Well, I guess I was thinking a little wider than what might be considered 'pure' mathematics to indeterminacy, non-linearity, superpositions, Bare theory etc etc. I mean would you expect to hear a professional mathematician pronounce that 'in mathematics, everything must be this way or that'? What would they mean by it?
Well if we have a calculation that gives us a probability or a bound, then this calculation is still deterministic. I am taking a bit of a purist view, though. I think of mathematics as being about computation at the end of the day, and of course more applied sub-discplines have the messy real world to consider.
That brings me to a point about "everything". If "everything" is statements (thoerems etc.) in mathematics, then its difficult to say that mathematics is completely determined one way or the other - though you still get mathematical realists (and yes what do they mean it?). If we are talking about computation then pure mathematics should be completely determined (unless we are considering "para-consistent" mathematics, and not many do). If we are talking about the thinking of mathematicians, as gorski implicitly was, then what are we talking about? Getting results relies on heuristics, guesses, intuition and all these vague notions. The nature of the subject-matter does not determine the nature of the mind considering it. Now that's crude determinism!