From Academia to Data Science, One Woman’s Journey

Getting into data science seems to be a unique path for each data scientist. This talk will chronicle the path Dr. Mandi Traud took from graduate school in North Carolina to Data Science Lead at Tuple Health and President of Data Community DC. She will talk about her data science projects all along the way and how she moved from academia to working for a company and volunteering in the data science community.

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Panelists:

Trevor Adriaanse ’17 Math, Analyst, Department of Defense

Jeff Miller ’17 ECMA, Analyst, Axtria – Ingenious Insights

Jin On ’12, Math, Data Scientist, Geneia

Laura Papili ’17 Math, Actuarial Analyst at Willis Towers Watson

Hear advice and perspectives from Bucknell alumni who will examine career paths that utilize the mathematics degree while discussing their work and available opportunities. The conversation will include a question and answer period.

12:00 P.M. Olin 268, Panel with PIZZA/CALZONES

4:00 PM OLIN 383

And an informal MEET and GREET with the panel (refeshments)

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Quantum Games and Quantum Computing

Thursday, October 19, 12:00 P.M. ROOM 268 in the Olin Science Building

Abstract: What’s the shortest message you can send someone? It might seem like the answer is a single bit: a 0 or a 1.

But the world is much stranger than that! We can also send quantum bits (or qubits) that can be 0 or 1 or “both” 0 and 1 at the same time.

These quantum messages have surprising power for computing and sending information. I’ll talk about how we can better understand these strange quantum messages by studying games that use quantum messages instead of classical messages.

]]>Leonardo of Pisa (a.k.a Fibonacci) has a remarkable connection with Bucknell, and to celebrate this fact we are holding an interdisciplinary conference on October 14. Featured speakers include:

Mario Livio – an astrophysicist and author of popular science books,

Keith Devlin – NPR’s “Math Guy” and the author of numerous popular mathematics books,

William Goetzmann – Director of the International Center for Finance, Yale University

This event will be in the Langone Center from 10:00 a.m. until 2:30 p.m.

Lunch tickets are available in Olin 380, or by writing to math@bucknell.edu

Learn more here.

]]>Maddie Brown `18 – NSF REU in mathematical analysis and applications at University of Michigan – Dearborn.

Caroline Edelman `18 – REU in dynamical systems at Boston College

Nate Mattis `19 – TEU program at Brown University

Alexander Murph `18 – Nielsen Professional Summer Analytics Experience (PSAE)

Leo Orozco `18 – Summer Security Intensive, IT Lab Fellow at Carnegie Mellon University

Pizza and sodas for everyone!

]]>**Title:** Efficiency Of Non-Compliance Chargeback Mechanisms In Retail Supply Chains

**Abstract:** In practice, suppliers fill retailers’ purchase orders to the fill-rate targets to avoid the non-compliance financial penalty, or chargeback, in the presence of service level agreement. Two chargeback mechanisms – flat-fee and linear – have been proven to effectively coordinate the supply chain in a single-period setting. However, the mechanisms’ efficiency, the incurred penalty costs necessary to coordinate the supply chain, have not been studied yet. Since retailers are often accused of treating chargeback as an additional source of revenue, this study compares the expected penalties resulted from the flat-fee or linear chargeback to shed light on the retailers’ choice of mechanisms. Using experimental scenarios consisting of various demand functions, demand variabilities, and fill-rate targets, the simulation results offer counter-evidence to the accusation.

**Title:** What Do You Mean, It’s Hard?

**Abstract:** Suppose someone gives you a computer and asks you to perform one of the following tasks:

- solve a 17 × 17 × 17 Rubik’s cube, or
- decide if a given list of 100 integers can be broken into two parts having equal sums.

If your life depended on it, which task would you choose? Which is harder, computationally?

In 1971, Stephen Cook proposed a strong measure of efficiency – *polynomial time, or simply P – *as a desirable standard to which we should hold solutions to computational problems. Task A is an instance of a problem with such a solution. He also identified a seemingly less stringent measure – *nondeterministic polynomial time, or simply NP* – in which one merely has to check, efficiently, that a given solution is correct. Tasks A and B are both instances of problems satisfying this condition. The big question raised by Cook is whether these two measures of computational efficiency are actually distinct.

One can argue that the “P ≠ NP Problem,” as it is now known, is the most important open problem in all of mathematics and computer science. Certainly, it has far-reaching implications both within these two fields and beyond. Cook showed in his 1971 paper that there are NP problems that seem *really hard*: remarkably, if you can solve **any one** of these problems efficiently, then you can solve **every** NP problem efficiently. Problem B is an instance of one of these “NP-complete” problems. To solve P ≠ NP, one could look for NP problems that are unlikely to be hard in this sense and try to show that they’re also not easy. We have yet to find such a problem, but in this talk I will try to persuade you that there are some candidates worthy of further scrutiny!

**Title: **Fluid Flow Around Slender Bodies in Viscous Fluids: From Swimming Worms to Bacterial Carpets

**Abstract: **There are many biologically relevant situations which involve long slender bodies (e.g. worms, flagella, bacterial bodies, etc.) where it is important to understand the dynamic interactions of the body and the low Reynolds number fluid in which it moves. In this presentation, I will be discussing applications of the method of regularized stokeslets to periodically moving bodies in fluids. These models have applications to the study of locomotion as well as fluid mixing.

**Title:** Proofs (not) from the Book

**Abstract: **The eminent mathematician of the 20th century, Paul Erdos, often mention “The Book” in which God keeps the most elegant proof of every mathematical theorem. So, attending a mathematical talk, he would say: “This is a proof from The Book”, or “This is a correct proof, but not from The Book”. M. Aigner and G. Ziegler authored the highly successful “Proofs from THE BOOK” (translated into 13 languages). In this talk, I shall present several proofs that are not included in the Aigner-Ziegler book but that, in my opinion, could belong to “The Book”