74 knot
In mathematical knot theory, 74 is the name of a 7-crossing knot which can be visually depicted in a highly-symmetric form, and so appears in the symbolism and/or artistic ornamentation of various cultures. (Wikipedia).
In mathematical knot theory, 74 is the name of a 7-crossing knot which can be visually depicted in a highly-symmetric form, and so appears in the symbolism and/or artistic ornamentation of various cultures. (Wikipedia).
This step by step guide demonstrates tying 15 types: 00:36 Overhand 01:22 Square 02:36 Figure Eight 03:40 Bowline, 05:29 Running 06:19 Half, 07:45 Timber, 09:42 Rolling, 10:43 Clove Hitches 11:30 Cat's Paw 12:58 Single, 14:40 Double Sheet or Becket Bends 15:30 Fisherman's, 17:09 Doubl
From playlist How To Tutorials
1,701,936 unique knots (and counting) #megafavnumbers
#megafavnumbers Talking about my favorite number over 1,000,000. We currently know about the first 1,701,936 different kinds of knots. There are a lot of math youtubers making high-quality, well-edited videos about their favorite big number. This...might not be one off them. The two times
From playlist MegaFavNumbers
Link: https://www.geogebra.org/m/a72HSgzU
From playlist Geometry: Challenge Problems
This knot is very useful for adjusting tie downs quickly and easily. For example, a tarp could be held down by a series of these knots and be made very tight so the wind cannot make it rise, and easily be removed simply by sliding the knots later. A taut line knot is also used to keep larg
From playlist Practical Projects & Skills
From playlist STAT 503
From playlist STAT 503
From playlist 708 hw 3
Non-Orientable Knot Genus and the Jones Polynomial - Efstratia Kalfagianni
Efstratia Kalfagianni Michigan State University October 20, 2015 https://www.math.ias.edu/seminars/abstract?event=89714 The non-orientable genus (a.k.a crosscap number) of a knot is the smallest genus over all non-orientable surfaces spanned by the knot. In this talk, I’ll describe joint
From playlist Geometric Structures on 3-manifolds
Rebekah Palmer: Totally Geodesic Surfaces in Knot Complements with Small Crossing Number
Rebekah Palmer, Temple University Title: Totally Geodesic Surfaces in Knot Complements with Small Crossing Number Studying totally geodesic surfaces has been essential in understanding the geometry and topology of hyperbolic 3-manifolds. Recently, Bader-Fisher-Miller-Stover showed that con
From playlist 39th Annual Geometric Topology Workshop (Online), June 6-8, 2022
The Fastest Ship in the U.S. Navy: Boeing Pegasus-Class Hydrofoils
The Boeing built hydrofoils named after Tucumcari, New Mexico, the design basis for the technology used in the subsequent United States Pegasus-class patrol boats and the Jet-foil ferries. Its unique feature was a water-jet propulsion and a computer-controlled fully submerged foil configur
From playlist Mechanical Engineering
WW2 Submarine Still In Service
The truly remarkable story of the WWII submarine that is still serving in 2018, 74 years after being built! Amazing but true.
From playlist World War I & II U-boats
Tangles, Bangles and Knots with John Conway [2012]
John Conway is a prolific mathematician who researches the theory of finite groups, knot theory, number theory, combinatorial game theory and coding theory. He has also contributed to many branches of recreational mathematics, notably the invention of the cellular automaton called the Game
From playlist Mathematics
Calculus Lecture 2, avg velocity
From playlist Calculus I
CLEANING THE APRON ON SOUTH BEND 9" Lathe 328 tubalcain
This the first of 9 videos on the SOUTH BEND 9" LATHE. They are all related to cleaning, inspecting, and lubricating America's favorite lathe. I have many videos regarding SB lathes. Here are a few that are particularly applicable to this video. Making a Belt Guard for a South Bend 9" Lath
From playlist #4 MACHINE SHOP TIPS tubalcain playlist #301 thru #400
András Stipsicz, Lecture 2: Knot Floer homology
35th Workshop in Geometric Topology, Calvin College, June 15, 2018
From playlist András Stipsicz: 35th Workshop in Geometric Topology
Numberphile - Still Untitled: The Adam Savage Project - 11/5/19
We have a special guest this week: Brady Haran, creator of the YouTube channel Numberphile! We welcome Brady to the cave and talk about the origin of Numberphile--along with Brady's other channels--his video making process, and some of his favorite Numerphile episodes. Watch Numberphile
From playlist The Adam Savage Project
EEVblog #211 - IET Decade Resistance Substitution Box
What's inside a $500 commercial decade resistance substitution box from IET Labs? Dave's about to find out. http://www.ietlabs.com/decadebox/rsbox.html
From playlist Product Reviews & Teardowns
Unofoil with cogs: http://shpws.me/wk7u Trefoil with cogs: http://shpws.me/wk7H Cinquefoil with cogs: http://shpws.me/wk7t
From playlist 3D printing
