universe. Urs also discusses the historical and philosophical connections between physics and logic, and how modern mathematics is shaping our understanding of reality. | 59m 33s | ||||||
| 5/6/26 | aboutlogic #11 | Season 1 Recap: Feedback, Highlights & Season 2 Preview | aboutlogic #11 | In this special Season 1 Recap of aboutlogic, Deniz and Thorsten reflect on your comments and feedback, revisit some of the most intriguing topics, and look back at all the incredible guests from the first season. What were the highlights? What did we learn? And what’s in store for Season 2? Join us for a wrap-up filled with insights, gratitude, and a sneak peek at what’s next. | 1h 03m 32s | ||||||
| 4/22/26 | aboutlogic #10 | Seunghyun Song & Jordi Fairhurst – ABC Conjecture, Epistemic & Linguistic Justice | aboutlogic #10 | In this episode, we talk with Seunghyun Song and Jordi Fairhurst about the ABC conjecture, the importance of epistemic justice, and the role of linguistic justice in non-Western mathematical traditions. How do diverse perspectives reshape our understanding of mathematics? Join the Discussion: Have questions or thoughts to share? Drop a comment below and engage in a discussion with fellow viewers and experts. | 52m 40s | ||||||
| 4/8/26 | aboutlogic #09 | Andrej Bauer – 5 Stages of Accepting Intuitionistic Math & Proofs by Contradiction | aboutlogic #09 | In this episode, we talk with Andrej Bauer about the five stages of accepting intuitionistic mathematics and the challenges surrounding proofs by contradiction. Join the Discussion: Have questions or thoughts to share? Drop a comment below and engage in a discussion with fellow viewers and experts. | 48m 58s | ||||||
| 3/25/26 | aboutlogic #08 | Deborah Kant – Talking with Set Theorists: Insights in Mathematical Philosophy | aboutlogic #08 | In this episode, Deborah Kant presents findings from her interview study with set theorists, exploring the relationship between philosophy and empirical methods in mathematics. Join the Discussion: Have questions or thoughts to share? Drop a comment below and engage in a discussion with fellow viewers and experts. | 46m 56s | ||||||
| 3/11/26 | aboutlogic #07 | Alexander Steen – Interactive Theorem Provers, Legal Reasoning, Non-Standard Logics | aboutlogic #07 | We’re joined by Alexander Steen, who works on logics to be used in legal contexts. In this episode, we talk about the relationship between ethics and law, how good old-fashioned artificial intelligence can help legal practitioners, and how to use theorem proving practices for this. Join the Discussion: Have questions or thoughts to share? Drop a comment below and engage in a discussion with fellow viewers and experts. | 49m 07s | ||||||
Showing 25 of 27
Pitch Fit is a Pro feature
See how bookable this show is for guests, which brands already advertise, the per-episode ad value, and the best-fit guest and sponsor profile. The numbers are blurred on the free plan.
How readily this show books outside guests like you.
How proven this show is for host-read sponsorships.
For Guests
ProFor Advertisers
ProUpgrade to Pro to unlock guest cadence, sponsor categories, fit scores, and per-episode ad value for this show.
Similar Audience Demographics
Podcasts that attract a similar listener profile
Chart history for aboutlogic
Peaked at #2 in AR, top 10 in 13 of 29 tracked markets, currently #2 in AR.
| Market | Genre | Peak | Current | Trend |
|---|---|---|---|---|
| AR | — | #2 | #2 | — |
| United States | — | #3 | #3 | — |
| IS | — | #3 | #3 | — |
| New Zealand | — | #4 | #4 | — |
| PT | — | #4 | #4 | — |
| PL | — | #4 | #4 | — |
| Brazil | — | #4 | #4 | — |
| Japan | — | #5 | #5 | — |
| France | — | #6 | #6 | — |
| Sweden | — | #6 | #6 | — |
| SG | — | #6 | #6 | — |
| HU | — | #8 | #8 | — |
| CH | — | #9 | #9 | — |
| United Kingdom | — | #11 | #11 | — |
| Norway | — | #11 | #11 | — |
| Germany | — | #12 | #12 | — |
| Denmark | — | #12 | #12 | — |
| Ireland | — | #13 | #13 | — |
| BE | — | #14 | #14 | — |
| India | — | #14 | #14 | — |
Chart Positions
29 placements across 27 markets.
Chart Positions
29 placements across 27 markets.