The provided text is a preprint of a conceptual study authored by David Leong and Oxana Zinych, exploring the nature of dreams and their connection to Carl Jung's theory of the collective unconscious and the concept of multiverse realities. The research hypothesizes that dreams serve as experiential gateways that allow the conscious ego to access alternate selves and parallel universes, positioning them not merely as psychological reflections but as pathways into different dimensions. To supp...

Welcome to the new season of the Maths on the Move podcast! We start the season with theoretical physicist David Tong of the University of Cambridge looking at an important milestone in the history of physics: the 100th birthday of quantum mechanics which we celebrate this year. David tells us why a new theory was needed, which of the many strange aspects of quantum mechanics is, in his opinion, the most significant, and that Erwin Schrödinger had a tendency to be grumpy. David also tells us how

These sources collectively examine the concept of ontological security, defined as the confidence in the continuity of one's self-identity and environment, primarily through the lens of International Relations (IR) theory and psychological well-being. Several texts explore the application of ontological security to states, arguing that it explains phenomena in world politics such as the persistence of conflict and the Western divergence from international norms (e.g., Brexit or protectionist ...

Discover how the bearded vulture survives on bones alone. We explore its bone-breaking drop technique, ultra-acid digestion, and iron-dyed plumage, and see how myth and modern conservation intertwine to keep this remarkable specialist thriving. Note: This podcast was AI-generated, and sometimes AI can make mistakes. Please double-check any critical information. Sponsored by Embersilk LLC

We explore A000375, the maximum number of topswaps needed to bring the card 1 to the top in any n-card deck under Conway's Topswaps. We explain the simple rules, the termination proof via the Wilf number, and the sharp Fibonacci upper bound φ(n) ≤ F_{n+1} proved by Murray Klamkin. We also cover the Morales–Sudborough quadratic lower bound, the open gap between n^2 and F_{n+1} for n ≥ 20, and the intriguing non-termination of the Topdrops variant. Plus, we touch on computational questions and ...

🎙️ Archimède est un génie, un touche-à-tout. Eureka, on en parle aujourd'hui sur Maths en tête !#Archimède #maths #vulgarisation Science Infuse : https://podcasts.toutsavoir.fr/studio-biloba-science-infuse Pour retrouver mon travail : ·       📽️ sur YouTube : https://www.youtube.com/channel/UCpbU7mXDloketKRA92AcW7Q?view_as=subscriber ·       💼 sur mon site :  www.mathsentete.fr Mon TIPeee pour soutenir mon travail sur le podcast : https://fr.tipeee.com/maths-en-tete Les sources viennent d'ici

Number of the Day - "373" This podcast is produced by Klassic Studios. Check out our other podcasts there! Learn more about your ad choices. Visit megaphone.fm/adchoices

In this powerful Level 2 episode of the Mastery Math Method series, math specialist Jonily Zupancic takes us deeper into the strategy of reordering math instruction for maximum impact. She challenges conventional wisdom by declaring that division is not just a late skill, but essential, even for little ones and strugglers.You’ll learn how division-based instruction—centered on sharing, questioning, and visual grouping—can accelerate mastery of all operations (addition, subtraction,

Welcome to The Deep Dive, where we transform complex research into essential insights. In this episode, we use science fiction as the ultimate intellectual engine, moving beyond spaceships and aliens to explore how the genre serves as a serious tool for philosophical, sociological, and post-colonial critique. We begin by uncovering how SF acts as a laboratory for understanding "otherness." By presenting alien cultures and future societies, authors like Ursula K. Le Guin and Stanisław Lem allo...

In this episode, Anna Rose and Nico Mohnblatt catch up with Ian Miers from the University of Maryland, starting with his work on seminal ZK blockchain research, Zerocoin and Zerocash and the creation of the first zk-focused blockchain project Zcash. They then explore the history of trusted setups, including the trusted setup bug discovery in Zcash, and subsequent improvements like Powers of Tau. Ian also discussed his work on ZEXE, a system that has inspired the formation of Aleo, and his more

What if the concrete that holds up our cities could also store energy? MIT's ECO carbon concrete embeds a fractal network of carbon at the nanoscale that turns cement into a supercapacitor. In this episode we explain how hydration wires the network together, how researchers mapped it with FIB-SEM tomography, and how electrolyte choice—from organic quaternary ammonium salts to seawater—drives performance. We unpack the dramatic tenfold energy-storage leap (from tens of cubic meters to power a ...

Tim Harford investigates some of the numbers in the news. This week:Lib Dem leader Sir Ed Davey says it was easier to deport illegal migrants to Europe when we were in the EU. Is that true?Did the governor of the Bank of England get his numbers wrong on the UK’s ageing population?Why is the price of beef up by 25% in a year?Is it possible to prove that MPs are using AI to write their speeches?If you’ve seen a number you think we should take a look at, email the team: moreorless@bbc.co.ukPresenter:

This week we explore the brilliant, and tragically short, life of Hypatia of Alexandria. Born around 370 CE, she was a pioneering female mathematician and philosopher who led the last great school of mathematics in the ancient world. Hypatia’s story is also a dramatic tale of political and religious upheaval. A respected pagan intellectual with influence in Alexandria's civic life, she found herself caught in the violent conflicts of the early Christian church. Join us as we examine the forces that

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Number of the Day - "372" This podcast is produced by Klassic Studios. Check out our other podcasts there! Learn more about your ad choices. Visit megaphone.fm/adchoices

In this month’s YPAC podcast host Shawn Stender, FSA, MAAA will be joined by Simon Gervais, FSA, MAAA to discuss an often-overlooked topic for young actuaries. With so much focus given to career advancement and “managing up,” actuaries looking might overlook the benefits of managing down to promote younger professionals within their organization. This podcast will discuss how managing down can not only benefit your career, but also the actuarial profession.

We trace the birth of black hole thermodynamics: Bekenstein’s area-entropy conjecture, Hawking’s discovery of black hole radiation, and the four laws of black hole mechanics. We’ll unpack the generalized second law, the deep link between surface gravity and temperature, area and entropy, and how these insights underlie the holographic principle and the quest for quantum gravity. Note: This podcast was AI-generated, and sometimes AI can make mistakes. Please double-check any critical informati...

Send us a text Talking is my thing—I love it! But in the classroom, I’ve learned it’s not just about giving students time to talk. It’s about teaching them how to discuss math in ways that deepen understanding, build confidence, and move learning forward. In this episode, we dive into the power of math discussions in Step 4 of Word Problem Workshop. Picture it: students in a circle, shoulder to shoulder, all voices visible and heard. They use hand signals to show they’re ready to speak and ca...

The sources comprise a podcast transcript and a previous podcast's philosophical assessment, both exploring the fundamental conflict between universal philosophical claims and culturally situated realities. The podcast segment introduces this tension by questioning whether timeless truths are separate from their origins or inherently tied to the language, history, and specific culture that produced them. It further highlights that the very definition of philosophy has historically been an exe...