If the difficulty of a physiological problem is mathematical in essence, ten physiologists ignorant of mathematics will get precisely as far as one physiologist ignorant of mathematics and no further.
Norbert Wiener
I'm going to be unfair here - there is a limit to how much specificity one can expect in a brief quote but: In what sense is the difficulty "mathematical in essence", and just how ignorant of how much mathematics are the physiologists in question? Consider a problem where the exact solution of the model equations turns out to be an elliptic integral - but where the practically relevant range is adequately represented by a piecewise linear approximation, or by a handful of terms in a power series. Would ignorance of the elliptic integral be a fatal flaw here?
Here's the new thread for posting quotes, with the usual rules: