Anne-Miek Bibbe posted a photo:

JOEPIE: I'm almost there! I wish Uncle Jeroen was here, I'm a little, really just a little bit afraid of the dark.
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JOEPIE: Ik ben bijna bij Peter! Ik wou dat oom Jeroen hier was, ik ben een beetje, echt maar een héél klein beetje bang in het donker.

ridureyu1 posted a photo:

CHEESE FOR ALL

Christian Weiss
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Math educator Joan Ferrini-Mundy was one of eight new members named to the National Science Board, announced by President Biden on October 15.

Ferrini-Mundy is the 21st president of the University of Maine and its regional campus, the University of Maine at Machias. She is also Vice Chancellor for Research and Innovation for the University of Maine System. Prior to her presidency, Ferrini-Mundy was the chief operating officer of the National Science Foundation (NSF), which followed six years leading NSF’s Directorate for Education and Human Resources.

An active leader in the math community, Ferrini-Mundy is immediate past chair of the Conference Board of the Mathematical Sciences (CBMS) and a member of the Transforming Post-Secondary Education in Mathematics (TPSE) board.

The National Science Board was established via 1950 legislation that created the National Science Foundation. The Board, together with the NSF Director, helps determine the NSF’s strategic direction. It also serves as an independent body of advisors to both the President and the Congress on policy matters related to science and engineering, including education in science and engineering. The Board consists of 25 members, appointed by the President. Members serve six-year terms and one-third are appointed every two years.

Contact: AMS Communications

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The American Mathematical Society is dedicated to advancing research and connecting the diverse global mathematical community through our publications, meetings and conferences, MathSciNet, professional services, advocacy, and awareness programs.

Sophie Morier-Genoud of the University of Reims Champagne-Ardenne and Valentin Ovsienko of the Centre National de la Recherche Scientifique, Reims, are awarded the 2025 AMS David P. Robbins Prize for their paper “$q$-deformed rationals and $q$-continued fractions,” published in Forum of Mathematics, Sigma.

“In this groundbreaking work .. it is shown that the new concept has striking connections and applications to a wide range of mathematical areas,” according to the prize citation. “The paper has subsequently inspired a profusion of significant further research developments.”

From the citation

The David P. Robbins Prize is awarded to Sophie Morier-Genoud and Valentin Ovsienko for their paper “$q$-deformed rationals and $q$-continued fractions,” published in Forum of Mathematics, Sigma, in 2020.

The authors provide an entirely novel and natural definition of a $q$-analog of the rational numbers. Although a $q$-analog of the integers has been used extensively since the work of Euler, a satisfactory and meaningful $q$-analog of the rationals had remained elusive until this paper. The definition also leads to a natural $q$-analog of the real numbers and has a wide range of fascinating and far-reaching applications.

A $q$-analog of a mathematical concept is a generalization of the concept which depends on a new parameter $q$ in such a way that the original concept is recovered when $q$ is set to 1, and various interesting or useful properties also arise.

Response of Sophie Morier-Genoud

I am thrilled and honored to receive the 2025 David P. Robbins Prize. This is a fantastic recognition and a great encouragement to keep doing what I like to do. I always had a lot of fun doing mathematics and I feel privileged to do it as a profession. 

I am grateful to everyone who helped me in making this path possible. 

I would like to thank all my collaborators and colleagues in the Math Department at the University of Reims and also everywhere in the world who show interest in the math we are doing and contribute to enrich the theory of $q$-numbers.

Response of Valentin Ovsienko

I am deeply moved to receive this prize, named in honor of David P. Robbins, the creator of mathematical concepts that will forever remain among the most beautiful.

My scientific life has been spent trying to connect different topics in algebra, geometry, and mathematical physics. The $q$-numbers, which is a combinatorial notion, are the result of my journey with my younger and much smarter collaborator Sophie Morier-Genoud, following this route. We tried to better understand connections between cluster algebra, Coxeter friezes, Conway’s ideas, the Jones polynomial... We realized that it is impossible to $q$-deform a singular object, but only an infinite sequence of them! In order to $q$-deform rationals, one needs to count them all. We chose the way of counting determined by continued fractions and the action of the modular group.

Working on this subject has been and remains the happiest part of my scientific life. I was captivated by $q$-rationals and I was completely haunted by $q$-irrationals. This happiness, enhanced by interest of other researchers, in itself is reward enough. 

My collaboration with Sophie produced a variety of results, including two energetic children, Lisa and Anatole; the $q$-numbers are also little kids who need to grow up!

Biographical sketch of Sophie Morier-Genoud

Sophie Morier-Genoud is currently full professor at the University of Reims Champagne-Ardenne in France. She completed her PhD at the University of Lyon (2006) under the supervision of Philippe Caldero. She was T.H. Hildebrandt Assistant Professor at the University of Michigan (2006-2008), postdoctoral fellow of the Fondation Sciences Mathématiques de Paris (2008-2009) and associate professor at Sorbonne Université (2009-2021). Her research work is mainly related to algebraic combinatorics and representation theory. She currently serves as an editor for the column “Gems and Curiosities” of the Mathematical Intelligencer.

Biographical sketch of Valentin Ovsienko

Valentin Ovsienko was born in 1964 in the Soviet Union. He received his PhD in 1989 from Moscow State University under the supervision of Alexandre Kirillov. Ovsienko is currently in Reims, Champagne, as a senior researcher at the French Centre National de la Recherche Scientifique. He worked in projective differential geometry, infinite-dimensional Lie algebras, integrable systems, octonions, and, more recently, in combinatorics. Together with Sophie Morier-Genoud, he is the editor of the column “Gems and Curiosities” of the Mathematical Intelligencer, and he invites everyone to write beautiful articles for it.

About the prize

The David P. Robbins Prize is awarded every three years for a paper with the following characteristics: It reports on novel research in algebra, combinatorics, or discrete mathematics and has a significant experimental component; and it is on a topic which is broadly accessible and provides a simple statement of the problem and clear exposition of the work. Papers published within the six calendar years preceding the year in which the prize is awarded are eligible for consideration.

The 2025 prize will be presented at the 2025 Joint Mathematics Meetings in Seattle.

Learn more about the prize and previous recipients.

Contact: AMS Communications.

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The American Mathematical Society is dedicated to advancing research and connecting the diverse global mathematical community through our publications, meetings and conferences, MathSciNet, professional services, advocacy, and awareness programs.