Skateboard endeavors moved northward towards CBS, which was heavily featured in John’s Vid (a video that simultaneously feels like it came out three months ago and three years ago), until that spot got knobbed.
It turns out that the real party was at the Museum all along — a spot that 4Ply learned was the most frequent #QSTOP10-featured New York spot in 2020. Considering there has been a generation (two?) of skateboarders who have not experienced a period of the Museum being a go, it’s no wonder everyone flocked there to take advantage of the glitch.
Paul Young logged some heavy hours there this past spring and summer, and came back with this edit featuring Mark Humienik, Joe Russo, Nick Ferro, Vin Perso, Joseph Delgado, German Nieves, Ben Tenner, Myles Underwood, Dana Ericson and Dick Rizzo.
Some of you might remember the “EGG” edit that graced the homepage of this website back in November of last year, which was an Orchard Skateshop production showcasing the new generation of talent coming of age at Boston’s premier ledge spot.
“Club Dragon” is the latest from that crew — except instead of a one-spot outing, the tricks honed at Eggs also make their way to an ensemble of New York City ledge spots and greater Boston locations that have become increasingly a go in the COVID age of lower security.
Last year, MIT scientist Andrew Sutherland helped solve an equation that had vexed the world’s premier mathemeticians for half a century: x³y³z³= k when k=42.
As this MIT news item states, “This sum of three cubes puzzle, first set in 1954 at the University of Cambridge and known as the Diophantine Equation x³y³z³=k, challenged mathematicians to find solutions for numbers 1-100. With smaller numbers, this type of equation is easier to solve: for example, 29 could be written as 3³+ 1³+ 1³, while 32 is unsolvable. All were eventually solved, or proved unsolvable, using various techniques and supercomputers, except for two numbers: 33 and 42.”
A mile or so up the Charles River, the elite ledge scientists of Boston use their own techniques to devise previously unimagined trick algorithms.