Planing Sequences (Le Rabot) - Numberphile
Featuring Neil Sloane from the OEIS - and his carpenter's plane. Mandelbrot papers offer: https://www.patreon.com/posts/52011294 More links & stuff in full description below ↓↓↓ More Neil Sloane videos: http://bit.ly/Sloane_Numberphile The OEIS: https://oeis.org Discuss this video on Br
From playlist Neil Sloane on Numberphile
Which of these number sequences do you like best? Vote at http://bit.ly/IntegestVote The extra bit of footage is at: http://youtu.be/p-p7ozCnjfU More links & stuff in full description below ↓↓↓ This video features Tony Padilla from the University of Nottingham: https://twitter.com/DrTonyP
From playlist Tony Padilla on Numberphile
Tomas Rokicki - Large Golomb Rulers - G4G12 April 2016
Does a subquadratic Golomb Ruler exist for any number of marks? We share our exploration of this question. We have shown there are always subquadratic rulers through 492,115 marks, but the existing constructions do not find any for 492,116 marks.
From playlist G4G12 Videos
USC Living History Project - Solomon Golomb (2014)
Solomon Golomb, Distinguished Professor of Electrical Engineering and Mathematics, Viterbi School of Engineering. Interviewed by Alexander A. Sawchuk, Professor in the Ming Hsieh Dept of Electrical Engineering, Viterbi School of Engineering.
From playlist Interviews
The Pentomino Puzzle (and Tetris) - Numberphile
Featuring Alex Bellos on Polyominoes. See the accompanying coin hexagon video: https://youtu.be/_pP_C7HEy3g More links & stuff in full description below ↓↓↓ More Alex Bellos videos: http://bit.ly/Bellos_Playlist Related Bellos books on Amazon... US links Can You Solve My Problems: https:
From playlist Alex Bellos on Numberphile
Erika Berenice Roldán Roa - Polyominoes with Maximally Many Holes - G4G13 Apr 2018
In 1953 Solomon W. Golomb defined a polyomino as a rook-wise, connected subset of squares of the infinite checkerboard. The first polyomino puzzles were tiling problems. Most of the time in tiling problems one restricts to simply-connected polyominoes (i.e., polyominoes without holes). But
From playlist G4G13 Videos
Link: https://www.geogebra.org/m/SWuW45TS
From playlist Geometry: Challenge Problems
11 Unexpected Parallels – Kate Jones
From playlist G4G11 Videos
Link: https://www.geogebra.org/m/nXvKNUHa
From playlist Geometry: Challenge Problems
Elwyn Berlekamp - Sol Golomb Tribute Video - G4G13 Apr 2018
Sol Golomb Tribute Video
From playlist Tributes & Commemorations
Link: https://www.geogebra.org/m/kSYmnker
From playlist Geometry: Challenge Problems
Link: https://www.geogebra.org/m/f7bhF78u
From playlist Geometry: Challenge Problems
Link: https://www.geogebra.org/m/EtHMAgRw
From playlist Geometry: Challenge Problems
In a sparse ruler, such as {0, 1, 6, 9, 11, 13}, all the distances can still be measured even though many marks are missing. The speaker has proven, by construction, that sparse rulers of any length L can be constructed with no more than round (sqrt(3 L + 9/4)) + 1 marks. In addition, on a
From playlist Wolfram Technology Conference 2021
Link: https://www.geogebra.org/m/wxywrnwh
From playlist Geometry: Challenge Problems
Link: https://www.geogebra.org/m/YZNsuM5f
From playlist Geometry: Challenge Problems
Link: https://www.geogebra.org/m/XCmSMnRe
From playlist Geometry: Challenge Problems
Link: https://www.geogebra.org/m/W6DkjUwa
From playlist Geometry: Challenge Problems
Link: https://www.geogebra.org/m/dQGGD4Pf
From playlist Geometry: Challenge Problems
Anany Levitin - Polyomino Puzzles and Algorithm Design Techniques - G4G13 April 2018
The presentation – in memoriam of Solomon Golomb – shows how polyomino puzzles can be used for illustrating different algorithm design techniques
From playlist G4G13 Videos