Eugenia Cheng

Eugenia Cheng is a British mathematician, educator, and concert pianist who has gained recognition for making complex mathematical concepts accessible to general audiences. She serves as Scientist in Residence at the School of the Art Institute of Chicago and is known for her innovative approach to teaching mathematics through culinary analogies. Her academic background includes degrees from the University of Cambridge, where she completed her PhD in category theory under Martin Hyland. Cheng's research focuses on higher-dimensional category theory, while her teaching and writing work aims to demystify mathematics for those who find it intimidating. She has authored several popular mathematics books, including "How to Bake Pi" (published in the UK as "Cakes, Custard and Category Theory"), which exemplifies her signature style of explaining mathematical concepts through cooking metaphors. Beyond mathematics, Cheng maintains an active career as a classical pianist, specializing in lieder and art song. Born in Hampshire, England to a family of Hong Kong origin, Cheng developed an early interest in mathematics through her mother's influence. She brings this personal connection to mathematics into her work as an educator and author, consistently working to make the subject more approachable for diverse audiences.

Readers appreciate Cheng's ability to explain complex mathematical concepts through everyday examples like baking, cooking, and category theory. Many reviews note her engaging writing style and humor making abstract ideas accessible to non-mathematicians. Common praise: - Clear analogies that connect math to daily life - Personal anecdotes that humanize mathematical concepts - Enthusiasm for the subject matter comes through Common criticisms: - Some find the food analogies repetitive or overused - Technical readers want more mathematical depth - A few note the books can become chatty or tangential Ratings across platforms: Goodreads: - The Art of Logic: 4.0/5 (2,800+ ratings) - How to Bake Pi: 3.9/5 (3,200+ ratings) - x + y: 3.8/5 (900+ ratings) Amazon: - The Art of Logic: 4.5/5 - How to Bake Pi: 4.4/5 - x + y: 4.3/5 Multiple readers specifically cite her work helping them overcome "math anxiety" and seeing mathematics in a new light.

How to Bake Pi: An Edible Exploration of the Mathematics of Mathematics (2015) Explores abstract mathematics through cooking analogies, connecting mathematical concepts to everyday experiences in the kitchen.

Beyond Infinity: An Expedition to the Outer Limits of Mathematics (2017) Examines the concept of infinity through practical examples and thought experiments, explaining how mathematicians approach and work with infinite quantities.

The Art of Logic in an Illogical World (2018) Applies mathematical logical thinking to real-world issues and emotional arguments, showing how logic can help navigate complex debates.

x + y: A Mathematician's Manifesto for Rethinking Gender (2020) Analyzes gender dynamics using mathematical concepts, particularly category theory, to provide new perspectives on character traits traditionally associated with gender.

Is Math Real?: How Simple Questions Lead Us to Mathematics' Deepest Truths (2023) Investigates fundamental questions about the nature of mathematics and its relationship to physical reality.

Marcus du Sautoy connects mathematics to music, art, and architecture in his books on mathematical theory and its real-world applications. His work as Oxford's Simonyi Professor for the Public Understanding of Science mirrors Cheng's mission to make mathematics accessible to broader audiences.

Hannah Fry examines how mathematics shapes everyday life and human behavior through data science and probability. She shares Cheng's talent for translating complex mathematical concepts into engaging narratives for non-specialists.

Keith Devlin explores mathematical thinking and its role in human cognition through his books on mathematical history and concepts. His work as NPR's "Math Guy" demonstrates his commitment to public mathematics education similar to Cheng's approach.

Steven Strogatz writes about calculus, chaos theory, and synchronization while connecting mathematics to natural phenomena. His teaching at Cornell and his books reflect Cheng's method of linking abstract mathematics to concrete, real-world examples.

Jordan Ellenberg analyzes how mathematical thinking applies to social issues, politics, and daily decision-making. His work combines rigorous mathematical concepts with accessible explanations, following Cheng's pattern of making mathematics relevant to non-mathematicians.