Everyone has their own tastes. Someone unfamiliar with the notation of ordinary algebra might argue for "you will have to find two numbers that the difference between the two is 10 (that is, so much as is our number) & that we make the product of these two quantities, the one multiplied by the other, exactly 1, that is, the cube of the third part of the variable" (https://www.maa.org/press/periodicals/convergence/how-tartag...) as easier to understand than "find u and v such that u - v = 10 and u v = 1", but I think most modern readers would agree that people uncomfortable with the algebra are better served by learning how to read the latter than by sticking with the former. (And, I think, also that it doesn't help either to keep the variables but replace the symbolic operations by words: `(and (eq (subtract u v) 10) (eq (mult u v) 1))`, in pseudo-Lisp.)