Graph theorists | Researchers in geometric algorithms

Ronald Graham

Ronald Lewis Graham (October 31, 1935 – July 6, 2020) was an American mathematician credited by the American Mathematical Society as "one of the principal architects of the rapid development worldwide of discrete mathematics in recent years". He was president of both the American Mathematical Society and the Mathematical Association of America, and his honors included the Leroy P. Steele Prize for lifetime achievement and election to the National Academy of Sciences. After graduate study at the University of California, Berkeley, Graham worked for many years at Bell Labs and later at the University of California, San Diego. He did important work in scheduling theory, computational geometry, Ramsey theory, and quasi-randomness, and many topics in mathematics are named after him. He published six books and about 400 papers, and had nearly 200 co-authors, including many collaborative works with his wife Fan Chung and with Paul Erdős. Graham has been featured in Ripley's Believe It or Not! for being not only "one of the world's foremost mathematicians", but also an accomplished trampolinist and juggler. He served as president of the International Jugglers' Association. (Wikipedia).

Ronald Graham
Video thumbnail

David Bowie - Heroes

WE CAN BE HEROES

From playlist 80's

Video thumbnail

Ronald Reagan: The End of the Cold War (1981 – 1989)

Ronald Reagan was the first celebrity to become president, and as we now know, he wasn't the last. His presidency saw huge changes in both economic and foreign policy. What were these changes? What were the ramifications? Let's get a closer look at The Gipper. Script by Michael Thomas Wa

From playlist American History

Video thumbnail

Lord Walter Thomas Layton - This I Believe (1950s) - Radio broadcast

Walter Thomas Layton, 1st Baron Layton. A British economist and Liberal Party politician. 1922 - 1938 Editor of The Economist. 1930 - 1940 Editorial director of the News Chronicle.

From playlist Voices of History

Video thumbnail

Thomas Graham on Cybersecurity

Mr. Graham is a managing director at Kissinger Associates, where he focuses on Russian and Eurasian affairs. He was Special Assistant to the President and Senior Director for Russia on the National Security Council staff from 2004 to 2007, and Director for Russian Affairs from 2002 to 2004

From playlist The MacMillan Report

Video thumbnail

Dorothy Horstmann: Polio Pioneer

Yale researcher Dorothy Horstmann made seminal discoveries about the course of polio that supported the ultimate development of a vaccine. Her former mentee, George Miller reflects on Horstmann's science and life. Deputy Dean Carolyn Slayman talks about Horstmann's groundbreaking role as a

From playlist Bicentennial Voices

Video thumbnail

George H.W. Bush: A Life of Leadership | Biography

Explore the story of George H.W. Bush, a veteran and businessman who became one of the most versatile political forces in American history and ultimately commander-in-chief. #Biography Subscribe for more Biography: http://aetv.us/2AsWMPH Dive deeper into Biography on our site: http://www

From playlist History Explained | History

Video thumbnail

#MegaFavNumbers - Graham’s Number

What's your favourite number larger than 1,000,000? Make your video and tag it #MegaFavNumbers Playlist with more favourite numbers over 1 million: https://www.youtube.com/playlist?list=PLar4u0v66vIodqt3KSZPsYyuULD5meoAo Numberphile's videos about Graham's Number: http://bit.ly/G_Number

From playlist MegaFavNumbers

Video thumbnail

The Mathematical Showman - Ron Graham (1935-2020) - Numberphile Podcast

Tributes to mathematician Ronald Graham - a man of many talents. Our guests include Steve Butler, Tom Leighton and Joe Buhler. Ron Graham 'fan' webpage - http://www.math.ucsd.edu/~fan/ron/ Ron Graham papers - http://www.math.ucsd.edu/~ronspubs/ Ron Graham on Numberphile - http://bit.ly

From playlist The Numberphile Podcast

Video thumbnail

New Dance, New Club (1963)

London. SV. People dancing. SCU. Racing driver Stirling Moss talking to girl, pan to show he is wearing kilt. SV. Members of the club. SCU. Stirling Moss talking to racing driver Graham Hill. SCU. Ronald Frazer, British film star. SCU. Radio star Wilfred Pickles and wife Mabel talking t

From playlist OLD DANCES

Video thumbnail

Franklin Delano Roosevelt: Four-Term Phenomenon (1933 – 1945)

