Dr. Alissa S. Crans has been recognized nationally for her enthusiastic ability to share and communicate mathematics, having been honored with the Hasse Prize for expository writing on mathematics, as well as with the 2011 Henry L. Alder Award for distinguished teaching by a beginning college or university mathematics faculty member. She has been invited to speak at MoMath and in various lecture series including the MAA Distinguished Lecture and Bay Area Mathematics Adventures, as well as at numerous mathematical days for undergraduates. She is known for her active mentoring and support of women mathematicians and is dedicated to helping students increase their appreciation and enthusiasm for the discipline. She proselytizes about math in settings that range from the California Academy of Sciences to public school classrooms. She is Associate Professor of Mathematics at Loyola Marymount University, where her research interests lie in the field of higher-dimensional algebra.
2017 Festival – Patterns + Women = Figures in Mathematics
How many mathematicians can you name? How many female mathematicians were on your list? Come be introduced to Grace Chisholm Young, a prominent female mathematician known for the mathematics textbooks for children she co-authored with her husband. Together, we’ll discover an equation in their book about geometry, known as “Euler’s Formula,” that relates the number of vertices, edges, and faces of a given polyhedron. This interactive talk is aimed at middle school girls, but all are welcome to enjoy!
2017 Festival – A Surreptitious Sequence: The Catalan Numbers
Many of us are familiar with famous sequences of numbers such as the odd numbers 1, 3, 5, 7, …, perfect squares 1, 4, 9, 16, 25, …, Fibonacci sequence 1, 1, 2, 3, 5, 8, … ,or the triangular numbers 1, 3, 6, 10, 15, … But what about the sequence 1, 1, 2, 5, 14, …? First described by Euler in the 1700s and made famous by Belgian mathematician Eugene Catalan 100 years later, these “Catalan numbers” take on a variety of different guises as they provide the solution to numerous problems throughout mathematics.