A wide shot of a ceramics studio, featuring students working with pottery wheels and other tools.

Eugenia Cheng

Professor, Adjunct

Contact

Bio

BA, 1997, University of Cambridge; MMath, 1998, University of Cambridge; PhD, 2002, University of Cambridge. Books: How to Bake Pi, Basic, 2015; Beyond Infinity, Basic, 2017; The Art of Logic in an Illogical World, Basic, 2018. Broadcasts: Science, The Late Show with Stephen Colbert, PBS Newshour. Exhibition: Hotel EMC2, Chicago; 6018 North, Chicago; Liverpool Biennal. Bibliography: New York Times, Guardian, Scientific American, Times Higher Education Supplement, National Geographic. Awards: Royal Society Science Book Prize Shortlist, 2017.

Personal Statement

I am a mathematician, educator, author, public speaker, columnist, musician and artist. Previously tenured at the University of Sheffield, UK, I resigned and moved to Chicago to pursue my goal of bringing mathematics to a wider audience.

Courses

Title Department Catalog Term

Description

We will study aspects of abstract mathematics as exemplified by Western Classical Music. We will look at classical music notation, notes and tonality, as well as the sounds that instruments and voices make, and at a broader scale the overall structure of pieces of music. Mathematics will be used to analyse, explain and clarify all these aspects of music. There will be a broad range of math topics from all the major branches of pure mathematics including algebra and group theory, number theory, calculus, fourier analysis and topology. These will be built up from the basics and unlike in a standard math class, the examples will all be aspects of music. The music will be western classical music including works by Bach, Schubert, Brahms, Chopin, Debussy, Stravinsky, Schoenberg, Wagner, Janacek, Shostakovich, Britten, Messiaen. Assignments will take the form of math problems, open book quizzes, application of math to analyse existing music, application of math to generate and transform original music, and reflective writing assignments. No memorisation will ever be required.

Class Number

1527

Credits

3

Description

We will study aspects of abstract mathematics as exemplified by Western Classical Music. We will look at classical music notation, notes and tonality, as well as the sounds that instruments and voices make, and at a broader scale the overall structure of pieces of music. Mathematics will be used to analyse, explain and clarify all these aspects of music. There will be a broad range of math topics from all the major branches of pure mathematics including algebra and group theory, number theory, calculus, fourier analysis and topology. These will be built up from the basics and unlike in a standard math class, the examples will all be aspects of music. The music will be western classical music including works by Bach, Schubert, Brahms, Chopin, Debussy, Stravinsky, Schoenberg, Wagner, Janacek, Shostakovich, Britten, Messiaen. Assignments will take the form of math problems, open book quizzes, application of math to analyse existing music, application of math to generate and transform original music, and reflective writing assignments. No memorisation will ever be required.

Class Number

1528

Credits

3

Description

Is there such a thing as 'new' mathematics? You can't just discover a new number after all. This course will give insights into contemporary mathematics, emphasizing how the partner processes of abstraction and generalization lead to new discoveries and insights. We will consider classical mathematics in this light, and then apply the same methods to thinking about shapes, surfaces, knots, maps. Crucially throughout we will apply the methods and way of thinking to questions of social justice and political arguments to show that abstract mathematics is highly relevant to our daily lives. Hands-on activities will emphasize the visual and structural aspects of mathematics, reshaping your view of what math means. No previous proficiency in mathematics is expected, only curiosity and an open mind about the subject. The textbook for the course is 'How to Bake Pi' by Eugenia Cheng. All content will have the aim of developing skills in logical reasoning, and appreciation of rigorous logical arguments. Assignments will take the form of math problems, open book quizzes, writing assignments and class participation. No memorization will ever be required.

Class Number

1980

Credits

3

Description

Is there such a thing as 'new' mathematics? You can't just discover a new number after all. This course will give insights into contemporary mathematics, emphasizing how the partner processes of abstraction and generalization lead to new discoveries and insights. We will consider classical mathematics in this light, and then apply the same methods to thinking about shapes, surfaces, knots, maps. Crucially throughout we will apply the methods and way of thinking to questions of social justice and political arguments to show that abstract mathematics is highly relevant to our daily lives. Hands-on activities will emphasize the visual and structural aspects of mathematics, reshaping your view of what math means. No previous proficiency in mathematics is expected, only curiosity and an open mind about the subject. The textbook for the course is 'How to Bake Pi' by Eugenia Cheng. All content will have the aim of developing skills in logical reasoning, and appreciation of rigorous logical arguments. Assignments will take the form of math problems, open book quizzes, writing assignments and class participation. No memorization will ever be required.

Class Number

2244

Credits

3