Franklin Delano Roosevelt is a colossal figure in American History. He led the nation through the Great Depression, as well as World War II. He is the only president to be elected four times, and is widely regarded as one of the greatest presidents of all time, along with Washington and Li

From playlist American History

Video thumbnail

Ron Graham and Graham's Number (extra footage)

Main videos are --- What is GN: http://youtu.be/HX8bihEe3nA How big is GN: http://youtu.be/GuigptwlVHo Featuring Professor Ronald Graham. Website: http://www.numberphile.com/ Numberphile on Facebook: http://www.facebook.com/numberphile Numberphile tweets: https://twitter.com/numberphile G

From playlist Graham's Number on Numberphile

Video thumbnail

The Infamous TREE(3) - #MegaFavNumbers

Created with Wondershare Filmora Info cards: TyYann's video: https://www.youtube.com/watch?v=P7Fbfu584ts singingbanana's playlist: https://www.youtube.com/playlist?list=PLar4u0v66vIodqt3KSZPsYyuULD5meoAo The script: https://docs.google.com/document/d/1r3JtVCvLKgZPf0j0v7kgRlrvnuOHmqM9QAkY

From playlist MegaFavNumbers

Video thumbnail

NOTACON 9: Numbers, From Merely Big to Unimaginable (EN)

Speaker: Brian Makin Have you every multiplied 2 by itself over and over to see how big it could get? Ever wonder about really big numbers? Starting from common "large" numbers like 2^56(DES) and 2^128(ipv6) through really big numbers such as the Ackermann numbers and Grahm's number we wi

From playlist Notacon 9

Video thumbnail

NOTACON 9: Numbers, From Merely Big to Unimaginable (EN) | enh. audio

Still bad quality! Speaker: Brian Makin Have you every multiplied 2 by itself over and over to see how big it could get? Ever wonder about really big numbers? Starting from common "large" numbers like 2^56(DES) and 2^128(ipv6) through really big numbers such as the Ackermann numbers and

From playlist Notacon 9

Video thumbnail

Jim Propp - Believe It, Then Don’t - CoM Oct 2020

Question: Why do mathematicians often belabor the obvious, sometimes to the point of struggling to doubt things that they actually believe are true? Answer: Because sometimes things that are obvious turn out to be false, and because when we question our beliefs and then fight our way back

From playlist Celebration of Mind

Video thumbnail

Math for Computer Science

In this video I will show you a very good book on discrete math. This book has lots of the math that you need for computer science. It also has full solutions to every single problem. The book is titled Concrete Mathematics and it was written by Graham, Knuth, Patashnik. Here is the book:

From playlist Book Reviews

Video thumbnail

Eisenhower - Years of Caution

Portraits of Power - Eisenhower - Years of Caution Narrated by Herny Fonda Dwight David "Ike" Eisenhower was the 34th President of the United States from 1953 until 1961. He was a five-star general in the United States Army during World War II and served as Supreme Commander of the Allied

From playlist Portraits of Power - Those who shaped the Twentieth Century

Video thumbnail

ChefConf 2018 - DevOps is not a War by Chris Short

DevOps is not a War by Chris Short

From playlist ChefConf 2018

Related pages

Fibonacci number | Competitive analysis (online algorithm) | Linear algebra | Convex hull | Claude Berge | Acta Informatica | Graham's number | Discrete mathematics | Permutation | Coffman–Graham algorithm | Combinatorica | Nonparametric statistics | Graham–Pollak theorem | Graham scan | Cartesian product of graphs | Sorting | Annals of Probability | Erdős–Graham problem | Graham–Rothschild theorem | Erdős on Graphs | Complete bipartite graph | Graph theory | Online algorithm | Primefree sequence | Random walk | Combinatorics on words | Mathematics | Recurrence relation | Complete graph | Inversion (discrete mathematics) | Biggest little polygon | Number theory | Boolean Pythagorean triples problem | Erdős number | Approximation algorithm | Markov chain mixing time | Kendall rank correlation coefficient | Rank correlation | Pseudorandom number generator | Journal of Combinatorial Theory | Square packing in a square | Computational geometry | Klaus Roth | Martin Gardner | Ramsey theory | Paul Erdős | Regular polygon | Kruskal's tree theorem | Parameter word | Egyptian fraction