This question is actually much older than what it appears to be. The famous **fundamental anagram of calculus** (Newton, 1676)

> 6accdae13eff7i3l9n4o4qrr4s8t12ux

is an anagram of the Latin

> Data aequatione quotcunque fluentes quantitates involvente, fluxiones invenire; et vice versa

(less than 140 symbols). In modern English it means

> Given an equation involving any number of fluent quantities to find the fluxions, and vice versa

or, in Arnold's interpretation

> It is useful to solve differential equations