Number of the Day - "368"This podcast is produced by Klassic Studios. Check out our other podcasts there! Learn more about your ad choices. Visit megaphone.fm/adchoices

Send us a text What does it really take to create a classroom where students not only learn math but also trust themselves, their peers, and their teacher? In this episode, I sit down with educator Ed Spicer to talk about building a math classroom community where students are independent, curious, and unafraid of hard things. A Classroom That Changed Everything When I first visited Ed Spicer’s 1st grade classroom, I was floored. His students weren’t waiting for instructions—they were running ...

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What if you could watch molecules move in real time? Nobel Prize-winning chemist Ahmed Zewail made that possible by pioneering femtochemistry, capturing chemical reactions in quadrillionths of a second. In this Flashcards Friday episode, Gabrielle Birchak uncovers Zewail’s remarkable journey: from his modest childhood in Egypt, to facing challenges as an immigrant scientist in the U.S., to transforming the very foundations of chemistry. Along the way, we explore how his resilience, persistence, and

We journey through the Gudermannian (often called Gutermannian) function, the elegant link that ties circular angles to hyperbolic angles without complex numbers. We explore how its antiderivative is the hyperbolic secant, while its inverse comes from the circular secant, and why this makes the function a natural bridge between two geometries. We'll trace its history—from Lambert’s transcendent angle to Mercator’s meridional part and the stereographic projection that underpins map projections...

We explore A000364, the even-indexed Euler numbers (secant numbers) that count alternating permutations of even size starting with a descent. Learn how the full Euler numbers split into secant and tangent parts via Andre’s generating function sec(x) + tan(x), so sec(x) yields the down-up-down-up permutations and tan(x) the up-down-starting ones (A000182). We discuss Seidel’s triangle (the Boostrifidon Transform) for efficient computation, the fact that all A000364 terms are odd, and their rel...

Episode Overview Host Maribel Lopez sits down with Kerrie Jordan, the newly appointed Chief Marketing Officer at Epicor, to discuss the evolution of ERP systems and the transformative power of cognitive ERP in manufacturing, distribution, and supply chain industries. Guest Bio and social links Kerrie Jordan - Chief Marketing Officer, Epicor Kerrie Jordan, Chief Marketing Officer at Epicor, leads the global go-to-market efforts, bringing together her deep product innovation and strategic mark...

Number of the Day - "367" This podcast is produced by Klassic Studios. Check out our other podcasts there! Learn more about your ad choices. Visit megaphone.fm/adchoices

孔子為什麼生在教師節？ 數學老師們 我們老師教給我們的一些事 好好把握你的老師們[YesKnotes](https://chtsao.gitlab.io/pmod/posts/ykt.109.tday/ )

In deze aflevering bespreken we de Europese AI Act: hoe krijgen wiskundige begrippen als ‘robuustheid’ en ‘nauwkeurigheid’ een juridische betekenis, en belemmert deze regelgeving innovatie of juist niet? Ook gaan we in op de vraag welke expertise nodig is om te zorgen dat de wet in de praktijk goed wordt toegepast. Zoals altijd sluiten we af met boekentips! Bronnen: 1. Linkedin:

Send us a textThis is the seventh (and final) episode with our guests demonstrating various classroom debate routines. In this episode, we put everything together: using a discourse routine, modeling listening skills, and preparing both sides of a debate. Tune in as guest debaters Mike and Zak dive into a final example with us! Follow Mike Flynn on social media: @mikeflynn55Follow Zak Champagne on social media: @zakchampAnd check out the FlynnEducation website: flynneducation.comListened to the

The provided text is comprised of excerpts from an academic essay and editorial notes for its revision, focusing on the nature of conservatism. The essay, titled "The Reactionary Mind: The Politics of Entitled Loss from Burke to Neoliberalism," argues that conservatism is fundamentally a dynamic defense of hierarchy powered by the emotional concept of "entitled loss"—the fear that a deserved status or privilege is being taken away. It traces this lineage from Edmund Burke, who defended aristo...

Chapter 1 1 minute 37 seconds 《走向共和》Chapter 2 2 minutes 40 seconds 巧妙的開頭 Chapter 3 3 minutes 46 seconds 法治、人治、秦制 Chapter 4 6 minutes 5 seconds 大清要完 Chapter 5 7 minutes 35 seconds 農村老太太辦壽宴 Chapter 6 9 minutes 18 seconds “面子與銀子”模式 Chapter 7 15 minutes 26 seconds 經驗人與理念人 Chapter 8 17 minutes 12 seconds 滿漢全席 vs 飯糰清湯 Chapter 9 19 minutes 26 seconds 墮落的八旗子弟 Chapter 10 21 minutes 29 seconds 自由主義、政府論、社會契約論 Chapter 11 23 minutes 26 seconds 面子與銀子，哪個更重要？ Chapter 12

Have you ever felt unloved—even when surrounded by people who care for you? In this episode of Now I Get It, I unpack the paradox of “dying of thirst in an ocean of love.” Just like seawater can’t quench your thirst, love that isn’t recognized or understood can leave us feeling empty, no matter how much is actually there.Through a metaphor-rich exploration, I walk you through four key questions we unconsciously ask when processing love—Is it? What is it? What is it worth? What does it mean? By

We trace how measure theory unifies area, mass, and probability, and why three simple rules—empty set has zero, non-negativity, and countable additivity—hold the whole framework together. We’ll unpack monotonicity, continuity from above with its finiteness caveat, and classic infinite-set counterexamples. Then we glimpse into signed measures, finite additivity, and the strange consequences of the axiom of choice (like Vitali sets), which reveal why some subsets simply cannot be assigned a siz...

Dive into the Mesozoic oceans and meet the ichthyosaurs—air-breathing, warm-blooded reptiles that redefined life underwater with dolphin-like shapes, giant eyes, and live birth. We trace their 160-million-year reign from early Triassic pioneers to their abrupt decline near the Cenomanian-Turonian boundary, and explore how climate upheaval and shifting ecosystems reshaped ancient seas, paving the way for mosasaurs. Note: This podcast was AI-generated, and sometimes AI can make mistakes. Please...

We unpack the curious link behind sequence A000361: a self-replicating, holey tiling on the Mandelvyn triangle that nonetheless has positive Lebesgue measure. The story weaves a four-reptile tiling, inspired by Paul Lévy’s two-reptile, with counting of filled equilateral triangles along lines on the Mandelvyn triangle. It shows how infinite self-similarity can coexist with nonzero area, connecting number theory to geometric measure theory, and invites reflection on positive-measure fractals a...

The provided excerpts offer an expansive overview of Modern African Feminism, describing it as a dynamic movement rooted in histories of anti-colonial resistance and indigenous intellectual traditions rather than a Western import. The text explains that this movement is a diverse tapestry that addresses intersecting challenges like gender, class, race, and colonialism, with a core focus on communal well-being and collective liberation. It highlights historical figures such as Funmilayo Ransom...

Number of the Day - "366" This podcast is produced by Klassic Studios. Check out our other podcasts there! Learn more about your ad choices. Visit megaphone.fm/adchoices

Neste episódio semanal, você irá o Algoritmo de Dijkstra. O algoritmo de Dijkstra não é estatística, mas sim um algoritmo de caminho mais curto em teoria dos grafos. Ele é usado para encontrar o percurso de menor custo entre um nó inicial e todos os outros nós em um grafo ponderado (como uma rede rodoviária), mas não utiliza conceitos estatísticos para seu funcionamento