100 books like Power in Numbers

The opening of this book about how public transport systems have been designed to get men where they need to go (to the city center for work) but not women where we often go (all over neighborhoods caring for people) just blew my mind.

I loved how Criado Perez challenges so many things we take for granted – like why you can go out with a client after work and expense your steak and drinks but not the babysitter you have to hire. Her explanations of how the world is basically designed for men helped me understand why the voice control system in my car never seems to understand me and why there’s always a line for the ladies’ room.

I love this novel for its hilarious, unique take on the rage-against-the-patriarchy trope. Elizabeth Zott, the novel’s lead, is a refreshing portrayal of a woman battling the world of mansplaining while doing it in the most stereotypically “female” way—cooking up a storm! As a chemist, her scientific breakdowns of how ingredients chemically react with one another make for many humourous moments on the page. 

This is a book that will have you hooting with laughter and rooting alongside the protagonist till the very end. It mirrored the frustrations I have often felt as a working woman and left me vindicated for the times I, too, have “behaved badly” in male company.

This is a beautiful science memoir, that tells the story of fellow Stanford professor Fei-Fei’s Li’s life.

It gives deep insights into the challenges of life in the United States, growing up as an immigrant from a loving but low-income home, and her rise to becoming one of the most important and influential AI leaders of our time. The interweaving of the story of the genesis of AI as a field and Fei-Fei as a scientist is fascinating and educative. 

Fei-Fei’s excitement for science and knowledge, combined with her commitment to family and relationships, makes for a delightful and inspirational read.

I love all of Eugenia’s books, she is a cool mathematician working to educate the public about real mathematics – a subject of deep explorations and connected ideas.

Eugenia shares the creativity in mathematics, and the importance of pushing against boundaries, including the gender boundaries that often stop girls and women going forward in STEM. Her playful use of mathematical ideas to disrupt the myths of narrow and inequitable mathematics and the dominance of men in the field, is so fascinating, especially for those of us perturbed by the inequities in STEM.

This is a great book for those who would like to love mathematics a little more than they do now.

Too Much Happiness, the title story in a 2009 collection by Alice Munro, is a fictionalised account of the last days in the life of mathematician Sofya Kovalevskaya.

What really grabbed me was the way Munro managed to express, with wonderful economy, the way that Kovalevskaya’s acceptance as a woman mathematician in the 19th century felt conditional – she won prizes but had to fight to get a job; if she travelled for work people would allude to the daughter at home who might need her: “a jab there, a suggestion familiar to her, of faulty motherhood”.

It’s a beautiful and poignant portrayal of a complicated, brilliant woman. 

This book has haunted me for years. For what is it, exactly, that gives it such enduring popularity? After all, it was first published in 1936, yet is still in print today. In his autobiography, Hogben remarks on the importance of eye-catching illustrations but speculates that its success may instead be because the book contains – most unusually for a 'popular' work – exercises and answers, making it more suitable for self-teaching. Whatever the real answer, his book must surely have something to teach anyone – like myself – who aspires to bring mainstream mathematics to life for the general public.

An enthralling, fictional description of a young scientist (Einstein) and his dreams/thoughts about space, time, relativity, and the nature of reality. The book fictionalizes Einstein’s dreams in 1905, his “Annus Mirabilis” (“Miracle Year”), in which he wrote four fundamental papers, including one on his theory of Special Relativity. While this is a work of fiction, the physics concepts are beautifully explained.

Having read or browsed many books dedicated to the mathematics of options and other derivative instruments, I unquestionably consider Neftci’s book as by far the best choice.

Starting with the fundamentals, it goes much further than a simple “introduction”, and typically fits with the needs of a “quant” specializing in options, with a good balance between pure theoretical, mathematical developments (such as Partial Differential Equations, Girsanov theorem, Markov processes, etc) and practical applications on option pricing. 

Far too many math books are written in a style so terse and ungenerous that all but the most mathematically gifted readers hardly have a fair chance of understanding.

On the other hand, the discursive style of much philosophy of mathematics gains readability at the expense of formal rigor. Button and Walsh strike the perfect balance in this exceptionally rich introduction to model theory from a distinctively philosophical perspective.

There’s no getting around the fact that the mathematics of model theory is hard going. But this book works through all the relevant proofs in clear and detailed terms (no lazy “we leave this as an exercise for the reader”), and the authors are always careful to motivate each section with well-chosen philosophical concerns right up front.

An Everest, but worth it.

The Univalent Foundations program in foundations of mathematics launched by Voevodsky and others in the past decade and a half has contributed to a promising new paradigm unifying computation, mathematics, logic, and proof theory.

Understanding the core elements of this research program, Homotopy Type Theory, is essential for contemporary philosophers who want to engage directly with current developments in mathematics and computer science.

Corfield is a well-established name in philosophy of mathematics, and this book is the best introduction to Homotopy Type Theory for philosophers.

Working within themes and problematics that will be familiar to philosophers with a basic background in logic, Corfield covers the elementary constructions of homotopy types from a logical point of view and provides plenty of provocative suggestions for how these formal tools might reinvigorate philosophical research today.