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2018 ISIT TutorialnVail, CO - 6/17/18nDeep learning and information theory: An Emerging InterfacenSreeram Kannan, Hyeji Kim and Sewoong OhnnAbstract: Modern deep learning has brought forth many discoveries across multiple disciplines: computer vision, speech recognition, natural language processing technology and the ability to learn games purely by self-play. Much of this is powered by the ability to acquire large amounts of data as well as the appropriate inductive bias of deep learning matche

ISIT 2018 - S. Kannan, H. Kim & S. Oh - Deep learning and information theory An Emerging Interface

⏲ 97 min 72 sec ✓ 19-Jul-2018

Vinberg and Nikulin classified K3 surfaces which have finite automorphism group and Picard number 4 and 3,5,..,19 respectively. That classification is lattice theoretic, according to the Neron-Severi group of these surfaces; there are 118 such lattices.nIn this talk I will discuss on the geometric construction of these surfaces (by double coverings or complete intersections) and describe their (finite) set of (-2)-curves, which gives the ample cone. Most of the moduli spaces of these K3 surfaces

On the geometric models of K3 surfaces with finite automorphism group and Picard number larger than two

⏲ 37 min 33 sec ✓ 21-May-2020

Title: Operations Research and Voting TheorynnKeynote Lecturer: Olivier HudrynPresented on: 24/02/2017, Porto, PortugalnnAbstract: One main concern of voting theory is to determine a procedure for choosing a winner from among a set of candidates, based on the preferences of the voters or, more ambitiously, for ranking all the candidates or a part of them. Such a situation occurs, obviously, in the field of social choice and welfare and especially of elections, but also in many other fields: game

⏲ 28 min 23 sec ✓ 10-May-2017

PLATO DESERTnART_VISION 2019 MODERNn[#VJkET]nMuseum of the Great Patriotic War, MoscownIt is too hot here, said Plato. I don’t know, maybe it is this breeze – today I feel especially nostalgic, and this inner voice – of mine I guess – broadcasting from I don’t know exactly where in myself, says, listen, there chill exists, of which the world we know is but a tiny dying shadow, and everlasting Out, call it The Out if u wish.nIt is full of cool synthetic stuff – tall plastic palms, wei

PLATO DESERT [#VJkET]ART_VISION 2019

⏲ 79 sec ✓ 27-Aug-2019

Collective IntelligencenPanagiotis G. Ipeirotis, New York UniversitynnAbstract:nCollective intelligence is a relatively new research area that studies how to build intelligent systems that actively involve massive number of humans over the Web. The contribution of humans can be either passive, as part of their everyday lives, or explicit and active where each human performs some explicit computation (e.g., image classification, translation, protein folding) that leverage human intelligence.nnUnd

Collective Intelligence - Panagiotis G. Ipeirotis, New York University

⏲ 11 min 11 sec ✓ 06-Oct-2011

Eric Frye - Sheafifications (N/S/F Dispersion)nnhttps://issueprojectroom.org/event/curtis-roads-eric-fryennMathematical sheaves were invented by Jean Leray in a concentration camp around 1942. Product of the high spirit of French resistance against horrible conditions, sheaves have become one of the central inventions of 20th century mathematics. Developed further in Henri Cartan’s Seminar at the École normale supérieure between 1948 and 1951, sheaves are the simplest and most profound mathe

Eric Frye - Sheafifications (N S F Dispersion) (4-channel diffusion) Live at ISSUE Project Room - March 11th, 2017

⏲ 21 min 10 sec ✓ 07-May-2019

Kellen Myers, Rutgers Experimental Mathematics Seminar, April 24, 2014nnSee part 2 at https://vimeo.com/92883840.nnAbstract: The field of Ramsey Theory is well-known for its extremely large bounds. Often a Ramsey Theoretic quantity is bounded above by an astronomical number (e.g. Graham's number) but is believed to be much smaller. This frequent over-estimation in proofs hints at how difficult it is to calculate the exact values of these quantities.nI will present a few practical techniques to c

Rado Numbers: Experimental and Computational Methods (Part 1)

⏲ 17 min 99 sec ✓ 25-Apr-2014

TVCG Paper nnOrganizers: Min Chen, Amos GolannnAbstract: In this paper, we present an abstract model of visualization and inference processes, and describe an informationtheoretic measure for optimizing such processes. In order to obtain such an abstraction, we first examined six classes of workflows in data analysis and visualization, and identified four levels of typical visualization components, namely disseminative, observational, analytical and model-developmental visualization. We noticed

[VIS16 Preview] What May Visualization Processes Optimize?

⏲ 30 sec ✓ 19-Sep-2016

Neil J. A. Sloane, Rutgers Experimental Mathematics Seminar, September 24, 2015nnSee part 1 at vimeo.com/140364490nnAbstract: I will discuss some remarkable unsolved number-theoretic sequences, including the 999999000000 problem, Meiburg's recurrence, the Three Palindromes Conjecture, and a newly discovered sequence of Pablo Picasso.

Unsolved Number Theory Sequences from Alekseyev, Meiburg, Resta, van der Poorten, and Pablo Picasso (Part 2)

⏲ 12 min 43 sec ✓ 25-Sep-2015

Nathan Fox, College of Wooster nRutgers University Experimental Math Seminar, March 7, 2019nAbstract: Conolly's sequence (A046699) is defined by the nested recurrence relation C(n)=C(n-C(n-1))+C(n-1-C(n-2)) and the initial conditions C(1)=C(2)=1. This sequence is monotone increasing with each positive integer appearing at least once, a property known in the literature as slow. Conolly's sequence and several other slow sequences generated by nested recurrences are known to have combinatorial inte

Trees, Fibonacci Numbers, and Nested Recurrences

⏲ 29 min 15 sec ✓ 08-Mar-2019

Equilibrium Gibbs states are undeniably important in statistical descriptions of macroscopic systems with many underlying microscopic degrees of freedom. They are expected to be important also in discrete quantum gravity approaches, where classical continuum spacetime is thought to emerge from the collective physics of some underlying quantum degrees of freedom. However, what equilibrium even means in a background independent context is a foundational open issue. In this talk, I discuss a genera

Isha Kotecha (OIST) - Generalised Gibbs States and Application in Discrete Quantum Gravity

⏲ 48 min 81 sec ✓ 24-Feb-2021

Paradoxes, Local Consequence andnthe Role and Future of Deductive LogicnnAbstractnStarting from classical antinomies such as the liar paradox, I discuss several notions that have beenncentral to logic since antiquity, in particular those of inference and consequence. Based on a prooftheoretic approach to these notions, I argue that single (‘local’) inference steps need to be justified individually, rather than devising a global concept (such as truth) first and defining consequence as thetra

Peter Schroeder-Heister 200512

⏲ 32 min 23 sec ✓ 14-May-2020

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