検索キーワード： 数学

La matematica rivista come prassi politica, e non solo come teoria, è un formidabile esercizio di democrazia: come la democrazia si fonda su un sistema di regole, crea comunità e lavora sulle relazioni. Come la democrazia, la matematica amplia ma non nega. Studiando matematica si capiscono molte cose sulla verità. Per esempio che le verità sono partecipate e pertanto i principî di autorità non esistono; che le verità sono tutte assolute ma tutte transitorie perché dipendono dall'insieme di definizione e dalle condizioni al contorno.

Why does your weather app say “there’s a 10 percent chance of rain” instead of “it will be sunny”? In large part, this is due to the insight of award-winning physicist Tim Palmer, who pioneered the introduction of uncertainty into weather and climate prediction. Now, he wants to apply it to how we study everything else.

The author, Chris McMullen, PhD, has over 20 years of experience teaching math skills to physics students. He prepared this workbook of the Improve Your Math Fluency series to share his passion for word problems. This book includes 200 word problems with answers.

In this irreverent and illuminating audiobook, acclaimed writer and scientist Leonard Mlodinow shows us how randomness, chance, and probability reveal a tremendous amount about our daily lives, and how we misunderstand the significance of everything from a casual conversation to a major financial setback. As a result, successes and failures in life are often attributed to clear and obvious causes, when in actuality they are more profoundly influenced by chance.

Nearly a hundred years after its publication, Kurt Gödel's famous proof that every mathematical system must contain propositions that are true - yet never provable - continues to unsettle mathematics, philosophy, and computer science. Yet unlike Einstein, with whom he formed a warm and abiding friendship, Gödel has long escaped all but the most casual scrutiny of his life.

In this Very Short Introduction audiobook, Richard Earl gives a sense of the more visual elements of topology (looking at surfaces) as well as covering the formal definition of continuity. Considering some of the eye-opening examples that led mathematicians to recognize a need for studying topology, he pays homage to the historical people, problems, and surprises that have propelled the growth of this field.

Mathematical Mindsets provides practical strategies and activities to help teachers and parents show all children, even those who are convinced that they are bad at math, that they can enjoy and succeed in math. Jo Boaler - Stanford researcher, professor of math education, and expert on math learning - has studied why students don't like math and often fail in math classes. She's followed thousands of students through middle and high schools to study how they learn and to find the most effective ways to unleash the math potential in all students.

We've all heard that a picture is worth 1,000 words, but what if we don't understand what we're looking at? Social media has made charts, infographics, and diagrams ubiquitous - and easier to share than ever. However, they can also lead us astray. Charts lie in a variety of ways - displaying incomplete or inaccurate data, suggesting misleading patterns, and concealing uncertainty. In How Charts Lie, data visualization expert Alberto Cairo teaches us to not only spot the lies in deceptive visuals, but also to take advantage of good ones to understand complex stories.

"There is no author whose books I look forward to more than Vaclav Smil."--Bill Gates An essential guide to understanding how numbers reveal the true state of our world--exploring a wide range of topics including energy, the environment, technology, transportation, and food production. Vaclav...

Raising students' math achievement doesn't mean ripping up your planning book and starting over. In Accessible Mathematics Steven Leinwand shows how small shifts in the good teaching you already do can make a big difference in student learning. Steve focuses on the crucial issue of classroom instruction. He scours the research and visits highly effective classrooms for practical examples of small adjustments to your teaching that lead to deeper student learning in math. Some of his 10 classroom-tested teaching shifts may surprise you and others will validate your thinking.

xGenius explores the interplay between analysis, tactics, and decision-making. It seeks to put the sport of football under the microscope with the aim of getting closer to the ultimate truth of what makes players, managers and teams successful. What, ultimately, wins football matches. Packed with examples from the Premier League and beyond, xGenius shows how xG and other performance analysis tools are helping answer previously unanswerable questions.

What if meaning is not an illusion, but a missing dimension? Modern science describes the world with extraordinary precision, yet it struggles to account for one of the most influential forces shaping human behavior: meaning. Beliefs, intentions, symbols, and narratives guide perception, constrain action, and stabilize shared reality—yet they resist full explanation in terms of space, time, and energy alone.

Gottfried Wilhelm Leibniz was a "universal genius" who ranged across many fields and made breakthroughs in most of them. Leibniz invented calculus (independently from Isaac Newton), conceptualized the modern computer, and developed the famous thesis that the existing world is the best that God could have created.

Foucault fue más historiador que filósofo. Tras una investigación laboriosa, concluyó que conocimiento y poder han ido íntimamente ligados a lo largo de la historia. Ilustró esta idea central de su filosofía mediante estudios sobre la locura, la sexualidad, la disciplina y el castigo...

A famed political scientist's classic argument for a more cooperative world We assume that, in a world ruled by natural selection, selfishness pays. So why cooperate? In The Evolution of Cooperation, political scientist Robert Axelrod seeks to answer this question. In 1980, he organized the...

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Les mathématiques sont partout dans notre quotidien. Même dans les objets les plus ordinaires : une robe, un ballon, un jeu vidéo… Au fil des expositions de la Maison Poincaré, plongez dans l’univers passionnant des maths. Accompagnée de mathématicien-nes, de chercheur-euses, de designers, la journaliste Alice Deroide remonte la piste des formes, des calculs qui se dissimulent derrière tous ces objets de notre quotidien.L’oreille mathématique : quand les objets de notre quotidien racontent les maths. Un podcast de la Maison Poincaré, le musée où les maths prennent vie.Écrit...

In the 18th century, the British minister and mathematician Thomas Bayes devised a theorem that allowed him to assign probabilities to events that had never happened before. It languished in obscurity for centuries until computers came along and made it easy to crunch the numbers. Now, as the foundation of big data, Bayes's formula has become a linchpin of the digital economy. But here's where things get interesting: Bayes's theorem can also be used to lay odds on the existence of extraterrestrial intelligence, and on the biggest question of all: how long will humanity survive?

An audio tour of the structures and patterns we call "math" This is an audiobook about math, but it contains no numbers. Math Without Numbers is a vivid, conversational, and wholly original guide to the three main branches of abstract math—topology, analysis, and algebra—which turn out to be...

We all know that numbers go on forever, that you could spend your life counting and never reach the end of the line, so there can’t be such a thing as a "biggest number". Or can there? To find out, David Darling and Agnijo Banerjee embark on an epic quest, revealing the answers to questions like: are there more grains of sand on Earth or stars in the universe? Is there enough paper on Earth to write out the digits of a googolplex? And what is a googolplex? Then things get serious.