<< Wednesday, June 12, 2019 >>

Wednesday, June 12, 2019

Peer 150 General Counsel Institute

Conference/Symposium | June 12 – 13, 2019 every day | 8:30 a.m.-5:30 p.m. |  Boalt Hall, School of Law

 Law, Boalt School of, Peer 150

The GC Institute is an executive level program designed for high potential legal executives looking to develop and enhance their leadership skills. We are unique in that we focus specifically on legal leadership challenges, rather than technology, sales or general leadership as do many other programs. Our sessions are taught and facilitated by Fortune 1000 General Counsel and UC Berkeley faculty...   More >

Why Do Line Drawings Work?

Seminar | June 12 | 12-1:30 p.m. | 560 Evans Hall

 Aaron Hertzmann, Adobe Research

 Neuroscience Institute, Helen Wills

A long-standing puzzle in perception is the question: why is it so easy for us to understand shape in line drawings, even though they do not correspond to any real-world percept? Past theories have been unsatisfactory, for example, hypothesizing that line drawings are a culturally-specific learned language, or that line drawings “trick” V1 into treating lines as step edges at object contours. I...   More >

Microsoft Excel Linking and Referencing Calculations: Betec033

Workshop | June 12 | 1:30-4 p.m. | 28 University Hall

 Keith Samsell

 Human Resources

This course details the process of establishing links between data sources using manual and automated methods. Emphasis is placed on supplemental referencing syntax to establish and manage calculation links.

Learning Objectives
* Leverage Structured Reference syntax for Table objects.
* Utilize Relative and Absolute referencing syntax to effectively replicate calculations.
* Link cell...   More >

Special Seminar: A Strengthened Gromov-Bishop inequality

Seminar | June 12 | 2:10-3 p.m. | 939 Evans Hall

 Michael Freedman, Microsoft and UCSB

 Department of Mathematics

I’ll discuss a spin-off from joint work with Stanford physicists: Lenny Susskind and Adam Brown. We find an upper bound on the volume of balls in a Riemannian manifold $X$ somewhat stronger (i.e. smaller) than that obtained by comparing to the hyperbolic space of equal dimension and Ricci quadratic from agreeing with the minimum value achieved on $X$. The new idea is a method, “coefficient...   More >