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A proof-theoretic analysis of the rotation lattice of binary trees (Part I)
⏲ 17 min 41 sec ✓ 14-Sep-2018
Number song 1-20 for children | Counting numbers | The Singing Walrus
⏲ 2 minutes 12 seconds 👁 42.3M
The Most Efficient Way for Beginners to Start Understanding Number Theory!
⏲ 2 minutes 29 seconds 👁 27.5K
Coding Theory and Access Control for Distributed Wireless Networks
⏲ 43 min 52 sec ✓ 02-May-2014
Number Theory: Queen of Mathematics
⏲ 1 hour 2 minutes 35 seconds 👁 147.5K
Intro to Number Theoretic Transforms 1: Basic Intuition
⏲ 3 minutes 23 seconds 👁 589
[VIS17 Preview] Skeleton-based Scagnostics (InfoVis Paper)
⏲ 30 sec ✓ 24-Aug-2017
1 Billion is Tiny in an Alternate Universe: Introduction to p-adic Numbers
⏲ 21 minutes 53 seconds 👁 868.6K
Algebraic number theory - an illustrated guide | Is 5 a prime number?
⏲ 20 minutes 31 seconds 👁 79K
Noise Thresholds for Spectral Clustering - Min Xu
⏲ 21 min 21 sec ✓ 18-Sep-2011
Set Theory | All-in-One Video
⏲ 29 minutes 24 seconds 👁 345.9K
It's Really Hard For Most People
⏲ 12 minutes 8 seconds 👁 2.9K
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_a-proof-theoretic-analysis-of-the-rotation-lattice-of-binary-trees-part-i.webp "Noam Zeilberger, University of Birmingham, UK nRutgers Experimental Math Seminar, Sep. 13, 2018 nAbstract:The classical Tamari lattice Yn is defined as the set of binary trees with n internal nodes, with the partial ordering induced by the (right) rotation operation. It is not obvious why Yn is a lattice, but this was first proved by Haya Friedman and Dov Tamari in the late 1950s. More recently, Frédéric Chapoton discovered (via the OEIS) another surprising fact about the rotation ordering,")
_number-song-1-20-for-children-124-counting-numbers-124-the-singing-walrus.webp "The Singing Walrus - English Songs For Kids")
_the-most-efficient-way-for-beginners-to-start-understanding-number-theory.webp "Daily Challenge with Po-Shen Loh")
_coding-theory-and-access-control-for-distributed-wireless-networks.webp "Jie Rockey LuonColorado State Universityn(and former ISR postdoctoral research associate)nnHostnTony EphremidesnnAbstractnClassical network architecture assumes that communication optimization should be done at the physical layer. Data link layer only determines whether and when users should transmit packets. In a multiuser system, under the assumption that data link layer should efficiently schedule multiuser communication activities, classical channel coding has been focusing on coordinated co")
_number-theory-queen-of-mathematics.webp "Gresham College")
_intro-to-number-theoretic-transforms-1-basic-intuition.webp "RISC Zero")
_vis17-preview-skeleton-based-scagnostics-infovis-paper.webp "Authors: Jose Matute, Alex Telea, Lars LinsennnAbstract: Scatterplot matrices (SPLOMs) are widely used for exploring multidimensional data. Scatterplot diagnostics (scagnostics) approaches measure characteristics of scatterplots to automatically find potentially interesting plots, thereby making SPLOMs more scalable with the dimension count. While statistical measures such as regression lines can capture orientation, and graph-theoretic scagnostics measures can capture shape, there is no scatter")
_1-billion-is-tiny-in-an-alternate-universe-introduction-to-p-adic-numbers.webp "Eric Rowland")
_algebraic-number-theory-an-illustrated-guide-124-is-5-a-prime-number.webp "Aleph 0")
_noise-thresholds-for-spectral-clustering-min-xu.webp "Although spectral clustering has enjoyed considerable empirical success in machine learning, its theoretical properties are not yet fully developed. We analyze the performance of a spectral algorithm for hierarchical clustering and show that on a class of hierarchically structured similarity matrices, this algorithm can tolerate noise that grows with the number of data points while still perfectly recovering the hierarchical clusters with high probability. We additionally improve upon previous r")
_set-theory-124-all-in-one-video.webp "Dr. Will Wood")
_it39s-really-hard-for-most-people.webp "The Math Sorcerer")
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