Submitted via IRC for chopchop1
The problem of 42 — at least as it relates to whether the number could be considered the sum of three cubes — has finally been solved. The question of whether every number under 100 could be expressed in this fashion has been a long-standing puzzle in the world of mathematics. Now, two mathematicians, Andrew Sutherland of MIT and Andrew Booker of Bristol, have jointly proven that 42 is indeed the sum of three cubes.
In the equation x3+y3+z3 = k, let x = -80538738812075974, y = 80435758145817515, and z = 12602123297335631. Plug it all in, and you get (-80538738812075974)3 + 804357581458175153 + 126021232973356313 = 42.
(Score: 3, Interesting) by martyb on Saturday September 14 2019, @10:06AM
Although my previous reply was somewhat facetious, it wasn't entirely. Using the arbitrary precision Unix dc "Desk Calculator" utility that employs postfix notation (aka RPN: Reverse-Polish Notation), and specifying 60 significant digits
Wit is intellect, dancing.